# HG changeset patch # User plus91-technologies-pvt-ltd # Date 1401890445 14400 # Node ID fa99a9417ea140f47e13a924d2cfcc828124a039 # Parent 1163c16cb3c0a7a12da100658a19e54f46701823 Deleted selected files diff -r 1163c16cb3c0 -r fa99a9417ea1 2.4/LICENCE.txt --- a/2.4/LICENCE.txt Mon Jun 02 07:35:53 2014 -0400 +++ /dev/null Thu Jan 01 00:00:00 1970 +0000 @@ -1,59 +0,0 @@ - -SoftSearch software terms of use (download) - -Mayo Foundation and Medical Education and Research (MFMER), has created SoftSearch software that identifies structural variations from whole-genome sequencing data (.Software.). - -Using the Software indicates your agreement to be bound by the terms of this Software User Agreement (.Agreement.). Absent your agreement to the terms below, you (the .End User.) have no rights to hold or use the Software whatsoever. - -MFMER agrees to grant hereunder the limited non-exclusive license to End User for the use of the Software in performance of End User.s internal, non-profit research at End User.s institution on the following terms and conditions: - -1. NO REDISTRIBUTION. Software remains the property MFMER and End User shall not publish, distribute, or otherwise transfer or make available the Software to any other party. - -2. NO COMMERCIAL USE. The End User shall not use Software for commercial purposes and any such use hereunder this license is explicitly prohibited. This includes, but is not limited to, use of Software in fee for service core laboratories or to provide services to, or commercial sponsored research for third parties for a fee. If End User wishes to use Software for any commercial purposes, End User will need to execute a separate licensing agreement with the MFMER. Requests for the use of Software for commercial purposes, please contact: - -To MAYO: Mayo Foundation for Medical Education and Research -Mayo Clinic Ventures . BB4 -200 First Street SW -Rochester, Minnesota 55905-0001 -Attn: Ventures Operations -Phone: (507)293-3900 -Facsimile: (507) 284-5410 -Email: mayoclinicventures@mayo.edu -Fed Tax ID: 41-1506440 - -3. OWNERSHIP AND COPYRIGHT NOTICE. MFMER owns all intellectual property in the Software. End User shall gain no ownership to the Software. End User shall not remove or delete and shall retain in the Software and any modifications to Software, the copyright, trademark, or other notices pertaining to Software as provided with the Software. - -4. FEEDBACK. In order to improve the Software, comments from End Users may be useful. End User agrees to provide MFMERwith feedback on the End User's use of the Software e.g. any bugs in the Software, the user experience etc. MFMER is permitted to use such information provided by End User in making changes and improvements to the Software without compensation or an accounting to End User. - -5. NON ASSERT. End User acknowledges that MFMER may develop modifications to Software that may be based on the feedback provided by End User under Section 4. MFMER shall not be constrained in any way by End User regarding MFMER's use of such information. End User acknowledges the right of MFMER to prepare, publish and or use modifications to the Software that may be substantially similar or functionally equivalent to End User's modifications, and/or improvements if any. In the event that End User obtains patent protection for any modification or improvement to Software, End User agrees not to allege or enjoin infringement of End User's patent against MFMER, or any of its researchers, medical or research staff, officers, directors, and employees. - -6. PUBLICATION & ATTRIBUTION. End User has the right to publish, present, or share results from the use of the Software. If utilization of the Software results in outcomes which will be published, End User shall acknowledge MFMER as the provider of the Software, shall specify the version of the Software used and cite the following reference: - -_______________________________ -_______________________________ - -7. NO CLINICAL USE. The Software is for academic research use only and it is not approved for clinical, diagnostic or treatment purposes. End User shall not use the Software for clinical, diagnostic or treatment purposes and any such uses are expressly prohibited. - -8. NO WARRANTIES. THE SOFWARE IS EXPERIMENTAL IN NATURE AND IS MADE AVAILABLE .AS IS,. WITHOUT OBLIGATION BY MFMER TO PROVIDE ACCOMPANYING SERVICES OR SUPPORT. ANY RISK ASSOCIATED WITH USE OF THE SOFTWARE IS AT THE SOLE RISK OF INSTITUTION AND END USER. MFMER MAKES NO WARRANTIES, EXPRESSED OR IMPLIED, REGARDING THAT QUALITY OF ANY PRODUCT PRODUCED UNDER THIS AGREEMENT. UNDER NO CIRCUMSTANCES, SHALL MFMER BE LIABLE FOR INCIDENTAL, SPECIAL, INDIRECT, DIRECT OR CONSEQUENTIAL DAMAGES OR LOSS OF PROFITS, INTERRUPTION OF BUSINESS, OR RELATED EXPENSES WHICH MAY ARISE FROM THE USE OF THE SOFTWARE, INCLUDING BUT NOT LIMITED TO THOSE RESULTING FROM DEFECT IN SOFTWARE AND/OR DOCUMENTATION, OR LOSS OR INACCURACY OF DATA OF ANY KIND. - -MFMER EXPRESSLY DISCLAIMS ANY AND ALL WARRANTIES CONCERNING SOFTWARE, INCLUDING ANY WARRANTIES OF MERCHANTABILITY AND/OR FITNESS FOR ANY PARTICULAR PURPOSE, AND WARRANTIES OF PERFORMANCE, OR WARRANTY OF NON-INFRINGEMENT, AND ANY WARRANTY THAT MIGHT OTHERWISE ARISE FROM COURSE OF DEALING OR USAGE OF TRADE. NO WARRANTY IS EITHER EXPRESS OR IMPLIED WITH RESPECT TO THE USE OF THE SOFTWARE. - -9. INDEMNIFICATION. To the extent permitted by law, End User shall indemnify, defend and hold harmless MFMER, its corporate affiliates, current or future directors, trustees, officers, faculty, medical and professional staff, employees, students and agents and their respective successors, heirs and assigns (the .Indemnitees.), against any liability, damage, loss or expense (including reasonable attorney.s fees and expenses of litigation) incurred by or imposed upon the Indemnitees or any one of them in connection with any claims, suits, actions, demands or judgments arising from End User.s use of Software. MFMER and MFMER.s Affiliates shall have no obligation to indemnify End User hereunder. - -This Section 9 indemnification clause shall survive expiration or termination of this Agreement. - -10. GOVERNING LAW. This Agreement is made and performed in Minnesota. The terms and conditions of this Agreement, as well as all disputes arising under or relating to this Agreement, shall be governed by Minnesota law, specifically excluding its choice-of-law principles, except that the interpretation, validity and enforceability of the Patent Rights will be governed by the patent laws of the country in which the patent application is pending or issued. This is not an Agreement for the sale of goods and as such Article 2 of the Uniform Commercial Code as enacted in Minnesota does not apply - -11. NON-USE OF NAME. Other than permitted under Sections 3 and 6, End User will not use for publicity, promotion or otherwise, any logo, name, trade name, service mark or trademark of MAYO or its Affiliates, including, but not limited to, the terms .MAYO®,. .MAYO Clinic®. and the triple shield MAYO logo, or any simulation, abbreviation or adaptation of the same, or the name of any MAYO employee or agent, without MAYO.s prior, written, express consent. MAYO may withhold such consent in MAYO.s absolute discretion. With regard to the use of MAYO.s name, all requests for approval pursuant to this Section must be submitted to the MAYO Clinic Public Affairs Business Relations Group, at the following e-mail address: PublicAffairsBR@MAYO.edu at least five (5) business days prior to the date on which a response is needed. - -IN WITNESS WHEREOF, the Parties have caused this Agreement to be executed by their duly authorized representatives. - -MAYO FOUNDATION FOR MEDICAL COMPANY -EDUCATION AND RESEARCH - -By _______________________ By ___________________________ - Name: Name: - Title: Title: - -Date: _______________________ Date: ______________________ - diff -r 1163c16cb3c0 -r fa99a9417ea1 2.4/binary/String-Approx-3.27.tar.gz Binary file 2.4/binary/String-Approx-3.27.tar.gz has changed diff -r 1163c16cb3c0 -r fa99a9417ea1 2.4/binary/Text-LevenshteinXS-0.03.tar.gz Binary file 2.4/binary/Text-LevenshteinXS-0.03.tar.gz has changed diff -r 1163c16cb3c0 -r fa99a9417ea1 2.4/install.pl --- a/2.4/install.pl Mon Jun 02 07:35:53 2014 -0400 +++ /dev/null Thu Jan 01 00:00:00 1970 +0000 @@ -1,316 +0,0 @@ -#!/usr/bin/perl - -=head1 NAME - install.pl - -=head1 SYNOPSIS - USAGE: install.pl --prefix=/location/of/install/dir - -=head1 OPTIONS - -B<--prefix, -p> - Required. Prefix location where package will be installed. - -B<--perl_exec, -e> - Optional. If perl exec is other than /usr/bin/perl please specify location of perl install - -B<--help,-h> - - -=head1 DESCRIPTION - Install package - -=head1 INPUT - -=head1 OUTPUT - - -=head1 CONTACT - bjaysheel@gmail.com - - -==head1 EXAMPLE - ./install.pl --prefix=/prefix - -=cut - -use strict; -use warnings; -use Cwd; -use Data::Dumper; -use Pod::Usage; -use Getopt::Long qw(:config no_ignore_case no_auto_abbrev pass_through); - -my %options = (); -my $results = GetOptions (\%options, - 'prefix|p=s', - 'perl_exec|e=s', - 'help|h') || pod2usage(); - -## display documentation -if( $options{'help'} ){ - pod2usage( {-exitval => 0, -verbose => 2, -output => \*STDERR} ); -} - -############################################################################# -#### make sure everything passed was peachy -&check_parameters(\%options); - -#### print time now. -timestamp(); - -my $this = {}; -my $progress = {}; -my $cmd = ""; - -#### get current working dir -$this->{source} = getcwd(); - -$progress = getProgress(); - -#### make logs dir -$cmd = "mkdir -p $options{prefix}/logs"; -execute_cmd($cmd); - -#### installling libraries required for successfull run -install_libraries(); - -#### unpack binary dir containing all binary to be installed -#### which are required for successfull run -print STDERR "\n\nInstalling binaries...\n"; - -#### install each package in binary folder. -my @packages = qw(stringApprox levD); - -foreach my $tool (@packages) { - if ((exists $progress->{$tool}) && ($progress->{$tool})){ - print STDERR "\t$tool already installed. Skipping...\n"; - } else { - print STDERR "\tInstalling $tool...\n"; - - #### unpack and install each tool - eval("install_${tool}()"); - } -} - -#### copy source code and update paths for perl and libs -install_source(); - -#### completion message -print "\n\n\tSoftSearch installation complete. Use following command to initiate a test run\n"; -print "\n\tperl $options{prefix}/src/SoftSearch.pl -f {GENOME} -b {BAM_FILE}\n\n"; - -#### print time now -timestamp(); - -############################################################################# -sub check_parameters { - my $options = shift; - - my @required = qw(prefix); - - foreach my $key (@required) { - unless ($options{$key}) { - print STDERR "ARG: $key is required\n"; - pod2usage({-exitval => 2, -message => "error message", -verbose => 1, -output => \*STDERR}); - exit(-1); - } - } - - $options{'perl_exec'} = "/usr/bin/perl" unless($options{'perl_exec'}); -} - -############################################################################# -sub getProgress { - my $hash = {}; - my @sofar; - - #### if file exists get progress so far. - if (-s "$options{prefix}/progress.txt") { - open(FHD, "<", "$options{prefix}/progress.txt") or die "Could not open file to read $options{prefix}/progress.txt"; - while(){ - chomp $_; - push @sofar, $_; - } - close(FHD); - - map { $hash->{$1} = $2 if( /([^=]+)\s*=\s*([^=]+)/ ) } @sofar; - } - - #### return hash - return $hash; -} - -############################################################################# -sub setProgress { - my $hash = shift; - - open(OUT, ">", "$options{prefix}/progress.txt") or die "Could not open file to write $options{prefix}/progress.txt"; - - foreach my $key (keys %{$hash}){ - print OUT $key."=".$hash->{$key}."\n"; - } - - close(OUT); -} - -############################################################################# -sub install_libraries { - if ((exists $progress->{libraries}) && ($progress->{libraries})){ - print STDERR "\tLibraries already installed. Skipping...\n"; - return; - } - - print STDERR "\n\nInstalling libraries...\n\n"; - chdir($this->{source}); - - $cmd = "cp -r $this->{source}/library $options{prefix}/lib"; - execute_cmd($cmd); - - $progress->{libraries} = 1; - setProgress($progress); -} - -############################################################################# -sub install_stringApprox { - #### check and install dir - my $dir = "$options{prefix}/lib"; - my $cmd = ""; - - $cmd = "mkdir -p $dir"; - execute_cmd($cmd); - - $cmd = "tar -zxvf $this->{source}/binary/String-Approx-3.27.tar.gz -C $this->{source}/binary"; - execute_cmd($cmd); - - chdir("$this->{source}/binary/String-Approx-3.27"); - $cmd = "perl Makefile.PL INSTALL_BASE=$options{prefix}"; - $cmd .= " 1>$options{prefix}/logs/StringApprox.out"; - $cmd .= " 2>$options{prefix}/logs/StringApprox.err"; - execute_cmd($cmd); - - $cmd = "make && make install"; - $cmd .= " 1>>$options{prefix}/logs/StringApprox.out"; - $cmd .= " 2>>$options{prefix}/logs/StringApprox.err"; - execute_cmd($cmd); - - $cmd = "make install"; - $cmd .= " 1>>$options{prefix}/logs/StringApprox.out"; - $cmd .= " 2>>$options{prefix}/logs/StringApprox.err"; - execute_cmd($cmd); - - - chdir("$this->{source}/binary"); - $cmd = "rm -rf $this->{source}/binary/String-Approx-3.27"; - execute_cmd($cmd); - - $progress->{stringApprox} = 1; - setProgress($progress); -} - -############################################################################# -sub install_levD { - #### check and install dir - my $dir = "$options{prefix}/lib"; - my $cmd = ""; - - $cmd = "mkdir -p $dir"; - execute_cmd($cmd); - - $cmd = "tar -zxvf $this->{source}/binary/Text-LevenshteinXS-0.03.tar.gz -C $this->{source}/binary"; - execute_cmd($cmd); - - chdir("$this->{source}/binary/Text-LevenshteinXS-0.03"); - $cmd = "perl Makefile.PL INSTALL_BASE=$options{prefix}"; - $cmd .= " 1>$options{prefix}/logs/levD.out"; - $cmd .= " 2>$options{prefix}/logs/levD.err"; - execute_cmd($cmd); - - $cmd = "make"; - $cmd .= " 1>>$options{prefix}/logs/levD.out"; - $cmd .= " 2>>$options{prefix}/logs/levD.err"; - execute_cmd($cmd); - - $cmd .= "make install"; - $cmd .= " 1>>$options{prefix}/logs/levD.out"; - $cmd .= " 2>>$options{prefix}/logs/levD.err"; - execute_cmd($cmd); - - chdir("$this->{source}/binary"); - $cmd = "rm -rf $this->{source}/binary/Text-LevenshteinXS-0.03"; - execute_cmd($cmd); - - $progress->{levD} = 1; - setProgress($progress); -} - -############################################################################# -sub install_source { - if ((exists $progress->{source}) && ($progress->{source})){ - print STDERR "\tSource already installed. Skipping...\n"; - return; - } - - print STDERR "\n\nInstalling source...\n\n"; - - #### create dir to store source code - $cmd = "mkdir -p $options{prefix}/src"; - execute_cmd($cmd); - - $cmd = "cp -r $this->{source}/script/* $options{prefix}/src/."; - execute_cmd($cmd); - - #### make sure all scripts are executable - $cmd = "chmod -R +x $options{prefix}/src"; - execute_cmd($cmd); - - #### replace /usr/local/biotools/perl/5.10.0/bin/perl with perl_exec - $options{perl_exec} =~ s/\//\\\//g; - $cmd = "find $options{prefix}/src -name \"*.pl\" -print"; - $cmd .= " -exec sed -i 's/#!\\/usr\\/local\\/biotools\\/perl\\/5.10.0\\/bin\\/perl/#!$options{perl_exec}/' {} \\;"; - execute_cmd($cmd); - - #### check if perl exec location is other than /usr/bin/perl - if ($options{perl_exec} !~ /^\/usr\/bin\/perl$/) { - $cmd = "find $options{prefix}/src -name \"*.pl\" -print"; - $cmd .= " -exec sed -i 's/#!\\/usr\\/bin\\/perl/#!$options{perl_exec}/' {} \\;"; - execute_cmd($cmd); - } - - #### replace library references to local install - my $lib = "$options{prefix}/lib"; - $lib =~ s/\//\\\//g; - - $cmd = "find $options{prefix}/src -name \"*.pl\" -print"; - $cmd .= " -exec sed -i 's/\\/data2\\/bsi\\/reference\\/softsearch\\/lib/$lib/' {} \\;"; - execute_cmd($cmd); - - $cmd = "find $options{prefix}/lib -name \"LevD.pm\" -print"; - $cmd .= " -exec sed -i 's/\\/data2\\/bsi\\/reference\\/softsearch\\/lib/$lib/' {} \\;"; - execute_cmd($cmd); - - $progress->{source} = 1; - setProgress($progress); -} - -############################################################################# -sub execute_cmd { - my $cmd = shift; - - system($cmd); - - #while (( $? >> 8 ) != 0 ){ - # print STDERR "ERROR: Following command failed to execute. Exiting execution of workflow\n$cmd\n"; - # exit(-1); - #} -} - -############################################################################# -sub timestamp { - my @months = qw(Jan Feb Mar Apr May Jun Jul Aug Sep Oct Nov Dec); - my @weekDays = qw(Sun Mon Tue Wed Thu Fri Sat Sun); - my ($second, $minute, $hour, $dayOfMonth, $month, $yearOffset, $dayOfWeek, $dayOfYear, $daylightSavings) = localtime(); - my $year = 1900 + $yearOffset; - my $theTime = "$hour:$minute:$second, $weekDays[$dayOfWeek] $months[$month] $dayOfMonth, $year"; - print "Time now: " . $theTime."\n"; -} diff -r 1163c16cb3c0 -r fa99a9417ea1 2.4/lib/LevD.pm --- a/2.4/lib/LevD.pm Mon Jun 02 07:35:53 2014 -0400 +++ /dev/null Thu Jan 01 00:00:00 1970 +0000 @@ -1,80 +0,0 @@ -package LevD; - -use lib "/home/plus91/shed_tools/toolshed.g2.bx.psu.edu/repos/plus91-technologies-pvt-ltd/softsearch/e3609c8714fb/softsearch/2.4/lib/perl5"; -use strict; -use warnings; -use Data::Dumper; -use String::Approx 'adist'; -use String::Approx 'adistr'; -use String::Approx 'aindex'; - -my $WINDOW_SIZE = 100; - -sub new { - my ($class, $file) = @_; - my $self = {}; - - bless($self,$class); - $self->init(); - - return $self; -} - -sub init { - my ($self) = @_; - - #### default values. - $self->{index} = 0; - $self->{relative_edit_dist} = 0; - $self->{edit_dist} = 0; -} - -sub search { - my ($self, $clip, $chr, $start, $stop, $ref) = @_; - - if (! -s $ref) { - die "ERROR: Reference file $ref now found\n"; - } - - #### extact seq from reference file. - my $target = $chr .":". $start ."-". $stop; - my $cmd = "samtools faidx $ref $target"; - - my @output = $self->_run_system_cmd($cmd); - - #### depending on ref file format seq could be on multiple lines - #### concatinate all except for the header in one line. - #### e.g: - #### >chr1:8222999-8223099 - #### GGTGCAATCATAGCTCACTAAGCTTCAACCTCAAGAGATCCTCCCACCTCAGCCTCCCAG - #### GTAGCTGGGACTACAGGCAAATGCCATGACACCTAGCTAAT - my $seq = join("", @output[1..$#output]); - - #### remove new line character - $seq =~ s/\n//g; - - #### find number of mismatches and start index - #### of clip to be searched against target seq. - $self->{relative_edit_dist} = adistr($clip, $seq); - $self->{edit_dist} = adist($clip, $seq); - $self->{index} = aindex($clip, $seq); -} - -sub _run_system_cmd { - my ($self, $cmd) = @_; - my @cmd_output; - - eval { - @cmd_output = qx{$cmd 2>&1}; - if ( ($? << 8) != 0 ) { - die "@cmd_output"; - } - }; - if ($@) { - die "Error executing command $cmd: $@"; - } - - return @cmd_output; -} - -1; diff -r 1163c16cb3c0 -r fa99a9417ea1 2.4/lib/perl5/x86_64-linux-gnu-thread-multi/String/Approx.pm --- a/2.4/lib/perl5/x86_64-linux-gnu-thread-multi/String/Approx.pm Mon Jun 02 07:35:53 2014 -0400 +++ /dev/null Thu Jan 01 00:00:00 1970 +0000 @@ -1,928 +0,0 @@ -package String::Approx; - -require v5.8.0; - -$VERSION = '3.27'; - -use strict; -local $^W = 1; - -use Carp; -use vars qw($VERSION @ISA @EXPORT @EXPORT_OK); - -require Exporter; -require DynaLoader; - -@ISA = qw(Exporter DynaLoader); - -@EXPORT_OK = qw(amatch asubstitute aindex aslice arindex - adist adistr adistword adistrword); - -bootstrap String::Approx $VERSION; - -my $CACHE_MAX = 1000; # high water mark -my $CACHE_PURGE = 0.75; # purge this much of the least used -my $CACHE_N_PURGE; # purge this many of the least used - -sub cache_n_purge () { - $CACHE_N_PURGE = $CACHE_MAX * $CACHE_PURGE; - $CACHE_N_PURGE = 1 if $CACHE_N_PURGE < 1; - return $CACHE_N_PURGE; -} - -cache_n_purge(); - -sub cache_max (;$) { - if (@_ == 0) { - return $CACHE_MAX; - } else { - $CACHE_MAX = shift; - } - $CACHE_MAX = 0 if $CACHE_MAX < 0; - cache_n_purge(); -} - -sub cache_purge (;$) { - if (@_ == 0) { - return $CACHE_PURGE; - } else { - $CACHE_PURGE = shift; - } - if ($CACHE_PURGE < 0) { - $CACHE_PURGE = 0; - } elsif ($CACHE_PURGE > 1) { - $CACHE_PURGE = 1; - } - cache_n_purge(); -} - -my %_simple; -my %_simple_usage_count; - -sub _cf_simple { - my $P = shift; - - my @usage = - sort { $_simple_usage_count{$a} <=> $_simple_usage_count{$b} } - grep { $_ ne $P } - keys %_simple_usage_count; - - # Make room, delete the least used entries. - $#usage = $CACHE_N_PURGE - 1; - - delete @_simple_usage_count{@usage}; - delete @_simple{@usage}; -} - -sub _simple { - my $P = shift; - - my $_simple = new(__PACKAGE__, $P); - - if ($CACHE_MAX) { - $_simple{$P} = $_simple unless exists $_simple{$P}; - - $_simple_usage_count{$P}++; - - if (keys %_simple_usage_count > $CACHE_MAX) { - _cf_simple($P); - } - } - - return ( $_simple ); -} - -sub _parse_param { - use integer; - - my ($n, @param) = @_; - my %param; - - foreach (@param) { - while ($_ ne '') { - s/^\s+//; - if (s/^([IDS]\s*)?(\d+)(\s*%)?//) { - my $k = defined $3 ? (($2-1) * $n) / 100 + ($2 ? 1 : 0) : $2; - - if (defined $1) { - $param{$1} = $k; - } else { - $param{k} = $k; - } - } elsif (s/^initial_position\W+(\d+)\b//) { - $param{'initial_position'} = $1; - } elsif (s/^final_position\W+(\d+)\b//) { - $param{'final_position'} = $1; - } elsif (s/^position_range\W+(\d+)\b//) { - $param{'position_range'} = $1; - } elsif (s/^minimal_distance\b//) { - $param{'minimal_distance'} = 1; - } elsif (s/^i//) { - $param{ i } = 1; - } elsif (s/^g//) { - $param{ g } = 1; - } elsif (s/^\?//) { - $param{'?'} = 1; - } else { - warn "unknown parameter: '$_'\n"; - return; - } - } - } - - return %param; -} - -my %_param_key; -my %_parsed_param; - -my %_complex; -my %_complex_usage_count; - -sub _cf_complex { - my $P = shift; - - my @usage = - sort { $_complex_usage_count{$a} <=> - $_complex_usage_count{$b} } - grep { $_ ne $P } - keys %_complex_usage_count; - - # Make room, delete the least used entries. - $#usage = $CACHE_N_PURGE - 1; - - delete @_complex_usage_count{@usage}; - delete @_complex{@usage}; -} - -sub _complex { - my ($P, @param) = @_; - unshift @param, length $P; - my $param = "@param"; - my $_param_key; - my %param; - my $complex; - my $is_new; - - unless (exists $_param_key{$param}) { - %param = _parse_param(@param); - $_parsed_param{$param} = { %param }; - $_param_key{$param} = join(" ", %param); - } else { - %param = %{ $_parsed_param{$param} }; - } - - $_param_key = $_param_key{$param}; - - if ($CACHE_MAX) { - if (exists $_complex{$P}->{$_param_key}) { - $complex = $_complex{$P}->{$_param_key}; - } - } - - unless (defined $complex) { - if (exists $param{'k'}) { - $complex = new(__PACKAGE__, $P, $param{k}); - } else { - $complex = new(__PACKAGE__, $P); - } - $_complex{$P}->{$_param_key} = $complex if $CACHE_MAX; - $is_new = 1; - } - - if ($is_new) { - $complex->set_greedy unless exists $param{'?'}; - - $complex->set_insertions($param{'I'}) - if exists $param{'I'}; - $complex->set_deletions($param{'D'}) - if exists $param{'D'}; - $complex->set_substitutions($param{'S'}) - if exists $param{'S'}; - - $complex->set_caseignore_slice - if exists $param{'i'}; - - $complex->set_text_initial_position($param{'initial_position'}) - if exists $param{'initial_position'}; - - $complex->set_text_final_position($param{'final_position'}) - if exists $param{'final_position'}; - - $complex->set_text_position_range($param{'position_range'}) - if exists $param{'position_range'}; - - $complex->set_minimal_distance($param{'minimal_distance'}) - if exists $param{'minimal_distance'}; - } - - if ($CACHE_MAX) { - $_complex_usage_count{$P}->{$_param_key}++; - - # If our cache overfloweth. - if (scalar keys %_complex_usage_count > $CACHE_MAX) { - _cf_complex($P); - } - } - - return ( $complex, %param ); -} - -sub cache_disable { - cache_max(0); -} - -sub cache_flush_all { - my $old_purge = cache_purge(); - cache_purge(1); - _cf_simple(''); - _cf_complex(''); - cache_purge($old_purge); -} - -sub amatch { - my $P = shift; - return 1 unless length $P; - my $a = ((@_ && ref $_[0] eq 'ARRAY') ? - _complex($P, @{ shift(@_) }) : _simple($P))[0]; - - if (@_) { - if (wantarray) { - return grep { $a->match($_) } @_; - } else { - foreach (@_) { - return 1 if $a->match($_); - } - return 0; - } - } - if (defined $_) { - if (wantarray) { - return $a->match($_) ? $_ : undef; - } else { - return 1 if $a->match($_); - } - } - return $a->match($_) if defined $_; - - warn "amatch: \$_ is undefined: what are you matching?\n"; - return; -} - -sub _find_substitute { - my ($ri, $rs, $i, $s, $S, $rn) = @_; - - push @{ $ri }, $i; - push @{ $rs }, $s; - - my $pre = substr($_, 0, $i); - my $old = substr($_, $i, $s); - my $suf = substr($_, $i + $s); - my $new = $S; - - $new =~ s/\$\`/$pre/g; - $new =~ s/\$\&/$old/g; - $new =~ s/\$\'/$suf/g; - - push @{ $rn }, $new; -} - -sub _do_substitute { - my ($rn, $ri, $rs, $rS) = @_; - - my $d = 0; - my $n = $_; - - foreach my $i (0..$#$rn) { - substr($n, $ri->[$i] + $d, $rs->[$i]) = $rn->[$i]; - $d += length($rn->[$i]) - $rs->[$i]; - } - - push @{ $rS }, $n; -} - -sub asubstitute { - my $P = shift; - my $S = shift; - my ($a, %p) = - (@_ && ref $_[0] eq 'ARRAY') ? - _complex($P, @{ shift(@_) }) : _simple($P); - - my ($i, $s, @i, @s, @n, @S); - - if (@_) { - if (exists $p{ g }) { - foreach (@_) { - @s = @i = @n = (); - while (($i, $s) = $a->slice_next($_)) { - if (defined $i) { - _find_substitute(\@i, \@s, $i, $s, $S, \@n); - } - } - _do_substitute(\@n, \@i, \@s, \@S) if @n; - } - } else { - foreach (@_) { - @s = @i = @n = (); - ($i, $s) = $a->slice($_); - if (defined $i) { - _find_substitute(\@i, \@s, $i, $s, $S, \@n); - _do_substitute(\@n, \@i, \@s, \@S); - } - } - } - return @S; - } elsif (defined $_) { - if (exists $p{ g }) { - while (($i, $s) = $a->slice_next($_)) { - if (defined $i) { - _find_substitute(\@i, \@s, $i, $s, $S, \@n); - } - } - _do_substitute(\@n, \@i, \@s, \@S) if @n; - } else { - ($i, $s) = $a->slice($_); - if (defined $i) { - _find_substitute(\@i, \@s, $i, $s, $S, \@n); - _do_substitute(\@n, \@i, \@s, \@S); - } - } - return $_ = $n[0]; - } else { - warn "asubstitute: \$_ is undefined: what are you substituting?\n"; - return; - } -} - -sub aindex { - my $P = shift; - return 0 unless length $P; - my $a = ((@_ && ref $_[0] eq 'ARRAY') ? - _complex($P, @{ shift(@_) }) : _simple($P))[0]; - - $a->set_greedy; # The *first* match, thank you. - - if (@_) { - if (wantarray) { - return map { $a->index($_) } @_; - } else { - return $a->index($_[0]); - } - } - return $a->index($_) if defined $_; - - warn "aindex: \$_ is undefined: what are you indexing?\n"; - return; -} - -sub aslice { - my $P = shift; - return (0, 0) unless length $P; - my $a = ((@_ && ref $_[0] eq 'ARRAY') ? - _complex($P, @{ shift(@_) }) : _simple($P))[0]; - - $a->set_greedy; # The *first* match, thank you. - - if (@_) { - return map { [ $a->slice($_) ] } @_; - } - return $a->slice($_) if defined $_; - - warn "aslice: \$_ is undefined: what are you slicing?\n"; - return; -} - -sub _adist { - my $s0 = shift; - my $s1 = shift; - my ($aslice) = aslice($s0, ['minimal_distance', @_], $s1); - my ($index, $size, $distance) = @$aslice; - my ($l0, $l1) = map { length } ($s0, $s1); - return $l0 <= $l1 ? $distance : -$distance; -} - -sub adist { - my $a0 = shift; - my $a1 = shift; - if (length($a0) == 0) { - return length($a1); - } - if (length($a1) == 0) { - return length($a0); - } - my @m = ref $_[0] eq 'ARRAY' ? @{shift()} : (); - if (ref $a0 eq 'ARRAY') { - if (ref $a1 eq 'ARRAY') { - return [ map { adist($a0, $_, @m) } @{$a1} ]; - } else { - return [ map { _adist($_, $a1, @m) } @{$a0} ]; - } - } elsif (ref $a1 eq 'ARRAY') { - return [ map { _adist($a0, $_, @m) } @{$a1} ]; - } else { - if (wantarray) { - return map { _adist($a0, $_, @m) } ($a1, @_); - } else { - return _adist($a0, $a1, @m); - } - } -} - -sub adistr { - my $a0 = shift; - my $a1 = shift; - my @m = ref $_[0] eq 'ARRAY' ? shift : (); - if (ref $a0 eq 'ARRAY') { - if (ref $a1 eq 'ARRAY') { - my $l0 = length(); - return $l0 ? [ map { adist($a0, $_, @m) } - @{$a1} ] : - [ ]; - } else { - return [ map { my $l0 = length(); - $l0 ? _adist($_, $a1, @m) / $l0 : undef - } @{$a0} ]; - } - } elsif (ref $a1 eq 'ARRAY') { - my $l0 = length($a0); - return [] unless $l0; - return [ map { _adist($a0, $_, @m) / $l0 } @{$a1} ]; - } else { - my $l0 = length($a0); - if (wantarray) { - return map { $l0 ? _adist($a0, $_, @m) / $l0 : undef } ($a1, @_); - } else { - return undef unless $l0; - return _adist($a0, $a1, @m) / $l0; - } - } -} - -sub adistword { - return adist($_[0], $_[1], ['position_range=0']); -} - -sub adistrword { - return adistr($_[0], $_[1], ['position_range=0']); -} - -sub arindex { - my $P = shift; - my $l = length $P; - return 0 unless $l; - my $R = reverse $P; - my $a = ((@_ && ref $_[0] eq 'ARRAY') ? - _complex($R, @{ shift(@_) }) : _simple($R))[0]; - - $a->set_greedy; # The *first* match, thank you. - - if (@_) { - if (wantarray) { - return map { - my $aindex = $a->index(scalar reverse()); - $aindex == -1 ? $aindex : (length($_) - $aindex - $l); - } @_; - } else { - my $aindex = $a->index(scalar reverse $_[0]); - return $aindex == -1 ? $aindex : (length($_[0]) - $aindex - $l); - } - } - if (defined $_) { - my $aindex = $a->index(scalar reverse()); - return $aindex == -1 ? $aindex : (length($_) - $aindex - $l); - } - - warn "arindex: \$_ is undefined: what are you indexing?\n"; - return; -} - -1; -__END__ -=pod - -=head1 NAME - -String::Approx - Perl extension for approximate matching (fuzzy matching) - -=head1 SYNOPSIS - - use String::Approx 'amatch'; - - print if amatch("foobar"); - - my @matches = amatch("xyzzy", @inputs); - - my @catches = amatch("plugh", ['2'], @inputs); - -=head1 DESCRIPTION - -String::Approx lets you match and substitute strings approximately. -With this you can emulate errors: typing errorrs, speling errors, -closely related vocabularies (colour color), genetic mutations (GAG -ACT), abbreviations (McScot, MacScot). - -NOTE: String::Approx suits the task of B, not -B, and it works for B, not for B. - -If you want to compare strings for similarity, you probably just want -the Levenshtein edit distance (explained below), the Text::Levenshtein -and Text::LevenshteinXS modules in CPAN. See also Text::WagnerFischer -and Text::PhraseDistance. (There are functions for this in String::Approx, -e.g. adist(), but their results sometimes differ from the bare Levenshtein -et al.) - -If you want to compare things like text or source code, consisting of -B or B and B and B, or -B and B, you should probably use some other -tool than String::Approx, like for example the standard UNIX diff(1) -tool, or the Algorithm::Diff module from CPAN. - -The measure of B is the I. -It is the total number of "edits": insertions, - - word world - -deletions, - - monkey money - -and substitutions - - sun fun - -required to transform a string to another string. For example, to -transform I<"lead"> into I<"gold">, you need three edits: - - lead gead goad gold - -The edit distance of "lead" and "gold" is therefore three, or 75%. - -B uses the Levenshtein edit distance as its measure, but -String::Approx is not well-suited for comparing strings of different -length, in other words, if you want a "fuzzy eq", see above. -String::Approx is more like regular expressions or index(), it finds -substrings that are close matches.> - -=head1 MATCH - - use String::Approx 'amatch'; - - $matched = amatch("pattern") - $matched = amatch("pattern", [ modifiers ]) - - $any_matched = amatch("pattern", @inputs) - $any_matched = amatch("pattern", [ modifiers ], @inputs) - - @match = amatch("pattern") - @match = amatch("pattern", [ modifiers ]) - - @matches = amatch("pattern", @inputs) - @matches = amatch("pattern", [ modifiers ], @inputs) - -Match B approximately. In list context return the matched -B<@inputs>. If no inputs are given, match against the B<$_>. In scalar -context return true if I of the inputs match, false if none match. - -Notice that the pattern is a string. Not a regular expression. None -of the regular expression notations (^, ., *, and so on) work. They -are characters just like the others. Note-on-note: some limited form -of I<"regular expressionism"> is planned in future: for example -character classes ([abc]) and I (.). But that feature will -be turned on by a special I (just a guess: "r"), so there -should be no backward compatibility problem. - -Notice also that matching is not symmetric. The inputs are matched -against the pattern, not the other way round. In other words: the -pattern can be a substring, a submatch, of an input element. An input -element is always a superstring of the pattern. - -=head2 MODIFIERS - -With the modifiers you can control the amount of approximateness and -certain other control variables. The modifiers are one or more -strings, for example B<"i">, within a string optionally separated by -whitespace. The modifiers are inside an anonymous array: the B<[ ]> -in the syntax are not notational, they really do mean B<[ ]>, for -example B<[ "i", "2" ]>. B<["2 i"]> would be identical. - -The implicit default approximateness is 10%, rounded up. In other -words: every tenth character in the pattern may be an error, an edit. -You can explicitly set the maximum approximateness by supplying a -modifier like - - number - number% - -Examples: B<"3">, B<"15%">. - -Note that C<0%> is not rounded up, it is equal to C<0>. - -Using a similar syntax you can separately control the maximum number -of insertions, deletions, and substitutions by prefixing the numbers -with I, D, or S, like this: - - Inumber - Inumber% - Dnumber - Dnumber% - Snumber - Snumber% - -Examples: B<"I2">, B<"D20%">, B<"S0">. - -You can ignore case (B<"A"> becames equal to B<"a"> and vice versa) -by adding the B<"i"> modifier. - -For example - - [ "i 25%", "S0" ] - -means I, I, -but allow I. (See L about disallowing -substitutions or insertions.) - -NOTE: setting C is not equivalent to using index(). -If you want to use index(), use index(). - -=head1 SUBSTITUTE - - use String::Approx 'asubstitute'; - - @substituted = asubstitute("pattern", "replacement") - @substituted = asubstitute("pattern", "replacement", @inputs) - @substituted = asubstitute("pattern", "replacement", [ modifiers ]) - @substituted = asubstitute("pattern", "replacement", - [ modifiers ], @inputs) - -Substitute approximate B with B and return as a -list of B<@inputs>, the substitutions having been made on the -elements that did match the pattern. If no inputs are given, -substitute in the B<$_>. The replacement can contain magic strings -B<$&>, B<$`>, B<$'> that stand for the matched string, the string -before it, and the string after it, respectively. All the other -arguments are as in C, plus one additional modifier, B<"g"> -which means substitute globally (all the matches in an element and not -just the first one, as is the default). - -See L about the unfortunate stinginess of C. - -=head1 INDEX - - use String::Approx 'aindex'; - - $index = aindex("pattern") - @indices = aindex("pattern", @inputs) - $index = aindex("pattern", [ modifiers ]) - @indices = aindex("pattern", [ modifiers ], @inputs) - -Like C but returns the index/indices at which the pattern -matches approximately. In list context and if C<@inputs> are used, -returns a list of indices, one index for each input element. -If there's no approximate match, C<-1> is returned as the index. - -NOTE: if there is character repetition (e.g. "aa") either in -the pattern or in the text, the returned index might start -"too early". This is consistent with the goal of the module -of matching "as early as possible", just like regular expressions -(that there might be a "less approximate" match starting later is -of somewhat irrelevant). - -There's also backwards-scanning C. - -=head1 SLICE - - use String::Approx 'aslice'; - - ($index, $size) = aslice("pattern") - ([$i0, $s0], ...) = aslice("pattern", @inputs) - ($index, $size) = aslice("pattern", [ modifiers ]) - ([$i0, $s0], ...) = aslice("pattern", [ modifiers ], @inputs) - -Like C but returns also the size (length) of the match. -If the match fails, returns an empty list (when matching against C<$_>) -or an empty anonymous list corresponding to the particular input. - -NOTE: size of the match will very probably be something you did not -expect (such as longer than the pattern, or a negative number). This -may or may not be fixed in future releases. Also the beginning of the -match may vary from the expected as with aindex(), see above. - -If the modifier - - "minimal_distance" - -is used, the minimal possible edit distance is returned as the -third element: - - ($index, $size, $distance) = aslice("pattern", [ modifiers ]) - ([$i0, $s0, $d0], ...) = aslice("pattern", [ modifiers ], @inputs) - -=head1 DISTANCE - - use String::Approx 'adist'; - - $dist = adist("pattern", $input); - @dist = adist("pattern", @input); - -Return the I or distances between the pattern and the -input or inputs. Zero edit distance means exact match. (Remember -that the match can 'float' in the inputs, the match is a substring -match.) If the pattern is longer than the input or inputs, the -returned distance or distances is or are negative. - - use String::Approx 'adistr'; - - $dist = adistr("pattern", $input); - @dist = adistr("pattern", @inputs); - -Return the B I or distances between the -pattern and the input or inputs. Zero relative edit distance means -exact match, one means completely different. (Remember that the -match can 'float' in the inputs, the match is a substring match.) If -the pattern is longer than the input or inputs, the returned distance -or distances is or are negative. - -You can use adist() or adistr() to sort the inputs according to their -approximateness: - - my %d; - @d{@inputs} = map { abs } adistr("pattern", @inputs); - my @d = sort { $d{$a} <=> $d{$b} } @inputs; - -Now C<@d> contains the inputs, the most like C<"pattern"> first. - -=head1 CONTROLLING THE CACHE - -C maintains a LU (least-used) cache that holds the -'matching engines' for each instance of a I. The -cache is intended to help the case where you match a small set of -patterns against a large set of string. However, the more engines you -cache the more you eat memory. If you have a lot of different -patterns or if you have a lot of memory to burn, you may want to -control the cache yourself. For example, allowing a larger cache -consumes more memory but probably runs a little bit faster since the -cache fills (and needs flushing) less often. - -The cache has two parameters: I and I. The first one -is the maximum size of the cache and the second one is the cache -flushing ratio: when the number of cache entries exceeds I, -I times I cache entries are flushed. The default -values are 1000 and 0.75, respectively, which means that when -the 1001st entry would be cached, 750 least used entries will -be removed from the cache. To access the parameters you can -use the calls - - $now_max = String::Approx::cache_max(); - String::Approx::cache_max($new_max); - - $now_purge = String::Approx::cache_purge(); - String::Approx::cache_purge($new_purge); - - $limit = String::Approx::cache_n_purge(); - -To be honest, there are actually B caches: the first one is used -far the patterns with no modifiers, the second one for the patterns -with pattern modifiers. Using the standard parameters you will -therefore actually cache up to 2000 entries. The above calls control -both caches for the same price. - -To disable caching completely use - - String::Approx::cache_disable(); - -Note that this doesn't flush any possibly existing cache entries, -to do that use - - String::Approx::cache_flush_all(); - -=head1 NOTES - -Because matching is by I, not by whole strings, insertions -and substitutions produce often very similar results: "abcde" matches -"axbcde" either by insertion B substitution of "x". - -The maximum edit distance is also the maximum number of edits. -That is, the B<"I2"> in - - amatch("abcd", ["I2"]) - -is useless because the maximum edit distance is (implicitly) 1. -You may have meant to say - - amatch("abcd", ["2D1S1"]) - -or something like that. - -If you want to simulate transposes - - feet fete - -you need to allow at least edit distance of two because in terms of -our edit primitives a transpose is first one deletion and then one -insertion. - -=head2 TEXT POSITION - -The starting and ending positions of matching, substituting, indexing, or -slicing can be changed from the beginning and end of the input(s) to -some other positions by using either or both of the modifiers - - "initial_position=24" - "final_position=42" - -or the both the modifiers - - "initial_position=24" - "position_range=10" - -By setting the B<"position_range"> to be zero you can limit -(anchor) the operation to happen only once (if a match is possible) -at the position. - -=head1 VERSION - -Major release 3. - -=head1 CHANGES FROM VERSION 2 - -=head2 GOOD NEWS - -=over 4 - -=item The version 3 is 2-3 times faster than version 2 - -=item No pattern length limitation - -The algorithm is independent on the pattern length: its time -complexity is I, where I is the number of edits and I the -length of the text (input). The preprocessing of the pattern will of -course take some I (I being the pattern length) time, but -C and C cache the result of this -preprocessing so that it is done only once per pattern. - -=back - -=head2 BAD NEWS - -=over 4 - -=item You do need a C compiler to install the module - -Perl's regular expressions are no more used; instead a faster and more -scalable algorithm written in C is used. - -=item C is now always stingy - -The string matched and substituted is now always stingy, as short -as possible. It used to be as long as possible. This is an unfortunate -change stemming from switching the matching algorithm. Example: with -edit distance of two and substituting for B<"word"> from B<"cork"> and -B<"wool"> previously did match B<"cork"> and B<"wool">. Now it does -match B<"or"> and B<"wo">. As little as possible, or, in other words, -with as much approximateness, as many edits, as possible. Because -there is no I to match the B<"c"> of B<"cork">, it is not matched. - -=item no more C because regular expressions are no more used - -=item no more C for String::Approx version 1 compatibility - -=back - -=head1 ACKNOWLEDGEMENTS - -The following people have provided valuable test cases, documentation -clarifications, and other feedback: - -Jared August, Arthur Bergman, Anirvan Chatterjee, Steve A. Chervitz, -Aldo Calpini, David Curiel, Teun van den Dool, Alberto Fontaneda, -Rob Fugina, Dmitrij Frishman, Lars Gregersen, Kevin Greiner, -B. Elijah Griffin, Mike Hanafey, Mitch Helle, Ricky Houghton, -'idallen', Helmut Jarausch, Damian Keefe, Ben Kennedy, Craig Kelley, -Franz Kirsch, Dag Kristian, Mark Land, J. D. Laub, John P. Linderman, -Tim Maher, Juha Muilu, Sergey Novoselov, Andy Oram, Ji Y Park, -Eric Promislow, Nikolaus Rath, Stefan Ram, Slaven Rezic, -Dag Kristian Rognlien, Stewart Russell, Slaven Rezic, Chris Rosin, -Pasha Sadri, Ilya Sandler, Bob J.A. Schijvenaars, Ross Smith, -Frank Tobin, Greg Ward, Rich Williams, Rick Wise. - -The matching algorithm was developed by Udi Manber, Sun Wu, and Burra -Gopal in the Department of Computer Science, University of Arizona. - -=head1 AUTHOR - -Jarkko Hietaniemi - -=head1 COPYRIGHT AND LICENSE - -Copyright 2001-2013 by Jarkko Hietaniemi - -This library is free software; you can redistribute it and/or modify -under either the terms of the Artistic License 2.0, or the GNU Library -General Public License, Version 2. See the files Artistic and LGPL -for more details. - -Furthermore: no warranties or obligations of any kind are given, and -the separate file F must be included intact in all copies -and derived materials. - -=cut diff -r 1163c16cb3c0 -r fa99a9417ea1 2.4/lib/perl5/x86_64-linux-gnu-thread-multi/Text/LevenshteinXS.pm --- a/2.4/lib/perl5/x86_64-linux-gnu-thread-multi/Text/LevenshteinXS.pm Mon Jun 02 07:35:53 2014 -0400 +++ /dev/null Thu Jan 01 00:00:00 1970 +0000 @@ -1,75 +0,0 @@ -package Text::LevenshteinXS; - -use strict; -use warnings; -use Carp; - -require Exporter; -require DynaLoader; -use AutoLoader; - -our @ISA = qw(Exporter DynaLoader); - -our %EXPORT_TAGS = ( 'all' => [ qw( - -) ] ); - -our @EXPORT_OK = ( @{ $EXPORT_TAGS{'all'} } ); - -our @EXPORT = qw( -distance -); -our $VERSION = '0.03'; - -bootstrap Text::LevenshteinXS $VERSION; - -1; -__END__ - -=head1 NAME - -Text::LevenshteinXS - An XS implementation of the Levenshtein edit distance - -=head1 SYNOPSIS - - use Text::LevenshteinXS qw(distance); - - print distance("foo","four"); - # prints "2" - - print distance("foo","bar"); - # prints "3" - - -=head1 DESCRIPTION - -This module implements the Levenshtein edit distance in a XS way. - -The Levenshtein edit distance is a measure of the degree of proximity between two strings. -This distance is the number of substitutions, deletions or insertions ("edits") -needed to transform one string into the other one (and vice versa). -When two strings have distance 0, they are the same. -A good point to start is: - - -=head1 CREDITS - -All the credits go to Vladimir Levenshtein the author of the algorithm and to -Lorenzo Seidenari who made the C implementation - - -=head1 SEE ALSO - -Text::Levenshtein , Text::WagnerFischer , Text::Brew , String::Approx - - -=head1 AUTHOR - -Copyright 2003 Dree Mistrut > -Modifications Copyright 2004 Josh Goldberg > - -This package is free software and is provided "as is" without express -or implied warranty. You can redistribute it and/or modify it under -the same terms as Perl itself. - -=cut diff -r 1163c16cb3c0 -r fa99a9417ea1 2.4/lib/perl5/x86_64-linux-gnu-thread-multi/auto/String/Approx/.packlist --- a/2.4/lib/perl5/x86_64-linux-gnu-thread-multi/auto/String/Approx/.packlist Mon Jun 02 07:35:53 2014 -0400 +++ /dev/null Thu Jan 01 00:00:00 1970 +0000 @@ -1,4 +0,0 @@ -/home/plus91/shed_tools/toolshed.g2.bx.psu.edu/repos/plus91-technologies-pvt-ltd/softsearch/e3609c8714fb/softsearch/2.4/lib/perl5/x86_64-linux-gnu-thread-multi/String/Approx.pm -/home/plus91/shed_tools/toolshed.g2.bx.psu.edu/repos/plus91-technologies-pvt-ltd/softsearch/e3609c8714fb/softsearch/2.4/lib/perl5/x86_64-linux-gnu-thread-multi/auto/String/Approx/Approx.bs -/home/plus91/shed_tools/toolshed.g2.bx.psu.edu/repos/plus91-technologies-pvt-ltd/softsearch/e3609c8714fb/softsearch/2.4/lib/perl5/x86_64-linux-gnu-thread-multi/auto/String/Approx/Approx.so -/home/plus91/shed_tools/toolshed.g2.bx.psu.edu/repos/plus91-technologies-pvt-ltd/softsearch/e3609c8714fb/softsearch/2.4/man/man3/String::Approx.3pm diff -r 1163c16cb3c0 -r fa99a9417ea1 2.4/lib/perl5/x86_64-linux-gnu-thread-multi/auto/String/Approx/Approx.bs diff -r 1163c16cb3c0 -r fa99a9417ea1 2.4/lib/perl5/x86_64-linux-gnu-thread-multi/auto/String/Approx/Approx.so Binary file 2.4/lib/perl5/x86_64-linux-gnu-thread-multi/auto/String/Approx/Approx.so has changed diff -r 1163c16cb3c0 -r fa99a9417ea1 2.4/lib/perl5/x86_64-linux-gnu-thread-multi/auto/Text/LevenshteinXS/.packlist --- a/2.4/lib/perl5/x86_64-linux-gnu-thread-multi/auto/Text/LevenshteinXS/.packlist Mon Jun 02 07:35:53 2014 -0400 +++ /dev/null Thu Jan 01 00:00:00 1970 +0000 @@ -1,5 +0,0 @@ -/home/plus91/shed_tools/toolshed.g2.bx.psu.edu/repos/plus91-technologies-pvt-ltd/softsearch/e3609c8714fb/softsearch/2.4/lib/perl5/x86_64-linux-gnu-thread-multi/Text/LevenshteinXS.pm -/home/plus91/shed_tools/toolshed.g2.bx.psu.edu/repos/plus91-technologies-pvt-ltd/softsearch/e3609c8714fb/softsearch/2.4/lib/perl5/x86_64-linux-gnu-thread-multi/auto/Text/LevenshteinXS/LevenshteinXS.bs -/home/plus91/shed_tools/toolshed.g2.bx.psu.edu/repos/plus91-technologies-pvt-ltd/softsearch/e3609c8714fb/softsearch/2.4/lib/perl5/x86_64-linux-gnu-thread-multi/auto/Text/LevenshteinXS/LevenshteinXS.so -/home/plus91/shed_tools/toolshed.g2.bx.psu.edu/repos/plus91-technologies-pvt-ltd/softsearch/e3609c8714fb/softsearch/2.4/lib/perl5/x86_64-linux-gnu-thread-multi/auto/Text/LevenshteinXS/autosplit.ix -/home/plus91/shed_tools/toolshed.g2.bx.psu.edu/repos/plus91-technologies-pvt-ltd/softsearch/e3609c8714fb/softsearch/2.4/man/man3/Text::LevenshteinXS.3pm diff -r 1163c16cb3c0 -r fa99a9417ea1 2.4/lib/perl5/x86_64-linux-gnu-thread-multi/auto/Text/LevenshteinXS/LevenshteinXS.bs diff -r 1163c16cb3c0 -r fa99a9417ea1 2.4/lib/perl5/x86_64-linux-gnu-thread-multi/auto/Text/LevenshteinXS/LevenshteinXS.so Binary file 2.4/lib/perl5/x86_64-linux-gnu-thread-multi/auto/Text/LevenshteinXS/LevenshteinXS.so has changed diff -r 1163c16cb3c0 -r fa99a9417ea1 2.4/lib/perl5/x86_64-linux-gnu-thread-multi/auto/Text/LevenshteinXS/autosplit.ix --- a/2.4/lib/perl5/x86_64-linux-gnu-thread-multi/auto/Text/LevenshteinXS/autosplit.ix Mon Jun 02 07:35:53 2014 -0400 +++ /dev/null Thu Jan 01 00:00:00 1970 +0000 @@ -1,3 +0,0 @@ -# Index created by AutoSplit for blib/lib/Text/LevenshteinXS.pm -# (file acts as timestamp) -1; diff -r 1163c16cb3c0 -r fa99a9417ea1 2.4/lib/perl5/x86_64-linux-gnu-thread-multi/perllocal.pod --- a/2.4/lib/perl5/x86_64-linux-gnu-thread-multi/perllocal.pod Mon Jun 02 07:35:53 2014 -0400 +++ /dev/null Thu Jan 01 00:00:00 1970 +0000 @@ -1,66 +0,0 @@ -=head2 Sat May 31 13:26:02 2014: C L - -=over 4 - -=item * - -C - -=item * - -C - -=item * - -C - -=item * - -C - -=back - -=head2 Sat May 31 13:26:02 2014: C L - -=over 4 - -=item * - -C - -=item * - -C - -=item * - -C - -=item * - -C - -=back - -=head2 Sat May 31 13:26:03 2014: C L - -=over 4 - -=item * - -C - -=item * - -C - -=item * - -C - -=item * - -C - -=back - diff -r 1163c16cb3c0 -r fa99a9417ea1 2.4/lib/perl5/x86_64-linux-gnu-thread-multi/perllocal.pod~ --- a/2.4/lib/perl5/x86_64-linux-gnu-thread-multi/perllocal.pod~ Mon Jun 02 07:35:53 2014 -0400 +++ /dev/null Thu Jan 01 00:00:00 1970 +0000 @@ -1,66 +0,0 @@ -=head2 Sat May 31 13:26:02 2014: C L - -=over 4 - -=item * - -C - -=item * - -C - -=item * - -C - -=item * - -C - -=back - -=head2 Sat May 31 13:26:02 2014: C L - -=over 4 - -=item * - -C - -=item * - -C - -=item * - -C - -=item * - -C - -=back - -=head2 Sat May 31 13:26:03 2014: C L - -=over 4 - -=item * - -C - -=item * - -C - -=item * - -C - -=item * - -C - -=back - diff -r 1163c16cb3c0 -r fa99a9417ea1 2.4/library/LevD.pm --- a/2.4/library/LevD.pm Mon Jun 02 07:35:53 2014 -0400 +++ /dev/null Thu Jan 01 00:00:00 1970 +0000 @@ -1,80 +0,0 @@ -package LevD; - -use lib "/data2/bsi/reference/softsearch/lib/perl5"; -use strict; -use warnings; -use Data::Dumper; -use String::Approx 'adist'; -use String::Approx 'adistr'; -use String::Approx 'aindex'; - -my $WINDOW_SIZE = 100; - -sub new { - my ($class, $file) = @_; - my $self = {}; - - bless($self,$class); - $self->init(); - - return $self; -} - -sub init { - my ($self) = @_; - - #### default values. - $self->{index} = 0; - $self->{relative_edit_dist} = 0; - $self->{edit_dist} = 0; -} - -sub search { - my ($self, $clip, $chr, $start, $stop, $ref) = @_; - - if (! -s $ref) { - die "ERROR: Reference file $ref now found\n"; - } - - #### extact seq from reference file. - my $target = $chr .":". $start ."-". $stop; - my $cmd = "samtools faidx $ref $target"; - - my @output = $self->_run_system_cmd($cmd); - - #### depending on ref file format seq could be on multiple lines - #### concatinate all except for the header in one line. - #### e.g: - #### >chr1:8222999-8223099 - #### GGTGCAATCATAGCTCACTAAGCTTCAACCTCAAGAGATCCTCCCACCTCAGCCTCCCAG - #### GTAGCTGGGACTACAGGCAAATGCCATGACACCTAGCTAAT - my $seq = join("", @output[1..$#output]); - - #### remove new line character - $seq =~ s/\n//g; - - #### find number of mismatches and start index - #### of clip to be searched against target seq. - $self->{relative_edit_dist} = adistr($clip, $seq); - $self->{edit_dist} = adist($clip, $seq); - $self->{index} = aindex($clip, $seq); -} - -sub _run_system_cmd { - my ($self, $cmd) = @_; - my @cmd_output; - - eval { - @cmd_output = qx{$cmd 2>&1}; - if ( ($? << 8) != 0 ) { - die "@cmd_output"; - } - }; - if ($@) { - die "Error executing command $cmd: $@"; - } - - return @cmd_output; -} - -1; diff -r 1163c16cb3c0 -r fa99a9417ea1 2.4/logs/StringApprox.err diff -r 1163c16cb3c0 -r fa99a9417ea1 2.4/logs/StringApprox.out --- a/2.4/logs/StringApprox.out Mon Jun 02 07:35:53 2014 -0400 +++ /dev/null Thu Jan 01 00:00:00 1970 +0000 @@ -1,12 +0,0 @@ -Checking if your kit is complete... -Looks good -Writing Makefile for String::Approx -Writing MYMETA.yml -Files found in blib/arch: installing files in blib/lib into architecture dependent library tree -Installing /home/plus91/shed_tools/toolshed.g2.bx.psu.edu/repos/plus91-technologies-pvt-ltd/softsearch/e3609c8714fb/softsearch/2.4/lib/perl5/x86_64-linux-gnu-thread-multi/auto/String/Approx/Approx.bs -Installing /home/plus91/shed_tools/toolshed.g2.bx.psu.edu/repos/plus91-technologies-pvt-ltd/softsearch/e3609c8714fb/softsearch/2.4/lib/perl5/x86_64-linux-gnu-thread-multi/auto/String/Approx/Approx.so -Installing /home/plus91/shed_tools/toolshed.g2.bx.psu.edu/repos/plus91-technologies-pvt-ltd/softsearch/e3609c8714fb/softsearch/2.4/lib/perl5/x86_64-linux-gnu-thread-multi/String/Approx.pm -Installing /home/plus91/shed_tools/toolshed.g2.bx.psu.edu/repos/plus91-technologies-pvt-ltd/softsearch/e3609c8714fb/softsearch/2.4/man/man3/String::Approx.3pm -Appending installation info to /home/plus91/shed_tools/toolshed.g2.bx.psu.edu/repos/plus91-technologies-pvt-ltd/softsearch/e3609c8714fb/softsearch/2.4/lib/perl5/x86_64-linux-gnu-thread-multi/perllocal.pod -Files found in blib/arch: installing files in blib/lib into architecture dependent library tree -Appending installation info to /home/plus91/shed_tools/toolshed.g2.bx.psu.edu/repos/plus91-technologies-pvt-ltd/softsearch/e3609c8714fb/softsearch/2.4/lib/perl5/x86_64-linux-gnu-thread-multi/perllocal.pod diff -r 1163c16cb3c0 -r fa99a9417ea1 2.4/logs/levD.err --- a/2.4/logs/levD.err Mon Jun 02 07:35:53 2014 -0400 +++ /dev/null Thu Jan 01 00:00:00 1970 +0000 @@ -1,1 +0,0 @@ -Please specify prototyping behavior for LevenshteinXS.xs (see perlxs manual) diff -r 1163c16cb3c0 -r fa99a9417ea1 2.4/logs/levD.errmake diff -r 1163c16cb3c0 -r fa99a9417ea1 2.4/logs/levD.out --- a/2.4/logs/levD.out Mon Jun 02 07:35:53 2014 -0400 +++ /dev/null Thu Jan 01 00:00:00 1970 +0000 @@ -1,26 +0,0 @@ -Checking if your kit is complete... -Looks good -Writing Makefile for Text::LevenshteinXS -Writing MYMETA.yml -cp LevenshteinXS.pm blib/lib/Text/LevenshteinXS.pm -AutoSplitting blib/lib/Text/LevenshteinXS.pm (blib/lib/auto/Text/LevenshteinXS) -/usr/bin/perl /usr/share/perl/5.14/ExtUtils/xsubpp -typemap /usr/share/perl/5.14/ExtUtils/typemap LevenshteinXS.xs > LevenshteinXS.xsc && mv LevenshteinXS.xsc LevenshteinXS.c -cc -c -D_REENTRANT -D_GNU_SOURCE -DDEBIAN -fno-strict-aliasing -pipe -fstack-protector -I/usr/local/include -D_LARGEFILE_SOURCE -D_FILE_OFFSET_BITS=64 -O2 -g -DVERSION=\"0.03\" -DXS_VERSION=\"0.03\" -fPIC "-I/usr/lib/perl/5.14/CORE" LevenshteinXS.c -Running Mkbootstrap for Text::LevenshteinXS () -chmod 644 LevenshteinXS.bs -rm -f blib/arch/auto/Text/LevenshteinXS/LevenshteinXS.so -cc -shared -O2 -g -L/usr/local/lib -fstack-protector LevenshteinXS.o -o blib/arch/auto/Text/LevenshteinXS/LevenshteinXS.so \ - \ - -chmod 755 blib/arch/auto/Text/LevenshteinXS/LevenshteinXS.so -cp LevenshteinXS.bs blib/arch/auto/Text/LevenshteinXS/LevenshteinXS.bs -chmod 644 blib/arch/auto/Text/LevenshteinXS/LevenshteinXS.bs -Manifying blib/man3/Text::LevenshteinXS.3pm -Manifying blib/man3/Text::LevenshteinXS.3pm -Files found in blib/arch: installing files in blib/lib into architecture dependent library tree -Installing ~/shed_tools/toolshed.g2.bx.psu.edu/repos/plus91-technologies-pvt-ltd/softsearch/8eb7d93f7e58/softsearch/2.4/lib/perl5/x86_64-linux-gnu-thread-multi/auto/Text/LevenshteinXS/LevenshteinXS.bs -Installing ~/shed_tools/toolshed.g2.bx.psu.edu/repos/plus91-technologies-pvt-ltd/softsearch/8eb7d93f7e58/softsearch/2.4/lib/perl5/x86_64-linux-gnu-thread-multi/auto/Text/LevenshteinXS/LevenshteinXS.so -Installing ~/shed_tools/toolshed.g2.bx.psu.edu/repos/plus91-technologies-pvt-ltd/softsearch/8eb7d93f7e58/softsearch/2.4/lib/perl5/x86_64-linux-gnu-thread-multi/auto/Text/LevenshteinXS/autosplit.ix -Installing ~/shed_tools/toolshed.g2.bx.psu.edu/repos/plus91-technologies-pvt-ltd/softsearch/8eb7d93f7e58/softsearch/2.4/lib/perl5/x86_64-linux-gnu-thread-multi/Text/LevenshteinXS.pm -Installing ~/shed_tools/toolshed.g2.bx.psu.edu/repos/plus91-technologies-pvt-ltd/softsearch/8eb7d93f7e58/softsearch/2.4/man/man3/Text::LevenshteinXS.3pm -Appending installation info to ~/shed_tools/toolshed.g2.bx.psu.edu/repos/plus91-technologies-pvt-ltd/softsearch/8eb7d93f7e58/softsearch/2.4/lib/perl5/x86_64-linux-gnu-thread-multi/perllocal.pod diff -r 1163c16cb3c0 -r fa99a9417ea1 2.4/logs/levD.out~ --- a/2.4/logs/levD.out~ Mon Jun 02 07:35:53 2014 -0400 +++ /dev/null Thu Jan 01 00:00:00 1970 +0000 @@ -1,26 +0,0 @@ -Checking if your kit is complete... -Looks good -Writing Makefile for Text::LevenshteinXS -Writing MYMETA.yml -cp LevenshteinXS.pm blib/lib/Text/LevenshteinXS.pm -AutoSplitting blib/lib/Text/LevenshteinXS.pm (blib/lib/auto/Text/LevenshteinXS) -/usr/bin/perl /usr/share/perl/5.14/ExtUtils/xsubpp -typemap /usr/share/perl/5.14/ExtUtils/typemap LevenshteinXS.xs > LevenshteinXS.xsc && mv LevenshteinXS.xsc LevenshteinXS.c -cc -c -D_REENTRANT -D_GNU_SOURCE -DDEBIAN -fno-strict-aliasing -pipe -fstack-protector -I/usr/local/include -D_LARGEFILE_SOURCE -D_FILE_OFFSET_BITS=64 -O2 -g -DVERSION=\"0.03\" -DXS_VERSION=\"0.03\" -fPIC "-I/usr/lib/perl/5.14/CORE" LevenshteinXS.c -Running Mkbootstrap for Text::LevenshteinXS () -chmod 644 LevenshteinXS.bs -rm -f blib/arch/auto/Text/LevenshteinXS/LevenshteinXS.so -cc -shared -O2 -g -L/usr/local/lib -fstack-protector LevenshteinXS.o -o blib/arch/auto/Text/LevenshteinXS/LevenshteinXS.so \ - \ - -chmod 755 blib/arch/auto/Text/LevenshteinXS/LevenshteinXS.so -cp LevenshteinXS.bs blib/arch/auto/Text/LevenshteinXS/LevenshteinXS.bs -chmod 644 blib/arch/auto/Text/LevenshteinXS/LevenshteinXS.bs -Manifying blib/man3/Text::LevenshteinXS.3pm -Manifying blib/man3/Text::LevenshteinXS.3pm -Files found in blib/arch: installing files in blib/lib into architecture dependent library tree -Installing /home/plus91/shed_tools/toolshed.g2.bx.psu.edu/repos/plus91-technologies-pvt-ltd/softsearch/8eb7d93f7e58/softsearch/2.4/lib/perl5/x86_64-linux-gnu-thread-multi/auto/Text/LevenshteinXS/LevenshteinXS.bs -Installing /home/plus91/shed_tools/toolshed.g2.bx.psu.edu/repos/plus91-technologies-pvt-ltd/softsearch/8eb7d93f7e58/softsearch/2.4/lib/perl5/x86_64-linux-gnu-thread-multi/auto/Text/LevenshteinXS/LevenshteinXS.so -Installing /home/plus91/shed_tools/toolshed.g2.bx.psu.edu/repos/plus91-technologies-pvt-ltd/softsearch/8eb7d93f7e58/softsearch/2.4/lib/perl5/x86_64-linux-gnu-thread-multi/auto/Text/LevenshteinXS/autosplit.ix -Installing /home/plus91/shed_tools/toolshed.g2.bx.psu.edu/repos/plus91-technologies-pvt-ltd/softsearch/8eb7d93f7e58/softsearch/2.4/lib/perl5/x86_64-linux-gnu-thread-multi/Text/LevenshteinXS.pm -Installing /home/plus91/shed_tools/toolshed.g2.bx.psu.edu/repos/plus91-technologies-pvt-ltd/softsearch/8eb7d93f7e58/softsearch/2.4/man/man3/Text::LevenshteinXS.3pm -Appending installation info to /home/plus91/shed_tools/toolshed.g2.bx.psu.edu/repos/plus91-technologies-pvt-ltd/softsearch/8eb7d93f7e58/softsearch/2.4/lib/perl5/x86_64-linux-gnu-thread-multi/perllocal.pod diff -r 1163c16cb3c0 -r fa99a9417ea1 2.4/man/man3/String::Approx.3pm --- a/2.4/man/man3/String::Approx.3pm Mon Jun 02 07:35:53 2014 -0400 +++ /dev/null Thu Jan 01 00:00:00 1970 +0000 @@ -1,585 +0,0 @@ -.\" Automatically generated by Pod::Man 2.25 (Pod::Simple 3.16) -.\" -.\" Standard preamble: -.\" ======================================================================== -.de Sp \" Vertical space (when we can't use .PP) -.if t .sp .5v -.if n .sp -.. -.de Vb \" Begin verbatim text -.ft CW -.nf -.ne \\$1 -.. -.de Ve \" End verbatim text -.ft R -.fi -.. -.\" Set up some character translations and predefined strings. \*(-- will -.\" give an unbreakable dash, \*(PI will give pi, \*(L" will give a left -.\" double quote, and \*(R" will give a right double quote. \*(C+ will -.\" give a nicer C++. Capital omega is used to do unbreakable dashes and -.\" therefore won't be available. \*(C` and \*(C' expand to `' in nroff, -.\" nothing in troff, for use with C<>. -.tr \(*W- -.ds C+ C\v'-.1v'\h'-1p'\s-2+\h'-1p'+\s0\v'.1v'\h'-1p' -.ie n \{\ -. ds -- \(*W- -. ds PI pi -. if (\n(.H=4u)&(1m=24u) .ds -- \(*W\h'-12u'\(*W\h'-12u'-\" diablo 10 pitch -. if (\n(.H=4u)&(1m=20u) .ds -- \(*W\h'-12u'\(*W\h'-8u'-\" diablo 12 pitch -. ds L" "" -. ds R" "" -. ds C` "" -. ds C' "" -'br\} -.el\{\ -. ds -- \|\(em\| -. ds PI \(*p -. ds L" `` -. ds R" '' -'br\} -.\" -.\" Escape single quotes in literal strings from groff's Unicode transform. -.ie \n(.g .ds Aq \(aq -.el .ds Aq ' -.\" -.\" If the F register is turned on, we'll generate index entries on stderr for -.\" titles (.TH), headers (.SH), subsections (.SS), items (.Ip), and index -.\" entries marked with X<> in POD. Of course, you'll have to process the -.\" output yourself in some meaningful fashion. -.ie \nF \{\ -. de IX -. tm Index:\\$1\t\\n%\t"\\$2" -.. -. nr % 0 -. rr F -.\} -.el \{\ -. de IX -.. -.\} -.\" -.\" Accent mark definitions (@(#)ms.acc 1.5 88/02/08 SMI; from UCB 4.2). -.\" Fear. Run. Save yourself. 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Always turn off hyphenation; it makes -.\" way too many mistakes in technical documents. -.if n .ad l -.nh -.SH "NAME" -String::Approx \- Perl extension for approximate matching (fuzzy matching) -.SH "SYNOPSIS" -.IX Header "SYNOPSIS" -.Vb 1 -\& use String::Approx \*(Aqamatch\*(Aq; -\& -\& print if amatch("foobar"); -\& -\& my @matches = amatch("xyzzy", @inputs); -\& -\& my @catches = amatch("plugh", [\*(Aq2\*(Aq], @inputs); -.Ve -.SH "DESCRIPTION" -.IX Header "DESCRIPTION" -String::Approx lets you match and substitute strings approximately. -With this you can emulate errors: typing errorrs, speling errors, -closely related vocabularies (colour color), genetic mutations (\s-1GAG\s0 -\&\s-1ACT\s0), abbreviations (McScot, MacScot). -.PP -\&\s-1NOTE:\s0 String::Approx suits the task of \fBstring matching\fR, not -\&\fBstring comparison\fR, and it works for \fBstrings\fR, not for \fBtext\fR. -.PP -If you want to compare strings for similarity, you probably just want -the Levenshtein edit distance (explained below), the Text::Levenshtein -and Text::LevenshteinXS modules in \s-1CPAN\s0. See also Text::WagnerFischer -and Text::PhraseDistance. (There are functions for this in String::Approx, -e.g. \fIadist()\fR, but their results sometimes differ from the bare Levenshtein -et al.) -.PP -If you want to compare things like text or source code, consisting of -\&\fBwords\fR or \fBtokens\fR and \fBphrases\fR and \fBsentences\fR, or -\&\fBexpressions\fR and \fBstatements\fR, you should probably use some other -tool than String::Approx, like for example the standard \s-1UNIX\s0 \fIdiff\fR\|(1) -tool, or the Algorithm::Diff module from \s-1CPAN\s0. -.PP -The measure of \fBapproximateness\fR is the \fILevenshtein edit distance\fR. -It is the total number of \*(L"edits\*(R": insertions, -.PP -.Vb 1 -\& word world -.Ve -.PP -deletions, -.PP -.Vb 1 -\& monkey money -.Ve -.PP -and substitutions -.PP -.Vb 1 -\& sun fun -.Ve -.PP -required to transform a string to another string. For example, to -transform \fI\*(L"lead\*(R"\fR into \fI\*(L"gold\*(R"\fR, you need three edits: -.PP -.Vb 1 -\& lead gead goad gold -.Ve -.PP -The edit distance of \*(L"lead\*(R" and \*(L"gold\*(R" is therefore three, or 75%. -.PP -\&\fBString::Approx\fR uses the Levenshtein edit distance as its measure, but -String::Approx is not well-suited for comparing strings of different -length, in other words, if you want a \*(L"fuzzy eq\*(R", see above. -String::Approx is more like regular expressions or \fIindex()\fR, it finds -substrings that are close matches.> -.SH "MATCH" -.IX Header "MATCH" -.Vb 1 -\& use String::Approx \*(Aqamatch\*(Aq; -\& -\& $matched = amatch("pattern") -\& $matched = amatch("pattern", [ modifiers ]) -\& -\& $any_matched = amatch("pattern", @inputs) -\& $any_matched = amatch("pattern", [ modifiers ], @inputs) -\& -\& @match = amatch("pattern") -\& @match = amatch("pattern", [ modifiers ]) -\& -\& @matches = amatch("pattern", @inputs) -\& @matches = amatch("pattern", [ modifiers ], @inputs) -.Ve -.PP -Match \fBpattern\fR approximately. In list context return the matched -\&\fB\f(CB@inputs\fB\fR. If no inputs are given, match against the \fB\f(CB$_\fB\fR. In scalar -context return true if \fIany\fR of the inputs match, false if none match. -.PP -Notice that the pattern is a string. Not a regular expression. None -of the regular expression notations (^, ., *, and so on) work. They -are characters just like the others. Note-on-note: some limited form -of \fI\*(L"regular expressionism\*(R"\fR is planned in future: for example -character classes ([abc]) and \fIany-chars\fR (.). But that feature will -be turned on by a special \fImodifier\fR (just a guess: \*(L"r\*(R"), so there -should be no backward compatibility problem. -.PP -Notice also that matching is not symmetric. The inputs are matched -against the pattern, not the other way round. In other words: the -pattern can be a substring, a submatch, of an input element. An input -element is always a superstring of the pattern. -.SS "\s-1MODIFIERS\s0" -.IX Subsection "MODIFIERS" -With the modifiers you can control the amount of approximateness and -certain other control variables. The modifiers are one or more -strings, for example \fB\*(L"i\*(R"\fR, within a string optionally separated by -whitespace. The modifiers are inside an anonymous array: the \fB[ ]\fR -in the syntax are not notational, they really do mean \fB[ ]\fR, for -example \fB[ \*(L"i\*(R", \*(L"2\*(R" ]\fR. \fB[\*(L"2 i\*(R"]\fR would be identical. -.PP -The implicit default approximateness is 10%, rounded up. In other -words: every tenth character in the pattern may be an error, an edit. -You can explicitly set the maximum approximateness by supplying a -modifier like -.PP -.Vb 2 -\& number -\& number% -.Ve -.PP -Examples: \fB\*(L"3\*(R"\fR, \fB\*(L"15%\*(R"\fR. -.PP -Note that \f(CW\*(C`0%\*(C'\fR is not rounded up, it is equal to \f(CW0\fR. -.PP -Using a similar syntax you can separately control the maximum number -of insertions, deletions, and substitutions by prefixing the numbers -with I, D, or S, like this: -.PP -.Vb 6 -\& Inumber -\& Inumber% -\& Dnumber -\& Dnumber% -\& Snumber -\& Snumber% -.Ve -.PP -Examples: \fB\*(L"I2\*(R"\fR, \fB\*(L"D20%\*(R"\fR, \fB\*(L"S0\*(R"\fR. -.PP -You can ignore case (\fB\*(L"A\*(R"\fR becames equal to \fB\*(L"a\*(R"\fR and vice versa) -by adding the \fB\*(L"i\*(R"\fR modifier. -.PP -For example -.PP -.Vb 1 -\& [ "i 25%", "S0" ] -.Ve -.PP -means \fIignore case\fR, \fIallow every fourth character to be \*(L"an edit\*(R"\fR, -but allow \fIno substitutions\fR. (See \s-1NOTES\s0 about disallowing -substitutions or insertions.) -.PP -\&\s-1NOTE:\s0 setting \f(CW\*(C`I0 D0 S0\*(C'\fR is not equivalent to using \fIindex()\fR. -If you want to use \fIindex()\fR, use \fIindex()\fR. -.SH "SUBSTITUTE" -.IX Header "SUBSTITUTE" -.Vb 1 -\& use String::Approx \*(Aqasubstitute\*(Aq; -\& -\& @substituted = asubstitute("pattern", "replacement") -\& @substituted = asubstitute("pattern", "replacement", @inputs) -\& @substituted = asubstitute("pattern", "replacement", [ modifiers ]) -\& @substituted = asubstitute("pattern", "replacement", -\& [ modifiers ], @inputs) -.Ve -.PP -Substitute approximate \fBpattern\fR with \fBreplacement\fR and return as a -list of \fB\f(CB@inputs\fB\fR, the substitutions having been made on the -elements that did match the pattern. If no inputs are given, -substitute in the \fB\f(CB$_\fB\fR. The replacement can contain magic strings -\&\fB$&\fR, \fB$`\fR, \fB$'\fR that stand for the matched string, the string -before it, and the string after it, respectively. All the other -arguments are as in \f(CW\*(C`amatch()\*(C'\fR, plus one additional modifier, \fB\*(L"g\*(R"\fR -which means substitute globally (all the matches in an element and not -just the first one, as is the default). -.PP -See \*(L"\s-1BAD\s0 \s-1NEWS\s0\*(R" about the unfortunate stinginess of \f(CW\*(C`asubstitute()\*(C'\fR. -.SH "INDEX" -.IX Header "INDEX" -.Vb 1 -\& use String::Approx \*(Aqaindex\*(Aq; -\& -\& $index = aindex("pattern") -\& @indices = aindex("pattern", @inputs) -\& $index = aindex("pattern", [ modifiers ]) -\& @indices = aindex("pattern", [ modifiers ], @inputs) -.Ve -.PP -Like \f(CW\*(C`amatch()\*(C'\fR but returns the index/indices at which the pattern -matches approximately. In list context and if \f(CW@inputs\fR are used, -returns a list of indices, one index for each input element. -If there's no approximate match, \f(CW\*(C`\-1\*(C'\fR is returned as the index. -.PP -\&\s-1NOTE:\s0 if there is character repetition (e.g. \*(L"aa\*(R") either in -the pattern or in the text, the returned index might start -\&\*(L"too early\*(R". This is consistent with the goal of the module -of matching \*(L"as early as possible\*(R", just like regular expressions -(that there might be a \*(L"less approximate\*(R" match starting later is -of somewhat irrelevant). -.PP -There's also backwards-scanning \f(CW\*(C`arindex()\*(C'\fR. -.SH "SLICE" -.IX Header "SLICE" -.Vb 1 -\& use String::Approx \*(Aqaslice\*(Aq; -\& -\& ($index, $size) = aslice("pattern") -\& ([$i0, $s0], ...) = aslice("pattern", @inputs) -\& ($index, $size) = aslice("pattern", [ modifiers ]) -\& ([$i0, $s0], ...) = aslice("pattern", [ modifiers ], @inputs) -.Ve -.PP -Like \f(CW\*(C`aindex()\*(C'\fR but returns also the size (length) of the match. -If the match fails, returns an empty list (when matching against \f(CW$_\fR) -or an empty anonymous list corresponding to the particular input. -.PP -\&\s-1NOTE:\s0 size of the match will very probably be something you did not -expect (such as longer than the pattern, or a negative number). This -may or may not be fixed in future releases. Also the beginning of the -match may vary from the expected as with \fIaindex()\fR, see above. -.PP -If the modifier -.PP -.Vb 1 -\& "minimal_distance" -.Ve -.PP -is used, the minimal possible edit distance is returned as the -third element: -.PP -.Vb 2 -\& ($index, $size, $distance) = aslice("pattern", [ modifiers ]) -\& ([$i0, $s0, $d0], ...) = aslice("pattern", [ modifiers ], @inputs) -.Ve -.SH "DISTANCE" -.IX Header "DISTANCE" -.Vb 1 -\& use String::Approx \*(Aqadist\*(Aq; -\& -\& $dist = adist("pattern", $input); -\& @dist = adist("pattern", @input); -.Ve -.PP -Return the \fIedit distance\fR or distances between the pattern and the -input or inputs. Zero edit distance means exact match. (Remember -that the match can 'float' in the inputs, the match is a substring -match.) If the pattern is longer than the input or inputs, the -returned distance or distances is or are negative. -.PP -.Vb 1 -\& use String::Approx \*(Aqadistr\*(Aq; -\& -\& $dist = adistr("pattern", $input); -\& @dist = adistr("pattern", @inputs); -.Ve -.PP -Return the \fBrelative\fR \fIedit distance\fR or distances between the -pattern and the input or inputs. Zero relative edit distance means -exact match, one means completely different. (Remember that the -match can 'float' in the inputs, the match is a substring match.) If -the pattern is longer than the input or inputs, the returned distance -or distances is or are negative. -.PP -You can use \fIadist()\fR or \fIadistr()\fR to sort the inputs according to their -approximateness: -.PP -.Vb 3 -\& my %d; -\& @d{@inputs} = map { abs } adistr("pattern", @inputs); -\& my @d = sort { $d{$a} <=> $d{$b} } @inputs; -.Ve -.PP -Now \f(CW@d\fR contains the inputs, the most like \f(CW"pattern"\fR first. -.SH "CONTROLLING THE CACHE" -.IX Header "CONTROLLING THE CACHE" -\&\f(CW\*(C`String::Approx\*(C'\fR maintains a \s-1LU\s0 (least-used) cache that holds the -\&'matching engines' for each instance of a \fIpattern+modifiers\fR. The -cache is intended to help the case where you match a small set of -patterns against a large set of string. However, the more engines you -cache the more you eat memory. If you have a lot of different -patterns or if you have a lot of memory to burn, you may want to -control the cache yourself. For example, allowing a larger cache -consumes more memory but probably runs a little bit faster since the -cache fills (and needs flushing) less often. -.PP -The cache has two parameters: \fImax\fR and \fIpurge\fR. The first one -is the maximum size of the cache and the second one is the cache -flushing ratio: when the number of cache entries exceeds \fImax\fR, -\&\fImax\fR times \fIpurge\fR cache entries are flushed. The default -values are 1000 and 0.75, respectively, which means that when -the 1001st entry would be cached, 750 least used entries will -be removed from the cache. To access the parameters you can -use the calls -.PP -.Vb 2 -\& $now_max = String::Approx::cache_max(); -\& String::Approx::cache_max($new_max); -\& -\& $now_purge = String::Approx::cache_purge(); -\& String::Approx::cache_purge($new_purge); -\& -\& $limit = String::Approx::cache_n_purge(); -.Ve -.PP -To be honest, there are actually \fBtwo\fR caches: the first one is used -far the patterns with no modifiers, the second one for the patterns -with pattern modifiers. Using the standard parameters you will -therefore actually cache up to 2000 entries. The above calls control -both caches for the same price. -.PP -To disable caching completely use -.PP -.Vb 1 -\& String::Approx::cache_disable(); -.Ve -.PP -Note that this doesn't flush any possibly existing cache entries, -to do that use -.PP -.Vb 1 -\& String::Approx::cache_flush_all(); -.Ve -.SH "NOTES" -.IX Header "NOTES" -Because matching is by \fIsubstrings\fR, not by whole strings, insertions -and substitutions produce often very similar results: \*(L"abcde\*(R" matches -\&\*(L"axbcde\*(R" either by insertion \fBor\fR substitution of \*(L"x\*(R". -.PP -The maximum edit distance is also the maximum number of edits. -That is, the \fB\*(L"I2\*(R"\fR in -.PP -.Vb 1 -\& amatch("abcd", ["I2"]) -.Ve -.PP -is useless because the maximum edit distance is (implicitly) 1. -You may have meant to say -.PP -.Vb 1 -\& amatch("abcd", ["2D1S1"]) -.Ve -.PP -or something like that. -.PP -If you want to simulate transposes -.PP -.Vb 1 -\& feet fete -.Ve -.PP -you need to allow at least edit distance of two because in terms of -our edit primitives a transpose is first one deletion and then one -insertion. -.SS "\s-1TEXT\s0 \s-1POSITION\s0" -.IX Subsection "TEXT POSITION" -The starting and ending positions of matching, substituting, indexing, or -slicing can be changed from the beginning and end of the input(s) to -some other positions by using either or both of the modifiers -.PP -.Vb 2 -\& "initial_position=24" -\& "final_position=42" -.Ve -.PP -or the both the modifiers -.PP -.Vb 2 -\& "initial_position=24" -\& "position_range=10" -.Ve -.PP -By setting the \fB\*(L"position_range\*(R"\fR to be zero you can limit -(anchor) the operation to happen only once (if a match is possible) -at the position. -.SH "VERSION" -.IX Header "VERSION" -Major release 3. -.SH "CHANGES FROM VERSION 2" -.IX Header "CHANGES FROM VERSION 2" -.SS "\s-1GOOD\s0 \s-1NEWS\s0" -.IX Subsection "GOOD NEWS" -.IP "The version 3 is 2\-3 times faster than version 2" 4 -.IX Item "The version 3 is 2-3 times faster than version 2" -.PD 0 -.IP "No pattern length limitation" 4 -.IX Item "No pattern length limitation" -.PD -The algorithm is independent on the pattern length: its time -complexity is \fIO(kn)\fR, where \fIk\fR is the number of edits and \fIn\fR the -length of the text (input). The preprocessing of the pattern will of -course take some \fIO(m)\fR (\fIm\fR being the pattern length) time, but -\&\f(CW\*(C`amatch()\*(C'\fR and \f(CW\*(C`asubstitute()\*(C'\fR cache the result of this -preprocessing so that it is done only once per pattern. -.SS "\s-1BAD\s0 \s-1NEWS\s0" -.IX Subsection "BAD NEWS" -.IP "You do need a C compiler to install the module" 4 -.IX Item "You do need a C compiler to install the module" -Perl's regular expressions are no more used; instead a faster and more -scalable algorithm written in C is used. -.ie n .IP """asubstitute()"" is now always stingy" 4 -.el .IP "\f(CWasubstitute()\fR is now always stingy" 4 -.IX Item "asubstitute() is now always stingy" -The string matched and substituted is now always stingy, as short -as possible. It used to be as long as possible. This is an unfortunate -change stemming from switching the matching algorithm. Example: with -edit distance of two and substituting for \fB\*(L"word\*(R"\fR from \fB\*(L"cork\*(R"\fR and -\&\fB\*(L"wool\*(R"\fR previously did match \fB\*(L"cork\*(R"\fR and \fB\*(L"wool\*(R"\fR. Now it does -match \fB\*(L"or\*(R"\fR and \fB\*(L"wo\*(R"\fR. As little as possible, or, in other words, -with as much approximateness, as many edits, as possible. Because -there is no \fIneed\fR to match the \fB\*(L"c\*(R"\fR of \fB\*(L"cork\*(R"\fR, it is not matched. -.ie n .IP "no more ""aregex()"" because regular expressions are no more used" 4 -.el .IP "no more \f(CWaregex()\fR because regular expressions are no more used" 4 -.IX Item "no more aregex() because regular expressions are no more used" -.PD 0 -.ie n .IP "no more ""compat1"" for String::Approx version 1 compatibility" 4 -.el .IP "no more \f(CWcompat1\fR for String::Approx version 1 compatibility" 4 -.IX Item "no more compat1 for String::Approx version 1 compatibility" -.PD -.SH "ACKNOWLEDGEMENTS" -.IX Header "ACKNOWLEDGEMENTS" -The following people have provided valuable test cases, documentation -clarifications, and other feedback: -.PP -Jared August, Arthur Bergman, Anirvan Chatterjee, Steve A. Chervitz, -Aldo Calpini, David Curiel, Teun van den Dool, Alberto Fontaneda, -Rob Fugina, Dmitrij Frishman, Lars Gregersen, Kevin Greiner, -B. Elijah Griffin, Mike Hanafey, Mitch Helle, Ricky Houghton, -\&'idallen', Helmut Jarausch, Damian Keefe, Ben Kennedy, Craig Kelley, -Franz Kirsch, Dag Kristian, Mark Land, J. D. Laub, John P. Linderman, -Tim Maher, Juha Muilu, Sergey Novoselov, Andy Oram, Ji Y Park, -Eric Promislow, Nikolaus Rath, Stefan Ram, Slaven Rezic, -Dag Kristian Rognlien, Stewart Russell, Slaven Rezic, Chris Rosin, -Pasha Sadri, Ilya Sandler, Bob J.A. Schijvenaars, Ross Smith, -Frank Tobin, Greg Ward, Rich Williams, Rick Wise. -.PP -The matching algorithm was developed by Udi Manber, Sun Wu, and Burra -Gopal in the Department of Computer Science, University of Arizona. -.SH "AUTHOR" -.IX Header "AUTHOR" -Jarkko Hietaniemi -.SH "COPYRIGHT AND LICENSE" -.IX Header "COPYRIGHT AND LICENSE" -Copyright 2001\-2013 by Jarkko Hietaniemi -.PP -This library is free software; you can redistribute it and/or modify -under either the terms of the Artistic License 2.0, or the \s-1GNU\s0 Library -General Public License, Version 2. See the files Artistic and \s-1LGPL\s0 -for more details. -.PP -Furthermore: no warranties or obligations of any kind are given, and -the separate file \fI\s-1COPYRIGHT\s0\fR must be included intact in all copies -and derived materials. diff -r 1163c16cb3c0 -r fa99a9417ea1 2.4/man/man3/Text::LevenshteinXS.3pm --- a/2.4/man/man3/Text::LevenshteinXS.3pm Mon Jun 02 07:35:53 2014 -0400 +++ /dev/null Thu Jan 01 00:00:00 1970 +0000 @@ -1,168 +0,0 @@ -.\" Automatically generated by Pod::Man 2.25 (Pod::Simple 3.16) -.\" -.\" Standard preamble: -.\" ======================================================================== -.de Sp \" Vertical space (when we can't use .PP) -.if t .sp .5v -.if n .sp -.. -.de Vb \" Begin verbatim text -.ft CW -.nf -.ne \\$1 -.. -.de Ve \" End verbatim text -.ft R -.fi -.. -.\" Set up some character translations and predefined strings. \*(-- will -.\" give an unbreakable dash, \*(PI will give pi, \*(L" will give a left -.\" double quote, and \*(R" will give a right double quote. \*(C+ will -.\" give a nicer C++. Capital omega is used to do unbreakable dashes and -.\" therefore won't be available. \*(C` and \*(C' expand to `' in nroff, -.\" nothing in troff, for use with C<>. -.tr \(*W- -.ds C+ C\v'-.1v'\h'-1p'\s-2+\h'-1p'+\s0\v'.1v'\h'-1p' -.ie n \{\ -. ds -- \(*W- -. ds PI pi -. if (\n(.H=4u)&(1m=24u) .ds -- \(*W\h'-12u'\(*W\h'-12u'-\" diablo 10 pitch -. if (\n(.H=4u)&(1m=20u) .ds -- \(*W\h'-12u'\(*W\h'-8u'-\" diablo 12 pitch -. ds L" "" -. ds R" "" -. ds C` "" -. ds C' "" -'br\} -.el\{\ -. ds -- \|\(em\| -. ds PI \(*p -. ds L" `` -. ds R" '' -'br\} -.\" -.\" Escape single quotes in literal strings from groff's Unicode transform. -.ie \n(.g .ds Aq \(aq -.el .ds Aq ' -.\" -.\" If the F register is turned on, we'll generate index entries on stderr for -.\" titles (.TH), headers (.SH), subsections (.SS), items (.Ip), and index -.\" entries marked with X<> in POD. Of course, you'll have to process the -.\" output yourself in some meaningful fashion. -.ie \nF \{\ -. de IX -. tm Index:\\$1\t\\n%\t"\\$2" -.. -. nr % 0 -. rr F -.\} -.el \{\ -. de IX -.. -.\} -.\" -.\" Accent mark definitions (@(#)ms.acc 1.5 88/02/08 SMI; from UCB 4.2). -.\" Fear. Run. Save yourself. No user-serviceable parts. -. \" fudge factors for nroff and troff -.if n \{\ -. ds #H 0 -. ds #V .8m -. ds #F .3m -. ds #[ \f1 -. ds #] \fP -.\} -.if t \{\ -. ds #H ((1u-(\\\\n(.fu%2u))*.13m) -. ds #V .6m -. ds #F 0 -. ds #[ \& -. ds #] \& -.\} -. \" simple accents for nroff and troff -.if n \{\ -. ds ' \& -. ds ` \& -. ds ^ \& -. ds , \& -. ds ~ ~ -. ds / -.\} -.if t \{\ -. ds ' \\k:\h'-(\\n(.wu*8/10-\*(#H)'\'\h"|\\n:u" -. ds ` \\k:\h'-(\\n(.wu*8/10-\*(#H)'\`\h'|\\n:u' -. ds ^ \\k:\h'-(\\n(.wu*10/11-\*(#H)'^\h'|\\n:u' -. ds , \\k:\h'-(\\n(.wu*8/10)',\h'|\\n:u' -. ds ~ \\k:\h'-(\\n(.wu-\*(#H-.1m)'~\h'|\\n:u' -. ds / \\k:\h'-(\\n(.wu*8/10-\*(#H)'\z\(sl\h'|\\n:u' -.\} -. \" troff and (daisy-wheel) nroff accents -.ds : \\k:\h'-(\\n(.wu*8/10-\*(#H+.1m+\*(#F)'\v'-\*(#V'\z.\h'.2m+\*(#F'.\h'|\\n:u'\v'\*(#V' -.ds 8 \h'\*(#H'\(*b\h'-\*(#H' -.ds o \\k:\h'-(\\n(.wu+\w'\(de'u-\*(#H)/2u'\v'-.3n'\*(#[\z\(de\v'.3n'\h'|\\n:u'\*(#] -.ds d- \h'\*(#H'\(pd\h'-\w'~'u'\v'-.25m'\f2\(hy\fP\v'.25m'\h'-\*(#H' -.ds D- D\\k:\h'-\w'D'u'\v'-.11m'\z\(hy\v'.11m'\h'|\\n:u' -.ds th \*(#[\v'.3m'\s+1I\s-1\v'-.3m'\h'-(\w'I'u*2/3)'\s-1o\s+1\*(#] -.ds Th \*(#[\s+2I\s-2\h'-\w'I'u*3/5'\v'-.3m'o\v'.3m'\*(#] -.ds ae a\h'-(\w'a'u*4/10)'e -.ds Ae A\h'-(\w'A'u*4/10)'E -. \" corrections for vroff -.if v .ds ~ \\k:\h'-(\\n(.wu*9/10-\*(#H)'\s-2\u~\d\s+2\h'|\\n:u' -.if v .ds ^ \\k:\h'-(\\n(.wu*10/11-\*(#H)'\v'-.4m'^\v'.4m'\h'|\\n:u' -. \" for low resolution devices (crt and lpr) -.if \n(.H>23 .if \n(.V>19 \ -\{\ -. ds : e -. ds 8 ss -. ds o a -. ds d- d\h'-1'\(ga -. ds D- D\h'-1'\(hy -. ds th \o'bp' -. ds Th \o'LP' -. ds ae ae -. ds Ae AE -.\} -.rm #[ #] #H #V #F C -.\" ======================================================================== -.\" -.IX Title "LevenshteinXS 3pm" -.TH LevenshteinXS 3pm "2004-06-30" "perl v5.14.2" "User Contributed Perl Documentation" -.\" For nroff, turn off justification. Always turn off hyphenation; it makes -.\" way too many mistakes in technical documents. -.if n .ad l -.nh -.SH "NAME" -Text::LevenshteinXS \- An XS implementation of the Levenshtein edit distance -.SH "SYNOPSIS" -.IX Header "SYNOPSIS" -.Vb 1 -\& use Text::LevenshteinXS qw(distance); -\& -\& print distance("foo","four"); -\& # prints "2" -\& -\& print distance("foo","bar"); -\& # prints "3" -.Ve -.SH "DESCRIPTION" -.IX Header "DESCRIPTION" -This module implements the Levenshtein edit distance in a \s-1XS\s0 way. -.PP -The Levenshtein edit distance is a measure of the degree of proximity between two strings. -This distance is the number of substitutions, deletions or insertions (\*(L"edits\*(R") -needed to transform one string into the other one (and vice versa). -When two strings have distance 0, they are the same. -A good point to start is: -.SH "CREDITS" -.IX Header "CREDITS" -All the credits go to Vladimir Levenshtein the author of the algorithm and to -Lorenzo Seidenari who made the C implementation -.SH "SEE ALSO" -.IX Header "SEE ALSO" -Text::Levenshtein , Text::WagnerFischer , Text::Brew , String::Approx -.SH "AUTHOR" -.IX Header "AUTHOR" -Copyright 2003 Dree Mistrut <\fIdree@friul.it\fR> -Modifications Copyright 2004 Josh Goldberg <\fIjosh@3io.com\fR> -.PP -This package is free software and is provided \*(L"as is\*(R" without express -or implied warranty. You can redistribute it and/or modify it under -the same terms as Perl itself. diff -r 1163c16cb3c0 -r fa99a9417ea1 2.4/progress.txt --- a/2.4/progress.txt Mon Jun 02 07:35:53 2014 -0400 +++ /dev/null Thu Jan 01 00:00:00 1970 +0000 @@ -1,4 +0,0 @@ -source=1 -stringApprox=1 -levD=1 -libraries=1 diff -r 1163c16cb3c0 -r fa99a9417ea1 2.4/script/Annotate_SoftSearch.pl --- a/2.4/script/Annotate_SoftSearch.pl Mon Jun 02 07:35:53 2014 -0400 +++ /dev/null Thu Jan 01 00:00:00 1970 +0000 @@ -1,40 +0,0 @@ -#!/usr/bin/perl -open(VCF,"$ARGV[0]")||die "Usage: \n\n\t\t The annotation BED should be of exons\n"; - -$bedtools=`which intersectBed`; -if(!$bedtools){die "Requires Bedtools in path\n\n"} -if(!$ARGV[1]){die "Usage: \n\n";} - -while (){ - if($_=~/^#/){print;next} - chomp; - @data=split(/\t/,$_); - #Get left pair information - $chr1=$data[0]; - $pos1a=$data[1]-1; - $pos1b=$data[1]; - #Get right pair information - $data[4]=~s/[ACTGactghr\[\]]//g;#$data[4]=~s/hr/chr/; - @pos2=split(/:/,$data[4]); - $chr2="chr"; - $chr2.=$pos2[0]; - $pos2a=$pos2[1]-1; - $pos2b=$pos2[1]; - #Now get left side annotations - # - #print "LEFT=get_anno($chr1,$pos1a,$pos1b)\n"; - $left_gene=get_anno($chr1,$pos1a,$pos1b); - #print "RIGHT=get_anno($chr2,$pos2a,$pos2b)\n"; - $right_gene=get_anno($chr2,$pos2a,$pos2b); - print "$_\t$left_gene\t$right_gene\n"; -} - -close VCF; - -sub get_anno(){ - my ($chr,$pos1,$pos2)=@_; - $result=`perl -e 'if(($chr)&&($pos1)&&($pos2)){print join(\"\\t\",$chr,$pos1,$pos2,\"\\n\")}else {print STDERR "Not all variables defined: chr,pos1,pos2=$chr,$pos1,$pos2\n$_\n"}'|intersectBed -a $ARGV[1] -b stdin|cut -f4|head -1`; - $result=~chomp;$result=~s/\n//; - if(!$result){$result="NA"}; - return $result; -} diff -r 1163c16cb3c0 -r fa99a9417ea1 2.4/script/Bam2pair.pl --- a/2.4/script/Bam2pair.pl Mon Jun 02 07:35:53 2014 -0400 +++ /dev/null Thu Jan 01 00:00:00 1970 +0000 @@ -1,98 +0,0 @@ -#!/usr/bin/perl -#Author Steven Hart, PhD -#11-15-2012 -#Convert and filter BAM files into merged bed -#Output should be -#chrA StartA EndA chrB StartB EndB Gene_id #supportingReads StrandA StrandB -#chr9 1000 5000 chr9 3000 3800 bedpe_example2 100 - + - -use Cwd; -use File::Basename; -#Usage -sub usage(){ - print "Usage: perl Bam2Pair.pl -b -o \n - -isize [10000]\t\tThe insert size to be considered discordant\n - -winsize [10000]\tThe distance between mate pairs to be considered the same\n - -min [1]\t\tThe minimum number of reads required to support an SV event\n - -prefix need a random prefix so files with the same name don't get created\n\n" - ; -} -$bedtools=`which intersectBed`; -$samtools=`which samtools`; - -if(!defined($bedtools)){die "BEDtools must be installed\n";} -if(!defined($samtools)){die "Samtools must be installed\n";} -use Getopt::Long; -#Declare variables -GetOptions( - 'b=s' => \$BAM_FILE, #path to bam - 'out=s' => \$outfile, #path to output - 'java:s' => \$java , - 'chrom:s' => \$chrom , - 'isize=i' => \$isize, - 'winsize=i' => \$winsize, - 'prefix=s' => \$prefix, - 'min=i' => \$minSupport, - 'blacklist:s' => \$new_blacklist, - 'q=s' => \$qual, - 'v' => \$verbose - ); -#if(defined($picard_path)){$picard_path=$picard_path} else {die "Must specify a path to PICARD so that files can be sorted and indexed properly\n"}; -if(!defined($BAM_FILE)){die "Must specify a BAM file!\n".usage();} -if(!defined($outfile)){die "Must specify an out filename!\n".usage();} -if(!defined($java)){$java=$java;}else{$java=`which java`} -if(!defined($qual)){$qual=20} -if($new_blacklist){$new_blacklist=" -L $new_blacklist"} - - -$Filter_BAM=$BAM_FILE; - -@bam=split("/",$Filter_BAM); -$Filter_BAM=@bam[@bam-1]; -$Filter_BAM=~s/.bam/$prefix.bam/; -$Filter_sam=$Filter_BAM; -$Filter_sam=~s/.bam/.sam/; - - - - -print "\nLooking for Discordant read pairs (and Unmated reads) without soft-clips\n"; - -#$command=join("","samtools view -h -q 20 -f 1 -F 1804 ",$BAM_FILE," ",$chrom," ",$new_blacklist," | awk -F\'\\t\' \'{if (\$9 > ", $isize, " || \$9 < -",$isize," || \$9 == 0 || \$1 ~ /^@/) print \$0}' > ",$Filter_sam); - - -#Change command to allow reads where mate is unmapped & remove qual -$command=join("","samtools view -h -f 1 -F 1800 -q $qual ",$BAM_FILE," ",$chrom," ",$new_blacklist," | awk -F\'\\t\' \'{if (\$9 > ", $isize, " || \$9 < -",$isize," || \$9 == 0 || \$1 ~ /^@/) print \$0}' > ",$Filter_sam); - -print "$command\n" if ($verbose); -system($command); -$path = dirname(__FILE__); -$Filter_cluster=$Filter_sam; -$Filter_cluster=~s/.sam/.cluster/; -$command=join("",$path,"/ReadCluster.pl -i=$Filter_sam -o=$Filter_cluster -m $minSupport"); -if($verbose){print "\n$command\n"}; - -system($command); - -################################## -#Now there are 2 SAM files of filtered reads -#.filter.cluster.inter.sam -#.filter.cluster.intra.sam -$result_pe=join("",$Filter_cluster,".out"); -$command=join("","cat ",$Filter_cluster,".int\*|perl -ane 'next if(\@F[0]=~/^\@/);if(\@F[6]!~/=/){print join(\"\\t\",\$F[11],\@F[2],\@F[3],\@F[6],\@F[7],\"\\n\")}else{print join(\"\\t\",\$F[11],\@F[2],\@F[3],\@F[2],\@F[7],\"\\n\")}' >",$result_pe); -if($verbose){print $command."\n"}; -system($command); - #my ($sample, $chrstart, $start, $chrend, $end) -$command=join("","cat ",$result_pe," | ",$path,"/cluster.pair.pl ",$winsize," |awk '(\$6 >",$minSupport,")' >> ", $outfile); -if($verbose){print $command."\n"}; -system($command); -$filt1=join("",$Filter_cluster,".inter.sam"); -$filt2=join("",$Filter_cluster,".intra.sam"); - - -unlink($Filter_sam,$filt1,$filt2,$result_pe); - -######################################### -#Now determine if left or righ clipping surrogate -print "\nBam2pair.pl Done\n"; - diff -r 1163c16cb3c0 -r fa99a9417ea1 2.4/script/Check_integration.sh --- a/2.4/script/Check_integration.sh Mon Jun 02 07:35:53 2014 -0400 +++ /dev/null Thu Jan 01 00:00:00 1970 +0000 @@ -1,86 +0,0 @@ -#!/bin/sh -#$ -V -#$ -cwd -#$ -q 1-day -#$ -m ae -#$ -M hart.steven@mayo.edu -#$ -l h_vmem=8G -#$ -l h_stack=10M -VCF_FILE=$1 -x=$2 -#VIRAL_SEQDB=/data2/bsi/tertiary/m110344/SoftTile/Mia/BLAST_DB/OBrien/Virus_PCGS.fasta #must me indexed by bwasw -VIRAL_SEQDB=$3 -VCF_FILE=$4 -#VCF_FILE=final.vcf - -set -x - -perl -ane '$dist=100; -$mate=$F[4]; -$mate=~s/[A-Z]|\[|\]//g; -@mate=split(/:/,$mate); -$end1a=@F[1]-$dist; -$end1b=@F[1]+$dist; -$end2a=$dist+@mate[1]; -$end2b=$dist+@mate[1]; -print "@F[0]\t$end1a\t$end1b\n@mate[0]\t$end2a\t$end2b\n"' $VCF_FILE| -sortBed > targets.bed - - -#100 min -time samtools view -h $x -L targets.bed |awk '(($9==0)&&($11!~/#/)&&($3!~/^chrGL/)&&($3!~/^chrM/))'|perl -ane 'print "\@@F[0]\n@F[9]\n+\n@F[10]\n"' >${x%%.bam}.res.fq -#23 min -time bwa mem -t 4 $VIRAL_SEQDB ${x%%.bam}.res.fq |samtools view -S - |grep gi > ${x%%.bam}.tmp.sam - -#find out how many hits there are -cut -f3 ${x%%.bam}.tmp.sam|perl -ne '@_=split(":",$_);@res=split(/_/,@_[1],2);print "@res[1]"' | sort|uniq -c|sort -k1nr|tee ${x%%.bam}.Viral_maps.out |head -#Get the reads mapping to those hits to find out where the integration site is - -#Read in the viruses until there is a significant drop off in number of reads (i.e. contributing less than 10%) -perl -ne '@_=split(" ",$_);$i=$_[0]+$i;$j=$_[0];$res=$j/$i;if($res>.1){print "@_[1]\n"}' ${x%%.bam}.Viral_maps.out >${x%%.bam}.to.keep -fgrep -f ${x%%.bam}.to.keep ${x%%.bam}.tmp.sam |cut -f1 >${x%%.bam}.reads - -#75min+ - -time samtools view $x -L targets.bed | -fgrep -f ${x%%.bam}.reads| -awk '{if(($9==0)&&($11!~/#/)&&($3!~/^chrGL/)&&($3!~/^chrM/)&&($3!~/^\*/)){print $3"\t"$4"\t"$4"\t"$1}}'| -tee ${x%%.bam}.unsorted.bed| -sortBed | mergeBed -nms -d 1000| -perl -e 'open (FILE,"$ARGV[0]") or die "cant open file\n\n"; - $SAM="$ARGV[1]"; - $SAM=~chomp; - while(){ -chomp; - @_=split(/\t/,$_); - @reads=split(/;/,@_[3]); -#print "LINE=$_\nRES=grep $reads[0] $SAM\n"; - $res=`grep $reads[0] $SAM` ; -# print "AFTER GREP, RES=$res\n"; - if($res){ - @res=split(/\t/,$res); - print join("\t",@_[0..2],@res[2])."\n" - } - }; - close FILE' - ${x%%.bam}.tmp.sam | -perl -ne 's/\|/\t/g;@_=split("\t",$_);print join ("\t",@_[0..2,7])'| -perl -pne 's/_/\t/'| cut -f4 --complement | -perl -e ' - open (FILE,"$ARGV[0]") or die "cant open file\n\n"; - $SAM="$ARGV[1]"; - while(){ - chomp; - @_=split(/\t/,$_); - $res=`grep $_[3] $SAM`; - if($res){ - @res=split(" ",$res); - $reads[0]=chomp; - print join("\t",@_[0..4],@res[0])."\n"; - } - } -close FILE; -' - ${x%%.bam}.Viral_maps.out| -perl -pne 's/_/ /g'> ${x%%.bam}.Virus.integrated.bed - -rm ${x%%.bam}.reads ${x%%.bam}.to.keep ${x%%.bam}.tmp.sam ${x%%.bam}.res.fq -echo "DONE with $x" diff -r 1163c16cb3c0 -r fa99a9417ea1 2.4/script/Extract_nSC.pl --- a/2.4/script/Extract_nSC.pl Mon Jun 02 07:35:53 2014 -0400 +++ /dev/null Thu Jan 01 00:00:00 1970 +0000 @@ -1,27 +0,0 @@ -#!/usr/bin/perl -w - -use Getopt::Long; - -#Initialize values -my (@queries,@HEADER,$samples,@HEADER_OUT,$end,$samp); -GetOptions ("query|q=s" => \$queries); -if(!$queries){die "Usage: FORMAT_extract.pl -query nSC -\n\n";} - - -open (VCF,"$ARGV[0]") or die "Usage: "; - -while () { - if($_=~/^##/){print;next} - chomp; - @line=split(/\t/,$_); - if($line[0]=~/^#CH/){ - print join ("\t",@line,$queries)."\n"; - next} - @FORMAT=split(/:/,$line[8]); - @SAMPLE=split(/:/,$line[9]); - for($i=0;$i<@FORMAT;$i++){ - if($FORMAT[$i] =~/^$queries$/){print join ("\t",@line,$SAMPLE[$i])."\n";next} - } -} -close VCF; diff -r 1163c16cb3c0 -r fa99a9417ea1 2.4/script/Merge_SV.pl --- a/2.4/script/Merge_SV.pl Mon Jun 02 07:35:53 2014 -0400 +++ /dev/null Thu Jan 01 00:00:00 1970 +0000 @@ -1,218 +0,0 @@ -#!/usr/bin/perl -w -use Getopt::Long; -use List::Util qw(min max); - - -#Declare variables -my ($window,$tmpSpace,$usage,$help,$outFile); - -GetOptions( - 'v=s{2,}' => \@VCF, - 'o:s' => \$outFile, - 'w:s' => \$window, - 'h|help' => \$help -); - -if((!@VCF)||($help)){&usage();exit} - - -if (!$window) { - $window=500; -} -if (!$outFile) { - $outFile="merged.vcf.out"; -} -########################################### -# Protect against merging too many results -########################################### -$tmpSpace='temporarySV_merge'; -if (-e $tmpSpace) { - #Delete temp file if it exists - unlink $tmpSpace; -} -########################################### -#For each VCF, create a BEDPE file -########################################### - -open(OUT,">>$tmpSpace") or die "Can't write in this directory\n"; -for (my $i=0;$i<@VCF;$i++){ - #print STDERR "opening $VCF[$i]\n"; - open(VCF,$VCF[$i]) or die &usage(); - while () { - next if ($_=~/^#/); - chomp; - @line=split("\t",$_); - $mate=$line[4]; - $mate=~s/[A-L]|[N-W]|[Z]|\[|\]//g; - @mate=split(/:/,$mate); - $end1a=$line[1]-$window; - $end1b=$line[1]+$window; - $end2a=$mate[1]-$window; - $end2b=$mate[1]+$window; - next if (($end1a<0)||($end2a<0)); - if (($line[0]=~/^chr$/)||($mate[0]=~/^chr$/)) { - next; - } - print OUT "$line[0]\t$end1a\t$end1b\t$mate[0]\t$end2a\t$end2b\n"; - print OUT "$mate[0]\t$end2a\t$end2b\t$line[0]\t$end1a\t$end1b\n"; - } -} -close OUT; - -########################################### -#Now merge the BEDPE into a unique BEDPE -########################################### -#Make sure the BEDPE is sorted -#print "Make sure the BEDPE is sorted\n"; -my $tmpSpace2=join("",$tmpSpace,".2"); -system("cat $tmpSpace|sort -k1,1 -k2,3n -k4,4 -k5,5n -u > $tmpSpace2"); -unlink($tmpSpace); - -#Create output files for the left and right merged BEDPE -my $tmpSpace3=join("",$tmpSpace,".3"); -my $tmpSpace4=join("",$tmpSpace,".4"); - -open (OUT1,">$tmpSpace3") or die "Cant write in this directory\n"; -open (OUT2,">$tmpSpace4") or die "Cant write in this directory\n"; - -open(BEDPE,"$tmpSpace2") or die "$tmpSpace2 has already been deleted\n"; -#Initialize positions -#my ($chr1,$pos2,$pos3,$chr2,$pos3,$pos4); -my (@chr,@pos1,@pos2,@chr2,@pos3,@pos4); -while () { - ($chr1,$pos2,$pos3,$chr2,$pos3,$pos4)=split("\t",$_); - if(!$Echr1){ - ($Echr1,$Epos1,$Epos2,$Echr2,$Epos3,$Epos4)=split("\t",$_); - } - while ( - ($chr1 =~ /^$Echr1$/)&& - ($pos2 <= $Epos2+$window)&& - ($chr2 =~ /^$Echr2$/)&& - ($pos3 <= $Epos3+$window) - ) - {$nextline = ; - last if (!$nextline); - $nextline=~chomp; - ($chr1,$pos1,$pos2,$chr2,$pos3,$pos4)=split("\t",$nextline); - #print "NEXTLINE=$nextline"; - push (@chr1,$chr1); - push (@pos1,$pos1); - push (@pos2,$pos2); - push (@chr2,$chr2); - push (@pos3,$pos3); - push (@pos4,$pos4); - } - ($Echr1,$Epos1,$Epos2,$Echr2,$Epos3,$Epos4)=($chr1[0],min(@pos1),max(@pos2),$chr2[-2],min(@pos3),$pos4[-2]); - #print join("\t",$Echr1,$Epos1,$Epos2,$Echr2,$Epos3,$Epos4); - if($pos1>$pos2){my $tmp=$pos1;$pos1=$pos2;$pos2=$tmp} - if($pos1>$pos2){my $tmp=$pos3;$pos3=$pos4;$pos4=$tmp} - print OUT1 join ("\t",$chr1,$pos1,$pos2)."\n"; - print OUT2 join ("\t",$chr2,$pos3,$pos4); - ($Echr1,$Epos1,$Epos2,$Echr2,$Epos3,$Epos4)=($chr1,$pos1,$pos2,$chr2,$pos3,$pos4); - } -close BEDPE; -close OUT; -unlink ($tmpSpace2); - -##################################################################### -#Now find out for each Unique BEDPE, how many Samples was the SV in? -##################################################################### -#FOR EACH VCF -#get NAME - -my $tmpSpace5=join("",$tmpSpace,".5"); -my $tmpSpace6=join("",$tmpSpace,".6"); -my $tmpSpace7=join("",$tmpSpace,".7"); -my $tmpSpace8=join("",$tmpSpace,".8"); -my $tmpSpace9=join("",$tmpSpace,".9"); - -#Create a placeholder file -system("paste $tmpSpace3 $tmpSpace4| awk '{OFS=\"\\t\"}{print \$1,\$2,\$3,\$4,\$5,\$6,0,\"NA\"}' > $tmpSpace7"); -#Convert the VCF into a BED PE -for (my $i=0;$i<@VCF;$i++){ - open (OUT,">$tmpSpace5") or die "Cant write in this directory\n"; - open(VCF,$VCF[$i]) ; - print STDERR "Starting on $VCF[$i]\n"; - while () { - next if ($_=~/^#/); - chomp; - @line=split("\t",$_); - $mate=$line[4]; - $mate=~s/[A-L]|[N-W]|[Z]|\[|\]//g; - @mate=split(/:/,$mate); - $end1a=$line[1]-$window; - $end1b=$line[1]+$window; - $end2a=$mate[1]-$window; - $end2b=$mate[1]+$window; - next if (($end1a<0)||($end2a<0)); - if (($line[0]=~/^chr$/)||($mate[0]=~/^chr$/)) { - #print "$_\n"; - next; - } - print OUT "$line[0]\t$end1a\t$end1b\t$mate[0]\t$end2a\t$end2b\n"; - print OUT "$mate[0]\t$end2a\t$end2b\t$line[0]\t$end1a\t$end1b\n"; - } - close VCF; - close OUT; - #for each row in $tmpSpace3, count the number of overlaps on both sides - my $left=join("",$tmpSpace,".left"); - my $right=join("",$tmpSpace,".right"); - system("intersectBed -a $tmpSpace3 -b $tmpSpace5 -loj -c > $left"); - system("intersectBed -a $tmpSpace4 -b $tmpSpace5 -loj -c > $right"); - - my $Lcount=`wc -l $left|cut -f1 -d" "`; - my $Rcount=`wc -l $right|cut -f1 -d" "`; - if ($Lcount != $Rcount){die "Need to check for errors in $left and $right\n\n"} - system("paste $left $right > $tmpSpace5"); - system ("rm $left $right"); - open (IN,"$tmpSpace5") or die "Cant find $tmpSpace5\n"; - open (OUT,">$tmpSpace6") or die "Cant write in this directory\n"; - while(){ - $_=~chomp; - @lines=split("\t",$_); - if(($lines[3] > 0)&&($lines[6] > 0)){print OUT "1\t$VCF[$i]\n"}else{print OUT "0\t.\n"} - } - close IN; - close OUT; - - system("paste $tmpSpace7 $tmpSpace6 > $tmpSpace8"); - #system("head $tmpSpace7 $tmpSpace8"); - open (IN,"$tmpSpace8") or die "Cant find $tmpSpace8\n"; - open (OUT,">$tmpSpace9") or die "Cant write in this directory\n"; - my ($Samples,$NumSamples,$EVENT); - while(){ - $_=~chomp; - @lines=split("\t",$_); - - if ($lines[8] > 0){ - $Samples=$lines[7].";".$lines[9]; - $Samples=~s/^NA;//; - $NumSamples=$lines[6]+$lines[8]; - } - else{ - $Samples=$lines[7]; - $NumSamples=$lines[6]; - } - print OUT join ("\t",@lines[0..5],$NumSamples,$Samples)."\n"; - } - close IN; - close OUT; - print STDERR "completed with $VCF[$i]\n"; - system("cp $tmpSpace9 $tmpSpace7"); -} - -system("cp $tmpSpace7 $outFile"); -unlink ($tmpSpace9, $tmpSpace8, $tmpSpace7, $tmpSpace9,$tmpSpace3, $tmpSpace4, $tmpSpace5, $tmpSpace6); -print STDERR "Your results are in $outFile\n"; - - -sub usage(){ - print " -### -### This script will merge multiple SoftSearch VCF files -### - -Usage: Merge_SV.pl -v -w [500] -o - - Note: Must have bedtools installed and in your path\n\n\n"; -} diff -r 1163c16cb3c0 -r fa99a9417ea1 2.4/script/Merge_Soft.pl --- a/2.4/script/Merge_Soft.pl Mon Jun 02 07:35:53 2014 -0400 +++ /dev/null Thu Jan 01 00:00:00 1970 +0000 @@ -1,39 +0,0 @@ -#!/usr/bin/perl -s -#Merge Softsearch results by chrom -if(!$ARGV[0]){die "Usage: \n";} -my ($sample,$cmd); - -#Get basename -$sample="$ARGV[0]"; -$sample=~s/.[0-9(+)].out.vcf//; -$sample=~s/.[0-9(+)].pe.vcf//; - -my $outfile=$sample; -$outfile.="out.vcf"; -if( -e $outfile ){unlink($outfile)} -$cmd="ls $sample\*vcf"; -my @samples=`$cmd`; -print "there are " .scalar(@samples)." samples\n"; - -open (OUT,">$outfile"); -my $i=1; -my $tmp=@samples[$i]; -open(TMP,"$tmp"); -while (){ - print OUT if ($_=~/^#/); -} - -open (OUT,">>$outfile"); -my $chr; -for (my $i=0;$i<@samples;$i++){ - my $tmp=@samples[$i]; - open(TMP,"$tmp"); - while (){ - unless (($_=~/^chrGL/)||($_=~/^#/)){print OUT $_;} - } - print "Done with $tmp"; - unlink($tmp); - system("rm $tmp"); - close TMP; -} -close OUT; diff -r 1163c16cb3c0 -r fa99a9417ea1 2.4/script/ReadCluster.pl --- a/2.4/script/ReadCluster.pl Mon Jun 02 07:35:53 2014 -0400 +++ /dev/null Thu Jan 01 00:00:00 1970 +0000 @@ -1,191 +0,0 @@ -#!/usr/bin/perl - -=head1 NAME - ReadCluster.pl - -=head1 SYNOPSIS - - USAGE: ReadCluster.pl --input input_sam_file --output output_prefix [--threshold 10000 --minClusterSize 4] - -=head1 OPTIONS - -B<--input,-i> - Input file - -B<--output,-o> - output prefix - -B<--window, -w> - Window size - -B<--minClusterSize, -m> - Min size of cluster - -B<--help,-h> - This help message - -=head1 DESCRIPTION - - -=head1 INPUT - - -=head1 OUTPUT - - -=head1 CONTACT - Jaysheel D. Bhavsar @ bjaysheel[at]gmail[dot]com - - -==head1 EXAMPLE - ReadCluster.pl --input=filename.sam --window=10000 --output=PREFIX - -=cut - -use strict; -use warnings; -use Data::Dumper; -use DBI; -use Pod::Usage; -use Scalar::Util qw(looks_like_number); -use Getopt::Long qw(:config no_ignore_case no_auto_abbrev pass_through); - -my %options = (); -my $results = GetOptions (\%options, - 'input|i=s', - 'output|o=s', - 'window|w=s', - 'minClusterSize|m=s', - 'help|h') || pod2usage(); - -## display documentation -if( $options{'help'} ){ - pod2usage( {-exitval => 0, -verbose => 2, -output => \*STDERR} ); -} -############################################################################# -## make sure everything passed was peachy -&check_parameters(\%options); - -my $r1_start = 0; -my $r2_start = 0; -my $r1_end = $r1_start + $options{window}; -my $r2_end = $r2_start + $options{window}; -my $r1_chr = ""; -my $r2_chr = ""; - -my @cluster = (); - -open (FHD, "<", $options{input}) or die "Cound not open file $options{input}\n"; -open (INTRA, ">", $options{output} . ".intra.sam") or die "Cound not open file $options{output}.intra.sam\n"; -open (INTER, ">", $options{output} . ".inter.sam") or die "Cound not open file $options{output}.inter.sam\n"; - -while (){ - chomp $_; - - #skip processing lines starting with @ just print to output file. - if ($_ =~ /^@/){ - print INTRA $_."\n"; - print INTER $_."\n"; - next; - } -#print "$_\n"; - check_sequence($_); -} - -close(FHD); -close(INTRA); -close(INTER); - -exit(0); - -############################################################################# -sub check_parameters { - my $options = shift; - - my @required = ("input", "output"); - - foreach my $key (@required) { - unless ($options{$key}) { - print STDERR "ARG: $key is required\n"; - pod2usage({-exitval => 2, -message => "error message", -verbose => 1, -output => \*STDERR}); - exit(-1); - } - } - - unless($options{window}) { $options{window} = 10000; } - unless($options{minClusterSize}) { $options{minClusterSize} = 4; } -} - -############################################################################# -sub check_sequence { - my $line = shift; - - my @data = split(/\t/, $line); - - ## check if mates are within the window. - if ((inWindow($data[3], 1)) && (inWindow($data[7], 2)) && - ($r1_chr =~ /$data[2]/) && ($r2_chr =~ /$data[6]/)) { - - ## if minClusterSize is reached output - if (scalar(@cluster) >= $options{minClusterSize}) { - - ## if chr are the same then print intra-chr else inter-chr - if ($data[6] =~ /=/) { - print INTRA $line."\n"; - } else { - print INTER $line."\n"; - } - } else { - push @cluster, $line; - } - } else { - - if (scalar(@cluster) >= $options{minClusterSize}) { - dumpCluster(@cluster); - } - - @cluster = (); - $r1_start = $data[3]; - $r2_start = $data[7]; - $r1_end = $r1_start + $options{window}; - $r2_end = $r2_start + $options{window}; - $r1_chr = $data[2]; - $r2_chr = $data[6]; - } -} - -############################################################################# -sub inWindow { - my $coord = shift; - my $read = shift; - - my $start = 0; - my $end = 0; - - if ($read == 1) { - $start = $r1_start; - $end = $r1_end; - } else { - $start = $r2_start; - $end = $r2_end; - } - - if (($coord > $start) && ($coord < $end)){ - return 1; - } else { return 0; } -} - -############################################################################# -sub dumpCluster { - my @cluster = shift; - - foreach (@cluster){ - my @data = split(/\t/, $_); - - if ($data[6] =~ /=/) { - print INTRA $_."\n"; - } else { - print INTER $_."\n"; - } - } -} diff -r 1163c16cb3c0 -r fa99a9417ea1 2.4/script/SoftSearch.multi.pl --- a/2.4/script/SoftSearch.multi.pl Mon Jun 02 07:35:53 2014 -0400 +++ /dev/null Thu Jan 01 00:00:00 1970 +0000 @@ -1,1183 +0,0 @@ -#!/usr/bin/perl - -#### -#### Usage: SoftSearch.pl [-lqrmsd] -b -f -sam -bed -#### Created 1-30-2012 by Steven Hart, PhD -#### hart.steven@mayo.edu -#### Required bedtools & samtools to be in path - -#use FindBin; -#use lib "$FindBin::Bin/lib"; -use lib "/data2/bsi/reference/softsearch/lib" ; -use Getopt::Long; -use strict; -use warnings; -use Data::Dumper; -use LevD; -use File::Basename; -use List::Util qw(min max); - -my (@INPUT_BAM,$INPUT_FASTA,$OUTPUT_FILE,$minSoft,$minSoftReads,$dist_To_Soft,$bedtools,$samtools); -my ($minRP, $temp_output, $num_sd, $MapQ, $chrom, $unmated_pairs, $minBQ, $pair_only, $disable_RP_only); -my ($levD_local_threshold, $levD_distl_threshold,$pe_upper_limit,$high_qual,$sv_only,$blacklist,$genome_file,$verbose); - -my $cmd = ""; - -#Declare variables -GetOptions( - 'b=s{1,}' => \@INPUT_BAM, - 'f=s' => \$INPUT_FASTA, - 'o:s' => \$OUTPUT_FILE, - 'm:i' => \$minRP, - 'l:i' => \$minSoft, - 'r:i' => \$minSoftReads, - 't:i' => \$temp_output, - 's:s' => \$num_sd, - 'd:i' => \$dist_To_Soft, - 'q:i' => \$MapQ, - 'c:s' => \$chrom, - 'u:s' => \$unmated_pairs, - 'x:s' => \$minBQ, - 'p' => \$pair_only, - 'g' => \$disable_RP_only, #ignore softclips - 'j:s' => \$levD_local_threshold, - 'k:s' => \$levD_distl_threshold, - 'a:s' => \$pe_upper_limit, - 'e:s' => \$high_qual, - 'L' => \$sv_only, - 'v' => \$verbose, - 'blacklist:s' => \$blacklist, - 'genome_file:s' => \$genome_file, - "help|h|?" => \&usage); -#print "Using @INPUT_BAM as INPUT_BAM\n"; -unless($sv_only){$sv_only=""}; -my $INPUT_BAM=$INPUT_BAM[0]; -#print "MY NEW INPUT BAM=$INPUT_BAM[0]\n\n";die; -if(defined($INPUT_BAM)){$INPUT_BAM=$INPUT_BAM} else {print usage();die "Where is the BAM file?\n\n"} -if(defined($INPUT_FASTA)){$INPUT_FASTA=$INPUT_FASTA} else {print usage();die "Where is the fasta file?\n\n"} -my ($fn,$pathname) = fileparse($INPUT_BAM,".bam"); -#my $index=`ls $pathname/$fn*bai|head -1`; -#my $index =`ls \${INPUT_BAM%.bam}*bai`; -#print "INDEX=$index\n"; -#if(!$index){die "\n\nERROR: you need index your BAM file\n\n"} -my $index=""; -### get current time -print "Start Time : " . &spGetCurDateTime() . "\n"; -my $now = time; - -#if(defined($OUTPUT_FILE)){$OUTPUT_FILE=$OUTPUT_FILE} else {$OUTPUT_FILE="output.vcf"; print "\nNo outfile specified. Using output.vcf as default\n\n"} -if(defined($minSoft)){$minSoft=$minSoft} else {$minSoft=5} -if(defined($minRP)){$minRP=$minRP} else {$minRP=5} -if(defined($minSoftReads)){$minSoftReads=$minSoftReads} else {$minSoftReads=5} -if(defined($dist_To_Soft)){$dist_To_Soft=$dist_To_Soft} else {$dist_To_Soft=300} -if(defined($num_sd)){$num_sd=$num_sd} else {$num_sd=6} -if(defined($MapQ)){$MapQ=$MapQ} else {$MapQ=20} - -unless (defined $pe_upper_limit) { $pe_upper_limit = 10000; } -unless (defined $levD_local_threshold) { $levD_local_threshold = 0.05; } -unless (defined $levD_distl_threshold) { $levD_distl_threshold = 0.05; } -#Get sample name if available -my $SAMPLE_NAME=""; -my $OUTNAME =""; -$SAMPLE_NAME=`samtools view -f2 -H $INPUT_BAM|awk '{if(\$1~/^\@RG/){sub("ID:","",\$2);name=\$2;print name}}'|head -1`; -$SAMPLE_NAME=~s/\n//g; -if (!$OUTPUT_FILE){ - if($SAMPLE_NAME ne ""){$OUTNAME=$SAMPLE_NAME.".vcf"} - else {$OUTNAME="output.vcf"} -} -else{$OUTNAME=$OUTPUT_FILE} - -print "Writing results to $OUTNAME\n"; - - -##Make sure if submitting on SGE, to prepned the "chr". Not all referecne FAST files require "chr", so we shouldn't force the issue. -if(!defined($chrom)){$chrom=""} -if(!defined($unmated_pairs)){$unmated_pairs=0} - -my $badQualValue=chr($MapQ); -if(defined($minBQ)){ $badQualValue=chr($minBQ); } - -if($badQualValue eq "#"){$badQualValue="\#"} - -# adding and cheking for samtools and bedtools in the PATh -## check for bedtools and samtools in the path -$bedtools=`which intersectBed` ; -if(!defined($bedtools)){die "\nError:\n\tno bedtools. Please install bedtools and add to the path\n";} -#$samtools=`samtools 2>&1`; -$samtools=`which samtools`; -if($samtools !~ /(samtools)/i){die "\nError:\n\tno samtools. Please install samtools and add to the path\n";} - -print "Usage = SoftSearch.pl -l $minSoft -q $MapQ -r $minSoftReads -d $dist_To_Soft -m $minRP -s $num_sd -c $chrom -b @INPUT_BAM -f $INPUT_FASTA -o $OUTNAME \n\n"; -sub usage { - print "\nusage: SoftSearch.pl [-cqlrmsd] -b -f \n"; - print "\t-q\t\tMinimum mapping quality [20]\n"; - print "\t-l\t\tMinimum length of soft-clipped segment [5]\n"; - print "\t-r\t\tMinimum depth of soft-clipped reads at position [5]\n"; - print "\t-m\t\tMinimum number of discordant read pairs [5]\n"; - print "\t-s\t\tNumber of sd away from mean to be considered discordant [6]\n"; - print "\t-u\t\tNumber of unmated pairs [0]\n"; - print "\t-d\t\tMax distance between soft-clipped segments and discordant read pairs [300]\n"; - print "\t-o\t\tOutput file name [output.vcf]\n"; - print "\t-t\t\tPrint temp files for debugging [no|yes]\n"; - print "\t-c\t\tuse only this chrom or chr:pos1-pos2\n"; - print "\t-p\t\tuse paired-end mode only \n"; - print "\t-g\t\tEnable paired-only seach. This will look for discordant read pairs even without soft clips.\n"; - print "\t-a\t\tset the minimum distance for a discordant read pair without soft-clipping info [10000]\n"; - print "\t-L\t\tFlag to print out even small deletions (low quality)\n"; - print "\t-e\t\tdisable strict quality filtering of base qualities in soft-clipped reads [no]\n"; - print "\t-blacklist\tareas of the genome to skip calling. Requires -genome_file\n"; - print "\t-genome_file\ttab seperated value of chromosome name and length. Only used with -blacklist option\n\n"; - - exit 1; - } - - -############################################################# -# create temporary variable name -############################################################# -srand (time ^ $$ ^ unpack "%L*", `ps axww | gzip -f`); -our $random_name=join "", map { ("a".."z")[rand 26] } 1..8; - -############################################################# -## create green list -############################################################## -# -my $new_blacklist=""; -if($blacklist){ - if(!$genome_file){die "if using a blacklist, you must also specify the location of a genome_file - The format of the genome_file should be - chrom size - chr1 249250621 - chr2 243199373 - ... - - If using hg19, you can ge the genome file by - mysql --user=genome --host=genome-mysql.cse.ucsc.edu -A -e \"select chrom, size from hg19.chromInfo\" > hg19.genome";} - - $cmd=join("","complementBed -i $blacklist -g $genome_file >",$random_name,".bed") ; - system ($cmd); - $new_blacklist=join(""," -L ",$random_name,".bed "); - } - -if($verbose){print "CMD=$cmd\nBlacklist is $new_blacklist\n";} - - - - - -############################################################# -# Calcualte insert size distribution of properly mated reads -############################################################# - -#Change for compatability with other operating systems -#my $metrics=`samtools view -q $MapQ -f2 $INPUT_BAM $chrom|cut -f9|head -10000|awk '{if (\$1<0){\$1=-\$1}else{\$1=\$1} sum+=\$1; sumsq+=\$1*\$1} END {print sum/NR, sqrt(sumsq/NR - (sum/NR)**2)}'`; -#print "samtools view -q $MapQ -f2 $INPUT_BAM $chrom|cut -f9|head -10000|awk '{if (\$1<0){\$1=-\$1}else{\$1=\$1} sum+=\$1; sumsq+=\$1*\$1} END {print sum/NR, sqrt(sumsq/NR - (sum/NR)^2)}'\n"; -my $metrics=`samtools view -q $MapQ -f2 $INPUT_BAM $chrom|cut -f9|head -10000|awk '{if (\$1<0){\$1=-\$1}else{\$1=\$1} sum+=\$1; sumsq+=\$1*\$1} END {print sum/NR, sqrt(sumsq/NR - (sum/NR)^2)}'`; -#my ($mean,$stdev)=split(/ /,$metrics); -my ($mean,$stdev)=split(/\s/,$metrics); -$stdev=~s/\n//; - -#print "MEAN=$mean\tSTDEV=$stdev\n\n"; - -my $upper_limit=int($mean+($num_sd*$stdev)); -my $lower_limit=int($mean-($num_sd*$stdev)); -die if (!$mean); -print qq{The mean insert size is $mean +/- $stdev (sd) -The upper limit = $upper_limit -The lower limit = $lower_limit\n -}; -if($lower_limit<0){ - print "Warning!! Given this insert size distribution, we can not call small indels. No other data will be affected\n\n"; - $lower_limit=1; -} -my $tmp_name=join ("",$random_name,".tmp.bam"); -my $random_file_sc = ""; -my $command = ""; - -############################################################# -# Make sam file that has soft clipped reads -############################################################# -#give file a name -if(!defined($pair_only)){ - foreach my $bam(@INPUT_BAM){ - $random_file_sc=join ("",$random_name,".sc.sam"); - $command=join ("","samtools view -q $MapQ -F 1024 $bam $chrom $new_blacklist| awk '{OFS=\"\\t\"}{c=0;if(\$6~/S/){++c};if(c == 1){print}}' | perl -ane '\$TR=(\@F[10]=~tr/\#//);if(\$TR<2){print}' >> ", $random_file_sc); - print "Making SAM file of soft-clipped reads from $bam\n"; - if($verbose){ print "$command\n";} - system("$command"); -} - ############################################################# - # Find areas that have deep enough soft-clip coverage - print "Identifying soft-clipped regions that are at least $minSoft bp long iin $random_file_sc\n"; - open (FILE,"$random_file_sc")||die "Can't open soft-clipped sam file $random_file_sc\n"; - - my $tmpfile=join("",$random_file_sc,".sc.passfilter"); - open (OUT,">$tmpfile")||die "Can't write files here!\n"; - - while(){ - @_ = split(/\t/, $_); - #### parse CIGAR string and create a hash of array of each operation - my @CIGAR = split(/([0-9]+[SMIDNHXP])/, $_[5]); - my $hash; - map { push(@{$hash->{$2}}, $1) if (/(\d+)([SMIDNHXP])/) } @CIGAR; - - #for ($i=0; $i<=$#softclip_pos; $i++) { - foreach my $softclip (@{$hash->{S}}) { - #if ($CIGAR[$softclip_pos[$i]] > $minSoft){ - if ($softclip > $minSoft){ - ###############Make sure base qualities don't have more than 2 bad marks - my $qual=$_[10]; - my $TR=($qual=~tr/$badQualValue//); - if($badQualValue eq "#"){ $TR=($qual=~tr/\#//); } - #Skip the soft clip if there is more than 2 bad qual values - #next if($TR > 2); -# if (!$high_qual){next if($TR > 2);} - print OUT; - last; - } - } - } - close FILE; - close OUT; - - $command=join(" ","mv",$tmpfile,$random_file_sc); -if($verbose){ print "$command\n";} - system("$command"); -} - -######################################################### -#Stack up SoftClips -######################################################### -my $random_file=join("",$random_name,".sc.direction.bed"); -if(!defined($pair_only)){ - open (FILE,"$random_file_sc")|| die "Can't open sam file\n"; - #$random_file=join("",$random_name,".sc.direction"); - - print "Calling sides of soft-clips from $random_file_sc\n"; - #\nTMPOUT=$random_file\tINPUT=$random_file_sc\n\n"; - open (TMPOUT,">$random_file")|| die "Can't create tmp file\n"; - - while (){ - @_ = split(/\t/, $_); - #### parse CIGAR string and create a hash of array of each operation - my @CIGAR = split(/([0-9]+[SMIDNHXP])/, $_[5]); - my $hash; - map { push(@{$hash->{$2}}, $1) if (/(\d+)([SMIDNHXP])/) } @CIGAR; - - #### next if softclips on each end - next if ($_[5] =~ /^[0-9]+S.*S$/); - - #### next softclip occurs in the middle - next if ($_[5] =~ /^[0-9]+[^S][0-9].*S.+$/); - - my $softclip = $hash->{S}[0]; - - my $end1 = 0; - my $end2 = 0; - my $softBases = ""; - my $right_corrected="";my $left_corrected=""; - - if ($softclip > $minSoft) { - - ####If the soft clip occurs at end of read and its on the minus strand, then it's a right clip - if ($_[5] =~ /^.*S$/) { - $end1=$_[3]+length($_[9])-$softclip-1; - $end2=$end1+1; -next if ($end1<0); - #RIGHT clip on Minus - $softBases=substr($_[9], length($_[9])-$softclip, length($_[9])); - #Right clips don't always get clipped correctly, so fix that - # Check to see if sc base matches ref - $right_corrected=baseCheck($_[2],$end2,"right",$softBases); - print TMPOUT "$right_corrected\n" - - } else { - #### Begins with S (left clip) - $end1=$_[3]-$softclip; -next if ($end1<0); - - $softBases=substr($_[9], 0,$softclip);#print "TMP=$softBases\n"; - $left_corrected=baseCheck($_[2],$end1,"left",$softBases); -if(!$left_corrected){print "baseCheck($_[2],$end1,left,$softBases)\n";next} - print TMPOUT "$left_corrected\n"; -#print "\nSEQ=$_[9]\t\n"; - - } - } - } -close FILE; -close TMPOUT; -} -sub baseCheck{ - my ($chrom,$pos,$direction,$softBases)=@_; - #skip if position is less than 0, which is caused by MT DNA - return if ($pos<0); - my $exit=""; - - while(!$exit){ - if($direction=~/right/){ - my $refBase=getSeq($chrom,$pos,$INPUT_FASTA); - my $softBase=substr($softBases,0,1); - if ($softBase !~ /$refBase/){ - my $value=join("\t",$chrom,$pos,$pos+1,join("|",$softBases,$direction)); - $exit="STOP"; - return $value; - } - else{ - $pos=$pos+1; - $softBases=substr($softBases, 1,length($softBases)); - } - } - else{ - my $refBase=getSeq($chrom,$pos+1,$INPUT_FASTA); - my $softBase=substr($softBases,-1,1); - if ($softBase !~ /$refBase/){ - $pos=$pos-1+length($softBases); - my $value=join("\t",$chrom,$pos-1,$pos,join("|",$softBases,$direction)); - $exit="STOP"; - return $value; - } - else{ - $pos=$pos-1; - $softBases=substr($softBases, 0, -1); - #print "Trying again $softBases\n"; - } - - } - -} -} -#Remove SAM files to conserve space -unlink($random_file_sc); - - - -### -# -###################################################### -# Transform Read pair groups into softclip equivalents -###################################################### -# -# -# -my $v=""; -#if($disable_RP_only){ -print "Running Bam2pair.pl\n"; -print "Looking for discordant read pairs without requiring soft-clipping information\n"; - use FindBin qw($Bin); - my $path=$Bin; -# print"\n\nPATH=$path\n\n"; -if($verbose){$v="-v"} -foreach my $random_file_disc(@INPUT_BAM){ - my $tmp_out=join("",$random_name,"RP.out"); - $command=join("","perl ",$path,"/Bam2pair.pl -b $random_file_disc -o $tmp_out -isize $pe_upper_limit -winsize $dist_To_Soft -min $minRP -chrom $chrom -prefix $random_name -q $MapQ -blacklist $random_name.bed $v"); -if($verbose){ print "$command\n"}; - system("$command"); - $command=join("","perl -ane '\$end1=\@F[1];\$end2=\@F[3];print join(\"\\t\",\@F[0..1],\$end1,\"unknown|left\");print \"\\n\";print join(\"\\t\",\@F[2..3],\$end2,\"unknown|left\");print \"\\n\"' ", $tmp_out," >> ",$random_file); -if($verbose){print "$command\n"}; - system($command); - unlink($tmp_out); -#} -} - - -###################################################### -unlink("$random_file","$tmp_name","$random_file","$index","$random_name","$new_blacklist") if (-z $random_file || ! -e $random_file) ; -if (-z $random_file || ! -e $random_file){ - print "Softclipped file is empty($random_file).\nNo soft clipping found using desired paramters\n\n"; - open (OUT,">$OUTNAME")||die "Can't write files here!\n"; - &print_header(); - close OUT; - exit; -} - - -############################################################# -# Make sure there are enough soft-clippped supporting reads -############################################################# -my $outfile=join("",$random_file,".sc.merge.bed"); -#sortbed -i .sc.direction | mergeBed -nms -d 25 -i stdin > .sc.merge.bed -$command=join(" ","sortBed -i",$random_file," | mergeBed -nms -i stdin","|grep \";\"","|awk '{OFS=\"\t\"}(NF==4)'",">",$outfile); - -#print "$command\n"; -system("$command"); - -if (-z $outfile || ! -e $outfile){ - unlink("$tmp_name","$random_file","$outfile","$index","$random_name","$new_blacklist"); - print "mergeBed file is empty.\nNo strucutral variants found\n\n" ; - open (OUT,">$OUTNAME")||die "Can't write files here!\n"; - &print_header(); - close OUT; - exit; -} - -print "completed mergeBed\n"; - -############################################################### -# If left and right are on the same line, make into 2 lines -############################################################### -open (INFILE,$outfile)||die "couldn't open temp file : $. \n\n"; -my $tmp2=join("",$random_name,".sc.fixed.merge.bed"); -#print "INFILE=$outfile\tOUTFILE=$tmp2\n\n"; -#INPUT FORMAT=chr9\t131467\t131473\tATGCTTATTAAAA|left;TTATTAAAAGCATA|left -open (OUTFILE,">$tmp2")||die "couldn't create temp file : $. \n\n"; -while(){ - chomp $_; - my $l = $_; - - my @a = split(/\t/, $l); - my $info = $a[3]; - my @info_arr = split(/\;/, $info); - my @left_arr=(); - my @right_arr=(); - @left_arr = grep(/left/, @info_arr); - @right_arr = grep(/right/, @info_arr); - - #New - my $left = join(";", @left_arr); - my $right = join(";", @right_arr); - $info = join(";", @info_arr); - - if((@left_arr) && (@right_arr)){ - print OUTFILE "$a[0]\t$a[1]\t$a[2]\t$left\n$a[0]\t$a[1]\t$a[2]\t$right\n"; - } else{ - my $all=join("\t",@a[0..2],$info); - print OUTFILE "$all\n"; - } -} - -# make sure output file name is $outfile -$command=join(" ","sed -e '/ /s//\t/g'", $tmp2,"|awk 'BEGIN{OFS=\"\\t\"}(NF==4)'", "|perl -pne 's/ /\t/g'>",$outfile); -system("$command"); -if($verbose){print "$command\n"}; -unlink("$tmp_name","$random_file","$tmp2","$outfile","$index","random_name","$new_blacklist") if (-z $outfile || ! -e $outfile) ; - if (-z $outfile || ! -e $outfile){ - print "Fixed mergeBed file is empty($outfile).\nNo strucutral variants found\n\n"; - open (OUT,">$OUTNAME")||die "Can't write files here!\n"; - &print_header(); - close OUT; - exit; -} - -print "completed fixing mergeBed\n\n"; - -############################################################### -# Seperate directions of soft clips -############################################################### -my $left_sc = join("", "left", $tmp2); -my $right_sc = join("", "right", $tmp2); -use FindBin qw($Bin); -#my $path=$Bin; - -$command=join("","grep left ", $tmp2, " |sed -e '/left /s//left\;/g' | sed -e '/ /s//\t/g'|perl ".$path."/direction_filter.pl - >",$left_sc); -system("$command"); -#print "$command\n"; -$command=join("","grep right ", $tmp2, " |sed -e '/right /s//right\;/g' | sed -e '/ /s//\t/g'|perl ".$path."/direction_filter.pl - >",$right_sc); -#$command=join(" ","grep right ", $tmp2, " |sed -e '/right /s//right\;/g' | sed -e '/ /s//\t/g' >",$right_sc); -system("$command"); -#print "$command\n"; -#die "CHECK $right_sc\n"; - -############################################################### -# Count the number and identify directions of soft clips -############################################################### -print "Count the number and identify directions of soft clips\n"; -#print "looking in $outfile\n"; -$outfile=join("",$random_name,".sc.fixed.merge.bed"); -#system("ls -lhrt"); -open (INFILE,$outfile)||die "couldn't open temp file\n\n"; -my $tmp3 = join("", $random_file, "predSV"); -open (OUTFILE, ">$tmp3")||die "couldn't create temp file\n\n"; -while(){ -chomp; - @_=split(/\t/,$_); - my $count=tr/\;//; - $count=$count+1; - my $left=0; - my $right=0; - - while ($_ =~ /left/g) { $left++ } # count number of right clips - while ($_ =~ /right/g) { $right++ } # count number of left clips - - ############################################################### - if ($count >= $minSoftReads){ - ####get longets soft-clipped read - my @clips=split(/\;|\|/,$_[3]); - - my ($max, $temp, $temp2, $temp3, $dir, $maxSclip) = (0) x 6; - for (my $i=0; $i<$count; $i++) { - my $plus1=$i+1; - $temp=length($clips[$i]); - $temp2=$clips[$plus1]; - $temp3=$clips[$i]; - - if ($temp > $max){ - $maxSclip=$temp3; - $max =$temp; - $dir=$temp2; - } else { - $max=$max; - $dir=$dir; - $maxSclip=$maxSclip; - } - $i++; - } - my $order2 = join("|", $left, $right); - #print join ("\t",@_[0..2],$maxSclip,$max,$dir,$count,$order2) . "\n"; - print OUTFILE join ("\t",@_[0..2],$maxSclip,$max,$dir,$count,$order2) . "\n"; - } elsif($_=~/unknown/){ - print OUTFILE join ("\t",@_[0..2],"NA","NA","left","NA","NA|NA") . "\n"; - print OUTFILE join ("\t",@_[0..2],"NA","NA","right","NA","NA|NA") . "\n"; - } - ####Format is Chrom,start, end,longest Soft-clip,length of longest Soft-clip, direction of longest soft-clip,#supporting softclips,#right Sclips|#left Sclips -} -close INFILE; -close OUTFILE; - -unlink("$tmp2","$tmp_name","$random_file","$tmp3","$outfile","$index","$random_name","$right_sc","$left_sc","$new_blacklist") if (-z $tmp3 || !-e $tmp3) ; - - if (-z $tmp3 || !-e $tmp3){ - print "No structural variants found while Counting the number and identify directions of soft clips.\n" ; - -# open (OUT,">$OUTNAME")||die "Can't write files here!\n"; -# &print_header(); -# close OUT; -exit; -} - -print "Done counting Softclipped reads\n"; -############################################################### -#### Print header information -############################################################### - - -foreach my $random_file_disc(@INPUT_BAM){ -print "Making the header for $random_file_disc\n"; -$SAMPLE_NAME=`samtools view -f2 -H $random_file_disc|awk '{if(\$1~/^\@RG/){sub("ID:","",\$2);name=\$2;print name}}'|head -1`; -$SAMPLE_NAME=~s/\n//g; -if($chrom){$SAMPLE_NAME.=".".$chrom} - -$SAMPLE_NAME.=".vcf"; -open (OUT,">$SAMPLE_NAME")||die "Can't write files here!\n"; -&print_header(); - -# DO the bulk of the work -open (FILE,"$tmp3")|| die "Can't open file\n"; - -while (){ - #If left clip {+- or -- or -+ }{+- are uninformative b/c they go upstream} - #If right clip {++ or -- or +-} - chomp $_; - my @res=();my $res; - my $line = $_; - my @info = split(/\t/, $_); - my $i=0; - my $basename=basename($random_file_disc);$i=0; - if($info[5] eq "left") { - $res=bulk_work("left", $line, $random_file_disc); - if(!$res){$res=join("\t",".",".",".",".",".",".",".",".",".",".")}; - $i++; - } - elsif ($info[5] eq "right") { - $res=bulk_work("right", $line, $random_file_disc); - if(!$res){$res=join("\t",".",".",".",".",".",".",".",".",".",".")}; - $i++; - } - if($res){@res=split("\t",$res); - print OUT join("\t",@res)."\n"; - }} -close FILE; -close OUT; -print "Done with $random_file_disc\n\n"; -} - - - -############################################################################### -############################################################################### -#### Delete temp files -my $meregedBed=join("",$random_name,".sc.direction.bed.sc.merge.bed"); - -if(defined($temp_output)){$temp_output=$temp_output} else {$temp_output="no"} - -if ($temp_output eq "no"){ - unlink("$tmp_name","$random_file","$tmp2",,"$tmp3","$outfile","$index","$random_name","$right_sc","$left_sc","$meregedBed","$random_name.bed"); -} -####Sort VCF -#my $tmp=join(".",$random_name,"tmp"); -#Get header -#$cmd="grep \"#\" $OUTNAME > $tmp"; -#system($cmd); -#sort results -#$cmd="grep -v \"#\" $OUTNAME|perl -pne 's/chr//'|sort -k1,1n -k2,2n|perl -ne 'print \"chr\".\$_' >>$tmp"; -#system($cmd); -#$cmd="mv $tmp $OUTNAME"; -#system($cmd); -#remove entries next to each other - - -print "Analysis Completed\n\nYou did it!!!\n"; -print "Finish Time : " . &spGetCurDateTime() . "\n"; -$now = time - $now; -printf("\n\nTotal running time: %02d:%02d:%02d\n\n", int($now / 3600), int(($now % 3600) / 60), -int($now % 60)); - -exit; - -############################################################################### -sub rev_comp { - my $dna = shift; - my $revcomp = reverse($dna); - $revcomp =~ tr/ACGTacgt/TGCAtgca/; - return $revcomp; -} - - -############################################################################### -#### to get reference base -sub getSeq{ - my ($chr,$pos,$fasta)=@_; - #don't require chr - #if($chr !~ /^chr/){die "$chr is not correct\n";} -# die "$pos is not a number\n" if ($pos <0); -my @result=(); - if ($pos <0){print "$pos is not a valid position (likely caused by circular MT chromosome)\n";return;} - - @result = `samtools faidx $fasta $chr:$pos-$pos`; - if($result[1]){chomp($result[1]); - return uc($result[1]); - } - return("NA"); - #### after return will not be printed - ####print "RESULTS=@result\n"; -} - -sub getBases{ - my ($chr,$pos1,$pos2,$fasta)=@_; - #don't require chr - #if($chr !~ /^chr/){die "$chr is not correct\n";} -my @result=(); - if ($pos1 <0){print "$pos1 is not a valid position (likely caused by circular MT chromosome)\n";return;}; - - @result = `samtools faidx $fasta $chr:$pos1-$pos2`; - if(!$result[1]){$result[1]="NA"}; - chomp($result[1]); - return uc($result[1]); - - #### after return will not be printed - ####print "RESULTS=@result\n"; -} -############################################################################### -#### to get time -sub spGetCurDateTime { - my ($sec, $min, $hour, $mday, $mon, $year) = localtime(); - my $curDateTime = sprintf "%4d-%02d-%02d %02d:%02d:%02d", - $year+1900, $mon+1, $mday, $hour, $min, $sec; - return ($curDateTime); -} - - -############################################################################### -#### print header -sub print_header { - my $date=&spGetCurDateTime(); - my $header = qq{##fileformat=VCFv4.1 -##fileDate=$date -##source=SoftSearch.pl -##reference=$INPUT_FASTA -##Usage= SoftSearch.pl -l $minSoft -q $MapQ -r $minSoftReads -d $dist_To_Soft -m $minRP -u $unmated_pairs -s $num_sd -b @INPUT_BAM -f $INPUT_FASTA -o $OUTNAME -##INFO= -##INFO= -##FORMAT= -##FORMAT= -##FORMAT= -##FORMAT= -##FORMAT= -##FORMAT= -##FORMAT= -##FORMAT= -##FORMAT= -##FORMAT= -##FORMAT= -##INFO= -##FORMAT= -#CHROM\tPOS\tID\tREF\tALT\tQUAL\tFILTER\tINFO\tFORMAT\t$SAMPLE_NAME\n}; - - print OUT $header; -} - - -############################################################################### -sub bulk_work { - my ($side, $line, $file) = @_; - my $local_levD = 0; - my $distl_levD = 0; - - #my @info = split(/\t/, $line); - my @plus_Reads = split(/\t/, $line); - $plus_Reads[7] =~ s/\n//g; - - #### softclip length and softclip size. - my $lSC = $plus_Reads[4]; - my $nSC = $plus_Reads[6]; - - - #Get all types of compatible reads - #Get improperly paired reads (@ max distance) - - #### default value for left SIDE. - #If left-clip, then look downstream for match of softclipped reads to define a deletion, but look for DRPs upstream - my $sv_type = "SVTYPE=BND"; - my $start_local=0; my $end_local=0;my $target_local="";my $target_drp="";my $start_drp="";my $end_drp=""; - if ($side =~ /left/) { - $start_local = $plus_Reads[1]-$dist_To_Soft; - $end_local = $plus_Reads[2]; - $start_drp = $plus_Reads[1]; - $end_drp = $plus_Reads[1]+$dist_To_Soft; - - } - else{ - $start_local = $plus_Reads[1]; - $end_local = $plus_Reads[1]+$dist_To_Soft; - $start_drp = $plus_Reads[1]-$dist_To_Soft; - $end_drp = $plus_Reads[1]; - } - - $target_local=join("", $plus_Reads[0], ":", $start_local, "-", $end_local); - $target_drp=join("", $plus_Reads[0], ":", $start_drp, "-", $end_drp); - my $num_unmapped_pairs=""; - if ($side =~ /right/) { - $num_unmapped_pairs=`samtools view $new_blacklist -q $MapQ -f8 -F 1536 -c $file $target_drp`; - } else { - $num_unmapped_pairs=`samtools view $new_blacklist -q $MapQ -f24 -F 1536 -c $file $target_drp`; - } -if($verbose){print "samtools view $new_blacklist -q $MapQ -f24 -F 1536 -c $file $target_drp\n";} - - $num_unmapped_pairs=~s/\n//; -if($verbose){print "NUM UNMAPPED PAIRS= $num_unmapped_pairs\n";} - my $REF1_base = ""; - my $REF2_base = ""; - my $INFO_1 = ""; - my $INFO_2 = ""; - my $ALT_1 = ""; - my $ALT_2 = ""; - my $isize = 0; - my $QUAL = ""; - my $FORMAT = "GT:"; - - #### get 8 bit rand id - my $BND1_name = join "", map { ("a".."z")[rand 26] } 1..8; - my $BND2_name = join "", map { ("a".."z")[rand 26] } 1..8; - $BND1_name=join "_","BND",$BND1_name; - $BND2_name=join "_","BND",$BND2_name; - - my $counts = {CTX => 0, DEL => 0, INS => 0, INV => 0, TDUP => 0, NOV_INS => 0 }; - my $event_mate_info = {CTX => "", DEL => "", INS => "", INV => "", TDUP => "", NOV_INS => "" }; - - #### get mate pair info and counts per event - foreach my $e (sort keys %{$counts}) { - my $h = get_counts_n_info($e, $side, $MapQ, $file, $dist_To_Soft, $target_drp, $upper_limit, $lower_limit); - - $counts->{$e} = $h->{count}; - $event_mate_info->{$e} = $h->{info}; - } - - my $max = 0; - my $type = "UNKNOWN"; - my $nRP = 0; - my $mate_info = "NA\tNA\tNA\tNA"; - my $summary = "GT:"; - - #### find max count of events and set type, nRP and info to corresponding - #### max count event. - #### also create a summary string of all counts to be added to VCF file. - foreach my $e (sort keys %{$counts}){ -# if ($counts->{$e} >=i $max){ - if ($counts->{$e} > $max){ - $type = $e .",". $counts->{$e}; - $nRP = $counts->{$e}; - - $max = $counts->{$e}; - - if (length($event_mate_info->{$e})) { - $mate_info = $event_mate_info->{$e}; - } - } - - $summary .= $e .",". $counts->{$e} .":"; - } - #print "done with Summaryi=$summary\n"; - #### remove last colon ":" from - $summary =~ s/:$//; - if (($minRP > $max)&&(!$disable_RP_only )){return}; - - #### Run Levenstein distance on softclip in target region to find out if its a small deletion/insetion - #### passing 1: clip_seq, 2: chr, 3: start, 4: end, 5: ref file. - my $levD = new LevD; -######################################################## -######################################################## -######################################################## - - #### redefine start and end location for LevD calc. -# $start = $plus_Reads[1]-$dist_To_Soft; -# $end = $plus_Reads[2]; - my $num_bases_to_loc=0; - my $new_start=0; - my $new_end=0; - my $del_seq=""; - my $start = $start_local; - my $end = $end_local; - if ($lSC=~/NA/){$lSC=0} - - if ($side =~ /right/) { - $levD->search($plus_Reads[3], $plus_Reads[0], $start, $end, $INPUT_FASTA); - $local_levD = sprintf("%.2f", $levD->{relative_edit_dist}); - $num_bases_to_loc=$levD->{index}; - $new_start = $plus_Reads[2]; - if ($plus_Reads[2]=~/^[0-9]/){$new_end=$plus_Reads[2]+$lSC}; - } - else{ - $levD->search($plus_Reads[3], $plus_Reads[0], $start, $end, $INPUT_FASTA); - $local_levD = sprintf("%.2f", $levD->{relative_edit_dist}); - $num_bases_to_loc=$levD->{index}; - if ($plus_Reads[2]=~/^[0-9]/){$new_start=$plus_Reads[2]-$lSC}; - $new_end = $plus_Reads[2]; - } - return if((!$new_start)||(!$new_end)); -return if ($new_start<0); - $del_seq=getBases($plus_Reads[0], $new_start,$new_end,$INPUT_FASTA); -############################################################################## -# #If there is a match, where is the start position of the match? -# -############################################################################## - - - #if $plus_Reads[3] eq "NA", then it was found without soft-clipped reads - if($plus_Reads[3] !~ /NA/){ - if (($local_levD < $levD_local_threshold)) { - return if (!$sv_only); - #### add value to summary to be written to vcf file. - $summary = "GT:sDel," . $plus_Reads[6]; - $type = "sDEL"; - ########################################################################### - ##### Printing output - - ######################################### - ##### Get DNA info - ######################################### - #$REF1_base = getSeq($plus_Reads[0], $plus_Reads[1], $INPUT_FASTA); - $REF1_base = substr($del_seq, 0, 1); - - #### this is alt ref. for softclip its $plus_Reads[3] - $REF2_base = $del_seq; - $QUAL = 1/($local_levD + 0.001); - $QUAL = sprintf("%.2f",$QUAL); - $isize = length($del_seq); - - #### svtype = none for sDEL - #### isize = length($info[3]); - #### nRP = NA - #### mate_id = NA - #### CTX,:DEL,:....sDEL,## - $INFO_1=join(";", "SVTYPE=NA", "EVENT=$type", "ISIZE=$isize"); - - #Add Sample infomration - my $FORMAT="GT:sDEL"; - $FORMAT .= ":lSC:nSC:uRP:levD_local"; - my $SAMPLE= "0/1:"; - $SAMPLE .= "$plus_Reads[6]:$lSC:$nSC:$num_unmapped_pairs:$local_levD"; - - #### remove any white spaces. - $INFO_1=~s/\s//g; - $INFO_2=~s/\s//g; - - $BND1_name =~ s/^BND/LEVD/; - # If left, then the start position is plus_Reads[1]-isize - my $start_pos=0; - #Make sure Ref1 and Ref2 bases are different - if($REF2_base eq $REF1_base){$REF1_base="NA"} - if($side=~/left/){$start_pos=$plus_Reads[1]-$isize}else{$start_pos=$plus_Reads[1]}; - my $var=join("\t", $plus_Reads[0], $start_pos, $BND1_name, $REF2_base, $REF1_base, $QUAL, "PASS", $INFO_1,$FORMAT,$SAMPLE); - return $var; - #print OUT join ("\t", $plus_Reads[0], $start_pos, $BND1_name, $REF2_base, $REF1_base, $QUAL, "PASS", $INFO_1,$FORMAT,$SAMPLE, "\n"); -# return; - } - } - - #### Otherwise, look for DRP mate info - #if($nRP=~/NA/){print "MATE_INFO=$mate_info\tSide=$side\tline=$line\n";} - my @mate_info_arr = split(/\t/, $mate_info); - $nRP = $mate_info_arr[3]; - my $mate_chr=$mate_info_arr[0]; - - if((! defined $nRP) || ($nRP =~ /na/i) || ($mate_chr =~ /NA/) ){ - #PRINT UNKNOWN -return if ($nRP =~ /na/i); - #print "There is an unknown\nNRP=$nRP Mate_CHR=$mate_chr minRP=$minRP\n";die; - $summary .= ":unknown," . $plus_Reads[6]; - $type = "unknown"; - $REF1_base = getSeq($plus_Reads[0], $plus_Reads[1], $INPUT_FASTA); - $REF2_base = $plus_Reads[3]; - $BND1_name =~ s/^BND/UNKNOWN/; - $QUAL = 1/($local_levD + 0.001); - $QUAL = sprintf("%.2f",$QUAL); - $INFO_1=join(";", "SVTYPE=unknown", "EVENT=unknown", "ISIZE=unknown"); - #Add Sample infomration - my $FORMAT="GT:sDEL"; - $FORMAT .= ":lSC:nSC:uRP:levD_local"; - my $SAMPLE = "0/1:"; - $SAMPLE .= "$plus_Reads[6]:$lSC:$nSC:$num_unmapped_pairs:$local_levD"; - #### remove any white spaces. - $INFO_1=~s/\s//g; - #print join ("\t", $plus_Reads[0], $plus_Reads[1], $REF2_base, $REF1_base, $QUAL, "PASS", $INFO_1,$FORMAT,$SAMPLE, "\n"); - - #print OUT join ("\t", $plus_Reads[0], $plus_Reads[1], $BND1_name, $REF1_base, $REF2_base, $QUAL, "PASS", $INFO_1,$FORMAT,$SAMPLE, "\n"); - my $var=join("\t", $plus_Reads[0], $plus_Reads[1], $BND1_name, $REF1_base, $REF2_base, $QUAL, "PASS", $INFO_1,$FORMAT,$SAMPLE); - return $var; - - } - - #### end if there is no mate info or nRP+uRP ($num_unmapped_pairs+$nRP))); - - ################################################################################## - # Find out if mates have nearby soft-clips (to refine the breakpoints) - ################################################################################## - #Look for evidence of soft-clipping near mate - my @mate_soft_arr = (); - my $mate_start = 0; - my $mate_soft = ""; - - @mate_info_arr = split(/\t/, $mate_info); - - #### mate start and end locations. - my $filename = $right_sc; - - $start = $mate_info_arr[1] - $dist_To_Soft; - $end = $mate_info_arr[1]; - - if ($side =~ /right/) { - $start = $mate_info_arr[2]; - $end = $mate_info_arr[2] + $dist_To_Soft; - - $filename = $left_sc; - } - - #### add levenstein distance to Summary - #print "Calc distal Levd\n"; - $levD->search(rev_comp($plus_Reads[3]), $mate_info_arr[0], $start, $end, $INPUT_FASTA); - $distl_levD = sprintf("%.2f", $levD->{relative_edit_dist}); - $distl_levD = "NA" if($plus_Reads[3] =~ /NA/); - #If there is no softclips to string match, then give 0 as quality value - if ($plus_Reads[3] !~ /NA/){ - $QUAL=1/($distl_levD + 0.001); - } - else { - $QUAL=0; - }; - $QUAL=sprintf("%.2f",$QUAL); - #### looking for softclips to refine break point - #### if left look in right and vice-versa. - $cmd = qq{echo -e "$mate_info_arr[0]\t$start\t$end"}; - $cmd .= qq{ | awk -F'\t' 'NR==3' | intersectBed -a stdin -b $filename | head -1}; - - $mate_soft = `$cmd`; - - $mate_soft =~ s/\n//g; - @mate_soft_arr = split(/\s/, $mate_soft); -my $NO_MATE_SC=""; - if(@mate_soft_arr){ - $mate_chr = $mate_soft_arr[0]; - $mate_start = $mate_soft_arr[1]; - $NO_MATE_SC="APPROXIMATE"; - - } else{ - @mate_info_arr = split(/\s/,$mate_info); - $mate_chr = $mate_info_arr[0]; - $mate_start = $mate_info_arr[1]; - } - - #end if there is no mate info - return if ($mate_chr eq ""); - #end if there is no mate info and !disable_RP_only - return if (($lSC =~/NA/)&&(!$disable_RP_only)); - - - ########################################################################### - ##### Printing output - - ######################################### - # Get DNA info - ######################################### - #print "PLUS_READS=$plus_Reads[0],$plus_Reads[1]\nMATE=$mate_chr,$mate_start,$INPUT_FASTA\n"; - $REF1_base = getSeq($plus_Reads[0], $plus_Reads[1], $INPUT_FASTA); - - ### this is alt ref. for softclip its $plus_Reads[3] - $REF2_base = getSeq($mate_chr, $mate_start, $INPUT_FASTA); - - ######################################### - # print in VCF format - ######################################### - - #### abs value to account for left and right reads. - $isize = abs($plus_Reads[1]-$mate_start); - - my $event_type=$type; - $event_type=~ s/,|[0-9]//g; - $INFO_1=join(";", "$sv_type", "EVENT=$event_type", "ISIZE=$isize","MATE_ID=$BND2_name"); - $INFO_2=join(";", "$sv_type", "EVENT=$event_type", "ISIZE=$isize","MATE_ID=$BND1_name"); - - #### remove any white spaces. - #### ask: did you mean to remove space from ends? eg. trim() - $INFO_1=~s/\s//g; - $INFO_2=~s/\s//g; - - $FORMAT=$summary; - $FORMAT=~ s/,|[0-9]//g; - $FORMAT .= ":lSC:nSC:uRP:distl_levD"; - if($NO_MATE_SC){$INFO_2 .= ":NO_MATE_SC"} - my $SAMPLE="0/1:"; - $SAMPLE .=$summary; -# if($NO_MATE_SC){$SAMPLE.= ":$NO_MATE_SC"} - - $SAMPLE=~s/[A-Z|,|_]//g; - my $MATE_SAMPLE=$SAMPLE; - $SAMPLE .= ":$lSC:$nSC:$num_unmapped_pairs:$distl_levD"; - $MATE_SAMPLE .=":NA:NA:NA:NA"; - $SAMPLE=~s/::/:/g; - $MATE_SAMPLE=~s/::/:/g; - - if($type !~ /INV/){ - $ALT_1 = join("","]",$mate_chr,":",$mate_start,"]",$REF1_base); - $ALT_2 = join("",$REF2_base,"[",$plus_Reads[0],":",$plus_Reads[1],"["); - # 2 321682 bnd_V T ]13:123456]T 6 PASS SVTYPE=BND - # 13 123456 bnd_U C C[2:321682[ 6 PASS SVTYPE=BND - } else { - $ALT_1 = join("", "]", $plus_Reads[0], ":", $plus_Reads[1], "]", $REF2_base); - $ALT_2 = join("", $REF1_base, "[", $mate_chr, ":", $mate_start, "["); - } - - if(($mate_chr) && ($plus_Reads[0])){ -# print OUT join ("\t", $plus_Reads[0], $plus_Reads[1], $BND1_name, $REF1_base, $ALT_1, $QUAL,"PASS", $INFO_1, $FORMAT,$SAMPLE,"\n"); -# print OUT join ("\t", $mate_chr, $mate_start, $BND2_name, $REF2_base, $ALT_2, $QUAL, "PASS", $INFO_2, $FORMAT,$MATE_SAMPLE,"\n"); - my $var=join ("\t", $plus_Reads[0], $plus_Reads[1], $BND1_name, $REF1_base, $ALT_1, $QUAL,"PASS", $INFO_1, $FORMAT,$SAMPLE); - return $var; - } -} - -############################################################################### -############################################################################### -sub get_counts_n_info { - my ($event, $side, $mapQ, $file, $dist, $target, $upL, $lwL) = @_; - - my $mate_info = ""; - my $cmd = ""; - - if ($event =~ /^CTX$/i) { - #print "CTX side $side\n"; - if ($side =~ /right/i) { - $cmd = qq{samtools view $new_blacklist -q $mapQ -f 32 -F 1536 $file $target}; - $cmd .= qq{ | perl -ane 'if(\$F[6] ne "="){\$end=\$F[7]+1; print join ("\\t",\$F[6],\$F[7],\$end,"\\n")}'}; - $cmd .= qq{ | sortBed | mergeBed -d $dist -n | sort -k4nr | head -1}; -if($verbose){print "$cmd\n"} - $mate_info=`$cmd`; - } else { - $cmd = qq{ samtools view $new_blacklist -q $mapQ -f 16 -F 1536 $file $target}; - $cmd .= qq{ | perl -ane 'if(\$F[6] ne "="){\$end=\$F[7]+1; print join ("\\t",\$F[6],\$F[7],\$end,"\\n")}'}; - $cmd .= qq{ | sortBed | mergeBed -d $dist -n | sort -k4nr | head -1}; -if($verbose){print "$cmd\n"} - $mate_info=`$cmd`; - } - } elsif ($event =~ /^DEL$/i) { - #print "DEL side $side\n"; - if ($side =~ /right/i) { - $cmd = qq{samtools view $new_blacklist -q $mapQ -f 32 -F 1552 $file $target}; - $cmd .= qq{ | awk '{OFS="\\t"}{if((\$7 ~ /=/)&&(\$9>$upL)){end=\$8+1;print \$3,\$8,end}}'}; - $cmd .= qq{ | sortBed | mergeBed -d $dist -n | sort -k4nr | head -1}; -if($verbose){print "$cmd\n"} - $mate_info=`$cmd`; - } else { - $cmd = qq{samtools view $new_blacklist -q $mapQ -F 1568 -f 16 $file $target}; - $cmd .= qq{ | awk '{OFS="\\t"} {if((\$7 ~ /=/)&&(\$9<-$upL)){end=\$8+1;print \$3,\$8,end}}'}; - $cmd .= qq{ | sortBed | mergeBed -d $dist_To_Soft -n | sort -k4nr | head -1}; -if($verbose){print "$cmd\n"} - - $mate_info=`$cmd`; - } - } elsif ($event =~ /^INS$/i) { - #print "INS side $side\n"; - if ($side =~ /right/i) { - $cmd = qq{samtools view $new_blacklist -q $mapQ -f 32 -F 1552 $file $target}; - $cmd .= qq{ | awk '{OFS="\\t"}{if((\$7 ~ /=/)&&(\$9<$lwL && \$9 > 0 )){end=\$8+1;print \$3,\$8,end}}'}; - $cmd .= qq{ | sortBed | mergeBed -d $dist -n | sort -k4nr | head -1}; -if($verbose){print "$cmd\n"} - $mate_info = `$cmd`; - } else { - $cmd = qq {samtools view $new_blacklist -q $mapQ -f 16 -F 1568 $file $target}; - $cmd .= qq{ | awk '{OFS="\\t"}{if((\$7 ~ /=/)&&(\$9>-$lwL && \$9 < 0 )){end=\$8+1;print \$3,\$8,end}}'}; - $cmd .= qq{ | sortBed | mergeBed -d $dist -n | sort -k4nr | head -1}; -if($verbose){print "$cmd\n"} - $mate_info = `$cmd`; - } - } elsif ($event =~ /^INV$/i) { - #print "INV side $side\n"; - if ($side =~ /right/i) { - $cmd = qq{samtools view $new_blacklist -q $mapQ -F 1596 $file $target}; - $cmd .= qq{ | awk '{OFS="\\t"}{if((\$7 ~ /=/)){end=\$8+1;print \$3,\$8,end}}'}; - $cmd .= qq{ | sortBed | mergeBed -d $dist_To_Soft -n | sort -k4nr | head -1}; -if($verbose){print "$cmd\n"} - $mate_info = `$cmd`; - } else { - $cmd = qq{samtools view $new_blacklist -q $mapQ -f 48 -F 1548 $file $target}; - $cmd .= qq{ | awk '{OFS="\\t"}{if((\$7 ~ /=/)){end=\$8+1;print \$3,\$8,end}}'}; - $cmd .= qq{ | sortBed | mergeBed -d $dist -n | sort -k4nr | head -1}; -if($verbose){print "$cmd\n"} - $mate_info = `$cmd`; - } - } elsif ($event =~ /^TDUP$/i) { - #print "TDUP side $side\n"; - if ($side =~ /right/i) { - $cmd = qq{samtools view $new_blacklist -q $mapQ -f 32 -F 1552 $file $target}; -# $cmd .= qq{ | awk '{OFS="\\t"}{if((\$7 ~ /=/)&&(\$9>$upL)){end=\$8+1;print \$3,\$8,end}}'}; - $cmd .= qq{ | awk '{OFS="\\t"}{if((\$7 ~ /=/)&&(\$4>\$8)&&(\$9<0)){end=\$8+1;print \$3,\$8,end}}'}; - $cmd .= qq{ | sortBed | mergeBed -d $dist -n | sort -k4nr | head -1}; -if($verbose){print "$cmd\n"} - $mate_info = `$cmd`; - } else { - $cmd = qq{samtools view $new_blacklist -q $mapQ -f 16 -F 1568 $file $target}; -# $cmd .= qq{ | awk '{OFS="\\t"}{if((\$7 ~ /=/)&&(\$9<-$upL )){end=\$8+1;print \$3,\$8,end}}'}; - $cmd .= qq{ | awk '{OFS="\\t"}{if((\$7 ~ /=/)&&(\$4<\$8)&&(\$9>0)){end=\$8+1;print \$3,\$8,end}}'}; - $cmd .= qq{ | sortBed | mergeBed -d $dist -n | sort -k4nr | head -1}; -if($verbose){print "$cmd\n"} - $mate_info = `$cmd`; - } - } elsif ($event =~ /^NOV_INS$/i) { - #print "NOV_INS side $side\n"; - if ($side =~ /right/i) { - $cmd = qq{samtools view $new_blacklist -q $mapQ -f 8 -F 1552 $file $target}; - $cmd .= qq{ | awk '{OFS="\\t"}{end=\$8+1;print \$3,\$8,end}'}; - $cmd .= qq{ | sortBed | mergeBed -d $dist -n | sort -k4nr | head -1}; -if($verbose){print "$cmd\n"} - $mate_info = `$cmd`; - } else { - $cmd = qq{samtools view $new_blacklist -q $mapQ -f 24 -F 1536 $file $target}; - $cmd .= qq{ | awk '{OFS="\\t"}{end=\$8+1;print \$3,\$8,end}'}; - $cmd .= qq{ | sortBed | mergeBed -d $dist -n | sort -k4nr | head -1}; -if($verbose){print "$cmd\n"} - $mate_info = `$cmd`; - } - } - - $mate_info=~s/\n//g; - my @tmp=split(/\t/, $mate_info); - - my $counts = 0; - - if (defined $tmp[3]) { - $tmp[3] =~ s/\n//g; - - $counts = $tmp[3] if (length($tmp[3])); - } - return ({count=>$counts, info=>$mate_info}); -} - diff -r 1163c16cb3c0 -r fa99a9417ea1 2.4/script/SoftSearch.pl --- a/2.4/script/SoftSearch.pl Mon Jun 02 07:35:53 2014 -0400 +++ /dev/null Thu Jan 01 00:00:00 1970 +0000 @@ -1,1192 +0,0 @@ -#!/usr/bin/perl - -#### -#### Usage: SoftSearch.pl [-lqrmsd] -b -f -sam -bed -#### Created 1-30-2012 by Steven Hart, PhD -#### hart.steven@mayo.edu -#### Required bedtools & samtools to be in path - - -use lib "/data2/bsi/reference/softsearch/lib" ; - -use Getopt::Long; -use strict; -use warnings; -#use Data::Dumper; -use LevD; -use File::Basename; - -my ($INPUT_BAM,$INPUT_FASTA,$OUTPUT_FILE,$minSoft,$minSoftReads,$dist_To_Soft,$bedtools,$samtools); -my ($minRP, $temp_output, $num_sd, $MapQ, $chrom, $unmated_pairs, $minBQ, $pair_only, $disable_RP_only); -my ($levD_local_threshold, $levD_distl_threshold,$pe_upper_limit,$high_qual,$sv_only,$blacklist,$genome_file,$verbose); - -my $cmd = ""; - -#Declare variables -GetOptions( - 'b=s' => \$INPUT_BAM, - 'f=s' => \$INPUT_FASTA, - 'o:s' => \$OUTPUT_FILE, - 'm:i' => \$minRP, - 'l:i' => \$minSoft, - 'r:i' => \$minSoftReads, - 't:i' => \$temp_output, - 's:s' => \$num_sd, - 'd:i' => \$dist_To_Soft, - 'q:i' => \$MapQ, - 'c:s' => \$chrom, - 'u:s' => \$unmated_pairs, - 'x:s' => \$minBQ, - 'p' => \$pair_only, - 'g' => \$disable_RP_only, - 'j:s' => \$levD_local_threshold, - 'k:s' => \$levD_distl_threshold, - 'a:s' => \$pe_upper_limit, - 'e:s' => \$high_qual, - 'L' => \$sv_only, - 'v' => \$verbose, - 'blacklist:s' => \$blacklist, - 'genome_file:s' => \$genome_file, - "help|h|?" => \&usage); - -unless($sv_only){$sv_only=""}; -if(defined($INPUT_BAM)){$INPUT_BAM=$INPUT_BAM} else {print usage();die "Where is the BAM file?\n\n"} -if(defined($INPUT_FASTA)){$INPUT_FASTA=$INPUT_FASTA} else {print usage();die "Where is the fasta file?\n\n"} -my ($fn,$pathname) = fileparse($INPUT_BAM,".bam"); -my $index=`ls $pathname/$fn*bai|head -1`; -#my $index =`ls \${INPUT_BAM%.bam}*bai`; -#print "INDEX=$index\n"; -if(!$index){die "\n\nERROR: you need index your BAM file\n\n"} - -### get current time -print "Start Time : " . &spGetCurDateTime() . "\n"; -my $now = time; - -#if(defined($OUTPUT_FILE)){$OUTPUT_FILE=$OUTPUT_FILE} else {$OUTPUT_FILE="output.vcf"; print "\nNo outfile specified. Using output.vcf as default\n\n"} -if(defined($minSoft)){$minSoft=$minSoft} else {$minSoft=5} -if(defined($minRP)){$minRP=$minRP} else {$minRP=5} -if(defined($minSoftReads)){$minSoftReads=$minSoftReads} else {$minSoftReads=5} -if(defined($dist_To_Soft)){$dist_To_Soft=$dist_To_Soft} else {$dist_To_Soft=300} -if(defined($num_sd)){$num_sd=$num_sd} else {$num_sd=6} -if(defined($MapQ)){$MapQ=$MapQ} else {$MapQ=20} - -unless (defined $pe_upper_limit) { $pe_upper_limit = 10000; } -unless (defined $levD_local_threshold) { $levD_local_threshold = 0.05; } -unless (defined $levD_distl_threshold) { $levD_distl_threshold = 0.05; } -#Get sample name if available -my $SAMPLE_NAME=""; -my $OUTNAME =""; -$SAMPLE_NAME=`samtools view -f2 -H $INPUT_BAM|awk '{if(\$1~/^\@RG/){sub("ID:","",\$2);name=\$2;print name}}'|head -1`; -$SAMPLE_NAME=~s/\n//g; -if (!$OUTPUT_FILE){ - if($SAMPLE_NAME ne ""){$OUTNAME=$SAMPLE_NAME.".vcf"} - else {$OUTNAME="output.vcf"} -} -else{$OUTNAME=$OUTPUT_FILE} - -print "Writing results to $OUTNAME\n"; - - -##Make sure if submitting on SGE, to prepned the "chr". Not all referecne FAST files require "chr", so we shouldn't force the issue. -if(!defined($chrom)){$chrom=""} -if(!defined($unmated_pairs)){$unmated_pairs=0} - -my $badQualValue=chr($MapQ); -if(defined($minBQ)){ $badQualValue=chr($minBQ); } - -if($badQualValue eq "#"){$badQualValue="\#"} - -# adding and cheking for samtools and bedtools in the PATh -## check for bedtools and samtools in the path -$bedtools=`which intersectBed` ; -if(!defined($bedtools)){die "\nError:\n\tno bedtools. Please install bedtools and add to the path\n";} -#$samtools=`samtools 2>&1`; -$samtools=`which samtools`; -if($samtools !~ /(samtools)/i){die "\nError:\n\tno samtools. Please install samtools and add to the path\n";} - -print "Usage = SoftSearch.pl -l $minSoft -q $MapQ -r $minSoftReads -d $dist_To_Soft -m $minRP -s $num_sd -c $chrom -b $INPUT_BAM -f $INPUT_FASTA -o $OUTNAME \n\n"; -sub usage { - print "\nusage: SoftSearch.pl [-cqlrmsd] -b -f \n"; - print "\t-q\t\tMinimum mapping quality [20]\n"; - print "\t-l\t\tMinimum length of soft-clipped segment [5]\n"; - print "\t-r\t\tMinimum depth of soft-clipped reads at position [5]\n"; - print "\t-m\t\tMinimum number of discordant read pairs [5]\n"; - print "\t-s\t\tNumber of sd away from mean to be considered discordant [6]\n"; - print "\t-u\t\tNumber of unmated pairs [0]\n"; - print "\t-d\t\tMax distance between soft-clipped segments and discordant read pairs [300]\n"; - print "\t-o\t\tOutput file name [output.vcf]\n"; - print "\t-t\t\tPrint temp files for debugging [no|yes]\n"; - print "\t-c\t\tuse only this chrom or chr:pos1-pos2\n"; - print "\t-p\t\tuse paired-end mode only. In other words, don't try to find soft-clipping events!\n"; - print "\t-g\t\tEnable paired-only seach. This will look for discordant read pairs even without soft clips.\n"; - print "\t-a\t\tset the minimum distance for a discordant read pair without soft-clipping info [10000]\n"; - print "\t-L\t\tFlag to print out even small deletions (low quality)\n"; - print "\t-e\t\tdisable strict quality filtering of base qualities in soft-clipped reads [no]\n"; - print "\t-blacklist\tareas of the genome to skip calling. Requires -genome_file\n"; - print "\t-genome_file\ttab seperated value of chromosome name and length. Only used with -blacklist option\n\n"; - - exit 1; - } - - -############################################################# -# create temporary variable name -############################################################# -srand (time ^ $$ ^ unpack "%L*", `ps axww | gzip -f`); -our $random_name=join "", map { ("a".."z")[rand 26] } 1..8; - -############################################################# -## create green list -############################################################## -# -my $new_blacklist=""; -if($blacklist){ - if(!$genome_file){die "if using a blacklist, you must also specify the location of a genome_file - The format of the genome_file should be - chrom size - chr1 249250621 - chr2 243199373 - ... - - If using hg19, you can ge the genome file by - mysql --user=genome --host=genome-mysql.cse.ucsc.edu -A -e \"select chrom, size from hg19.chromInfo\" > hg19.genome";} - - $cmd=join("","complementBed -i $blacklist -g $genome_file >",$random_name,".bed") ; - system ($cmd); - $new_blacklist=join(""," -L ",$random_name,".bed "); - } - -if($verbose){print "CMD=$cmd\nBlacklist is $new_blacklist\n";} - - - - - -############################################################# -# Calcualte insert size distribution of properly mated reads -############################################################# - -#Change for compatability with other operating systems -#my $metrics=`samtools view -q $MapQ -f2 $INPUT_BAM $chrom|cut -f9|head -10000|awk '{if (\$1<0){\$1=-\$1}else{\$1=\$1} sum+=\$1; sumsq+=\$1*\$1} END {print sum/NR, sqrt(sumsq/NR - (sum/NR)**2)}'`; - -my $metrics=`samtools view -q $MapQ -f2 $INPUT_BAM $chrom|cut -f9|head -10000|awk '{if (\$1<0){\$1=-\$1}else{\$1=\$1} sum+=\$1; sumsq+=\$1*\$1} END {print sum/NR, sqrt(sumsq/NR - (sum/NR)^2)}'`; -#my ($mean,$stdev)=split(/ /,$metrics); -my ($mean,$stdev)=split(/\s/,$metrics); -$stdev=~s/\n//; -my $upper_limit=int($mean+($num_sd*$stdev)); -my $lower_limit=int($mean-($num_sd*$stdev)); -die if (!$mean); -print qq{The mean insert size is $mean +/- $stdev (sd) -The upper limit = $upper_limit -The lower limit = $lower_limit\n -}; -if($lower_limit<0){ - print "Warning!! Given this insert size distribution, we can not call small indels. No other data will be affected\n"; - $lower_limit=1; -} -my $tmp_name=join ("",$random_name,".tmp.bam"); -my $random_file_sc = ""; -my $command = ""; - -############################################################# -# Make sam file that has soft clipped reads -############################################################# -#give file a name -if(!defined($pair_only)){ - $random_file_sc=join ("",$random_name,".sc.sam"); - $command=join ("","samtools view -q $MapQ -F 1024 $INPUT_BAM $chrom $new_blacklist| awk '{OFS=\"\\t\"}{c=0;if(\$6~/S/){++c};if(c == 1){print}}' | perl -ane '\$TR=(\@F[10]=~tr/\#//);if(\$TR<2){print}' > ", $random_file_sc); - - print "Making SAM file of soft-clipped reads\n"; -if($verbose){ print "$command\n";} - system("$command"); - - ############################################################# - # Find areas that have deep enough soft-clip coverage - print "Identifying soft-clipped regions that are at least $minSoft bp long \n"; - open (FILE,"$random_file_sc")||die "Can't open soft-clipped sam file $random_file_sc\n"; - - my $tmpfile=join("",$random_file_sc,".sc.passfilter"); - open (OUT,">$tmpfile")||die "Can't write files here!\n"; - - while(){ - @_ = split(/\t/, $_); - #### parse CIGAR string and create a hash of array of each operation - my @CIGAR = split(/([0-9]+[SMIDNHXP])/, $_[5]); - my $hash; - map { push(@{$hash->{$2}}, $1) if (/(\d+)([SMIDNHXP])/) } @CIGAR; - - #for ($i=0; $i<=$#softclip_pos; $i++) { - foreach my $softclip (@{$hash->{S}}) { - #if ($CIGAR[$softclip_pos[$i]] > $minSoft){ - if ($softclip > $minSoft){ - ###############Make sure base qualities don't have more than 2 bad marks - my $qual=$_[10]; - my $TR=($qual=~tr/$badQualValue//); - if($badQualValue eq "#"){ $TR=($qual=~tr/\#//); } - #Skip the soft clip if there is more than 2 bad qual values - #next if($TR > 2); -# if (!$high_qual){next if($TR > 2);} - print OUT; - last; - } - } - } - close FILE; - close OUT; - - $command=join(" ","mv",$tmpfile,$random_file_sc); -if($verbose){ print "$command\n";} - system("$command"); -} - -######################################################### -#Stack up SoftClips -######################################################### -my $random_file=join("",$random_name,".sc.direction.bed"); -if(!defined($pair_only)){ - open (FILE,"$random_file_sc")|| die "Can't open sam file\n"; - #$random_file=join("",$random_name,".sc.direction"); - - print "Calling sides of soft-clips\n"; - #\nTMPOUT=$random_file\tINPUT=$random_file_sc\n\n"; - open (TMPOUT,">$random_file")|| die "Can't create tmp file\n"; - - while (){ - @_ = split(/\t/, $_); - #### parse CIGAR string and create a hash of array of each operation - my @CIGAR = split(/([0-9]+[SMIDNHXP])/, $_[5]); - my $hash; - map { push(@{$hash->{$2}}, $1) if (/(\d+)([SMIDNHXP])/) } @CIGAR; - - #### next if softclips on each end - next if ($_[5] =~ /^[0-9]+S.*S$/); - - #### next softclip occurs in the middle - next if ($_[5] =~ /^[0-9]+[^S][0-9].*S.+$/); - - my $softclip = $hash->{S}[0]; - - my $end1 = 0; - my $end2 = 0; - my $softBases = ""; - my $right_corrected="";my $left_corrected=""; - - if ($softclip > $minSoft) { - - ####If the soft clip occurs at end of read and its on the minus strand, then it's a right clip - if ($_[5] =~ /^.*S$/) { - $end1=$_[3]+length($_[9])-$softclip-1; - $end2=$end1+1; -next if ($end1<0); - #RIGHT clip on Minus - $softBases=substr($_[9], length($_[9])-$softclip, length($_[9])); - #Right clips don't always get clipped correctly, so fix that - # Check to see if sc base matches ref - $right_corrected=baseCheck($_[2],$end2,"right",$softBases); - print TMPOUT "$right_corrected\n" - - } else { - #### Begins with S (left clip) - $end1=$_[3]-$softclip; -next if ($end1<0); - - $softBases=substr($_[9], 0,$softclip);#print "TMP=$softBases\n"; - $left_corrected=baseCheck($_[2],$end1,"left",$softBases); -if(!$left_corrected){print "baseCheck($_[2],$end1,left,$softBases)\n";next} - print TMPOUT "$left_corrected\n"; -#print "\nSEQ=$_[9]\t\n"; - - } - } - } -close FILE; -close TMPOUT; -} -sub baseCheck{ - my ($chrom,$pos,$direction,$softBases)=@_; - #skip if position is less than 0, which is caused by MT DNA - return if ($pos<0); - my $exit=""; - - while(!$exit){ - if($direction=~/right/){ - my $refBase=getSeq($chrom,$pos,$INPUT_FASTA); - my $softBase=substr($softBases,0,1); - if ($softBase !~ /$refBase/){ - my $value=join("\t",$chrom,$pos,$pos+1,join("|",$softBases,$direction)); - $exit="STOP"; - return $value; - } - else{ - $pos=$pos+1; - $softBases=substr($softBases, 1,length($softBases)); - } - } - else{ - my $refBase=getSeq($chrom,$pos+1,$INPUT_FASTA); - my $softBase=substr($softBases,-1,1); - if ($softBase !~ /$refBase/){ - $pos=$pos-1+length($softBases); - my $value=join("\t",$chrom,$pos-1,$pos,join("|",$softBases,$direction)); - $exit="STOP"; - return $value; - } - else{ - $pos=$pos-1; - $softBases=substr($softBases, 0, -1); - #print "Trying again $softBases\n"; - } - - } - -} -} -#Remove SAM files to conserve space -unlink($random_file_sc); - - -my $random_file_disc="$INPUT_BAM"; -### -# -###################################################### -# Transform Read pair groups into softclip equivalents -###################################################### -# -# -# -my $v=""; -#if($disable_RP_only){ -print "Running Bam2pair.pl\n"; -print "Looking for discordant read pairs without requiring soft-clipping information\n"; - use FindBin qw($Bin); - my $path=$Bin; -# print"\n\nPATH=$path\n\n"; -if($verbose){$v="-v"} - my $tmp_out=join("",$random_name,"RP.out"); - $command=join("","perl ",$path,"/Bam2pair.pl -b $random_file_disc -o $tmp_out -isize $pe_upper_limit -winsize $dist_To_Soft -min $minRP -chrom $chrom -prefix $random_name -q $MapQ -blacklist $random_name.bed $v"); -if($verbose){ print "$command\n"}; - system("$command"); - $command=join("","perl -ane '\$end1=\@F[1];\$end2=\@F[3];print join(\"\\t\",\@F[0..1],\$end1,\"unknown|left\");print \"\\n\";print join(\"\\t\",\@F[2..3],\$end2,\"unknown|left\");print \"\\n\"' ", $tmp_out," >> ",$random_file); -if($verbose){print "$command\n"}; - system($command); - unlink($tmp_out); -#} -# - - -###################################################### -unlink("$random_file","$tmp_name","$random_file","$index","$random_name","$new_blacklist") if (-z $random_file || ! -e $random_file ) ; -if (-z $random_file || ! -e $random_file){ - print "Softclipped file is empty($random_file).\nNo soft clipping found using desired paramters\n\n"; - open (OUT,">$OUTNAME")||die "Can't write files here!\n"; - &print_header(); - close OUT; - exit; - } - - -############################################################# -# Make sure there are enough soft-clippped supporting reads -############################################################# -my $outfile=join("",$random_file,".sc.merge.bed"); -#sortbed -i .sc.direction | mergeBed -nms -d 25 -i stdin > .sc.merge.bed -$command=join(" ","sortBed -i",$random_file," | mergeBed -nms -i stdin","|egrep \";|,\"","|awk '{OFS=\"\t\"}(NF==4)'",">",$outfile); - -print "$command\n" if ($verbose); -system("$command"); - -if (-z $outfile || ! -e $outfile){ - unlink("$tmp_name","$random_file","$outfile","$index","$random_name","$new_blacklist"); - print "mergeBed file is empty.\nNo strucutral variants found\n\n" ; - open (OUT,">$OUTNAME")||die "Can't write files here!\n"; - &print_header(); - close OUT; - exit; -} - -print "completed mergeBed\n"; - -############################################################### -# If left and right are on the same line, make into 2 lines -############################################################### -open (INFILE,$outfile)||die "couldn't open temp file : $. \n\n"; -my $tmp2=join("",$random_name,".sc.fixed.merge.bed"); -#print "INFILE=$outfile\tOUTFILE=$tmp2\n\n"; -#INPUT FORMAT=chr9\t131467\t131473\tATGCTTATTAAAA|left;TTATTAAAAGCATA|left -open (OUTFILE,">$tmp2")||die "couldn't create temp file : $. \n\n"; -while(){ - chomp $_; - my $l = $_; - - my @a = split(/\t/, $l); - my $info = $a[3]; - my @info_arr = split(/\;/, $info); - my @left_arr=(); - my @right_arr=(); - @left_arr = grep(/left/, @info_arr); - @right_arr = grep(/right/, @info_arr); - - #New - my $left = join(";", @left_arr); - my $right = join(";", @right_arr); - $info = join(";", @info_arr); - - if((@left_arr) && (@right_arr)){ - print OUTFILE "$a[0]\t$a[1]\t$a[2]\t$left\n$a[0]\t$a[1]\t$a[2]\t$right\n"; - } else{ - my $all=join("\t",@a[0..2],$info); - print OUTFILE "$all\n"; - } -} - -# make sure output file name is $outfile -$command=join(" ","sed -e '/ /s//\t/g'", $tmp2,"|awk 'BEGIN{OFS=\"\\t\"}(NF==4)'", "|perl -pne 's/ /\t/g'>",$outfile); -system("$command"); -if($verbose){print "$command\n"}; -unlink("$tmp_name","$random_file","$tmp2","$outfile","$index","random_name","$new_blacklist") if (-z $outfile || ! -e $outfile) ; - if (-z $outfile || ! -e $outfile){ - print "Fixed mergeBed file is empty($outfile).\nNo strucutral variants found\n\n"; - open (OUT,">$OUTNAME")||die "Can't write files here!\n"; - &print_header(); - close OUT; - exit; -} - -print "completed fixing mergeBed\n\n"; - -############################################################### -# Seperate directions of soft clips -############################################################### -my $left_sc = join("", "left", $tmp2); -my $right_sc = join("", "right", $tmp2); -use FindBin qw($Bin); -#my $path=$Bin; - -$command=join("","grep left ", $tmp2, " |sed -e '/left /s//left\;/g' | sed -e '/ /s//\t/g'|perl ".$path."/direction_filter.pl - >",$left_sc); -system("$command"); -#print "$command\n"; -$command=join("","grep right ", $tmp2, " |sed -e '/right /s//right\;/g' | sed -e '/ /s//\t/g'|perl ".$path."/direction_filter.pl - >",$right_sc); -#$command=join(" ","grep right ", $tmp2, " |sed -e '/right /s//right\;/g' | sed -e '/ /s//\t/g' >",$right_sc); -system("$command"); -#print "$command\n"; -#die "CHECK $right_sc\n"; - -############################################################### -# Count the number and identify directions of soft clips -############################################################### -print "Count the number and identify directions of soft clips\n"; -#print "looking in $outfile\n"; -$outfile=join("",$random_name,".sc.fixed.merge.bed"); - -open (INFILE,$outfile)||die "couldn't open temp file\n\n"; -my $tmp3 = join("", $random_file, "predSV"); -open (OUTFILE, ">$tmp3")||die "couldn't create temp file\n\n"; -while(){ -chomp; - @_=split(/\t/,$_); - my $count=tr/\;//;$count+=tr/\,//; - $count=$count+1; - my $left=0; - my $right=0; - - while ($_ =~ /left/g) { $left++ } # count number of right clips - while ($_ =~ /right/g) { $right++ } # count number of left clips - - ############################################################### - if ($count >= $minSoftReads){ - ####get longets soft-clipped read - my @clips=split(/\;|,|\|/,$_[3]); - - my ($max, $temp, $temp2, $temp3, $dir, $maxSclip) = (0) x 6; - for (my $i=0; $i<$count; $i++) { - my $plus1=$i+1; - $temp=length($clips[$i]); - $temp2=$clips[$plus1]; - $temp3=$clips[$i]; - - if ($temp > $max){ - $maxSclip=$temp3; - $max =$temp; - $dir=$temp2; - } else { - $max=$max; - $dir=$dir; - $maxSclip=$maxSclip; - } - $i++; - } - my $order2 = join("|", $left, $right); - #print join ("\t",@_[0..2],$maxSclip,$max,$dir,$count,$order2) . "\n"; - print OUTFILE join ("\t",@_[0..2],$maxSclip,$max,$dir,$count,$order2) . "\n"; - } elsif($_=~/unknown/){ - print OUTFILE join ("\t",@_[0..2],"NA","NA","left","NA","NA|NA") . "\n"; - print OUTFILE join ("\t",@_[0..2],"NA","NA","right","NA","NA|NA") . "\n"; - } - ####Format is Chrom,start, end,longest Soft-clip,length of longest Soft-clip, direction of longest soft-clip,#supporting softclips,#right Sclips|#left Sclips -} -close INFILE; -close OUTFILE; - -unlink("$tmp2","$tmp_name","$random_file","$tmp3","$outfile","$index","$random_name","$right_sc","$left_sc","$new_blacklist") if (-z $tmp3 || !-e $tmp3) ; - - if (-z $tmp3 || !-e $tmp3){ - print "No structural variants found while Counting the number and identify directions of soft clips.\n" ; - - open (OUT,">$OUTNAME")||die "Can't write files here!\n"; - &print_header(); - close OUT; - exit; - -} - -print "Done counting Softclipped reads\n"; -############################################################### -#### Print header information -############################################################### -open (OUT,">$OUTNAME")||die "Can't write files here!\n"; -&print_header(); -close OUT; - -############################################################### -############################################################### -#### DO the bulk of the work -############################################################### -use List::Util qw(min max); -open (FILE,"$tmp3")|| die "Can't open file\n"; -open (OUT,">>$OUTNAME")|| die "Can't open file\n"; - -#print "\nusing $tmp3 and writing to $OUTPUT_FILE \n"; -while (){ - #If left clip {+- or -- or -+ }{+- are uninformative b/c they go upstream} - #If right clip {++ or -- or +-} - chomp $_; - my $line = $_; - my @info = split(/\t/, $_); - - if($info[5] eq "left") { - bulk_work("left", $line, $random_file_disc); - - } elsif ($info[5] eq "right") { - bulk_work("right", $line, $random_file_disc); - } -#if($. ==6){print "THIS IS LINE 6\n$_\n";die} -print "Completed line $.\n" if ($verbose); -} -close FILE; -close OUT; - -############################################################################### -############################################################################### -#### Delete temp files -my $meregedBed=join("",$random_name,".sc.direction.bed.sc.merge.bed"); - -if(defined($temp_output)){$temp_output=$temp_output} else {$temp_output="no"} - -if ($temp_output eq "no"){ - unlink("$tmp_name","$random_file","$tmp2",,"$tmp3","$outfile","$index","$random_name","$right_sc","$left_sc","$meregedBed","$random_name.bed"); -} -####Sort VCF -my $tmp=join(".",$random_name,"tmp"); -#Get header -$cmd="grep \"#\" $OUTNAME > $tmp"; -system($cmd); -#sort results -$cmd="grep -v \"#\" $OUTNAME|perl -pne 's/chr//'|sort -k1,1n -k2,2n|perl -ne 'print \"chr\".\$_' >>$tmp"; -system($cmd); -$cmd="mv $tmp $OUTNAME"; -system($cmd); -#remove entries next to each other - - - - -############################################################# -##May not need this anymore since filtering on left and right -############################################################# -#my $tmpout=$OUTNAME; -#$tmpout.=".tmp"; -#use FindBin qw($Bin); -##my $path=$Bin; -#$command="perl ".$path."/Extract_nSC.pl $OUTNAME -q nSC > $tmpout"; -##print "Command=$command\n"; -#system($command); -#$command="perl ".$path."/reduce_redundancy.pl $tmpout $upper_limit |cut -f1-10 > $OUTNAME"; -##print "$command\n"; -#system($command); -#system("rm $tmpout"); -######################################################## - - - - -print "Analysis Completed\n\nYou did it!!!\n"; -print "Finish Time : " . &spGetCurDateTime() . "\n"; -$now = time - $now; -printf("\n\nTotal running time: %02d:%02d:%02d\n\n", int($now / 3600), int(($now % 3600) / 60), -int($now % 60)); - -exit; - -############################################################################### -sub rev_comp { - my $dna = shift; - my $revcomp = reverse($dna); - $revcomp =~ tr/ACGTacgt/TGCAtgca/; - - return $revcomp; -} - - -############################################################################### -#### to get reference base -sub getSeq{ - my ($chr,$pos,$fasta)=@_; - #don't require chr - #if($chr !~ /^chr/){die "$chr is not correct\n";} -# die "$pos is not a number\n" if ($pos <0); -my @result=(); - if ($pos <0){print "$pos is not a valid position (likely caused by circular MT chromosome)\n";return;} - - @result = `samtools faidx $fasta $chr:$pos-$pos`; - if($result[1]){chomp($result[1]); - return uc($result[1]); - } - return("NA"); - #### after return will not be printed - ####print "RESULTS=@result\n"; -} - -sub getBases{ - my ($chr,$pos1,$pos2,$fasta)=@_; - #don't require chr - #if($chr !~ /^chr/){die "$chr is not correct\n";} -my @result=(); - if ($pos1 <0){print "$pos1 is not a valid position (likely caused by circular MT chromosome)\n";return;}; - - @result = `samtools faidx $fasta $chr:$pos1-$pos2`; - if(!$result[1]){$result[1]="NA"}; - chomp($result[1]); - return uc($result[1]); - - #### after return will not be printed - ####print "RESULTS=@result\n"; -} -############################################################################### -#### to get time -sub spGetCurDateTime { - my ($sec, $min, $hour, $mday, $mon, $year) = localtime(); - my $curDateTime = sprintf "%4d-%02d-%02d %02d:%02d:%02d", - $year+1900, $mon+1, $mday, $hour, $min, $sec; - return ($curDateTime); -} - - -############################################################################### -#### print header -sub print_header { - my $date=&spGetCurDateTime(); - my $header = qq{##fileformat=VCFv4.1 -##fileDate=$date -##source=SoftSearch.pl -##reference=$INPUT_FASTA -##Usage= SoftSearch.pl -l $minSoft -q $MapQ -r $minSoftReads -d $dist_To_Soft -m $minRP -u $unmated_pairs -s $num_sd -b $INPUT_BAM -f $INPUT_FASTA -o $OUTNAME -##INFO= -##INFO= -##INFO= -##INFO= -##INFO= -##FORMAT= -##FORMAT= -##FORMAT= -##FORMAT= -##FORMAT= -##FORMAT= -##FORMAT= -##FORMAT= -##FORMAT= -##FORMAT= -##FORMAT= -##FORMAT= -##INFO= -##FORMAT= -#CHROM\tPOS\tID\tREF\tALT\tQUAL\tFILTER\tINFO\tFORMAT\t$SAMPLE_NAME\n}; - - print OUT $header; -} - - -############################################################################### -sub bulk_work { -print "#####################################@_\n" if ($verbose); - my ($side, $line, $file) = @_; - my $local_levD = 0; - my $distl_levD = 0; - - #my @info = split(/\t/, $line); - my @plus_Reads = split(/\t/, $line); - $plus_Reads[7] =~ s/\n//g; - - #### softclip length and softclip size. - my $lSC = $plus_Reads[4]; - my $nSC = $plus_Reads[6]; - - - #Get all types of compatible reads - #Get improperly paired reads (@ max distance) - - #### default value for left SIDE. - #If left-clip, then look downstream for match of softclipped reads to define a deletion, but look for DRPs upstream - my $sv_type = "SVTYPE=BND"; - my $start_local=0; my $end_local=0;my $target_local="";my $target_drp="";my $start_drp="";my $end_drp=""; - if ($side =~ /left/) { - $start_local = $plus_Reads[1]-$dist_To_Soft; - $end_local = $plus_Reads[2]; - $start_drp = $plus_Reads[1]; - $end_drp = $plus_Reads[1]+$dist_To_Soft; - - } - else{ - $start_local = $plus_Reads[1]; - $end_local = $plus_Reads[1]+$dist_To_Soft; - $start_drp = $plus_Reads[1]-$dist_To_Soft; - $end_drp = $plus_Reads[1]; - } - - $target_local=join("", $plus_Reads[0], ":", $start_local, "-", $end_local); - $target_drp=join("", $plus_Reads[0], ":", $start_drp, "-", $end_drp); - my $num_unmapped_pairs=""; - if ($side =~ /right/) { - $num_unmapped_pairs=`samtools view $new_blacklist -q $MapQ -f8 -F 1536 -c $INPUT_BAM $target_drp`; - } else { - $num_unmapped_pairs=`samtools view $new_blacklist -q $MapQ -f24 -F 1536 -c $INPUT_BAM $target_drp`; - } -if($verbose){print "samtools view $new_blacklist -q $MapQ -f24 -F 1536 -c $INPUT_BAM $target_drp\n";} - - $num_unmapped_pairs=~s/\n//; -if($verbose){print "NUM UNMAPPED PAIRS= $num_unmapped_pairs\n";} - my $REF1_base = ""; - my $REF2_base = ""; - my $INFO_1 = ""; - my $INFO_2 = ""; - my $ALT_1 = ""; - my $ALT_2 = ""; - my $isize = 0; - my $QUAL = ""; - my $FORMAT = "GT:"; - - #### get 8 bit rand id - my $BND1_name = join "", map { ("a".."z")[rand 26] } 1..8; - my $BND2_name = join "", map { ("a".."z")[rand 26] } 1..8; - $BND1_name=join "_","BND",$BND1_name; - $BND2_name=join "_","BND",$BND2_name; - - my $counts = {CTX => 0, DEL => 0, INS => 0, INV => 0, TDUP => 0, NOV_INS => 0 }; - my $event_mate_info = {CTX => "", DEL => "", INS => "", INV => "", TDUP => "", NOV_INS => "" }; - - #### get mate pair info and counts per event - foreach my $e (sort keys %{$counts}) { - my $h = get_counts_n_info($e, $side, $MapQ, $file, $dist_To_Soft, $target_drp, $upper_limit, $lower_limit); - - $counts->{$e} = $h->{count}; - $event_mate_info->{$e} = $h->{info}; - } -#print Dumper($counts); - - my $max = 0; - my $type = "UNKNOWN"; - my $nRP = 0; - my $mate_info = "NA\tNA\tNA\tNA"; - my $summary = "GT:"; - - #### find max count of events and set type, nRP and info to corresponding - #### max count event. - #### also create a summary string of all counts to be added to VCF file. - foreach my $e (sort keys %{$counts}){ -# if ($counts->{$e} >=i $max){ - if ($counts->{$e} > $max){ - $type = $e .",". $counts->{$e}; - $nRP = $counts->{$e}; - - $max = $counts->{$e}; - - if (length($event_mate_info->{$e})) { - $mate_info = $event_mate_info->{$e}; - } - } - - $summary .= $e .",". $counts->{$e} .":"; - } -# print "done with Summary\n"; - #### remove last colon ":" from - $summary =~ s/:$//; - if (($minRP > $max)&&(!$disable_RP_only )){if ($verbose){print "FAILED BECAUSE ($minRP > $max)&&(!$disable_RP_only )"};return}; - - #### Run Levenstein distance on softclip in target region to find out if its a small deletion/insetion - #### passing 1: clip_seq, 2: chr, 3: start, 4: end, 5: ref file. - my $levD = new LevD; -######################################################## -######################################################## -######################################################## - - #### redefine start and end location for LevD calc. -# $start = $plus_Reads[1]-$dist_To_Soft; -# $end = $plus_Reads[2]; - my $num_bases_to_loc=0; - my $new_start=0; - my $new_end=0; - my $del_seq=""; - my $start = $start_local; - my $end = $end_local; - if ($lSC=~/NA/){$lSC=0} - - if ($side =~ /right/) { - $levD->search($plus_Reads[3], $plus_Reads[0], $start, $end, $INPUT_FASTA); - $local_levD = sprintf("%.2f", $levD->{relative_edit_dist}); - $num_bases_to_loc=$levD->{index}; - $new_start = $plus_Reads[2]; - if ($plus_Reads[2]=~/^[0-9]/){$new_end=$plus_Reads[2]+$lSC}; - } - else{ - $levD->search($plus_Reads[3], $plus_Reads[0], $start, $end, $INPUT_FASTA); - $local_levD = sprintf("%.2f", $levD->{relative_edit_dist}); - $num_bases_to_loc=$levD->{index}; - if ($plus_Reads[2]=~/^[0-9]/){$new_start=$plus_Reads[2]-$lSC}; - $new_end = $plus_Reads[2]; - } - if((!$new_start)||(!$new_end)||($new_start<0)){print "FAILED AT ((!$new_start)||(!$new_end)||($new_start<0))\n";return}; - - $del_seq=getBases($plus_Reads[0], $new_start,$new_end,$INPUT_FASTA); -############################################################################## -# #If there is a match, where is the start position of the match? -# -############################################################################## - - - #if $plus_Reads[3] eq "NA", then it was found without soft-clipped reads - if($plus_Reads[3] !~ /NA/){ - if (($local_levD < $levD_local_threshold)) { - return if (!$sv_only); - #### add value to summary to be written to vcf file. - $summary = "GT:sDel," . $plus_Reads[6]; - $type = "sDEL"; - ########################################################################### - ##### Printing output - - ######################################### - ##### Get DNA info - ######################################### - #$REF1_base = getSeq($plus_Reads[0], $plus_Reads[1], $INPUT_FASTA); - $REF1_base = substr($del_seq, 0, 1); - - #### this is alt ref. for softclip its $plus_Reads[3] - $REF2_base = $del_seq; - $QUAL = 1/($local_levD + 0.001); - $QUAL = sprintf("%.2f",$QUAL); - $isize = length($del_seq); - - #### svtype = none for sDEL - #### isize = length($info[3]); - #### nRP = NA - #### mate_id = NA - #### CTX,:DEL,:....sDEL,## - $INFO_1=join(";", "SVTYPE=NA", "EVENT=$type", "ISIZE=$isize"); - - #Add Sample infomration - my $FORMAT="GT:sDEL"; - $FORMAT .= ":lSC:nSC:uRP:levD_local"; - my $SAMPLE= "0/1:"; - $SAMPLE .= "$plus_Reads[6]:$lSC:$nSC:$num_unmapped_pairs:$local_levD"; - - #### remove any white spaces. - $INFO_1=~s/\s//g; - $INFO_2=~s/\s//g; - - $BND1_name =~ s/^BND/LEVD/; - # If left, then the start position is plus_Reads[1]-isize - my $start_pos=0; - #Make sure Ref1 and Ref2 bases are different - if($REF2_base eq $REF1_base){$REF1_base="NA"} - if($side=~/left/){$start_pos=$plus_Reads[1]-$isize}else{$start_pos=$plus_Reads[1]}; - print OUT join ("\t", $plus_Reads[0], $start_pos, $BND1_name, $REF2_base, $REF1_base, $QUAL, "PASS", $INFO_1,$FORMAT,$SAMPLE, "\n"); - if ($verbose){print "No Softclipped reads here!\n"} - return; - } - } - - #### Otherwise, look for DRP mate info - #if($nRP=~/NA/){print "MATE_INFO=$mate_info\tSide=$side\tline=$line\n";} - my @mate_info_arr = split(/\t/, $mate_info); - $nRP = $mate_info_arr[3]; - my $mate_chr=$mate_info_arr[0]; - - if((! defined $nRP) || ($nRP =~ /na/i) || ($mate_chr =~ /NA/) ){ - #PRINT UNKNOWN - if ($nRP =~ /na/i){print "Can't find SC reads\n" if ($verbose);return}; - if ($verbose){print "There is an unknown\nNRP=$nRP Mate_CHR=$mate_chr minRP=$minRP\n"} - $summary .= ":unknown," . $plus_Reads[6]; - $type = "unknown"; - $REF1_base = getSeq($plus_Reads[0], $plus_Reads[1], $INPUT_FASTA); - $REF2_base = $plus_Reads[3]; - $BND1_name =~ s/^BND/UNKNOWN/; - $QUAL = 1/($local_levD + 0.001); - $QUAL = sprintf("%.2f",$QUAL); - $INFO_1=join(";", "SVTYPE=unknown", "EVENT=unknown", "ISIZE=unknown"); - #Add Sample infomration - my $FORMAT="GT:sDEL"; - $FORMAT .= ":lSC:nSC:uRP:levD_local"; - my $SAMPLE = "0/1:"; - $SAMPLE .= "$plus_Reads[6]:$lSC:$nSC:$num_unmapped_pairs:$local_levD"; - $SAMPLE=~s/NA/0/g; - #### remove any white spaces. - $INFO_1=~s/\s//g; - #print join ("\t", $plus_Reads[0], $plus_Reads[1], $REF2_base, $REF1_base, $QUAL, "PASS", $INFO_1,$FORMAT,$SAMPLE, "\n"); - - print OUT join ("\t", $plus_Reads[0], $plus_Reads[1], $BND1_name, $REF1_base, $REF2_base, $QUAL, "PASS", $INFO_1,$FORMAT,$SAMPLE, "\n"); - return; - - } - #### end if there is no mate info or nRP+uRP ($num_unmapped_pairs+$nRP))){ - print "Something failed here\nif (($nRP<$minRP)&&($unmated_pairs > ($num_unmapped_pairs+$nRP)))\n"; - return} - - ################################################################################## - # Find out if mates have nearby soft-clips (to refine the breakpoints) - ################################################################################## - #Look for evidence of soft-clipping near mate - my @mate_soft_arr = (); - my $mate_start = 0; - my $mate_soft = ""; - - @mate_info_arr = split(/\t/, $mate_info); - - #### mate start and end locations. - my $filename = $right_sc; - - $start = $mate_info_arr[1] - $dist_To_Soft; - $end = $mate_info_arr[1]; - - if ($side =~ /right/) { - $start = $mate_info_arr[2]; - $end = $mate_info_arr[2] + $dist_To_Soft; - - $filename = $left_sc; - } - - #### add levenstein distance to Summary - #print "Calc distal Levd\n"; - $levD->search(rev_comp($plus_Reads[3]), $mate_info_arr[0], $start, $end, $INPUT_FASTA); - $distl_levD = sprintf("%.2f", $levD->{relative_edit_dist}); - $distl_levD = "NA" if($plus_Reads[3] =~ /NA/); - #If there is no softclips to string match, then give 0 as quality value - if ($plus_Reads[3] !~ /NA/){ - $QUAL=1/($distl_levD + 0.001); - } - else { - $QUAL=0; - }; - $QUAL=sprintf("%.2f",$QUAL); - #### looking for softclips to refine break point - #### if left look in right and vice-versa. - $cmd = qq{echo -e "$mate_info_arr[0]\t$start\t$end"}; - $cmd .= qq{ | awk -F'\t' 'NF==3' | intersectBed -a stdin -b $filename | head -1}; -print "$cmd\n" if $verbose; - $mate_soft = `$cmd`; - - $mate_soft =~ s/\n//g; - @mate_soft_arr = split(/\s/, $mate_soft); -my $NO_MATE_SC=""; - if(@mate_soft_arr){ - $mate_chr = $mate_soft_arr[0]; - $mate_start = $mate_soft_arr[1]; - $NO_MATE_SC="APPROXIMATE"; - - } else{ - @mate_info_arr = split(/\s/,$mate_info); - $mate_chr = $mate_info_arr[0]; - $mate_start = $mate_info_arr[1]; - } - - #end if there is no mate info - return if ($mate_chr eq ""); - #end if there is no mate info and !disable_RP_only - return if (($lSC =~/NA/)&&(!$disable_RP_only)); - - - ########################################################################### - ##### Printing output - - ######################################### - # Get DNA info - ######################################### - #print "PLUS_READS=$plus_Reads[0],$plus_Reads[1]\nMATE=$mate_chr,$mate_start,$INPUT_FASTA\n"; - $REF1_base = getSeq($plus_Reads[0], $plus_Reads[1], $INPUT_FASTA); - - ### this is alt ref. for softclip its $plus_Reads[3] - $REF2_base = getSeq($mate_chr, $mate_start, $INPUT_FASTA); - - ######################################### - # print in VCF format - ######################################### - - #### abs value to account for left and right reads. - $isize = abs($plus_Reads[1]-$mate_start); - - my $event_type=$type; - $event_type=~ s/,|[0-9]//g; - $INFO_1=join(";", "$sv_type", "EVENT=$event_type","END=$mate_start", "ISIZE=$isize","MATEID=$BND2_name"); - $INFO_2=join(";", "$sv_type", "EVENT=$event_type","END=$plus_Reads[1]", "ISIZE=$isize","MATEID=$BND1_name"); - - #### remove any white spaces. - #### ask: did you mean to remove space from ends? eg. trim() - $INFO_1=~s/\s//g; - $INFO_2=~s/\s//g; - - $FORMAT=$summary; - $FORMAT=~ s/,|[0-9]//g; - $FORMAT .= ":lSC:nSC:uRP:distl_levD"; - if($NO_MATE_SC){$INFO_2 .= ":NO_MATE_SC"} - my $SAMPLE="0/1:"; - $SAMPLE .=$summary; -# if($NO_MATE_SC){$SAMPLE.= ":$NO_MATE_SC"} - - $SAMPLE=~s/[A-Z|,|_]//g; - my $MATE_SAMPLE=$SAMPLE; - $SAMPLE .= ":$lSC:$nSC:$num_unmapped_pairs:$distl_levD"; - $MATE_SAMPLE .=":NA:NA:NA:NA"; - $SAMPLE=~s/::/:/g; - $MATE_SAMPLE=~s/::/:/g; - $MATE_SAMPLE=~s/NA/0/g; - $SAMPLE=~s/NA/0/g; - - if($type !~ /INV/){ - $ALT_1 = join("","]",$mate_chr,":",$mate_start,"]",$REF1_base); - $ALT_2 = join("",$REF2_base,"[",$plus_Reads[0],":",$plus_Reads[1],"["); - # 2 321682 bnd_V T ]13:123456]T 6 PASS SVTYPE=BND - # 13 123456 bnd_U C C[2:321682[ 6 PASS SVTYPE=BND - } else { - $ALT_1 = join("", "]", $plus_Reads[0], ":", $plus_Reads[1], "]", $REF2_base); - $ALT_2 = join("", $REF1_base, "[", $mate_chr, ":", $mate_start, "["); - } - - if(($mate_chr) && ($plus_Reads[0])){ - print OUT join ("\t", $plus_Reads[0], $plus_Reads[1], $BND1_name, $REF1_base, $ALT_1, $QUAL,"PASS", $INFO_1, $FORMAT,$SAMPLE,"\n"); - print OUT join ("\t", $mate_chr, $mate_start, $BND2_name, $REF2_base, $ALT_2, $QUAL, "PASS", $INFO_2, $FORMAT,$MATE_SAMPLE,"\n"); - } -} - -############################################################################### -############################################################################### -sub get_counts_n_info { - my ($event, $side, $mapQ, $file, $dist, $target, $upL, $lwL) = @_; - - my $mate_info = ""; - my $cmd = ""; - - if ($event =~ /^CTX$/i) { - #print "CTX side $side\n"; - if ($side =~ /right/i) { - $cmd = qq{samtools view $new_blacklist -q $mapQ -f 32 -F 1536 $file $target}; - $cmd .= qq{ | perl -ane 'if(\$F[6] ne "="){\$end=\$F[7]+1; print join ("\\t",\$F[6],\$F[7],\$end,"\\n")}'}; - $cmd .= qq{ | sortBed | mergeBed -d $dist -n | sort -k4nr | head -1}; -#if($verbose){print "$cmd\n"} - $mate_info=`$cmd`; - } else { - $cmd = qq{ samtools view $new_blacklist -q $mapQ -f 16 -F 1536 $file $target}; - $cmd .= qq{ | perl -ane 'if(\$F[6] ne "="){\$end=\$F[7]+1; print join ("\\t",\$F[6],\$F[7],\$end,"\\n")}'}; - $cmd .= qq{ | sortBed | mergeBed -d $dist -n | sort -k4nr | head -1}; -#if($verbose){print "$cmd\n"} - $mate_info=`$cmd`; - } - } elsif ($event =~ /^DEL$/i) { - #print "DEL side $side\n"; - if ($side =~ /right/i) { - $cmd = qq{samtools view $new_blacklist -q $mapQ -f 32 -F 1552 $file $target}; - $cmd .= qq{ | awk '{OFS="\\t"}{if((\$7 ~ /=/)&&(\$9>$upL)){end=\$8+1;print \$3,\$8,end}}'}; - $cmd .= qq{ | sortBed | mergeBed -d $dist -n | sort -k4nr | head -1}; -#if($verbose){print "$cmd\n"} - $mate_info=`$cmd`; - } else { - $cmd = qq{samtools view $new_blacklist -q $mapQ -F 1568 -f 16 $file $target}; - $cmd .= qq{ | awk '{OFS="\\t"} {if((\$7 ~ /=/)&&(\$9<-$upL)){end=\$8+1;print \$3,\$8,end}}'}; - $cmd .= qq{ | sortBed | mergeBed -d $dist_To_Soft -n | sort -k4nr | head -1}; -#if($verbose){print "$cmd\n"} - - $mate_info=`$cmd`; - } - } elsif ($event =~ /^INS$/i) { - #print "INS side $side\n"; - if ($side =~ /right/i) { - $cmd = qq{samtools view $new_blacklist -q $mapQ -f 32 -F 1552 $file $target}; - $cmd .= qq{ | awk '{OFS="\\t"}{if((\$7 ~ /=/)&&(\$9<$lwL && \$9 > 0 )){end=\$8+1;print \$3,\$8,end}}'}; - $cmd .= qq{ | sortBed | mergeBed -d $dist -n | sort -k4nr | head -1}; -#if($verbose){print "$cmd\n"} - $mate_info = `$cmd`; - } else { - $cmd = qq {samtools view $new_blacklist -q $mapQ -f 16 -F 1568 $file $target}; - $cmd .= qq{ | awk '{OFS="\\t"}{if((\$7 ~ /=/)&&(\$9>-$lwL && \$9 < 0 )){end=\$8+1;print \$3,\$8,end}}'}; - $cmd .= qq{ | sortBed | mergeBed -d $dist -n | sort -k4nr | head -1}; -#if($verbose){print "$cmd\n"} - $mate_info = `$cmd`; - } - } elsif ($event =~ /^INV$/i) { - #print "INV side $side\n"; - if ($side =~ /right/i) { - $cmd = qq{samtools view $new_blacklist -q $mapQ -F 1596 $file $target}; - $cmd .= qq{ | awk '{OFS="\\t"}{if((\$7 ~ /=/)){end=\$8+1;print \$3,\$8,end}}'}; - $cmd .= qq{ | sortBed | mergeBed -d $dist_To_Soft -n | sort -k4nr | head -1}; -#if($verbose){print "$cmd\n"} - $mate_info = `$cmd`; - } else { - $cmd = qq{samtools view $new_blacklist -q $mapQ -f 48 -F 1548 $file $target}; - $cmd .= qq{ | awk '{OFS="\\t"}{if((\$7 ~ /=/)){end=\$8+1;print \$3,\$8,end}}'}; - $cmd .= qq{ | sortBed | mergeBed -d $dist -n | sort -k4nr | head -1}; -#if($verbose){print "$cmd\n"} - $mate_info = `$cmd`; - } - } elsif ($event =~ /^TDUP$/i) { - #print "TDUP side $side\n"; - if ($side =~ /right/i) { - $cmd = qq{samtools view $new_blacklist -q $mapQ -f 32 -F 1552 $file $target}; -# $cmd .= qq{ | awk '{OFS="\\t"}{if((\$7 ~ /=/)&&(\$9>$upL)){end=\$8+1;print \$3,\$8,end}}'}; - $cmd .= qq{ | awk '{OFS="\\t"}{if((\$7 ~ /=/)&&(\$4>\$8)&&(\$9<0)&& (\$9>$upL)){end=\$8+1;print \$3,\$8,end}}'}; - $cmd .= qq{ | sortBed | mergeBed -d $dist -n | sort -k4nr | head -1}; -#if($verbose){print "$cmd\n"} - $mate_info = `$cmd`; - } else { - $cmd = qq{samtools view $new_blacklist -q $mapQ -f 16 -F 1568 $file $target}; -# $cmd .= qq{ | awk '{OFS="\\t"}{if((\$7 ~ /=/)&&(\$9<-$upL )){end=\$8+1;print \$3,\$8,end}}'}; - $cmd .= qq{ | awk '{OFS="\\t"}{if((\$7 ~ /=/)&&(\$4<\$8)&&(\$9>0)&&(\$9>$upL)){end=\$8+1;print \$3,\$8,end}}'}; - $cmd .= qq{ | sortBed | mergeBed -d $dist -n | sort -k4nr | head -1}; -#if($verbose){print "$cmd\n"} - $mate_info = `$cmd`; - } - } elsif ($event =~ /^NOV_INS$/i) { - #print "NOV_INS side $side\n"; - if ($side =~ /right/i) { - $cmd = qq{samtools view $new_blacklist -q $mapQ -f 8 -F 1552 $file $target}; - $cmd .= qq{ | awk '{OFS="\\t"}{end=\$8+1;print \$3,\$8,end}'}; - $cmd .= qq{ | sortBed | mergeBed -d $dist -n | sort -k4nr | head -1}; -#if($verbose){print "$cmd\n"} - $mate_info = `$cmd`; - } else { - $cmd = qq{samtools view $new_blacklist -q $mapQ -f 24 -F 1536 $file $target}; - $cmd .= qq{ | awk '{OFS="\\t"}{end=\$8+1;print \$3,\$8,end}'}; - $cmd .= qq{ | sortBed | mergeBed -d $dist -n | sort -k4nr | head -1}; -#if($verbose){print "$cmd\n"} - $mate_info = `$cmd`; - } - } - - $mate_info=~s/\n//g; - my @tmp=split(/\t/, $mate_info); - - my $counts = 0; - - if (defined $tmp[3]) { - $tmp[3] =~ s/\n//g; - - $counts = $tmp[3] if (length($tmp[3])); - } - return ({count=>$counts, info=>$mate_info}); -} diff -r 1163c16cb3c0 -r fa99a9417ea1 2.4/script/SoftSearch_Filter.pl --- a/2.4/script/SoftSearch_Filter.pl Mon Jun 02 07:35:53 2014 -0400 +++ /dev/null Thu Jan 01 00:00:00 1970 +0000 @@ -1,137 +0,0 @@ -#!/usr/bin/perl -s -open (FILE,"$ARGV[0]")||usage();#die "Not using the right Parameters!\n\n"; -use Getopt::Long; -#Declare variables -my ($lsc,$minDist,$skip,$nSC,$nRP,$isize,$answer); -GetOptions( - 'dist:s' => \$minDist, #minimum distance between events - 'lsc:i' => \$lsc, #minimum somatic score - 'nsc:i' => \$nsc, #minimum depth of coverage in normal - 'nRP:i' => \$nRP, #minimum number of times it can be seen in tumor - 'isize:i' => \$isize, - 'sv:s' => \$sv, #whether or not to skip small deletions - 'q:s' => \$answer, #useful for plotting histograms - 'skip:s' => \$skip - ); -if(defined($lsc)){$lsc=$lsc} else {$lsc=0}; -if(defined($nsc)){$nsc=$nsc} else {$nsc=0}; -if(defined($nRP)){$nRP=$nRP} else {$nRP=0}; -if(defined($minDist)){$minDist=$minDist} else {$minDist=0}; -if(!$isize){$isize=0}; -if(!$uRP){$uRP=0}; - -if($answer eq "yes"){$answer=$answer} else {$answer="no"}; - -if ($answer eq "yes"){ -open(lsc,">lsc.out")||die; -open(nsc,">nsc.out")||die; -open(nRP,">nRP.out")||die; -} - - -#Remove hits if they are within $minDist -$chr="chr1";$pos=0; -while (){ - if ($_=~/^#/){ - print; - next - }; - if ($skip){next if $_=~/$skip/} - @_=split(/\t/,$_); - #Get ISIZE from INFO field - my @info=split(/;/,$_[7]); - my $k = 0; - my $v = 0; - my $infoHash; - for (my $i=0;$i<=@info;$i++){ - my @tmp=split(/=/,$info[$i]); - $k=shift(@tmp); - $v=shift(@tmp); - $infoHash{$k}=$v; - } - - #Get the value of TYPE to find out how many reads support the event - my $counts = {CTX => 0, DEL => 0, INS => 0, INV => 0, TDUP => 0, NOV_INS => 0, lSC => 0, nSC => 0,uRP =>0,sDEL => 0,levD_local=>0,distl_levD => 0 }; - #Get Complete Hash - #@_[8] is format - #@_[9] is values - my @format=split(/:/, $_[8]); - my @sample=split(/:/,$_[9]); - my %hash; - @hash{@format}=@sample; - #Subset has to get proper type of variants - my $max_val = 0; - my $max_type = "NA"; - - #Get TYPEOF HASH - my %type; - %type = %hash ; - delete $type{'lSC'}; - delete $type{'nSC'}; - delete $type{'uRP'}; - delete $type{'levD_local'}; - delete $type{'distl_levD'}; - - while (my ($key,$val)=each(%type)){ - if($val > $max_val){$max_val=$val;$max_type=$key} - } - - -####################################################################################################### - #Start applying filters - - #Remove hits if they are within $minDist - $chrom=$_[0];$position=$_[1]; - - #next if chroms are same and distance is less than X - $difference=abs($pos-$position); - if(($chrom eq $chr)&&($difference < $minDist)){ - $pos=$position;$chr=$chrom;; - next} - $pos=$position;$chr=$chrom; - $EVENT_SIZE=$infoHash{'ISIZE'}; - $EVENT_TYPE=$max_type; - $EVENT_SUPPORT=$max_val; - $length_of_softClips=$hash{'lSC'}; - $number_of_softclips=$hash{'nSC'}; - $number_of_unmated=$hash{'uRP'}; - - ######################################################################## - #Print if all fileds are ok - next if($EVENT_SIZE < $isize); - next if($EVENT_SUPPORT < $nRP); - next if($length_of_softClips < $lsc); - next if($number_of_softclips < $nsc); - next if($number_of_unmated < $uRP); - next if (($sv)&&($EVENT_TYPE=~/sDEL/)); - print; - - - if ($answer eq "yes"){ - print lsc $length_of_softClips."\n"; - print nsc $number_of_softclips."\n"; - print nRP $EVENT_SUPPORT."\n"; - } -} - - -sub usage{ -print "\nUsage: Soft_SearchFilter.pl \n - -dist #minimum distance between events [0] - -lsc #minimum length soft-clip [0] - -nsc #minimum number of soft-clip [0] - -nRP #minimum number of discordant read pairs [0] - -isize #minimum size [0] - -sv #skip small deletions [no|yes] - -skip #pipe-delimited list of strings to skip (e.g. chrM|chY|chrGL) - \n" -} - -#R -# lsc<-read.table("lsc.out") -# nsc<-read.table("nsc.out") -# nRP<-read.table("nRP.out") -# par(mfrow=c(2,2)) -# hist(lsc$V1,breaks=100) -# hist(nsc$V1,breaks=100) -# hist(nRP$V1,breaks=100) diff -r 1163c16cb3c0 -r fa99a9417ea1 2.4/script/Subset_targets.sh --- a/2.4/script/Subset_targets.sh Mon Jun 02 07:35:53 2014 -0400 +++ /dev/null Thu Jan 01 00:00:00 1970 +0000 @@ -1,23 +0,0 @@ -#!/bin/sh -#$ -V -#$ -cwd -#$ -q 1-day -#$ -m ae -#$ -M hart.steven@mayo.edu -#$ -l h_vmem=1G -#$ -l h_stack=10M -BAM=$1 -TARGET_BED=$2 -SAMPLE_NUMBER=$3 - -#cat $HEADER > out.${SAMPLE_NUMBER}.sam -samtools view -L $TARGET_BED $BAM| - perl -ane ' - next if ($F[10]=~/#/); - $minSize=1000; - if( $F[1] & 8 || $F[1] & 4 || $F[8] == 0 || abs($F[8]) > $minSize || $F[5] =~/S/){ - $rName=join("","@",@F[0]); - print join ("\n",$rName,$F[9],"+",@F[10])."\n"; -}; - ' >> out.${SAMPLE_NUMBER}.fq -echo "Done with $BAM `date`" diff -r 1163c16cb3c0 -r fa99a9417ea1 2.4/script/blat_parse.pl --- a/2.4/script/blat_parse.pl Mon Jun 02 07:35:53 2014 -0400 +++ /dev/null Thu Jan 01 00:00:00 1970 +0000 @@ -1,526 +0,0 @@ -##################################################################################################################################################### -#Purpose: To parse blat psl file -#Date: 07-30-2013 -##################################################################################################################################################### -use Getopt::Long; -use Cwd; -#reading input arguments -&Getopt::Long::GetOptions( -'b|BLAT_OUT=s'=> \$blat_out, -'temp:s'=>\$dirtemp, -'f|FASTA=s'=>\$infast, -); -$blat_out =~ s/\s|\t|\r|\n//g; -$dirtemp =~ s/\s|\t|\r|\n//g; -$infast =~ s/\s|\t|\r|\n//g; -$samtools=`which samtools`; -$samtools =~ s/\s|\t|\r|\n//g; - -if($blat_out eq "" || $infast eq "" ) -{ - die "Try: perl blat_parse.pl -b -f - -temp temporary file directory - \n"; -} -if (!(-e $samtools)) -{ - die "samtools must be in your path\n"; -} - -if (!(-e $infast)) -{ - die "input fasta file doesn't exit\n"; -} -unless(-d $dirtemp) -{ - #system("mkdir -p $dirtemp"); - $dirtemp= getcwd; -} -#opening the blat output file -open(BUFF,$blat_out) or die "no file found $blat_out\n"; -open(WRBUFF,">$dirtemp/Temp_out.txt") or die "not able to write the file \n"; -#parsing throught he file -while() -{ - if($_ =~ m/^\d/) - { - print WRBUFF $_; - } - else - { - print "ignoring headers $.\n"; - } -} -close(WRBUFF); -system("sort -k10,10 -k18,18n $dirtemp/Temp_out.txt > $dirtemp/Temp_out1.txt"); -system("mv $dirtemp/Temp_out1.txt $dirtemp/Temp_out.txt"); -open(BUFF,"$dirtemp/Temp_out.txt") or die "no file found Temp_out.txt\n"; -open(WRBUFF,">$dirtemp/File1_out.txt") or die "not able to write the file \n"; -close(WRBUFF); - -$prev_contig_name=""; -my @temp; -#parsing throught he file -while() -{ - - chomp($_); - split "\t"; - if($_[9] ne $prev_contig_name) - { - if($prev_contig_name ne "") - { - #print @temp."\n"; - #print @temp."\n"; - &processing(@temp); - } - undef(@temp); - push(@temp,$_); - } - else - { - push(@temp,$_); - } - $prev_contig_name=$_[9]; - - -} -#processing last record -&processing(@temp); -#print @temp."\n"; -close(BUFF); - - - - -##################SUBROUTINES###################### -#actual processing of each record in the temp array(same query name objects) - -sub processing { - open(WRBUFF,">>$dirtemp/File1_out.txt") or die "not able to write the file \n"; - open(BAD_CONTIG,">>$dirtemp/bad_contig.out.txt") or die "not able to write the file \n"; - - @temp = @_; - #if number of hits for a contig is one - if(@temp == 1) - { - $i=0; - #define blocksizes array - @row=split("\t",$temp[$i]); - $row[18] =~ s/,$//g; - @blockSizes=split(',',$row[18]); - #defining var - $qSize=$row[10]; - $qStart=$row[11]; - $qStop=$row[12]; - $tstart=$row[15]; - $tstop=$row[16]; - $Strand=$row[8]; - $coverage = $row[9]; - $coverage =~ s/\w+_//g; - #calculate match val - if(($qSize-($qStop-$qStart)) ==0) - { - $flag=1; - #these ara non informative - if (@blockSizes ==1) - { - print "ignoring one of the event $row[9] $i as the event is non informative \n"; - print BAD_CONTIG "$row[9]\n"; - } - #Ignoring when number of blocks are more than two - if(@blockSizes > 2) - { - print "ignoring event $row[9] $. AS BLOCK SIZE is greater than 2\n"; - } - #if number of blocks is equal to 2 - if(@blockSizes == 2) - { - $temp1=$tstart+$blockSizes[0]+1; - $temp2=$tstop-$blockSizes[1]-1; - - print WRBUFF "$row[9]\t$row[13]\t$temp1\t$Strand\t$row[13]\t$temp2\t$Strand\t$coverage\n"; - } - $i=@temp; - } - #later part missing - elsif($qStart ==0) - { - $temp1=$tstart+$blockSizes[0]+1; - $infast_chr=$infast; - $infast_chr=~ s/\.fa//g; - $infast_chr_start=$qStop+1; - $infast_chr_stop=$qSize; - $sys="$samtools faidx $infast $infast_chr:$infast_chr_start-$infast_chr_stop"; - - $sys = `$sys`; - chomp($sys); - @sys=split("\n",$sys); - $INSERTION=""; - for($i=1;$i<@sys;$i++) - { - $INSERTION=$INSERTION.$sys[$i]; - } - $INSERTION_LENGTH=length($INSERTION); - $temp1=$tstart+$blockSizes[0]+1; - print WRBUFF "$row[9]\t$row[13]\t$temp1\t$Strand\tUNKNOWN\tUNKNOWN\t$Strand\t$coverage\t$INSERTION\t$INSERTION_LENGTH\n"; - - } - #intial part missing - elsif($qStop == $qSize) - { - $temp1=$tstart; - $infast_chr=$infast; - $infast_chr=~ s/\.fa//g; - $infast_chr_start=0; - $infast_chr_stop=$qStart; - $sys ="$samtools faidx $infast $infast_chr:$infast_chr_start-$infast_chr_stop"; - #die "$sys\n"; - $sys = `$sys`; - #die "$sys\n"; - chomp($sys); - @sys=split("\n",$sys); - $INSERTION=""; - for( $i=1;$i<@sys;$i++) - { - $INSERTION=$INSERTION.$sys[$i]; - } - $INSERTION_LENGTH=length($INSERTION); - $temp1=$tstart+1; - print WRBUFF "$row[9]\tUNKNOWN\tUNKNOWN\t$Strand\t$row[13]\t$temp1\t$Strand\t$coverage\n"; - - } - else - { - print "ignoring one of the event $row[9] $i as the event is non informative \n"; - } - - } - #if number of hits for a contig is greater than one - else - { - #this flag is used to see if perfect hit not found (match val =0) - $flag1 = 0; - for(my $i=0;$i<@temp;$i++) - { - - #define blocksizes array - @row=split("\t",$temp[$i]); - $row[18] =~ s/,$//g; - @blockSizes=split(',',$row[18]); - #defining var - $qSize=$row[10]; - $qStart=$row[11]; - $qStop=$row[12]; - $tstart=$row[15]; - $tstop=$row[16]; - $Strand=$row[8]; - $coverage = $row[9]; - $coverage =~ s/\w+_//g; - #calculate match val - if(($qSize-($qStop-$qStart)) ==0) - { - $flag1=1; - #these ara non informative - if (@blockSizes ==1) - { - print "ignoring one of the event $row[9] $i as the event is non informative \n"; - print BAD_CONTIG "$row[9]\n"; - } - #Ignoring when number of blocks are more than two - if(@blockSizes > 2) - { - print "ignoring event $row[9] $. AS BLOCK SIZE is greater than 2\n"; - } - if(@blockSizes == 2) - { - $temp1=$tstart+$blockSizes[0]+1; - $temp2=$tstop-$blockSizes[1]-1; - - print WRBUFF "$row[9]\t$row[13]\t$temp1\t$Strand\t$row[13]\t$temp2\t$Strand\t$coverage\n"; - } - $i=@temp; - } - } - #as flag value not changed proceed to see next step - if($flag1 == 0) - { - undef(@initial); - my @initial; - for(my $i=0;$i<@temp;$i++) - { - @row=split("\t",$temp[$i]); - #print "@row\n"; - unshift(@initial,[@row]); - } - #sortin the hits according to qstart & qend - @initial = sort {$a->[11] <=> $b->[11] || $b->[12] <=> $a->[12]} @initial; - #print "$row[9]\t@initial\n"; - #if($row[9] eq "NODE_5_length_149_cov_12.395973") - #{ - # for($i=0;$i<@initial;$i++) - # { - # print "@{$initial[$i]}\n"; - # } - #} - $start = ""; - $stop = ""; - $start_len=0; - $stop_len=0; - #this super flag is used to skip processing of remaining uncessary hits - $super_flag = 0; - for($i=0;$i<@initial && $super_flag == 0;$i++) - { - $flag = 0; - #print "@{$initial[$i]}\n"; - $initial[$i][18] =~ s/,$//g; - @blockSizes1=split(',',$initial[$i][18]); - #defining var - $qSize1=$initial[$i][10]; - $qStart1=$initial[$i][11]; - $qStop1=$initial[$i][12]; - $tstart1=$initial[$i][15]; - $tstop1=$initial[$i][16]; - $Strand1=$initial[$i][8]; - $Chr1 = $initial[$i][13]; - $coverage1 = $initial[$i][9]; - $coverage1 =~ s/\w+_//g; - #die "$qSize1\t$qStart1\t$qStop1\t$tstart1\t$tstop1\t$Strand1\t$Chr1\t$coverage1\n"; - #if a hit qstart = 0 then set flag =1 - if($qStart1 == 0) - { - $flag =1; - } - #if a hit qstop = 0 then set flag =2 - if($qStop1 == $qSize1) - { - $flag =2; - } - #if($row[9] eq "NODE_5_length_149_cov_12.395973") - #{ - # print "$flag \n"; - #} - if(@blockSizes1 == 1) - { - if($flag == 1 ) - { - for($j=0;$j<@initial;$j++) - { - #both hits should not be the same - if($i != $j) - { - #print "@{$initial[$i]}\n"; - $initial[$j][18] =~ s/,$//g; - @blockSizes2=split(',',$initial[$j][18]); - #defining var - $qSize2=$initial[$j][10]; - $qStart2=$initial[$j][11]; - $qStop2=$initial[$j][12]; - $tstart2=$initial[$j][15]; - $tstop2=$initial[$j][16]; - $Strand2=$initial[$j][8]; - $coverage2 = $initial[$j][9]; - $Chr2 = $initial[$j][13]; - $coverage2 =~ s/\w+_//g; - #making sure both hits are not over lapping - if($qStart2 > $qStart1) - { #allowing +-2 bases as the this hit is immediate next continous hit - if($qStop1 >= $qStart2 -2 && $qStop1 <= $qStart2 +2 ) - { - #perfect match - if($qStop2 == $qSize2) - { - if($Strand1 eq "+") - { - $tmp1 = $tstart1+$blockSizes1[0]+1; - $tmp2 = $tstart2+$blockSizes2[0]; - print WRBUFF "$initial[$i][9]\t$Chr1\t$tmp1\t$Strand1\t$Chr2\t$tmp2\t$Strand2\t$coverage1\n"; - } - else - { - $tmp1 = $tstart1+1; - $tmp2 = $tstart2+1; - print WRBUFF "$initial[$i][9]\t$Chr1\t$tmp1\t$Strand1\t$Chr2\t$tmp2\t$Strand2\t$coverage1\n"; - - } - $super_flag = 1; - $j = @initial+1; - } - #some part is missing after the second hit - else - { - $tmp1 = $tstart1+$blockSizes1[0]; - $tmp2 = $tstart2+$blockSizes2[0]; - $INSERTION=""; - $infast_chr=$infast; - $infast_chr=~ s/\.fa//g; - $infast_chr_start=$qStop1+1; - $infast_chr_stop=$qStart2-1; - $sys ="$samtools faidx $infast $infast_chr:$infast_chr_start-$infast_chr_stop"; - #die "$sys\n"; - $sys = `$sys`; - #die "$sys\n"; - chomp($sys); - @sys=split("\n",$sys); - for( $i=1;$i<@sys;$i++) - { - $INSERTION=$INSERTION.$sys[$i]; - } - $INSERTION_LENGTH=length($INSERTION); - print WRBUFF "$initial[$i][9]\t$Chr1\t$tmp1\t$Strand1\t$Chr2\t$tmp2\t$Strand2\t$coverage1\n"; - $super_flag = 1; - $j = @initial+1; - } - - } - #if there are some insertion between two hits - elsif($qStop2 == $qSize2) - { - $tmp1 = $tstart1+$blockSizes1[0]; - $tmp2 = $tstart2+$blockSizes2[0]; - $INSERTION=""; - $infast_chr=$infast; - $infast_chr=~ s/\.fa//g; - $infast_chr_start=$qStop2+1; - $infast_chr_stop=$qSize; - $sys ="$samtools faidx $infast $infast_chr:$infast_chr_start-$infast_chr_stop"; - #die "$sys\n"; - $sys = `$sys`; - #die "$sys\n"; - chomp($sys); - @sys=split("\n",$sys); - for( $i=1;$i<@sys;$i++) - { - $INSERTION=$INSERTION.$sys[$i]; - } - $INSERTION_LENGTH=length($INSERTION); - print WRBUFF "$initial[$i][9]\t$Chr1\t$tmp1\t$Strand1\t$Chr2\t$tmp2\t$Strand2\t$coverage1\n"; - $super_flag = 1; - $j = @initial+1; - } - - } - - } - } - #if none worked with other reads then only process that read - if($j == @initial) - { - #die "success\n"; - $temp1=$tstart1+$blockSizes1[0]+1; - #print WRBUFF "$Chr1\t$temp1\t$Strand1\tUNKNOWN\tUNKNOWN\t$Strand\t$coverage\n"; - $infast_chr=$infast; - $infast_chr=~ s/\.fa//g; - $infast_chr_start=$qStop1+1; - $infast_chr_stop=$qSize1; - $sys ="$samtools faidx $infast $infast_chr:$infast_chr_start-$infast_chr_stop"; - #die "$sys\n"; - $sys = `$sys`; - #die "$sys\n"; - chomp($sys); - @sys=split("\n",$sys); - $INSERTION=""; - for( $i=1;$i<@sys;$i++) - { - $INSERTION=$INSERTION.$sys[$i]; - } - $INSERTION_LENGTH=length($INSERTION); - print WRBUFF "$initial[$i][9]\t$Chr1\t$temp1\t$Strand1\tUNKNOWN\tUNKNOWN\t$Strand1\t$coverage1\n"; - $super_flag = 1; - } - } - #if query end is matched to query size - elsif($flag == 2) - { - #going through other hits - for($j=0;$j<@initial;$j++) - { - #hits should not be same - if($i != $j && $qStop2) - { - #print "@{$initial[$i]}\n"; - $initial[$j][18] =~ s/,$//g; - @blockSizes2=split(',',$initial[$j][18]); - #defining var - $qSize2=$initial[$j][10]; - $qStart2=$initial[$j][11]; - $qStop2=$initial[$j][12]; - $tstart2=$initial[$j][15]; - $tstop2=$initial[$j][16]; - $Strand2=$initial[$j][8]; - $coverage2 = $initial[$j][9]; - $Chr2 = $initial[$j][13]; - $coverage2 =~ s/\w+_//g; - #if - if($qStop2 < $qStop1) - { - if($qStart1 >= $qStop2 -2 && $qStart1 <= $qStop2 +2 ) - { - #die "$qStart1 <= $qStop2 \n"; - $tmp1 = $tstart1+$blockSizes1[0]; - $tmp2 = $tstart2+$blockSizes2[0]; - $INSERTION=""; - $infast_chr=$infast; - $infast_chr=~ s/\.fa//g; - $infast_chr_start=0; - $infast_chr_stop=$qStart1-1; - $sys ="$samtools faidx $infast $infast_chr:$infast_chr_start-$infast_chr_stop"; - #die "test $sys\n"; - $sys = `$sys`; - #die "$sys\n"; - chomp($sys); - @sys=split("\n",$sys); - for( $i=1;$i<@sys;$i++) - { - $INSERTION=$INSERTION.$sys[$i]; - } - $INSERTION_LENGTH=length($INSERTION); - print WRBUFF "$initial[$i][9]\t$Chr2\t$tmp2\t$Strand2\t$Chr1\t$tmp1\t$Strand1\t$coverage1\n"; - $super_flag = 1; - $j = @initial+1; - - } - - } - } - } - if($j == @initial) - { - $infast_chr=$infast; - $infast_chr=~ s/\.fa//g; - $infast_chr_start=0; - $infast_chr_stop=$qStart1; - $sys ="$samtools faidx $infast $infast_chr:$infast_chr_start-$infast_chr_stop"; - #die "test $sys\n"; - $sys = `$sys`; - #die "$sys\n"; - chomp($sys); - @sys=split("\n",$sys); - $INSERTION=""; - for( $i=1;$i<@sys;$i++) - { - $INSERTION=$INSERTION.$sys[$i]; - } - $INSERTION_LENGTH=length($INSERTION); - $tmp = $tstart1+1; - print WRBUFF "$initial[$i][9]\tUNKNOWN\tUNKNOWN\t$Strand1\t$Chr1\t$tmp\t$Strand1\t$coverage1\n"; - $super_flag = 1; - } - } - } - elsif(@blockSizes == 2) - { - $temp1=$tstart1+$blockSizes[0]+1; - $temp2=$tstop1-$blockSizes[1]-1; - print WRBUFF "$initial[$i][9]\t$Chr1\t$temp1\t$Strand1\t$Chr1\t$temp2\t$Strand1\t$coverage1\n"; - - } - } - } - - } - close(WRBUFF); - - undef(@temp); -} - diff -r 1163c16cb3c0 -r fa99a9417ea1 2.4/script/cluster.pair.pl --- a/2.4/script/cluster.pair.pl Mon Jun 02 07:35:53 2014 -0400 +++ /dev/null Thu Jan 01 00:00:00 1970 +0000 @@ -1,70 +0,0 @@ -#!/usr/bin/perl -use strict; -use POSIX; - -my $usage = "cluster.pair.pl maxdist\n"; -my $maxdist = shift or die $usage; - -my %count; - -while (){ - chomp; - my ($sample, $chrstart, $start, $chrend, $end) = split /\t/; - my $nstart = floor ($start/$maxdist); - my $nend = floor ($end/$maxdist); - my $coord = {start=>$start, end=>$end}; - - push @{$count{$chrstart}->{$nstart}->{$chrend}->{$nend}->{$sample}}, $coord; -} - -print_groups (\%count); - -sub print_groups { - my ($rcount) = @_; - my %count = %{$rcount}; - - foreach my $chrstart (sort {$a<=>$b} keys %count) { - foreach my $posstart (sort {$a<=>$b} keys %{$count{$chrstart}}) { - my %fcoord = %{$count{$chrstart}->{$posstart}}; - - foreach my $chrend (sort {$a<=>$b} keys %fcoord) { - foreach my $posend (sort {$a<=>$b} keys %{$fcoord{$chrend}}){ - my @nsamples = sort {$a cmp $b} (keys %{$fcoord{$chrend}->{$posend}}); - - my $cpos = $fcoord{$chrend}->{$posend}; - - my @coords; - my $totnum=0; - - foreach my $sample (@nsamples) { - my ($num, $avgx, $avgy) = calc_moments(@{$cpos->{$sample}}); - push (@coords, {start=>$avgx, end=>$avgy}); - $totnum+=$num; - } - - my ($num, $avgx, $avgy) = calc_moments(@coords); - - print $chrstart."\t".$avgx."\t".$chrend."\t".$avgy ."\t".$num."\t".$totnum."\t" ; - - print $_."\t" foreach (@nsamples); - print "\n"; - } - } - } - } -} - -sub calc_moments { - my (@pos) = @_; - - my ($num, $sumx, $sumy) = (0,0,0); - foreach my $cpos (@pos) { - $num++; - $sumx+=$cpos->{start}; - $sumy+=$cpos->{end}; - } - my $avgx = sprintf ("%d", $sumx/$num); - my $avgy = sprintf ("%d", $sumy/$num); - - return ($num, $avgx, $avgy); -} diff -r 1163c16cb3c0 -r fa99a9417ea1 2.4/script/direction_filter.pl --- a/2.4/script/direction_filter.pl Mon Jun 02 07:35:53 2014 -0400 +++ /dev/null Thu Jan 01 00:00:00 1970 +0000 @@ -1,55 +0,0 @@ -use Getopt::Long; -my ($v); - -GetOptions ("v|verbose" => \$v); # flag - - - -open (FILE,"$ARGV[0]") or die "Cant find file\n\n"; -my $dist=0; -my $pos=0; -my @max=0; -my @events=0; - -while(){ - $dist=0; - @first=split(/\s+/,$_); - $numEvents=($_=~tr/\|//)+1; - $dist=$first[1]-$pos; - push(@max,$_); - push(@events,$numEvents); -#print "STARTING_POS=$pos\n"; - if(($dist<500)||eof()){ - until (($dist>500)||eof()){ - $newline=; - @second=split(/\s+/,$newline); - $numEvents=($newline=~tr/\|//)+1; - push(@max,$newline); - push(@events,$numEvents); - if($v){print "DIST=$dist\nSEC1=@second[1] POS1=$pos;\n";} - my $tmp=$pos; - $pos=@second[1]; - $dist=@second[1]-$tmp; - } - } -if ($v){print "Corrected dist= $dist\n" if ($v)}; - #Get the last values since they don't count - $NL=pop(@max); - $NE=pop(@events); - my $idxMax = 0; - #Get the index of the largest value in array - if ($v){print "Picking from events:\n"}; - $events[$idxMax] > $events[$_] or $idxMax = $_ for 1 .. $#events; - - my $val=@max[$idxMax]; - print "$val" unless ($val=~/^0$/) ; - - - @max=$NL; - @events=$NE; - my @tmp=split(/\s+/,$NL); - $pos=$tmp[1]; -} - -close FILE; - diff -r 1163c16cb3c0 -r fa99a9417ea1 2.4/script/reduce_redundancy.pl --- a/2.4/script/reduce_redundancy.pl Mon Jun 02 07:35:53 2014 -0400 +++ /dev/null Thu Jan 01 00:00:00 1970 +0000 @@ -1,65 +0,0 @@ -open(BUFF,"$ARGV[0]") or die "no input file found\n"; -$range="$ARGV[1]"; -my %hash; -my %store; -$prev_chr=""; -$next=0; -while() -{ - chomp($_); - #print "$.\n"; - if($_ !~ m/^#/) - { - @array=split("\t",$_); - $chr=$array[0]; - $pos=$array[1]; - $value=$array[@array-1]; - if($prev_chr ne $chr ) - { - if($prev_chr ne "") - { - foreach $key (sort {$hash{$b} <=> $hash{$a} } keys %hash) - { - print "$store{$key}\n"; - last; - } - - } - $next = $pos+$range; - undef(%hash); - undef(%store); - } - if($next< $pos) - { - foreach $key (sort {$hash{$b} <=> $hash{$a} } keys %hash) - { - print "$store{$key}\n"; - last; - } - $next = $pos+$range; - undef(%hash); - undef(%store); - - } - if($value eq "NA") - { - $hash{$chr." ".$pos." ".$.}=0; - } - else - { - $hash{$chr." ".$pos." ".$.}=$value; - } - $store{$chr." ".$pos." ".$.}=$_; - } - else - { - print $_."\n"; - } - $prev_chr = $chr; -} -foreach $key (sort {$hash{$b} <=> $hash{$a} } keys %hash) -{ - print "$store{$key}\n"; - last; -} - diff -r 1163c16cb3c0 -r fa99a9417ea1 2.4/script/run_blat.pl --- a/2.4/script/run_blat.pl Mon Jun 02 07:35:53 2014 -0400 +++ /dev/null Thu Jan 01 00:00:00 1970 +0000 @@ -1,68 +0,0 @@ -##################################################################################################################################################### -#Purpose: To perform blat and organize blat -#Date: 07-19-2013 -##################################################################################################################################################### -use Getopt::Long; -#reading input arguments -&Getopt::Long::GetOptions( -'BLAT_PATH=s'=> \$blatpath, -'REF_FILE=s'=> \$reffile, -'INPUT_FILE=s' => \$inputfile, -'OUTPUT_FILE=s' => \$outputfile, -'MIN_SCORE=s'=> \$minScore, -'MIN_IDENTITY=s'=> \$minidentity, -'BLAT_PORT=s'=>\$blatport -); -$blatpath =~ s/\s|\t|\r|\n//g; -$reffile=~ s/\s|\t|\r|\n//g; -$inputfile=~ s/\s|\t|\r|\n//g; -$outputfile=~ s/\s|\t|\r|\n//g; -$minScore=~ s/\s|\t|\r|\n//g; -$minidentity=~ s/\s|\t|\r|\n//g; -$blatport=~ s/\s|\t|\r|\n//g; -#input arguments - -#checking for missing arguments -if($blatport eq "" || $blatpath eq "" || $reffile eq "" || $inputfile eq "" || $outputfile eq "" || $minScore eq "" || $minidentity eq "") -{ - die "missing arguments\n USAGE : perl perl_blat.pl -BLAT_PORT -MIN_SCORE -MIN_IDENTITY -BLAT_PATH -REF_FILE -INPUT_FILE -OUTPUT_FILE \n"; -} - -#parsing the arguments - -#unless(-d $outdir) -#{ -# system("mkdir -p $outdir"); -#} -$status=`$blatpath/gfServer status localhost $blatport |wc -l`; -chomp($status); -$count = 0; -while($status < 2 ) -{ - if($count > 0) - { - $blatport = $blatport+int(rand(1000))+1; - } - print "Starting the server\n"; - $sys ="$blatpath/gfServer start -canStop localhost $blatport $reffile &"; - print "$sys\n"; - system($sys); - sleep(300); - $status=`$blatpath/gfServer status localhost $blatport |wc -l`; - chomp($status); - $count++; - if($count > 5) - { - die "something wrong with gfServer or command . Failed 5 times\n"; - } -} -print "querying \n"; -$sys = "$blatpath/gfClient localhost $blatport / $inputfile $outputfile -minScore=$minScore -minIdentity=$minidentity"; -print "$sys\n"; -system($sys); -print "stoping the server\n"; -#$sys = "$blatpath/gfServer stop localhost $blatport"; -$pid = `ps|grep gfServer|head -1|cut -f1 -d ' '`; -$sys ="kill -9 $pid"; -print "$sys\n"; -system($sys); diff -r 1163c16cb3c0 -r fa99a9417ea1 2.4/script/standalone_blat2.pl --- a/2.4/script/standalone_blat2.pl Mon Jun 02 07:35:53 2014 -0400 +++ /dev/null Thu Jan 01 00:00:00 1970 +0000 @@ -1,267 +0,0 @@ -#!/usr/bin/perl -sw -use Getopt::Long; -sub usage(){ - print " - Usage: -g -seq|s -f genome.fa - -o out.vcf - -n contig.names - -dist how wide of a window to look for bp [50]\n - -v verbose option - Requires samtools,bedTools, and blat in your path\n; - "; - die; -} -#Initialize values -my ($blat,$genome,$tei_bed,$vntr_bed,$out_vcf,$contig_names,$contig,$fasta,$uninformative_contigs,$dist,$verbose,$bedTools,$samtools); -GetOptions ("genome|g=s" => \$genome, - "o|out:s" => \$out_vcf, - "names|n:s" => \$contig_names, - "seq|s=s" => \$contig, - "f|fasta:s" => \$fasta, - "b|bad:s" => \$uninformative_contigs, - "dist:s" => \$dist, - "v" => \$verbose - ); -#$genome="/data2/bsi/reference/db/hg19.2bit"" -#$blat="/projects/bsi/bictools/apps/alignment/blat/34/blat" ; -#TEI.bed=egrep "LINE|SINE|LTR" /data5/bsi/epibreast/m087494.couch/Reference_Data/Annotations/hg19.repeatMasker.bed >TEI.bed -#VNTR_BED=egrep "Satellite|Simple_repeat" /data5/bsi/epibreast/m087494.couch/Reference_Data/Annotations/hg19.repeatMasker.bed > VNTR.bed - - -$blat=`which blat`; -if (!$blat) {die "Your do not have BLAT in your path\n\n"} -$samtools=`which samtools`; -if (!$samtools) {die "Your do not have samtools in your path\n\n"} -$bedTools=`which sortBed`; -if (!$bedTools) {die "Your do not have bedTools in your path\n\n"} - - -if (!$dist) {$dist=50} -if (!$out_vcf) {$out_vcf="out.vcf"} -if (!$contig_names) {$contig_names="contig.names"} -if (!$uninformative_contigs) {$uninformative_contigs="uninformative.contigs"} - -if ((!$genome)||(!$contig)||(!$fasta)){&usage;die;} - - -open(VCF,"$ARGV[0]") or die "must specify VCF file\n\n"; -open(OUT_VCF,">",$out_vcf) or die "can't open the output VCF\n"; -open(CONTIG_LIST,">",$contig_names) or die "can't open the contig names\n"; -open(BAD_CONTIG_LIST,">",$uninformative_contigs) or die "can't open the contig names\n"; -#print "writing to CONTIG_LIST=$contig_names\n"; -while () { - if($_=~/^#/){ - if ($.==1) { - print OUT_VCF $_; - print OUT_VCF "##INFO=\n"; - print OUT_VCF "##INFO=\n"; - print OUT_VCF "##INFO=\n"; - print OUT_VCF "##INFO=\n"; - print OUT_VCF "##INFO=\n"; - next; - } - else { - print OUT_VCF $_; - next; - } - }; - chomp; - - ##look for exact location of BP - @line=split("\t",$_); - my($left_chr,$start,$end); - - #Get left position - $left_chr=$line[0]; - $start=$line[1]-$dist; - $end=$line[1]+$dist; - - #Get right position - my ($mate_pos,@mate,$mate_chr,$mate_start,$mate_end); - $mate_pos=$line[4]; - $mate_pos=~s/[\[|\]|A-Z]//g; - #print "mate_pos=$mate_pos\n"; - @mate=split(/:/,$mate_pos); - $mate_chr=$mate[0]; $mate_pos=$mate[1]; - $mate_start=$mate_pos-$dist;$mate_end=$mate_pos+$dist; - #print "$left_chr:$start-$end\n$mate_chr:$mate_start-$mate_end\n"; - - #Run through blat - my ($result1,$result2); - my $target1=join("",$left_chr,":",$start,"-",$end); - my $target2=join("",$mate_chr,":",$mate_start,"-",$mate_end); - #print "target1=$target1\ttarget2=$target2\n";die; - $result1=get_result($target1); - $result2=get_result($target2); - - - my $NOV_INS=""; - #If there is a NOV_INS, then there shouldn't be any output, so trick the results - if ($_=~/EVENT=NOV_INS/) { - $mate_start=$start; - $NOV_INS="true"; - if (!$result1) {$result1=join("\t","0","0","0","0","0","0","0","0","+","UNKNOWN_NODE","0","0",$dist);} - if (!$result2) {$result2=join("\t","0","0","0","0","0","0","0","0","+","UNKNOWN_NODE","0","0",$dist);} - } - - #Skip over events that aren't supported - if ((!$result1)||(!$result2)){ - my @tmp1=split("\t",$result1); - my @tmp2=split("\t",$result2); - if ($tmp1[9]) {print BAD_CONTIG_LIST "$tmp1[9]\n"} - if ($tmp2[9]) {print BAD_CONTIG_LIST "$tmp2[9]\n" } - next; - } - #Parse blat results - my @result1=split("\t",$result1); - my @result2=split("\t",$result2); -if($result2[9] ne $result1[9]){print "$result2[9] != $result1[9]\n";next} - #print "@result1\n@result2\n";die; - my $pos1=$start+($result1[12]-$result1[11]); - my $pos2=$mate_start+($result2[12]-$result2[11]); - #print "$_\n$pos1\t$pos2\n"; - - ############################################################## - ### Build Classifier - - my ($QSTART1,$QEND1,$QSTART2,$QEND2,$len,$MECHANISM, $INSERTION, $DELETION, $bed_res1,$bed_res2); - $MECHANISM="UNKNOWN"; - $len="UNKNOWN"; - #Make sure the later event is second - if ($result1[11] < $result2[11]){ - $QSTART1=$result1[11]; - $QEND1=$result1[12]; - $QSTART2=$result2[11]; - $QEND2=$result2[12]; - } - else{ - $QSTART1=$result2[11]; - $QEND1=$result2[12]; - $QSTART2=$result1[11]; - $QEND2=$result1[12]; - } - #Now calculate the difference between $QEND1 and QSTART2 - if($verbose){print "QEND1=$QEND1\tQSTART2=$QSTART2\n";} - $len=$QEND1-$QSTART2; - #Check for TEI - if($_=~/MECHANISM=TEI/){$MECHANISM="TEI"} - elsif($_=~/MECHANISM=VNTR/){$MECHANISM="VNTR"} - else{ - if ($len==0) {$MECHANISM="NHEJ"} - else{ - if ($len>0){$INSERTION="true"} - if ($len<0){$DELETION="true"} - if ($INSERTION){ - if ($len>10) {$MECHANISM="FOSTES"} - else{$MECHANISM="NHEJ"} - } - elsif ($DELETION){ - if ($len>100) {$MECHANISM="NAHR"} - elsif ($len > 2){$MECHANISM="altEJ"} - else{$MECHANISM="NHEJ"} - } - } - } - - -#if ($verbose){print "@result1";print "@result2";} - - #print out VCF - ############################################################# - # create temporary variable name - ############################################################# - srand (time ^ $$ ^ unpack "%L*", `ps axww | gzip -f`); - my $random_name=join "", map { ("a".."z")[rand 26] } 1..8; - my $random_name2=join "", map { ("a".."z")[rand 26] } 1..8; - - #Get Ref Base - my ($ref_base,$alt_base,$tmp_mate_pos); - $ref_base=getBases($left_chr,$pos1,$fasta); - $alt_base=getBases($mate_chr,$pos2,$fasta);#print "ALT=$alt_base\n"; - #Substitute the new mate position and base - $tmp_mate_pos=$line[4]; - $tmp_mate_pos=~s/$mate_pos/$pos2/; - $tmp_mate_pos=~s/[A-Z]/$alt_base/; - #split apart the INFO field to adjust the ISIZE and MATEID - my $NEW_INFO=""; - my @INFO=split(/;/,$line[7]); - for (my $i=0;$i<@INFO;$i++){ - if ($INFO[$i] =~ /^ISIZE=/){ - my @tmp=split(/=/,$INFO[$i]); - $NEW_INFO.="ISIZE="; - my $new_ISZIE=$pos2-$pos1; - $NEW_INFO.=$new_ISZIE - } - elsif($INFO[$i] =~ /^MATE_ID=/){ - $NEW_INFO.=";MATE_ID=".$random_name2 . ";"; - } - else{ - $NEW_INFO.=$INFO[$i].";"; - } - } - #ADD in strand and name - $NEW_INFO.="STRAND=".$result1[8]; - $NEW_INFO.=";CONTIG=".$result1[9]; - if($MECHANISM!~/TEI|VNTR/){$NEW_INFO.=";MECHANISM=".$MECHANISM;} - $NEW_INFO.=";HOM_LEN=".$len; - #don't pring contig nage if its a novel insertion - if(!$NOV_INS){print CONTIG_LIST "$result1[9]\n";}#else{print "I'm not printing $result1[9]\n";} - print OUT_VCF "$left_chr\t$pos1\t$random_name\t$ref_base\t$tmp_mate_pos\t1000\tPASS\t$NEW_INFO\t$line[8]\t$line[9]\n"; - #Now go through and fill info in for mate - #Substitute the new mate position and base - $tmp_mate_pos=$line[4]; - $tmp_mate_pos=~s/$mate_pos/$pos1/; - $tmp_mate_pos=~s/[A-Z]/$ref_base/; - $tmp_mate_pos=~s/$mate_chr/$left_chr/; - $NEW_INFO=""; - @INFO=split(/;/,$line[7]); - for (my $i=0;$i<@INFO;$i++){ - if ($INFO[$i] =~ /^ISIZE=/){ - my @tmp=split(/=/,$INFO[$i]); - $NEW_INFO.="ISIZE="; - my $new_ISZIE=$pos2-$pos1; - $NEW_INFO.=$new_ISZIE - } - elsif($INFO[$i] =~ /^MATE_ID=/){ - $NEW_INFO.=";MATE_ID=".$random_name.";"; - } - else{ - $NEW_INFO.=$INFO[$i].";"; - } - } - #ADD in strand and name - $NEW_INFO.="STRAND=".$result2[8]; - $NEW_INFO.=";CONTIG=".$result2[9]; - if ($MECHANISM!~/TEI|VNTR/){$NEW_INFO.=";MECHANISM=".$MECHANISM;} - $NEW_INFO.=";HOM_LEN=".$len; - - #don't pring contig nage if its a novel insertion - if(!$NOV_INS){print CONTIG_LIST "$result2[9]\n";} #else{print "I'm not printing $result1[9]\n";} - print OUT_VCF "$mate_chr\t$pos2\t$random_name2\t$alt_base\t$tmp_mate_pos\t1000\tPASS\t$NEW_INFO\t$line[8]\t$line[9]\n"; - if ($verbose){print "$mate_chr\t$pos2\t$random_name2\t$alt_base\t$tmp_mate_pos\t1000\tPASS\t$NEW_INFO\t$line[8]\t$line[9]\n";} -} -close VCF; -close OUT_VCF; -close CONTIG_LIST; -close BAD_CONTIG_LIST; -sub get_result{ - my $target=($_[0]); -if($verbose){print "target=$target\n"}#;die; - my $cmd="blat $genome:$target $contig /dev/stdout -t=dna -q=dna -noHead|egrep -v \"Searched|Loaded\" |head -1"; - -if ($verbose){print "$cmd\n"} #print "$cmd\n";die; - my $result=`$cmd`; - next if (!$cmd); - return ($result); -} -sub getBases{ - my ($chr,$pos1,$fasta)=@_; - my @result=(); - if ($pos1 <0){print "$pos1 is not a valid position (likely caused by circular MT chromosome)\n";$result[1]="NA";}; - @result = `samtools faidx $fasta $chr:$pos1-$pos1`; - if(!$result[1]){$result[1]="NA"}; - chomp($result[1]); - return uc($result[1]); -} - - diff -r 1163c16cb3c0 -r fa99a9417ea1 2.4/src/Annotate_SoftSearch.pl --- a/2.4/src/Annotate_SoftSearch.pl Mon Jun 02 07:35:53 2014 -0400 +++ /dev/null Thu Jan 01 00:00:00 1970 +0000 @@ -1,40 +0,0 @@ -#!/usr/bin/perl -open(VCF,"$ARGV[0]")||die "Usage: \n\n\t\t The annotation BED should be of exons\n"; - -$bedtools=`which intersectBed`; -if(!$bedtools){die "Requires Bedtools in path\n\n"} -if(!$ARGV[1]){die "Usage: \n\n";} - -while (){ - if($_=~/^#/){print;next} - chomp; - @data=split(/\t/,$_); - #Get left pair information - $chr1=$data[0]; - $pos1a=$data[1]-1; - $pos1b=$data[1]; - #Get right pair information - $data[4]=~s/[ACTGactghr\[\]]//g;#$data[4]=~s/hr/chr/; - @pos2=split(/:/,$data[4]); - $chr2="chr"; - $chr2.=$pos2[0]; - $pos2a=$pos2[1]-1; - $pos2b=$pos2[1]; - #Now get left side annotations - # - #print "LEFT=get_anno($chr1,$pos1a,$pos1b)\n"; - $left_gene=get_anno($chr1,$pos1a,$pos1b); - #print "RIGHT=get_anno($chr2,$pos2a,$pos2b)\n"; - $right_gene=get_anno($chr2,$pos2a,$pos2b); - print "$_\t$left_gene\t$right_gene\n"; -} - -close VCF; - -sub get_anno(){ - my ($chr,$pos1,$pos2)=@_; - $result=`perl -e 'if(($chr)&&($pos1)&&($pos2)){print join(\"\\t\",$chr,$pos1,$pos2,\"\\n\")}else {print STDERR "Not all variables defined: chr,pos1,pos2=$chr,$pos1,$pos2\n$_\n"}'|intersectBed -a $ARGV[1] -b stdin|cut -f4|head -1`; - $result=~chomp;$result=~s/\n//; - if(!$result){$result="NA"}; - return $result; -} diff -r 1163c16cb3c0 -r fa99a9417ea1 2.4/src/Bam2pair.pl --- a/2.4/src/Bam2pair.pl Mon Jun 02 07:35:53 2014 -0400 +++ /dev/null Thu Jan 01 00:00:00 1970 +0000 @@ -1,98 +0,0 @@ -#!/usr/bin/perl -#Author Steven Hart, PhD -#11-15-2012 -#Convert and filter BAM files into merged bed -#Output should be -#chrA StartA EndA chrB StartB EndB Gene_id #supportingReads StrandA StrandB -#chr9 1000 5000 chr9 3000 3800 bedpe_example2 100 - + - -use Cwd; -use File::Basename; -#Usage -sub usage(){ - print "Usage: perl Bam2Pair.pl -b -o \n - -isize [10000]\t\tThe insert size to be considered discordant\n - -winsize [10000]\tThe distance between mate pairs to be considered the same\n - -min [1]\t\tThe minimum number of reads required to support an SV event\n - -prefix need a random prefix so files with the same name don't get created\n\n" - ; -} -$bedtools=`which intersectBed`; -$samtools=`which samtools`; - -if(!defined($bedtools)){die "BEDtools must be installed\n";} -if(!defined($samtools)){die "Samtools must be installed\n";} -use Getopt::Long; -#Declare variables -GetOptions( - 'b=s' => \$BAM_FILE, #path to bam - 'out=s' => \$outfile, #path to output - 'java:s' => \$java , - 'chrom:s' => \$chrom , - 'isize=i' => \$isize, - 'winsize=i' => \$winsize, - 'prefix=s' => \$prefix, - 'min=i' => \$minSupport, - 'blacklist:s' => \$new_blacklist, - 'q=s' => \$qual, - 'v' => \$verbose - ); -#if(defined($picard_path)){$picard_path=$picard_path} else {die "Must specify a path to PICARD so that files can be sorted and indexed properly\n"}; -if(!defined($BAM_FILE)){die "Must specify a BAM file!\n".usage();} -if(!defined($outfile)){die "Must specify an out filename!\n".usage();} -if(!defined($java)){$java=$java;}else{$java=`which java`} -if(!defined($qual)){$qual=20} -if($new_blacklist){$new_blacklist=" -L $new_blacklist"} - - -$Filter_BAM=$BAM_FILE; - -@bam=split("/",$Filter_BAM); -$Filter_BAM=@bam[@bam-1]; -$Filter_BAM=~s/.bam/$prefix.bam/; -$Filter_sam=$Filter_BAM; -$Filter_sam=~s/.bam/.sam/; - - - - -print "\nLooking for Discordant read pairs (and Unmated reads) without soft-clips\n"; - -#$command=join("","samtools view -h -q 20 -f 1 -F 1804 ",$BAM_FILE," ",$chrom," ",$new_blacklist," | awk -F\'\\t\' \'{if (\$9 > ", $isize, " || \$9 < -",$isize," || \$9 == 0 || \$1 ~ /^@/) print \$0}' > ",$Filter_sam); - - -#Change command to allow reads where mate is unmapped & remove qual -$command=join("","samtools view -h -f 1 -F 1800 -q $qual ",$BAM_FILE," ",$chrom," ",$new_blacklist," | awk -F\'\\t\' \'{if (\$9 > ", $isize, " || \$9 < -",$isize," || \$9 == 0 || \$1 ~ /^@/) print \$0}' > ",$Filter_sam); - -print "$command\n" if ($verbose); -system($command); -$path = dirname(__FILE__); -$Filter_cluster=$Filter_sam; -$Filter_cluster=~s/.sam/.cluster/; -$command=join("",$path,"/ReadCluster.pl -i=$Filter_sam -o=$Filter_cluster -m $minSupport"); -if($verbose){print "\n$command\n"}; - -system($command); - -################################## -#Now there are 2 SAM files of filtered reads -#.filter.cluster.inter.sam -#.filter.cluster.intra.sam -$result_pe=join("",$Filter_cluster,".out"); -$command=join("","cat ",$Filter_cluster,".int\*|perl -ane 'next if(\@F[0]=~/^\@/);if(\@F[6]!~/=/){print join(\"\\t\",\$F[11],\@F[2],\@F[3],\@F[6],\@F[7],\"\\n\")}else{print join(\"\\t\",\$F[11],\@F[2],\@F[3],\@F[2],\@F[7],\"\\n\")}' >",$result_pe); -if($verbose){print $command."\n"}; -system($command); - #my ($sample, $chrstart, $start, $chrend, $end) -$command=join("","cat ",$result_pe," | ",$path,"/cluster.pair.pl ",$winsize," |awk '(\$6 >",$minSupport,")' >> ", $outfile); -if($verbose){print $command."\n"}; -system($command); -$filt1=join("",$Filter_cluster,".inter.sam"); -$filt2=join("",$Filter_cluster,".intra.sam"); - - -unlink($Filter_sam,$filt1,$filt2,$result_pe); - -######################################### -#Now determine if left or righ clipping surrogate -print "\nBam2pair.pl Done\n"; - diff -r 1163c16cb3c0 -r fa99a9417ea1 2.4/src/Check_integration.sh --- a/2.4/src/Check_integration.sh Mon Jun 02 07:35:53 2014 -0400 +++ /dev/null Thu Jan 01 00:00:00 1970 +0000 @@ -1,86 +0,0 @@ -#!/bin/sh -#$ -V -#$ -cwd -#$ -q 1-day -#$ -m ae -#$ -M hart.steven@mayo.edu -#$ -l h_vmem=8G -#$ -l h_stack=10M -VCF_FILE=$1 -x=$2 -#VIRAL_SEQDB=/data2/bsi/tertiary/m110344/SoftTile/Mia/BLAST_DB/OBrien/Virus_PCGS.fasta #must me indexed by bwasw -VIRAL_SEQDB=$3 -VCF_FILE=$4 -#VCF_FILE=final.vcf - -set -x - -perl -ane '$dist=100; -$mate=$F[4]; -$mate=~s/[A-Z]|\[|\]//g; -@mate=split(/:/,$mate); -$end1a=@F[1]-$dist; -$end1b=@F[1]+$dist; -$end2a=$dist+@mate[1]; -$end2b=$dist+@mate[1]; -print "@F[0]\t$end1a\t$end1b\n@mate[0]\t$end2a\t$end2b\n"' $VCF_FILE| -sortBed > targets.bed - - -#100 min -time samtools view -h $x -L targets.bed |awk '(($9==0)&&($11!~/#/)&&($3!~/^chrGL/)&&($3!~/^chrM/))'|perl -ane 'print "\@@F[0]\n@F[9]\n+\n@F[10]\n"' >${x%%.bam}.res.fq -#23 min -time bwa mem -t 4 $VIRAL_SEQDB ${x%%.bam}.res.fq |samtools view -S - |grep gi > ${x%%.bam}.tmp.sam - -#find out how many hits there are -cut -f3 ${x%%.bam}.tmp.sam|perl -ne '@_=split(":",$_);@res=split(/_/,@_[1],2);print "@res[1]"' | sort|uniq -c|sort -k1nr|tee ${x%%.bam}.Viral_maps.out |head -#Get the reads mapping to those hits to find out where the integration site is - -#Read in the viruses until there is a significant drop off in number of reads (i.e. contributing less than 10%) -perl -ne '@_=split(" ",$_);$i=$_[0]+$i;$j=$_[0];$res=$j/$i;if($res>.1){print "@_[1]\n"}' ${x%%.bam}.Viral_maps.out >${x%%.bam}.to.keep -fgrep -f ${x%%.bam}.to.keep ${x%%.bam}.tmp.sam |cut -f1 >${x%%.bam}.reads - -#75min+ - -time samtools view $x -L targets.bed | -fgrep -f ${x%%.bam}.reads| -awk '{if(($9==0)&&($11!~/#/)&&($3!~/^chrGL/)&&($3!~/^chrM/)&&($3!~/^\*/)){print $3"\t"$4"\t"$4"\t"$1}}'| -tee ${x%%.bam}.unsorted.bed| -sortBed | mergeBed -nms -d 1000| -perl -e 'open (FILE,"$ARGV[0]") or die "cant open file\n\n"; - $SAM="$ARGV[1]"; - $SAM=~chomp; - while(){ -chomp; - @_=split(/\t/,$_); - @reads=split(/;/,@_[3]); -#print "LINE=$_\nRES=grep $reads[0] $SAM\n"; - $res=`grep $reads[0] $SAM` ; -# print "AFTER GREP, RES=$res\n"; - if($res){ - @res=split(/\t/,$res); - print join("\t",@_[0..2],@res[2])."\n" - } - }; - close FILE' - ${x%%.bam}.tmp.sam | -perl -ne 's/\|/\t/g;@_=split("\t",$_);print join ("\t",@_[0..2,7])'| -perl -pne 's/_/\t/'| cut -f4 --complement | -perl -e ' - open (FILE,"$ARGV[0]") or die "cant open file\n\n"; - $SAM="$ARGV[1]"; - while(){ - chomp; - @_=split(/\t/,$_); - $res=`grep $_[3] $SAM`; - if($res){ - @res=split(" ",$res); - $reads[0]=chomp; - print join("\t",@_[0..4],@res[0])."\n"; - } - } -close FILE; -' - ${x%%.bam}.Viral_maps.out| -perl -pne 's/_/ /g'> ${x%%.bam}.Virus.integrated.bed - -rm ${x%%.bam}.reads ${x%%.bam}.to.keep ${x%%.bam}.tmp.sam ${x%%.bam}.res.fq -echo "DONE with $x" diff -r 1163c16cb3c0 -r fa99a9417ea1 2.4/src/Extract_nSC.pl --- a/2.4/src/Extract_nSC.pl Mon Jun 02 07:35:53 2014 -0400 +++ /dev/null Thu Jan 01 00:00:00 1970 +0000 @@ -1,27 +0,0 @@ -#!/usr/bin/perl -w - -use Getopt::Long; - -#Initialize values -my (@queries,@HEADER,$samples,@HEADER_OUT,$end,$samp); -GetOptions ("query|q=s" => \$queries); -if(!$queries){die "Usage: FORMAT_extract.pl -query nSC -\n\n";} - - -open (VCF,"$ARGV[0]") or die "Usage: "; - -while () { - if($_=~/^##/){print;next} - chomp; - @line=split(/\t/,$_); - if($line[0]=~/^#CH/){ - print join ("\t",@line,$queries)."\n"; - next} - @FORMAT=split(/:/,$line[8]); - @SAMPLE=split(/:/,$line[9]); - for($i=0;$i<@FORMAT;$i++){ - if($FORMAT[$i] =~/^$queries$/){print join ("\t",@line,$SAMPLE[$i])."\n";next} - } -} -close VCF; diff -r 1163c16cb3c0 -r fa99a9417ea1 2.4/src/Merge_SV.pl --- a/2.4/src/Merge_SV.pl Mon Jun 02 07:35:53 2014 -0400 +++ /dev/null Thu Jan 01 00:00:00 1970 +0000 @@ -1,218 +0,0 @@ -#!/usr/bin/perl -w -use Getopt::Long; -use List::Util qw(min max); - - -#Declare variables -my ($window,$tmpSpace,$usage,$help,$outFile); - -GetOptions( - 'v=s{2,}' => \@VCF, - 'o:s' => \$outFile, - 'w:s' => \$window, - 'h|help' => \$help -); - -if((!@VCF)||($help)){&usage();exit} - - -if (!$window) { - $window=500; -} -if (!$outFile) { - $outFile="merged.vcf.out"; -} -########################################### -# Protect against merging too many results -########################################### -$tmpSpace='temporarySV_merge'; -if (-e $tmpSpace) { - #Delete temp file if it exists - unlink $tmpSpace; -} -########################################### -#For each VCF, create a BEDPE file -########################################### - -open(OUT,">>$tmpSpace") or die "Can't write in this directory\n"; -for (my $i=0;$i<@VCF;$i++){ - #print STDERR "opening $VCF[$i]\n"; - open(VCF,$VCF[$i]) or die &usage(); - while () { - next if ($_=~/^#/); - chomp; - @line=split("\t",$_); - $mate=$line[4]; - $mate=~s/[A-L]|[N-W]|[Z]|\[|\]//g; - @mate=split(/:/,$mate); - $end1a=$line[1]-$window; - $end1b=$line[1]+$window; - $end2a=$mate[1]-$window; - $end2b=$mate[1]+$window; - next if (($end1a<0)||($end2a<0)); - if (($line[0]=~/^chr$/)||($mate[0]=~/^chr$/)) { - next; - } - print OUT "$line[0]\t$end1a\t$end1b\t$mate[0]\t$end2a\t$end2b\n"; - print OUT "$mate[0]\t$end2a\t$end2b\t$line[0]\t$end1a\t$end1b\n"; - } -} -close OUT; - -########################################### -#Now merge the BEDPE into a unique BEDPE -########################################### -#Make sure the BEDPE is sorted -#print "Make sure the BEDPE is sorted\n"; -my $tmpSpace2=join("",$tmpSpace,".2"); -system("cat $tmpSpace|sort -k1,1 -k2,3n -k4,4 -k5,5n -u > $tmpSpace2"); -unlink($tmpSpace); - -#Create output files for the left and right merged BEDPE -my $tmpSpace3=join("",$tmpSpace,".3"); -my $tmpSpace4=join("",$tmpSpace,".4"); - -open (OUT1,">$tmpSpace3") or die "Cant write in this directory\n"; -open (OUT2,">$tmpSpace4") or die "Cant write in this directory\n"; - -open(BEDPE,"$tmpSpace2") or die "$tmpSpace2 has already been deleted\n"; -#Initialize positions -#my ($chr1,$pos2,$pos3,$chr2,$pos3,$pos4); -my (@chr,@pos1,@pos2,@chr2,@pos3,@pos4); -while () { - ($chr1,$pos2,$pos3,$chr2,$pos3,$pos4)=split("\t",$_); - if(!$Echr1){ - ($Echr1,$Epos1,$Epos2,$Echr2,$Epos3,$Epos4)=split("\t",$_); - } - while ( - ($chr1 =~ /^$Echr1$/)&& - ($pos2 <= $Epos2+$window)&& - ($chr2 =~ /^$Echr2$/)&& - ($pos3 <= $Epos3+$window) - ) - {$nextline = ; - last if (!$nextline); - $nextline=~chomp; - ($chr1,$pos1,$pos2,$chr2,$pos3,$pos4)=split("\t",$nextline); - #print "NEXTLINE=$nextline"; - push (@chr1,$chr1); - push (@pos1,$pos1); - push (@pos2,$pos2); - push (@chr2,$chr2); - push (@pos3,$pos3); - push (@pos4,$pos4); - } - ($Echr1,$Epos1,$Epos2,$Echr2,$Epos3,$Epos4)=($chr1[0],min(@pos1),max(@pos2),$chr2[-2],min(@pos3),$pos4[-2]); - #print join("\t",$Echr1,$Epos1,$Epos2,$Echr2,$Epos3,$Epos4); - if($pos1>$pos2){my $tmp=$pos1;$pos1=$pos2;$pos2=$tmp} - if($pos1>$pos2){my $tmp=$pos3;$pos3=$pos4;$pos4=$tmp} - print OUT1 join ("\t",$chr1,$pos1,$pos2)."\n"; - print OUT2 join ("\t",$chr2,$pos3,$pos4); - ($Echr1,$Epos1,$Epos2,$Echr2,$Epos3,$Epos4)=($chr1,$pos1,$pos2,$chr2,$pos3,$pos4); - } -close BEDPE; -close OUT; -unlink ($tmpSpace2); - -##################################################################### -#Now find out for each Unique BEDPE, how many Samples was the SV in? -##################################################################### -#FOR EACH VCF -#get NAME - -my $tmpSpace5=join("",$tmpSpace,".5"); -my $tmpSpace6=join("",$tmpSpace,".6"); -my $tmpSpace7=join("",$tmpSpace,".7"); -my $tmpSpace8=join("",$tmpSpace,".8"); -my $tmpSpace9=join("",$tmpSpace,".9"); - -#Create a placeholder file -system("paste $tmpSpace3 $tmpSpace4| awk '{OFS=\"\\t\"}{print \$1,\$2,\$3,\$4,\$5,\$6,0,\"NA\"}' > $tmpSpace7"); -#Convert the VCF into a BED PE -for (my $i=0;$i<@VCF;$i++){ - open (OUT,">$tmpSpace5") or die "Cant write in this directory\n"; - open(VCF,$VCF[$i]) ; - print STDERR "Starting on $VCF[$i]\n"; - while () { - next if ($_=~/^#/); - chomp; - @line=split("\t",$_); - $mate=$line[4]; - $mate=~s/[A-L]|[N-W]|[Z]|\[|\]//g; - @mate=split(/:/,$mate); - $end1a=$line[1]-$window; - $end1b=$line[1]+$window; - $end2a=$mate[1]-$window; - $end2b=$mate[1]+$window; - next if (($end1a<0)||($end2a<0)); - if (($line[0]=~/^chr$/)||($mate[0]=~/^chr$/)) { - #print "$_\n"; - next; - } - print OUT "$line[0]\t$end1a\t$end1b\t$mate[0]\t$end2a\t$end2b\n"; - print OUT "$mate[0]\t$end2a\t$end2b\t$line[0]\t$end1a\t$end1b\n"; - } - close VCF; - close OUT; - #for each row in $tmpSpace3, count the number of overlaps on both sides - my $left=join("",$tmpSpace,".left"); - my $right=join("",$tmpSpace,".right"); - system("intersectBed -a $tmpSpace3 -b $tmpSpace5 -loj -c > $left"); - system("intersectBed -a $tmpSpace4 -b $tmpSpace5 -loj -c > $right"); - - my $Lcount=`wc -l $left|cut -f1 -d" "`; - my $Rcount=`wc -l $right|cut -f1 -d" "`; - if ($Lcount != $Rcount){die "Need to check for errors in $left and $right\n\n"} - system("paste $left $right > $tmpSpace5"); - system ("rm $left $right"); - open (IN,"$tmpSpace5") or die "Cant find $tmpSpace5\n"; - open (OUT,">$tmpSpace6") or die "Cant write in this directory\n"; - while(){ - $_=~chomp; - @lines=split("\t",$_); - if(($lines[3] > 0)&&($lines[6] > 0)){print OUT "1\t$VCF[$i]\n"}else{print OUT "0\t.\n"} - } - close IN; - close OUT; - - system("paste $tmpSpace7 $tmpSpace6 > $tmpSpace8"); - #system("head $tmpSpace7 $tmpSpace8"); - open (IN,"$tmpSpace8") or die "Cant find $tmpSpace8\n"; - open (OUT,">$tmpSpace9") or die "Cant write in this directory\n"; - my ($Samples,$NumSamples,$EVENT); - while(){ - $_=~chomp; - @lines=split("\t",$_); - - if ($lines[8] > 0){ - $Samples=$lines[7].";".$lines[9]; - $Samples=~s/^NA;//; - $NumSamples=$lines[6]+$lines[8]; - } - else{ - $Samples=$lines[7]; - $NumSamples=$lines[6]; - } - print OUT join ("\t",@lines[0..5],$NumSamples,$Samples)."\n"; - } - close IN; - close OUT; - print STDERR "completed with $VCF[$i]\n"; - system("cp $tmpSpace9 $tmpSpace7"); -} - -system("cp $tmpSpace7 $outFile"); -unlink ($tmpSpace9, $tmpSpace8, $tmpSpace7, $tmpSpace9,$tmpSpace3, $tmpSpace4, $tmpSpace5, $tmpSpace6); -print STDERR "Your results are in $outFile\n"; - - -sub usage(){ - print " -### -### This script will merge multiple SoftSearch VCF files -### - -Usage: Merge_SV.pl -v -w [500] -o - - Note: Must have bedtools installed and in your path\n\n\n"; -} diff -r 1163c16cb3c0 -r fa99a9417ea1 2.4/src/Merge_Soft.pl --- a/2.4/src/Merge_Soft.pl Mon Jun 02 07:35:53 2014 -0400 +++ /dev/null Thu Jan 01 00:00:00 1970 +0000 @@ -1,39 +0,0 @@ -#!/usr/bin/perl -s -#Merge Softsearch results by chrom -if(!$ARGV[0]){die "Usage: \n";} -my ($sample,$cmd); - -#Get basename -$sample="$ARGV[0]"; -$sample=~s/.[0-9(+)].out.vcf//; -$sample=~s/.[0-9(+)].pe.vcf//; - -my $outfile=$sample; -$outfile.="out.vcf"; -if( -e $outfile ){unlink($outfile)} -$cmd="ls $sample\*vcf"; -my @samples=`$cmd`; -print "there are " .scalar(@samples)." samples\n"; - -open (OUT,">$outfile"); -my $i=1; -my $tmp=@samples[$i]; -open(TMP,"$tmp"); -while (){ - print OUT if ($_=~/^#/); -} - -open (OUT,">>$outfile"); -my $chr; -for (my $i=0;$i<@samples;$i++){ - my $tmp=@samples[$i]; - open(TMP,"$tmp"); - while (){ - unless (($_=~/^chrGL/)||($_=~/^#/)){print OUT $_;} - } - print "Done with $tmp"; - unlink($tmp); - system("rm $tmp"); - close TMP; -} -close OUT; diff -r 1163c16cb3c0 -r fa99a9417ea1 2.4/src/ReadCluster.pl --- a/2.4/src/ReadCluster.pl Mon Jun 02 07:35:53 2014 -0400 +++ /dev/null Thu Jan 01 00:00:00 1970 +0000 @@ -1,191 +0,0 @@ -#!/usr/bin/perl - -=head1 NAME - ReadCluster.pl - -=head1 SYNOPSIS - - USAGE: ReadCluster.pl --input input_sam_file --output output_prefix [--threshold 10000 --minClusterSize 4] - -=head1 OPTIONS - -B<--input,-i> - Input file - -B<--output,-o> - output prefix - -B<--window, -w> - Window size - -B<--minClusterSize, -m> - Min size of cluster - -B<--help,-h> - This help message - -=head1 DESCRIPTION - - -=head1 INPUT - - -=head1 OUTPUT - - -=head1 CONTACT - Jaysheel D. Bhavsar @ bjaysheel[at]gmail[dot]com - - -==head1 EXAMPLE - ReadCluster.pl --input=filename.sam --window=10000 --output=PREFIX - -=cut - -use strict; -use warnings; -use Data::Dumper; -use DBI; -use Pod::Usage; -use Scalar::Util qw(looks_like_number); -use Getopt::Long qw(:config no_ignore_case no_auto_abbrev pass_through); - -my %options = (); -my $results = GetOptions (\%options, - 'input|i=s', - 'output|o=s', - 'window|w=s', - 'minClusterSize|m=s', - 'help|h') || pod2usage(); - -## display documentation -if( $options{'help'} ){ - pod2usage( {-exitval => 0, -verbose => 2, -output => \*STDERR} ); -} -############################################################################# -## make sure everything passed was peachy -&check_parameters(\%options); - -my $r1_start = 0; -my $r2_start = 0; -my $r1_end = $r1_start + $options{window}; -my $r2_end = $r2_start + $options{window}; -my $r1_chr = ""; -my $r2_chr = ""; - -my @cluster = (); - -open (FHD, "<", $options{input}) or die "Cound not open file $options{input}\n"; -open (INTRA, ">", $options{output} . ".intra.sam") or die "Cound not open file $options{output}.intra.sam\n"; -open (INTER, ">", $options{output} . ".inter.sam") or die "Cound not open file $options{output}.inter.sam\n"; - -while (){ - chomp $_; - - #skip processing lines starting with @ just print to output file. - if ($_ =~ /^@/){ - print INTRA $_."\n"; - print INTER $_."\n"; - next; - } -#print "$_\n"; - check_sequence($_); -} - -close(FHD); -close(INTRA); -close(INTER); - -exit(0); - -############################################################################# -sub check_parameters { - my $options = shift; - - my @required = ("input", "output"); - - foreach my $key (@required) { - unless ($options{$key}) { - print STDERR "ARG: $key is required\n"; - pod2usage({-exitval => 2, -message => "error message", -verbose => 1, -output => \*STDERR}); - exit(-1); - } - } - - unless($options{window}) { $options{window} = 10000; } - unless($options{minClusterSize}) { $options{minClusterSize} = 4; } -} - -############################################################################# -sub check_sequence { - my $line = shift; - - my @data = split(/\t/, $line); - - ## check if mates are within the window. - if ((inWindow($data[3], 1)) && (inWindow($data[7], 2)) && - ($r1_chr =~ /$data[2]/) && ($r2_chr =~ /$data[6]/)) { - - ## if minClusterSize is reached output - if (scalar(@cluster) >= $options{minClusterSize}) { - - ## if chr are the same then print intra-chr else inter-chr - if ($data[6] =~ /=/) { - print INTRA $line."\n"; - } else { - print INTER $line."\n"; - } - } else { - push @cluster, $line; - } - } else { - - if (scalar(@cluster) >= $options{minClusterSize}) { - dumpCluster(@cluster); - } - - @cluster = (); - $r1_start = $data[3]; - $r2_start = $data[7]; - $r1_end = $r1_start + $options{window}; - $r2_end = $r2_start + $options{window}; - $r1_chr = $data[2]; - $r2_chr = $data[6]; - } -} - -############################################################################# -sub inWindow { - my $coord = shift; - my $read = shift; - - my $start = 0; - my $end = 0; - - if ($read == 1) { - $start = $r1_start; - $end = $r1_end; - } else { - $start = $r2_start; - $end = $r2_end; - } - - if (($coord > $start) && ($coord < $end)){ - return 1; - } else { return 0; } -} - -############################################################################# -sub dumpCluster { - my @cluster = shift; - - foreach (@cluster){ - my @data = split(/\t/, $_); - - if ($data[6] =~ /=/) { - print INTRA $_."\n"; - } else { - print INTER $_."\n"; - } - } -} diff -r 1163c16cb3c0 -r fa99a9417ea1 2.4/src/SoftSearch.multi.pl --- a/2.4/src/SoftSearch.multi.pl Mon Jun 02 07:35:53 2014 -0400 +++ /dev/null Thu Jan 01 00:00:00 1970 +0000 @@ -1,1183 +0,0 @@ -#!/usr/bin/perl - -#### -#### Usage: SoftSearch.pl [-lqrmsd] -b -f -sam -bed -#### Created 1-30-2012 by Steven Hart, PhD -#### hart.steven@mayo.edu -#### Required bedtools & samtools to be in path - -#use FindBin; -#use lib "$FindBin::Bin/lib"; -use lib "/home/plus91/shed_tools/toolshed.g2.bx.psu.edu/repos/plus91-technologies-pvt-ltd/softsearch/e3609c8714fb/softsearch/2.4/lib" ; -use Getopt::Long; -use strict; -use warnings; -use Data::Dumper; -use LevD; -use File::Basename; -use List::Util qw(min max); - -my (@INPUT_BAM,$INPUT_FASTA,$OUTPUT_FILE,$minSoft,$minSoftReads,$dist_To_Soft,$bedtools,$samtools); -my ($minRP, $temp_output, $num_sd, $MapQ, $chrom, $unmated_pairs, $minBQ, $pair_only, $disable_RP_only); -my ($levD_local_threshold, $levD_distl_threshold,$pe_upper_limit,$high_qual,$sv_only,$blacklist,$genome_file,$verbose); - -my $cmd = ""; - -#Declare variables -GetOptions( - 'b=s{1,}' => \@INPUT_BAM, - 'f=s' => \$INPUT_FASTA, - 'o:s' => \$OUTPUT_FILE, - 'm:i' => \$minRP, - 'l:i' => \$minSoft, - 'r:i' => \$minSoftReads, - 't:i' => \$temp_output, - 's:s' => \$num_sd, - 'd:i' => \$dist_To_Soft, - 'q:i' => \$MapQ, - 'c:s' => \$chrom, - 'u:s' => \$unmated_pairs, - 'x:s' => \$minBQ, - 'p' => \$pair_only, - 'g' => \$disable_RP_only, #ignore softclips - 'j:s' => \$levD_local_threshold, - 'k:s' => \$levD_distl_threshold, - 'a:s' => \$pe_upper_limit, - 'e:s' => \$high_qual, - 'L' => \$sv_only, - 'v' => \$verbose, - 'blacklist:s' => \$blacklist, - 'genome_file:s' => \$genome_file, - "help|h|?" => \&usage); -#print "Using @INPUT_BAM as INPUT_BAM\n"; -unless($sv_only){$sv_only=""}; -my $INPUT_BAM=$INPUT_BAM[0]; -#print "MY NEW INPUT BAM=$INPUT_BAM[0]\n\n";die; -if(defined($INPUT_BAM)){$INPUT_BAM=$INPUT_BAM} else {print usage();die "Where is the BAM file?\n\n"} -if(defined($INPUT_FASTA)){$INPUT_FASTA=$INPUT_FASTA} else {print usage();die "Where is the fasta file?\n\n"} -my ($fn,$pathname) = fileparse($INPUT_BAM,".bam"); -#my $index=`ls $pathname/$fn*bai|head -1`; -#my $index =`ls \${INPUT_BAM%.bam}*bai`; -#print "INDEX=$index\n"; -#if(!$index){die "\n\nERROR: you need index your BAM file\n\n"} -my $index=""; -### get current time -print "Start Time : " . &spGetCurDateTime() . "\n"; -my $now = time; - -#if(defined($OUTPUT_FILE)){$OUTPUT_FILE=$OUTPUT_FILE} else {$OUTPUT_FILE="output.vcf"; print "\nNo outfile specified. Using output.vcf as default\n\n"} -if(defined($minSoft)){$minSoft=$minSoft} else {$minSoft=5} -if(defined($minRP)){$minRP=$minRP} else {$minRP=5} -if(defined($minSoftReads)){$minSoftReads=$minSoftReads} else {$minSoftReads=5} -if(defined($dist_To_Soft)){$dist_To_Soft=$dist_To_Soft} else {$dist_To_Soft=300} -if(defined($num_sd)){$num_sd=$num_sd} else {$num_sd=6} -if(defined($MapQ)){$MapQ=$MapQ} else {$MapQ=20} - -unless (defined $pe_upper_limit) { $pe_upper_limit = 10000; } -unless (defined $levD_local_threshold) { $levD_local_threshold = 0.05; } -unless (defined $levD_distl_threshold) { $levD_distl_threshold = 0.05; } -#Get sample name if available -my $SAMPLE_NAME=""; -my $OUTNAME =""; -$SAMPLE_NAME=`samtools view -f2 -H $INPUT_BAM|awk '{if(\$1~/^\@RG/){sub("ID:","",\$2);name=\$2;print name}}'|head -1`; -$SAMPLE_NAME=~s/\n//g; -if (!$OUTPUT_FILE){ - if($SAMPLE_NAME ne ""){$OUTNAME=$SAMPLE_NAME.".vcf"} - else {$OUTNAME="output.vcf"} -} -else{$OUTNAME=$OUTPUT_FILE} - -print "Writing results to $OUTNAME\n"; - - -##Make sure if submitting on SGE, to prepned the "chr". Not all referecne FAST files require "chr", so we shouldn't force the issue. -if(!defined($chrom)){$chrom=""} -if(!defined($unmated_pairs)){$unmated_pairs=0} - -my $badQualValue=chr($MapQ); -if(defined($minBQ)){ $badQualValue=chr($minBQ); } - -if($badQualValue eq "#"){$badQualValue="\#"} - -# adding and cheking for samtools and bedtools in the PATh -## check for bedtools and samtools in the path -$bedtools=`which intersectBed` ; -if(!defined($bedtools)){die "\nError:\n\tno bedtools. Please install bedtools and add to the path\n";} -#$samtools=`samtools 2>&1`; -$samtools=`which samtools`; -if($samtools !~ /(samtools)/i){die "\nError:\n\tno samtools. Please install samtools and add to the path\n";} - -print "Usage = SoftSearch.pl -l $minSoft -q $MapQ -r $minSoftReads -d $dist_To_Soft -m $minRP -s $num_sd -c $chrom -b @INPUT_BAM -f $INPUT_FASTA -o $OUTNAME \n\n"; -sub usage { - print "\nusage: SoftSearch.pl [-cqlrmsd] -b -f \n"; - print "\t-q\t\tMinimum mapping quality [20]\n"; - print "\t-l\t\tMinimum length of soft-clipped segment [5]\n"; - print "\t-r\t\tMinimum depth of soft-clipped reads at position [5]\n"; - print "\t-m\t\tMinimum number of discordant read pairs [5]\n"; - print "\t-s\t\tNumber of sd away from mean to be considered discordant [6]\n"; - print "\t-u\t\tNumber of unmated pairs [0]\n"; - print "\t-d\t\tMax distance between soft-clipped segments and discordant read pairs [300]\n"; - print "\t-o\t\tOutput file name [output.vcf]\n"; - print "\t-t\t\tPrint temp files for debugging [no|yes]\n"; - print "\t-c\t\tuse only this chrom or chr:pos1-pos2\n"; - print "\t-p\t\tuse paired-end mode only \n"; - print "\t-g\t\tEnable paired-only seach. This will look for discordant read pairs even without soft clips.\n"; - print "\t-a\t\tset the minimum distance for a discordant read pair without soft-clipping info [10000]\n"; - print "\t-L\t\tFlag to print out even small deletions (low quality)\n"; - print "\t-e\t\tdisable strict quality filtering of base qualities in soft-clipped reads [no]\n"; - print "\t-blacklist\tareas of the genome to skip calling. Requires -genome_file\n"; - print "\t-genome_file\ttab seperated value of chromosome name and length. Only used with -blacklist option\n\n"; - - exit 1; - } - - -############################################################# -# create temporary variable name -############################################################# -srand (time ^ $$ ^ unpack "%L*", `ps axww | gzip -f`); -our $random_name=join "", map { ("a".."z")[rand 26] } 1..8; - -############################################################# -## create green list -############################################################## -# -my $new_blacklist=""; -if($blacklist){ - if(!$genome_file){die "if using a blacklist, you must also specify the location of a genome_file - The format of the genome_file should be - chrom size - chr1 249250621 - chr2 243199373 - ... - - If using hg19, you can ge the genome file by - mysql --user=genome --host=genome-mysql.cse.ucsc.edu -A -e \"select chrom, size from hg19.chromInfo\" > hg19.genome";} - - $cmd=join("","complementBed -i $blacklist -g $genome_file >",$random_name,".bed") ; - system ($cmd); - $new_blacklist=join(""," -L ",$random_name,".bed "); - } - -if($verbose){print "CMD=$cmd\nBlacklist is $new_blacklist\n";} - - - - - -############################################################# -# Calcualte insert size distribution of properly mated reads -############################################################# - -#Change for compatability with other operating systems -#my $metrics=`samtools view -q $MapQ -f2 $INPUT_BAM $chrom|cut -f9|head -10000|awk '{if (\$1<0){\$1=-\$1}else{\$1=\$1} sum+=\$1; sumsq+=\$1*\$1} END {print sum/NR, sqrt(sumsq/NR - (sum/NR)**2)}'`; -#print "samtools view -q $MapQ -f2 $INPUT_BAM $chrom|cut -f9|head -10000|awk '{if (\$1<0){\$1=-\$1}else{\$1=\$1} sum+=\$1; sumsq+=\$1*\$1} END {print sum/NR, sqrt(sumsq/NR - (sum/NR)^2)}'\n"; -my $metrics=`samtools view -q $MapQ -f2 $INPUT_BAM $chrom|cut -f9|head -10000|awk '{if (\$1<0){\$1=-\$1}else{\$1=\$1} sum+=\$1; sumsq+=\$1*\$1} END {print sum/NR, sqrt(sumsq/NR - (sum/NR)^2)}'`; -#my ($mean,$stdev)=split(/ /,$metrics); -my ($mean,$stdev)=split(/\s/,$metrics); -$stdev=~s/\n//; - -#print "MEAN=$mean\tSTDEV=$stdev\n\n"; - -my $upper_limit=int($mean+($num_sd*$stdev)); -my $lower_limit=int($mean-($num_sd*$stdev)); -die if (!$mean); -print qq{The mean insert size is $mean +/- $stdev (sd) -The upper limit = $upper_limit -The lower limit = $lower_limit\n -}; -if($lower_limit<0){ - print "Warning!! Given this insert size distribution, we can not call small indels. No other data will be affected\n\n"; - $lower_limit=1; -} -my $tmp_name=join ("",$random_name,".tmp.bam"); -my $random_file_sc = ""; -my $command = ""; - -############################################################# -# Make sam file that has soft clipped reads -############################################################# -#give file a name -if(!defined($pair_only)){ - foreach my $bam(@INPUT_BAM){ - $random_file_sc=join ("",$random_name,".sc.sam"); - $command=join ("","samtools view -q $MapQ -F 1024 $bam $chrom $new_blacklist| awk '{OFS=\"\\t\"}{c=0;if(\$6~/S/){++c};if(c == 1){print}}' | perl -ane '\$TR=(\@F[10]=~tr/\#//);if(\$TR<2){print}' >> ", $random_file_sc); - print "Making SAM file of soft-clipped reads from $bam\n"; - if($verbose){ print "$command\n";} - system("$command"); -} - ############################################################# - # Find areas that have deep enough soft-clip coverage - print "Identifying soft-clipped regions that are at least $minSoft bp long iin $random_file_sc\n"; - open (FILE,"$random_file_sc")||die "Can't open soft-clipped sam file $random_file_sc\n"; - - my $tmpfile=join("",$random_file_sc,".sc.passfilter"); - open (OUT,">$tmpfile")||die "Can't write files here!\n"; - - while(){ - @_ = split(/\t/, $_); - #### parse CIGAR string and create a hash of array of each operation - my @CIGAR = split(/([0-9]+[SMIDNHXP])/, $_[5]); - my $hash; - map { push(@{$hash->{$2}}, $1) if (/(\d+)([SMIDNHXP])/) } @CIGAR; - - #for ($i=0; $i<=$#softclip_pos; $i++) { - foreach my $softclip (@{$hash->{S}}) { - #if ($CIGAR[$softclip_pos[$i]] > $minSoft){ - if ($softclip > $minSoft){ - ###############Make sure base qualities don't have more than 2 bad marks - my $qual=$_[10]; - my $TR=($qual=~tr/$badQualValue//); - if($badQualValue eq "#"){ $TR=($qual=~tr/\#//); } - #Skip the soft clip if there is more than 2 bad qual values - #next if($TR > 2); -# if (!$high_qual){next if($TR > 2);} - print OUT; - last; - } - } - } - close FILE; - close OUT; - - $command=join(" ","mv",$tmpfile,$random_file_sc); -if($verbose){ print "$command\n";} - system("$command"); -} - -######################################################### -#Stack up SoftClips -######################################################### -my $random_file=join("",$random_name,".sc.direction.bed"); -if(!defined($pair_only)){ - open (FILE,"$random_file_sc")|| die "Can't open sam file\n"; - #$random_file=join("",$random_name,".sc.direction"); - - print "Calling sides of soft-clips from $random_file_sc\n"; - #\nTMPOUT=$random_file\tINPUT=$random_file_sc\n\n"; - open (TMPOUT,">$random_file")|| die "Can't create tmp file\n"; - - while (){ - @_ = split(/\t/, $_); - #### parse CIGAR string and create a hash of array of each operation - my @CIGAR = split(/([0-9]+[SMIDNHXP])/, $_[5]); - my $hash; - map { push(@{$hash->{$2}}, $1) if (/(\d+)([SMIDNHXP])/) } @CIGAR; - - #### next if softclips on each end - next if ($_[5] =~ /^[0-9]+S.*S$/); - - #### next softclip occurs in the middle - next if ($_[5] =~ /^[0-9]+[^S][0-9].*S.+$/); - - my $softclip = $hash->{S}[0]; - - my $end1 = 0; - my $end2 = 0; - my $softBases = ""; - my $right_corrected="";my $left_corrected=""; - - if ($softclip > $minSoft) { - - ####If the soft clip occurs at end of read and its on the minus strand, then it's a right clip - if ($_[5] =~ /^.*S$/) { - $end1=$_[3]+length($_[9])-$softclip-1; - $end2=$end1+1; -next if ($end1<0); - #RIGHT clip on Minus - $softBases=substr($_[9], length($_[9])-$softclip, length($_[9])); - #Right clips don't always get clipped correctly, so fix that - # Check to see if sc base matches ref - $right_corrected=baseCheck($_[2],$end2,"right",$softBases); - print TMPOUT "$right_corrected\n" - - } else { - #### Begins with S (left clip) - $end1=$_[3]-$softclip; -next if ($end1<0); - - $softBases=substr($_[9], 0,$softclip);#print "TMP=$softBases\n"; - $left_corrected=baseCheck($_[2],$end1,"left",$softBases); -if(!$left_corrected){print "baseCheck($_[2],$end1,left,$softBases)\n";next} - print TMPOUT "$left_corrected\n"; -#print "\nSEQ=$_[9]\t\n"; - - } - } - } -close FILE; -close TMPOUT; -} -sub baseCheck{ - my ($chrom,$pos,$direction,$softBases)=@_; - #skip if position is less than 0, which is caused by MT DNA - return if ($pos<0); - my $exit=""; - - while(!$exit){ - if($direction=~/right/){ - my $refBase=getSeq($chrom,$pos,$INPUT_FASTA); - my $softBase=substr($softBases,0,1); - if ($softBase !~ /$refBase/){ - my $value=join("\t",$chrom,$pos,$pos+1,join("|",$softBases,$direction)); - $exit="STOP"; - return $value; - } - else{ - $pos=$pos+1; - $softBases=substr($softBases, 1,length($softBases)); - } - } - else{ - my $refBase=getSeq($chrom,$pos+1,$INPUT_FASTA); - my $softBase=substr($softBases,-1,1); - if ($softBase !~ /$refBase/){ - $pos=$pos-1+length($softBases); - my $value=join("\t",$chrom,$pos-1,$pos,join("|",$softBases,$direction)); - $exit="STOP"; - return $value; - } - else{ - $pos=$pos-1; - $softBases=substr($softBases, 0, -1); - #print "Trying again $softBases\n"; - } - - } - -} -} -#Remove SAM files to conserve space -unlink($random_file_sc); - - - -### -# -###################################################### -# Transform Read pair groups into softclip equivalents -###################################################### -# -# -# -my $v=""; -#if($disable_RP_only){ -print "Running Bam2pair.pl\n"; -print "Looking for discordant read pairs without requiring soft-clipping information\n"; - use FindBin qw($Bin); - my $path=$Bin; -# print"\n\nPATH=$path\n\n"; -if($verbose){$v="-v"} -foreach my $random_file_disc(@INPUT_BAM){ - my $tmp_out=join("",$random_name,"RP.out"); - $command=join("","perl ",$path,"/Bam2pair.pl -b $random_file_disc -o $tmp_out -isize $pe_upper_limit -winsize $dist_To_Soft -min $minRP -chrom $chrom -prefix $random_name -q $MapQ -blacklist $random_name.bed $v"); -if($verbose){ print "$command\n"}; - system("$command"); - $command=join("","perl -ane '\$end1=\@F[1];\$end2=\@F[3];print join(\"\\t\",\@F[0..1],\$end1,\"unknown|left\");print \"\\n\";print join(\"\\t\",\@F[2..3],\$end2,\"unknown|left\");print \"\\n\"' ", $tmp_out," >> ",$random_file); -if($verbose){print "$command\n"}; - system($command); - unlink($tmp_out); -#} -} - - -###################################################### -unlink("$random_file","$tmp_name","$random_file","$index","$random_name","$new_blacklist") if (-z $random_file || ! -e $random_file) ; -if (-z $random_file || ! -e $random_file){ - print "Softclipped file is empty($random_file).\nNo soft clipping found using desired paramters\n\n"; - open (OUT,">$OUTNAME")||die "Can't write files here!\n"; - &print_header(); - close OUT; - exit; -} - - -############################################################# -# Make sure there are enough soft-clippped supporting reads -############################################################# -my $outfile=join("",$random_file,".sc.merge.bed"); -#sortbed -i .sc.direction | mergeBed -nms -d 25 -i stdin > .sc.merge.bed -$command=join(" ","sortBed -i",$random_file," | mergeBed -nms -i stdin","|grep \";\"","|awk '{OFS=\"\t\"}(NF==4)'",">",$outfile); - -#print "$command\n"; -system("$command"); - -if (-z $outfile || ! -e $outfile){ - unlink("$tmp_name","$random_file","$outfile","$index","$random_name","$new_blacklist"); - print "mergeBed file is empty.\nNo strucutral variants found\n\n" ; - open (OUT,">$OUTNAME")||die "Can't write files here!\n"; - &print_header(); - close OUT; - exit; -} - -print "completed mergeBed\n"; - -############################################################### -# If left and right are on the same line, make into 2 lines -############################################################### -open (INFILE,$outfile)||die "couldn't open temp file : $. \n\n"; -my $tmp2=join("",$random_name,".sc.fixed.merge.bed"); -#print "INFILE=$outfile\tOUTFILE=$tmp2\n\n"; -#INPUT FORMAT=chr9\t131467\t131473\tATGCTTATTAAAA|left;TTATTAAAAGCATA|left -open (OUTFILE,">$tmp2")||die "couldn't create temp file : $. \n\n"; -while(){ - chomp $_; - my $l = $_; - - my @a = split(/\t/, $l); - my $info = $a[3]; - my @info_arr = split(/\;/, $info); - my @left_arr=(); - my @right_arr=(); - @left_arr = grep(/left/, @info_arr); - @right_arr = grep(/right/, @info_arr); - - #New - my $left = join(";", @left_arr); - my $right = join(";", @right_arr); - $info = join(";", @info_arr); - - if((@left_arr) && (@right_arr)){ - print OUTFILE "$a[0]\t$a[1]\t$a[2]\t$left\n$a[0]\t$a[1]\t$a[2]\t$right\n"; - } else{ - my $all=join("\t",@a[0..2],$info); - print OUTFILE "$all\n"; - } -} - -# make sure output file name is $outfile -$command=join(" ","sed -e '/ /s//\t/g'", $tmp2,"|awk 'BEGIN{OFS=\"\\t\"}(NF==4)'", "|perl -pne 's/ /\t/g'>",$outfile); -system("$command"); -if($verbose){print "$command\n"}; -unlink("$tmp_name","$random_file","$tmp2","$outfile","$index","random_name","$new_blacklist") if (-z $outfile || ! -e $outfile) ; - if (-z $outfile || ! -e $outfile){ - print "Fixed mergeBed file is empty($outfile).\nNo strucutral variants found\n\n"; - open (OUT,">$OUTNAME")||die "Can't write files here!\n"; - &print_header(); - close OUT; - exit; -} - -print "completed fixing mergeBed\n\n"; - -############################################################### -# Seperate directions of soft clips -############################################################### -my $left_sc = join("", "left", $tmp2); -my $right_sc = join("", "right", $tmp2); -use FindBin qw($Bin); -#my $path=$Bin; - -$command=join("","grep left ", $tmp2, " |sed -e '/left /s//left\;/g' | sed -e '/ /s//\t/g'|perl ".$path."/direction_filter.pl - >",$left_sc); -system("$command"); -#print "$command\n"; -$command=join("","grep right ", $tmp2, " |sed -e '/right /s//right\;/g' | sed -e '/ /s//\t/g'|perl ".$path."/direction_filter.pl - >",$right_sc); -#$command=join(" ","grep right ", $tmp2, " |sed -e '/right /s//right\;/g' | sed -e '/ /s//\t/g' >",$right_sc); -system("$command"); -#print "$command\n"; -#die "CHECK $right_sc\n"; - -############################################################### -# Count the number and identify directions of soft clips -############################################################### -print "Count the number and identify directions of soft clips\n"; -#print "looking in $outfile\n"; -$outfile=join("",$random_name,".sc.fixed.merge.bed"); -#system("ls -lhrt"); -open (INFILE,$outfile)||die "couldn't open temp file\n\n"; -my $tmp3 = join("", $random_file, "predSV"); -open (OUTFILE, ">$tmp3")||die "couldn't create temp file\n\n"; -while(){ -chomp; - @_=split(/\t/,$_); - my $count=tr/\;//; - $count=$count+1; - my $left=0; - my $right=0; - - while ($_ =~ /left/g) { $left++ } # count number of right clips - while ($_ =~ /right/g) { $right++ } # count number of left clips - - ############################################################### - if ($count >= $minSoftReads){ - ####get longets soft-clipped read - my @clips=split(/\;|\|/,$_[3]); - - my ($max, $temp, $temp2, $temp3, $dir, $maxSclip) = (0) x 6; - for (my $i=0; $i<$count; $i++) { - my $plus1=$i+1; - $temp=length($clips[$i]); - $temp2=$clips[$plus1]; - $temp3=$clips[$i]; - - if ($temp > $max){ - $maxSclip=$temp3; - $max =$temp; - $dir=$temp2; - } else { - $max=$max; - $dir=$dir; - $maxSclip=$maxSclip; - } - $i++; - } - my $order2 = join("|", $left, $right); - #print join ("\t",@_[0..2],$maxSclip,$max,$dir,$count,$order2) . "\n"; - print OUTFILE join ("\t",@_[0..2],$maxSclip,$max,$dir,$count,$order2) . "\n"; - } elsif($_=~/unknown/){ - print OUTFILE join ("\t",@_[0..2],"NA","NA","left","NA","NA|NA") . "\n"; - print OUTFILE join ("\t",@_[0..2],"NA","NA","right","NA","NA|NA") . "\n"; - } - ####Format is Chrom,start, end,longest Soft-clip,length of longest Soft-clip, direction of longest soft-clip,#supporting softclips,#right Sclips|#left Sclips -} -close INFILE; -close OUTFILE; - -unlink("$tmp2","$tmp_name","$random_file","$tmp3","$outfile","$index","$random_name","$right_sc","$left_sc","$new_blacklist") if (-z $tmp3 || !-e $tmp3) ; - - if (-z $tmp3 || !-e $tmp3){ - print "No structural variants found while Counting the number and identify directions of soft clips.\n" ; - -# open (OUT,">$OUTNAME")||die "Can't write files here!\n"; -# &print_header(); -# close OUT; -exit; -} - -print "Done counting Softclipped reads\n"; -############################################################### -#### Print header information -############################################################### - - -foreach my $random_file_disc(@INPUT_BAM){ -print "Making the header for $random_file_disc\n"; -$SAMPLE_NAME=`samtools view -f2 -H $random_file_disc|awk '{if(\$1~/^\@RG/){sub("ID:","",\$2);name=\$2;print name}}'|head -1`; -$SAMPLE_NAME=~s/\n//g; -if($chrom){$SAMPLE_NAME.=".".$chrom} - -$SAMPLE_NAME.=".vcf"; -open (OUT,">$SAMPLE_NAME")||die "Can't write files here!\n"; -&print_header(); - -# DO the bulk of the work -open (FILE,"$tmp3")|| die "Can't open file\n"; - -while (){ - #If left clip {+- or -- or -+ }{+- are uninformative b/c they go upstream} - #If right clip {++ or -- or +-} - chomp $_; - my @res=();my $res; - my $line = $_; - my @info = split(/\t/, $_); - my $i=0; - my $basename=basename($random_file_disc);$i=0; - if($info[5] eq "left") { - $res=bulk_work("left", $line, $random_file_disc); - if(!$res){$res=join("\t",".",".",".",".",".",".",".",".",".",".")}; - $i++; - } - elsif ($info[5] eq "right") { - $res=bulk_work("right", $line, $random_file_disc); - if(!$res){$res=join("\t",".",".",".",".",".",".",".",".",".",".")}; - $i++; - } - if($res){@res=split("\t",$res); - print OUT join("\t",@res)."\n"; - }} -close FILE; -close OUT; -print "Done with $random_file_disc\n\n"; -} - - - -############################################################################### -############################################################################### -#### Delete temp files -my $meregedBed=join("",$random_name,".sc.direction.bed.sc.merge.bed"); - -if(defined($temp_output)){$temp_output=$temp_output} else {$temp_output="no"} - -if ($temp_output eq "no"){ - unlink("$tmp_name","$random_file","$tmp2",,"$tmp3","$outfile","$index","$random_name","$right_sc","$left_sc","$meregedBed","$random_name.bed"); -} -####Sort VCF -#my $tmp=join(".",$random_name,"tmp"); -#Get header -#$cmd="grep \"#\" $OUTNAME > $tmp"; -#system($cmd); -#sort results -#$cmd="grep -v \"#\" $OUTNAME|perl -pne 's/chr//'|sort -k1,1n -k2,2n|perl -ne 'print \"chr\".\$_' >>$tmp"; -#system($cmd); -#$cmd="mv $tmp $OUTNAME"; -#system($cmd); -#remove entries next to each other - - -print "Analysis Completed\n\nYou did it!!!\n"; -print "Finish Time : " . &spGetCurDateTime() . "\n"; -$now = time - $now; -printf("\n\nTotal running time: %02d:%02d:%02d\n\n", int($now / 3600), int(($now % 3600) / 60), -int($now % 60)); - -exit; - -############################################################################### -sub rev_comp { - my $dna = shift; - my $revcomp = reverse($dna); - $revcomp =~ tr/ACGTacgt/TGCAtgca/; - return $revcomp; -} - - -############################################################################### -#### to get reference base -sub getSeq{ - my ($chr,$pos,$fasta)=@_; - #don't require chr - #if($chr !~ /^chr/){die "$chr is not correct\n";} -# die "$pos is not a number\n" if ($pos <0); -my @result=(); - if ($pos <0){print "$pos is not a valid position (likely caused by circular MT chromosome)\n";return;} - - @result = `samtools faidx $fasta $chr:$pos-$pos`; - if($result[1]){chomp($result[1]); - return uc($result[1]); - } - return("NA"); - #### after return will not be printed - ####print "RESULTS=@result\n"; -} - -sub getBases{ - my ($chr,$pos1,$pos2,$fasta)=@_; - #don't require chr - #if($chr !~ /^chr/){die "$chr is not correct\n";} -my @result=(); - if ($pos1 <0){print "$pos1 is not a valid position (likely caused by circular MT chromosome)\n";return;}; - - @result = `samtools faidx $fasta $chr:$pos1-$pos2`; - if(!$result[1]){$result[1]="NA"}; - chomp($result[1]); - return uc($result[1]); - - #### after return will not be printed - ####print "RESULTS=@result\n"; -} -############################################################################### -#### to get time -sub spGetCurDateTime { - my ($sec, $min, $hour, $mday, $mon, $year) = localtime(); - my $curDateTime = sprintf "%4d-%02d-%02d %02d:%02d:%02d", - $year+1900, $mon+1, $mday, $hour, $min, $sec; - return ($curDateTime); -} - - -############################################################################### -#### print header -sub print_header { - my $date=&spGetCurDateTime(); - my $header = qq{##fileformat=VCFv4.1 -##fileDate=$date -##source=SoftSearch.pl -##reference=$INPUT_FASTA -##Usage= SoftSearch.pl -l $minSoft -q $MapQ -r $minSoftReads -d $dist_To_Soft -m $minRP -u $unmated_pairs -s $num_sd -b @INPUT_BAM -f $INPUT_FASTA -o $OUTNAME -##INFO= -##INFO= -##FORMAT= -##FORMAT= -##FORMAT= -##FORMAT= -##FORMAT= -##FORMAT= -##FORMAT= -##FORMAT= -##FORMAT= -##FORMAT= -##FORMAT= -##INFO= -##FORMAT= -#CHROM\tPOS\tID\tREF\tALT\tQUAL\tFILTER\tINFO\tFORMAT\t$SAMPLE_NAME\n}; - - print OUT $header; -} - - -############################################################################### -sub bulk_work { - my ($side, $line, $file) = @_; - my $local_levD = 0; - my $distl_levD = 0; - - #my @info = split(/\t/, $line); - my @plus_Reads = split(/\t/, $line); - $plus_Reads[7] =~ s/\n//g; - - #### softclip length and softclip size. - my $lSC = $plus_Reads[4]; - my $nSC = $plus_Reads[6]; - - - #Get all types of compatible reads - #Get improperly paired reads (@ max distance) - - #### default value for left SIDE. - #If left-clip, then look downstream for match of softclipped reads to define a deletion, but look for DRPs upstream - my $sv_type = "SVTYPE=BND"; - my $start_local=0; my $end_local=0;my $target_local="";my $target_drp="";my $start_drp="";my $end_drp=""; - if ($side =~ /left/) { - $start_local = $plus_Reads[1]-$dist_To_Soft; - $end_local = $plus_Reads[2]; - $start_drp = $plus_Reads[1]; - $end_drp = $plus_Reads[1]+$dist_To_Soft; - - } - else{ - $start_local = $plus_Reads[1]; - $end_local = $plus_Reads[1]+$dist_To_Soft; - $start_drp = $plus_Reads[1]-$dist_To_Soft; - $end_drp = $plus_Reads[1]; - } - - $target_local=join("", $plus_Reads[0], ":", $start_local, "-", $end_local); - $target_drp=join("", $plus_Reads[0], ":", $start_drp, "-", $end_drp); - my $num_unmapped_pairs=""; - if ($side =~ /right/) { - $num_unmapped_pairs=`samtools view $new_blacklist -q $MapQ -f8 -F 1536 -c $file $target_drp`; - } else { - $num_unmapped_pairs=`samtools view $new_blacklist -q $MapQ -f24 -F 1536 -c $file $target_drp`; - } -if($verbose){print "samtools view $new_blacklist -q $MapQ -f24 -F 1536 -c $file $target_drp\n";} - - $num_unmapped_pairs=~s/\n//; -if($verbose){print "NUM UNMAPPED PAIRS= $num_unmapped_pairs\n";} - my $REF1_base = ""; - my $REF2_base = ""; - my $INFO_1 = ""; - my $INFO_2 = ""; - my $ALT_1 = ""; - my $ALT_2 = ""; - my $isize = 0; - my $QUAL = ""; - my $FORMAT = "GT:"; - - #### get 8 bit rand id - my $BND1_name = join "", map { ("a".."z")[rand 26] } 1..8; - my $BND2_name = join "", map { ("a".."z")[rand 26] } 1..8; - $BND1_name=join "_","BND",$BND1_name; - $BND2_name=join "_","BND",$BND2_name; - - my $counts = {CTX => 0, DEL => 0, INS => 0, INV => 0, TDUP => 0, NOV_INS => 0 }; - my $event_mate_info = {CTX => "", DEL => "", INS => "", INV => "", TDUP => "", NOV_INS => "" }; - - #### get mate pair info and counts per event - foreach my $e (sort keys %{$counts}) { - my $h = get_counts_n_info($e, $side, $MapQ, $file, $dist_To_Soft, $target_drp, $upper_limit, $lower_limit); - - $counts->{$e} = $h->{count}; - $event_mate_info->{$e} = $h->{info}; - } - - my $max = 0; - my $type = "UNKNOWN"; - my $nRP = 0; - my $mate_info = "NA\tNA\tNA\tNA"; - my $summary = "GT:"; - - #### find max count of events and set type, nRP and info to corresponding - #### max count event. - #### also create a summary string of all counts to be added to VCF file. - foreach my $e (sort keys %{$counts}){ -# if ($counts->{$e} >=i $max){ - if ($counts->{$e} > $max){ - $type = $e .",". $counts->{$e}; - $nRP = $counts->{$e}; - - $max = $counts->{$e}; - - if (length($event_mate_info->{$e})) { - $mate_info = $event_mate_info->{$e}; - } - } - - $summary .= $e .",". $counts->{$e} .":"; - } - #print "done with Summaryi=$summary\n"; - #### remove last colon ":" from - $summary =~ s/:$//; - if (($minRP > $max)&&(!$disable_RP_only )){return}; - - #### Run Levenstein distance on softclip in target region to find out if its a small deletion/insetion - #### passing 1: clip_seq, 2: chr, 3: start, 4: end, 5: ref file. - my $levD = new LevD; -######################################################## -######################################################## -######################################################## - - #### redefine start and end location for LevD calc. -# $start = $plus_Reads[1]-$dist_To_Soft; -# $end = $plus_Reads[2]; - my $num_bases_to_loc=0; - my $new_start=0; - my $new_end=0; - my $del_seq=""; - my $start = $start_local; - my $end = $end_local; - if ($lSC=~/NA/){$lSC=0} - - if ($side =~ /right/) { - $levD->search($plus_Reads[3], $plus_Reads[0], $start, $end, $INPUT_FASTA); - $local_levD = sprintf("%.2f", $levD->{relative_edit_dist}); - $num_bases_to_loc=$levD->{index}; - $new_start = $plus_Reads[2]; - if ($plus_Reads[2]=~/^[0-9]/){$new_end=$plus_Reads[2]+$lSC}; - } - else{ - $levD->search($plus_Reads[3], $plus_Reads[0], $start, $end, $INPUT_FASTA); - $local_levD = sprintf("%.2f", $levD->{relative_edit_dist}); - $num_bases_to_loc=$levD->{index}; - if ($plus_Reads[2]=~/^[0-9]/){$new_start=$plus_Reads[2]-$lSC}; - $new_end = $plus_Reads[2]; - } - return if((!$new_start)||(!$new_end)); -return if ($new_start<0); - $del_seq=getBases($plus_Reads[0], $new_start,$new_end,$INPUT_FASTA); -############################################################################## -# #If there is a match, where is the start position of the match? -# -############################################################################## - - - #if $plus_Reads[3] eq "NA", then it was found without soft-clipped reads - if($plus_Reads[3] !~ /NA/){ - if (($local_levD < $levD_local_threshold)) { - return if (!$sv_only); - #### add value to summary to be written to vcf file. - $summary = "GT:sDel," . $plus_Reads[6]; - $type = "sDEL"; - ########################################################################### - ##### Printing output - - ######################################### - ##### Get DNA info - ######################################### - #$REF1_base = getSeq($plus_Reads[0], $plus_Reads[1], $INPUT_FASTA); - $REF1_base = substr($del_seq, 0, 1); - - #### this is alt ref. for softclip its $plus_Reads[3] - $REF2_base = $del_seq; - $QUAL = 1/($local_levD + 0.001); - $QUAL = sprintf("%.2f",$QUAL); - $isize = length($del_seq); - - #### svtype = none for sDEL - #### isize = length($info[3]); - #### nRP = NA - #### mate_id = NA - #### CTX,:DEL,:....sDEL,## - $INFO_1=join(";", "SVTYPE=NA", "EVENT=$type", "ISIZE=$isize"); - - #Add Sample infomration - my $FORMAT="GT:sDEL"; - $FORMAT .= ":lSC:nSC:uRP:levD_local"; - my $SAMPLE= "0/1:"; - $SAMPLE .= "$plus_Reads[6]:$lSC:$nSC:$num_unmapped_pairs:$local_levD"; - - #### remove any white spaces. - $INFO_1=~s/\s//g; - $INFO_2=~s/\s//g; - - $BND1_name =~ s/^BND/LEVD/; - # If left, then the start position is plus_Reads[1]-isize - my $start_pos=0; - #Make sure Ref1 and Ref2 bases are different - if($REF2_base eq $REF1_base){$REF1_base="NA"} - if($side=~/left/){$start_pos=$plus_Reads[1]-$isize}else{$start_pos=$plus_Reads[1]}; - my $var=join("\t", $plus_Reads[0], $start_pos, $BND1_name, $REF2_base, $REF1_base, $QUAL, "PASS", $INFO_1,$FORMAT,$SAMPLE); - return $var; - #print OUT join ("\t", $plus_Reads[0], $start_pos, $BND1_name, $REF2_base, $REF1_base, $QUAL, "PASS", $INFO_1,$FORMAT,$SAMPLE, "\n"); -# return; - } - } - - #### Otherwise, look for DRP mate info - #if($nRP=~/NA/){print "MATE_INFO=$mate_info\tSide=$side\tline=$line\n";} - my @mate_info_arr = split(/\t/, $mate_info); - $nRP = $mate_info_arr[3]; - my $mate_chr=$mate_info_arr[0]; - - if((! defined $nRP) || ($nRP =~ /na/i) || ($mate_chr =~ /NA/) ){ - #PRINT UNKNOWN -return if ($nRP =~ /na/i); - #print "There is an unknown\nNRP=$nRP Mate_CHR=$mate_chr minRP=$minRP\n";die; - $summary .= ":unknown," . $plus_Reads[6]; - $type = "unknown"; - $REF1_base = getSeq($plus_Reads[0], $plus_Reads[1], $INPUT_FASTA); - $REF2_base = $plus_Reads[3]; - $BND1_name =~ s/^BND/UNKNOWN/; - $QUAL = 1/($local_levD + 0.001); - $QUAL = sprintf("%.2f",$QUAL); - $INFO_1=join(";", "SVTYPE=unknown", "EVENT=unknown", "ISIZE=unknown"); - #Add Sample infomration - my $FORMAT="GT:sDEL"; - $FORMAT .= ":lSC:nSC:uRP:levD_local"; - my $SAMPLE = "0/1:"; - $SAMPLE .= "$plus_Reads[6]:$lSC:$nSC:$num_unmapped_pairs:$local_levD"; - #### remove any white spaces. - $INFO_1=~s/\s//g; - #print join ("\t", $plus_Reads[0], $plus_Reads[1], $REF2_base, $REF1_base, $QUAL, "PASS", $INFO_1,$FORMAT,$SAMPLE, "\n"); - - #print OUT join ("\t", $plus_Reads[0], $plus_Reads[1], $BND1_name, $REF1_base, $REF2_base, $QUAL, "PASS", $INFO_1,$FORMAT,$SAMPLE, "\n"); - my $var=join("\t", $plus_Reads[0], $plus_Reads[1], $BND1_name, $REF1_base, $REF2_base, $QUAL, "PASS", $INFO_1,$FORMAT,$SAMPLE); - return $var; - - } - - #### end if there is no mate info or nRP+uRP ($num_unmapped_pairs+$nRP))); - - ################################################################################## - # Find out if mates have nearby soft-clips (to refine the breakpoints) - ################################################################################## - #Look for evidence of soft-clipping near mate - my @mate_soft_arr = (); - my $mate_start = 0; - my $mate_soft = ""; - - @mate_info_arr = split(/\t/, $mate_info); - - #### mate start and end locations. - my $filename = $right_sc; - - $start = $mate_info_arr[1] - $dist_To_Soft; - $end = $mate_info_arr[1]; - - if ($side =~ /right/) { - $start = $mate_info_arr[2]; - $end = $mate_info_arr[2] + $dist_To_Soft; - - $filename = $left_sc; - } - - #### add levenstein distance to Summary - #print "Calc distal Levd\n"; - $levD->search(rev_comp($plus_Reads[3]), $mate_info_arr[0], $start, $end, $INPUT_FASTA); - $distl_levD = sprintf("%.2f", $levD->{relative_edit_dist}); - $distl_levD = "NA" if($plus_Reads[3] =~ /NA/); - #If there is no softclips to string match, then give 0 as quality value - if ($plus_Reads[3] !~ /NA/){ - $QUAL=1/($distl_levD + 0.001); - } - else { - $QUAL=0; - }; - $QUAL=sprintf("%.2f",$QUAL); - #### looking for softclips to refine break point - #### if left look in right and vice-versa. - $cmd = qq{echo -e "$mate_info_arr[0]\t$start\t$end"}; - $cmd .= qq{ | awk -F'\t' 'NR==3' | intersectBed -a stdin -b $filename | head -1}; - - $mate_soft = `$cmd`; - - $mate_soft =~ s/\n//g; - @mate_soft_arr = split(/\s/, $mate_soft); -my $NO_MATE_SC=""; - if(@mate_soft_arr){ - $mate_chr = $mate_soft_arr[0]; - $mate_start = $mate_soft_arr[1]; - $NO_MATE_SC="APPROXIMATE"; - - } else{ - @mate_info_arr = split(/\s/,$mate_info); - $mate_chr = $mate_info_arr[0]; - $mate_start = $mate_info_arr[1]; - } - - #end if there is no mate info - return if ($mate_chr eq ""); - #end if there is no mate info and !disable_RP_only - return if (($lSC =~/NA/)&&(!$disable_RP_only)); - - - ########################################################################### - ##### Printing output - - ######################################### - # Get DNA info - ######################################### - #print "PLUS_READS=$plus_Reads[0],$plus_Reads[1]\nMATE=$mate_chr,$mate_start,$INPUT_FASTA\n"; - $REF1_base = getSeq($plus_Reads[0], $plus_Reads[1], $INPUT_FASTA); - - ### this is alt ref. for softclip its $plus_Reads[3] - $REF2_base = getSeq($mate_chr, $mate_start, $INPUT_FASTA); - - ######################################### - # print in VCF format - ######################################### - - #### abs value to account for left and right reads. - $isize = abs($plus_Reads[1]-$mate_start); - - my $event_type=$type; - $event_type=~ s/,|[0-9]//g; - $INFO_1=join(";", "$sv_type", "EVENT=$event_type", "ISIZE=$isize","MATE_ID=$BND2_name"); - $INFO_2=join(";", "$sv_type", "EVENT=$event_type", "ISIZE=$isize","MATE_ID=$BND1_name"); - - #### remove any white spaces. - #### ask: did you mean to remove space from ends? eg. trim() - $INFO_1=~s/\s//g; - $INFO_2=~s/\s//g; - - $FORMAT=$summary; - $FORMAT=~ s/,|[0-9]//g; - $FORMAT .= ":lSC:nSC:uRP:distl_levD"; - if($NO_MATE_SC){$INFO_2 .= ":NO_MATE_SC"} - my $SAMPLE="0/1:"; - $SAMPLE .=$summary; -# if($NO_MATE_SC){$SAMPLE.= ":$NO_MATE_SC"} - - $SAMPLE=~s/[A-Z|,|_]//g; - my $MATE_SAMPLE=$SAMPLE; - $SAMPLE .= ":$lSC:$nSC:$num_unmapped_pairs:$distl_levD"; - $MATE_SAMPLE .=":NA:NA:NA:NA"; - $SAMPLE=~s/::/:/g; - $MATE_SAMPLE=~s/::/:/g; - - if($type !~ /INV/){ - $ALT_1 = join("","]",$mate_chr,":",$mate_start,"]",$REF1_base); - $ALT_2 = join("",$REF2_base,"[",$plus_Reads[0],":",$plus_Reads[1],"["); - # 2 321682 bnd_V T ]13:123456]T 6 PASS SVTYPE=BND - # 13 123456 bnd_U C C[2:321682[ 6 PASS SVTYPE=BND - } else { - $ALT_1 = join("", "]", $plus_Reads[0], ":", $plus_Reads[1], "]", $REF2_base); - $ALT_2 = join("", $REF1_base, "[", $mate_chr, ":", $mate_start, "["); - } - - if(($mate_chr) && ($plus_Reads[0])){ -# print OUT join ("\t", $plus_Reads[0], $plus_Reads[1], $BND1_name, $REF1_base, $ALT_1, $QUAL,"PASS", $INFO_1, $FORMAT,$SAMPLE,"\n"); -# print OUT join ("\t", $mate_chr, $mate_start, $BND2_name, $REF2_base, $ALT_2, $QUAL, "PASS", $INFO_2, $FORMAT,$MATE_SAMPLE,"\n"); - my $var=join ("\t", $plus_Reads[0], $plus_Reads[1], $BND1_name, $REF1_base, $ALT_1, $QUAL,"PASS", $INFO_1, $FORMAT,$SAMPLE); - return $var; - } -} - -############################################################################### -############################################################################### -sub get_counts_n_info { - my ($event, $side, $mapQ, $file, $dist, $target, $upL, $lwL) = @_; - - my $mate_info = ""; - my $cmd = ""; - - if ($event =~ /^CTX$/i) { - #print "CTX side $side\n"; - if ($side =~ /right/i) { - $cmd = qq{samtools view $new_blacklist -q $mapQ -f 32 -F 1536 $file $target}; - $cmd .= qq{ | perl -ane 'if(\$F[6] ne "="){\$end=\$F[7]+1; print join ("\\t",\$F[6],\$F[7],\$end,"\\n")}'}; - $cmd .= qq{ | sortBed | mergeBed -d $dist -n | sort -k4nr | head -1}; -if($verbose){print "$cmd\n"} - $mate_info=`$cmd`; - } else { - $cmd = qq{ samtools view $new_blacklist -q $mapQ -f 16 -F 1536 $file $target}; - $cmd .= qq{ | perl -ane 'if(\$F[6] ne "="){\$end=\$F[7]+1; print join ("\\t",\$F[6],\$F[7],\$end,"\\n")}'}; - $cmd .= qq{ | sortBed | mergeBed -d $dist -n | sort -k4nr | head -1}; -if($verbose){print "$cmd\n"} - $mate_info=`$cmd`; - } - } elsif ($event =~ /^DEL$/i) { - #print "DEL side $side\n"; - if ($side =~ /right/i) { - $cmd = qq{samtools view $new_blacklist -q $mapQ -f 32 -F 1552 $file $target}; - $cmd .= qq{ | awk '{OFS="\\t"}{if((\$7 ~ /=/)&&(\$9>$upL)){end=\$8+1;print \$3,\$8,end}}'}; - $cmd .= qq{ | sortBed | mergeBed -d $dist -n | sort -k4nr | head -1}; -if($verbose){print "$cmd\n"} - $mate_info=`$cmd`; - } else { - $cmd = qq{samtools view $new_blacklist -q $mapQ -F 1568 -f 16 $file $target}; - $cmd .= qq{ | awk '{OFS="\\t"} {if((\$7 ~ /=/)&&(\$9<-$upL)){end=\$8+1;print \$3,\$8,end}}'}; - $cmd .= qq{ | sortBed | mergeBed -d $dist_To_Soft -n | sort -k4nr | head -1}; -if($verbose){print "$cmd\n"} - - $mate_info=`$cmd`; - } - } elsif ($event =~ /^INS$/i) { - #print "INS side $side\n"; - if ($side =~ /right/i) { - $cmd = qq{samtools view $new_blacklist -q $mapQ -f 32 -F 1552 $file $target}; - $cmd .= qq{ | awk '{OFS="\\t"}{if((\$7 ~ /=/)&&(\$9<$lwL && \$9 > 0 )){end=\$8+1;print \$3,\$8,end}}'}; - $cmd .= qq{ | sortBed | mergeBed -d $dist -n | sort -k4nr | head -1}; -if($verbose){print "$cmd\n"} - $mate_info = `$cmd`; - } else { - $cmd = qq {samtools view $new_blacklist -q $mapQ -f 16 -F 1568 $file $target}; - $cmd .= qq{ | awk '{OFS="\\t"}{if((\$7 ~ /=/)&&(\$9>-$lwL && \$9 < 0 )){end=\$8+1;print \$3,\$8,end}}'}; - $cmd .= qq{ | sortBed | mergeBed -d $dist -n | sort -k4nr | head -1}; -if($verbose){print "$cmd\n"} - $mate_info = `$cmd`; - } - } elsif ($event =~ /^INV$/i) { - #print "INV side $side\n"; - if ($side =~ /right/i) { - $cmd = qq{samtools view $new_blacklist -q $mapQ -F 1596 $file $target}; - $cmd .= qq{ | awk '{OFS="\\t"}{if((\$7 ~ /=/)){end=\$8+1;print \$3,\$8,end}}'}; - $cmd .= qq{ | sortBed | mergeBed -d $dist_To_Soft -n | sort -k4nr | head -1}; -if($verbose){print "$cmd\n"} - $mate_info = `$cmd`; - } else { - $cmd = qq{samtools view $new_blacklist -q $mapQ -f 48 -F 1548 $file $target}; - $cmd .= qq{ | awk '{OFS="\\t"}{if((\$7 ~ /=/)){end=\$8+1;print \$3,\$8,end}}'}; - $cmd .= qq{ | sortBed | mergeBed -d $dist -n | sort -k4nr | head -1}; -if($verbose){print "$cmd\n"} - $mate_info = `$cmd`; - } - } elsif ($event =~ /^TDUP$/i) { - #print "TDUP side $side\n"; - if ($side =~ /right/i) { - $cmd = qq{samtools view $new_blacklist -q $mapQ -f 32 -F 1552 $file $target}; -# $cmd .= qq{ | awk '{OFS="\\t"}{if((\$7 ~ /=/)&&(\$9>$upL)){end=\$8+1;print \$3,\$8,end}}'}; - $cmd .= qq{ | awk '{OFS="\\t"}{if((\$7 ~ /=/)&&(\$4>\$8)&&(\$9<0)){end=\$8+1;print \$3,\$8,end}}'}; - $cmd .= qq{ | sortBed | mergeBed -d $dist -n | sort -k4nr | head -1}; -if($verbose){print "$cmd\n"} - $mate_info = `$cmd`; - } else { - $cmd = qq{samtools view $new_blacklist -q $mapQ -f 16 -F 1568 $file $target}; -# $cmd .= qq{ | awk '{OFS="\\t"}{if((\$7 ~ /=/)&&(\$9<-$upL )){end=\$8+1;print \$3,\$8,end}}'}; - $cmd .= qq{ | awk '{OFS="\\t"}{if((\$7 ~ /=/)&&(\$4<\$8)&&(\$9>0)){end=\$8+1;print \$3,\$8,end}}'}; - $cmd .= qq{ | sortBed | mergeBed -d $dist -n | sort -k4nr | head -1}; -if($verbose){print "$cmd\n"} - $mate_info = `$cmd`; - } - } elsif ($event =~ /^NOV_INS$/i) { - #print "NOV_INS side $side\n"; - if ($side =~ /right/i) { - $cmd = qq{samtools view $new_blacklist -q $mapQ -f 8 -F 1552 $file $target}; - $cmd .= qq{ | awk '{OFS="\\t"}{end=\$8+1;print \$3,\$8,end}'}; - $cmd .= qq{ | sortBed | mergeBed -d $dist -n | sort -k4nr | head -1}; -if($verbose){print "$cmd\n"} - $mate_info = `$cmd`; - } else { - $cmd = qq{samtools view $new_blacklist -q $mapQ -f 24 -F 1536 $file $target}; - $cmd .= qq{ | awk '{OFS="\\t"}{end=\$8+1;print \$3,\$8,end}'}; - $cmd .= qq{ | sortBed | mergeBed -d $dist -n | sort -k4nr | head -1}; -if($verbose){print "$cmd\n"} - $mate_info = `$cmd`; - } - } - - $mate_info=~s/\n//g; - my @tmp=split(/\t/, $mate_info); - - my $counts = 0; - - if (defined $tmp[3]) { - $tmp[3] =~ s/\n//g; - - $counts = $tmp[3] if (length($tmp[3])); - } - return ({count=>$counts, info=>$mate_info}); -} - diff -r 1163c16cb3c0 -r fa99a9417ea1 2.4/src/SoftSearch.pl --- a/2.4/src/SoftSearch.pl Mon Jun 02 07:35:53 2014 -0400 +++ /dev/null Thu Jan 01 00:00:00 1970 +0000 @@ -1,1192 +0,0 @@ -#!/usr/bin/perl - -#### -#### Usage: SoftSearch.pl [-lqrmsd] -b -f -sam -bed -#### Created 1-30-2012 by Steven Hart, PhD -#### hart.steven@mayo.edu -#### Required bedtools & samtools to be in path - - -use lib "/home/plus91/shed_tools/toolshed.g2.bx.psu.edu/repos/plus91-technologies-pvt-ltd/softsearch/e3609c8714fb/softsearch/2.4/lib" ; - -use Getopt::Long; -use strict; -use warnings; -#use Data::Dumper; -use LevD; -use File::Basename; - -my ($INPUT_BAM,$INPUT_FASTA,$OUTPUT_FILE,$minSoft,$minSoftReads,$dist_To_Soft,$bedtools,$samtools); -my ($minRP, $temp_output, $num_sd, $MapQ, $chrom, $unmated_pairs, $minBQ, $pair_only, $disable_RP_only); -my ($levD_local_threshold, $levD_distl_threshold,$pe_upper_limit,$high_qual,$sv_only,$blacklist,$genome_file,$verbose); - -my $cmd = ""; - -#Declare variables -GetOptions( - 'b=s' => \$INPUT_BAM, - 'f=s' => \$INPUT_FASTA, - 'o:s' => \$OUTPUT_FILE, - 'm:i' => \$minRP, - 'l:i' => \$minSoft, - 'r:i' => \$minSoftReads, - 't:i' => \$temp_output, - 's:s' => \$num_sd, - 'd:i' => \$dist_To_Soft, - 'q:i' => \$MapQ, - 'c:s' => \$chrom, - 'u:s' => \$unmated_pairs, - 'x:s' => \$minBQ, - 'p' => \$pair_only, - 'g' => \$disable_RP_only, - 'j:s' => \$levD_local_threshold, - 'k:s' => \$levD_distl_threshold, - 'a:s' => \$pe_upper_limit, - 'e:s' => \$high_qual, - 'L' => \$sv_only, - 'v' => \$verbose, - 'blacklist:s' => \$blacklist, - 'genome_file:s' => \$genome_file, - "help|h|?" => \&usage); - -unless($sv_only){$sv_only=""}; -if(defined($INPUT_BAM)){$INPUT_BAM=$INPUT_BAM} else {print usage();die "Where is the BAM file?\n\n"} -if(defined($INPUT_FASTA)){$INPUT_FASTA=$INPUT_FASTA} else {print usage();die "Where is the fasta file?\n\n"} -my ($fn,$pathname) = fileparse($INPUT_BAM,".bam"); -my $index=`ls $pathname/$fn*bai|head -1`; -#my $index =`ls \${INPUT_BAM%.bam}*bai`; -#print "INDEX=$index\n"; -if(!$index){die "\n\nERROR: you need index your BAM file\n\n"} - -### get current time -print "Start Time : " . &spGetCurDateTime() . "\n"; -my $now = time; - -#if(defined($OUTPUT_FILE)){$OUTPUT_FILE=$OUTPUT_FILE} else {$OUTPUT_FILE="output.vcf"; print "\nNo outfile specified. Using output.vcf as default\n\n"} -if(defined($minSoft)){$minSoft=$minSoft} else {$minSoft=5} -if(defined($minRP)){$minRP=$minRP} else {$minRP=5} -if(defined($minSoftReads)){$minSoftReads=$minSoftReads} else {$minSoftReads=5} -if(defined($dist_To_Soft)){$dist_To_Soft=$dist_To_Soft} else {$dist_To_Soft=300} -if(defined($num_sd)){$num_sd=$num_sd} else {$num_sd=6} -if(defined($MapQ)){$MapQ=$MapQ} else {$MapQ=20} - -unless (defined $pe_upper_limit) { $pe_upper_limit = 10000; } -unless (defined $levD_local_threshold) { $levD_local_threshold = 0.05; } -unless (defined $levD_distl_threshold) { $levD_distl_threshold = 0.05; } -#Get sample name if available -my $SAMPLE_NAME=""; -my $OUTNAME =""; -$SAMPLE_NAME=`samtools view -f2 -H $INPUT_BAM|awk '{if(\$1~/^\@RG/){sub("ID:","",\$2);name=\$2;print name}}'|head -1`; -$SAMPLE_NAME=~s/\n//g; -if (!$OUTPUT_FILE){ - if($SAMPLE_NAME ne ""){$OUTNAME=$SAMPLE_NAME.".vcf"} - else {$OUTNAME="output.vcf"} -} -else{$OUTNAME=$OUTPUT_FILE} - -print "Writing results to $OUTNAME\n"; - - -##Make sure if submitting on SGE, to prepned the "chr". Not all referecne FAST files require "chr", so we shouldn't force the issue. -if(!defined($chrom)){$chrom=""} -if(!defined($unmated_pairs)){$unmated_pairs=0} - -my $badQualValue=chr($MapQ); -if(defined($minBQ)){ $badQualValue=chr($minBQ); } - -if($badQualValue eq "#"){$badQualValue="\#"} - -# adding and cheking for samtools and bedtools in the PATh -## check for bedtools and samtools in the path -$bedtools=`which intersectBed` ; -if(!defined($bedtools)){die "\nError:\n\tno bedtools. Please install bedtools and add to the path\n";} -#$samtools=`samtools 2>&1`; -$samtools=`which samtools`; -if($samtools !~ /(samtools)/i){die "\nError:\n\tno samtools. Please install samtools and add to the path\n";} - -print "Usage = SoftSearch.pl -l $minSoft -q $MapQ -r $minSoftReads -d $dist_To_Soft -m $minRP -s $num_sd -c $chrom -b $INPUT_BAM -f $INPUT_FASTA -o $OUTNAME \n\n"; -sub usage { - print "\nusage: SoftSearch.pl [-cqlrmsd] -b -f \n"; - print "\t-q\t\tMinimum mapping quality [20]\n"; - print "\t-l\t\tMinimum length of soft-clipped segment [5]\n"; - print "\t-r\t\tMinimum depth of soft-clipped reads at position [5]\n"; - print "\t-m\t\tMinimum number of discordant read pairs [5]\n"; - print "\t-s\t\tNumber of sd away from mean to be considered discordant [6]\n"; - print "\t-u\t\tNumber of unmated pairs [0]\n"; - print "\t-d\t\tMax distance between soft-clipped segments and discordant read pairs [300]\n"; - print "\t-o\t\tOutput file name [output.vcf]\n"; - print "\t-t\t\tPrint temp files for debugging [no|yes]\n"; - print "\t-c\t\tuse only this chrom or chr:pos1-pos2\n"; - print "\t-p\t\tuse paired-end mode only. In other words, don't try to find soft-clipping events!\n"; - print "\t-g\t\tEnable paired-only seach. This will look for discordant read pairs even without soft clips.\n"; - print "\t-a\t\tset the minimum distance for a discordant read pair without soft-clipping info [10000]\n"; - print "\t-L\t\tFlag to print out even small deletions (low quality)\n"; - print "\t-e\t\tdisable strict quality filtering of base qualities in soft-clipped reads [no]\n"; - print "\t-blacklist\tareas of the genome to skip calling. Requires -genome_file\n"; - print "\t-genome_file\ttab seperated value of chromosome name and length. Only used with -blacklist option\n\n"; - - exit 1; - } - - -############################################################# -# create temporary variable name -############################################################# -srand (time ^ $$ ^ unpack "%L*", `ps axww | gzip -f`); -our $random_name=join "", map { ("a".."z")[rand 26] } 1..8; - -############################################################# -## create green list -############################################################## -# -my $new_blacklist=""; -if($blacklist){ - if(!$genome_file){die "if using a blacklist, you must also specify the location of a genome_file - The format of the genome_file should be - chrom size - chr1 249250621 - chr2 243199373 - ... - - If using hg19, you can ge the genome file by - mysql --user=genome --host=genome-mysql.cse.ucsc.edu -A -e \"select chrom, size from hg19.chromInfo\" > hg19.genome";} - - $cmd=join("","complementBed -i $blacklist -g $genome_file >",$random_name,".bed") ; - system ($cmd); - $new_blacklist=join(""," -L ",$random_name,".bed "); - } - -if($verbose){print "CMD=$cmd\nBlacklist is $new_blacklist\n";} - - - - - -############################################################# -# Calcualte insert size distribution of properly mated reads -############################################################# - -#Change for compatability with other operating systems -#my $metrics=`samtools view -q $MapQ -f2 $INPUT_BAM $chrom|cut -f9|head -10000|awk '{if (\$1<0){\$1=-\$1}else{\$1=\$1} sum+=\$1; sumsq+=\$1*\$1} END {print sum/NR, sqrt(sumsq/NR - (sum/NR)**2)}'`; - -my $metrics=`samtools view -q $MapQ -f2 $INPUT_BAM $chrom|cut -f9|head -10000|awk '{if (\$1<0){\$1=-\$1}else{\$1=\$1} sum+=\$1; sumsq+=\$1*\$1} END {print sum/NR, sqrt(sumsq/NR - (sum/NR)^2)}'`; -#my ($mean,$stdev)=split(/ /,$metrics); -my ($mean,$stdev)=split(/\s/,$metrics); -$stdev=~s/\n//; -my $upper_limit=int($mean+($num_sd*$stdev)); -my $lower_limit=int($mean-($num_sd*$stdev)); -die if (!$mean); -print qq{The mean insert size is $mean +/- $stdev (sd) -The upper limit = $upper_limit -The lower limit = $lower_limit\n -}; -if($lower_limit<0){ - print "Warning!! Given this insert size distribution, we can not call small indels. No other data will be affected\n"; - $lower_limit=1; -} -my $tmp_name=join ("",$random_name,".tmp.bam"); -my $random_file_sc = ""; -my $command = ""; - -############################################################# -# Make sam file that has soft clipped reads -############################################################# -#give file a name -if(!defined($pair_only)){ - $random_file_sc=join ("",$random_name,".sc.sam"); - $command=join ("","samtools view -q $MapQ -F 1024 $INPUT_BAM $chrom $new_blacklist| awk '{OFS=\"\\t\"}{c=0;if(\$6~/S/){++c};if(c == 1){print}}' | perl -ane '\$TR=(\@F[10]=~tr/\#//);if(\$TR<2){print}' > ", $random_file_sc); - - print "Making SAM file of soft-clipped reads\n"; -if($verbose){ print "$command\n";} - system("$command"); - - ############################################################# - # Find areas that have deep enough soft-clip coverage - print "Identifying soft-clipped regions that are at least $minSoft bp long \n"; - open (FILE,"$random_file_sc")||die "Can't open soft-clipped sam file $random_file_sc\n"; - - my $tmpfile=join("",$random_file_sc,".sc.passfilter"); - open (OUT,">$tmpfile")||die "Can't write files here!\n"; - - while(){ - @_ = split(/\t/, $_); - #### parse CIGAR string and create a hash of array of each operation - my @CIGAR = split(/([0-9]+[SMIDNHXP])/, $_[5]); - my $hash; - map { push(@{$hash->{$2}}, $1) if (/(\d+)([SMIDNHXP])/) } @CIGAR; - - #for ($i=0; $i<=$#softclip_pos; $i++) { - foreach my $softclip (@{$hash->{S}}) { - #if ($CIGAR[$softclip_pos[$i]] > $minSoft){ - if ($softclip > $minSoft){ - ###############Make sure base qualities don't have more than 2 bad marks - my $qual=$_[10]; - my $TR=($qual=~tr/$badQualValue//); - if($badQualValue eq "#"){ $TR=($qual=~tr/\#//); } - #Skip the soft clip if there is more than 2 bad qual values - #next if($TR > 2); -# if (!$high_qual){next if($TR > 2);} - print OUT; - last; - } - } - } - close FILE; - close OUT; - - $command=join(" ","mv",$tmpfile,$random_file_sc); -if($verbose){ print "$command\n";} - system("$command"); -} - -######################################################### -#Stack up SoftClips -######################################################### -my $random_file=join("",$random_name,".sc.direction.bed"); -if(!defined($pair_only)){ - open (FILE,"$random_file_sc")|| die "Can't open sam file\n"; - #$random_file=join("",$random_name,".sc.direction"); - - print "Calling sides of soft-clips\n"; - #\nTMPOUT=$random_file\tINPUT=$random_file_sc\n\n"; - open (TMPOUT,">$random_file")|| die "Can't create tmp file\n"; - - while (){ - @_ = split(/\t/, $_); - #### parse CIGAR string and create a hash of array of each operation - my @CIGAR = split(/([0-9]+[SMIDNHXP])/, $_[5]); - my $hash; - map { push(@{$hash->{$2}}, $1) if (/(\d+)([SMIDNHXP])/) } @CIGAR; - - #### next if softclips on each end - next if ($_[5] =~ /^[0-9]+S.*S$/); - - #### next softclip occurs in the middle - next if ($_[5] =~ /^[0-9]+[^S][0-9].*S.+$/); - - my $softclip = $hash->{S}[0]; - - my $end1 = 0; - my $end2 = 0; - my $softBases = ""; - my $right_corrected="";my $left_corrected=""; - - if ($softclip > $minSoft) { - - ####If the soft clip occurs at end of read and its on the minus strand, then it's a right clip - if ($_[5] =~ /^.*S$/) { - $end1=$_[3]+length($_[9])-$softclip-1; - $end2=$end1+1; -next if ($end1<0); - #RIGHT clip on Minus - $softBases=substr($_[9], length($_[9])-$softclip, length($_[9])); - #Right clips don't always get clipped correctly, so fix that - # Check to see if sc base matches ref - $right_corrected=baseCheck($_[2],$end2,"right",$softBases); - print TMPOUT "$right_corrected\n" - - } else { - #### Begins with S (left clip) - $end1=$_[3]-$softclip; -next if ($end1<0); - - $softBases=substr($_[9], 0,$softclip);#print "TMP=$softBases\n"; - $left_corrected=baseCheck($_[2],$end1,"left",$softBases); -if(!$left_corrected){print "baseCheck($_[2],$end1,left,$softBases)\n";next} - print TMPOUT "$left_corrected\n"; -#print "\nSEQ=$_[9]\t\n"; - - } - } - } -close FILE; -close TMPOUT; -} -sub baseCheck{ - my ($chrom,$pos,$direction,$softBases)=@_; - #skip if position is less than 0, which is caused by MT DNA - return if ($pos<0); - my $exit=""; - - while(!$exit){ - if($direction=~/right/){ - my $refBase=getSeq($chrom,$pos,$INPUT_FASTA); - my $softBase=substr($softBases,0,1); - if ($softBase !~ /$refBase/){ - my $value=join("\t",$chrom,$pos,$pos+1,join("|",$softBases,$direction)); - $exit="STOP"; - return $value; - } - else{ - $pos=$pos+1; - $softBases=substr($softBases, 1,length($softBases)); - } - } - else{ - my $refBase=getSeq($chrom,$pos+1,$INPUT_FASTA); - my $softBase=substr($softBases,-1,1); - if ($softBase !~ /$refBase/){ - $pos=$pos-1+length($softBases); - my $value=join("\t",$chrom,$pos-1,$pos,join("|",$softBases,$direction)); - $exit="STOP"; - return $value; - } - else{ - $pos=$pos-1; - $softBases=substr($softBases, 0, -1); - #print "Trying again $softBases\n"; - } - - } - -} -} -#Remove SAM files to conserve space -unlink($random_file_sc); - - -my $random_file_disc="$INPUT_BAM"; -### -# -###################################################### -# Transform Read pair groups into softclip equivalents -###################################################### -# -# -# -my $v=""; -#if($disable_RP_only){ -print "Running Bam2pair.pl\n"; -print "Looking for discordant read pairs without requiring soft-clipping information\n"; - use FindBin qw($Bin); - my $path=$Bin; -# print"\n\nPATH=$path\n\n"; -if($verbose){$v="-v"} - my $tmp_out=join("",$random_name,"RP.out"); - $command=join("","perl ",$path,"/Bam2pair.pl -b $random_file_disc -o $tmp_out -isize $pe_upper_limit -winsize $dist_To_Soft -min $minRP -chrom $chrom -prefix $random_name -q $MapQ -blacklist $random_name.bed $v"); -if($verbose){ print "$command\n"}; - system("$command"); - $command=join("","perl -ane '\$end1=\@F[1];\$end2=\@F[3];print join(\"\\t\",\@F[0..1],\$end1,\"unknown|left\");print \"\\n\";print join(\"\\t\",\@F[2..3],\$end2,\"unknown|left\");print \"\\n\"' ", $tmp_out," >> ",$random_file); -if($verbose){print "$command\n"}; - system($command); - unlink($tmp_out); -#} -# - - -###################################################### -unlink("$random_file","$tmp_name","$random_file","$index","$random_name","$new_blacklist") if (-z $random_file || ! -e $random_file ) ; -if (-z $random_file || ! -e $random_file){ - print "Softclipped file is empty($random_file).\nNo soft clipping found using desired paramters\n\n"; - open (OUT,">$OUTNAME")||die "Can't write files here!\n"; - &print_header(); - close OUT; - exit; - } - - -############################################################# -# Make sure there are enough soft-clippped supporting reads -############################################################# -my $outfile=join("",$random_file,".sc.merge.bed"); -#sortbed -i .sc.direction | mergeBed -nms -d 25 -i stdin > .sc.merge.bed -$command=join(" ","sortBed -i",$random_file," | mergeBed -nms -i stdin","|egrep \";|,\"","|awk '{OFS=\"\t\"}(NF==4)'",">",$outfile); - -print "$command\n" if ($verbose); -system("$command"); - -if (-z $outfile || ! -e $outfile){ - unlink("$tmp_name","$random_file","$outfile","$index","$random_name","$new_blacklist"); - print "mergeBed file is empty.\nNo strucutral variants found\n\n" ; - open (OUT,">$OUTNAME")||die "Can't write files here!\n"; - &print_header(); - close OUT; - exit; -} - -print "completed mergeBed\n"; - -############################################################### -# If left and right are on the same line, make into 2 lines -############################################################### -open (INFILE,$outfile)||die "couldn't open temp file : $. \n\n"; -my $tmp2=join("",$random_name,".sc.fixed.merge.bed"); -#print "INFILE=$outfile\tOUTFILE=$tmp2\n\n"; -#INPUT FORMAT=chr9\t131467\t131473\tATGCTTATTAAAA|left;TTATTAAAAGCATA|left -open (OUTFILE,">$tmp2")||die "couldn't create temp file : $. \n\n"; -while(){ - chomp $_; - my $l = $_; - - my @a = split(/\t/, $l); - my $info = $a[3]; - my @info_arr = split(/\;/, $info); - my @left_arr=(); - my @right_arr=(); - @left_arr = grep(/left/, @info_arr); - @right_arr = grep(/right/, @info_arr); - - #New - my $left = join(";", @left_arr); - my $right = join(";", @right_arr); - $info = join(";", @info_arr); - - if((@left_arr) && (@right_arr)){ - print OUTFILE "$a[0]\t$a[1]\t$a[2]\t$left\n$a[0]\t$a[1]\t$a[2]\t$right\n"; - } else{ - my $all=join("\t",@a[0..2],$info); - print OUTFILE "$all\n"; - } -} - -# make sure output file name is $outfile -$command=join(" ","sed -e '/ /s//\t/g'", $tmp2,"|awk 'BEGIN{OFS=\"\\t\"}(NF==4)'", "|perl -pne 's/ /\t/g'>",$outfile); -system("$command"); -if($verbose){print "$command\n"}; -unlink("$tmp_name","$random_file","$tmp2","$outfile","$index","random_name","$new_blacklist") if (-z $outfile || ! -e $outfile) ; - if (-z $outfile || ! -e $outfile){ - print "Fixed mergeBed file is empty($outfile).\nNo strucutral variants found\n\n"; - open (OUT,">$OUTNAME")||die "Can't write files here!\n"; - &print_header(); - close OUT; - exit; -} - -print "completed fixing mergeBed\n\n"; - -############################################################### -# Seperate directions of soft clips -############################################################### -my $left_sc = join("", "left", $tmp2); -my $right_sc = join("", "right", $tmp2); -use FindBin qw($Bin); -#my $path=$Bin; - -$command=join("","grep left ", $tmp2, " |sed -e '/left /s//left\;/g' | sed -e '/ /s//\t/g'|perl ".$path."/direction_filter.pl - >",$left_sc); -system("$command"); -#print "$command\n"; -$command=join("","grep right ", $tmp2, " |sed -e '/right /s//right\;/g' | sed -e '/ /s//\t/g'|perl ".$path."/direction_filter.pl - >",$right_sc); -#$command=join(" ","grep right ", $tmp2, " |sed -e '/right /s//right\;/g' | sed -e '/ /s//\t/g' >",$right_sc); -system("$command"); -#print "$command\n"; -#die "CHECK $right_sc\n"; - -############################################################### -# Count the number and identify directions of soft clips -############################################################### -print "Count the number and identify directions of soft clips\n"; -#print "looking in $outfile\n"; -$outfile=join("",$random_name,".sc.fixed.merge.bed"); - -open (INFILE,$outfile)||die "couldn't open temp file\n\n"; -my $tmp3 = join("", $random_file, "predSV"); -open (OUTFILE, ">$tmp3")||die "couldn't create temp file\n\n"; -while(){ -chomp; - @_=split(/\t/,$_); - my $count=tr/\;//;$count+=tr/\,//; - $count=$count+1; - my $left=0; - my $right=0; - - while ($_ =~ /left/g) { $left++ } # count number of right clips - while ($_ =~ /right/g) { $right++ } # count number of left clips - - ############################################################### - if ($count >= $minSoftReads){ - ####get longets soft-clipped read - my @clips=split(/\;|,|\|/,$_[3]); - - my ($max, $temp, $temp2, $temp3, $dir, $maxSclip) = (0) x 6; - for (my $i=0; $i<$count; $i++) { - my $plus1=$i+1; - $temp=length($clips[$i]); - $temp2=$clips[$plus1]; - $temp3=$clips[$i]; - - if ($temp > $max){ - $maxSclip=$temp3; - $max =$temp; - $dir=$temp2; - } else { - $max=$max; - $dir=$dir; - $maxSclip=$maxSclip; - } - $i++; - } - my $order2 = join("|", $left, $right); - #print join ("\t",@_[0..2],$maxSclip,$max,$dir,$count,$order2) . "\n"; - print OUTFILE join ("\t",@_[0..2],$maxSclip,$max,$dir,$count,$order2) . "\n"; - } elsif($_=~/unknown/){ - print OUTFILE join ("\t",@_[0..2],"NA","NA","left","NA","NA|NA") . "\n"; - print OUTFILE join ("\t",@_[0..2],"NA","NA","right","NA","NA|NA") . "\n"; - } - ####Format is Chrom,start, end,longest Soft-clip,length of longest Soft-clip, direction of longest soft-clip,#supporting softclips,#right Sclips|#left Sclips -} -close INFILE; -close OUTFILE; - -unlink("$tmp2","$tmp_name","$random_file","$tmp3","$outfile","$index","$random_name","$right_sc","$left_sc","$new_blacklist") if (-z $tmp3 || !-e $tmp3) ; - - if (-z $tmp3 || !-e $tmp3){ - print "No structural variants found while Counting the number and identify directions of soft clips.\n" ; - - open (OUT,">$OUTNAME")||die "Can't write files here!\n"; - &print_header(); - close OUT; - exit; - -} - -print "Done counting Softclipped reads\n"; -############################################################### -#### Print header information -############################################################### -open (OUT,">$OUTNAME")||die "Can't write files here!\n"; -&print_header(); -close OUT; - -############################################################### -############################################################### -#### DO the bulk of the work -############################################################### -use List::Util qw(min max); -open (FILE,"$tmp3")|| die "Can't open file\n"; -open (OUT,">>$OUTNAME")|| die "Can't open file\n"; - -#print "\nusing $tmp3 and writing to $OUTPUT_FILE \n"; -while (){ - #If left clip {+- or -- or -+ }{+- are uninformative b/c they go upstream} - #If right clip {++ or -- or +-} - chomp $_; - my $line = $_; - my @info = split(/\t/, $_); - - if($info[5] eq "left") { - bulk_work("left", $line, $random_file_disc); - - } elsif ($info[5] eq "right") { - bulk_work("right", $line, $random_file_disc); - } -#if($. ==6){print "THIS IS LINE 6\n$_\n";die} -print "Completed line $.\n" if ($verbose); -} -close FILE; -close OUT; - -############################################################################### -############################################################################### -#### Delete temp files -my $meregedBed=join("",$random_name,".sc.direction.bed.sc.merge.bed"); - -if(defined($temp_output)){$temp_output=$temp_output} else {$temp_output="no"} - -if ($temp_output eq "no"){ - unlink("$tmp_name","$random_file","$tmp2",,"$tmp3","$outfile","$index","$random_name","$right_sc","$left_sc","$meregedBed","$random_name.bed"); -} -####Sort VCF -my $tmp=join(".",$random_name,"tmp"); -#Get header -$cmd="grep \"#\" $OUTNAME > $tmp"; -system($cmd); -#sort results -$cmd="grep -v \"#\" $OUTNAME|perl -pne 's/chr//'|sort -k1,1n -k2,2n|perl -ne 'print \"chr\".\$_' >>$tmp"; -system($cmd); -$cmd="mv $tmp $OUTNAME"; -system($cmd); -#remove entries next to each other - - - - -############################################################# -##May not need this anymore since filtering on left and right -############################################################# -#my $tmpout=$OUTNAME; -#$tmpout.=".tmp"; -#use FindBin qw($Bin); -##my $path=$Bin; -#$command="perl ".$path."/Extract_nSC.pl $OUTNAME -q nSC > $tmpout"; -##print "Command=$command\n"; -#system($command); -#$command="perl ".$path."/reduce_redundancy.pl $tmpout $upper_limit |cut -f1-10 > $OUTNAME"; -##print "$command\n"; -#system($command); -#system("rm $tmpout"); -######################################################## - - - - -print "Analysis Completed\n\nYou did it!!!\n"; -print "Finish Time : " . &spGetCurDateTime() . "\n"; -$now = time - $now; -printf("\n\nTotal running time: %02d:%02d:%02d\n\n", int($now / 3600), int(($now % 3600) / 60), -int($now % 60)); - -exit; - -############################################################################### -sub rev_comp { - my $dna = shift; - my $revcomp = reverse($dna); - $revcomp =~ tr/ACGTacgt/TGCAtgca/; - - return $revcomp; -} - - -############################################################################### -#### to get reference base -sub getSeq{ - my ($chr,$pos,$fasta)=@_; - #don't require chr - #if($chr !~ /^chr/){die "$chr is not correct\n";} -# die "$pos is not a number\n" if ($pos <0); -my @result=(); - if ($pos <0){print "$pos is not a valid position (likely caused by circular MT chromosome)\n";return;} - - @result = `samtools faidx $fasta $chr:$pos-$pos`; - if($result[1]){chomp($result[1]); - return uc($result[1]); - } - return("NA"); - #### after return will not be printed - ####print "RESULTS=@result\n"; -} - -sub getBases{ - my ($chr,$pos1,$pos2,$fasta)=@_; - #don't require chr - #if($chr !~ /^chr/){die "$chr is not correct\n";} -my @result=(); - if ($pos1 <0){print "$pos1 is not a valid position (likely caused by circular MT chromosome)\n";return;}; - - @result = `samtools faidx $fasta $chr:$pos1-$pos2`; - if(!$result[1]){$result[1]="NA"}; - chomp($result[1]); - return uc($result[1]); - - #### after return will not be printed - ####print "RESULTS=@result\n"; -} -############################################################################### -#### to get time -sub spGetCurDateTime { - my ($sec, $min, $hour, $mday, $mon, $year) = localtime(); - my $curDateTime = sprintf "%4d-%02d-%02d %02d:%02d:%02d", - $year+1900, $mon+1, $mday, $hour, $min, $sec; - return ($curDateTime); -} - - -############################################################################### -#### print header -sub print_header { - my $date=&spGetCurDateTime(); - my $header = qq{##fileformat=VCFv4.1 -##fileDate=$date -##source=SoftSearch.pl -##reference=$INPUT_FASTA -##Usage= SoftSearch.pl -l $minSoft -q $MapQ -r $minSoftReads -d $dist_To_Soft -m $minRP -u $unmated_pairs -s $num_sd -b $INPUT_BAM -f $INPUT_FASTA -o $OUTNAME -##INFO= -##INFO= -##INFO= -##INFO= -##INFO= -##FORMAT= -##FORMAT= -##FORMAT= -##FORMAT= -##FORMAT= -##FORMAT= -##FORMAT= -##FORMAT= -##FORMAT= -##FORMAT= -##FORMAT= -##FORMAT= -##INFO= -##FORMAT= -#CHROM\tPOS\tID\tREF\tALT\tQUAL\tFILTER\tINFO\tFORMAT\t$SAMPLE_NAME\n}; - - print OUT $header; -} - - -############################################################################### -sub bulk_work { -print "#####################################@_\n" if ($verbose); - my ($side, $line, $file) = @_; - my $local_levD = 0; - my $distl_levD = 0; - - #my @info = split(/\t/, $line); - my @plus_Reads = split(/\t/, $line); - $plus_Reads[7] =~ s/\n//g; - - #### softclip length and softclip size. - my $lSC = $plus_Reads[4]; - my $nSC = $plus_Reads[6]; - - - #Get all types of compatible reads - #Get improperly paired reads (@ max distance) - - #### default value for left SIDE. - #If left-clip, then look downstream for match of softclipped reads to define a deletion, but look for DRPs upstream - my $sv_type = "SVTYPE=BND"; - my $start_local=0; my $end_local=0;my $target_local="";my $target_drp="";my $start_drp="";my $end_drp=""; - if ($side =~ /left/) { - $start_local = $plus_Reads[1]-$dist_To_Soft; - $end_local = $plus_Reads[2]; - $start_drp = $plus_Reads[1]; - $end_drp = $plus_Reads[1]+$dist_To_Soft; - - } - else{ - $start_local = $plus_Reads[1]; - $end_local = $plus_Reads[1]+$dist_To_Soft; - $start_drp = $plus_Reads[1]-$dist_To_Soft; - $end_drp = $plus_Reads[1]; - } - - $target_local=join("", $plus_Reads[0], ":", $start_local, "-", $end_local); - $target_drp=join("", $plus_Reads[0], ":", $start_drp, "-", $end_drp); - my $num_unmapped_pairs=""; - if ($side =~ /right/) { - $num_unmapped_pairs=`samtools view $new_blacklist -q $MapQ -f8 -F 1536 -c $INPUT_BAM $target_drp`; - } else { - $num_unmapped_pairs=`samtools view $new_blacklist -q $MapQ -f24 -F 1536 -c $INPUT_BAM $target_drp`; - } -if($verbose){print "samtools view $new_blacklist -q $MapQ -f24 -F 1536 -c $INPUT_BAM $target_drp\n";} - - $num_unmapped_pairs=~s/\n//; -if($verbose){print "NUM UNMAPPED PAIRS= $num_unmapped_pairs\n";} - my $REF1_base = ""; - my $REF2_base = ""; - my $INFO_1 = ""; - my $INFO_2 = ""; - my $ALT_1 = ""; - my $ALT_2 = ""; - my $isize = 0; - my $QUAL = ""; - my $FORMAT = "GT:"; - - #### get 8 bit rand id - my $BND1_name = join "", map { ("a".."z")[rand 26] } 1..8; - my $BND2_name = join "", map { ("a".."z")[rand 26] } 1..8; - $BND1_name=join "_","BND",$BND1_name; - $BND2_name=join "_","BND",$BND2_name; - - my $counts = {CTX => 0, DEL => 0, INS => 0, INV => 0, TDUP => 0, NOV_INS => 0 }; - my $event_mate_info = {CTX => "", DEL => "", INS => "", INV => "", TDUP => "", NOV_INS => "" }; - - #### get mate pair info and counts per event - foreach my $e (sort keys %{$counts}) { - my $h = get_counts_n_info($e, $side, $MapQ, $file, $dist_To_Soft, $target_drp, $upper_limit, $lower_limit); - - $counts->{$e} = $h->{count}; - $event_mate_info->{$e} = $h->{info}; - } -#print Dumper($counts); - - my $max = 0; - my $type = "UNKNOWN"; - my $nRP = 0; - my $mate_info = "NA\tNA\tNA\tNA"; - my $summary = "GT:"; - - #### find max count of events and set type, nRP and info to corresponding - #### max count event. - #### also create a summary string of all counts to be added to VCF file. - foreach my $e (sort keys %{$counts}){ -# if ($counts->{$e} >=i $max){ - if ($counts->{$e} > $max){ - $type = $e .",". $counts->{$e}; - $nRP = $counts->{$e}; - - $max = $counts->{$e}; - - if (length($event_mate_info->{$e})) { - $mate_info = $event_mate_info->{$e}; - } - } - - $summary .= $e .",". $counts->{$e} .":"; - } -# print "done with Summary\n"; - #### remove last colon ":" from - $summary =~ s/:$//; - if (($minRP > $max)&&(!$disable_RP_only )){if ($verbose){print "FAILED BECAUSE ($minRP > $max)&&(!$disable_RP_only )"};return}; - - #### Run Levenstein distance on softclip in target region to find out if its a small deletion/insetion - #### passing 1: clip_seq, 2: chr, 3: start, 4: end, 5: ref file. - my $levD = new LevD; -######################################################## -######################################################## -######################################################## - - #### redefine start and end location for LevD calc. -# $start = $plus_Reads[1]-$dist_To_Soft; -# $end = $plus_Reads[2]; - my $num_bases_to_loc=0; - my $new_start=0; - my $new_end=0; - my $del_seq=""; - my $start = $start_local; - my $end = $end_local; - if ($lSC=~/NA/){$lSC=0} - - if ($side =~ /right/) { - $levD->search($plus_Reads[3], $plus_Reads[0], $start, $end, $INPUT_FASTA); - $local_levD = sprintf("%.2f", $levD->{relative_edit_dist}); - $num_bases_to_loc=$levD->{index}; - $new_start = $plus_Reads[2]; - if ($plus_Reads[2]=~/^[0-9]/){$new_end=$plus_Reads[2]+$lSC}; - } - else{ - $levD->search($plus_Reads[3], $plus_Reads[0], $start, $end, $INPUT_FASTA); - $local_levD = sprintf("%.2f", $levD->{relative_edit_dist}); - $num_bases_to_loc=$levD->{index}; - if ($plus_Reads[2]=~/^[0-9]/){$new_start=$plus_Reads[2]-$lSC}; - $new_end = $plus_Reads[2]; - } - if((!$new_start)||(!$new_end)||($new_start<0)){print "FAILED AT ((!$new_start)||(!$new_end)||($new_start<0))\n";return}; - - $del_seq=getBases($plus_Reads[0], $new_start,$new_end,$INPUT_FASTA); -############################################################################## -# #If there is a match, where is the start position of the match? -# -############################################################################## - - - #if $plus_Reads[3] eq "NA", then it was found without soft-clipped reads - if($plus_Reads[3] !~ /NA/){ - if (($local_levD < $levD_local_threshold)) { - return if (!$sv_only); - #### add value to summary to be written to vcf file. - $summary = "GT:sDel," . $plus_Reads[6]; - $type = "sDEL"; - ########################################################################### - ##### Printing output - - ######################################### - ##### Get DNA info - ######################################### - #$REF1_base = getSeq($plus_Reads[0], $plus_Reads[1], $INPUT_FASTA); - $REF1_base = substr($del_seq, 0, 1); - - #### this is alt ref. for softclip its $plus_Reads[3] - $REF2_base = $del_seq; - $QUAL = 1/($local_levD + 0.001); - $QUAL = sprintf("%.2f",$QUAL); - $isize = length($del_seq); - - #### svtype = none for sDEL - #### isize = length($info[3]); - #### nRP = NA - #### mate_id = NA - #### CTX,:DEL,:....sDEL,## - $INFO_1=join(";", "SVTYPE=NA", "EVENT=$type", "ISIZE=$isize"); - - #Add Sample infomration - my $FORMAT="GT:sDEL"; - $FORMAT .= ":lSC:nSC:uRP:levD_local"; - my $SAMPLE= "0/1:"; - $SAMPLE .= "$plus_Reads[6]:$lSC:$nSC:$num_unmapped_pairs:$local_levD"; - - #### remove any white spaces. - $INFO_1=~s/\s//g; - $INFO_2=~s/\s//g; - - $BND1_name =~ s/^BND/LEVD/; - # If left, then the start position is plus_Reads[1]-isize - my $start_pos=0; - #Make sure Ref1 and Ref2 bases are different - if($REF2_base eq $REF1_base){$REF1_base="NA"} - if($side=~/left/){$start_pos=$plus_Reads[1]-$isize}else{$start_pos=$plus_Reads[1]}; - print OUT join ("\t", $plus_Reads[0], $start_pos, $BND1_name, $REF2_base, $REF1_base, $QUAL, "PASS", $INFO_1,$FORMAT,$SAMPLE, "\n"); - if ($verbose){print "No Softclipped reads here!\n"} - return; - } - } - - #### Otherwise, look for DRP mate info - #if($nRP=~/NA/){print "MATE_INFO=$mate_info\tSide=$side\tline=$line\n";} - my @mate_info_arr = split(/\t/, $mate_info); - $nRP = $mate_info_arr[3]; - my $mate_chr=$mate_info_arr[0]; - - if((! defined $nRP) || ($nRP =~ /na/i) || ($mate_chr =~ /NA/) ){ - #PRINT UNKNOWN - if ($nRP =~ /na/i){print "Can't find SC reads\n" if ($verbose);return}; - if ($verbose){print "There is an unknown\nNRP=$nRP Mate_CHR=$mate_chr minRP=$minRP\n"} - $summary .= ":unknown," . $plus_Reads[6]; - $type = "unknown"; - $REF1_base = getSeq($plus_Reads[0], $plus_Reads[1], $INPUT_FASTA); - $REF2_base = $plus_Reads[3]; - $BND1_name =~ s/^BND/UNKNOWN/; - $QUAL = 1/($local_levD + 0.001); - $QUAL = sprintf("%.2f",$QUAL); - $INFO_1=join(";", "SVTYPE=unknown", "EVENT=unknown", "ISIZE=unknown"); - #Add Sample infomration - my $FORMAT="GT:sDEL"; - $FORMAT .= ":lSC:nSC:uRP:levD_local"; - my $SAMPLE = "0/1:"; - $SAMPLE .= "$plus_Reads[6]:$lSC:$nSC:$num_unmapped_pairs:$local_levD"; - $SAMPLE=~s/NA/0/g; - #### remove any white spaces. - $INFO_1=~s/\s//g; - #print join ("\t", $plus_Reads[0], $plus_Reads[1], $REF2_base, $REF1_base, $QUAL, "PASS", $INFO_1,$FORMAT,$SAMPLE, "\n"); - - print OUT join ("\t", $plus_Reads[0], $plus_Reads[1], $BND1_name, $REF1_base, $REF2_base, $QUAL, "PASS", $INFO_1,$FORMAT,$SAMPLE, "\n"); - return; - - } - #### end if there is no mate info or nRP+uRP ($num_unmapped_pairs+$nRP))){ - print "Something failed here\nif (($nRP<$minRP)&&($unmated_pairs > ($num_unmapped_pairs+$nRP)))\n"; - return} - - ################################################################################## - # Find out if mates have nearby soft-clips (to refine the breakpoints) - ################################################################################## - #Look for evidence of soft-clipping near mate - my @mate_soft_arr = (); - my $mate_start = 0; - my $mate_soft = ""; - - @mate_info_arr = split(/\t/, $mate_info); - - #### mate start and end locations. - my $filename = $right_sc; - - $start = $mate_info_arr[1] - $dist_To_Soft; - $end = $mate_info_arr[1]; - - if ($side =~ /right/) { - $start = $mate_info_arr[2]; - $end = $mate_info_arr[2] + $dist_To_Soft; - - $filename = $left_sc; - } - - #### add levenstein distance to Summary - #print "Calc distal Levd\n"; - $levD->search(rev_comp($plus_Reads[3]), $mate_info_arr[0], $start, $end, $INPUT_FASTA); - $distl_levD = sprintf("%.2f", $levD->{relative_edit_dist}); - $distl_levD = "NA" if($plus_Reads[3] =~ /NA/); - #If there is no softclips to string match, then give 0 as quality value - if ($plus_Reads[3] !~ /NA/){ - $QUAL=1/($distl_levD + 0.001); - } - else { - $QUAL=0; - }; - $QUAL=sprintf("%.2f",$QUAL); - #### looking for softclips to refine break point - #### if left look in right and vice-versa. - $cmd = qq{echo -e "$mate_info_arr[0]\t$start\t$end"}; - $cmd .= qq{ | awk -F'\t' 'NF==3' | intersectBed -a stdin -b $filename | head -1}; -print "$cmd\n" if $verbose; - $mate_soft = `$cmd`; - - $mate_soft =~ s/\n//g; - @mate_soft_arr = split(/\s/, $mate_soft); -my $NO_MATE_SC=""; - if(@mate_soft_arr){ - $mate_chr = $mate_soft_arr[0]; - $mate_start = $mate_soft_arr[1]; - $NO_MATE_SC="APPROXIMATE"; - - } else{ - @mate_info_arr = split(/\s/,$mate_info); - $mate_chr = $mate_info_arr[0]; - $mate_start = $mate_info_arr[1]; - } - - #end if there is no mate info - return if ($mate_chr eq ""); - #end if there is no mate info and !disable_RP_only - return if (($lSC =~/NA/)&&(!$disable_RP_only)); - - - ########################################################################### - ##### Printing output - - ######################################### - # Get DNA info - ######################################### - #print "PLUS_READS=$plus_Reads[0],$plus_Reads[1]\nMATE=$mate_chr,$mate_start,$INPUT_FASTA\n"; - $REF1_base = getSeq($plus_Reads[0], $plus_Reads[1], $INPUT_FASTA); - - ### this is alt ref. for softclip its $plus_Reads[3] - $REF2_base = getSeq($mate_chr, $mate_start, $INPUT_FASTA); - - ######################################### - # print in VCF format - ######################################### - - #### abs value to account for left and right reads. - $isize = abs($plus_Reads[1]-$mate_start); - - my $event_type=$type; - $event_type=~ s/,|[0-9]//g; - $INFO_1=join(";", "$sv_type", "EVENT=$event_type","END=$mate_start", "ISIZE=$isize","MATEID=$BND2_name"); - $INFO_2=join(";", "$sv_type", "EVENT=$event_type","END=$plus_Reads[1]", "ISIZE=$isize","MATEID=$BND1_name"); - - #### remove any white spaces. - #### ask: did you mean to remove space from ends? eg. trim() - $INFO_1=~s/\s//g; - $INFO_2=~s/\s//g; - - $FORMAT=$summary; - $FORMAT=~ s/,|[0-9]//g; - $FORMAT .= ":lSC:nSC:uRP:distl_levD"; - if($NO_MATE_SC){$INFO_2 .= ":NO_MATE_SC"} - my $SAMPLE="0/1:"; - $SAMPLE .=$summary; -# if($NO_MATE_SC){$SAMPLE.= ":$NO_MATE_SC"} - - $SAMPLE=~s/[A-Z|,|_]//g; - my $MATE_SAMPLE=$SAMPLE; - $SAMPLE .= ":$lSC:$nSC:$num_unmapped_pairs:$distl_levD"; - $MATE_SAMPLE .=":NA:NA:NA:NA"; - $SAMPLE=~s/::/:/g; - $MATE_SAMPLE=~s/::/:/g; - $MATE_SAMPLE=~s/NA/0/g; - $SAMPLE=~s/NA/0/g; - - if($type !~ /INV/){ - $ALT_1 = join("","]",$mate_chr,":",$mate_start,"]",$REF1_base); - $ALT_2 = join("",$REF2_base,"[",$plus_Reads[0],":",$plus_Reads[1],"["); - # 2 321682 bnd_V T ]13:123456]T 6 PASS SVTYPE=BND - # 13 123456 bnd_U C C[2:321682[ 6 PASS SVTYPE=BND - } else { - $ALT_1 = join("", "]", $plus_Reads[0], ":", $plus_Reads[1], "]", $REF2_base); - $ALT_2 = join("", $REF1_base, "[", $mate_chr, ":", $mate_start, "["); - } - - if(($mate_chr) && ($plus_Reads[0])){ - print OUT join ("\t", $plus_Reads[0], $plus_Reads[1], $BND1_name, $REF1_base, $ALT_1, $QUAL,"PASS", $INFO_1, $FORMAT,$SAMPLE,"\n"); - print OUT join ("\t", $mate_chr, $mate_start, $BND2_name, $REF2_base, $ALT_2, $QUAL, "PASS", $INFO_2, $FORMAT,$MATE_SAMPLE,"\n"); - } -} - -############################################################################### -############################################################################### -sub get_counts_n_info { - my ($event, $side, $mapQ, $file, $dist, $target, $upL, $lwL) = @_; - - my $mate_info = ""; - my $cmd = ""; - - if ($event =~ /^CTX$/i) { - #print "CTX side $side\n"; - if ($side =~ /right/i) { - $cmd = qq{samtools view $new_blacklist -q $mapQ -f 32 -F 1536 $file $target}; - $cmd .= qq{ | perl -ane 'if(\$F[6] ne "="){\$end=\$F[7]+1; print join ("\\t",\$F[6],\$F[7],\$end,"\\n")}'}; - $cmd .= qq{ | sortBed | mergeBed -d $dist -n | sort -k4nr | head -1}; -#if($verbose){print "$cmd\n"} - $mate_info=`$cmd`; - } else { - $cmd = qq{ samtools view $new_blacklist -q $mapQ -f 16 -F 1536 $file $target}; - $cmd .= qq{ | perl -ane 'if(\$F[6] ne "="){\$end=\$F[7]+1; print join ("\\t",\$F[6],\$F[7],\$end,"\\n")}'}; - $cmd .= qq{ | sortBed | mergeBed -d $dist -n | sort -k4nr | head -1}; -#if($verbose){print "$cmd\n"} - $mate_info=`$cmd`; - } - } elsif ($event =~ /^DEL$/i) { - #print "DEL side $side\n"; - if ($side =~ /right/i) { - $cmd = qq{samtools view $new_blacklist -q $mapQ -f 32 -F 1552 $file $target}; - $cmd .= qq{ | awk '{OFS="\\t"}{if((\$7 ~ /=/)&&(\$9>$upL)){end=\$8+1;print \$3,\$8,end}}'}; - $cmd .= qq{ | sortBed | mergeBed -d $dist -n | sort -k4nr | head -1}; -#if($verbose){print "$cmd\n"} - $mate_info=`$cmd`; - } else { - $cmd = qq{samtools view $new_blacklist -q $mapQ -F 1568 -f 16 $file $target}; - $cmd .= qq{ | awk '{OFS="\\t"} {if((\$7 ~ /=/)&&(\$9<-$upL)){end=\$8+1;print \$3,\$8,end}}'}; - $cmd .= qq{ | sortBed | mergeBed -d $dist_To_Soft -n | sort -k4nr | head -1}; -#if($verbose){print "$cmd\n"} - - $mate_info=`$cmd`; - } - } elsif ($event =~ /^INS$/i) { - #print "INS side $side\n"; - if ($side =~ /right/i) { - $cmd = qq{samtools view $new_blacklist -q $mapQ -f 32 -F 1552 $file $target}; - $cmd .= qq{ | awk '{OFS="\\t"}{if((\$7 ~ /=/)&&(\$9<$lwL && \$9 > 0 )){end=\$8+1;print \$3,\$8,end}}'}; - $cmd .= qq{ | sortBed | mergeBed -d $dist -n | sort -k4nr | head -1}; -#if($verbose){print "$cmd\n"} - $mate_info = `$cmd`; - } else { - $cmd = qq {samtools view $new_blacklist -q $mapQ -f 16 -F 1568 $file $target}; - $cmd .= qq{ | awk '{OFS="\\t"}{if((\$7 ~ /=/)&&(\$9>-$lwL && \$9 < 0 )){end=\$8+1;print \$3,\$8,end}}'}; - $cmd .= qq{ | sortBed | mergeBed -d $dist -n | sort -k4nr | head -1}; -#if($verbose){print "$cmd\n"} - $mate_info = `$cmd`; - } - } elsif ($event =~ /^INV$/i) { - #print "INV side $side\n"; - if ($side =~ /right/i) { - $cmd = qq{samtools view $new_blacklist -q $mapQ -F 1596 $file $target}; - $cmd .= qq{ | awk '{OFS="\\t"}{if((\$7 ~ /=/)){end=\$8+1;print \$3,\$8,end}}'}; - $cmd .= qq{ | sortBed | mergeBed -d $dist_To_Soft -n | sort -k4nr | head -1}; -#if($verbose){print "$cmd\n"} - $mate_info = `$cmd`; - } else { - $cmd = qq{samtools view $new_blacklist -q $mapQ -f 48 -F 1548 $file $target}; - $cmd .= qq{ | awk '{OFS="\\t"}{if((\$7 ~ /=/)){end=\$8+1;print \$3,\$8,end}}'}; - $cmd .= qq{ | sortBed | mergeBed -d $dist -n | sort -k4nr | head -1}; -#if($verbose){print "$cmd\n"} - $mate_info = `$cmd`; - } - } elsif ($event =~ /^TDUP$/i) { - #print "TDUP side $side\n"; - if ($side =~ /right/i) { - $cmd = qq{samtools view $new_blacklist -q $mapQ -f 32 -F 1552 $file $target}; -# $cmd .= qq{ | awk '{OFS="\\t"}{if((\$7 ~ /=/)&&(\$9>$upL)){end=\$8+1;print \$3,\$8,end}}'}; - $cmd .= qq{ | awk '{OFS="\\t"}{if((\$7 ~ /=/)&&(\$4>\$8)&&(\$9<0)&& (\$9>$upL)){end=\$8+1;print \$3,\$8,end}}'}; - $cmd .= qq{ | sortBed | mergeBed -d $dist -n | sort -k4nr | head -1}; -#if($verbose){print "$cmd\n"} - $mate_info = `$cmd`; - } else { - $cmd = qq{samtools view $new_blacklist -q $mapQ -f 16 -F 1568 $file $target}; -# $cmd .= qq{ | awk '{OFS="\\t"}{if((\$7 ~ /=/)&&(\$9<-$upL )){end=\$8+1;print \$3,\$8,end}}'}; - $cmd .= qq{ | awk '{OFS="\\t"}{if((\$7 ~ /=/)&&(\$4<\$8)&&(\$9>0)&&(\$9>$upL)){end=\$8+1;print \$3,\$8,end}}'}; - $cmd .= qq{ | sortBed | mergeBed -d $dist -n | sort -k4nr | head -1}; -#if($verbose){print "$cmd\n"} - $mate_info = `$cmd`; - } - } elsif ($event =~ /^NOV_INS$/i) { - #print "NOV_INS side $side\n"; - if ($side =~ /right/i) { - $cmd = qq{samtools view $new_blacklist -q $mapQ -f 8 -F 1552 $file $target}; - $cmd .= qq{ | awk '{OFS="\\t"}{end=\$8+1;print \$3,\$8,end}'}; - $cmd .= qq{ | sortBed | mergeBed -d $dist -n | sort -k4nr | head -1}; -#if($verbose){print "$cmd\n"} - $mate_info = `$cmd`; - } else { - $cmd = qq{samtools view $new_blacklist -q $mapQ -f 24 -F 1536 $file $target}; - $cmd .= qq{ | awk '{OFS="\\t"}{end=\$8+1;print \$3,\$8,end}'}; - $cmd .= qq{ | sortBed | mergeBed -d $dist -n | sort -k4nr | head -1}; -#if($verbose){print "$cmd\n"} - $mate_info = `$cmd`; - } - } - - $mate_info=~s/\n//g; - my @tmp=split(/\t/, $mate_info); - - my $counts = 0; - - if (defined $tmp[3]) { - $tmp[3] =~ s/\n//g; - - $counts = $tmp[3] if (length($tmp[3])); - } - return ({count=>$counts, info=>$mate_info}); -} diff -r 1163c16cb3c0 -r fa99a9417ea1 2.4/src/SoftSearch_Filter.pl --- a/2.4/src/SoftSearch_Filter.pl Mon Jun 02 07:35:53 2014 -0400 +++ /dev/null Thu Jan 01 00:00:00 1970 +0000 @@ -1,137 +0,0 @@ -#!/usr/bin/perl -s -open (FILE,"$ARGV[0]")||usage();#die "Not using the right Parameters!\n\n"; -use Getopt::Long; -#Declare variables -my ($lsc,$minDist,$skip,$nSC,$nRP,$isize,$answer); -GetOptions( - 'dist:s' => \$minDist, #minimum distance between events - 'lsc:i' => \$lsc, #minimum somatic score - 'nsc:i' => \$nsc, #minimum depth of coverage in normal - 'nRP:i' => \$nRP, #minimum number of times it can be seen in tumor - 'isize:i' => \$isize, - 'sv:s' => \$sv, #whether or not to skip small deletions - 'q:s' => \$answer, #useful for plotting histograms - 'skip:s' => \$skip - ); -if(defined($lsc)){$lsc=$lsc} else {$lsc=0}; -if(defined($nsc)){$nsc=$nsc} else {$nsc=0}; -if(defined($nRP)){$nRP=$nRP} else {$nRP=0}; -if(defined($minDist)){$minDist=$minDist} else {$minDist=0}; -if(!$isize){$isize=0}; -if(!$uRP){$uRP=0}; - -if($answer eq "yes"){$answer=$answer} else {$answer="no"}; - -if ($answer eq "yes"){ -open(lsc,">lsc.out")||die; -open(nsc,">nsc.out")||die; -open(nRP,">nRP.out")||die; -} - - -#Remove hits if they are within $minDist -$chr="chr1";$pos=0; -while (){ - if ($_=~/^#/){ - print; - next - }; - if ($skip){next if $_=~/$skip/} - @_=split(/\t/,$_); - #Get ISIZE from INFO field - my @info=split(/;/,$_[7]); - my $k = 0; - my $v = 0; - my $infoHash; - for (my $i=0;$i<=@info;$i++){ - my @tmp=split(/=/,$info[$i]); - $k=shift(@tmp); - $v=shift(@tmp); - $infoHash{$k}=$v; - } - - #Get the value of TYPE to find out how many reads support the event - my $counts = {CTX => 0, DEL => 0, INS => 0, INV => 0, TDUP => 0, NOV_INS => 0, lSC => 0, nSC => 0,uRP =>0,sDEL => 0,levD_local=>0,distl_levD => 0 }; - #Get Complete Hash - #@_[8] is format - #@_[9] is values - my @format=split(/:/, $_[8]); - my @sample=split(/:/,$_[9]); - my %hash; - @hash{@format}=@sample; - #Subset has to get proper type of variants - my $max_val = 0; - my $max_type = "NA"; - - #Get TYPEOF HASH - my %type; - %type = %hash ; - delete $type{'lSC'}; - delete $type{'nSC'}; - delete $type{'uRP'}; - delete $type{'levD_local'}; - delete $type{'distl_levD'}; - - while (my ($key,$val)=each(%type)){ - if($val > $max_val){$max_val=$val;$max_type=$key} - } - - -####################################################################################################### - #Start applying filters - - #Remove hits if they are within $minDist - $chrom=$_[0];$position=$_[1]; - - #next if chroms are same and distance is less than X - $difference=abs($pos-$position); - if(($chrom eq $chr)&&($difference < $minDist)){ - $pos=$position;$chr=$chrom;; - next} - $pos=$position;$chr=$chrom; - $EVENT_SIZE=$infoHash{'ISIZE'}; - $EVENT_TYPE=$max_type; - $EVENT_SUPPORT=$max_val; - $length_of_softClips=$hash{'lSC'}; - $number_of_softclips=$hash{'nSC'}; - $number_of_unmated=$hash{'uRP'}; - - ######################################################################## - #Print if all fileds are ok - next if($EVENT_SIZE < $isize); - next if($EVENT_SUPPORT < $nRP); - next if($length_of_softClips < $lsc); - next if($number_of_softclips < $nsc); - next if($number_of_unmated < $uRP); - next if (($sv)&&($EVENT_TYPE=~/sDEL/)); - print; - - - if ($answer eq "yes"){ - print lsc $length_of_softClips."\n"; - print nsc $number_of_softclips."\n"; - print nRP $EVENT_SUPPORT."\n"; - } -} - - -sub usage{ -print "\nUsage: Soft_SearchFilter.pl \n - -dist #minimum distance between events [0] - -lsc #minimum length soft-clip [0] - -nsc #minimum number of soft-clip [0] - -nRP #minimum number of discordant read pairs [0] - -isize #minimum size [0] - -sv #skip small deletions [no|yes] - -skip #pipe-delimited list of strings to skip (e.g. chrM|chY|chrGL) - \n" -} - -#R -# lsc<-read.table("lsc.out") -# nsc<-read.table("nsc.out") -# nRP<-read.table("nRP.out") -# par(mfrow=c(2,2)) -# hist(lsc$V1,breaks=100) -# hist(nsc$V1,breaks=100) -# hist(nRP$V1,breaks=100) diff -r 1163c16cb3c0 -r fa99a9417ea1 2.4/src/Subset_targets.sh --- a/2.4/src/Subset_targets.sh Mon Jun 02 07:35:53 2014 -0400 +++ /dev/null Thu Jan 01 00:00:00 1970 +0000 @@ -1,23 +0,0 @@ -#!/bin/sh -#$ -V -#$ -cwd -#$ -q 1-day -#$ -m ae -#$ -M hart.steven@mayo.edu -#$ -l h_vmem=1G -#$ -l h_stack=10M -BAM=$1 -TARGET_BED=$2 -SAMPLE_NUMBER=$3 - -#cat $HEADER > out.${SAMPLE_NUMBER}.sam -samtools view -L $TARGET_BED $BAM| - perl -ane ' - next if ($F[10]=~/#/); - $minSize=1000; - if( $F[1] & 8 || $F[1] & 4 || $F[8] == 0 || abs($F[8]) > $minSize || $F[5] =~/S/){ - $rName=join("","@",@F[0]); - print join ("\n",$rName,$F[9],"+",@F[10])."\n"; -}; - ' >> out.${SAMPLE_NUMBER}.fq -echo "Done with $BAM `date`" diff -r 1163c16cb3c0 -r fa99a9417ea1 2.4/src/blat_parse.pl --- a/2.4/src/blat_parse.pl Mon Jun 02 07:35:53 2014 -0400 +++ /dev/null Thu Jan 01 00:00:00 1970 +0000 @@ -1,526 +0,0 @@ -##################################################################################################################################################### -#Purpose: To parse blat psl file -#Date: 07-30-2013 -##################################################################################################################################################### -use Getopt::Long; -use Cwd; -#reading input arguments -&Getopt::Long::GetOptions( -'b|BLAT_OUT=s'=> \$blat_out, -'temp:s'=>\$dirtemp, -'f|FASTA=s'=>\$infast, -); -$blat_out =~ s/\s|\t|\r|\n//g; -$dirtemp =~ s/\s|\t|\r|\n//g; -$infast =~ s/\s|\t|\r|\n//g; -$samtools=`which samtools`; -$samtools =~ s/\s|\t|\r|\n//g; - -if($blat_out eq "" || $infast eq "" ) -{ - die "Try: perl blat_parse.pl -b -f - -temp temporary file directory - \n"; -} -if (!(-e $samtools)) -{ - die "samtools must be in your path\n"; -} - -if (!(-e $infast)) -{ - die "input fasta file doesn't exit\n"; -} -unless(-d $dirtemp) -{ - #system("mkdir -p $dirtemp"); - $dirtemp= getcwd; -} -#opening the blat output file -open(BUFF,$blat_out) or die "no file found $blat_out\n"; -open(WRBUFF,">$dirtemp/Temp_out.txt") or die "not able to write the file \n"; -#parsing throught he file -while() -{ - if($_ =~ m/^\d/) - { - print WRBUFF $_; - } - else - { - print "ignoring headers $.\n"; - } -} -close(WRBUFF); -system("sort -k10,10 -k18,18n $dirtemp/Temp_out.txt > $dirtemp/Temp_out1.txt"); -system("mv $dirtemp/Temp_out1.txt $dirtemp/Temp_out.txt"); -open(BUFF,"$dirtemp/Temp_out.txt") or die "no file found Temp_out.txt\n"; -open(WRBUFF,">$dirtemp/File1_out.txt") or die "not able to write the file \n"; -close(WRBUFF); - -$prev_contig_name=""; -my @temp; -#parsing throught he file -while() -{ - - chomp($_); - split "\t"; - if($_[9] ne $prev_contig_name) - { - if($prev_contig_name ne "") - { - #print @temp."\n"; - #print @temp."\n"; - &processing(@temp); - } - undef(@temp); - push(@temp,$_); - } - else - { - push(@temp,$_); - } - $prev_contig_name=$_[9]; - - -} -#processing last record -&processing(@temp); -#print @temp."\n"; -close(BUFF); - - - - -##################SUBROUTINES###################### -#actual processing of each record in the temp array(same query name objects) - -sub processing { - open(WRBUFF,">>$dirtemp/File1_out.txt") or die "not able to write the file \n"; - open(BAD_CONTIG,">>$dirtemp/bad_contig.out.txt") or die "not able to write the file \n"; - - @temp = @_; - #if number of hits for a contig is one - if(@temp == 1) - { - $i=0; - #define blocksizes array - @row=split("\t",$temp[$i]); - $row[18] =~ s/,$//g; - @blockSizes=split(',',$row[18]); - #defining var - $qSize=$row[10]; - $qStart=$row[11]; - $qStop=$row[12]; - $tstart=$row[15]; - $tstop=$row[16]; - $Strand=$row[8]; - $coverage = $row[9]; - $coverage =~ s/\w+_//g; - #calculate match val - if(($qSize-($qStop-$qStart)) ==0) - { - $flag=1; - #these ara non informative - if (@blockSizes ==1) - { - print "ignoring one of the event $row[9] $i as the event is non informative \n"; - print BAD_CONTIG "$row[9]\n"; - } - #Ignoring when number of blocks are more than two - if(@blockSizes > 2) - { - print "ignoring event $row[9] $. AS BLOCK SIZE is greater than 2\n"; - } - #if number of blocks is equal to 2 - if(@blockSizes == 2) - { - $temp1=$tstart+$blockSizes[0]+1; - $temp2=$tstop-$blockSizes[1]-1; - - print WRBUFF "$row[9]\t$row[13]\t$temp1\t$Strand\t$row[13]\t$temp2\t$Strand\t$coverage\n"; - } - $i=@temp; - } - #later part missing - elsif($qStart ==0) - { - $temp1=$tstart+$blockSizes[0]+1; - $infast_chr=$infast; - $infast_chr=~ s/\.fa//g; - $infast_chr_start=$qStop+1; - $infast_chr_stop=$qSize; - $sys="$samtools faidx $infast $infast_chr:$infast_chr_start-$infast_chr_stop"; - - $sys = `$sys`; - chomp($sys); - @sys=split("\n",$sys); - $INSERTION=""; - for($i=1;$i<@sys;$i++) - { - $INSERTION=$INSERTION.$sys[$i]; - } - $INSERTION_LENGTH=length($INSERTION); - $temp1=$tstart+$blockSizes[0]+1; - print WRBUFF "$row[9]\t$row[13]\t$temp1\t$Strand\tUNKNOWN\tUNKNOWN\t$Strand\t$coverage\t$INSERTION\t$INSERTION_LENGTH\n"; - - } - #intial part missing - elsif($qStop == $qSize) - { - $temp1=$tstart; - $infast_chr=$infast; - $infast_chr=~ s/\.fa//g; - $infast_chr_start=0; - $infast_chr_stop=$qStart; - $sys ="$samtools faidx $infast $infast_chr:$infast_chr_start-$infast_chr_stop"; - #die "$sys\n"; - $sys = `$sys`; - #die "$sys\n"; - chomp($sys); - @sys=split("\n",$sys); - $INSERTION=""; - for( $i=1;$i<@sys;$i++) - { - $INSERTION=$INSERTION.$sys[$i]; - } - $INSERTION_LENGTH=length($INSERTION); - $temp1=$tstart+1; - print WRBUFF "$row[9]\tUNKNOWN\tUNKNOWN\t$Strand\t$row[13]\t$temp1\t$Strand\t$coverage\n"; - - } - else - { - print "ignoring one of the event $row[9] $i as the event is non informative \n"; - } - - } - #if number of hits for a contig is greater than one - else - { - #this flag is used to see if perfect hit not found (match val =0) - $flag1 = 0; - for(my $i=0;$i<@temp;$i++) - { - - #define blocksizes array - @row=split("\t",$temp[$i]); - $row[18] =~ s/,$//g; - @blockSizes=split(',',$row[18]); - #defining var - $qSize=$row[10]; - $qStart=$row[11]; - $qStop=$row[12]; - $tstart=$row[15]; - $tstop=$row[16]; - $Strand=$row[8]; - $coverage = $row[9]; - $coverage =~ s/\w+_//g; - #calculate match val - if(($qSize-($qStop-$qStart)) ==0) - { - $flag1=1; - #these ara non informative - if (@blockSizes ==1) - { - print "ignoring one of the event $row[9] $i as the event is non informative \n"; - print BAD_CONTIG "$row[9]\n"; - } - #Ignoring when number of blocks are more than two - if(@blockSizes > 2) - { - print "ignoring event $row[9] $. AS BLOCK SIZE is greater than 2\n"; - } - if(@blockSizes == 2) - { - $temp1=$tstart+$blockSizes[0]+1; - $temp2=$tstop-$blockSizes[1]-1; - - print WRBUFF "$row[9]\t$row[13]\t$temp1\t$Strand\t$row[13]\t$temp2\t$Strand\t$coverage\n"; - } - $i=@temp; - } - } - #as flag value not changed proceed to see next step - if($flag1 == 0) - { - undef(@initial); - my @initial; - for(my $i=0;$i<@temp;$i++) - { - @row=split("\t",$temp[$i]); - #print "@row\n"; - unshift(@initial,[@row]); - } - #sortin the hits according to qstart & qend - @initial = sort {$a->[11] <=> $b->[11] || $b->[12] <=> $a->[12]} @initial; - #print "$row[9]\t@initial\n"; - #if($row[9] eq "NODE_5_length_149_cov_12.395973") - #{ - # for($i=0;$i<@initial;$i++) - # { - # print "@{$initial[$i]}\n"; - # } - #} - $start = ""; - $stop = ""; - $start_len=0; - $stop_len=0; - #this super flag is used to skip processing of remaining uncessary hits - $super_flag = 0; - for($i=0;$i<@initial && $super_flag == 0;$i++) - { - $flag = 0; - #print "@{$initial[$i]}\n"; - $initial[$i][18] =~ s/,$//g; - @blockSizes1=split(',',$initial[$i][18]); - #defining var - $qSize1=$initial[$i][10]; - $qStart1=$initial[$i][11]; - $qStop1=$initial[$i][12]; - $tstart1=$initial[$i][15]; - $tstop1=$initial[$i][16]; - $Strand1=$initial[$i][8]; - $Chr1 = $initial[$i][13]; - $coverage1 = $initial[$i][9]; - $coverage1 =~ s/\w+_//g; - #die "$qSize1\t$qStart1\t$qStop1\t$tstart1\t$tstop1\t$Strand1\t$Chr1\t$coverage1\n"; - #if a hit qstart = 0 then set flag =1 - if($qStart1 == 0) - { - $flag =1; - } - #if a hit qstop = 0 then set flag =2 - if($qStop1 == $qSize1) - { - $flag =2; - } - #if($row[9] eq "NODE_5_length_149_cov_12.395973") - #{ - # print "$flag \n"; - #} - if(@blockSizes1 == 1) - { - if($flag == 1 ) - { - for($j=0;$j<@initial;$j++) - { - #both hits should not be the same - if($i != $j) - { - #print "@{$initial[$i]}\n"; - $initial[$j][18] =~ s/,$//g; - @blockSizes2=split(',',$initial[$j][18]); - #defining var - $qSize2=$initial[$j][10]; - $qStart2=$initial[$j][11]; - $qStop2=$initial[$j][12]; - $tstart2=$initial[$j][15]; - $tstop2=$initial[$j][16]; - $Strand2=$initial[$j][8]; - $coverage2 = $initial[$j][9]; - $Chr2 = $initial[$j][13]; - $coverage2 =~ s/\w+_//g; - #making sure both hits are not over lapping - if($qStart2 > $qStart1) - { #allowing +-2 bases as the this hit is immediate next continous hit - if($qStop1 >= $qStart2 -2 && $qStop1 <= $qStart2 +2 ) - { - #perfect match - if($qStop2 == $qSize2) - { - if($Strand1 eq "+") - { - $tmp1 = $tstart1+$blockSizes1[0]+1; - $tmp2 = $tstart2+$blockSizes2[0]; - print WRBUFF "$initial[$i][9]\t$Chr1\t$tmp1\t$Strand1\t$Chr2\t$tmp2\t$Strand2\t$coverage1\n"; - } - else - { - $tmp1 = $tstart1+1; - $tmp2 = $tstart2+1; - print WRBUFF "$initial[$i][9]\t$Chr1\t$tmp1\t$Strand1\t$Chr2\t$tmp2\t$Strand2\t$coverage1\n"; - - } - $super_flag = 1; - $j = @initial+1; - } - #some part is missing after the second hit - else - { - $tmp1 = $tstart1+$blockSizes1[0]; - $tmp2 = $tstart2+$blockSizes2[0]; - $INSERTION=""; - $infast_chr=$infast; - $infast_chr=~ s/\.fa//g; - $infast_chr_start=$qStop1+1; - $infast_chr_stop=$qStart2-1; - $sys ="$samtools faidx $infast $infast_chr:$infast_chr_start-$infast_chr_stop"; - #die "$sys\n"; - $sys = `$sys`; - #die "$sys\n"; - chomp($sys); - @sys=split("\n",$sys); - for( $i=1;$i<@sys;$i++) - { - $INSERTION=$INSERTION.$sys[$i]; - } - $INSERTION_LENGTH=length($INSERTION); - print WRBUFF "$initial[$i][9]\t$Chr1\t$tmp1\t$Strand1\t$Chr2\t$tmp2\t$Strand2\t$coverage1\n"; - $super_flag = 1; - $j = @initial+1; - } - - } - #if there are some insertion between two hits - elsif($qStop2 == $qSize2) - { - $tmp1 = $tstart1+$blockSizes1[0]; - $tmp2 = $tstart2+$blockSizes2[0]; - $INSERTION=""; - $infast_chr=$infast; - $infast_chr=~ s/\.fa//g; - $infast_chr_start=$qStop2+1; - $infast_chr_stop=$qSize; - $sys ="$samtools faidx $infast $infast_chr:$infast_chr_start-$infast_chr_stop"; - #die "$sys\n"; - $sys = `$sys`; - #die "$sys\n"; - chomp($sys); - @sys=split("\n",$sys); - for( $i=1;$i<@sys;$i++) - { - $INSERTION=$INSERTION.$sys[$i]; - } - $INSERTION_LENGTH=length($INSERTION); - print WRBUFF "$initial[$i][9]\t$Chr1\t$tmp1\t$Strand1\t$Chr2\t$tmp2\t$Strand2\t$coverage1\n"; - $super_flag = 1; - $j = @initial+1; - } - - } - - } - } - #if none worked with other reads then only process that read - if($j == @initial) - { - #die "success\n"; - $temp1=$tstart1+$blockSizes1[0]+1; - #print WRBUFF "$Chr1\t$temp1\t$Strand1\tUNKNOWN\tUNKNOWN\t$Strand\t$coverage\n"; - $infast_chr=$infast; - $infast_chr=~ s/\.fa//g; - $infast_chr_start=$qStop1+1; - $infast_chr_stop=$qSize1; - $sys ="$samtools faidx $infast $infast_chr:$infast_chr_start-$infast_chr_stop"; - #die "$sys\n"; - $sys = `$sys`; - #die "$sys\n"; - chomp($sys); - @sys=split("\n",$sys); - $INSERTION=""; - for( $i=1;$i<@sys;$i++) - { - $INSERTION=$INSERTION.$sys[$i]; - } - $INSERTION_LENGTH=length($INSERTION); - print WRBUFF "$initial[$i][9]\t$Chr1\t$temp1\t$Strand1\tUNKNOWN\tUNKNOWN\t$Strand1\t$coverage1\n"; - $super_flag = 1; - } - } - #if query end is matched to query size - elsif($flag == 2) - { - #going through other hits - for($j=0;$j<@initial;$j++) - { - #hits should not be same - if($i != $j && $qStop2) - { - #print "@{$initial[$i]}\n"; - $initial[$j][18] =~ s/,$//g; - @blockSizes2=split(',',$initial[$j][18]); - #defining var - $qSize2=$initial[$j][10]; - $qStart2=$initial[$j][11]; - $qStop2=$initial[$j][12]; - $tstart2=$initial[$j][15]; - $tstop2=$initial[$j][16]; - $Strand2=$initial[$j][8]; - $coverage2 = $initial[$j][9]; - $Chr2 = $initial[$j][13]; - $coverage2 =~ s/\w+_//g; - #if - if($qStop2 < $qStop1) - { - if($qStart1 >= $qStop2 -2 && $qStart1 <= $qStop2 +2 ) - { - #die "$qStart1 <= $qStop2 \n"; - $tmp1 = $tstart1+$blockSizes1[0]; - $tmp2 = $tstart2+$blockSizes2[0]; - $INSERTION=""; - $infast_chr=$infast; - $infast_chr=~ s/\.fa//g; - $infast_chr_start=0; - $infast_chr_stop=$qStart1-1; - $sys ="$samtools faidx $infast $infast_chr:$infast_chr_start-$infast_chr_stop"; - #die "test $sys\n"; - $sys = `$sys`; - #die "$sys\n"; - chomp($sys); - @sys=split("\n",$sys); - for( $i=1;$i<@sys;$i++) - { - $INSERTION=$INSERTION.$sys[$i]; - } - $INSERTION_LENGTH=length($INSERTION); - print WRBUFF "$initial[$i][9]\t$Chr2\t$tmp2\t$Strand2\t$Chr1\t$tmp1\t$Strand1\t$coverage1\n"; - $super_flag = 1; - $j = @initial+1; - - } - - } - } - } - if($j == @initial) - { - $infast_chr=$infast; - $infast_chr=~ s/\.fa//g; - $infast_chr_start=0; - $infast_chr_stop=$qStart1; - $sys ="$samtools faidx $infast $infast_chr:$infast_chr_start-$infast_chr_stop"; - #die "test $sys\n"; - $sys = `$sys`; - #die "$sys\n"; - chomp($sys); - @sys=split("\n",$sys); - $INSERTION=""; - for( $i=1;$i<@sys;$i++) - { - $INSERTION=$INSERTION.$sys[$i]; - } - $INSERTION_LENGTH=length($INSERTION); - $tmp = $tstart1+1; - print WRBUFF "$initial[$i][9]\tUNKNOWN\tUNKNOWN\t$Strand1\t$Chr1\t$tmp\t$Strand1\t$coverage1\n"; - $super_flag = 1; - } - } - } - elsif(@blockSizes == 2) - { - $temp1=$tstart1+$blockSizes[0]+1; - $temp2=$tstop1-$blockSizes[1]-1; - print WRBUFF "$initial[$i][9]\t$Chr1\t$temp1\t$Strand1\t$Chr1\t$temp2\t$Strand1\t$coverage1\n"; - - } - } - } - - } - close(WRBUFF); - - undef(@temp); -} - diff -r 1163c16cb3c0 -r fa99a9417ea1 2.4/src/cluster.pair.pl --- a/2.4/src/cluster.pair.pl Mon Jun 02 07:35:53 2014 -0400 +++ /dev/null Thu Jan 01 00:00:00 1970 +0000 @@ -1,70 +0,0 @@ -#!/usr/bin/perl -use strict; -use POSIX; - -my $usage = "cluster.pair.pl maxdist\n"; -my $maxdist = shift or die $usage; - -my %count; - -while (){ - chomp; - my ($sample, $chrstart, $start, $chrend, $end) = split /\t/; - my $nstart = floor ($start/$maxdist); - my $nend = floor ($end/$maxdist); - my $coord = {start=>$start, end=>$end}; - - push @{$count{$chrstart}->{$nstart}->{$chrend}->{$nend}->{$sample}}, $coord; -} - -print_groups (\%count); - -sub print_groups { - my ($rcount) = @_; - my %count = %{$rcount}; - - foreach my $chrstart (sort {$a<=>$b} keys %count) { - foreach my $posstart (sort {$a<=>$b} keys %{$count{$chrstart}}) { - my %fcoord = %{$count{$chrstart}->{$posstart}}; - - foreach my $chrend (sort {$a<=>$b} keys %fcoord) { - foreach my $posend (sort {$a<=>$b} keys %{$fcoord{$chrend}}){ - my @nsamples = sort {$a cmp $b} (keys %{$fcoord{$chrend}->{$posend}}); - - my $cpos = $fcoord{$chrend}->{$posend}; - - my @coords; - my $totnum=0; - - foreach my $sample (@nsamples) { - my ($num, $avgx, $avgy) = calc_moments(@{$cpos->{$sample}}); - push (@coords, {start=>$avgx, end=>$avgy}); - $totnum+=$num; - } - - my ($num, $avgx, $avgy) = calc_moments(@coords); - - print $chrstart."\t".$avgx."\t".$chrend."\t".$avgy ."\t".$num."\t".$totnum."\t" ; - - print $_."\t" foreach (@nsamples); - print "\n"; - } - } - } - } -} - -sub calc_moments { - my (@pos) = @_; - - my ($num, $sumx, $sumy) = (0,0,0); - foreach my $cpos (@pos) { - $num++; - $sumx+=$cpos->{start}; - $sumy+=$cpos->{end}; - } - my $avgx = sprintf ("%d", $sumx/$num); - my $avgy = sprintf ("%d", $sumy/$num); - - return ($num, $avgx, $avgy); -} diff -r 1163c16cb3c0 -r fa99a9417ea1 2.4/src/direction_filter.pl --- a/2.4/src/direction_filter.pl Mon Jun 02 07:35:53 2014 -0400 +++ /dev/null Thu Jan 01 00:00:00 1970 +0000 @@ -1,55 +0,0 @@ -use Getopt::Long; -my ($v); - -GetOptions ("v|verbose" => \$v); # flag - - - -open (FILE,"$ARGV[0]") or die "Cant find file\n\n"; -my $dist=0; -my $pos=0; -my @max=0; -my @events=0; - -while(){ - $dist=0; - @first=split(/\s+/,$_); - $numEvents=($_=~tr/\|//)+1; - $dist=$first[1]-$pos; - push(@max,$_); - push(@events,$numEvents); -#print "STARTING_POS=$pos\n"; - if(($dist<500)||eof()){ - until (($dist>500)||eof()){ - $newline=; - @second=split(/\s+/,$newline); - $numEvents=($newline=~tr/\|//)+1; - push(@max,$newline); - push(@events,$numEvents); - if($v){print "DIST=$dist\nSEC1=@second[1] POS1=$pos;\n";} - my $tmp=$pos; - $pos=@second[1]; - $dist=@second[1]-$tmp; - } - } -if ($v){print "Corrected dist= $dist\n" if ($v)}; - #Get the last values since they don't count - $NL=pop(@max); - $NE=pop(@events); - my $idxMax = 0; - #Get the index of the largest value in array - if ($v){print "Picking from events:\n"}; - $events[$idxMax] > $events[$_] or $idxMax = $_ for 1 .. $#events; - - my $val=@max[$idxMax]; - print "$val" unless ($val=~/^0$/) ; - - - @max=$NL; - @events=$NE; - my @tmp=split(/\s+/,$NL); - $pos=$tmp[1]; -} - -close FILE; - diff -r 1163c16cb3c0 -r fa99a9417ea1 2.4/src/reduce_redundancy.pl --- a/2.4/src/reduce_redundancy.pl Mon Jun 02 07:35:53 2014 -0400 +++ /dev/null Thu Jan 01 00:00:00 1970 +0000 @@ -1,65 +0,0 @@ -open(BUFF,"$ARGV[0]") or die "no input file found\n"; -$range="$ARGV[1]"; -my %hash; -my %store; -$prev_chr=""; -$next=0; -while() -{ - chomp($_); - #print "$.\n"; - if($_ !~ m/^#/) - { - @array=split("\t",$_); - $chr=$array[0]; - $pos=$array[1]; - $value=$array[@array-1]; - if($prev_chr ne $chr ) - { - if($prev_chr ne "") - { - foreach $key (sort {$hash{$b} <=> $hash{$a} } keys %hash) - { - print "$store{$key}\n"; - last; - } - - } - $next = $pos+$range; - undef(%hash); - undef(%store); - } - if($next< $pos) - { - foreach $key (sort {$hash{$b} <=> $hash{$a} } keys %hash) - { - print "$store{$key}\n"; - last; - } - $next = $pos+$range; - undef(%hash); - undef(%store); - - } - if($value eq "NA") - { - $hash{$chr." ".$pos." ".$.}=0; - } - else - { - $hash{$chr." ".$pos." ".$.}=$value; - } - $store{$chr." ".$pos." ".$.}=$_; - } - else - { - print $_."\n"; - } - $prev_chr = $chr; -} -foreach $key (sort {$hash{$b} <=> $hash{$a} } keys %hash) -{ - print "$store{$key}\n"; - last; -} - diff -r 1163c16cb3c0 -r fa99a9417ea1 2.4/src/run_blat.pl --- a/2.4/src/run_blat.pl Mon Jun 02 07:35:53 2014 -0400 +++ /dev/null Thu Jan 01 00:00:00 1970 +0000 @@ -1,68 +0,0 @@ -##################################################################################################################################################### -#Purpose: To perform blat and organize blat -#Date: 07-19-2013 -##################################################################################################################################################### -use Getopt::Long; -#reading input arguments -&Getopt::Long::GetOptions( -'BLAT_PATH=s'=> \$blatpath, -'REF_FILE=s'=> \$reffile, -'INPUT_FILE=s' => \$inputfile, -'OUTPUT_FILE=s' => \$outputfile, -'MIN_SCORE=s'=> \$minScore, -'MIN_IDENTITY=s'=> \$minidentity, -'BLAT_PORT=s'=>\$blatport -); -$blatpath =~ s/\s|\t|\r|\n//g; -$reffile=~ s/\s|\t|\r|\n//g; -$inputfile=~ s/\s|\t|\r|\n//g; -$outputfile=~ s/\s|\t|\r|\n//g; -$minScore=~ s/\s|\t|\r|\n//g; -$minidentity=~ s/\s|\t|\r|\n//g; -$blatport=~ s/\s|\t|\r|\n//g; -#input arguments - -#checking for missing arguments -if($blatport eq "" || $blatpath eq "" || $reffile eq "" || $inputfile eq "" || $outputfile eq "" || $minScore eq "" || $minidentity eq "") -{ - die "missing arguments\n USAGE : perl perl_blat.pl -BLAT_PORT -MIN_SCORE -MIN_IDENTITY -BLAT_PATH -REF_FILE -INPUT_FILE -OUTPUT_FILE \n"; -} - -#parsing the arguments - -#unless(-d $outdir) -#{ -# system("mkdir -p $outdir"); -#} -$status=`$blatpath/gfServer status localhost $blatport |wc -l`; -chomp($status); -$count = 0; -while($status < 2 ) -{ - if($count > 0) - { - $blatport = $blatport+int(rand(1000))+1; - } - print "Starting the server\n"; - $sys ="$blatpath/gfServer start -canStop localhost $blatport $reffile &"; - print "$sys\n"; - system($sys); - sleep(300); - $status=`$blatpath/gfServer status localhost $blatport |wc -l`; - chomp($status); - $count++; - if($count > 5) - { - die "something wrong with gfServer or command . Failed 5 times\n"; - } -} -print "querying \n"; -$sys = "$blatpath/gfClient localhost $blatport / $inputfile $outputfile -minScore=$minScore -minIdentity=$minidentity"; -print "$sys\n"; -system($sys); -print "stoping the server\n"; -#$sys = "$blatpath/gfServer stop localhost $blatport"; -$pid = `ps|grep gfServer|head -1|cut -f1 -d ' '`; -$sys ="kill -9 $pid"; -print "$sys\n"; -system($sys); diff -r 1163c16cb3c0 -r fa99a9417ea1 2.4/src/standalone_blat2.pl --- a/2.4/src/standalone_blat2.pl Mon Jun 02 07:35:53 2014 -0400 +++ /dev/null Thu Jan 01 00:00:00 1970 +0000 @@ -1,267 +0,0 @@ -#!/usr/bin/perl -sw -use Getopt::Long; -sub usage(){ - print " - Usage: -g -seq|s -f genome.fa - -o out.vcf - -n contig.names - -dist how wide of a window to look for bp [50]\n - -v verbose option - Requires samtools,bedTools, and blat in your path\n; - "; - die; -} -#Initialize values -my ($blat,$genome,$tei_bed,$vntr_bed,$out_vcf,$contig_names,$contig,$fasta,$uninformative_contigs,$dist,$verbose,$bedTools,$samtools); -GetOptions ("genome|g=s" => \$genome, - "o|out:s" => \$out_vcf, - "names|n:s" => \$contig_names, - "seq|s=s" => \$contig, - "f|fasta:s" => \$fasta, - "b|bad:s" => \$uninformative_contigs, - "dist:s" => \$dist, - "v" => \$verbose - ); -#$genome="/data2/bsi/reference/db/hg19.2bit"" -#$blat="/projects/bsi/bictools/apps/alignment/blat/34/blat" ; -#TEI.bed=egrep "LINE|SINE|LTR" /data5/bsi/epibreast/m087494.couch/Reference_Data/Annotations/hg19.repeatMasker.bed >TEI.bed -#VNTR_BED=egrep "Satellite|Simple_repeat" /data5/bsi/epibreast/m087494.couch/Reference_Data/Annotations/hg19.repeatMasker.bed > VNTR.bed - - -$blat=`which blat`; -if (!$blat) {die "Your do not have BLAT in your path\n\n"} -$samtools=`which samtools`; -if (!$samtools) {die "Your do not have samtools in your path\n\n"} -$bedTools=`which sortBed`; -if (!$bedTools) {die "Your do not have bedTools in your path\n\n"} - - -if (!$dist) {$dist=50} -if (!$out_vcf) {$out_vcf="out.vcf"} -if (!$contig_names) {$contig_names="contig.names"} -if (!$uninformative_contigs) {$uninformative_contigs="uninformative.contigs"} - -if ((!$genome)||(!$contig)||(!$fasta)){&usage;die;} - - -open(VCF,"$ARGV[0]") or die "must specify VCF file\n\n"; -open(OUT_VCF,">",$out_vcf) or die "can't open the output VCF\n"; -open(CONTIG_LIST,">",$contig_names) or die "can't open the contig names\n"; -open(BAD_CONTIG_LIST,">",$uninformative_contigs) or die "can't open the contig names\n"; -#print "writing to CONTIG_LIST=$contig_names\n"; -while () { - if($_=~/^#/){ - if ($.==1) { - print OUT_VCF $_; - print OUT_VCF "##INFO=\n"; - print OUT_VCF "##INFO=\n"; - print OUT_VCF "##INFO=\n"; - print OUT_VCF "##INFO=\n"; - print OUT_VCF "##INFO=\n"; - next; - } - else { - print OUT_VCF $_; - next; - } - }; - chomp; - - ##look for exact location of BP - @line=split("\t",$_); - my($left_chr,$start,$end); - - #Get left position - $left_chr=$line[0]; - $start=$line[1]-$dist; - $end=$line[1]+$dist; - - #Get right position - my ($mate_pos,@mate,$mate_chr,$mate_start,$mate_end); - $mate_pos=$line[4]; - $mate_pos=~s/[\[|\]|A-Z]//g; - #print "mate_pos=$mate_pos\n"; - @mate=split(/:/,$mate_pos); - $mate_chr=$mate[0]; $mate_pos=$mate[1]; - $mate_start=$mate_pos-$dist;$mate_end=$mate_pos+$dist; - #print "$left_chr:$start-$end\n$mate_chr:$mate_start-$mate_end\n"; - - #Run through blat - my ($result1,$result2); - my $target1=join("",$left_chr,":",$start,"-",$end); - my $target2=join("",$mate_chr,":",$mate_start,"-",$mate_end); - #print "target1=$target1\ttarget2=$target2\n";die; - $result1=get_result($target1); - $result2=get_result($target2); - - - my $NOV_INS=""; - #If there is a NOV_INS, then there shouldn't be any output, so trick the results - if ($_=~/EVENT=NOV_INS/) { - $mate_start=$start; - $NOV_INS="true"; - if (!$result1) {$result1=join("\t","0","0","0","0","0","0","0","0","+","UNKNOWN_NODE","0","0",$dist);} - if (!$result2) {$result2=join("\t","0","0","0","0","0","0","0","0","+","UNKNOWN_NODE","0","0",$dist);} - } - - #Skip over events that aren't supported - if ((!$result1)||(!$result2)){ - my @tmp1=split("\t",$result1); - my @tmp2=split("\t",$result2); - if ($tmp1[9]) {print BAD_CONTIG_LIST "$tmp1[9]\n"} - if ($tmp2[9]) {print BAD_CONTIG_LIST "$tmp2[9]\n" } - next; - } - #Parse blat results - my @result1=split("\t",$result1); - my @result2=split("\t",$result2); -if($result2[9] ne $result1[9]){print "$result2[9] != $result1[9]\n";next} - #print "@result1\n@result2\n";die; - my $pos1=$start+($result1[12]-$result1[11]); - my $pos2=$mate_start+($result2[12]-$result2[11]); - #print "$_\n$pos1\t$pos2\n"; - - ############################################################## - ### Build Classifier - - my ($QSTART1,$QEND1,$QSTART2,$QEND2,$len,$MECHANISM, $INSERTION, $DELETION, $bed_res1,$bed_res2); - $MECHANISM="UNKNOWN"; - $len="UNKNOWN"; - #Make sure the later event is second - if ($result1[11] < $result2[11]){ - $QSTART1=$result1[11]; - $QEND1=$result1[12]; - $QSTART2=$result2[11]; - $QEND2=$result2[12]; - } - else{ - $QSTART1=$result2[11]; - $QEND1=$result2[12]; - $QSTART2=$result1[11]; - $QEND2=$result1[12]; - } - #Now calculate the difference between $QEND1 and QSTART2 - if($verbose){print "QEND1=$QEND1\tQSTART2=$QSTART2\n";} - $len=$QEND1-$QSTART2; - #Check for TEI - if($_=~/MECHANISM=TEI/){$MECHANISM="TEI"} - elsif($_=~/MECHANISM=VNTR/){$MECHANISM="VNTR"} - else{ - if ($len==0) {$MECHANISM="NHEJ"} - else{ - if ($len>0){$INSERTION="true"} - if ($len<0){$DELETION="true"} - if ($INSERTION){ - if ($len>10) {$MECHANISM="FOSTES"} - else{$MECHANISM="NHEJ"} - } - elsif ($DELETION){ - if ($len>100) {$MECHANISM="NAHR"} - elsif ($len > 2){$MECHANISM="altEJ"} - else{$MECHANISM="NHEJ"} - } - } - } - - -#if ($verbose){print "@result1";print "@result2";} - - #print out VCF - ############################################################# - # create temporary variable name - ############################################################# - srand (time ^ $$ ^ unpack "%L*", `ps axww | gzip -f`); - my $random_name=join "", map { ("a".."z")[rand 26] } 1..8; - my $random_name2=join "", map { ("a".."z")[rand 26] } 1..8; - - #Get Ref Base - my ($ref_base,$alt_base,$tmp_mate_pos); - $ref_base=getBases($left_chr,$pos1,$fasta); - $alt_base=getBases($mate_chr,$pos2,$fasta);#print "ALT=$alt_base\n"; - #Substitute the new mate position and base - $tmp_mate_pos=$line[4]; - $tmp_mate_pos=~s/$mate_pos/$pos2/; - $tmp_mate_pos=~s/[A-Z]/$alt_base/; - #split apart the INFO field to adjust the ISIZE and MATEID - my $NEW_INFO=""; - my @INFO=split(/;/,$line[7]); - for (my $i=0;$i<@INFO;$i++){ - if ($INFO[$i] =~ /^ISIZE=/){ - my @tmp=split(/=/,$INFO[$i]); - $NEW_INFO.="ISIZE="; - my $new_ISZIE=$pos2-$pos1; - $NEW_INFO.=$new_ISZIE - } - elsif($INFO[$i] =~ /^MATE_ID=/){ - $NEW_INFO.=";MATE_ID=".$random_name2 . ";"; - } - else{ - $NEW_INFO.=$INFO[$i].";"; - } - } - #ADD in strand and name - $NEW_INFO.="STRAND=".$result1[8]; - $NEW_INFO.=";CONTIG=".$result1[9]; - if($MECHANISM!~/TEI|VNTR/){$NEW_INFO.=";MECHANISM=".$MECHANISM;} - $NEW_INFO.=";HOM_LEN=".$len; - #don't pring contig nage if its a novel insertion - if(!$NOV_INS){print CONTIG_LIST "$result1[9]\n";}#else{print "I'm not printing $result1[9]\n";} - print OUT_VCF "$left_chr\t$pos1\t$random_name\t$ref_base\t$tmp_mate_pos\t1000\tPASS\t$NEW_INFO\t$line[8]\t$line[9]\n"; - #Now go through and fill info in for mate - #Substitute the new mate position and base - $tmp_mate_pos=$line[4]; - $tmp_mate_pos=~s/$mate_pos/$pos1/; - $tmp_mate_pos=~s/[A-Z]/$ref_base/; - $tmp_mate_pos=~s/$mate_chr/$left_chr/; - $NEW_INFO=""; - @INFO=split(/;/,$line[7]); - for (my $i=0;$i<@INFO;$i++){ - if ($INFO[$i] =~ /^ISIZE=/){ - my @tmp=split(/=/,$INFO[$i]); - $NEW_INFO.="ISIZE="; - my $new_ISZIE=$pos2-$pos1; - $NEW_INFO.=$new_ISZIE - } - elsif($INFO[$i] =~ /^MATE_ID=/){ - $NEW_INFO.=";MATE_ID=".$random_name.";"; - } - else{ - $NEW_INFO.=$INFO[$i].";"; - } - } - #ADD in strand and name - $NEW_INFO.="STRAND=".$result2[8]; - $NEW_INFO.=";CONTIG=".$result2[9]; - if ($MECHANISM!~/TEI|VNTR/){$NEW_INFO.=";MECHANISM=".$MECHANISM;} - $NEW_INFO.=";HOM_LEN=".$len; - - #don't pring contig nage if its a novel insertion - if(!$NOV_INS){print CONTIG_LIST "$result2[9]\n";} #else{print "I'm not printing $result1[9]\n";} - print OUT_VCF "$mate_chr\t$pos2\t$random_name2\t$alt_base\t$tmp_mate_pos\t1000\tPASS\t$NEW_INFO\t$line[8]\t$line[9]\n"; - if ($verbose){print "$mate_chr\t$pos2\t$random_name2\t$alt_base\t$tmp_mate_pos\t1000\tPASS\t$NEW_INFO\t$line[8]\t$line[9]\n";} -} -close VCF; -close OUT_VCF; -close CONTIG_LIST; -close BAD_CONTIG_LIST; -sub get_result{ - my $target=($_[0]); -if($verbose){print "target=$target\n"}#;die; - my $cmd="blat $genome:$target $contig /dev/stdout -t=dna -q=dna -noHead|egrep -v \"Searched|Loaded\" |head -1"; - -if ($verbose){print "$cmd\n"} #print "$cmd\n";die; - my $result=`$cmd`; - next if (!$cmd); - return ($result); -} -sub getBases{ - my ($chr,$pos1,$fasta)=@_; - my @result=(); - if ($pos1 <0){print "$pos1 is not a valid position (likely caused by circular MT chromosome)\n";$result[1]="NA";}; - @result = `samtools faidx $fasta $chr:$pos1-$pos1`; - if(!$result[1]){$result[1]="NA"}; - chomp($result[1]); - return uc($result[1]); -} - - diff -r 1163c16cb3c0 -r fa99a9417ea1 SoftSearch.pl --- a/SoftSearch.pl Mon Jun 02 07:35:53 2014 -0400 +++ /dev/null Thu Jan 01 00:00:00 1970 +0000 @@ -1,1192 +0,0 @@ -#!/usr/bin/perl - -#### -#### Usage: SoftSearch.pl [-lqrmsd] -b -f -sam -bed -#### Created 1-30-2012 by Steven Hart, PhD -#### hart.steven@mayo.edu -#### Required bedtools & samtools to be in path - - -use lib "/data2/bsi/reference/softsearch/lib" ; - -use Getopt::Long; -use strict; -use warnings; -#use Data::Dumper; -use LevD; -use File::Basename; - -my ($INPUT_BAM,$INPUT_FASTA,$OUTPUT_FILE,$minSoft,$minSoftReads,$dist_To_Soft,$bedtools,$samtools); -my ($minRP, $temp_output, $num_sd, $MapQ, $chrom, $unmated_pairs, $minBQ, $pair_only, $disable_RP_only); -my ($levD_local_threshold, $levD_distl_threshold,$pe_upper_limit,$high_qual,$sv_only,$blacklist,$genome_file,$verbose); - -my $cmd = ""; - -#Declare variables -GetOptions( - 'b=s' => \$INPUT_BAM, - 'f=s' => \$INPUT_FASTA, - 'o:s' => \$OUTPUT_FILE, - 'm:i' => \$minRP, - 'l:i' => \$minSoft, - 'r:i' => \$minSoftReads, - 't:i' => \$temp_output, - 's:s' => \$num_sd, - 'd:i' => \$dist_To_Soft, - 'q:i' => \$MapQ, - 'c:s' => \$chrom, - 'u:s' => \$unmated_pairs, - 'x:s' => \$minBQ, - 'p' => \$pair_only, - 'g' => \$disable_RP_only, - 'j:s' => \$levD_local_threshold, - 'k:s' => \$levD_distl_threshold, - 'a:s' => \$pe_upper_limit, - 'e:s' => \$high_qual, - 'L' => \$sv_only, - 'v' => \$verbose, - 'blacklist:s' => \$blacklist, - 'genome_file:s' => \$genome_file, - "help|h|?" => \&usage); - -unless($sv_only){$sv_only=""}; -if(defined($INPUT_BAM)){$INPUT_BAM=$INPUT_BAM} else {print usage();die "Where is the BAM file?\n\n"} -if(defined($INPUT_FASTA)){$INPUT_FASTA=$INPUT_FASTA} else {print usage();die "Where is the fasta file?\n\n"} -my ($fn,$pathname) = fileparse($INPUT_BAM,".bam"); -my $index=`ls $pathname/$fn*bai|head -1`; -#my $index =`ls \${INPUT_BAM%.bam}*bai`; -#print "INDEX=$index\n"; -if(!$index){die "\n\nERROR: you need index your BAM file\n\n"} - -### get current time -print "Start Time : " . &spGetCurDateTime() . "\n"; -my $now = time; - -#if(defined($OUTPUT_FILE)){$OUTPUT_FILE=$OUTPUT_FILE} else {$OUTPUT_FILE="output.vcf"; print "\nNo outfile specified. Using output.vcf as default\n\n"} -if(defined($minSoft)){$minSoft=$minSoft} else {$minSoft=5} -if(defined($minRP)){$minRP=$minRP} else {$minRP=5} -if(defined($minSoftReads)){$minSoftReads=$minSoftReads} else {$minSoftReads=5} -if(defined($dist_To_Soft)){$dist_To_Soft=$dist_To_Soft} else {$dist_To_Soft=300} -if(defined($num_sd)){$num_sd=$num_sd} else {$num_sd=6} -if(defined($MapQ)){$MapQ=$MapQ} else {$MapQ=20} - -unless (defined $pe_upper_limit) { $pe_upper_limit = 10000; } -unless (defined $levD_local_threshold) { $levD_local_threshold = 0.05; } -unless (defined $levD_distl_threshold) { $levD_distl_threshold = 0.05; } -#Get sample name if available -my $SAMPLE_NAME=""; -my $OUTNAME =""; -$SAMPLE_NAME=`samtools view -f2 -H $INPUT_BAM|awk '{if(\$1~/^\@RG/){sub("ID:","",\$2);name=\$2;print name}}'|head -1`; -$SAMPLE_NAME=~s/\n//g; -if (!$OUTPUT_FILE){ - if($SAMPLE_NAME ne ""){$OUTNAME=$SAMPLE_NAME.".vcf"} - else {$OUTNAME="output.vcf"} -} -else{$OUTNAME=$OUTPUT_FILE} - -print "Writing results to $OUTNAME\n"; - - -##Make sure if submitting on SGE, to prepned the "chr". Not all referecne FAST files require "chr", so we shouldn't force the issue. -if(!defined($chrom)){$chrom=""} -if(!defined($unmated_pairs)){$unmated_pairs=0} - -my $badQualValue=chr($MapQ); -if(defined($minBQ)){ $badQualValue=chr($minBQ); } - -if($badQualValue eq "#"){$badQualValue="\#"} - -# adding and cheking for samtools and bedtools in the PATh -## check for bedtools and samtools in the path -$bedtools=`which intersectBed` ; -if(!defined($bedtools)){die "\nError:\n\tno bedtools. Please install bedtools and add to the path\n";} -#$samtools=`samtools 2>&1`; -$samtools=`which samtools`; -if($samtools !~ /(samtools)/i){die "\nError:\n\tno samtools. Please install samtools and add to the path\n";} - -print "Usage = SoftSearch.pl -l $minSoft -q $MapQ -r $minSoftReads -d $dist_To_Soft -m $minRP -s $num_sd -c $chrom -b $INPUT_BAM -f $INPUT_FASTA -o $OUTNAME \n\n"; -sub usage { - print "\nusage: SoftSearch.pl [-cqlrmsd] -b -f \n"; - print "\t-q\t\tMinimum mapping quality [20]\n"; - print "\t-l\t\tMinimum length of soft-clipped segment [5]\n"; - print "\t-r\t\tMinimum depth of soft-clipped reads at position [5]\n"; - print "\t-m\t\tMinimum number of discordant read pairs [5]\n"; - print "\t-s\t\tNumber of sd away from mean to be considered discordant [6]\n"; - print "\t-u\t\tNumber of unmated pairs [0]\n"; - print "\t-d\t\tMax distance between soft-clipped segments and discordant read pairs [300]\n"; - print "\t-o\t\tOutput file name [output.vcf]\n"; - print "\t-t\t\tPrint temp files for debugging [no|yes]\n"; - print "\t-c\t\tuse only this chrom or chr:pos1-pos2\n"; - print "\t-p\t\tuse paired-end mode only. In other words, don't try to find soft-clipping events!\n"; - print "\t-g\t\tEnable paired-only seach. This will look for discordant read pairs even without soft clips.\n"; - print "\t-a\t\tset the minimum distance for a discordant read pair without soft-clipping info [10000]\n"; - print "\t-L\t\tFlag to print out even small deletions (low quality)\n"; - print "\t-e\t\tdisable strict quality filtering of base qualities in soft-clipped reads [no]\n"; - print "\t-blacklist\tareas of the genome to skip calling. Requires -genome_file\n"; - print "\t-genome_file\ttab seperated value of chromosome name and length. Only used with -blacklist option\n\n"; - - exit 1; - } - - -############################################################# -# create temporary variable name -############################################################# -srand (time ^ $$ ^ unpack "%L*", `ps axww | gzip -f`); -our $random_name=join "", map { ("a".."z")[rand 26] } 1..8; - -############################################################# -## create green list -############################################################## -# -my $new_blacklist=""; -if($blacklist){ - if(!$genome_file){die "if using a blacklist, you must also specify the location of a genome_file - The format of the genome_file should be - chrom size - chr1 249250621 - chr2 243199373 - ... - - If using hg19, you can ge the genome file by - mysql --user=genome --host=genome-mysql.cse.ucsc.edu -A -e \"select chrom, size from hg19.chromInfo\" > hg19.genome";} - - $cmd=join("","complementBed -i $blacklist -g $genome_file >",$random_name,".bed") ; - system ($cmd); - $new_blacklist=join(""," -L ",$random_name,".bed "); - } - -if($verbose){print "CMD=$cmd\nBlacklist is $new_blacklist\n";} - - - - - -############################################################# -# Calcualte insert size distribution of properly mated reads -############################################################# - -#Change for compatability with other operating systems -#my $metrics=`samtools view -q $MapQ -f2 $INPUT_BAM $chrom|cut -f9|head -10000|awk '{if (\$1<0){\$1=-\$1}else{\$1=\$1} sum+=\$1; sumsq+=\$1*\$1} END {print sum/NR, sqrt(sumsq/NR - (sum/NR)**2)}'`; - -my $metrics=`samtools view -q $MapQ -f2 $INPUT_BAM $chrom|cut -f9|head -10000|awk '{if (\$1<0){\$1=-\$1}else{\$1=\$1} sum+=\$1; sumsq+=\$1*\$1} END {print sum/NR, sqrt(sumsq/NR - (sum/NR)^2)}'`; -#my ($mean,$stdev)=split(/ /,$metrics); -my ($mean,$stdev)=split(/\s/,$metrics); -$stdev=~s/\n//; -my $upper_limit=int($mean+($num_sd*$stdev)); -my $lower_limit=int($mean-($num_sd*$stdev)); -die if (!$mean); -print qq{The mean insert size is $mean +/- $stdev (sd) -The upper limit = $upper_limit -The lower limit = $lower_limit\n -}; -if($lower_limit<0){ - print "Warning!! Given this insert size distribution, we can not call small indels. No other data will be affected\n"; - $lower_limit=1; -} -my $tmp_name=join ("",$random_name,".tmp.bam"); -my $random_file_sc = ""; -my $command = ""; - -############################################################# -# Make sam file that has soft clipped reads -############################################################# -#give file a name -if(!defined($pair_only)){ - $random_file_sc=join ("",$random_name,".sc.sam"); - $command=join ("","samtools view -q $MapQ -F 1024 $INPUT_BAM $chrom $new_blacklist| awk '{OFS=\"\\t\"}{c=0;if(\$6~/S/){++c};if(c == 1){print}}' | perl -ane '\$TR=(\@F[10]=~tr/\#//);if(\$TR<2){print}' > ", $random_file_sc); - - print "Making SAM file of soft-clipped reads\n"; -if($verbose){ print "$command\n";} - system("$command"); - - ############################################################# - # Find areas that have deep enough soft-clip coverage - print "Identifying soft-clipped regions that are at least $minSoft bp long \n"; - open (FILE,"$random_file_sc")||die "Can't open soft-clipped sam file $random_file_sc\n"; - - my $tmpfile=join("",$random_file_sc,".sc.passfilter"); - open (OUT,">$tmpfile")||die "Can't write files here!\n"; - - while(){ - @_ = split(/\t/, $_); - #### parse CIGAR string and create a hash of array of each operation - my @CIGAR = split(/([0-9]+[SMIDNHXP])/, $_[5]); - my $hash; - map { push(@{$hash->{$2}}, $1) if (/(\d+)([SMIDNHXP])/) } @CIGAR; - - #for ($i=0; $i<=$#softclip_pos; $i++) { - foreach my $softclip (@{$hash->{S}}) { - #if ($CIGAR[$softclip_pos[$i]] > $minSoft){ - if ($softclip > $minSoft){ - ###############Make sure base qualities don't have more than 2 bad marks - my $qual=$_[10]; - my $TR=($qual=~tr/$badQualValue//); - if($badQualValue eq "#"){ $TR=($qual=~tr/\#//); } - #Skip the soft clip if there is more than 2 bad qual values - #next if($TR > 2); -# if (!$high_qual){next if($TR > 2);} - print OUT; - last; - } - } - } - close FILE; - close OUT; - - $command=join(" ","mv",$tmpfile,$random_file_sc); -if($verbose){ print "$command\n";} - system("$command"); -} - -######################################################### -#Stack up SoftClips -######################################################### -my $random_file=join("",$random_name,".sc.direction.bed"); -if(!defined($pair_only)){ - open (FILE,"$random_file_sc")|| die "Can't open sam file\n"; - #$random_file=join("",$random_name,".sc.direction"); - - print "Calling sides of soft-clips\n"; - #\nTMPOUT=$random_file\tINPUT=$random_file_sc\n\n"; - open (TMPOUT,">$random_file")|| die "Can't create tmp file\n"; - - while (){ - @_ = split(/\t/, $_); - #### parse CIGAR string and create a hash of array of each operation - my @CIGAR = split(/([0-9]+[SMIDNHXP])/, $_[5]); - my $hash; - map { push(@{$hash->{$2}}, $1) if (/(\d+)([SMIDNHXP])/) } @CIGAR; - - #### next if softclips on each end - next if ($_[5] =~ /^[0-9]+S.*S$/); - - #### next softclip occurs in the middle - next if ($_[5] =~ /^[0-9]+[^S][0-9].*S.+$/); - - my $softclip = $hash->{S}[0]; - - my $end1 = 0; - my $end2 = 0; - my $softBases = ""; - my $right_corrected="";my $left_corrected=""; - - if ($softclip > $minSoft) { - - ####If the soft clip occurs at end of read and its on the minus strand, then it's a right clip - if ($_[5] =~ /^.*S$/) { - $end1=$_[3]+length($_[9])-$softclip-1; - $end2=$end1+1; -next if ($end1<0); - #RIGHT clip on Minus - $softBases=substr($_[9], length($_[9])-$softclip, length($_[9])); - #Right clips don't always get clipped correctly, so fix that - # Check to see if sc base matches ref - $right_corrected=baseCheck($_[2],$end2,"right",$softBases); - print TMPOUT "$right_corrected\n" - - } else { - #### Begins with S (left clip) - $end1=$_[3]-$softclip; -next if ($end1<0); - - $softBases=substr($_[9], 0,$softclip);#print "TMP=$softBases\n"; - $left_corrected=baseCheck($_[2],$end1,"left",$softBases); -if(!$left_corrected){print "baseCheck($_[2],$end1,left,$softBases)\n";next} - print TMPOUT "$left_corrected\n"; -#print "\nSEQ=$_[9]\t\n"; - - } - } - } -close FILE; -close TMPOUT; -} -sub baseCheck{ - my ($chrom,$pos,$direction,$softBases)=@_; - #skip if position is less than 0, which is caused by MT DNA - return if ($pos<0); - my $exit=""; - - while(!$exit){ - if($direction=~/right/){ - my $refBase=getSeq($chrom,$pos,$INPUT_FASTA); - my $softBase=substr($softBases,0,1); - if ($softBase !~ /$refBase/){ - my $value=join("\t",$chrom,$pos,$pos+1,join("|",$softBases,$direction)); - $exit="STOP"; - return $value; - } - else{ - $pos=$pos+1; - $softBases=substr($softBases, 1,length($softBases)); - } - } - else{ - my $refBase=getSeq($chrom,$pos+1,$INPUT_FASTA); - my $softBase=substr($softBases,-1,1); - if ($softBase !~ /$refBase/){ - $pos=$pos-1+length($softBases); - my $value=join("\t",$chrom,$pos-1,$pos,join("|",$softBases,$direction)); - $exit="STOP"; - return $value; - } - else{ - $pos=$pos-1; - $softBases=substr($softBases, 0, -1); - #print "Trying again $softBases\n"; - } - - } - -} -} -#Remove SAM files to conserve space -unlink($random_file_sc); - - -my $random_file_disc="$INPUT_BAM"; -### -# -###################################################### -# Transform Read pair groups into softclip equivalents -###################################################### -# -# -# -my $v=""; -#if($disable_RP_only){ -print "Running Bam2pair.pl\n"; -print "Looking for discordant read pairs without requiring soft-clipping information\n"; - use FindBin qw($Bin); - my $path=$Bin; -# print"\n\nPATH=$path\n\n"; -if($verbose){$v="-v"} - my $tmp_out=join("",$random_name,"RP.out"); - $command=join("","perl ",$path,"/Bam2pair.pl -b $random_file_disc -o $tmp_out -isize $pe_upper_limit -winsize $dist_To_Soft -min $minRP -chrom $chrom -prefix $random_name -q $MapQ -blacklist $random_name.bed $v"); -if($verbose){ print "$command\n"}; - system("$command"); - $command=join("","perl -ane '\$end1=\@F[1];\$end2=\@F[3];print join(\"\\t\",\@F[0..1],\$end1,\"unknown|left\");print \"\\n\";print join(\"\\t\",\@F[2..3],\$end2,\"unknown|left\");print \"\\n\"' ", $tmp_out," >> ",$random_file); -if($verbose){print "$command\n"}; - system($command); - unlink($tmp_out); -#} -# - - -###################################################### -unlink("$random_file","$tmp_name","$random_file","$index","$random_name","$new_blacklist") if (-z $random_file || ! -e $random_file ) ; -if (-z $random_file || ! -e $random_file){ - print "Softclipped file is empty($random_file).\nNo soft clipping found using desired paramters\n\n"; - open (OUT,">$OUTNAME")||die "Can't write files here!\n"; - &print_header(); - close OUT; - exit; - } - - -############################################################# -# Make sure there are enough soft-clippped supporting reads -############################################################# -my $outfile=join("",$random_file,".sc.merge.bed"); -#sortbed -i .sc.direction | mergeBed -nms -d 25 -i stdin > .sc.merge.bed -$command=join(" ","sortBed -i",$random_file," | mergeBed -nms -i stdin","|egrep \";|,\"","|awk '{OFS=\"\t\"}(NF==4)'",">",$outfile); - -print "$command\n" if ($verbose); -system("$command"); - -if (-z $outfile || ! -e $outfile){ - unlink("$tmp_name","$random_file","$outfile","$index","$random_name","$new_blacklist"); - print "mergeBed file is empty.\nNo strucutral variants found\n\n" ; - open (OUT,">$OUTNAME")||die "Can't write files here!\n"; - &print_header(); - close OUT; - exit; -} - -print "completed mergeBed\n"; - -############################################################### -# If left and right are on the same line, make into 2 lines -############################################################### -open (INFILE,$outfile)||die "couldn't open temp file : $. \n\n"; -my $tmp2=join("",$random_name,".sc.fixed.merge.bed"); -#print "INFILE=$outfile\tOUTFILE=$tmp2\n\n"; -#INPUT FORMAT=chr9\t131467\t131473\tATGCTTATTAAAA|left;TTATTAAAAGCATA|left -open (OUTFILE,">$tmp2")||die "couldn't create temp file : $. \n\n"; -while(){ - chomp $_; - my $l = $_; - - my @a = split(/\t/, $l); - my $info = $a[3]; - my @info_arr = split(/\;/, $info); - my @left_arr=(); - my @right_arr=(); - @left_arr = grep(/left/, @info_arr); - @right_arr = grep(/right/, @info_arr); - - #New - my $left = join(";", @left_arr); - my $right = join(";", @right_arr); - $info = join(";", @info_arr); - - if((@left_arr) && (@right_arr)){ - print OUTFILE "$a[0]\t$a[1]\t$a[2]\t$left\n$a[0]\t$a[1]\t$a[2]\t$right\n"; - } else{ - my $all=join("\t",@a[0..2],$info); - print OUTFILE "$all\n"; - } -} - -# make sure output file name is $outfile -$command=join(" ","sed -e '/ /s//\t/g'", $tmp2,"|awk 'BEGIN{OFS=\"\\t\"}(NF==4)'", "|perl -pne 's/ /\t/g'>",$outfile); -system("$command"); -if($verbose){print "$command\n"}; -unlink("$tmp_name","$random_file","$tmp2","$outfile","$index","random_name","$new_blacklist") if (-z $outfile || ! -e $outfile) ; - if (-z $outfile || ! -e $outfile){ - print "Fixed mergeBed file is empty($outfile).\nNo strucutral variants found\n\n"; - open (OUT,">$OUTNAME")||die "Can't write files here!\n"; - &print_header(); - close OUT; - exit; -} - -print "completed fixing mergeBed\n\n"; - -############################################################### -# Seperate directions of soft clips -############################################################### -my $left_sc = join("", "left", $tmp2); -my $right_sc = join("", "right", $tmp2); -use FindBin qw($Bin); -#my $path=$Bin; - -$command=join("","grep left ", $tmp2, " |sed -e '/left /s//left\;/g' | sed -e '/ /s//\t/g'|perl ".$path."/direction_filter.pl - >",$left_sc); -system("$command"); -#print "$command\n"; -$command=join("","grep right ", $tmp2, " |sed -e '/right /s//right\;/g' | sed -e '/ /s//\t/g'|perl ".$path."/direction_filter.pl - >",$right_sc); -#$command=join(" ","grep right ", $tmp2, " |sed -e '/right /s//right\;/g' | sed -e '/ /s//\t/g' >",$right_sc); -system("$command"); -#print "$command\n"; -#die "CHECK $right_sc\n"; - -############################################################### -# Count the number and identify directions of soft clips -############################################################### -print "Count the number and identify directions of soft clips\n"; -#print "looking in $outfile\n"; -$outfile=join("",$random_name,".sc.fixed.merge.bed"); - -open (INFILE,$outfile)||die "couldn't open temp file\n\n"; -my $tmp3 = join("", $random_file, "predSV"); -open (OUTFILE, ">$tmp3")||die "couldn't create temp file\n\n"; -while(){ -chomp; - @_=split(/\t/,$_); - my $count=tr/\;//;$count+=tr/\,//; - $count=$count+1; - my $left=0; - my $right=0; - - while ($_ =~ /left/g) { $left++ } # count number of right clips - while ($_ =~ /right/g) { $right++ } # count number of left clips - - ############################################################### - if ($count >= $minSoftReads){ - ####get longets soft-clipped read - my @clips=split(/\;|,|\|/,$_[3]); - - my ($max, $temp, $temp2, $temp3, $dir, $maxSclip) = (0) x 6; - for (my $i=0; $i<$count; $i++) { - my $plus1=$i+1; - $temp=length($clips[$i]); - $temp2=$clips[$plus1]; - $temp3=$clips[$i]; - - if ($temp > $max){ - $maxSclip=$temp3; - $max =$temp; - $dir=$temp2; - } else { - $max=$max; - $dir=$dir; - $maxSclip=$maxSclip; - } - $i++; - } - my $order2 = join("|", $left, $right); - #print join ("\t",@_[0..2],$maxSclip,$max,$dir,$count,$order2) . "\n"; - print OUTFILE join ("\t",@_[0..2],$maxSclip,$max,$dir,$count,$order2) . "\n"; - } elsif($_=~/unknown/){ - print OUTFILE join ("\t",@_[0..2],"NA","NA","left","NA","NA|NA") . "\n"; - print OUTFILE join ("\t",@_[0..2],"NA","NA","right","NA","NA|NA") . "\n"; - } - ####Format is Chrom,start, end,longest Soft-clip,length of longest Soft-clip, direction of longest soft-clip,#supporting softclips,#right Sclips|#left Sclips -} -close INFILE; -close OUTFILE; - -unlink("$tmp2","$tmp_name","$random_file","$tmp3","$outfile","$index","$random_name","$right_sc","$left_sc","$new_blacklist") if (-z $tmp3 || !-e $tmp3) ; - - if (-z $tmp3 || !-e $tmp3){ - print "No structural variants found while Counting the number and identify directions of soft clips.\n" ; - - open (OUT,">$OUTNAME")||die "Can't write files here!\n"; - &print_header(); - close OUT; - exit; - -} - -print "Done counting Softclipped reads\n"; -############################################################### -#### Print header information -############################################################### -open (OUT,">$OUTNAME")||die "Can't write files here!\n"; -&print_header(); -close OUT; - -############################################################### -############################################################### -#### DO the bulk of the work -############################################################### -use List::Util qw(min max); -open (FILE,"$tmp3")|| die "Can't open file\n"; -open (OUT,">>$OUTNAME")|| die "Can't open file\n"; - -#print "\nusing $tmp3 and writing to $OUTPUT_FILE \n"; -while (){ - #If left clip {+- or -- or -+ }{+- are uninformative b/c they go upstream} - #If right clip {++ or -- or +-} - chomp $_; - my $line = $_; - my @info = split(/\t/, $_); - - if($info[5] eq "left") { - bulk_work("left", $line, $random_file_disc); - - } elsif ($info[5] eq "right") { - bulk_work("right", $line, $random_file_disc); - } -#if($. ==6){print "THIS IS LINE 6\n$_\n";die} -print "Completed line $.\n" if ($verbose); -} -close FILE; -close OUT; - -############################################################################### -############################################################################### -#### Delete temp files -my $meregedBed=join("",$random_name,".sc.direction.bed.sc.merge.bed"); - -if(defined($temp_output)){$temp_output=$temp_output} else {$temp_output="no"} - -if ($temp_output eq "no"){ - unlink("$tmp_name","$random_file","$tmp2",,"$tmp3","$outfile","$index","$random_name","$right_sc","$left_sc","$meregedBed","$random_name.bed"); -} -####Sort VCF -my $tmp=join(".",$random_name,"tmp"); -#Get header -$cmd="grep \"#\" $OUTNAME > $tmp"; -system($cmd); -#sort results -$cmd="grep -v \"#\" $OUTNAME|perl -pne 's/chr//'|sort -k1,1n -k2,2n|perl -ne 'print \"chr\".\$_' >>$tmp"; -system($cmd); -$cmd="mv $tmp $OUTNAME"; -system($cmd); -#remove entries next to each other - - - - -############################################################# -##May not need this anymore since filtering on left and right -############################################################# -#my $tmpout=$OUTNAME; -#$tmpout.=".tmp"; -#use FindBin qw($Bin); -##my $path=$Bin; -#$command="perl ".$path."/Extract_nSC.pl $OUTNAME -q nSC > $tmpout"; -##print "Command=$command\n"; -#system($command); -#$command="perl ".$path."/reduce_redundancy.pl $tmpout $upper_limit |cut -f1-10 > $OUTNAME"; -##print "$command\n"; -#system($command); -#system("rm $tmpout"); -######################################################## - - - - -print "Analysis Completed\n\nYou did it!!!\n"; -print "Finish Time : " . &spGetCurDateTime() . "\n"; -$now = time - $now; -printf("\n\nTotal running time: %02d:%02d:%02d\n\n", int($now / 3600), int(($now % 3600) / 60), -int($now % 60)); - -exit; - -############################################################################### -sub rev_comp { - my $dna = shift; - my $revcomp = reverse($dna); - $revcomp =~ tr/ACGTacgt/TGCAtgca/; - - return $revcomp; -} - - -############################################################################### -#### to get reference base -sub getSeq{ - my ($chr,$pos,$fasta)=@_; - #don't require chr - #if($chr !~ /^chr/){die "$chr is not correct\n";} -# die "$pos is not a number\n" if ($pos <0); -my @result=(); - if ($pos <0){print "$pos is not a valid position (likely caused by circular MT chromosome)\n";return;} - - @result = `samtools faidx $fasta $chr:$pos-$pos`; - if($result[1]){chomp($result[1]); - return uc($result[1]); - } - return("NA"); - #### after return will not be printed - ####print "RESULTS=@result\n"; -} - -sub getBases{ - my ($chr,$pos1,$pos2,$fasta)=@_; - #don't require chr - #if($chr !~ /^chr/){die "$chr is not correct\n";} -my @result=(); - if ($pos1 <0){print "$pos1 is not a valid position (likely caused by circular MT chromosome)\n";return;}; - - @result = `samtools faidx $fasta $chr:$pos1-$pos2`; - if(!$result[1]){$result[1]="NA"}; - chomp($result[1]); - return uc($result[1]); - - #### after return will not be printed - ####print "RESULTS=@result\n"; -} -############################################################################### -#### to get time -sub spGetCurDateTime { - my ($sec, $min, $hour, $mday, $mon, $year) = localtime(); - my $curDateTime = sprintf "%4d-%02d-%02d %02d:%02d:%02d", - $year+1900, $mon+1, $mday, $hour, $min, $sec; - return ($curDateTime); -} - - -############################################################################### -#### print header -sub print_header { - my $date=&spGetCurDateTime(); - my $header = qq{##fileformat=VCFv4.1 -##fileDate=$date -##source=SoftSearch.pl -##reference=$INPUT_FASTA -##Usage= SoftSearch.pl -l $minSoft -q $MapQ -r $minSoftReads -d $dist_To_Soft -m $minRP -u $unmated_pairs -s $num_sd -b $INPUT_BAM -f $INPUT_FASTA -o $OUTNAME -##INFO= -##INFO= -##INFO= -##INFO= -##INFO= -##FORMAT= -##FORMAT= -##FORMAT= -##FORMAT= -##FORMAT= -##FORMAT= -##FORMAT= -##FORMAT= -##FORMAT= -##FORMAT= -##FORMAT= -##FORMAT= -##INFO= -##FORMAT= -#CHROM\tPOS\tID\tREF\tALT\tQUAL\tFILTER\tINFO\tFORMAT\t$SAMPLE_NAME\n}; - - print OUT $header; -} - - -############################################################################### -sub bulk_work { -print "#####################################@_\n" if ($verbose); - my ($side, $line, $file) = @_; - my $local_levD = 0; - my $distl_levD = 0; - - #my @info = split(/\t/, $line); - my @plus_Reads = split(/\t/, $line); - $plus_Reads[7] =~ s/\n//g; - - #### softclip length and softclip size. - my $lSC = $plus_Reads[4]; - my $nSC = $plus_Reads[6]; - - - #Get all types of compatible reads - #Get improperly paired reads (@ max distance) - - #### default value for left SIDE. - #If left-clip, then look downstream for match of softclipped reads to define a deletion, but look for DRPs upstream - my $sv_type = "SVTYPE=BND"; - my $start_local=0; my $end_local=0;my $target_local="";my $target_drp="";my $start_drp="";my $end_drp=""; - if ($side =~ /left/) { - $start_local = $plus_Reads[1]-$dist_To_Soft; - $end_local = $plus_Reads[2]; - $start_drp = $plus_Reads[1]; - $end_drp = $plus_Reads[1]+$dist_To_Soft; - - } - else{ - $start_local = $plus_Reads[1]; - $end_local = $plus_Reads[1]+$dist_To_Soft; - $start_drp = $plus_Reads[1]-$dist_To_Soft; - $end_drp = $plus_Reads[1]; - } - - $target_local=join("", $plus_Reads[0], ":", $start_local, "-", $end_local); - $target_drp=join("", $plus_Reads[0], ":", $start_drp, "-", $end_drp); - my $num_unmapped_pairs=""; - if ($side =~ /right/) { - $num_unmapped_pairs=`samtools view $new_blacklist -q $MapQ -f8 -F 1536 -c $INPUT_BAM $target_drp`; - } else { - $num_unmapped_pairs=`samtools view $new_blacklist -q $MapQ -f24 -F 1536 -c $INPUT_BAM $target_drp`; - } -if($verbose){print "samtools view $new_blacklist -q $MapQ -f24 -F 1536 -c $INPUT_BAM $target_drp\n";} - - $num_unmapped_pairs=~s/\n//; -if($verbose){print "NUM UNMAPPED PAIRS= $num_unmapped_pairs\n";} - my $REF1_base = ""; - my $REF2_base = ""; - my $INFO_1 = ""; - my $INFO_2 = ""; - my $ALT_1 = ""; - my $ALT_2 = ""; - my $isize = 0; - my $QUAL = ""; - my $FORMAT = "GT:"; - - #### get 8 bit rand id - my $BND1_name = join "", map { ("a".."z")[rand 26] } 1..8; - my $BND2_name = join "", map { ("a".."z")[rand 26] } 1..8; - $BND1_name=join "_","BND",$BND1_name; - $BND2_name=join "_","BND",$BND2_name; - - my $counts = {CTX => 0, DEL => 0, INS => 0, INV => 0, TDUP => 0, NOV_INS => 0 }; - my $event_mate_info = {CTX => "", DEL => "", INS => "", INV => "", TDUP => "", NOV_INS => "" }; - - #### get mate pair info and counts per event - foreach my $e (sort keys %{$counts}) { - my $h = get_counts_n_info($e, $side, $MapQ, $file, $dist_To_Soft, $target_drp, $upper_limit, $lower_limit); - - $counts->{$e} = $h->{count}; - $event_mate_info->{$e} = $h->{info}; - } -#print Dumper($counts); - - my $max = 0; - my $type = "UNKNOWN"; - my $nRP = 0; - my $mate_info = "NA\tNA\tNA\tNA"; - my $summary = "GT:"; - - #### find max count of events and set type, nRP and info to corresponding - #### max count event. - #### also create a summary string of all counts to be added to VCF file. - foreach my $e (sort keys %{$counts}){ -# if ($counts->{$e} >=i $max){ - if ($counts->{$e} > $max){ - $type = $e .",". $counts->{$e}; - $nRP = $counts->{$e}; - - $max = $counts->{$e}; - - if (length($event_mate_info->{$e})) { - $mate_info = $event_mate_info->{$e}; - } - } - - $summary .= $e .",". $counts->{$e} .":"; - } -# print "done with Summary\n"; - #### remove last colon ":" from - $summary =~ s/:$//; - if (($minRP > $max)&&(!$disable_RP_only )){if ($verbose){print "FAILED BECAUSE ($minRP > $max)&&(!$disable_RP_only )"};return}; - - #### Run Levenstein distance on softclip in target region to find out if its a small deletion/insetion - #### passing 1: clip_seq, 2: chr, 3: start, 4: end, 5: ref file. - my $levD = new LevD; -######################################################## -######################################################## -######################################################## - - #### redefine start and end location for LevD calc. -# $start = $plus_Reads[1]-$dist_To_Soft; -# $end = $plus_Reads[2]; - my $num_bases_to_loc=0; - my $new_start=0; - my $new_end=0; - my $del_seq=""; - my $start = $start_local; - my $end = $end_local; - if ($lSC=~/NA/){$lSC=0} - - if ($side =~ /right/) { - $levD->search($plus_Reads[3], $plus_Reads[0], $start, $end, $INPUT_FASTA); - $local_levD = sprintf("%.2f", $levD->{relative_edit_dist}); - $num_bases_to_loc=$levD->{index}; - $new_start = $plus_Reads[2]; - if ($plus_Reads[2]=~/^[0-9]/){$new_end=$plus_Reads[2]+$lSC}; - } - else{ - $levD->search($plus_Reads[3], $plus_Reads[0], $start, $end, $INPUT_FASTA); - $local_levD = sprintf("%.2f", $levD->{relative_edit_dist}); - $num_bases_to_loc=$levD->{index}; - if ($plus_Reads[2]=~/^[0-9]/){$new_start=$plus_Reads[2]-$lSC}; - $new_end = $plus_Reads[2]; - } - if((!$new_start)||(!$new_end)||($new_start<0)){print "FAILED AT ((!$new_start)||(!$new_end)||($new_start<0))\n";return}; - - $del_seq=getBases($plus_Reads[0], $new_start,$new_end,$INPUT_FASTA); -############################################################################## -# #If there is a match, where is the start position of the match? -# -############################################################################## - - - #if $plus_Reads[3] eq "NA", then it was found without soft-clipped reads - if($plus_Reads[3] !~ /NA/){ - if (($local_levD < $levD_local_threshold)) { - return if (!$sv_only); - #### add value to summary to be written to vcf file. - $summary = "GT:sDel," . $plus_Reads[6]; - $type = "sDEL"; - ########################################################################### - ##### Printing output - - ######################################### - ##### Get DNA info - ######################################### - #$REF1_base = getSeq($plus_Reads[0], $plus_Reads[1], $INPUT_FASTA); - $REF1_base = substr($del_seq, 0, 1); - - #### this is alt ref. for softclip its $plus_Reads[3] - $REF2_base = $del_seq; - $QUAL = 1/($local_levD + 0.001); - $QUAL = sprintf("%.2f",$QUAL); - $isize = length($del_seq); - - #### svtype = none for sDEL - #### isize = length($info[3]); - #### nRP = NA - #### mate_id = NA - #### CTX,:DEL,:....sDEL,## - $INFO_1=join(";", "SVTYPE=NA", "EVENT=$type", "ISIZE=$isize"); - - #Add Sample infomration - my $FORMAT="GT:sDEL"; - $FORMAT .= ":lSC:nSC:uRP:levD_local"; - my $SAMPLE= "0/1:"; - $SAMPLE .= "$plus_Reads[6]:$lSC:$nSC:$num_unmapped_pairs:$local_levD"; - - #### remove any white spaces. - $INFO_1=~s/\s//g; - $INFO_2=~s/\s//g; - - $BND1_name =~ s/^BND/LEVD/; - # If left, then the start position is plus_Reads[1]-isize - my $start_pos=0; - #Make sure Ref1 and Ref2 bases are different - if($REF2_base eq $REF1_base){$REF1_base="NA"} - if($side=~/left/){$start_pos=$plus_Reads[1]-$isize}else{$start_pos=$plus_Reads[1]}; - print OUT join ("\t", $plus_Reads[0], $start_pos, $BND1_name, $REF2_base, $REF1_base, $QUAL, "PASS", $INFO_1,$FORMAT,$SAMPLE, "\n"); - if ($verbose){print "No Softclipped reads here!\n"} - return; - } - } - - #### Otherwise, look for DRP mate info - #if($nRP=~/NA/){print "MATE_INFO=$mate_info\tSide=$side\tline=$line\n";} - my @mate_info_arr = split(/\t/, $mate_info); - $nRP = $mate_info_arr[3]; - my $mate_chr=$mate_info_arr[0]; - - if((! defined $nRP) || ($nRP =~ /na/i) || ($mate_chr =~ /NA/) ){ - #PRINT UNKNOWN - if ($nRP =~ /na/i){print "Can't find SC reads\n" if ($verbose);return}; - if ($verbose){print "There is an unknown\nNRP=$nRP Mate_CHR=$mate_chr minRP=$minRP\n"} - $summary .= ":unknown," . $plus_Reads[6]; - $type = "unknown"; - $REF1_base = getSeq($plus_Reads[0], $plus_Reads[1], $INPUT_FASTA); - $REF2_base = $plus_Reads[3]; - $BND1_name =~ s/^BND/UNKNOWN/; - $QUAL = 1/($local_levD + 0.001); - $QUAL = sprintf("%.2f",$QUAL); - $INFO_1=join(";", "SVTYPE=unknown", "EVENT=unknown", "ISIZE=unknown"); - #Add Sample infomration - my $FORMAT="GT:sDEL"; - $FORMAT .= ":lSC:nSC:uRP:levD_local"; - my $SAMPLE = "0/1:"; - $SAMPLE .= "$plus_Reads[6]:$lSC:$nSC:$num_unmapped_pairs:$local_levD"; - $SAMPLE=~s/NA/0/g; - #### remove any white spaces. - $INFO_1=~s/\s//g; - #print join ("\t", $plus_Reads[0], $plus_Reads[1], $REF2_base, $REF1_base, $QUAL, "PASS", $INFO_1,$FORMAT,$SAMPLE, "\n"); - - print OUT join ("\t", $plus_Reads[0], $plus_Reads[1], $BND1_name, $REF1_base, $REF2_base, $QUAL, "PASS", $INFO_1,$FORMAT,$SAMPLE, "\n"); - return; - - } - #### end if there is no mate info or nRP+uRP ($num_unmapped_pairs+$nRP))){ - print "Something failed here\nif (($nRP<$minRP)&&($unmated_pairs > ($num_unmapped_pairs+$nRP)))\n"; - return} - - ################################################################################## - # Find out if mates have nearby soft-clips (to refine the breakpoints) - ################################################################################## - #Look for evidence of soft-clipping near mate - my @mate_soft_arr = (); - my $mate_start = 0; - my $mate_soft = ""; - - @mate_info_arr = split(/\t/, $mate_info); - - #### mate start and end locations. - my $filename = $right_sc; - - $start = $mate_info_arr[1] - $dist_To_Soft; - $end = $mate_info_arr[1]; - - if ($side =~ /right/) { - $start = $mate_info_arr[2]; - $end = $mate_info_arr[2] + $dist_To_Soft; - - $filename = $left_sc; - } - - #### add levenstein distance to Summary - #print "Calc distal Levd\n"; - $levD->search(rev_comp($plus_Reads[3]), $mate_info_arr[0], $start, $end, $INPUT_FASTA); - $distl_levD = sprintf("%.2f", $levD->{relative_edit_dist}); - $distl_levD = "NA" if($plus_Reads[3] =~ /NA/); - #If there is no softclips to string match, then give 0 as quality value - if ($plus_Reads[3] !~ /NA/){ - $QUAL=1/($distl_levD + 0.001); - } - else { - $QUAL=0; - }; - $QUAL=sprintf("%.2f",$QUAL); - #### looking for softclips to refine break point - #### if left look in right and vice-versa. - $cmd = qq{echo -e "$mate_info_arr[0]\t$start\t$end"}; - $cmd .= qq{ | awk -F'\t' 'NF==3' | intersectBed -a stdin -b $filename | head -1}; -print "$cmd\n" if $verbose; - $mate_soft = `$cmd`; - - $mate_soft =~ s/\n//g; - @mate_soft_arr = split(/\s/, $mate_soft); -my $NO_MATE_SC=""; - if(@mate_soft_arr){ - $mate_chr = $mate_soft_arr[0]; - $mate_start = $mate_soft_arr[1]; - $NO_MATE_SC="APPROXIMATE"; - - } else{ - @mate_info_arr = split(/\s/,$mate_info); - $mate_chr = $mate_info_arr[0]; - $mate_start = $mate_info_arr[1]; - } - - #end if there is no mate info - return if ($mate_chr eq ""); - #end if there is no mate info and !disable_RP_only - return if (($lSC =~/NA/)&&(!$disable_RP_only)); - - - ########################################################################### - ##### Printing output - - ######################################### - # Get DNA info - ######################################### - #print "PLUS_READS=$plus_Reads[0],$plus_Reads[1]\nMATE=$mate_chr,$mate_start,$INPUT_FASTA\n"; - $REF1_base = getSeq($plus_Reads[0], $plus_Reads[1], $INPUT_FASTA); - - ### this is alt ref. for softclip its $plus_Reads[3] - $REF2_base = getSeq($mate_chr, $mate_start, $INPUT_FASTA); - - ######################################### - # print in VCF format - ######################################### - - #### abs value to account for left and right reads. - $isize = abs($plus_Reads[1]-$mate_start); - - my $event_type=$type; - $event_type=~ s/,|[0-9]//g; - $INFO_1=join(";", "$sv_type", "EVENT=$event_type","END=$mate_start", "ISIZE=$isize","MATEID=$BND2_name"); - $INFO_2=join(";", "$sv_type", "EVENT=$event_type","END=$plus_Reads[1]", "ISIZE=$isize","MATEID=$BND1_name"); - - #### remove any white spaces. - #### ask: did you mean to remove space from ends? eg. trim() - $INFO_1=~s/\s//g; - $INFO_2=~s/\s//g; - - $FORMAT=$summary; - $FORMAT=~ s/,|[0-9]//g; - $FORMAT .= ":lSC:nSC:uRP:distl_levD"; - if($NO_MATE_SC){$INFO_2 .= ":NO_MATE_SC"} - my $SAMPLE="0/1:"; - $SAMPLE .=$summary; -# if($NO_MATE_SC){$SAMPLE.= ":$NO_MATE_SC"} - - $SAMPLE=~s/[A-Z|,|_]//g; - my $MATE_SAMPLE=$SAMPLE; - $SAMPLE .= ":$lSC:$nSC:$num_unmapped_pairs:$distl_levD"; - $MATE_SAMPLE .=":NA:NA:NA:NA"; - $SAMPLE=~s/::/:/g; - $MATE_SAMPLE=~s/::/:/g; - $MATE_SAMPLE=~s/NA/0/g; - $SAMPLE=~s/NA/0/g; - - if($type !~ /INV/){ - $ALT_1 = join("","]",$mate_chr,":",$mate_start,"]",$REF1_base); - $ALT_2 = join("",$REF2_base,"[",$plus_Reads[0],":",$plus_Reads[1],"["); - # 2 321682 bnd_V T ]13:123456]T 6 PASS SVTYPE=BND - # 13 123456 bnd_U C C[2:321682[ 6 PASS SVTYPE=BND - } else { - $ALT_1 = join("", "]", $plus_Reads[0], ":", $plus_Reads[1], "]", $REF2_base); - $ALT_2 = join("", $REF1_base, "[", $mate_chr, ":", $mate_start, "["); - } - - if(($mate_chr) && ($plus_Reads[0])){ - print OUT join ("\t", $plus_Reads[0], $plus_Reads[1], $BND1_name, $REF1_base, $ALT_1, $QUAL,"PASS", $INFO_1, $FORMAT,$SAMPLE,"\n"); - print OUT join ("\t", $mate_chr, $mate_start, $BND2_name, $REF2_base, $ALT_2, $QUAL, "PASS", $INFO_2, $FORMAT,$MATE_SAMPLE,"\n"); - } -} - -############################################################################### -############################################################################### -sub get_counts_n_info { - my ($event, $side, $mapQ, $file, $dist, $target, $upL, $lwL) = @_; - - my $mate_info = ""; - my $cmd = ""; - - if ($event =~ /^CTX$/i) { - #print "CTX side $side\n"; - if ($side =~ /right/i) { - $cmd = qq{samtools view $new_blacklist -q $mapQ -f 32 -F 1536 $file $target}; - $cmd .= qq{ | perl -ane 'if(\$F[6] ne "="){\$end=\$F[7]+1; print join ("\\t",\$F[6],\$F[7],\$end,"\\n")}'}; - $cmd .= qq{ | sortBed | mergeBed -d $dist -n | sort -k4nr | head -1}; -#if($verbose){print "$cmd\n"} - $mate_info=`$cmd`; - } else { - $cmd = qq{ samtools view $new_blacklist -q $mapQ -f 16 -F 1536 $file $target}; - $cmd .= qq{ | perl -ane 'if(\$F[6] ne "="){\$end=\$F[7]+1; print join ("\\t",\$F[6],\$F[7],\$end,"\\n")}'}; - $cmd .= qq{ | sortBed | mergeBed -d $dist -n | sort -k4nr | head -1}; -#if($verbose){print "$cmd\n"} - $mate_info=`$cmd`; - } - } elsif ($event =~ /^DEL$/i) { - #print "DEL side $side\n"; - if ($side =~ /right/i) { - $cmd = qq{samtools view $new_blacklist -q $mapQ -f 32 -F 1552 $file $target}; - $cmd .= qq{ | awk '{OFS="\\t"}{if((\$7 ~ /=/)&&(\$9>$upL)){end=\$8+1;print \$3,\$8,end}}'}; - $cmd .= qq{ | sortBed | mergeBed -d $dist -n | sort -k4nr | head -1}; -#if($verbose){print "$cmd\n"} - $mate_info=`$cmd`; - } else { - $cmd = qq{samtools view $new_blacklist -q $mapQ -F 1568 -f 16 $file $target}; - $cmd .= qq{ | awk '{OFS="\\t"} {if((\$7 ~ /=/)&&(\$9<-$upL)){end=\$8+1;print \$3,\$8,end}}'}; - $cmd .= qq{ | sortBed | mergeBed -d $dist_To_Soft -n | sort -k4nr | head -1}; -#if($verbose){print "$cmd\n"} - - $mate_info=`$cmd`; - } - } elsif ($event =~ /^INS$/i) { - #print "INS side $side\n"; - if ($side =~ /right/i) { - $cmd = qq{samtools view $new_blacklist -q $mapQ -f 32 -F 1552 $file $target}; - $cmd .= qq{ | awk '{OFS="\\t"}{if((\$7 ~ /=/)&&(\$9<$lwL && \$9 > 0 )){end=\$8+1;print \$3,\$8,end}}'}; - $cmd .= qq{ | sortBed | mergeBed -d $dist -n | sort -k4nr | head -1}; -#if($verbose){print "$cmd\n"} - $mate_info = `$cmd`; - } else { - $cmd = qq {samtools view $new_blacklist -q $mapQ -f 16 -F 1568 $file $target}; - $cmd .= qq{ | awk '{OFS="\\t"}{if((\$7 ~ /=/)&&(\$9>-$lwL && \$9 < 0 )){end=\$8+1;print \$3,\$8,end}}'}; - $cmd .= qq{ | sortBed | mergeBed -d $dist -n | sort -k4nr | head -1}; -#if($verbose){print "$cmd\n"} - $mate_info = `$cmd`; - } - } elsif ($event =~ /^INV$/i) { - #print "INV side $side\n"; - if ($side =~ /right/i) { - $cmd = qq{samtools view $new_blacklist -q $mapQ -F 1596 $file $target}; - $cmd .= qq{ | awk '{OFS="\\t"}{if((\$7 ~ /=/)){end=\$8+1;print \$3,\$8,end}}'}; - $cmd .= qq{ | sortBed | mergeBed -d $dist_To_Soft -n | sort -k4nr | head -1}; -#if($verbose){print "$cmd\n"} - $mate_info = `$cmd`; - } else { - $cmd = qq{samtools view $new_blacklist -q $mapQ -f 48 -F 1548 $file $target}; - $cmd .= qq{ | awk '{OFS="\\t"}{if((\$7 ~ /=/)){end=\$8+1;print \$3,\$8,end}}'}; - $cmd .= qq{ | sortBed | mergeBed -d $dist -n | sort -k4nr | head -1}; -#if($verbose){print "$cmd\n"} - $mate_info = `$cmd`; - } - } elsif ($event =~ /^TDUP$/i) { - #print "TDUP side $side\n"; - if ($side =~ /right/i) { - $cmd = qq{samtools view $new_blacklist -q $mapQ -f 32 -F 1552 $file $target}; -# $cmd .= qq{ | awk '{OFS="\\t"}{if((\$7 ~ /=/)&&(\$9>$upL)){end=\$8+1;print \$3,\$8,end}}'}; - $cmd .= qq{ | awk '{OFS="\\t"}{if((\$7 ~ /=/)&&(\$4>\$8)&&(\$9<0)&& (\$9>$upL)){end=\$8+1;print \$3,\$8,end}}'}; - $cmd .= qq{ | sortBed | mergeBed -d $dist -n | sort -k4nr | head -1}; -#if($verbose){print "$cmd\n"} - $mate_info = `$cmd`; - } else { - $cmd = qq{samtools view $new_blacklist -q $mapQ -f 16 -F 1568 $file $target}; -# $cmd .= qq{ | awk '{OFS="\\t"}{if((\$7 ~ /=/)&&(\$9<-$upL )){end=\$8+1;print \$3,\$8,end}}'}; - $cmd .= qq{ | awk '{OFS="\\t"}{if((\$7 ~ /=/)&&(\$4<\$8)&&(\$9>0)&&(\$9>$upL)){end=\$8+1;print \$3,\$8,end}}'}; - $cmd .= qq{ | sortBed | mergeBed -d $dist -n | sort -k4nr | head -1}; -#if($verbose){print "$cmd\n"} - $mate_info = `$cmd`; - } - } elsif ($event =~ /^NOV_INS$/i) { - #print "NOV_INS side $side\n"; - if ($side =~ /right/i) { - $cmd = qq{samtools view $new_blacklist -q $mapQ -f 8 -F 1552 $file $target}; - $cmd .= qq{ | awk '{OFS="\\t"}{end=\$8+1;print \$3,\$8,end}'}; - $cmd .= qq{ | sortBed | mergeBed -d $dist -n | sort -k4nr | head -1}; -#if($verbose){print "$cmd\n"} - $mate_info = `$cmd`; - } else { - $cmd = qq{samtools view $new_blacklist -q $mapQ -f 24 -F 1536 $file $target}; - $cmd .= qq{ | awk '{OFS="\\t"}{end=\$8+1;print \$3,\$8,end}'}; - $cmd .= qq{ | sortBed | mergeBed -d $dist -n | sort -k4nr | head -1}; -#if($verbose){print "$cmd\n"} - $mate_info = `$cmd`; - } - } - - $mate_info=~s/\n//g; - my @tmp=split(/\t/, $mate_info); - - my $counts = 0; - - if (defined $tmp[3]) { - $tmp[3] =~ s/\n//g; - - $counts = $tmp[3] if (length($tmp[3])); - } - return ({count=>$counts, info=>$mate_info}); -} diff -r 1163c16cb3c0 -r fa99a9417ea1 softsearch.xml --- a/softsearch.xml Mon Jun 02 07:35:53 2014 -0400 +++ /dev/null Thu Jan 01 00:00:00 1970 +0000 @@ -1,56 +0,0 @@ - - - - softsearch - - for structure variation - #if $source.index_source=="history" - samtools index $bam_file ; samtools faidx $source.history_fasta_file ; $inc | ~/shed_tools/toolshed.g2.bx.psu.edu/repos/plus91-technologies-pvt-ltd/softsearch/8eb7d93f7e58/softsearch/2.4/src/SoftSearch.pl -l $min_length_soft_clip -q $min_map_quality -r $min_depth_soft_clip_loc -m $min_no_discordant_read -s $no_sd_consider_discordant -b $bam_file -f $source.history_fasta_file -o $out_file1 - #else - samtools index $bam_file ; samtools faidx $source.ref_fasta.fields.path ; $inc | ~/shed_tools/toolshed.g2.bx.psu.edu/repos/plus91-technologies-pvt-ltd/softsearch/8eb7d93f7e58/softsearch/2.4/src/SoftSearch.pl -l $min_length_soft_clip -q $min_map_quality -r $min_depth_soft_clip_loc -m $min_no_discordant_read -s $no_sd_consider_discordant -b $bam_file -f $source.ref_fasta.fields.path -o $out_file1 - #end if - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - diff -r 1163c16cb3c0 -r fa99a9417ea1 test-data/Small_test.bam Binary file test-data/Small_test.bam has changed diff -r 1163c16cb3c0 -r fa99a9417ea1 test-data/Small_test.bam.bai Binary file test-data/Small_test.bam.bai has changed diff -r 1163c16cb3c0 -r fa99a9417ea1 test-data/chr1.small.fa --- a/test-data/chr1.small.fa Mon Jun 02 07:35:53 2014 -0400 +++ /dev/null Thu Jan 01 00:00:00 1970 +0000 @@ -1,20000 +0,0 @@ ->chr1 dna:chromosome chromosome:GRCh37:1:1:249250621:1 -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN 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-NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNTAACCCTAACCCTAACCCTA -ACCCTAACCCTAACCCTAACCCTAACCCTAACCCTAACCCTAACCCTAACCCTAACCCTA -ACCCTAACCCTAACCCTAACCCTAACCCAACCCTAACCCTAACCCTAACCCTAACCCTAA -CCCTAACCCCTAACCCTAACCCTAACCCTAACCCTAACCTAACCCTAACCCTAACCCTAA -CCCTAACCCTAACCCTAACCCTAACCCTAACCCCTAACCCTAACCCTAAACCCTAAACCC -TAACCCTAACCCTAACCCTAACCCTAACCCCAACCCCAACCCCAACCCCAACCCCAACCC -CAACCCTAACCCCTAACCCTAACCCTAACCCTACCCTAACCCTAACCCTAACCCTAACCC -TAACCCTAACCCCTAACCCCTAACCCTAACCCTAACCCTAACCCTAACCCTAACCCTAAC -CCCTAACCCTAACCCTAACCCTAACCCTCGCGGTACCCTCAGCCGGCCCGCCCGCCCGGG -TCTGACCTGAGGAGAACTGTGCTCCGCCTTCAGAGTACCACCGAAATCTGTGCAGAGGAC -AACGCAGCTCCGCCCTCGCGGTGCTCTCCGGGTCTGTGCTGAGGAGAACGCAACTCCGCC -GTTGCAAAGGCGCGCCGCGCCGGCGCAGGCGCAGAGAGGCGCGCCGCGCCGGCGCAGGCG -CAGAGAGGCGCGCCGCGCCGGCGCAGGCGCAGAGAGGCGCGCCGCGCCGGCGCAGGCGCA -GAGAGGCGCGCCGCGCCGGCGCAGGCGCAGAGAGGCGCGCCGCGCCGGCGCAGGCGCAGA -CACATGCTAGCGCGTCGGGGTGGAGGCGTGGCGCAGGCGCAGAGAGGCGCGCCGCGCCGG -CGCAGGCGCAGAGACACATGCTACCGCGTCCAGGGGTGGAGGCGTGGCGCAGGCGCAGAG -AGGCGCACCGCGCCGGCGCAGGCGCAGAGACACATGCTAGCGCGTCCAGGGGTGGAGGCG -TGGCGCAGGCGCAGAGACGCAAGCCTACGGGCGGGGGTTGGGGGGGCGTGTGTTGCAGGA -GCAAAGTCGCACGGCGCCGGGCTGGGGCGGGGGGAGGGTGGCGCCGTGCACGCGCAGAAA -CTCACGTCACGGTGGCGCGGCGCAGAGACGGGTAGAACCTCAGTAATCCGAAAAGCCGGG -ATCGACCGCCCCTTGCTTGCAGCCGGGCACTACAGGACCCGCTTGCTCACGGTGCTGTGC -CAGGGCGCCCCCTGCTGGCGACTAGGGCAACTGCAGGGCTCTCTTGCTTAGAGTGGTGGC -CAGCGCCCCCTGCTGGCGCCGGGGCACTGCAGGGCCCTCTTGCTTACTGTATAGTGGTGG -CACGCCGCCTGCTGGCAGCTAGGGACATTGCAGGGTCCTCTTGCTCAAGGTGTAGTGGCA -GCACGCCCACCTGCTGGCAGCTGGGGACACTGCCGGGCCCTCTTGCTCCAACAGTACTGG -CGGATTATAGGGAAACACCCGGAGCATATGCTGTTTGGTCTCAGTAGACTCCTAAATATG -GGATTCCTGGGTTTAAAAGTAAAAAATAAATATGTTTAATTTGTGAACTGATTACCATCA -GAATTGTACTGTTCTGTATCCCACCAGCAATGTCTAGGAATGCCTGTTTCTCCACAAAGT -GTTTACTTTTGGATTTTTGCCAGTCTAACAGGTGAAGCCCTGGAGATTCTTATTAGTGAT -TTGGGCTGGGGCCTGGCCATGTGTATTTTTTTAAATTTCCACTGATGATTTTGCTGCATG -GCCGGTGTTGAGAATGACTGCGCAAATTTGCCGGATTTCCTTTGCTGTTCCTGCATGTAG -TTTAAACGAGATTGCCAGCACCGGGTATCATTCACCATTTTTCTTTTCGTTAACTTGCCG -TCAGCCTTTTCTTTGACCTCTTCTTTCTGTTCATGTGTATTTGCTGTCTCTTAGCCCAGA -CTTCCCGTGTCCTTTCCACCGGGCCTTTGAGAGGTCACAGGGTCTTGATGCTGTGGTCTT -CATCTGCAGGTGTCTGACTTCCAGCAACTGCTGGCCTGTGCCAGGGTGCAAGCTGAGCAC -TGGAGTGGAGTTTTCCTGTGGAGAGGAGCCATGCCTAGAGTGGGATGGGCCATTGTTCAT -CTTCTGGCCCCTGTTGTCTGCATGTAACTTAATACCACAACCAGGCATAGGGGAAAGATT -GGAGGAAAGATGAGTGAGAGCATCAACTTCTCTCACAACCTAGGCCAGTAAGTAGTGCTT -GTGCTCATCTCCTTGGCTGTGATACGTGGCCGGCCCTCGCTCCAGCAGCTGGACCCCTAC -CTGCCGTCTGCTGCCATCGGAGCCCAAAGCCGGGCTGTGACTGCTCAGACCAGCCGGCTG -GAGGGAGGGGCTCAGCAGGTCTGGCTTTGGCCCTGGGAGAGCAGGTGGAAGATCAGGCAG -GCCATCGCTGCCACAGAACCCAGTGGATTGGCCTAGGTGGGATCTCTGAGCTCAACAAGC -CCTCTCTGGGTGGTAGGTGCAGAGACGGGAGGGGCAGAGCCGCAGGCACAGCCAAGAGGG -CTGAAGAAATGGTAGAACGGAGCAGCTGGTGATGTGTGGGCCCACCGGCCCCAGGCTCCT -GTCTCCCCCCAGGTGTGTGGTGATGCCAGGCATGCCCTTCCCCAGCATCAGGTCTCCAGA -GCTGCAGAAGACGACGGCCGACTTGGATCACACTCTTGTGAGTGTCCCCAGTGTTGCAGA -GGTGAGAGGAGAGTAGACAGTGAGTGGGAGTGGCGTCGCCCCTAGGGCTCTACGGGGCCG -GCGTCTCCTGTCTCCTGGAGAGGCTTCGATGCCCCTCCACACCCTCTTGATCTTCCCTGT -GATGTCATCTGGAGCCCTGCTGCTTGCGGTGGCCTATAAAGCCTCCTAGTCTGGCTCCAA -GGCCTGGCAGAGTCTTTCCCAGGGAAAGCTACAAGCAGCAAACAGTCTGCATGGGTCATC -CCCTTCACTCCCAGCTCAGAGCCCAGGCCAGGGGCCCCCAAGAAAGGCTCTGGTGGAGAA -CCTGTGCATGAAGGCTGTCAACCAGTCCATAGGCAAGCCTGGCTGCCTCCAGCTGGGTCG -ACAGACAGGGGCTGGAGAAGGGGAGAAGAGGAAAGTGAGGTTGCCTGCCCTGTCTCCTAC -CTGAGGCTGAGGAAGGAGAAGGGGATGCACTGTTGGGGAGGCAGCTGTAACTCAAAGCCT -TAGCCTCTGTTCCCACGAAGGCAGGGCCATCAGGCACCAAAGGGATTCTGCCAGCATAGT -GCTCCTGGACCAGTGATACACCCGGCACCCTGTCCTGGACACGCTGTTGGCCTGGATCTG -AGCCCTGGTGGAGGTCAAAGCCACCTTTGGTTCTGCCATTGCTGCTGTGTGGAAGTTCAC -TCCTGCCTTTTCCTTTCCCTAGAGCCTCCACCACCCCGAGATCACATTTCTCACTGCCTT -TTGTCTGCCCAGTTTCACCAGAAGTAGGCCTCTTCCTGACAGGCAGCTGCACCACTGCCT -GGCGCTGTGCCCTTCCTTTGCTCTGCCCGCTGGAGACGGTGTTTGTCATGGGCCTGGTCT -GCAGGGATCCTGCTACAAAGGTGAAACCCAGGAGAGTGTGGAGTCCAGAGTGTTGCCAGG -ACCCAGGCACAGGCATTAGTGCCCGTTGGAGAAAACAGGGGAATCCCGAAGAAATGGTGG -GTCCTGGCCATCCGTGAGATCTTCCCAGGGCAGCTCCCCTCTGTGGAATCCAATCTGTCT -TCCATCCTGCGTGGCCGAGGGCCAGGCTTCTCACTGGGCCTCTGCAGGAGGCTGCCATTT -GTCCTGCCCACCTTCTTAGAAGCGAGACGGAGCAGACCCATCTGCTACTGCCCTTTCTAT -AATAACTAAAGTTAGCTGCCCTGGACTATTCACCCCCTAGTCTCAATTTAAGAAGATCCC -CATGGCCACAGGGCCCCTGCCTGGGGGCTTGTCACCTCCCCCACCTTCTTCCTGAGTCAT -TCCTGCAGCCTTGCTCCCTAACCTGCCCCACAGCCTTGCCTGGATTTCTATCTCCCTGGC -TTGGTGCCAGTTCCTCCAAGTCGATGGCACCTCCCTCCCTCTCAACCACTTGAGCAAACT -CCAAGACATCTTCTACCCCAACACCAGCAATTGTGCCAAGGGCCATTAGGCTCTCAGCAT -GACTATTTTTAGAGACCCCGTGTCTGTCACTGAAACCTTTTTTGTGGGAGACTATTCCTC -CCATCTGCAACAGCTGCCCCTGCTGACTGCCCTTCTCTCCTCCCTCTCATCCCAGAGAAA -CAGGTCAGCTGGGAGCTTCTGCCCCCACTGCCTAGGGACCAACAGGGGCAGGAGGCAGTC -ACTGACCCCGAGACGTTTGCATCCTGCACAGCTAGAGATCCTTTATTAAAAGCACACTGT -TGGTTTCTGCTCAGTTCTTTATTGATTGGTGTGCCGTTTTCTCTGGAAGCCTCTTAAGAA -CACAGTGGCGCAGGCTGGGTGGAGCCGTCCCCCCATGGAGCACAGGCAGACAGAAGTCCC -CGCCCCAGCTGTGTGGCCTCAAGCCAGCCTTCCGCTCCTTGAAGCTGGTCTCCACACAGT -GCTGGTTCCGTCACCCCCTCCCAAGGAAGTAGGTCTGAGCAGCTTGTCCTGGCTGTGTCC -ATGTCAGAGCAACGGCCCAAGTCTGGGTCTGGGGGGGAAGGTGTCATGGAGCCCCCTACG -ATTCCCAGTCGTCCTCGTCCTCCTCTGCCTGTGGCTGCTGCGGTGGCGGCAGAGGAGGGA -TGGAGTCTGACACGCGGGCAAAGGCTCCTCCGGGCCCCTCACCAGCCCCAGGTCCTTTCC -CAGAGATGCCTGGAGGGAAAAGGCTGAGTGAGGGTGGTTGGTGGGAAACCCTGGTTCCCC -CAGCCCCCGGAGACTTAAATACAGGAAGAAAAAGGCAGGACAGAATTACAAGGTGCTGGC -CCAGGGCGGGCAGCGGCCCTGCCTCCTACCCTTGCGCCTCATGACCAGCTTGTTGAAGAG -ATCCGACATCAAGTGCCCACCTTGGCTCGTGGCTCTCACTGCAACGGGAAAGCCACAGAC -TGGGGTGAAGAGTTCAGTCACATGCGACCGGTGACTCCCTGTCCCCACCCCCATGACACT -CCCCAGCCCTCCAAGGCCACTGTGTTTCCCAGTTAGCTCAGAGCCTCAGTCGATCCCTGA -CCCAGCACCGGGCACTGATGAGACAGCGGCTGTTTGAGGAGCCACCTCCCAGCCACCTCG -GGGCCAGGGCCAGGGTGTGCAGCACCACTGTACAATGGGGAAACTGGCCCAGAGAGGTGA -GGCAGCTTGCCTGGGGTCACAGAGCAAGGCAAAAGCAGCGCTGGGTACAAGCTCAAAACC -ATAGTGCCCAGGGCACTGCCGCTGCAGGCGCAGGCATCGCATCACACCAGTGTCTGCGTT -CACAGCAGGCATCATCAGTAGCCTCCAGAGGCCTCAGGTCCAGTCTCTAAAAATATCTCA -GGAGGCTGCAGTGGCTGACCATTGCCTTGGACCGCTCTTGGCAGTCGAAGAAGATTCTCC -TGTCAGTTTGAGCTGGGTGAGCTTAGAGAGGAAAGCTCCACTATGGCTCCCAAACCAGGA -AGGAGCCATAGCCCAGGCAGGAGGGCTGAGGACCTCTGGTGGCGGCCCAGGGCTTCCAGC -ATGTGCCCTAGGGGAAGCAGGGGCCAGCTGGCAAGAGCAGGGGGTGGGCAGAAAGCACCC -GGTGGACTCAGGGCTGGAGGGGAGGAGGCGATCTTGCCCAAGGCCCTCCGACTGCAAGCT -CCAGGGCCCGCTCACCTTGCTCCTGCTCCTTCTGCTGCTGCTTCTCCAGCTTTCGCTCCT -TCATGCTGCGCAGCTTGGCCTTGCCGATGCCCCCAGCTTGGCGGATGGACTCTAGCAGAG -TGGCCAGCCACCGGAGGGGTCAACCACTTCCCTGGGAGCTCCCTGGACTGGAGCCGGGAG -GTGGGGAACAGGGCAAGGAGGAAAGGCTGCTCAGGCAGGGCTGGGGAAGCTTACTGTGTC -CAAGAGCCTGCTGGGAGGGAAGTCACCTCCCCTCAAACGAGGAGCCCTGCGCTGGGGAGG -CCGGACCTTTGGAGACTGTGTGTGGGGGCCTGGGCACTGACTTCTGCAACCACCTGAGCG -CGGGCATCCTGTGTGCAGATACTCCCTGCTTCCTCTCTAGCCCCCACCCTGCAGAGCTGG -ACCCCTGAGCTAGCCATGCTCTGACAGTCTCAGTTGCACACACGAGCCAGCAGAGGGGTT -TTGTGCCACTTCTGGATGCTAGGGTTACACTGGGAGACACAGCAGTGAAGCTGAAATGAA -AAATGTGTTGCTGTAGTTTGTTATTAGACCCCTTCTTTCCATTGGTTTAATTAGGAATGG -GGAACCCAGAGCCTCACTTGTTCAGGCTCCCTCTGCCCTAGAAGTGAGAAGTCCAGAGCT -CTACAGTTTGAAAACCACTATTTTATGAACCAAGTAGAACAAGATATTTGAAATGGAAAC -TATTCAAAAAATTGAGAATTTCTGACCACTTAACAAACCCACAGAAAATCCACCCGAGTG -CACTGAGCACGCCAGAAATCAGGTGGCCTCAAAGAGCTGCTCCCACCTGAAGGAGACGCG -CTGCTGCTGCTGTCGTCCTGCCTGGCGCCTTGGCCTACAGGGGCCGCGGTTGAGGGTGGG -AGTGGGGGTGCACTGGCCAGCACCTCAGGAGCTGGGGGTGGTGGTGGGGGCGGTGGGGGT -GGTGTTAGTACCCCATCTTGTAGGTCTGAAACACAAAGTGTGGGGTGTCTAGGGAAGAAG -GTGTGTGACCAGGGAGGTCCCCGGCCCAGCTCCCATCCCAGAACCCAGCTCACCTACCTT -GAGAGGCTCGGCTACCTCAGTGTGGAAGGTGGGCAGTTCTGGAATGGTGCCAGGGGCAGA -GGGGGCAATGCCGGGGCCCAGGTCGGCAATGTACATGAGGTCGTTGGCAATGCCGGGCAG -GTCAGGCAGGTAGGATGGAACATCAATCTCAGGCACCTGGCCCAGGTCTGGCACATAGAA -GTAGTTCTCTGGGACCTGCAAGATTAGGCAGGGACATGTGAGAGGTGACAGGGACCTGCA -GGGGCAGCCAACAAGACCTTGTGTGCACCTCCCATGGGTGGAATAAGGGGCCCAACAGCC -TTGACTGGAGAGGAGCTCTGGCAAGGCCCTGGGCCACTGCACCTGTCTCCACCTCTGTCC -CACCCCTCCCACCTGCTGTTCCAGCTGCTCTCTCTTGCTGATGGACAAGGGGGCATCAAA -CAGCTTCTCCTCTGTCTCTGCCCCCAGCATCACATGGGTCTTTGTTACAGCACCAGCCAG -GGGGTCCAGGAAGACATACTTCTTCTACCTACAGAGGCGACATGGGGGTCAGGCAAGCTG -ACACCCGCTGTCCTGAGCCCATGTTCCTCTCCCACATCATCAGGGGCACAGCGTGCACTG -TGGGGTCCCAGGCCTCCCGAGCCGAGCCACCCGTCACCCCCTGGCTCCTGGCCTATGTGC -TGTACCTGTGTCTGATGCCCTGGGTCCCCACTAAGCCAGGCCGGGCCTCCCGCCCACACC -CCTCGGCCCTGCCCTCTGGCCATACAGGTTCTCGGTGGTGTTGAAGAGCAGCAAGGAGCT -GACAGAGCTGATGTTGCTGGGAAGACCCCCAAGTCCCTCTTCTGCATCGTCCTCGGGCTC -CGGCTTGGTGCTCACGCACACAGGAAAGTCCTTCAGCTTCTCCTGAGAGGGCCAGGATGG -CCAAGGGATGGTGAATATTTGGTGCTGGGCCTAATCAGCTGCCATCCCATCCCAGTCAGC -CTCCTCTGGGGGACAGAACCCTATGGTGGCCCCGGCTCCTCCCCAGTATCCAGTCCTCCT -GGTGTGTGACAGGCTATATGCGCGGCCAGCAGACCTGCAGGGCCCGCTCGTCCAGGGGGC -GGTGCTTGCTCTGGATCCTGTGGCGGGGGCGTCTCTGCAGGCCAGGGTCCTGGGCGCCCG -TGAAGATGGAGCCATATTCCTGCAGGCGCCCTGGAGCAGGGTACTTGGCACTGGAGAACA -CCTGTGGACACAGGGACAAGTCTGAGGGGGCCCCAAGAGGCTCAGAGGGCTAGGATTGCT -TGGCAGGAGAGGGTGGAGTTGGAAGCCTGGGCGAGAAGAAAGCTCAAGGTACAGGTGGGC -AGCAGGGCAGAGACTGGGCAGCCTCAGAGGCACGGGGAAATGGAGGGACTGCCCAGTAGC -CTCAGGACACAGGGGTATGGGGACTACCTTGATGGCCTTCTTGCTGCCCTTGATCTTCTC -AATCTTGGCCTGGGCCAAGGAGACCTTCTCTCCAATGGCCTGCACCTGGCTCCGGCTCTG -CTCTACCTGCTGGGAGATCCTGCCATGGAGAAGATCACAGAGGCTGGGCTGCTCCCCACC -CTCTGCACACCTCCTGCTTCTAACAGCAGAGCTGCCAGGCCAGGCCCTCAGGCAAGGGCT -CTGAAGTCAGGGTCACCTACTTGCCAGGGCCGATCTTGGTGCCATCCAGGGGGCCTCTAC -AAGGATAATCTGACCTGCAGGGTCGAGGAGTTGACGGTGCTGAGTTCCCTGCACTCTCAG -TAGGGACAGGCCCTATGCTGCCACCTGTACATGCTATCTGAAGGACAGCCTCCAGGGCAC -ACAGAGGATGGTATTTACACATGCACACATGGCTACTGATGGGGCAAGCACTTCACAACC -CCTCATGATCACGTGCAGCAGACAATGTGGCCTCTGCAGAGGGGGAACGGAGACCGGAGG -CTGAGACTGGCAAGGCTGGACCTGAGTGTCGTCACCTAAATTCAGACGGGGAACTGCCCC -TGCACATACTGAACGGCTCACTGAGCAAACCCCGAGTCCCGACCACCGCCTCAGTGTGGT -CTAGCTCCTCACCTGCTTCCATCCTCCCTGGTGCGGGGTGGGCCCAGTGATATCAGCTGC -CTGCTGTTCCCCAGATGTGCCAAGTGCATTCTTGTGTGCTTGCATCTCATGGAACGCCAT -TTCCCCAGACATCCCTGTGGCTGGCTCCTGATGCCCGAGGCCCAAGTGTCTGATGCTTTA -AGGCACATCACCCCACTCATGCTTTTCCATGTTCTTTGGCCGCAGCAAGGCCGCTCTCAC -TGCAAAGTTAACTCTGATGCGTGTGTAACACAACATCCTCCTCCCAGTCGCCCCTGTAGC -TCCCCTACCTCCAAGAGCCCAGCCCTTGCCCACAGGGCCACACTCCACGTGCAGAGCAGC -CTCAGCACTCACCGGGCACGAGCGAGCCTGTGTGGTGCGCAGGGATGAGAAGGCAGAGGC -GCGACTGGGGTTCATGAGGAAGGGCAGGAGGAGGGTGTGGGATGGTGGAGGGGTTTGAGA -AGGCAGAGGCGCGACTGGGGTTCATGAGGAAAGGGAGGGGGAGGATGTGGGATGGTGGAG -GGGCTGCAGACTCTGGGCTAGGGAAAGCTGGGATGTCTCTAAAGGTTGGAATGAATGGCC -TAGAATCCGACCCAATAAGCCAAAGCCACTTCCACCAACGTTAGAAGGCCTTGGCCCCCA -GAGAGCCAATTTCACAATCCAGAAGTCCCCGTGCCCTAAAGGGTCTGCCCTGATTACTCC -TGGCTCCTTGTGTGCAGGGGGCTCAGGCATGGCAGGGCTGGGAGTACCAGCAGGCACTCA -AGCGGCTTAAGTGTTCCATGACAGACTGGTATGAAGGTGGCCACAATTCAGAAAGAAAAA -AGAAGAGCACCATCTCCTTCCAGTGAGGAAGCGGGACCACCACCCAGCGTGTGCTCCATC -TTTTCTGGCTGGGGAGAGGCCTTCATCTGCTGTAAAGGGTCCTCCAGCACAAGCTGTCTT -AATTGACCCTAGTTCCCAGGGCAGCCTCGTTCTGCCTTGGGTGCTGACACGACCTTCGGT -AGGTGCATAAGCTCTGCATTCGAGGTCCACAGGGGCAGTGGGAGGGAACTGAGACTGGGG -AGGGACAAAGGCTGCTCTGTCCTGGTGCTCCCACAAAGGAGAAGGGCTGATCACTCAAAG -TTGCGAACACCAAGCTCAACAATGAGCCCTGGAAAATTTCTGGAATGGATTATTAAACAG -AGAGTCTGTAAGCACTTAGAAAAGGCCGCGGTGAGTCCCAGGGGCCAGCACTGCTCGAAA -TGTACAGCATTTCTCTTTGTAACAGGATTATTAGCCTGCTGTGCCCGGGGAAAACATGCA -GCACAGTGCATCTCGAGTCAGCAGGATTTTGACGGCTTCTAACAAAATCTTGTAGACAAG -ATGGAGCTATGGGGGTTGGAGGAGAGAACATATAGGAAAAATCAGAGCCAAATGAACCAC -AGCCCCAAAGGGCACAGTTGAACAATGGACTGATTCCAGCCTTGCACGGAGGGATCTGGC -AGAGTCCATCCAGTTCATTCAACACCTGGTTAGAAAACTGGGGCCAGCACACAGGGGAAG -GGTAAGCTGGTTTCATGATCGAATCAAGGCTCAGACAATTTTTAAAGGCCAGAGGGTAGA -CTGCAATCACCAAGATGAAATTTACAAGGAACAAATGTGAAGCCCAACATTTAGGTTTTA -AAAATCAAGCGTATAAATACAGAAGGTGGAGGGAACTTGCTTTAGACACAGTTCAGGTGA -AGAAAGACCTGGAAACTTCTGTTAACTATAAGCTCAGTAGGGGCTAAAAGCATGTTAATC -GGCATAAAAAGGCAATGAGATCTTAGGGCACACAGCTCCCCGCCCCTCTTCTGCCCTTCA -TCCTTCTTTCAATCAGCAGGGACCGTGCACTCTCTTGGAGCCACCACAGAAAACAGAGGT -GCATCCAGCACCACAGAAAACAGAGCCACCACAGAAAACAGAGGGTGACTGTCATCCCCT -CCAGTCTCTGCACACTCCCAGCTGCAGCAGAGCAGGAGGAGAGAGCACAGCCTGCAATGC -TAATTTGCCAGGAGCTCACCTGCCTGCGTCACTGGGCACAGACGCCAGTGAGGCCAGAGG -CCGGGCTGTGCTGGGGCCTGAGCCGGGTGGTGGGGAGAGAGTCTCTCCCCTGCCCCTGTC -TCTTCCGTGCAGGAGGAGCATGTTTAAGGGGACGGGTTCAAAGCTGGTCACATCCCCACC -GAAAAAGCCCATGGACAACGAAAAGCCCACTAGCTTGTCCAGTGCCACAGGAGGGGCAAG -TGGAGGAGGAGAGGTGGCGGTGCTCCCCACTCCACTGCCAGTCGTCACTGGCTCTCCCTT -CCCTTCATCCTCGTTCCCTATCTGTCACCATTTCCTGTCGTCGTTTCCTCTGAATGTCTC -ACCCTGCCCTCCCTGCTTGCAAGTCCCCTGTCTGTAGCCTCACCCCTGTCGTATCCTGAC -TACAATAACAGCTTCTGGGTGTCCCTGGCATCCACTCTCTCTCCCTTCTTGTCCCTTCCG -TGACGGATGCCTGAGGAACCTTCCCCAAACTCTTCTGTCCCATCCCTGCCCTGCTCAAAA -TCCAATCACAGCTCCCTAACACGCCTGAATCAACTTGAAGTCCTGTCTTGAGTAATCCGT -GGGCCCTAACTCACTCATCCCAACTCTTCACTCACTGCCCTGCCCCACACCCTGCCAGGG -AGCCTCCCGTGGCACCGTGGGGACACAAAGGAACCAGGGCAAAGCTCCCTCAGCCCCATT -CAAAGAGGCCTGGCCCACAGGCTCACGGAAAGTCAGCCTCTCATGCCCCGAGAGCTGAGT -GCAAGGGAGAGGCAGCGCTGTCTGTGCTTCCCATGCAGAAGCACCCCCCTCCCACCCCTG -TGCAGGCCGGCCTTCGCGGCAGACCACCATACACCACGTTCCAAGCCACACTGAGGCCTC -CCTCCAAGCCTGCAGCCCCCATTTCCAGACCCTGCCAGGGCAACCTGCATATCCACCTCC -CTACCCTGCCCCCCTCTTCCAGGAGTCTGCCCTATGTGGAGTAAGCACGTGGTTTTCCTC -TTCAGCAACTATTTCCTTTTTACTCAAGCAATGGCCCCATTTCCCTTGGGGAATCCATCT -CTCTCGCAGGCTTAGTCCCAGAGCTTCAGGTGGGGCTGCCCACAGAGCTCCTCAGTCTAA -GCCAAGTGGTGTGTCATAGTCCCCTGGCCCCATTAATGGATTCTGGGATAGACATGAGGA -CCAAGCCAGGTGGGATGAGTGAGTGTGGCTTCTGGAGGAAGTGGGGACACAGGACAGCAT -TCTTTCCTGCTGGACCTGACCCTGTGTCATGTCACCTTGCTACCACGAGAGCATGGCCTG -TCTGGGAATGCAGCCAGACCCAAAGAAGCAAACTGACATGGAAGGAAAGCAAAACCAGGC -CCTGAGGACATCATTTTAGCCCTTACTCCGAAGGCTGCTCTACTGATTGGTTAATTTTTG -CTTAGCTTGGTCTGGGGAGTTCTGACAGGCGTGCCACCAATTCTTACCGATTTCTCTCCA -CTCTAGACCCTGAGAAGCCCACGCGGTTCATGCTAGCAATTAACAATCAATCTCGCCCTA -TGTGTTCCCATTCCAGCCTCTAGGACACAGTGGCAGCCACATAATTGGTATCTCTTAAGG -TCCAGCACGAGGTGGAGCACATGGTGGAGAGACAGATGCAGTGACCTGGAACCCAGGAGT -GAGGGAGCCAGGACTCAGGCCCAAGGCTCCTGAGAGGCATCTGGCCCTCCCTGCGCTGTG -CCAGCAGCTTGGAGAACCCACACTCAATGAACGCAGCACTCCACTACCCAGGAAATGCCT -TCCTGCCCTCTCCTCATCCCATCCCTGGGCAGGGGACATGCAACTGTCTACAAGGTGCCA -AGTACCAGGACAGGAAAGGAAAGACGCCAAAAATCCAGCGCTGCCCTCAGAGAAGGGCAA -CCACGCAGTCCCCATCTTGGCAAGGAAACACAATTTCCGAGGGAATGGTTTTGGCCTCCA -TTCTAAGTGCTGGACATGGGGTGGCCATAATCTGGAGCTGATGGCTCTTAAAGACCTGCA -TCCTCTTCCCTAGGTGTCCCTCGGGCACATTTAGCACAAAGATAAGCACAAAAGGTGCAT -CCAGCACTTTGTTACTATTGGTGGCAGGTTTATGAATGGCAACCAAAGGCAGTGTACGGG -TCAAGATTATCAACAGGGAAGAGATAGCATTTCCTGAAGGCTTCCTAGGTGCCAGGCACT -GTTCCATTCCTTTGCATGTTTTGATTAATTTAATATTTAAAATAATTCTACCAGGAAGCT -ACCATTATTACCACAACTTCACAAATGAGAACACCGAGGCTTAGAGGGGTTGGGTTGCCC -AAGGTTACAGAGGAAGAAAACAGGGGAGCTGGATCTGAGCCAAGGCATCAACTCCAAGGT -AACCCCTCAGTCACTTCACTGTGTGTCCCCTGGTTACTGGGACATTCTTGACAAACTCGG -GGCAAGCCGGTGAGTCAGTGGGGGAGGACTTTCAGGAAGAGGTGGGTTCCCAGTTGGTGA -CAGAAGAGGAGGCTGCAAAGTGAAGGAGCAGGGGCTCCAGGTCTGGCGACAACCAGGGAA -GGGACAGGGCAGGGATGGCTTGGACCACGAGAGGCACCTGAGTCAGGCAGTCACATACTT -CCCACTGGGGTCTACCATGTGAGGCATGGTGTGGGATCCTGGGAAGGAGACCAAGCCTCA -TTTCAGTTTGCTTATGGCCAAAGACAGGACCTGTGTACCCGACAACCCCTGGGACCTTTA -CCAAAAAAAGAGCAAACACCATTCACTCACTCATGTTAGATAAACACTGAGTGAAGTCAC -TGGAGCCCAAGGACTGTGCGAGGTCAGCACTGCCAATACAAGAAGCTGCAGCCCTCCAGC -TCGCCTCCCTCAATGGCCACTCCGTGCTCCAGCCATGCTGGCTTCCTTTTAGGTCCTCCA -CCTCCAGGCTGTAGTTCATGTGCTTCTTTCTGGAATGTTCTTCCCAACCTACCCACTCAA -CCCTCAGACTTTACCATAAATGTCATTTCCTCACGTCTGCCTTCCCTGACCTGAGACCAA -GCCAGGCTTCCCATGACGAGCCTCACAGTACCCCATCTCCCCTGAACAGATGCAGTAATA -ACCTACATAACCCGGGGCCATGATCTATGGCTTTGAATCCTGGCTCTGTCACTAGGCCAG -GTCTCTCAGCCCTTCTGTGCCTCAGTTTCCTCATCTATAAAATGAGATGACGGCAGTGCC -TGCTCATGAAGTGTGAGTTAATGCACTCAAATCAATGGTTGTGCACGGTTTATATGAATA -TTAGTGATTACAAAATATTATCAATAGACCTTGTCACAACTGTTATTGAAGAACTAATCA -TCTATTGCTTATTTAGGTCTTTCTCTCCTGCCAGAATGTGCGCTCCAGGTGGAGAGGTAT -GTTGCCTTATCCGTGGCTGGATATATAGAGATTCCCACACTGCCTTGCACACGAGCACTG -CTGGGTAAATATTTGTTGGCTGCAGGAAAACGTGAAGGAATAGGCCCTCCAATGGGAGGA -AAAGCATGAGTTGTGAGAGCAGAGCCACCACAGGAAACCAGGAGGCTAAGTGGGGTGGAA -GGGAGTGAGCTCTCGGACTCCCAGGAGTAAAAGCTTCCAAGTTGGGCTCTCACTTCAGCC -CCTCCCACACAGGGAAGCCAGATGGGTTCCCCAGGACCGGGATTCCCCAAGGGGGCTGCT -CCCAGAGGGTGTGTTGCTGGGATTGCCCAGGACAGGGATGGCCCTCTCATCAGGTGGGGG -TGAGTGGCAGCACCCACCTGCTGAAGATGTCTCCAGAGACCTTCTGCAGGTACTGCAGGG -CATCCGCCATCTGCTGGACGGCCTCCTCTCGCCGCAGGTCTGGCTGGATGAAGGGCACGG -CATAGGTCTGACCTGCCAGGGAGTGCTGCATCCTCACAGGAGTCATGGTGCCTGTGGGTC -GGAGCCGGAGCGTCAGAGCCACCCACGACCACCGGCACGCCCCCACCACAGGGCAGCGTG -GTGTTGAGACAACACAGCCCTCATCCCAACTATGCACATAGCTTCAGCCTGCACAGATAG -GGGAGTAGGGGACAGAGCATTTGCTGAGAGGCCAGGAGCGCATAGATGGGACTCTGCTGA -TGCCTGCTGAGTGAATGAGGGAAAGGGCAGGGCCCGGGACTGGGGAATCTGTAGGGTCAA -TGGAGGAGTTCAGAGAAGGTGCAACATTTCTGACCCCCTACAAGGTGCTTGCTACCTGCC -AGGCACCCTTTCCATACCTTGTCTCAGTTCAGCTCCCCACCTTGGATAAACAAGAAACCT -TGGTTGCAGAGGAAAAAAGAGGCTGGAAACAAAGGGGTAGAAATGGGGTAGCAGGGGAGA -TTGCCTGATCAACTGCCAAATGGTACACAGTTCTGGAAAAGCACAAAAAATGTGCACACA -CGGGTTCTTCCCACTTTAACCCCTGAGGAATCTGAGGCCTGCTCCTGAAACAGACTGGGC -AGTGGCTAGTGACTCTAGGTATAGGAGTATCCAGCCCTGCTCACCCAGGCTAGAGCTTAG -GGGGACAAGAGGAAAGAGGTGCCTGTGGGGGTGGAGGACAGGAAGGAAAAACACTCCTGG -AATTGCAAAGTGAGGGCAGAGTCTATTTATATTGGGTTTAATTAACTCCTCTCCCTGGTG -CCACTAAAGCAGCAATCACACTGCAGACAGCACTGATTTGATTGGCAAGAGATGCACCAG -GCAGAATATTAAGGGACCAGGCCCCTATAAATAGGCCTAATCACAGCCCCTCACTGGAAA -ATGGTAAGGAAGACATTAATCAGGCCTGGCACTGTGCCCTAGACCTGCTCCCCTAGGCAC -TACAGTGGGGCCCTTGGTTGCAACACAAGTAGGTAGGGATGGATGAGTGTGGCATGAAGG -GCCTAGGAGATTTCACTTGGGTTTAAAATGCTGTGACCTTGAGTAAGTTGCCGTCTCTGA -ATCTGATCCTTTCGATTTCCCATTCTCCAAACTGAGAACTAGCACTGCTGAGACGTGGTT -ATTTCCAATAATAATTTGTATATTTTACATAACGCACCACACCAACATCTTCACCCAGTT -GGAGCCTACTCCTTTGCTCCCGCTGCTGGCTTCCCCAGCCCTCCCTTCTGCCCTCCTCAG -GCCAGCACTTTTCAGTGAGTTCCTCCTTTGCATACAGGCTTTCCAGATCTGTACTTGCCT -TGAATACTCATCAGAGCCCAGGAGTTACTCCTCACCTCCCACTTATTTTTCCTCCCATCA -AATAACTAAAGCATGGCCAGCTGATGCCCAGCCAACTGAGAAACCCAACCCTCTGAGACC -AGCACACCCCTTTCAAGCATGTTCCTCCCTCCCCTTCTTTGTATTTATACTGATGCAAGT -TTGCTGGCTGTCCTAACTTATTTCTGTGCCTCAGTTCTCCCATATGTAAGATCACAAAGG -GGGTAAAGATGCAAGATATTTCCTGTGCACATCTTCAGATGAATTTCTTGTTAGTGTGTG -TGTGTTTGCTCACACATATGCGTGAAAGAAGAGTACATACACAGATCTCCTCAAAAAGGA -GGCAGCAAGCCCGTTCAAGAATGGGACTGAATACACCTGATGAGTGGTTTACTTTCTGTC -TGCAAACATCTACTGATCATCTGTTAGGTGCAGGCCATGATCACAACAAAGACGAATAAG -ACACTACACTAGCCAGGGAGAGTCTCAAAAACAACTAAACTCAAATTAAATTCATTCTAC -TCCAGTCATGGGTACAAAGCTAAGGAGTGACAAATCCCTCTTGGAGTTAGGGGAGTCAGG -AAAAAGCTCTTAGCAGAATGTGTGCCTCTCGGCCGGGCGCAGCGGCTCACGCCTGTAATC -CCAGCACTTTGGGAGGCGAAGGCAGGCAGATCACCTGAGGTCGGGAGTTCGAGACCAGTC -TGACCAACATGGTGAAACTCCATCTCTACTAAAAATACAAAATTAGCCAGGCGTGGTGGT -GCATGCCTGTAATCCCCGCTACTCGGGAGGCTGAGGAAGGAGAATCACTTGAACCAGGAA -GGTGGAGGTTGCAGTGTGCCAAGATCGCGCCATGGCACTCCAGCCTAGGCAACGAGGGTG -AACCAGGTCCAGGAAGAAGGTGCAAAGACAGCATTCCAGGTAAAAGAAACAGCTTGAACA -AAAAGTGTGTAGGGGAACCGCAAGCGGTCTTGAGTGCTGAGGGTACAATCATCCTTGGGG -AAGTACTAGAAGAAAGAATGATAAACAGAGGCCAGTTTGTTAAAAACACTCAAAATTAAA -GCTAGGAGTTTGGACTTGTGGCAGGAATGAAATCCTTAGACCTGTGCTGTCCAATATGGT -AGCCACCAGGCACATGCAGCCACTGAGCACTTGAAATGTGGATAGTCTGAATTGAGATGT -GCCATAAGTGTAAAATATGCACCAAATTTCAAAGGCTAGAAAAAAAGAATGTAAAATATC -TTATTATTTTATATTGATTACGTGCTAAAATAACCATATTTGGGATATACTGGATTTTAA -AAATATATCACTAATTTCATCTGTTTCTTTTTACTTTTAGAAATCACATATGTGACTTAA -ATATTTCTTTTCTTTTTCTTTCCTCTCACTCAGCGTCCTGTGATTCCAAAGAAATGAGTC -TCTGCTGTTTTTGGGCAGCAGATATCCTAGAATGGACTCTGACCTAAGCATCAAAATTAA -TCATCATAACGTTATCATTTTATGGCCCCTTCTTCCTATATCTGGTAGCTTTTAAATGAT -GACCATGTAGATAATCTTTATTGTCCCTCTTTCAGCAGACGGTATTTTCTTATGCTACAG -TATGACTGCTAATAATACCTACACATGTTAGAACCATTCTGACTCCTCAAGAATCTCATT -TAACTCTTATTATCAGTGAATTTATCATCATCCCCTATTTTACATAAGGAAATGGGGTTA -GAAAGACCAAATAACATTTTTTCAACATCAAAACACTAGCTTGAGATCAAGCCCAGACTT -GGATCTGTCGTCTGAATTCCAAGCTTTTTGTTATTTATTGATATGTTTTGTTGTTTTCAT -GCAATAATGCAAATCTTAGCCCAAACATTTTGTTAGTAGTACCAACTGTAAGTCACCTTA -TCTTCATACTTTGTCTTTATGTAAACCTAAATTAGATCTGTTTTTGATACTGAGGGAAAA -ACAAGGGAATCTAACACTAACCAGCCCGTAGTGTGTGGTCAACACTTTCGTTACTTTAGT -ATACATCACCCCAATTGTTTGTCTTCACCACACACTTTGGAGTTAGGTAGTAGTATCTAT -TTTTACAAATAAGAAAACCCAGGCACAAAGGGGTTGATTAGCAATTATCTTTTGAAAAGC -CTGTAGTTGCTCATCTGAAGAAGTGACGGACCACCTCTTATTTAGTGGACAGACAGTAAC -TAGTTGAGAAGACAGGGGATTTTGTTGGCGGAAAAAAAAATTTATCAAAAGTCGTCTTCT -ATCAGGGAGTTTTATGAGAAACCCTAGCTCCTCAGTTCCACAGTGGGTAACTGTAATTCA -TTCTAGGTCTGCGATATTTCCTGCCTATCCATTTTGTTAACTCTTCAATGCATTCCACAA -ATACCTAAGTATTCTTTAATAATGGTGGTTTTTTTTTTTTTTTGCATCTATGAAGTTTTT -TCAAATTCTTTTTAAGTGACAAAACTTGTACATGTGTATCGCTCAATATTTCTAGTCGAC -AGCACTGCTTTCGAGAATGTAAACCGTGCACTCCCAGGAAAATGCAGACACAGCACGCCT -CTTTGGGACCGCGGTTTATACTTTCGAAGTGCTCGGAGCCCTTCCTCCAGACCGTTCTCC -CACACCCCGCTCCAGGGTCTCTCCCGGAGTTACAAGCCTCGCTGTAGGCCCCGGGAACCC -AACGCGGTGTCAGAGAAGTGGGGTCCCCTACGAGGGACCAGGAGCTCCGGGCGGGCAGCA -GCTGCGGAAGAGCCGCGCGAGGCTTCCCAGAACCCGGCAGGGGCGGGAAGACGCAGGAGT -GGGGAGGCGGAACCGGGACCCCGCAGAGCCCGGGTCCCTGCGCCCCACAAGCCTTGGCTT -CCCTGCTAGGGCCGGGCAAGGCCGGGTGCAGGGCGCGGCTCCAGGGAGGAAGCTCCGGGG -CGAGCCCAAGACGCCTCCCGGGCGGTCGGGGCCCAGCGGCGGCGTTCGCAGTGGAGCCGG -GCACCGGGCAGCGGCCGCGGAACACCAGCTTGGCGCAGGCTTCTCGGTCAGGAACGGTCC -CGGGCCTCCCGCCCGCCTCCCTCCAGCCCCTCCGGGTCCCCTACTTCGCCCCGCCAGGCC -CCCACGACCCTACTTCCCGCGGCCCCGGACGCCTCCTCACCTGCGAGCCGCCCTCCCGGA -AGCTCCCGCCGCCGCTTCCGCTCTGCCGGAGCCGCTGGGTCCTAGCCCCGCCGCCCCCAG -TCCGCCCGCGCCTCCGGGTCCTAACGCCGCCGCTCGCCCTCCACTGCGCCCTCCCCGAGC -GCGGCTCCAGGACCCCGTCGACCCGGAGCGCTGTCCTGTCGGGCCGAGTCGCGGGCCTGG -GCACGGAACTCACGCTCACTCCGAGCTCCCGACGTGCACACGGCTCCCATGCGTTGTCTT -CCGAGCGTCAGGCCGCCCCTACCCGTGCTTTCTGCTCTGCAGACCCTCTTCCTAGACCTC -CGTCCTTTGTCCCATCGCTGCCTTCCCCTCAAGCTCAGGGCCAAGCTGTCCGCCAACCTC -GGCTCCTCCGGGCAGCCCTCGCCCGGGGTGCGCCCCGGGGCAGGACCCCCAGCCCACGCC -CAGGGCCCGCCCCTGCCCTCCAGCCCTACGCCTTGACCCGCTTTCCTGCGTCTCTCAGCC -TACCTGACCTTGTCTTTACCTCTGTGGGCAGCTCCCTTGTGATCTGCTTAGTTCCCACCC -CCCTTTAAGAATTCAATAGAGAAGCCAGACGCAAAACTACAGATATCGTATGAGTCCAGT -TTTGTGAAGTGCCTAGAATAGTCAAAATTCACAGAGACAGAAGCAGTGGTCGCCAGGAAT -GGGGAAGCAAGGCGGAGTTGGGCAGCTCGTGTTCAATGGGTAGAGTTTCAGGCTGGGGTG -ATGGAAGGGTGCTGGAAATGAGTGGTAGTGATGGCGGCACAACAGTGTGAATCTACTTAA -TCCCACTGAACTGTATGCTGAAAAATGGTTTAGACGGTGAATTTTAGGTTATGTATGTTT -TACCACAATTTTTAAAAAGCTAGTGAAAAGCTGGTAAAAAGAAAGAAAAGAGGCTTTTTT -AAAAAGTTAAATATATAAAAAGAGCATCATCAGTCCAAAGTCCAGCAGTTGTCCCTCCTG -GAATCCGTTGGCTTGCCTCCGGCATTTTTGGCCCTTGCCTTTTAGGGTTGCCAGATTAAA -AGACAGGATGCCCAGCTAGTTTGAATTTTAGATAAACAACGAATAATTTCGTAGCATAAA -TATGTCCCAAGCTTAGTTTGGGACATACTTATGCTAAAAAACATTATTGGTTGTTTATCT -GAGATTCAGAATTAAGCATTTTATATTTTATTTGCTGCCTCTGGCCACCCTACTCTCTTC -CTAACACTCTCTCCCTCTCCCAGTTTTGTCCGCCTTCCCTGCCTCCTCTTCTGGGGGAGT -TAGATCGAGTTGTAACAAGAACATGCCACTGTCTCGCTGGCTGCAGCGTGTGGTCCCCTT -ACCAGAGGTAAAGAAGAGATGGATCTCCACTCATGTTGTAGACAGAATGTTTATGTCCTC -TCCAAATGCTTATGTTGAAACCCTAACCCCTAATGTGATGGTATGTGGAGATGGGCCTTT -GGTAGGTAATTACGGTTAGATGAGGTCATGGGGTGGGGCCCTCATTATAGATCTGGTAAG -AAAAGAGAGCATTGTCTCTGTGTCTCCCTCTCTCTCTCTCTCTCTCTCTCTCATTTCTCT -CTATCTCATTTCTCTCTCTCTCGCTATCTCATTTTTCTCTCTCTCTCTTTCTCTCCTCTG -TCTTTTCCCACCAAGTGAGGATGCGAAGAGAAGGTGGCTGTCTGCAAACCAGGAAGAGAG -CCCTCACCGGGAACCCGTCCAGCTGCCACCTTGAACTTGGACTTCCAAGCCTCCAGAACT -GTGAGGGATAAATGTATGATTTTAAAGTCGCCCAGTGTGTGGTATTTTGTTTTGACTAAT -ACAACCTGAAAACATTTTCCCCTCACTCCACCTGAGCAATATCTGAGTGGCTTAAGGTAC -TCAGGACACAACAAAGGAGAAATGTCCCATGCACAAGGTGCACCCATGCCTGGGTAAAGC -AGCCTGGCACAGAGGGAAGCACACAGGCTCAGGGATCTGCTATTCATTCTTTGTGTGACC -CTGGGCAAGCCATGAATGGAGCTTCAGTCACCCCATTTGTAATGGGATTTAATTGTGCTT -GCCCTGCCTCCTTTTGAGGGCTGTAGAGAAAAGATGTCAAAGTATTTTGTAATCTGGCTG -GGCGTGGTGGCTCATGCCTGTAATCCTAGCACTTTGGTAGGCTGACGCGAGAGGACTGCT -TGAGCCCAAGAGTTTGAGATCAGCCTGGGCAATATTGTGAGATTCCATCTCTACAAAAAT -AAAATAAAATAGCCAGTCATGGTGTCACACACCTGTAGTCCCAGCTACATGGGAGGCTGA -GGCGGGAGGATCACTTGAGCTTGGGAGATCGAGGCTGCAGTGAGCTATGATTGTACCACT -GCACTCCAGGCTGGGCGACAGAGAGAGACCCTGTCTCAGAAAAAAAAAAAAAAGTACTTT -GTAATCTGTAAGGTTTATTTCAACACACACAAAAAAAGTGTATATGCTCCACGATGCCTG -TGAATATACACACACACCACATCATATACCAAGCCTGGCTGTGTCTTCTCACAAATGCAC -TGCTAGGCACCACCCCCAGTTCTAGAATCACACCAGCCAGTTCACCCTCCAGATGGTTCA -CCCTCAACTTCATAAAAGTTCCCTACCTAATCTACTGACAGGCTCATCCCCGACCTAATT -TTAAAGATTTCCTAGGAGCTGCAGTGGGAATCCTGGACCTCAGCCTGGACAAAGAACAGC -TGCAGGTCATTCTCATGTGTGGACACAGAAGCTCTGCCTGCCTTTGCTGGCCAGCTGGGC -TGAGCGGGCCTGGGAATTAAGGCTGCAGGGTTGGTCCCAGGCAGTCTTGCTGAAGCTTGC -CACATCCCCCAGCCTCCTGGATTTGCCAGGATCCAAGAGCATGGACTTTAGGAATTCCTG -GTGGAGGAGTGAAGAAAATGTGACAGGGTGTCCTAAGCCCCGATCTACAGGAAGAAAACT -GGAAATAAGACTGAGGACTTAGTTTAAGATGTTCCTACTCAGCCTCTAGCTTTTGTGCTA -CAGTTCTGGGAACAGACTCCTCTCTCCTGAAAACCACTTCCCTCCGCAGCATTAGATTTC -ACCAAGATGTCTTGCTTGTGGGAAAGACTTCCAAGGATGCCTGGAGAGAGGAGGATGGAA -ATGTCCTGCTCTCTAAACAGATAGACAGATGCAGCCAGACAGAAAATAGTTTATCTTGCT -GAGGTTTCTAATGTATTTGAAAGAGGCCTGGGTCTAGAAGTCTACCCAGAGGGCTCTGTG -TTGTGCACGCAAAGATAAGAACCTTCCCTGTGGGAGTTCCAGAGCCAGTTTTCATAAACA -CCCATCGGTGACTGTGTTCAGAGTGAGTTCACACCATCCTGACCTGCCCTGAGTTAGACC -TTACATGGTCTTCCTCCTCTAGGAAGCCTCTGCAGCCCAGGAACCTCCCCTTATCGGAAA -TGAACAGCATTTGAAGCTTCACCAGACAGACCAGACAGCTTAGCCCTCGTGTTGTGCCAT -GTGGGTTGTTCTCTGAGAGGCAGGAGAGCATAGTGGTTACTAGGAAGGGAAGGACTTTGG -GACTAGACTGCCTCGGCTGGAGTCCTCTTTCTGCTTCATAGCCACGTGATCCTAGGCATG -TTACCTGTGCCTCAGTTTTCACTCTGTCAATATGTAATAACTGAATCTGTCTTTGTGGTG -AGGATTCAGTGAGTTAACATATTTGAAGTGCTTAAAAATGAGGCTTGTGTCCATAGATTA -ATGAGTGAATACACAAATGGTGATATGGACATACAGTGGAGTATTAGTCATAAAAAGGAA -GGCAGAGCTGATCCATGGCACCATGTGACAGAACCTCAAAAGCATTAGGTTAAGTGGAAG -AAGCCAGACACAGGTCACCTATTGTGTAATTCCATTTATAGGAAATATACAGAATATGTA -AATCCGTGGAGAAAGAAAGCCGATTTCCAGGGGCTAAGGGGAGGGGAGAATGGGAAGTGG -CTGCTTCATGGGTACAAGGTTTCATTTTGAGCTGATGAAAATGTTTTGGAACTACATAGA -GATAGTGTTGGCACAACATGGTGAATGTACTGAATGCCACTGATTGTTCAATTTAAAATG -GTCAAACTTATATGAATTTCACCTCCATTAAAAAAAAAAAAAAAGGACCAGATGTGGTTG -CTCACACCCATAATCCCAACACTTTGGAAAAAGGTGAAAGTTTTTTTTTCTTTTTTTTTT -TATATACTTAAGTTCTAGGGTACATGTGCATAATGTGCAGGTTGGATACATAGATATGCG -TGTGCCATGTTGGTTTGCTGCACCCATCAACTTGTCATTTACATTAGGTATTTCTTCTAA -TGCTATCCCTCCCCCAGCCCCCCACCCACTGACAGGCCCCAGTGTATGATGTTCTCTGCC -CCATGTCCAAGCGTTCTCATTGTTCAATTCCCACCTGTGAGTGAGAACATGCAGTGTTTG -GTTTTCTGTCTTTGTGATAGTTTGCTCAGAATGATGGTTTCCAGCTTCATCCATGTCCCT -GCAAAGGACATGAACTCATCCTTTTTAATGGCTGCATAGTATCCCATGGTATATATGTGC -CACATTCTCTTAATCCAGTCTGTCATTGATGGACATTTGGGTTGGTTCAAAGTCTTTGCT -ATTGTGAATACTGCCACAATAAACATACATGTGCATGTGTCTTTATAGTAGCACGATTTA -TAATCCTTTGGGTATATACCCTAAGACCTGGGACGCATTTAAAGCAGTGTGTAAAGAGAC -ATTTATAGCACTAAATGCCCACAAGAGACCTCTGCCTGAGAACGTGGGTTTCAGCCTAAG -AGTTGTAATATGTGTGCCCATTCACAGGTGCTGCATCAGAGTCCCAGGTGGGAAGAAGGC -AAGCATACACAAAAATGGTAAAAGGCAGAAAGGAGCCCAGTCTCGTTCTTTTTAAGAAGT -TTTCCTAAGAATCTCCACCCAGCGACTTGCTCTCACATCTTCTTGGCCAGCACTGGACCA -CACAACTCCTTCTAGATACAGAGGAGTCCTAGGATTCTATGAGAAAGAAGGGGAGGGTGG -GCAAAGGGCAGCCAGCTGTGCAGCATCTGCTGGAGACACCTAACCCTTGGTGGAGGGGTT -GTGGTGCTGGGAGAAGGCTTTCTGGACGGTGTGACAGCAGAGATAAACTTAAAGGCCAAG -TAGGAGTTACCCTGGTGAAGCAGGGCAGGGTTACAAGCATTCCAGCAACATGAAGCAGCA -GGAGTGTTTTAATTAAAAGAAGGCAGTTGCTGTAACCAACTATAAACAAATAAAGGCTTA -AACACAATGGAAGTTTATTTCTCACTAAGGGAACATCCAAATCCATGATACTTTAAGTCA -GGGACCCAGGTTCCTCCCATCTATGGTTCTGCCATCACTAATCTGGGTCTTCCACAATTG -CCGTGCTCCTTGGAGGTGGGAAGAGCAGGCGGAGGACACGTGGGAGGTTTTAGGGACAAG -CCTGGAGGCAGCATGCGTCACTCCCATGCAGAGTCCATTGGCCAATGCTGGCTCCGATGG -CCACATCTCACTGCAGGGGCAGCTGGGAAATACAGTCTGGCTGTCTACCCAGGAGGAAGA -GCAGCCAGTTTCTGCTGCTGATGATCAGGAGGTGGAGAAAATGTTCAGTCAGGCAGGGAG -TGGGAATAGACAAGACCACAAGCAGCTTGGTGCCTCTGAAAGGGAGAGGGGTGGAGGGGA -GACTAGAGAGGTGGGTAGGAATACTGGATTCCACTGACCACGTGCTGGATGTCACGCTTA -GCCCTCCTGCTCTGTGCCGGGTTAGGCACCTGGTGTTTTACGTACATAATCTCAATTCTG -TGAGGGCATCCGACCTGTGGGAAAAGAGCTGTTTGTTTCAAATGCCAGTCCTGCTTCCTA -ACAAGTGTTTAGAGCTTAATCGTGTTCAAAATACATATACAATGTTTAATACTTACAAGA -ATTTGGTGGGGAAAATATTACCATCTTTCCCTTTTGTGATTGGAGAAAAATGAGGCTTTG -AAGGGTTTAAGAACTTGCCCAAGGTCGGCCAGGTGCAGTGGCTCATGTCTATAATCCCAA -CACTTTGGGAGGCTGAGGTGGGAGGATCGCTTGAGGCCAGGAGTTCAAGACCAGCCTGAG -CAACATAGTGAGACTTTGTCTCTATAAAAAATAAATAAATAAATAAAAACAACTTGTCCA -AGGTCAGACAGGCAGCCTCTTAGTAAGCACACATATCCTCTATATTATACTACCTCTCAT -GGAGGATCTCCTGTGTTCTACAAATAGTCTGGACTTGAGCCAGAATGTGTTATAATCCTG -GGATCACGGCCAGTGGGCTTAGAAGAAGCCATCTCTTTCTCATGCCAAGATGAGGCTCCC -CCAGATTTGCTCAGACTTACCTATAGTCAGCAGCATCGGGGGTCAGGAAAGACTTCACGA -AGCCATAAATGCATCCTTCTCGGGGCAGCACCTGGCTCTCCCAGGTGAGAGAGGACTCCA -TTTTCACAGGCAGGCGTGGGAGCTTCAGCACCCATCTCTGGGCCCAGAATGACCCACTGG -AGACCTTACAGCTCTCCTGTCACCCCCAATTCCTGCCCCCTCTGCAGCCTTGGAGGAGAA -TGGAGCTGAAGGGCCTGCCCTCTGTAGGGTGAGAAAGGGAGGCTAAAGCCTGGTGCCCAC -TGCCCTGGCTGCTCCGCATTGCAGGAGCTGCGCCCTTCCTTTCCTGGCACAGGGTCCACA -GCCCCGAAACCCCGTTGTGTGGGAGCTGGGCACAGGGCAGCAGGACTAATCCTTGGAACA -GCTCAGGGAGGATTATCCCAGCCACTGTCAGCAGCGGTGCAGCTGGCTCATTCCCATATA -GGGGGAGGCCAGAGCCAGGGGCCTGCCACAAGTTGGAAGGCTGGGGAAGGGGAGGCCAGC -AGAGGTGTCCTGGCTGTGGGTGGCTCTGAGGGGGCTCTCAGGGGTGGGGCTAAATCTCAG -GGGCAGGATTATGTAAATCAAACCAATTCTAGCCACAGATTTAAAGTTTGGAAAAAAAAA -AAAACCCAGCCTGGCGGAAAGAATTTAAATTATAAAAACTTAGAAGTATGGAATGTGAAA -TCATCCTGTAGGTGCTTATTTAACAACGAAATCATCCCGACACAATGAGCCATATGTGAA -AAGTCATCCTTCCCCAACACATCCCCCAACAGGCACTCCTCAAGCCTCTCCCACCCAAGT -GCTGGCATCCTCCCTGTCCTGCTTCACCTGAGACACCCCTTGTCTCATTAGACATGCAAC -TACGGGAGGGGTGACAGGAAGACAAGACACTATTTCCTCAGGCCCAGTTTGGTGTGGGGA -GAAAGCCTCCTGATCCTGAAAGCAAGAATTTGACCAGAGCAGAAGTAATCAGTATGCAGA -TTGATTCTGTGGTATGTTAATGTTTATGCATAGATTATGAGGACCAGGTGAAAAGTGGGC -CAGGGGAGCCAGATGTGTGTGTGAGTCATGGGTGGCTGAGATGAGGACAGGAGGGAAACT -GGTTTGGAGGGTGCTGGCGATGGGGTGGGGGTGCCAGGAGGAAGGGAGGCTAGTTGTTTG -AATGTCTGCATGAAAAAGCGGACGACAGCGGGGTCTGGGTGAATTCGGGCAACCATTTGG -ACCGTGGAGAAAACTGCCTGCGTGCGGCTGAGGACCTGCACTATTAATTTGTTTTTTAGC -TAAGGCAAAGATAAATATAAAAACTGATACTCCACCCAGTTACCAGAAAACATTTAGGTA -TGTGTGAGACAACTTGGGTATGTGAACCTACCTTTTCAATGTAAATTCAGTGAAATCTAA -GTGCAGATCCCATATTTCCAATAAAAAGGTAACATCCAAACTCAGATGTCCTATGAGTAT -AAAATACACAAAGATCTTCTGGACTTAGTATGAAAAGGGATTTTTTTTTTGTCAGGTACC -TCACTAGTTATTTTTAAAATAGGATTGCATGTTGAAATGATAATCTTTTGGATATATTGG -GTTAAATAAATTTATTATTAAAGTTAATTTCACTTAAAAATGTTTAATGTAGCTACTAGA -AATTTTAAAATTAAGCATGTTGCTCACCTTATGTTTCTATTGGACGGCTCTCTCTAGATA -CAAAGGCTGCCAAGAGGGACCTCACTCTAGCTTCAGGGAGAAGAGAGGAATTAGCAAGGC -CAAGCAGAGGCTCCTGAGGGCAGGGCCAAGGGCGGCTTGGTGGGGTGGGGATGGGATGCA -CAGAGATAACTCCAACCCTTAAGAAGGTGTTTCCTAGAGCAGGCTGTGACCTGTCAGTTT -ATATACTGAGGCTTAGGAGCCTCTTGGATGCCCCCAGATCTGCACCCCTGAATTGCCCTG -TGCCCCTGCCGTCTTTGTTCCTGTGCTGGCATAGTGGTCTCACCTCCGGCAGTATCACCA -CCACTGGGCACAAGCTTCTCCAGCACAGCAACTGTGTCTTATTTCTCCTTGTACTCCCAG -TGTTCACACCATGCTGCACTCACAGAAGACTCTTCGTTGATATTTTGTGGACAGAGAGAA -TGCCTGTGAGAGTGGGCTGAAGTGTGCGTTGGGCTCCAGAGACCTTAAGGAGGGGAGACC -AGGTCCTGAGTAAAGTTGAAGGGGAGGGGCTGAGTCCTGCTAGCCAGGAGTCTCATCCCC -TGGGGAAGTTCCAGGGACCCCTCAGAAGTGCAAGGGGACGGTGTTAGTGTTAGTCCAGTA -ACACAGCCCAGAGCCTGCCTTCCACGTGGGTTTGACAGGAGCCTCCTAACTGCTCTTCTG -CTTCCATTTTTGCCCCTTCAGTCTATTCTCAACAGGGAAGCCAGAGGCATCCTTAACCAT -GTCAGATCATGTGGCTCCTCAGCTCAAAGCCTCATCTCAGAGGAAAGCTCTGGTCCCTTA -GAAATGGCCCAAGTGGTGACAGACAGACTCTAAGGTGAGCAGACTGTTGCTAGATATCTG -GGCTCGGAGGACTCGCCACTGCTCAAAGGCAGTGAGGATTTTCGCACTAGAAGCTGGAGG -ACAGGGATCCTTGTTAGGTAGGAGCAGAAAGCTTAGAAAAGTGGTCTCCTGCAGTTACGT -GGCAAACACATCATGTAAGTGATAAATTGGGTATGCAGTTGAGGAGATTTCCAAGTAAAA -TGTTGAGGATGCTGCCTGGTTTCTTCTTACTGCTTATAATATAGTGTGAGAGAAGAGAGA -TAAATTGAGAAAGAGACTGGTTTTTAAACTGTTAAAATTGAATCAGGACTTGATGATTTT -GAAAATTGTCAGTCTCCCCACATGGAAAAAGATGCTGAAATTAACAAATGGCTTCTGAGC -ATGTGGCATAGGGTGTAACTGTACAGTCTTTTGTGATTATGCATAAAGATCAAAGGATGG -GAGTAGCAATGAGTCACACAGAGGTCTGTTGCAAGAGATTACAAGGGTGTACCATGCAGA -ACCTCTCCACCAAACCTTAGGGCCCTTGGGAAGCTTCAGTGAGTTACCCTGGGGGCCATC -TTGGCAGGAGCTGAAGGTAGAAAGGTAGAGTTTATCTCTAAAAGATTCATGGGTATGGCT -CTTGACAAATCGACTATGAGCCCCACCGAAACCCACAGAGGACAGGCAAAGGGTTTGGGA -AAGCTGTTTCACCCACAGTGCTGGCAGATTGGTCTGTAGGGGACAGAGTGCAAAATGAAA -GAAGACTGTCAGAGACCCCAAACTCTGCTGTCAAGAAGAAGGCTGATAAAACTACTTGGC -TGCAAACACGTGGATCTTTCGTGAGAAAAGAAGGATGACCCAGAGGCAGAAGCCCAGAAG -GCAGAGCCAAGAGACATGGAATCTTCCCACATCTTAAAACCTGTTTAGGGAACACCAGCA -TCTGTCCAGCTGGATTTCAGAACCACCATTCCTTCATCCTTCCCCTGCTGCCTCTTTCTG -AACAGCAATGTCTCAAGCTTTACCCACCATTGTGTGTTGCATATGTAGGGGGCAGATAGC -TTGTATCTTTAGTTTTCCAGATCAGAGGAACATCCAAAGAAATCTGTTCTACACCTAAAC -CCGATTTAGATGAGATTCGGGACTGTGAGCATGAAGGGATCTCAAGAGGGGTGAATGTGT -TTTGCATGCACAAGGGACAGGAGTCTTGGGGACAGAGGACAGGCTGTGGTGGCAGATACT -AAGGTGACCCCCACAACCCCCACCTCTGCCATTCACACCCTTGAATAATCCCCTTCTCTG -GTTGTAAGCAGAACCTGTGGCTTGCTTATGAAGGAGGCGGTATATATGTGATTCATGTAC -TGATCATATTGTATAAGATCACTGGCTGGATGCAGTGGCTCGTGCCTGTAATCCCAACAC -TTTGGGAGGCTGAGGCGGGTGGATCACCTGAGGTCAGGAGTTCGAGACCAGGCTGGCCAA -CATGGCAAAACCCCGCCTCTACTAAAAATACAAAAATTAGCCAGGCATAGTGGTGCACGC -CTGTAATCACAGCTACTCAAGAGGCTGAAGCAGGAGAATTGCTTGAACTCAGGAGGTGGA -GGTGGCAGTGAGCCAAGATCGTGCCACTGCACTCCAGCCTCAGTGACAGAGCGAGACTCT -GTCTCAAAAAATAAATAAATAAAATGTTAAGATCATAACCTGTCTTTCTGGGGACTCTCT -CTTGACGCCTTTGAAGAAGCAGGCTGCCATGTTGCAAGCTGCCTCATGGAGGGGATCAGC -TGCGAGGAGCTAAGAGCCCCCTCCAGTCGATGCTCACCAGGAAGCTGAGGTCTTGTGTCC -AGCACCCTGCATAGAACTGAATGCTGCCATGTGAGCTTGGAAGCAGAGCCATCCACACAG -CTGAGCCCTAGATGAGAACCCAGTGCTGGCTGACACCCTGATGGCACCTTACAGAGGACC -AGTTAGGCTGTGCCAACTCCTGACCTGCAGAAGCTGGGGAACACTGGGTCGTATTTGCAG -CTGCTGGATTTGTGGGAATTTGTCACACAGCAATTGGGAGTCACACAGCCTGTGACGCCC -CAACAATCCACACCTCCTGCATCTCCCTGCCTTCACTTCCTAGCACACTGCCCTGACTCC -CTCTGCCGCAGCCACGCTGGCCCTCTGCTGTTCTTCGAAGCCACCAGGGCTGCATTGGCT -CCCAGCCTTTGCTCTCACTGCTTTCTCCTCCTAGAGAGCCCTTCCTGCATGTATATGTTT -GACTCACTCCCTTGCCTCCTTCAGACTTGTACTTAAAAATCTCAGTAAGCATTTCCCTGG -CTACCCTTTTAAAAATTGCAACCCACTTCCATCCCCATCCCCAACATGCCATATTTCCTT -TCTTCTTCTTCCTTCTTCCTTTTTTTTTTTTTTTTTTTGACACAGGTTCTCTGTCACCCA -GCCTGGAGTGCAGTGACATGATCTCGGCTCACTGCAACCTCTGCCTCCCCAGGCAAGAAA -AGGGGAGGATGCCAATAAAGGATGCATTGATTTGTATTTACTACAGTGGACATCAAGGGC -ACATTCTTGCTGTGGCCATCAAGAGACTGTATAAATTCTATGACTTGTAGTTGTCCCACT -TAAGAAACAAAGAAGCTGTGCATTTCTTTACTGGTCTAGAGCTGCTCTAGGGCATTTTCT -CTACAGCAATTCTAGGTTTCCCCACCTTGTGAGTTTAGCTTTTTCTATATTCAAAGAAAA -GTCCTCAGCCAGAGATTCTCAGGAGCTTATAGAACAATCCAAACTCTTGGGAATATTAAG -TGGAGAGGGGTACGTGCAAGACACCAACAGCACTAGAAACAGTCCACATCTTTCCATGCG -TGGAGGAGTTTATGCTCTATGTGAGTTCACTCCATCATTAATTCTTCAAACACAAGAGTG -TTAAAGGAACAAGAGTTAATGGGTCCTGTCATTACACTTGTTCCCAGGATGACATTCTTC -ATCTTCCTCTTCTACAACCTGTTCTATATTCCCCTCATGTTTATCCAGTGCTTCTGCTAG -TCTAGTTCACTTCCAAAGACCCATGATTACCATGGCCCTGTCAGGCTGTAATTGCTGCAA -TTTCCAATTTACAATTGTCATCATCTATGGTTGATAAAGGTATAGCAATATTTCTATTTC -CTCATGATAATGAAGGTCAATTACAACTGCCAGTATAATAACTTATTTCTTTGTCTGCCA -ACCTACATACACAAGGAAGCCAAAATGACAGGGAGCTACTAAAACTTTATTCTTATTGGA -ATGCTTACTATGTACCCAGAAGAAGCATTCTCCCTACTCCAGCAGAGCTTAATGCTGTAG -GTCCAGGAAGCTCAAATTCTCCAAGGGAGTTTTAGTGAGAGGAGCCACTCTCACCCTCTG -CCCTTGGTTTACAAACCTGTATATTCTAGGACCCAATATCTTACAATGTCCATTGGTTCA -AAGTATAACATGTTAAAGCACAGAGCCCCAACTCTGAAAAGTACCATCCCTAAATTGGCA -TTTAGTTGCACCTTTATATCCACCTTTAAAAGAAATATCTTTTAATGTTCTATCAGACTG -ATAGATTCTGTTTAATATAGTATATTATAGCACCAGTGGATCATTTGGTTGTATGCATAT -TATTGTACCTTCTCTGCTACAAAATATATTCCTTTGTCCTAAGGTGTGTTACAAAGAACA -TTAGGCATTCTATGCATCTTTGGATAGTTTAATGGCCAAGACATTGATGGCAGGAGAGTC -AAAGCCACAGGTGGAAAACACATTTATCCCAGTAAGAACAAATTGCTATTCTTCCACTGT -AGAGAGGGTAAACAATGTGCCATTACGTTGCCAATTGAATGCCTCAATCATGTCAAGGGC -TGAACATCTATGACTGTTTCTGAAAGGTCAAACATTCAACAGAGGCTGTAGCTAGAACTG -CCTTAATGATAAGAGATCATGCTGAATTACCCATGCAAAACCTTAATACTTGACACTTAT -CACTACTTTATTCAAGAGCCTATTGTGCAAGCATAAGTGGCTGAGTCAGGTTCTCAACTC -TGCTCATTAATACTATGCTTGGAGTATACAGTAAGATAAGAAACATAAATAAGAAGTGTA -CATTTGTTTCTTCCTGTTTTCTTCTGGCTATTGGATCAATTACATCCCATCTTAAGCTGA -CCCCTGTGTAATTAATCAATATCCGTTTTAAGCAGCAATCCATAGTTGTGCAGAAATTAG -AAAACTGACCCACACAGAAAAACTAATTGTGAGAACCAATATTATACTAAATTCATTTGA -CAATTCTCAGCAAAGTGCTGGGTTGATCTCTATTTACGCTTTTCTTAAACACACAAAATA -CAAAAGTTAACCCATATGGAATGCAATGGAGGAAATCAATGACATATCAGATCTAGAAAC -TAATCAATTAGCAATCAGGAAGGAGTTGTGGTAGGAAGTCTGTGCTGTTGAATGTACACT -AATCAATGATTCCTTAAATTATTCACAATAAAAAAAAAGATTAGAATAGTTTTTTTAAAA -AAAAAGCCCAGAAACTAATCTAAGTTTTGTCTGGTAATAAAGGTATATTTTCAAAAGAGA -GGTAAATAGATCCACATACTGTGGAGGGAATAAAATACTTTTTGAAAAACAAACAACAAG -TTGGATTTTTAGACACATAGAAATTGAATATGTACATTTATAAATATTTTTGGATTGAAC -TATTTCAAAATTATACCATAAAATAACTTGTAAAAATGTAGGCAAAATGTATATAATTAT -GGCATGAGGTATGCAACTTTAGGCAAGGAAGCAAAAGCAGAAACCATGAAAAAAGTCTAA -ATTTTACCATATTGAATTTAAATTTTCAAAAACAAAAATAAAGACAAAGTGGGAAAAATA -TGTATGCTTCATGTGTGACAAGCCACTGATACCTATTAAATATGAAGAATATTATAAATC -ATATCAATAACCACAACATTCAAGCTGTCAGTTTGAATAGACAATGTAAATGACAAAACT -ACATACTCAACAAGATAACAGCAAACCAGCTTCGACAGCACGTTAAAGGGGTCATACAAC -ATAATCGAGTAGAATTTATCTCTGAGATGCAAGAATGGTTCAAAATATGGAAACCAATAA -ATGTGATATGCCACACTAACAGAATAAAAAATAAAAATCATATTATCATCTCAATAGATG -CAGAAAAAGCATTAACAAAAGTAAACATTCTTTCATAATAAGACATCAGATAAAACAAAT -TAGGAATAGAAGGAATGTACCGCAACACAATAAAGGCCATATATAACAAGCCCACAGCTA -ACATCATAATAGTAAAATCATCACACTGGTAAAAAAAATGAAAGCTTTTCCTCTAAGGTC -AGAAATAATATAAAGGTTCCCACTCTTGCTATTTCTATTCCATATCGTACTAAAAGTCCT -AGCCAGGACAATTAGACAAAATAAAAATAAAAACACCCAAATTGGAAAGATAGAAGCAAA -CTTTTCTGTTTACAGATAACATAATCTTATATGTAGAAACCCCTTAAAACTTCAGCAAAA -AAAAAAAAAAAACTACAGAGCTAGTAAATTCAGTGAAGTTGCAGAATACAAAATCAACAT -ACAAAAATCAGTAGTGTCTCTATACACTAATAAGGACTTAACAGAGAAAGAAGTTAAGAA -AACAATACCACTAACAATAGAATCCAAAAAATAAAATACTTAGGAATAAATTTTACCAAA -CATCTGTACACTAAAAACTATAAAACATTGAAAAAAGAAGTTGAATAAGACACATATAAA -TAGAAAGCTATCTCATGTTAATAGATTAGAAAAAGTAATATTGTTAAGATGTCCTCACTA -CTTAAAGCAATTTATAGATCTAATGCATTTATTGCAATCTCTTCAAAATCCCAAAGGTAT -TTTTGACAGAAATAAAAAAAAAATTCTAAAATATGCATGAAACCACAAAAGACTGTGAAT -AGCTAAAGCAATCTTGAGCAAGATGAACAACACTGGAAGCATCACACTACCTTATTTCAA -AATCTACTACAAAGCTATAGTGATCAAAGCAACATGATACTGTCATAAAAACACACAGAT -AAACCTATGGAATGGAATAAAGAGCACAGAAATAAGTCCACACATTTACATTCAATTGAT -TTTCAACAACAATGTCAAGAAGACAATGGGGAAAAGACAATCTCTTCAATAAATGATGCT -GGAAAAACTATATATCCACATGCAGAAGAATGCAGTTGAATCCTGATTTCATACCATATG -CAAAATTCAACTGGAAATGGATTAAATACAAATTTAAAACATGAAATGGTATAACTATTA -GAACAAAACATAGAAAATATTCTTCCTGACATTGGTTTGGGCCATCATTTTTCTGATATG -ACTCTAAAAGCACAGGCAAAAAAAGAAAAAATAGACAAATGAGACTATGCCAAATTAAAA -AATTTCTAACAACAAAAGAAACGATCAATAGAGTGAAAAAGATAACCTCTTGAATGGGAG -AAATATTTGCAAACTACTCATCCAACCGGGGATTGATATCCAGAATATACAAGTAACACA -AATATGTCAAAAGTAAAATAAATAAATAAATAAATAAATAAATAAATTAAATAAATTATT -TAAAAATCGGCAGAGGACAGGAATAGACATTTCTCAGGAGACAACATACAAAGGGCCACA -GATACATCAAAAAATGCTCAACATCACTATTTGTCAGGGAAGTACTAATTAAAACCAAAA -TGAGATGTCCCCTCAAACCTGTTAGAATGGCTATTATCAAAAAGATGAAAGATAGCAACT -ATCAGAGAGGATGATAGAAAAGGGAACCCTTGCATCATGTACAAATTAAAAATAGAACTA -TCACATGATCCAAGAATCCTACTTCTGGGTATATAGCCAAAGGAATTGAAATCAATATGT -CAAAGGGATATCTGCACTCCTATGTTATTGCAGCATGTTCACAATGGCCAAGATATAGAA -TCAACCTAACTGTTCATAGACAGATGAATGGATAAATGAAATGTGATATGGAAAATTATT -CAGCCTTAAAAACAGTAGGAAATTCTGTCATTTGAGACAACGTGGATGAACCTAGAGGAC -ATTAAGCTAAGTGAAATAAGCTAGACACAGAAAGACAAATATTGCATGATCTCACTTAGA -ATCTAAAAAATCTGAACTCATAGAAGCAGAGAATAGTATGATGGTTACTAGGGTTATCTG -GCAGGGAGAGGATGAGGAAATGGGACATTGTTAATAAAAGGAAAAAAATTCAATTAGTAG -GATTACATTCAGGGGACCCAATATACGACATGTTGACTGTAATTAATAATGTATTGTATG -CTTGAAAATTGCTAATACAGTATATTGTAAATGTTAATATGAGGTAATATATGTGTTAAT -TAACTTGATTTATTCATTCAACAACATACACATATATTAAAACATCACACTGTATTCCAC -AAATATATATAATTTTTGTCAATTAAAAAATAATTTTTAAAAATGAGAAACAAAAAAGCT -GACATTTTCAGATTAAAAAAATTATACAGAAGAATTAATTCATTAAAGTAAAAACAAATG -TGGGAAAATGGTTTTTAAATATAATTTAAACCAAATTTAAAATAAGCATATAAAGACTAT -GGACAAAACAAGAAATCCAAATAAAAAATAAACATATGAAGAATATTCAAACTCACTTTT -TATCAAAGAAATGTAAATTTTAAAATATAGCATTGCTATTGTGTTTTCATAAATAATAAT -ATATCATGGATGAGCCTGTGAGGAAACAGACACTCATACTCTGCAAAGCAATGACTAAGA -TAATTATGTCAGATCATGAATTACGTTAATTAGCTTGATGGTGGTCACTGTTTCACGATA -AATATACATATGTATCAAAACATCACATTACACACCATAAAGATATATAACTTGTTATCA -AAAAGAAATATAGCAGTTAAAATTTAAAATTTTTAAAAAACGTCTTTTTGAGGTTCGTAC -CTCACTTAAGTCACACTGTTCAAAATATTCATGCACTCATTTCTCTCATTCATGTGTTAA -TGTACAGGGTACGGGCCACTATAAATTCCTTCAGCAACTGGAAAGGAAACTTTATGTACT -GAGTGCTCAGAGTTGTATTAACTTTTTTTTTTTTTTGAGCAGCAGCAAGATTTATTGTGA -AGAGTGAAAGAACAAAGCTTCCACAGTGTGGAAGGGGACCCGAGCGGTTTGCCCAGTTGT -ATTAACTTCTAATTCAACACTTTAAGATTCTTAGCATTATTGCAGACAACATCAGCTTCA -CAAGTGTGTGTCCTGTGCAGTTGAACAAGATCCCACACTTAAAAGGATCCTACACTTTTT -TTAATGCTCTGCTGTTTCTGCCTTGAAATTCTTAACAATTTTTTTAACCAAAGTCCTCAC -AAATTCAGTTTACATTAGCCCTGCAATCATGTAGACATCCTGATTCCAGACAATGTGTCT -GGAGGCAGGGTTTACAGGACTTCAAGAACCTTACCTTCTCAACTTTCATCTGCATCTTTA -CTCCCAACTATATATGAAGATGATGAAGATAGATATGGATGGTGCTTCTACCATACCCTC -TTCCTCTGCCAAACTTCCTTGATCTAGGATAAGGTCAGTAAACTTCTTCCGTAAAAGGCC -AAAAGTAAATATTATAGGCTCTACAGGCCCTAGAGTGTCTGTCATAACTACTCAACTCTT -ATTGTAGCATAAAAACTGTCAACAGACAATACAGAAACAAATGAGTGTGACTGGGTTCCA -GTGAAACTTTATTTACAAAAGATTTGTCCCATGAGTCAAATTTACCACCTCCAGATCTAG -AGAAACAGTTTTGAGCCCTTTTATTTTGCTCAACAGTTAAGCATGGCTCCATGTCCCTTA -TATTTAGTCAGAACTCGGTATGTTTTAAGGAAAGAATGGTTACACGAAGACATACATTCA -TTCATTTATACAACACATTTTCAGTGTTGAATGATAAATTTTGGAATAGTTAACAGATGA -TAAAAGTGTTGTTTTCAGTCATCCCTATCCAATGAAGTAAAAAAAAAAGTGTTGAATGGG -AAGAAATCAAGAATAGTTATACGAATATCACCATTGCATTAAAGCTCTCTTCCTTGTTTC -TAAAAGAATATCTTGACACACATTAAGCTCACTGACCCCCACACCATGAATGAGGGCATC -TTCAACAATGGTGGATGACGTCTTAGTTTCCCTCAACTCAGTTAATCTAAGTAAGCTCAT -GGTATCACTTTCCTGTCCTAGAGGGAACATATTTCCTGCATTTTTCTTTTTTTCCTTACT -TTCCATCACCAAGTAACTCTTCTGATATTTTTTCTCTTGAGAAAATTAATATGACTCATA -GATCTGGTTCCCAAGAGAAATCAATGGAGGCCTGGTTACAAGGATCTAAGAAGCATCAAT -GGGTCACTAACATCTAGTGGTACTAATTAACTCTGTTAATCATTGGGAAGAAAATGTATA -TATACTTTTGTCTTGGAGCTGATTCTACTAGAAAGCAGAAATCAAAATGATCAGTTTCCC -AGTGTCACTACTGCACACCCTGGAACAGAACAGGTAGGTCAGAAAAACGCTCCCAAAGTT -TAGCAATGTCAAGGCAATCTCTCTCTTCTTACATTTCCCTTCAACCTTCTATCTCCTCCA -CTTTTCTGTTTTCCTCCTATCTCCAATTATTTCAATCCTCAGAGCATTATTCTTACAATC -TTAATCACTAAATTATATTACACCCGTTAAAGGAGAGATTTCTAAATGCATTGACATTTG -TACTGTCTCTCTTTGGAGAATTAGTATTATAAGGATCTGTTATCTCTTGTCACCTTCCTT -ATGTCATATGATATGTCACATTTCCCACTGCGGAGACCAAACATGTTCACATCGTGTGCG -TTCCATTTTCCTAATGGAAAGTGGGGGGAAGTGATTTTCTGTCCTCATATAGAGAATGCT -GGGGCCATTCCCTCTGTATGCCATATTTGATAAAGCATTTGATAATCTTAGTCAATGCCT -GGGCCAAGAATTAAAGGGGTAATTATCAGAATGAAAATGGTTTAATGAAACTGTGTCTAT -CAGTTCTGAAAAGGGCCTCTATCACAATGAACTAAGGTAGTTATGAATAGAGCTAAAACT -TAGGCAACACCATCCTGGACATAGGAACGGGCAAAGATTTCATGACAAAGACACGGAAAC -CAATCACAACAAAAGCAAAAATTGAGAAGTGGAATCTAATAAAACAATAGCTTCTGCACA -GCAAAAGAAGCTACCAACAAAGTAAACAGACAACCTACAGAATGGGAGAAAATATTTGCC -AACTGTAAGTCTGACAAAAATCTAATATCTGGCAGCTATAAGGAACTTAAATTTACAAGA -CAAAAACAACCCCATTAAAAAGTGGGCAAAGAACATGAATAGACACTCTCAAAAGAAGAT -ATACATATGGTTAACAAGCATATGAAAAAAAAGCTCAATATACTGAGCATTAGAGAAATG -CAAATCAAAACCATATTGAGATATCATCTCATACCAGGCAGAATGGCTATTATTAAAAAG -TCAAAAATAACAGATATCGGTGAGGTTACAGAGAAAAGGGAACACTTATACACTGTTGGT -GGGACTGTAAATTATTTCAACCATTGTGGAAAGCAGTATGGGATGGCGATTCCTCAAAAA -GCCAAAAACAGAACTATCATTCAACCCAGCAATTCCATTACTGGGTATATACCCAGAAGA -ATATAAATCGTTCTACCATAAAGACGCATGCATGAGAATGTTCATTGCAGCACTACTCAC -AATAGCAGAGACATGGAATCAACTTAAATGCCCATCAGTAACAGACTGGATAAAGAAAGT -GTGGTACAGATACACCGTGGATTACTATGCAGCCATAAAAAAGAACAAGATCATGTCTTT -GACAGGAACATGGATGGAGCTGGAGGCTACTATCCTTAGCAAGCTAAGGCAGGAACAGAA -ATCCAAATACCGCATGTTCTCACTTATGAGCGTGAGATAAATGATGAGAACTTGTAAACA -CAAAGAAGGAAACAACAGGCAGTGGGGTCTACTTGAGGACGACGGGAAGAGGGAGAGGAG -CAGAAAAGATAACTACTGACTACCGGGCGCTACCTGGGGGATGAAACAATCTGTACAACG -AACCCCCAGGACATGAGTTTACCTATGTAACAAACCTTCACGTGTACCCCCGAACCTAAA -ATAAAAGTCAAAAAGAAAAAGAAAAAAAGAAAAATCCATGCATATGATACATCAGTTAAC -AAGGCACTGGTGAAATTAATTTTAAGTATTATTGTCTCTTTGTGTTTTTGGTCTCAGAAA -AGTTACGATTTCCCTTAGTTCCTTAGGGCAGAGAGAATCTTCAATCACTGAAGTCAGGAG -ACACACATTCTATCTGATTTTCTACATTATCTGTTTGAAAAGGTTACCCACTTATTAGTG -TTAAAGCCAAGATATCCAGCAAGGATAGCAACCAACTCTTAAGGTACTCTCCCTTAGGAG -GATTCCTGATTCTTTAATGTTTTCTAAAAAAGCAAAACAAACAAACAAACAAAACAAAAC -ACTAAATGTTTTCTCTTTCAACTTATTTGAATACACTCTTTTCTCACTGCTCTGAGCATG -AATTCAATATTTCAGGGCAAACTAACTGAATGTTAGAACCAACTCCTGATAAGTCTTGAA -CAAAAGATAGGATCCTCTATAAACAGGTTAATCGCCACGACATAGTAGTATTTAGAGTTA -CTAGTAAGCCTGATGCCACTACACAATTCTAGCTTTTCTCTTTAGGATGATTGTTTCATT -CAGTCTTATCTCTTTTAGAAAACATAGGAAAAAATTATTTAATAATAAAATTTAATTGGC -AAAATGAAGGTATGGCTTATAAGAGTGTTTTCCTATTGTTTTCAGTGTAGGACTCACTGT -TCTAAATAACTGGGACACCCAAGGATTCTGTAAAATGCCATCCAGTTATCATTTATATTC -CCTAACTCAAAATTCATTCACATGTATTCATTTTTTTCTAAACAAATTAGCATGTAGAAT -TCTGGTTAAAATTTGGCATAGAACACCCGGGTATTTTTTCATAATGCACCCAATAACTGT -CATTCACTAATTGAGAATGGTGATTTAACAAAGGATAATAAAGTTATGAAACCAATGCCA -CAAAACATCTGTCTCTAACTGGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTAAGAGGG -AGAGAGAGAAAATTTCACTCCCTCCATAAATCTCACAGTATTCTTTTCTTTTTCCTTTCC -TTTCCTTGCTCTTCTTTCTCTCCTATTGCTTTCCTTTCATTTCCTTCTCATAAAAGAAAA -ATAACAATATAGAAAATAACAAAATATAGATGGTCAACCTTTTTAATATTAAGGTTACCT -AAAATGCCATTATCCAAAGTGGTTCTCTAGAGATGCTGATGTATATACTTACATATTTTA -CAGTGTATTCAAATAAAGAGTATATTACATAAGACATATCCTTTTGTAACCAACTTTTGT -CATTAACAATTTACTGGACTTGTCAACAAACCTAAATCTGTATCGTCTATAATGGCTACG -TTCATTTTGGTATGAATCTTAATTACCCCTTTCTGCATTATTTAATGATTTTCTCATATG -TCACTCTTAAATGTACTTCTAATTTTTCACTTTACATCACATAATGAATGGATCCAAATA -TGTTATGGATAGATATCTTCAAACTTTCTACTTACAAGTAGTGATAATAACAGATGTTCT -CTCTAAAGTGTAGTTGGTATCAATTTTACTGACCTTTAAAAATATCTTAATGGGACAAAG -TTCAAATATTTGATGACCAGCTATCGTGACCTTTATCTCTGTGGCTCTGTGGGCCTGTAG -TTTTTACGTGCTTTTAGTGTATCATGATTAAATATTTTGTTTTAGTAAAGACACCATTAT -TTCCCAACTTCATATTCAAATTGTCAAAGGTATTAATCCTAGAGCAGAACTCTCAAAAGC -ACCAACTCTGATTCCTAACAAAGCATGGAAAAGCCCTCTCTCTGAGTTTCAGATACTCTT -TTTTGTGGGGGTTGAGTTTCACTTTATTTAAAGTGAGTCTTAATCCTCCAACAAGTCAAC -AAGTGATTGGCTGGAATCACACGTATTGGAAAACCAGCGGAAGAGTAAGTCTTTGTATTT -TATGCTACTGTACCTCTGGGATTAATTGCTCTTTCCCTCATTGGCCAGTCACTCTTAGTG -TGTGATTAATGCCTGAGACTGTGTGAAGTAAGAGATGGATCAGAGGCCGGGCGCGGGGGC -TCGCGCCTGTCATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACGAGGTCAGGAGA -TCGAGACCATCCTGGCTAACACGGGGAAACCCCGTCTCCACTAAAAATACAAAAAGTTAG -CCGGGCGCGGTGGCGGGCGCCTGCGGTCCCAGCTGCTGGGGAGGCCGAGGCGGGAGCATG -GCGGGAACCGGGAGGCGGAGCCTGCAGTGAGCCGAGATGGCGCCACCGCACTCCAGCCTG -GGCGACCCAGCGAGACTCCGCCTCAAAAAAAAAAAAAGAAGATTGATCAGAGAGTACCTC -CCCTAAGGGTACATGCAGATAAATACAGTTAAGGCGATTAACATTTCAAATACGGTGACT -GTTTCTTACGTGGACGACGTTGTGTTGAACATGGGTGAGTAAGACTGAAGCAGCCGTAAT -TACTGCACGATGCGCATGGTAAAGAAGCACTCCGTTAGGGAAATTATATTCTTTGCCCCT -CTAATCCTTCACTCCACCTGCCATATTCCCACATGATTTTTTTCTTTGCTGTTCTTGTCT -AATTGTTATTAATAATTAATAAATAACTTATGATCTAATTGTTATTAATAATAACTTATC -ATCACATGATTTATTAATAAATTAATAAATAACTTATTATCACCGCATTTCCCCAATTCA -TTTATCTTTCTTTCATTTTCTCTCTTTGTGTGTTTTCTGTCTTCATATTTCAGCACTTGC -CACATATTTCCCACAAAATCATTTATGGTCAAACAACACTTCAACGTGTAGCATTTGTAT -TTCTCAATTCTTCCTCACTTTCTTCCTTCAGAATACTAAAGCTTCTTCTCTACTGACTGA -GTCAATGGCCAATGGATAGAGTAAATAATTCTGCGGTATCTAAATTTGTATTGATTGGAC -TTTCAAGCTCTTGGGAGATGCATCTTTTTCTTTTTTGGTTCTTCTCTGTGTTCTACATGG -GAATTATCCTGGAAAATCTCTTCATTGTGTTCACAGTAATTATTGACTCTCATTTAAATT -CCCCAGGTACTGCCTACTGGCCAACATTTATCTTCTTGATCTGGGTCTTCTCCTACAGTT -CTGACTTTTTCACTAACTGCAGCATCATTTCTTTTCCAAGATGCATCATACAGATATTTT -TCATTTGTGTCATGCGTAAAAATTGAGATGGTGCTGCTCATAACCATGGCATAGAGCAGG -TACACTGCCAATCTGTAAGCCTCCCCATTACCTGACCACAATGAACCCCAAAATGTGTGT -TTCCTTTGTTGGAGGCATCCTGGATAGTCAGGATAATCCATGCTGTATCTCAGTTTGTTT -TTGCCATAAACTTGCCTTTTTGTGGCCCTAATAGAGTAGGTAGTTTTCACTGTGATTTTC -CTTATGTCATGAAACTTGCTTGTGTAGACACTTACAAACTAGAGGTTGTAGTCACTGCTA -ACAGTGGGCTTATATCCATAGCTACCTGTTTCTTATTAATAATATCCTATATTTTCATTT -CGGTAACCGTCTAGAATCCTTCTTCAGGAGACTTATCTAAAGCATTTGTGTCATGTTAGA -TCACATCACAGTAGGGATTTTGTTTTTTATGCCATGTATATTTCTGTATGTGTAGCCTTT -GCCTAAAACAACACATGATTAATATTTGTTCATTGTTCCTTTTGCTATCACCCCTGTCTA -GGATCTACACATTAAGAAACAAAGACATGAACGTCTCCATGGAAAGACTGGGAAAATGGA -TTGCAGGTTCTAGCAGGATGTCATAATAAATGGTGCATATCCAGAGTGCAAGATGATTCA -GTCTCACCAAGAACACTGAAAGTCACATGGCTACCAGCATTATTGTGATAAGAACTACTA -TTTTGGGAGATAGTTTAGCAAAGGTGCCATGTAGAAATTGATTAAGTCAGAGGTATCTTT -AACTTGCCACCACAGAGAAGAGATTAATTTCATATACTTCCATTGAGAAGAGAGATAAGA -ATACAAAACCAAGCTGATTTGCAGGAGTAAACTTGATATTCAAATACTATTTCCTGAATG -ACATTTTCTGAGACATGCTAATTGTAATTACTTTCAGCTTCAAAACATAATAAATTTATC -TCATAGTAAGCATATAGATGGAATAAATAAAATGTGAACTTAGGTAAATTATAAATTAAT -AAAGTATATTTTTAAAATTTCCATTTTAATTTCTGTTTAAATTAGAATAAGAAACAAAAA -CAACTATGTAATACGTGTGCAAAGCCCTGAACTGAGATTTGACTTTACCTTGAGCTTTGT -CAGTTTACGATGCTATTTCAGTTTTGTGCTCAGATTTGAGTGATTGCAGGAAGAGAATAA -ATTTCTTTAATGCTGTCAAGACTTTAAATAGATACAGACAGAGCATTTTCACTTTTTCCT -ACATCTCTATTATTCTAAAAATGAGAACATTCCAAAAGTCAACCATCCAAGTTTATTCTA -AATAGATGTGTAGAAATAACAGTTGTTTCACAGGAGACTAATCGCCCAAGGATATGTGTT -TAGAGGTACTGGTTTCTTAAATAAGGTTTTCTAGTCAGGCAAAAGATTCCCTGGAGCTTA -TGCATCTGTGGTTGATATTTTGGGATAAGAATAAAGCTAGAAATGGTGAGGCATATTCAA -TTTCATTGAAGATTTCTGCATTCAAAATAAAAACTCTATTGAAGTTACACATACTTTTTT -CATGTATTTGTTTCTACTGCTTTGTAAATTATAACAGCTCAATTAAGAGAAACCGTACCT -ATGCTATTTTGTCCTGTGATTCTCCAAGAACCTTCCTAAGTTATTCTACTTAATTGCTTT -ATCACTCATATGAATGGGAATTTCTTCTCTTAATTGCTGCTAATCTCCCCCATCTTCAAA -TACTCTACCGGGCTTCTGGAACACCACAGCTTCCTGGCTTTTTCTCCTACCTCCTGGGCA -AGTCCTTCCCTGTGTCTTTTGTTGAGTGTTCCTCATCTGCTTAACTACCAATCAACCTAT -TGCCCCTAATTTGATCTTTGGCCTGTTTTCACTTAGATTCTATCCCTACGTATCACCCAT -TCCCACAGCTTTAATCACCATCTAAACACTAGGGGCTCTCAAACCTTGTATTTTTCTTTC -TTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTCCTCCT -TTTCTTTCCTTTTCTTTCTTTCATTCTTTCTTTCTTTTTTAAGGGGCAGGGTCTCACTAT -GTTGCTGAGGCTGGTCTCAAACTCCTGACCTCAAGCAATCTGTCTGCTTCAGCCTCCCAA -GTAGCTGAGAATACAGGGACAAGCCATTGCACCTGACCCTGGTACTATTTCTTGAGTTCC -TGATCCACAGATCTAACCTCCTACTTTCCTGGATGCCACACAAGATCTTCCACTCAACAA -GTCTGCAACTAAACTAGCCTTCCTCTTTTCAAACCTACTCTTCTTTCAGTGTTCTCAGTC -ACAATAATTTGTACCAACTAGTTACCTAGTTGCACAACCCAAAATCTGGGAAAAATAATA -GATTTCTTTCTCCATAGTACCCCCAAATCAATAAATCATCAAGTCTTATTCTACCTTCCA -AAGAGCCTTACATATGTTCCTTTATTTTCATCTGTAACACCACTATTCCTGTCTAAGCCT -ACCTATGTCATTTTTGGAAGAGAATATAGTCACCTATGCGACCTTCCCACTTAAAATCCT -ACTATTTACGCTTCAGTAAAAGAAAAAAAATTTTTAATCTAAGTATGTAATTCTTTTGCT -GAAGACACTTCACTTGCTTCTGTGCCCTTAAACTGGTATGTTATCATGGTATAGTAGGCC -ATCCAAGACCTGGCTTCCTTCCTTTTTTTCAGTCTCAGAGAATAACATACTCTTTCCCTG -CAACTCCAGATCCAATTTGGTTTTCTTTTACTTGCCTGGAAACTCCAAAATCTATCAACT -CTGGGGCTTTCCACTAGCTAATCATTTTGTATACAATATTTGTCCTTCATGTTTTGCCTC -TTAACATCTCAGCTTTCAGTTTCATCATTTTACCAGGGAGGCCTCCCAGAACCTGAGTCC -AGAAGAGTTCCTTCCATTGTATATTCCTCTAGCACTACCTATTACCTCTTTTGTAAGACT -AACAGCCCTCAAAATTTTTCATTCAGTGATGTCTTCCTCATTGCATTTTAAGTTCAACAT -GAGCAGGACTTTGTCGTGTTCACCTCTATCACATCATAAATATAGCAAACAGTAAAACTA -TTGCAACATGACTAATGTATTGAACGATGCTTCAGCTTTCTTCTTACGTTCAATCACAGG -TCATATGACTAAAGAACTTCCTTTTTAATCTCCTTTTCTATTCTCAATTAATTTCTTCTG -CCTGCATCACCTCAAGTCTCTGGGGTGAAATCCACTAATGAATTCCTTTTGCAGCTTAAG -CCAATTCCAATCTTGAGCCAATCTCAGGTGAAGAAGCCTGTAAATTATCACTCTCAGTCC -TCTCTTGTACTACTAGGTCTCATGAACTCTTCATTAACAACTCCAGCTTCTCTGTTAGCC -CAAAAGCCTTTTGCTGCCTAGAAAACCCATGATTCATGCCTCAGGAAACAGCCTTCAAAT -CACAACATGTTCTGTATCTGGCTGGCCAACTCCCTGCAACTTATTTCTGCCTAGATTCTC -CCTCATTCATTTCAATACGCTGTTCGGCCTGCTACCCCAGTTTCCCACTTAGAACAATGG -CACACAGGACAGGAGCACATTGGCACATCAGAATGACTTATGTACTGCTCATTGTGTTGC -AGAAGAGACCTCTGTGGGGGCAATAGAACAGATTTTCCTCTCACGTCACTGTAGTTGTGG -TTTCCCTAAGCACCTACACTGTTTCACCTCATCTTAGGTAGACAATAATCCATGTAACTG -ACTGTGTATCCTAATTTTAAAAAATATTTCTGCCCACATTATTCTGCAGTTTTTATCTTG -CTTACGTATTTTTGGAATGTTACTATTTTTCAAAAATTAATTTGGGATCAACCAACACTT -CTTATTCTGCTGCTGTTCTAGAGAAAATCATTTTCCTCATTTCTGAACAAGAGAAAATGA -AATACAGCTCTAAACAAATGCCACTGTAAACCAAGGTGGAGCCTTTGCACTTTCAGGCCA -CCATGATAACCTGGAGATTAGATTTTTCTGTGTCTTTATATCAATAATAAAGCCAAGCTT -CTCCAGGGGTATCCACTAGGCTTGTCTCAATGGCTCAATACAGGTCCTTTTGTGAATGAT -TACCTCACCCTCATGGAAACACACTCTTGTTACAGAAACTCAGAATGATTCTATTTTTTC -TTTTATATTTGTATATGTTTTTCCAATACCTCTGAAAAAACTGATCCAAAAAAAATACAA -ATTTTAATTGTAGCCAGTCAATTCAGGAAGGATAAAGGTCAAAAACTTTCAAAGAAACCT -TCAGCCCCAACACACTAAACTTTGGGAGCACAGGTTGGCATCCAGAGGTAAACATTTGCT -ATAACTGATAACAGGAGAAGGATCCATTTATTCACCTGTTATCAATTACAGGCATTGTAT -TTAAAGATCAGATGTTTTATATTTATTTCTTCAAATTTCATTCATGGTGCCATAAGTGAA -GGTATCTCTGTCCACCCTGAATATATTTTCACTCCCTCATCTCAGTCATTCCGAACAATT -CACACACTAAGATTACCCATGCTAAATGGGGATTCTTTTTTACTAGCCAATGTAGTACCT -CAAATCCTTCCTTCCCTCCCCCTATTTCATCAGCAGGCAATTCTTTTGATACTTTTGTCA -AGGGGAAATTGTGTGACTCAGAGATCTAGTCCCCAAGAGAAACTAATAATGGGCTGGGTA -TTGTCTGTCTCAGCAGCATCAGTGGGTCCCTCTCCTGTGCAGCTAATTAGCTTCCTTTCC -AATATGAAGAATCTTATATATAGCTTTGTCTTTGGGGTATTACATAAATGAAGATTAAGC -TATCTGAATTTCTCCTTCTCCTAAAAATGCACATCCTATGACTGAAAAGACAGGTAAAAG -AGATGCTTTTAATTACAAAACTTTCCCTGTCGTGGTTGCTTCTCTCTATCCTTCTAAACT -CCCTTTCAATTTCTTCTCTTCTGTAACATATTTGTGCCCAAAATCTTCTGCTTTCTGAAA -TATTTTATCTTTTTCTTCCACACTATCTCTTATTTTCCAATTTTAATCATTAAATTATAT -TATGTCTTATAAAACTAATCCCACATATAAACCCCTATGATAATTTCAGTTTGTCCCTAG -TATGAAGTTCTTTAAAGATGTGTAGTTTTCTAACTTTCATGCTCTCCAATTAATTATAAA -CTTCATTTTCCACTCTGAAAAGGAGATGTCTGATCTCAGCTATTTCCATCCTATTTGAAA -ACCAGATTTAGTTTTAAACCAGAGGAAGGGAATCTCAAGTCTTTACCTCCCACAGTCTGG -TGTGATTCTCTCTCTTTTGGTATTACCTTCCTCCACATTGGAACACTCCAGCCAATGCAT -AGGCTGAGAGGCTATCTCAGATTCAGAAAGATTTGGCCTCATCCCAGGGGAGGGTACAGA -GGAGCTGATGACTATGAATTCTGAAATGGAACTGTTCCAGGTTGAAGAAATAAGAAAGGG -AATTGGGAAGAGCAATGCCCAGTGAAAAAGAAGAAATAATATTTTAGGAAGTGAATGCTA -ATTTTATTTTAAACAAAATAAGAACTCAAGGAATAAGAGGGTTCTTCCAATAGGTTAGAG -TGATCCTGTCAAACATATATGCTTCTAGATTTTTTTAAAGACTGTTTCTACTAAGAAAGC -ATAGACCGCTATTGAGAAAGATCATTAAACTGGAATTTAGGAGGTCTGCCTTCTGATTCT -GACTTCTTGAATGTATTGTTAGCCATTTAACCACACTGTGTTGTTTCTCATTCTACCTGT -AGAATCTCAAAGTTCTTTCCCACTTCTATACAAAACTATAATTCTGAACATCCTTTTTGT -TTAATATAAGTCTGCATTTCCTGTTTGAAGATATGTGTCCCAGACCCTAAATGACTGACA -AATTTTAAATCTCCAATAGGAAAGATGACAAACTCTATGGAAACTTGGCTTCTGAAGAAC -TCCTAGAAGCTTTCCAAAGTCATCAGTGTTTCCTAAGAAGGCAGAGAAATCAAACACATG -GTCTTTTCCTCCAGACAAGCTCCTTTGGGTCATCAGGATTTCTTCAACAATAAAATGTAA -TAATTCCAAATGTTTGTAACAGAATGGGTAGGACTTTCTTCACTTATTTAAATACTCCCT -TTTTTATGCAACTGAGTTTTCATCAACAAGTACAAGCTTGTGAAGGAGTACTTTAAAATG -CAATTTCTCTCTATTTTTGTGGGGGCTAATATTTTATTTCTCATATTGACAATTTATTAT -GCTGTTTTTAAAAAGTTCATTCATCAAGTATTTCTTGAGCTTTTTCTATGAGACAGGCAC -TGTTTTAGGCAAGTAATTATGCACTGAACAATGCAAAAAGTTTCCCTGCACTCATGGACT -TTAATTTTACATTTATGAAAAGCTACAAATATTAGAATAAGTAAAATACTGCCTGGAGGC -TAAAGCATATTTTGATCACTTATTCCCTAATTCTTTTAGAAGAGAACTCACCTGTCGGTT -AGCTGAACCACTGCCAGTGATATCCAACTATACATTCAATCCCACCATACCTCATTATCA -CACCTATTCACTCACAAGCTTAAACTCTTAACTTTTCTCCACATATCAGTGACTATTTCC -TACAGCTTTTCTTTTACTTTCCATGTTTGCAGTGACAATATACATAAACAGTGTATGAAA -ACTCAAGTAAAATCTACTCTCTCAGGTGTTCATAATGTATCAATGTATATTGCTTTAAGC -CTGAAGGTAACCTAAGTAAAGATGTACCATGTTCCACCAATGCTTCTTTTGATCATCATT -TTATCCTGTTTTTTCTTTAGGATTCTTTCTTATTCCTTCCCCTGACCCTTCTTTTATTCT -CCAAATTTCTTTCCAATTCATCTTTGTTCTTCCCTTTCCTTTTTACTCTCTTTAAACATT -CTATGGACTCTGCCTCCTTCACACTGATATTGAACGCCCATAGTTTCATATTTTGGATTG -CGATTGTTTTATTTTAAAATGGCAAATGTTCATGTTATAAAGAGAATTTTTCAGTCTTTA -GACTAATAGGTTCATGTAGTTTGGGATTTTCCTCTTTAAGAAAATTAATTATCACTCACA -CTCCAAGACAAACACCATTTCAGTAGCAATATGAATTTCAGTAGTAATAGGAATCTCCAA -ATATGACAAAGTAATTCAGACATTAATTGCTTTTGTTTTGGAATTGCTCTTATAAGATGA -AATATCACTTTCATGATGAGAGTCCTAGAGTGCTTGGTTTATATATTGTATCTTAGTTTT -AACAGGATAAAACACTTGATCCTAAGCAGTAAACATGATTCTTCAGCTTCAACTTCATTT -CTTTATAAATAACTATTTATGAATTGGTGTTGAGCTTAGTAAGTCACCAAACACCTTCTG -CTCAGCAGCATAAAGGACATTTCCATGAAACCTCCCAGGGATAATCTTATTTACTCTATA -ATGTTTCCCGGGTTCAATTCCTCTCCCAAAATTCTTTGTTCTTAAGCCCCTATGATCTGG -GTGATCTAAATATGGGTAAGAAGTCCAGGGATAGCACTATGAATGAAGTGAAAATAGTAA -AACATAGTTAAAAATGTACAGATGCTCTCTGACTTATAATAGGGTTACGTCCTGATAAAT -CCATCATAAGTCAAAAATGCATTTAATATTCCTAATGTACCTCACATCATAGTTTGGCCT -AGCCTACCTTAAATGTGCTCAGAACACTTTCATTAGCTTATATAAGATCACCTAATACAA -AGCCTATTTTATAATAAAATATTGAATAGCTCACGTAATATACTGACTACTATACTCAAG -TACAGTTTCTTCTGAATGCATGTCACTTTCTCACCATTGTAAAGTCAAACAATTATAAGT -CAAACTATCACAAGCCAGGGACCATCCATATGTATTTCATTCAGAAAATGCTGGAAAGAG -CATTTCGGAGAATATCTAGATGAGAGAAGGTAGAAAGCCATGCACAAATTCACTGAGAGT -TTAAAAAAATACATGCATATTGTGGAGATAGAAATCAAATCTATTTGTCTCCATCTGCTG -TATTCTTCCCAAAATATTATCTCTTCTTATCCCATTGTACTATATTGCATTTCTTTGACC -ATTTATTGTGTATCTCTTAATATTTCCCACTTCATCATTACTAACCTCACTCACTCTGAA -CTTGATGAGAGCACCTGAGCATTAATTTTTCTTATAATTATTTAATGATTACCAGAATTC -GTTCAGTATGGCCAGCTCTGGTCAAAGTGAGGCAGGCAAGATGCTTTGTCAACTGCCTGG -ATGGAATGTCTCAAAAGGTTTCCATTTCATGGTAGCATTATGCAAAGTTCAAGACGTTTA -ATCAAGACCCTTCACTTACTTAACTATACCTCCTTGAGAATCCCATCTATGAAAAAATTC -TAGTCATTATAAAAATGATTGATTAAATGAGGGAAGTAGTAGAGTTCTTCATTTCTTTAG -TTGGTTTAGTCTCCTATGAGTCAATCCTATTTTCAAAATTCTTAATAAACCATTTATTCC -TTCAACTTTCTATGCCATTTGATGTTTTGTAAAAAAAAAAATATAATATGTATACAAAAA -GATATTTCAAAATCTAGAAAGAGAGCTTTAGAGCTTTGTAAAGCTCTTTTAAAAATCAAA -AACAACTACTGTTAATTAACATGTTGTACTATGCAATTTGTTTACCATTATTACTCTTGG -TATTTTTAAGAAAAGTCTTTCCATTGTTATTATAAATGCTTCTATTGATATTTATTTTAA -TAACTGTTATTACAGTCCGTCATGTACATACACTATACTTAAACCTAATGTTTGGTATTT -AAATCGTTTCAAGATTTTATCACTGTCAACAAAGTATGATGAATATTTTTATGCTGAAAA -CTTCTGTAAAAATAGAATTCCAAGAGTATTATTGCACCAAAAGGCATGGACTTAAAATTC -TTGATACATGATTTCAAAATATTTTCTTTAAGGTTTGAATCAGTCTATATTCCCTCCAGC -AGCGTATAAAAGTGCCAATTTCTCTGATCCTTAGCCAGTTTGGGTAATAATAATTGTAAA -ACTTTTTTTTCTTTTTTTTTGAGACAGAGTCTCCCTCTGTCGCCAGGCTGAAGTGCAGTG -GCGCAATCTCGGCTCACTGCAACCTCCGCCTCCCGGGGTCAAGCTATTCTCCTGCCTCAG -CCTCCCAAGTAGCTGGGACTACAGGCATGCACCACCATGCCCAGCTAATTTTTGTTATTT -TTAGTAGAGATGGAGTTTCCCCATGTTGGACAGGATGGTCTCGATCTCTTGACCTCGTGA -TCCACCCTCCTCGGCCTCCCAAAGTGCTGGGATAACAGGCGTGAACAACCATGCCCGGCC -TGTAAAACTTTTTCCTAATTTAACAGAAAAATAATAGTATTATATTTTATCATATTTCTT -TGATTTCTAAGACACACATACACACACACACACACATATCTGTATATACAAATACACGTA -TAGCTTACATTTTAATTCTTCATTTCATTTGTTCATTTATTAGGTCTTGGAGATTTTGTG -AAACTGTTTAAATTCTTTTTTATACTATGAAGATATCAACCTTTTGTCTCTACAGCATTT -CAAATTCAAGTATGATTCACGTGTTGGTTTGGGGTAGATCATTATAGGCACATGTAGGAA -ACAGCTTTCAGAGATGCCTTAACCGTAATTATGCATTTGTATTCTAATTTTTATTTAATG -TTATTATTGATTGCATTTTTAAAGATTCTGTATTTTTTAAACCATTTATTTGTATATGTT -GGTATACAATCTTGCCATTTTCTGGGATTTCATATTTCCTTATTTTTGTTTTTTACCTTT -TTTGGCTTGAATTTTTTGAGTTTTTATGCATTCTTTTCCAGTTTCTTAAGATGCTAATAA -GTTCATGTATTTGAGCAATTGAGAACATTTAAAGCAATAGACTGCCTCTGAGCACAGCTT -TGTCCATATTACATTAACCTTTTATACCCTGGGTTCCCACTAGTTTTTAAATAATCTACT -ATCAAATAAAAGATTTGTTAATAATAAATTTTAAATCATTAACACTTAACGCATTATTTT -CAGTCACACTAAGTTGATTCCTTCGTTTCTTTCAGGTTGCTTCAGAGTCTTCCCTTCTAT -CTGATTCAGTGGACCAAGTAAATGACTCTCTGGTAACAGAATTTGTATTACTTGGACTTG -CACAATCCTTGGAAATGCAGTTTTTCCTTTTTCTCTTCTTCTCTTTATTCTATGTGGGAA -TTATCCTGGGAAAACTCTTCATTGTGTTCACAGTGATCTTTGATCCTCACTTACACTCCC -CCATGTATATTCTGCTGGCCAACCTATCGCTCATTGACTTGAGCCTTTCATCTACCACAG -TTCCTAGGTTGATCTACGATCTTTTTACTGATTGTAAAGTTATTTCCTTCCATAATTGCA -TGATACAAAAGTTCTTTATCCATGTTATGGGAGGAGTTGAAATGGTGCTGCTGATAGTCA -TGGCATATGATAGGTACACTGCGATCTGCAAGCCTCTCCACTATCCAACTATTATGAATC -CCAAAATGTGCATGTTTTTGGTAGCAGCAGCTTGGGTCATTGGGGTGATTCATGCTATGT -CTCAGTTTGTTTTTGTCATAAATTTACCCTTCTGTGGCCCTAATAATGTGGGGAGCTTTT -ATTGTGATTTTCCTCGGGTTATTAAACTTGCATGCATGGACACTTATGGGCTAGAATTTG -TGGTCACTGCCAACAGTGGATTCATATCGATGGGCACCTTCTTTTTCTTAATTGTATCAT -ACATTTTTATTCTGGTCACTGTCCAACGACATTCCTCAAATGATTTATCCAAAGCATTCT -TCACTTCGTCGGCTCACATCACCGTAGTGGTTTTGTTTTTTGCTCCATGCATGTTTCTCT -ACGTGTGGCCTTTCCCTACTAAGTCATTGGATAAATTTTTTGCCATCATGAACTTTGTTG -TCACCCCTGTCGTAAATCCTGCCATCTATACTTTAAGGAACAAAGATATGAAGTTTGCAA -TGAGAAGGCTGAATCAACATATTTTAAATTCTATGGAGACGACATAACACATTTGGTTGA -TGAGAGCACAGGATAAATGCCATGGACCATCAAGACTCCTGTGATCACCATGATCACTAT -GGAACGCGCACATTTTTAGTATTGCCTGAAAAAACTGAAAAATCTGCAAAAAGGATGCAT -TAAATCTAAGAATTGTATTTCAGATAAAGTTGCAACATTTTTTGTTAATCATAAAAAGTA -TATATTTCTATCTAATGTGTGTATCTAATTAACAGCAATGACTACCTTTAATTTTGATGT -AGTTATTTTATATCTGTATATAAGCACATACACATATATATGACCTAGGTTTATTTATCA -GTATTTTTATGCTGATAATAAGCATCACTGGAAATTAATTTTCTTATGGAAATTATGTGG -ATCCAATGGATAAAATATGAGTTTATATAAATTAGTAAATGCCAAAATCAAGGAAGAAAC -AATTTTTATTTTAATTGTACTTTAAGTTAGATAAATGGTAAGGTCAACAGCTTGTTACAA -CCCTTAAGTATTATTTTCAGGCTGATTGTCAATATGTTTTGTACAATGTTCTCACTTATA -GGTGGGAATTGAACAATGAGAACACATGGACACAGGAAGGGGAACATCACACACCGGGGC -CTGTTGTGGGGTGGGGGGAAGGGGGAGGGATAGCATTAGGAGATATAACTAGTGTTAAAT -GACGAGTTAATGGGTGCAGCACACCCACATGGCACATGTATACATATGTAACTAACCTGC -ACATTGTGCACATGTACCCTAGAACTTAAAGTATAATAAAAAAAAATAGACTCTAGTACT -CTGTATTATGCAAAATTTGTCTATGTTACACTTTTTTAACAACACAATCCTATTGCCCTT -GAAATCTTCTTCAAAGCATTTCTCGAGTCACTCTTAAAAAGCATCTACAACCTAAAAGTA -TAGGAAGAGATTTATTTCCTGGAGAAGAGACCCCATTGAGATCTTAAAAGCACATTTAAT -GTGCCTGTGCTTAACTTAAGGTGCTTAGGACAAAGAAGGCGATTGACATCTTTCAGGTAA -AACCTGGTAAGTTTGGTGGTCAAGGAACACAACTGAGACATCACTTGGATGTATTCCTAT -GACTATTTTAAGAAACATAAATTGTGGTGACTCACTCAGCTCACTTTTAACTACTGCATG -GTAATTAAAGATGCAAAATAAAATAAGTTACAAGAAGTGAGGTTTTTTATTGGTTAAAGC -AATTTTTCTATATTTTCTCCGCAAGTTGGTCATAAAAGTTCTAAGCATTCCTCTTTTTAT -AAAATCGAAGCATTATTACTTACTCTCTTGTTAACCTATCTGGATTTTAATTTTGTAACT -TTATTATATTTGTTTTGCTGTGATTCTTTAAAAAGCACCTTTAGACTCAGTGAGATAGCA -AAAATATCCAAATAGGCCAAAAAATTGTGGCAATGTCCTCTCACTCAGGAAAATTCTGTG -TGTTTTCTCTAATGGCCAAGGGAAAACTTGTGAGACTATAAAAGTTAGTCTCAGTACACA -AAGCTCAGACTGGCTATTCCCAGATCTCTTCAGGTACATCTAGTCCATTCATAAAGGGCT -TTTAATTAACCAAGTGGTTTACTAAAAAGGACAATTCACTACATATTATTCTCTTACAGT -TTTTATGCCTCATTCTGTGAAAATTGCTGTAGTCTCTTCCAGTTATGAAGAAGGTAGGTG -GAAACAAAGACAAAACACATATATTAGAAGAATGAATGAAATTGTAGCATTTTATTGACA -ATGAGATGGTTCTATTAGTAGGAATCTATTCTGCATAATTCCATTTTGTGTTTACCTTCT -GGAAAAATGAAAGGATTCTGTATGGTTAACTTAAATACTTAGAGAAATTAATATGAATAA -TGTTAGCAAGAATAACCCTTGTTATAAGTATTATGCTGGCAACAATTGTCGAGTCCTCCT -CCTCACTCTTCTGGGCTAATTTGTTCTTTTCTCCCCATTTAATAGTCCTTTTCCCCATCT -TTCCCCAGGTCCGGTGTTTTCTTACCCACCTCCTTCCCTCCTTTTTATAATACCAGTGAA -ACTTGGTTTGGAGCATTTCTTTCACATAAAGGTACAAATCATACTGCTAGAGTTGTGAGG -ATTTTTACAGCTTTTGAAAGAATAAACTCATTTTAAAAACAGGAAAGCTAAGGCCCAGAG -ATTTTTAAATGATATTCCCATGATCACACTGTGAATTTGTGCCAGAACCCAAATGCCTAC -TCCCATCTCACTGAGACTTACTATAAGGACATAAGGCATTTATATATATATATATTATAT -ATACTATATATTTATATATATTACATATTATATATATAATATATATTATATAATATATAT -TATATTATATAATATATAATATAAATATAATATAAATTATATTATATAATATATAATATA -AATATAATATAAATTATATAAATATAATATATATTTTATTATATAATATAATATATATTA -TATAAATATAATATATAAATTATATAATATAATATATATTATATAATATAATATATTTTA -TTATATAAATATATATTATATTATATAATATATATTTTATTATATAATATATATTATATA -TTTATAGAATATAATATATATTTTATTATATAATATATATTATATAATATATATTATATT -TATATATAACATATATTATTATATAAAATATGTATAATATATATTATATAAATATATTTA -TATATTATATAAATATATATATTATATATAATTCTAATGGTTGAATTCCAAGAATAATCT -ATGGCATGAAAGATTTTACCTGTCAACAGTGGCTGGCTCTTCATGGTTGCTACAATGAGT -GTGTAAGATTCTGAAGGACTCCTTTAATAAGCCTAAACTTAATGTTCAACTTAGAATAAA -TACAATTCTTCTAATTTTTTTTGAATAATTTTTAAAAAGTCAGAAATGAGCTTTGAAAGA -ATTATGGTGGTGAAGGATCCCCTCAGCAGCACAAATTCAGGAGAGAGATGTCTTAACTAC -GTTAGCAAGAAATTCCTTTTGCTAAAGAATAGCATTCCTGAATTCTTACTAACAGCCATG -ATAGAAAGTCTTTTGCTACAGATGAGAACCCTCGGGTCAACCTCATCCTTGGCATATTTC -ATGTGAAGATATAACTTCAAGATTGTCCTTGCCTATCAATGAAATGAATTAATTTTATGT -CAATGCATATTTAAGGTCTATTCTAAATTGCACACTTTGATTCAAAAGAAACAGTCCAAC -CAACCAGTCAGGACAGAAATTATCTCACAATAAAAATCCTATCGTTTGTACTGTCAATGA -TTAGTATGATTATATTTATTACCGTGCTAAGCAGAAGAGAAATGAAGTGAATGTTCATGA -TTTATTCCACTATTAGACTTCTCTTTATTCTTAAAAATATTTAAGATCACTAAATTTTTA -TAGGACTTTAAAAACAGTAATGTGCTGCTTTGAGTGTGTAGGACTAAGAAATGGGATTCA -GAGTAGTAAAGAGAAAAGTGGAATTTCCAAGCACTATGAATTACTGTTCTTTAAAAAACA -GCAAAAATCAAATAACAGTATTCCTCCAAAAAAGATGGCAAGTGTAAACTCTATACCTTC -ATGTCTCCCGTGGAATGTTAGTGATCAATTTCCACTTCTCTCTTTTACATCTTACTTGCC -CATTAACTCTTATACCTAATCCAAAGATTGTTAATATGGCTATGTCTCACTTTCAGGACA -CCTTTTATTTGTTACTTCTCTTCACTGCAAAACTTCTTGAAACAGTACTTATTTTCTCTC -CTCCATACACAATTGAAATGGCTCTCAACTCATGCCCAGAAGTCAGTGTTCAGTCTCTCA -CCTGGCAGATAGCAACTTACAAAGATGCCCCAACAATACCTCCTTGTGTCTAGACAGTCA -TCATTATCCTTTACCTTTTTCTGTATTTATTTCTGCTCCTAAAAGGGATCTCTATGTAAA -GTATTGTTATACTAGTGCTTGTTATAATTATTATCAGAGTTAAAGCCATCACAATGTTCC -CAATTACTTAAAGACATTGGAATAACATTTTTTTTATTTTCCACATCTTGCCAAAAAATA -TTTTGTTATCAGTACCTTAATAATGGCTATTATATATTGACCATTACTATTTGCTAGAAA -ATTTATATACCTGGTCGTATCCAATCCTCACAGAACTTCTATAAAGTTGTGCTATTATCA -CCTATATTTTCCAGATGTGGCCGTAAGACTGAAATCACTTAGGTGACTTGTCTAAGGTCA -TTCAGATACATAGTAGATAACCCAGGATTTGAACACAGGCCTCCTAGCACACAAGCTCAT -ATCTTAACTACTTTAATACGTTGCTCGATGGGATCTTACAGGTCTTCATTCACCCCTTTC -CTGCTCACACAACCACAACCTGCAGCTATTACCTATTGTTAGGCTTAAAATAATTACTTG -GCTTCATTTCCAAGCTCCCTCCCTTCCAATTCACATTGAGTCCAGAGCTAAATTAAACAA -TCATTCAAAATTTTTCAGTAGTTCTTGTCTCTATAATAAAACAGAAATGCTTTAGAAAGC -ATTCCAAAATCTCTTACCAGTTTTATCTCCTATGAAAGTCCTTCACACTTTCTCTCATTT -AAACTTTATTGCATTTTCCTCACTTTTTCTCACTTCACTTTTGAATTCCCTATTCTTTTA -TCCTCTGTTAATTTTTAAGTATTATATTTGTGATATTATTTTTTCTTTTTTTCTATTTTT -TATCTTTCATTTCATTTTGGCCTATTTTTTTCTCTTAAGAACTTTAATATCACCAAATAA -CATGTGTGCTACAAACTGTTTTGTAGTTCAAAGAAAAAGGAGATAAACATAGAGTTATGG -CATAGACTTAATCTGGCAGAGAGACAAGCATAAATAATGGTATTTTATATTAGGAATAAA -CCTAACATTAATGGAGACACTGAGAAGCCGAGATAACTGAATTATAAGGCATAGCCAGGG -AAGTAGTGCGAGATAGAATTATGATCTTGTTGAATTCTGAATGTCTTTAAGTAATAGATT -ATAGAAAGTCACTGTAAGAGTGAGCAGAATGATATAAAATGAGGCTTTGAATTTGAATAT -AATAATTCTGACTTCCTTCTCCTTCTCTTCTTCAAGGTAACTGCAGAGGCTATTTCCTGG -AATGAATCAACGAGTGAAACGAATAACTCTATGGTGACTGAATTCATTTTTCTGGGTCTC -TCTGATTCTCAGGAACTCCAGACCTTCCTATTTATGTTGTTTTTTGTATTCTATGGAGGA -ATCGTGTTTGGAAACCTTCTTATTGTCATAACAGTGGTATCTGACTCCCACCTTCACTCT -CCCATGTACTTCCTGCTAGCCAACCTCTCACTCATTGATCTGTCTCTGTCTTCAGTCACA -GCCCCCAAGATGATTACTGACTTTTTCAGCCAGCGCAAAGTCATCTCTTTCAAGGGCTGC -CTTGTTCAGATATTTCTCCTTCACTTCTTTGGTGGGAGTGAGATGGTGATCCTCATAGCC -ATGGGCTTTGACAGATATATAGCAATATGCAAGCCCCTACACTACACTACAATTATGTGT -GGCAACGCATGTGTCGGCATTATGGCTGTCACATGGGGAATTGGCTTTCTCCATTCGGTG -AGCCAGTTGGCGTTTGCCGTGCACTTACTCTTCTGTGGTCCCAATGAGGTCGATAGTTTT -TATTGTGACCTTCCTAGGGTAATCAAACTTGCCTGTACAGATACCTACAGGCTAGATATT -ATGGTCATTGCTAACAGTGGTGTGCTCACTGTGTGTTCTTTTGTTCTTCTAATCATCTCA -TACACTATCATCCTAATGACCATCCAGCATCGCCCTTTAGATAAGTCGTCCAAAGCTCTG -TCCACTTTGACTGCTCACATTACAGTAGTTCTTTTGTTCTTTGGACCATGTGTCTTTATT -TATGCCTGGCCATTCCCCATCAAGTCATTAGATAAATTCCTTGCTGTATTTTATTCTGTG -ATCACCCCTCTCTTGAACCCAATTATATACACACTGAGGAACAAAGACATGAAGACGGCA -ATAAGACAGCTGAGAAAATGGGATGCACATTCTAGTGTAAAGTTTTAGATCTTATATAAC -TGTGAGATTAATCTCAGATAATGACACAAAATATAGTGAAGTTGGTAAGTTATTTAGTAA -AGCTCATGAAAATTGTGCCCTCCATTCCCATATAATTTAGTAATTGTCTAGGAACTTCCA -CATACATTGCCTCAATTTATCTTTCAACAACTTGTGTGTTATATTTTGGAATACAGATAC -AAAGTTATTATGCTTTCAAAATATTCTTTTGCTAATTCTTAGAACAAAGAAAGGCATAAA -TATATTAGTATTTGTGTACACCTGTTCCTTCCTGTGTGACCCTAAGTTTAGTAGAAGAAA -GGAGAGAAAATATAGCCTAGCTTATAAATTTAAAAAAAAATTTATTTGGTCCATTTTGTG -AAAAACATAAAAAAAGAACTGTCACATCTTAATTTAAAAAATATATGCTTAGTGGTAAGG -AGATATATGTCAACTTTTAAGAGGTTGAAAAACAAACGCCTCCCATTATAAGTTTATACT -TCACCTCCCACCACTATAACAACCCAGAATCCATGAGGGCATTATCAGGAGTGAGTGGAA -GAGTAAGTTTGCCAATGTGAAATGTGCCTTCTAGGTCCTAGACGTCTGTGGTATAACTGC -TCATAAGCAGTAGAAAGAATTTAGAGGGATCCAGGCTCTCATCACGTTGGCACAAAGTAT -ATTACTTGGATCCATCTATGTCATTTTCCATGGTTAATGTTTAAAAGCACAGGCTTTAAA -GTAAAAAACAAAGAGCTGGATTCAACTCTACTGACTCTTATTAATCATGATTTTGGGCAC -ATTACGTAGCTTTCATGAGCTTTAGTTTCTACATTTATAAACAGGAGATTATACCTATTA -TGCATGGTTATTATGAAGGAAAATGACAAAATAGATATAAATCAAATAGCCCACTTCGAG -ACATATTAAGCATGAATAAACATTAGATACTATTAAAATCCTATATATTAACAAAGCCAA -AAGTTTCAAACTTTACTTTTTCCCAACATTCTTGTGAAATATGACACATCCCAATCTTAA -CAGATGCTCATTTGGGATACTGTACTTGTGAGTGGAAGTGTGTATATTTGTGTGCAAGTG -TGTACTCATATACTTCCACCTTACCACCCTAGAAAGGCATGATGAAAATTTAAGATAGAA -GGAAAATATAAATTGAAAAAAAAAAACCTTAACAAATGATTCTGACAAATATCTTCTCTT -TCCAGGGAGAATCACTGAGCCAGAATAAAATTGAACACTAAATATTCTAAGAAAAAAGGA -ATCTAGTTTGTCAAAATGTGACTTGAATTAATAGATAAGGAGAGTCAGATGATAAGAGGG -TCAAAATTATGTTTATCTTAGGAAAAGTAGAATAGAAAATTTATAAGCAGATTAAAAACA -CATAATAAAAGTAGTAAATAATAATGACAGTATCTCAAATCAGTGCAGGGGGGAAAGGCC -TACTAATGTGATGGTGGGATAATTGGATAGCAATATGGGAAAAGATATATTTAATTTATT -TGCTACACCAAATGCCAGGACAATCTCTAAGTGAATTCAAGACATAACTCTTTTTTCAAA -AAAACTATGCAAATATTAAAAGAAAACAAGTTAATGTTTTTATAATCTATGAATATGGTA -AAGATGGATAACATTGACTATCAAATTAATTTTTAATGCGTAATAAAACTATGAGAAAAT -TTAAAAGTGAGAAGAAACTACTTGTAACTCACATAATAGACTAGTACTTCTAACACATAG -GGAACTTCTAAAACAAAACCCAAAATATTAATAGGAAAATGGGCAAAACAGTTAAACTTA -CAGTTCATACATAAGGAGAATCAGTCTTTTTTTTTTTTTTTACAGTTGTAGGCAGAAAAC -TTTTATTTTTCATTTATTTGTAAAATTTACCCCTAATTTATTCATAATTCATTTAACTGC -TAAGGGCATTAATGTGTACAACGCCATGGGAGAAACCAGTATATTCAGAATTTCTCCTGA -AATTTGACCAGAAGTTATGGGCATCCCTCCCCTGGGAAGGAGGCAGGCAGAAAAGTTTGG -AATCTATGTAGTAAAATATGTTACTCTTTTATATATATACATATATGTGTGTATATGTGT -ATATATATATACACACATATATACATACATACATACATACATATTATCTGAATTAGGCCT -GGTCTTTTTTAATACTTTAAGTTCTGGGATACATGTGCAGAATGTACAGGTTTGTTACAC -AGGTATACACCTGCCATGGTTGTTTGCTGCACCCATCAACTCACCATCTACATTAGGTAT -TTCTCCTAACGTTATCCCTCTCCTTGCCTCCCACCTCCCGACAGGCCCTGGTGTGTGATA -TTCCCTTCCCTGTGCCCATATGTTCTCATTGGTCAACTCCCATTTATGAGTGAGAACATG -CGGTGTTTGGTTTTCTGTTCTTGTGTTAGTTTGCGGAGAATGATGGTTTCCAGCTTCATC -CATGTCCCTGCAAAGGACATGAACTCATTCTTTTTTATGGCTGCAAGAAATGCAAATCAA -AACCACAATGAGATGCCATCTCACACCAGTTAGAATGGCAATCATTAAAAAGTCAGGAAA -CAATAGATGCTGGAGAGGATGTGGAGAAATAGGAATGCTTTTACACTGTTGGTGGGAGCG -TACATTAGTTCAACCATTGTGGAAGACAGTGTGGTGTTTCCTCAAGGATCTAAAACTAGA -AATACCATTTGACCCAGCAATCCCATTACTGGGTATATACCCAAACGATTGTAAGTCATT -CTACTACAAAGACACATGCACAGGTATGTTTATTGCAGCACTATTCACAATAGGGAAGAC -TTGGAACCAACCCAAATGCCCGTCAATGTTAGACTAGATAAAATGTGGCACATAGACCTG -GTCTTAAAATCAAGAACAGAGATTGTTACTTTTACATCCATTCCTAATTGATAAACCATT -CAGTTATACCACATCTTAGCTTCTGGACTACAATGACCATATTTGGGGTTTTCTTTCTAA -TTTCATTATAGGTTCAGAGGGTACATGTGCAGGTTTGAGACAAAGGTATATTGCATGATA -CTAAGGTTTGGAGTACAAATGATTCCACCTCCCAGGTAGCAAGAATAATACCCAATATGT -AGTTTTTCAACTCTTTCCCCTCTTCCTCCATCCTCCCTCTGCTACTCTGTGGTGTCTGTT -TTTCTCATCTTTATGTCCATGTGTACTCGATGTTTAGCTCCCCCTTGTTAGGTGAGAACA -TGTGGTATTTGGTTTTCTGTTTCAGTGTTAATTCACTTAGGATAATGGCCTCCAACTGCA -TTCATGCTGCTGCAAAGGATGTGACTTTCTTCTTATTAGCTGCATATATTTTGTGGTGGA -TTTGTACCACATTTACTTTATCTAGTCCAAAGTTGTTGGGCACCCAGGTGGATTCCATGT -CTTTGCTATTGTGAATAGCACTGGGACAACCCATACAAGTTCATGTGTCTTTTTGGTAAA -ACAATGTATTTTCCTTTGGGCATATATGCGGTGATGGAATTGCTGGATCGAGTGGTAGTT -TAACTCTTAGTTCTTTGAGAAATCCCCAGACTGTTCTCCACAGTGGCTGGACTAAGTTGC -ATTCCCACCAGCAGTGTAGAAGTGTTCCCCATTCTCTGTAGCCTCACCAGCACATGTTAA -ACTATCTTTAAATATATGAAAAAAATGTTCAAGTCTCTCAGATTAAGATGCATGCAAAGT -AAAATGATACTTAAATATCAGTTCTAACCTATAAAATATCAAATATCTGACCTCAATATT -TGATAATCCAACCTGTTGATGAAGCTGTAGAGAGAGGCACCCTTTTTTTTTTTTTTAATT -ATACTTTAAGTTTTAGGGTACATGTGCACCTTGTGCAGGTTAGTTACATATGTATACATG -TGCCATGCTGGTGCGCTGAACCCACTAACTCGTCATCTAGCATTAGGTATATCTCCCAAT -GCTATCCCTCCCCCCTCCCCCCACCCCACAACAGTCCCCAGAGTGTGATATTCCCCTTCC -TGTGTCCATGTGATCTCATTGTTCACTTCCCACCTATGAGTGAGAATATGCGGTGTTTGG -TTTTTTGTTCTTGCGATAGTTTACTGAGAATGATGATTTCCAGTTTCATCCATGTCCCTA -CAAAGGACATGAACTCATCATTTTTTATGGCTGCATAGTATTCCATGGTGTATATGTGCC -ACATTTTCTTAATCCAGTCTATCATTGTTGGACATTTGGGTTGGTTCCAAGTCTTTGCTA -TTGTGAATAATGCCGCAATAAACATACGTGTGCATGTGTCTTTATAGCAGCATGATTTAT -AGTCCTTTGGGTATATACCCAGTAATGGGATGGCTGGGTCAAATGGTATTTCCAGTTCGA -GATCCCTGAGGAATCGCCACACTGACTTCCACAATGGTTGAACTAGTTTACAGTCCCACC -AACAGTGTAAAAGTGTTCCTATTTCTCCACATCCTCTCCAGCACCTGTTGTTTCCTGACT -TTTTAATGATTGCCATTCTAACTGGTGTGAGATGATATCTCATTGTGGTTTTGATTTGCA -TTTCTCTGATGGCCAGTGATGATGAGCATTTTTTCATGTGTTTTTTGGCTGCATAGATGT -CTTCTTTTGAGAAGTGTCTGTTCATGTCCTTCGCCCACTTGTTGATGGGGTTGTTTGTTT -TTTTCTTGTAAATTTGTTTGAGTTCATTGTAGATTCTGGATATTAGCCCTTTGTCAGATG -AGTAGGTTGCAAAAATTTTCTCCCATTTTCTGGGTTGCCTGTTCACTCTGATGGTAGTTT -CTTTTGCTGTGCAGAAGCTCTTTAGTTTAATTAGATCCCATTTGTCAATTTTGTCTTTTG -TTGCCATTGCTTTTGTCCCACCGATCCCACAGAAATACAAACTACCATCAGAGAATACTA -CAAACACCTCTACGCAAATAAACTAGAAAATCTAGAAGAAATGGATAAATTCCTGGACAC -ATACACTCTCCCAAGCCTAAACCAGGAAGAAGTTGAATCTCTGAATAGACCAATAACAGA -AGCTGAAATTGTGGCAATAATCAATAGCTTACCAACCAAAAAGAGTCCAGGACCAGATGG -ATTCACAGCCGAATTCTACCAGAGGTACAAGGAGGAACTGGTACCATTCCTTCTGAAACT -ATTCCAATCAATAGAAAAAGAGGGAGTCCTCCCTAACTCATTTTATGAGGCCAGCATCAT -TCTGATACCAAAGCCAGGCAGAGACACAACAAAAAAAGAGAATTTTAGACCAATATCCTT -GATGAACATTGATGCAAAAATCCTCAATAAAATACTGGCAAAACGAATCCAGCAGCACAT -CAAAAAGCTTATCCACCAAGATCAAGTGGGCTTCATCCCTGGGATGCAAGGCTGGTTCAA -TATACGCAAATCAATAAATGTAATCCAGCATATAAACAGAGCCAAAGACAAAAACCACAT -GATTATCTCAATAGATGCAGAAAAGGCCTTTGACAAAATTCAACAACCCTTCATGCTAAA -AACTCTCAATAAATTAGGTATTGATGGGACGTATTTCAAAATAATAAGAGCTATCTATGA -CAAACCCACAGCCAATATCATACTGAATGGGCAAAAACTGGAAGCATTCCCTTTGAAAAC -TGGCACAAGACAGGGATGCCCTCTCTCACCACTCCTATTCAACATAGTGTTGGAAGTTCT -GGCCAGGGCAATTAGGCAGGAGAAGGAAATAAAGGGTATTCAGTTAGGAAAAGAGGAAGT -CAAATTGTCCCTGTTTGCAGACGACATGATTGTATATCTAGAAAACCCCATTGTCTCAGC -CCAAAATCTTCCTAAGCTGATAAGCAACTTCAGCAAAGTCTCAGGATACAAAATCAATGT -ACAAAAATCACAAGCATTCTTATACACCAACAACAGACAAACAGAGAGCCAAACCATGAG -TGAACTCCCATTCACAATTGTTTCAAAGAGAATAAAATACCTAGGAATCCAACTTACAAG -GGACGTGAAGGACCTCTTCAAGGAGAACTACAAATCACTGCTCAAGGAAATAAAAGAGGA -TACAAAGAAATGGAAGAACATTCCATGCTCATGGGTAGGAAGAATCAATATCGTGAAAAT -GGCCATACTGCCCAAGGTAATTTACAGATTCAATGCCATCCCCATCAAGCTACCAATGAC -TTTCTTCACAGAATTGGAAAAAACTACTTTAAAGTTCATATGGAACCAAAAAAGAGCCTG -CATTGCCAAGTCAATCCTAAGCCAAAAGAACAAAGCTGGAGGCATCACGCTACCTGACTT -CAAACTATACGACAAGGCTACAGTAACCAAAACAGCATGGTACTGGTACCAAAACAGAGA -TATAGATCAATGGAACAGAACAGAGCCCTCAGAAATAATGCCGCATATCTACAACTATCT -GATCTTTGACAAACCTGAGAAAAACAAGCAATGGGGAAAGGATTCCCTATTTAATAAATG -GTGCTGGGAAAACTGGCTAGCCATATGTAGAAAGCTGAAACTGGATCCCTTCCTTACACC -TTATACAAAAATCAATTCAAGATGGATTAAAGACTTAAACGTTAGACCTCAAACCATAAA -AACCCTAGAAGAAAACCTAGGCTTTACCATTCAGGACATAGGCATGGGCAAGGACTTCAT -GTCTAAAACACCGAGAGAGGCACTCTTATGCATTGTTGGTGAGAATACAAAATGGTACAA -CTCTTGGCAATATCTTAAAAAATTTACATGGTACTGACTTTTGGTCTAGCAATCCTACTT -CTATCCTAAAGATATATTGGCAAAAATACAAAATAATTGATGCACTCAAGTCTATTCATT -GAAGCATTGTTTTTCATAGTAAACGGAAAGTAGGCCGGGCGTGGTGGCTCATGCCTGTGA -TCCCAGCATTTTGGGAGGCTGAGGCGGGCAGATCACTTGAGGCCAGGAATTCAAGACCAG -CGTGGCTAACATGGCGAAACCCCATCTCTACCAAAAATACAAAAATTAGCTGGGCGTGGT -GGTGCACACTTGTAATTCCAGCTACTTGAGAGGCTGAGGTGGGAGGATCGCTTGAACCTG -GGAGGCAGAAGTTTCAGTGAGCCCAGAACGTGCCTCTGCACTCCAGCCAGGATGACAGAG -CAAGACTCCATCTCAAAAAAAAAAAAAAAAAAAAAGGAAAATAACCAAATGACAATTAGT -GAGTACTACTTGCAAAACTTGTACGCAATAGAGTATGAAGCAACTATAAAATGAGAGAGA -AATATCTCCAAATACTACTCTAAAGTAATCTACAAGGTATACCTTAACTGAAAAGAAACA -AAAAAGTGACACCAGAATGCTATTTTTATGTTAAAACAGGGATAAATACATTGGATTTAC -ATGCATATATAAGTATATATTTTATAAATGTTTAAATAAGCATACTTAAAATGGCAAAAA -CGTAATACATATATAATTTTCTTATGGCAGGAGGAGGAAACAGGGCAAGGCACAGGGATA -AAAGTTATTCTGAATACATCTTATTTTATATTTTTGACTTTGAAATCCTGTAGCTGTTTT -ATGTAATATAAAAATGTAATTAAATTAACAGAAAAAAATTACAACTGCTAAAAATCAAGA -TCTGGCATTTTAATTAAGTTATAAAACATCGGAGAAAAGAATTGTTTCATGGGACACTAA -CATACAGACAAATTCATTTGGAACCCAATGAATTAATGGGCCTAAGATAACAACCAATAG -AAGCTAAAATGACGAATAACTGTTTCAGAAGAAAACATATATGGAATGAATCAGCTGAAA -ATACCTGAACCTACTGATCAATTTTTATATCACATGAAGTGAATACACATAAAGTATAAT -ATGGAGCACATAGAACCAACTAGAAATGAGCCTAATTGTTAAATATTCTCTATTTTATGA -CAATATACAGGAAATATGTCGAAGAGAGAAACATGCAAGAACACCGTAGGGTTTAATAAG -ATAATCACAAGGTATGGAATATTCAACAGGATGAGTATCCTGGATTATTCAGCAAATACA -CAGAGCTAAAAAGCAGGAGAAAGGAATTCATATATATTTTTAAAAACTAAAAAGATATAT -TAGCTGATGCAACTTTGAAACTTCTTTAGATCCTGATTCAAATAGAGCAAATTTAACAAA -TATATTTGAAACTATTAAAATAATTTAAAAATGACCAAGTATTTGATTATATCAAATATA -GACAATAATAACCTTGAATGTACATGGATTAAATGTCCACTTAGGGGCTGGGTGTGGTGG -CTCATGACTATAATTCCAGCACTTTGGGAGGCCAAGGCAGAAGGATTGCTTGAGGTCAGA -GGTTCAAGTGCAGCCTGGTCAACACAGTGAAACCCTATCTCTACAAAAAACAAACAAAAA -TAAAAAATTAACTAATTTTAAAAAATATATATTTCTTCTAAATTCTCCACCTGAAAGATA -TAGACTGACTGAATGAATTTTAACTATGATCTGACTATGTGCTTCCCTGAACAAATGCAC -TTTACCTGTAAAACACATATTAACTAAAAGAAAAGAGATGGAAAAAGGTATTCCATGAAC -AGAAACCAAAATGAGTAGGAGTAGCTATACTTCTGTCAGACAAAACAGACTTTAAGTCAA -AACTAGCTTTAGAAAAAAGACAAAAATGCTTATTATACAACGATAAAGGAATCAATCCAG -AAAGAGGATATAACAATTTTAAATATATATGCAGCCAACACTGGAGCAGCCAGATTCATA -AAGCAAATACTACTAGATCAAAACAGAGAGGTAGACTCAAATATAATAATAGTGAAGGAC -TTCAACACCCCACTTTCAGCATTAAACAGATCATCTAATAAGAAAACCAATCTCGCAGCC -CTCACCCTGGAGAGTCCACAGGTACCAGGGGTTGGTCTGAACCCCCAGCACAGAGCACCT -GCCTCACAGAAGAGTGGCTGCATTTTTCTTCCTGCAGTTTTCAGTCCTCACTTCTCCTTA -CCAAGCAGGGCCACCTGGCCTGGGACTCCGGTACAACTACCCTGCCCCCCACCTGACGAC -TTCAATAAGAAGTAGCCCAGCATTTCTCCAAGGAGGAAATACCAGAGTCAATTCACAACC -ACTGCAATTGCAGTGGTACCACCATAACAGCCCTTGGGCTGCAGAAGGAACTAAGAGTCT -AGTCACTACAGTGGCACCTTCAGCACACCACAGCCACCATACAGAGAGGAATCCAGCCCC -CTCCCCTGGGAACCCCCACCACCCACTCCACCAGGCACAGCACCCAGCTCATAACTGCAG -ATCAGTTGCCCCACCCACAGCTGAGCTTACCTACTGGCAGTGGCCCAGACTTTCCCTAGG -GAGAGGCTCCCAGAGGCAAACGGCAGCCTCTCTGCCCGTGTCACAGCAGCAGTTCTATCC -ATGCTGTCCTCAGGCTTGGAAAGAAACAAAGCGCCTGAAGGCTGCACCTGAACTTACAGC -ATGCCACAGTTCCCATATGGAGAGGAGACCAGTCTCTCCTCCCAGTGAGCCCTAAACCCC -CTGATCCCCAACAAGCAGAGCCCTAACCTCACACCAGCAGTACAGCTGCCCCATCCCCCA -GGCTGAACATTCCCAGTAATAGCAGCTCCACCTGGAGATGGAACCCCCAGGGTCAACTAA -AAGCCCCTCTGCCACTGCCTCTACAGTGGTACTACCCCTGCTACCCTTGAACTAACAAAG -GAGCAAAGACCCCAGTGCTTTATCCACACCTCCAACAAGCTGCAGTCGACCACAAAGAAG -AAACACGTCTGTCTCCCATGGGTCCTACCCACACCCCCTGCTGTTCACCATGGATGATAG -AGTCAACAGTGTGAAAACGACCATACTGCCAAAAGCAACCTACAAATTCAATGCAATTCC -CATCAAAATACCACCATCATTCTTCACAGAACTAGAAAAAACAAGGCTAAAATTCACATG -GAACCAAAAAAGAGCCCACATAGCCAAAGCAAGACTAAGCAAAAAGAATAAATCTAGAGG -CATCACATTACTCGACTTCAAACTATACTATAAGGCCATAGTCACCAAAACAGCATGGTA -CTGGTATAAAAATAGGCATATAGACCAATGGAATAGAATAAAGAACCCAGAAATAAAGCC -AAATACTTTCAGCCAACTGATCTTTGACAAAGCAAGCAAAAACATAAAGTGGGGAAAGGA -CACCCTATTCAACAAATGGTGCTGGTATAATTGGCAAGCCACATGTAGAAGAATGCAACT -GGATCCTCATCTCTCACCTTATAAACAAATCAACTCAAGATGGTTCACAGACTTAAATCT -AAGACCTGAAACCATAAAAATTCTAGAAGATAAGATTGGAAAAACCCTTCTAGACATTGG -CTTAGGCAAAGACTTCACAATCAAGAACCCAAAAGCAAACACAACAAAACAAAGATAAAT -AGATGGGACTTAATTAAACTGAAAGCCTTCTGCACATCAAAATAAATAATCAGCAGAGTA -AACAGACAACCCACAGAGTGGGAGAAAATCTTCACAAACTATGCATCCAACAGAGGACTA -ATATCCAGAATCTACAAAGAATTGGAACAAATCAGCAAGAAAAAAAACCAAACACAAGGA -TGACAGTGGAAATACAAAAACAAGACATAAATATTCTGAATAGTGATAATAAAACAGTGC -ATACCAGAATACAAACTGTTTCCAAGTTACAATGGTTCAACCATTTTTCAGCTTTATGGT -GGTGTGAAAGTGATATCCATTCATTAGAAACCATGCTCCAGGATGGGCGCAGTGGGTCAC -GCCTGTAATCCTAGCACTTTGGGAGGCCGAGGAGGGCGGATCACAAGGTCAAGAGATCAA -GACCATCCTGGCCAACATGGTGAAACCCCGTCTCTCCTAAAAATACAAAAATTAGCTGGG -CATTGTGGTGCGTGCCTGTAATCCCAGCTATTCGGGAGGCTGAGGCAGGAGAATCACTTG -AACCAGGGAGTCGGAGGTGTTGCAGTGAGCCGAGATCGTGCCACTGCCTCCAGCCTGGCA -ACAGAGTGAGACTCCATCTCAAAAAAAAGAAAGAAACCCTACTCCGAATTTTGAATTTTG -ATATTTTCCTGGACTACCAATATGTGGCACAATGCTCTCTCACAATGTTGTGCAACAGCG -GTGAGCTGCAGCTTCCAGTCAGCTAAATGATAATAAAGGTAGATAATCCATCTTGATATC -TTCCTGAAGAACATAATGCCTGCCTACCATCAACAGGCATCAATACTTTCTACCAGCTAT -TCTCAACCCTCATGATCGGAAGAGACAGAGACTGACTGTGTCAAAGTATTAGTCCCATCA -TTCAGCAATTAACTTTAGCTCAATGCTTCAAAAATTCTTCAGGCCCTGTGTAATTTCAGC -TACGTACATTAATGATGAGTACCCATACAACCATTCTGTTTCTTATTTTCAGTACCATAT -TTAATAAATATCAGTTATTCAATACTTTATTTAGACATTTTGTTAGATTATTTTGACCAA -CTGAAGTCTAATCTAAATGTTCTGAGCATGTTCAAAGTAAGCTAGGCCAACCTATAATTT -TCGGTGTGCTAAATGCATTTTTAACTTATGATATTTTCAGTTTACGGGGGTTTGTTGAGA -CATAACTTCATCATACATCAAGGAGCATCTGTATATGGGATATAGTTAAAGCAGTGATCA -GAGGAAAATCTATAGCCTTAACACATTTATTAATAAAAGTGTAGGAATTAAATTATCAGC -TGAAAAATGTAAAAAGTATCTAAAAGAGTAAGCAGAAAGTACAAGAAAGAACCCAAAGTA -GAAAAAAGTGAAAATTAATAAAATAAGAAGCCAAAAAACAGATCAAATCAGTAAACCAAA -AATCTTGTTCTTTAAACAAATCAACAAAGTTGACAAAAAAATTAGATCTTTTAATCATGA -ATAAAAAAAAGAGAAAGCACAAAAATGAATAAGGAATGGTGAGAGAAATAACTATTGATA -ATCAGCAAATAAAAAATCATTAAAAACAATGTTGTTCACATCTATGAAAAACATTGAAAG -CTAGAGGGAATGGGTAATTTTCTAGAAAAATACAATTCACCACAACTGACTTCAAAAAAA -AAAAAAAAAAAAAAGAAGTACCGCACTTATGTGAGCAATTTCCATAGAGAAATACAGTTG -TCATGGAATTATAACACACACACAAACACTAGGTTTAGATGTTTTCACAGAGAATTCCAC -CAAACCTTTAGAAATCAGATCGTCCAAAGGCAAATTAACAACTCTCAGCCATTTGAGGCA -AAATATTACAATTGAGGCAAGATATACTGTACTGAAAACTTGAGGAAAAAGCAGGAGAGA -AAGTTCCTTTGGGAAATTCGAATACTCAAAAGTGCTTACATACAATGAAAAATTTGGAAA -TCCATAAGCATGGCCAAGGTGGGACACATGCTCAGAAAAGGCCTGAGAAGACACTAATAA -CTCACCTTTAGTAATTCCTAGGCTCACAGCAAGAAAAAATGAAGGCTAAGGCAGAATTAT -ATATGGCTCCGCTAAGTGTTGAGGGAGCCCCAATACAGAGTCAGTAAGCAAAGTCTGGGA -GAAGTTTTTCATATTTTTTTCTTTCTTGGCTCCTTGCAGTCAAGGAAATCATTTTTAAAT -CACTAAATGCTAAATGAACACAAGCTAAAGGAACCGAGCCTTCAAACATCAAATATAAAA -AAGAATGCAGATATTACAAAACCAGTTTACAAAAGTTACTAAACAAATAAAAACTACATC -CCACAGTGGGTAACAAAAATAACCTTGAAGAAGGGAAAAATTTGGTTTCCAGAATAAACA -CATTATAATATCCAAAATGTCCAGTTTTCAACAAAAATTAAGAAGCATGCAAATAAACAC -AAAACTATGGCCCATTTACAGAAGAAATAAATGAGACTCTCCCTGAGTAAGCAGATATTG -AAAATATTAGACAAAAACTTTATATAACTGTCTTAAATAAACTTAAAGAGCTAAAGAAAC -CCAAGAGAATGACATATAAATAAATAAGAAATATGAATTTTTTTAAAGGTACAAAAAAAT -TCTGAGGCTGAAAAGTACAATAAGTAAAAAGTTACTTTTTACTTAGGGTTCCAATAGAAG -ATTTGAGCAGCTGGAAAAAAGAATCAGTGAACTTGATAGATCAAATGAAATGATTCAGTC -TGAAGAGCAGGAAAATGAAAGAATGACAACAAAAAAGAATAGAGCCTAAAGACCTGTGTA -ACAACATCAAGAATGCCTACATACAGAATCCTGGTGGGGAGTGAGGGGCAGGAAGACTAT -TTGAAGAAATGTGTTTGAAAGCTTCCCAAATTTCACTAAAAACAAATATATACATTCAAA -AAGCTCAGTGAACTTCATCAAGGAAATATACAAAGATATTCACACCAAGACACACTATGT -TTCAAATTGTCAAAAGGCAAAGCGAATGTTTGAAAGCAGCAAGAGAAAGGCAACGCGTCA -TTTACAAAGGATCCTCAATAAGTTTGACAGCAGATAGTGCATTATAAGCCATGGATGCCA -GAAGAGCTTAGGAAAAAGGCAACGCGTCATTTACAAAGGATCCTCAGTAAGTTTGACAGC -AGAGAGCTCATTATAAACCATGGGTGCCAGAAGAGCTTAGGATGACATTTTAAAGTTCTG -AAAGAAAAAAACACTGTCAACCAAAAATTCTATAACTTGGAAGATGCCCCTTCAAGTATT -AAGGATAAATTACACATTCCCAGATTAAAAAAAAGAAAGAGAGAGAGAGAGAAAGAGAAA -GAAAGAAAGAGAAAGAAAGAAAGAAAGAAAGAAAGAAAGAAAGAAAGAAAGAAGAGAAAG -AAAGAAAGAAGAAAGAGAAAGAAAGAAAGAAAGAGAGAGAGAAAGAGAGAGAAAGAAAAA -GAAGGAAAGAAAGAAAGAAAGAAAAAAGAAAGAAAAAGAAAGAAAGAAAGAAAGAAAGAA -AGAAAGAAAGAAAGAAAGAAAGAAAGAAAGAAAGAAAGAAAAGCAAGCAAGCTTTAAAAG -TTCATGTTTGGTAGGCTGTACTTCAAGATACACTTTTAAAAAAAAGACTCCTTCAGATAC -AAACTAAAAAACACTAGAAAGTAACTCAAAACCACATAAAGAAATAACTCCAGTAAAGAT -AACTACATAGGTAAATATAAAAGCAATTATCACATTTTTTGTAAGTCTTTTTTAATATTC -TATATGTTTTAAAACAAATGTGTAAAATAATGACTATAAATCTATGTTAATGAAGCATGA -TGTATACAGATGTGGTTTGTGAAATTACCAACATAAAGAAATTCATAGGAAACTAAATAA -TAATAGAGATTTTGTATACTATTGAAGTTGTTTCAATTTACTCTAAATTGTTCCAAATTA -AGAATGTTAATTGTAAATCCCCATGGTAACCACTAAGTTAATATCTTTTGAAAATACAGA -AAAGGAAAGCACAGGGTAAACACAGTGATATGCTACAAAATAGCAACTAAACACAAAAGA -AGGCGATAATTGAGGAAATTAGGAACAAAGGAGGTATAAGACATACAGAAAACAAAAGCA -AAATGGTAGGAGTAAGCCCCTCTTTATCAGTAATTACATTAAATACAAATGAATTAAACT -CTCCAATCCAAAGAAAGAGATTAACAGAATGGATTTTTTAAAAATGATCCAACTATATTG -TCCACAAGATACTCACTTTAGATCAAAATACACAATGAGTTGAAATGAAAGGATGGGAGA -AAATATTCCATGTAAGTAATAACCAAAGGAGATCTGAGGCAAATATACTTATATCAGACA -AAATAGACTTTAAGTCAAAAACTGTTACAAAATACAAAGAACAGTATATATTGATTTCAA -AATTAATTAAGAAGATATAACAATTATAAATATATGTACACCAACTAACAGGGCTCCAAA -ATATATAATGTAACCATTGAGAGAATTAAAGGGAGAGACAGACAATTCCACGAAAATTGT -TGGGCATTTGAAAACCCAACTTTAAATAAAAGATAAAACATCTAGAGCAAATATCAAGGG -AGGAATTAGAGGATTTGAATAAAACTATAAGCAATAACTATAGATAACACTTCTCTCAAA -AACTGCAGAGTACACATTCTTCTCAAGTGAACATGGAACATTCTCCAGCACAGATGATAT -GTTAGGCCATAAGATAAGCTCAATAAACTTAAAAAGATTGAAATCATGCAAAGTATCTTC -ACTGGCCACAATGGAATGAAATAAGATATCAATAACAAAAGAAAAACTAGAAAATTTACA -AATATTTGGAAATTAAACAACACAGTATTTACCAACCAATGAATCAAAGAACAAATCATG -AGGGAAATTAGAAAATGTTTAGAGACGATTGAAAACAAATATATAACAAGATGGGTGTGA -TATATCAAAAGCAGTGCTCAGAGTTGTAACACCTACATTTTAAAAAAGAAACATGTCAAA -TCAATAACCAAACTTTACTCAATAAACCGTAAAAGGAAGAGCAAACAAAATCCAGAGCTA -GCAGAAGGAAGGAAATGAAGATTAGAGCAGAGATAAATGAAATTGAGAATTAAAAAATTA -TACAGAGATCAACAAAATTAAAAGTTGGTTCTTTTAAAATATCAATAAAATTAATATACT -TTTACATAGACTAAGCAAAACATCTCTATTCAGCTGACTTTTTTTACAAGGGAGCCAACA -TTATTCAGTGGGGAATAATAGCTTTTTCAACAAAAAGTGCTGGGAATACTGAATATTCAT -ATGCAAAAAAAATGAAGCTGGACCCCTACCTCACATTATATACAAAATCTAGATTGGATC -AATAATGTAAATATAAGAGTGAAAACCATACATGCTTAGAAGAAAACATGGAAATAAAAC -ATTGCTGTGGATTGGCAATGCGTTCTTAGATAATACACCAAAAATACAAGCATGAAACAA -ACAAATGCAGCCAAAATGTACCAGAATCTGAAAACATCTATTATCTATGAAGAATTAGAG -GGGAATTTGGTGAAAGAAATATGGGAGAATGGGACATTGCTCTGTGAATGCTTTTGTGCA -TAATTGTACATTTTTAATTAAGTTAATCTTTTACACTCTCAAAGTGTGATATTAAGCAAG -CAAAGATAAGTTATTACAAGACTCTAAAACCGAATGCAATGAGAAACAAGTGAATCCAAA -TATATTTCAAATGAATGAATGACATAATCAAACTTAAGGGGAAAATAATAATTAATCTGA -TTAATTTTTGACTGTTCTTTTAGTTCAAATTGACTTTTGAACATACTTGGACTACATACC -ATTGCTTGAAAAAATAAAATATCTGCAAAAAATTATTAAATCTTCATGATAGGCTTTTTT -CTTTTTATATTAGTATAAATATAACAATTCTGAAACAAATGTATGTGCATTGTAAGATTA -AGCCAATGAGTAAATATTAATATATTTGTATTGCTAGAACCCCAGATTCTCACTGTGAAA -GGACAGAGATACAGATATGGAATAAGACAAGGAAAGAAGCAGCCCACTGAGTTACATTAG -AATCAGTATTATCAACATAAATATGCAATGTGCTCTCTCACATGCTCTTTCCTTCTCTTA -AAAAAATATAATATGGACATATTATATATTATATGCATAGACACACGTGTGTCTATACAT -ATCCTATCTATACATATTGAGGATTAACAGGTGCTAGTAGAAAATATTAACTTTCTTTGT -ATTAACAGGTGTTAGTAGAAAGTAGTAGTAGGTGCTAAGATAAAAGCCATAATTAAACCT -CCTGGTGAATGAACACACCATCACCTACAATCTTACCAAAAATAGAATCAAGCACGTGTC -CTAGTCAAACCTCTGGATTCAACTGTCATTTGGATAAAACGCAAAGGATAGTGAAAATGT -CGATCTTCACTGAGAGTCTAACCAGCAAATTTCACAGTGTGGACATCAAGTGACAAAAAT -CCCAAATTTTTCAACAAATATATTGTATGGGAAAGAAAACTTTGAAAAGAAACCTGTATG -TTAGAAGAGATTTTAAAAACATGACAAATGAAAAAAAATGGGCAAGACTAAAACTTTTAA -AAAAGTTTGAGACAGGGTCTCACTCTGTCACCCAGGCTGGAGTGCAGTGGTGTGACCATG -GCTCACTGTGGCCTCAACCTCCTGGCTCAAGTGATCCTACCACCTCAGTCTTCCATGTAG -CTGGGACTACAGCTGCGTGCCACCACATCTGGCTCATTTTTTTTTCTTTTTTAAGTAGAG -ACGGGGACTTGCTATGTTGCCCAGGCTAGTCTCAAACTCCTAAGCACAAGCGATCCTCCC -GCCTCGGCCCCTGAAAGTGCTGGGATTGCAGGCATGAGCCACCACACCCGGCCAAAAGTT -GCTTTTGAGGAGTTATTGCTGTGTGGATGTGATATAACCCTTTCTGTCATCTCTTCACAA -AACTTTCTGTAAAACATAAAAATCACCTGGACCTTCAGAGATGAGTTTGTTTATTTTTTT -ATTTTTTAAAAAATTGCTAATTTACAGAACATGGAGATGAGTATGTTTTGAAGGCTTGGA -AGCATGCAAGTGGGAGAAGAAAGGAGTCAGCTACATTCTGGCTGTGTGCAGAGGCAGGTC -ACTGTGGTGGGAGTGTTCCTGTTTCATGGACTCTGCAAATCGCAATGCTTGGCATGGCCT -CCCGACCCTGATGGCAGAGAAGCAAACACCAGTCGGAGAGCTGGGGTCCTCCCAGCCCTC -TTGGCCCTGTGGCCAATTTTTTCTTCAATAGCCTCATAAAATCACATTATTTGAGTGCCC -ATGGCTCCAAAACAAGCAGGGATGCCCATGGACCCTGATTATCCATTGTCACCCTTCCCT -CCAAACAGCCACCTCTCCCCTGGAGACAGCCCCATACTCCACTCAGACCTGTGCACTTTC -TGGTATCCTTGTCACCTGCTTTTTATGTCTCATTTTACAAACACCAAATTGGAAGACAGC -AGGAGCTGCCCCATAATACCAGTAAAGTGAGAAGCAGAGATAAACTAGTCCTAGACAGCC -GACTCATGTTGGGGGCAGCCCACTCACAGTGGCCCTGACCCAACTCTGACTAGAGGCCAC -TTGCTCTCAACACCAGGGTGCTCAATGGCCCGTCCTGGTACTCTGCTCTTCTCTCTCCAC -CTTCGCTTTCCTGCAATCTATGCAGCCTGTGACTCCATCCATGGGCTAGTGACCCCCAGA -CCTTCTCCTGGGACCACAGGCCTGTGTCTCTATCTGCTGCTCAATACCTCCCCTCGAACA -TCCATGGCTAAAACTGAGCTCCTGATACTCTCTCCCTACCCGCTTCTCTGTGGATTCCCC -ACCTCCGCGAAGGACAGCTTCATCCTTTCAGCTACTCAGGCCAGAAGATTGAAGTCATCT -CCTTCTCCAGGAAATCGTATTGAGGGAGCTACAAATATCCAAAATCCGATCGCTTCTCCT -CCACTACACCCGAGGCCCGCCACCCATTTTTGCCTGAATTGCTGCAGCAGCCTCCTAACC -GATCTCTGCTTTCACGTGGGCACCTCAGTTTTTTCCAGAACAACAACCAGAGAGATCTGC -TCACACCCAAGTCAGACCAGGTTACTCCTCTGCTCTCATAGCATTTGGAGGAAAACCCAG -AGTGCTCGTGTTGGCCGGCAGAGCCGGCCCCCATCTCCTCTGACCTCCTCCCCACCTCTT -GCCCTCAGCACCCAGAGTGCTCGTGACGGCCAGCAGAGCCAGCCTCCATCTCCTCTGACC -TCCCACCTCTCGCCCTCAGCACCCAGAGTGCTCGTGTTGGCCAGCAAAGCCGGCCCCCAT -CTCCTCTGACCTCCCACCTCTCGCCCTCTGCACCCAGAGTGCTCGTGACGGCCAGCAGAG -CCGGCCCCCATCTCCTCTGACCTCCCACCTCTCTCCCTCAGCTAGTCCTCGAACATGTCT -GATGTGGTCCCACCTTGGGACCCACATTGCTACTCCTCTGCCTGTAGGGGTACCCACAGT -TATCCACACAGTTCACTCCTGTCTTTCAGGTCTTTGTGCAAATATCACCTTCTCAGTGGA -GACTACACCTTCAGGACTTAGGCTGTGCCTGGCACATAGTAGGTGCTCAGTAGACACTGG -TTGTAGGAAGGAATCTACAGGTTGAAATAAGGAGATCATTTCCCTGAGGTTCCGAAGCTC -ATATTTACTCACCATTTGTTGTTTACTGCTAATATTGAGCACTATCAGTAAAATACATAA -AACCCTTTGCCAATCCAGGAAGTGAAAATGACACTTTACTGTTTTAGTTTGCATTTCTCT -GCTTACAAATGGATTACACGCATTTTCATGTGCTGTTGGCTACTTATTCATTCAGAAAAC -ATACTAAGTGCTGGCTCTTTTTCATGTCCTTTATCAAGTTTGGATCATGTCATTTGCTGT -TTTCTTTCTGATGTAAACTCTCAAAGTTTGAAGGGTATTGTCTTTTCCTGACACATACGT -TGTAAATAATTTTCTGGCTTACATTTTGACTTTTAATTTCATTCACGATGTTTTTAATGA -ATAATTTTAATTTTTATGAATGCAAGTTAAAATAATTCTTTCATTGTGGTTTCTGACATG -TCATGCCAATAAGGGTCTTCTCCTCCAAGAGCACAGAAATATTTGCCAATACTGTCCTTA -AAATCGGTCACAGTTTCATTTTTTATATATGCATTTTACTTCAATTGGGGCTTCATTTTA -CTGGCCCTATTTGAAGCAAGTTTCTCAGTTAATTCTTTTCTCAAAGTGCTAAGTATGGTA -GATTGCAAACATAAGTGGCCACATAATACTCCCACCTCCTTTGCCTCCTCTCCCAGGAGG -AGATAGCCTCCATCTTTCCACTCCTTAATCTGGGCTTGGCCAAGTGACTTACACTGGCCA -ATGGGATATTAACAAGTCTGATGTGCACAGAGGCTGTAGAATGTGCACTGGGGCTTGGTC -TCTCTTGCTGCCCTGGAGACCAGCTGCCCCACGAAGGAAACAGAGCCAACCTGCTGCTTC -CTGGGGGGAGACAGTCCCTCAGTCCCTCTGTCTCTGCCAATCAGTTAACCTGCTGCTTCC -TGGAGGAAGACAGTCCCTCAGTCCCTCTGTCTCTGCCAACCAGTTAACCTGCTGCTTCCT -GGAGGAAGACAGTCCCTCAGTCCCTCTGTCTCTGCCAACCAGTTAACCTGCTGCTTCATG -GAGGAAGACAGTCCCTCAGTCCCTCTGTCTCTGCCAACCAGTTAACCTGCTGCTTCCTGG -AGGAAGACAGTCCCTCTGTCCCTCTGTCTCTGCCAACCAGTTAACCTGCTGCTTCCTGGA -GGAAGACAGTCCCTCTGTCCCTCTGTCTCTGCCAACCAGTTAACCTGCTGCTTCCTGGAG -GAAGACAGTCACTCTGTCTCTGCCAACCCAGTTGACCGCAGACATGCAGGTCTGCTCAGG -TAAGACCAGCACAGTCCCTGCCCTGTGAGCCAAACCAAATGGTCCAGCCACAGAATCGTG -AGCAAATAAGTGATGCTTAAGTCACTAAGATTTGGGCAAAAGCTGAGCATTTATCCCAAT -CCCAATACTGTTTGTCCTTCTGTTTATCTGTCTGTCCTTCTCTGCTCATTTAAAATGCCC -CCACTGCATCTAGTACATTTTTATAGGATCAGGGATCTGCTCTTGGATTTATGTCATGTT -CCCACCTCGAGGCAGCTTTGTAAGCTTCTGAGCACTTCCCAATTCCGGGTGACTTCAGGC -GCTGGGAGGCCTGTGCATCAGCTGCTGCTGTCTGTAGCTGAGTTCCTTCACCCCTCTGCT -GTCCTCAGCTCCTTCGCCCCTGGGCCTCAGGAAATCAATGTCATGCTGACATCACTCTAG -ATCTAAAACTTGGGTTCTTGGACCAGGTGCGGTGGCTCACATCTGTAATCCCAGCAATTT -GGGAGGCCGAGGCGGGTGGATCACAAGGTCAGGAGATCAAGACGATCCTGGCTAACACGG -TGAAACCCCGTCTCTACTAAAAATACAAAAAAATTAGCCGGGTTTGGTGGCAGGTGCCTG -TAGCCCCAGCTACTTGGGAGGCTGAAGCAGGAGAATGGCGTGAACCTGGGAGGTGGAGCT -GGCAGTGAGCCAAGATCACGCCACTGCACTCCAGACTGGGAGAGAGAGCGAGACTTTCTC -AAAAAAAAAAAAATCTTAGGTTCTTGGATGTTCGGGAAAGGGGGTTATTATCTAGAATCC -TTGAAGCGCCCCCAAGGGCATCTTCTCAAAGTTGGATGTGTGCATTTTCCTGAGAGGAAA -GCTTTCCCACATTATACAGCTTCTGAAAGGGTTGCTTGACCCACAGATGTGAAGCTGAGG -CTGAAGGAGACTGATGTGGTTTCTCCTCAGTTTCTCTGTGTGGCACCAGGTGGCAGCAGA -GGTCAGCAAGGCAAACCCGAGCCCAGGGATGCGGGGTGGGGGCAGGTACATCCTCTCTTG -AGCTACAGCAGATTAACTCTGTTCTGTTTCATTGTGGTTGTTTAGTTTGCGTTTTTTTTT -CTCCAACTTTGTGCTTCATCGGGAAAAGCTTTGGATCACAATTCCCAGTGCTGAAGAAAA -GGCCAAACTCTGGAAAAAATTTGAATATTTTGAGCCAAATGTGAGGACCACAACCTGTGA -GAACGGAAAATAAATCCTGGGACCCCAGACTCACTAAGCCAAAGGGAAAAGCCAAGCTGG -GAACTGGCTTATGCAAACCTGCTTCCCATCTGGTTCCTAAATAAGATAGCTATTACACAA -AGACAAAAAAGCTACATCCCTGCCTCTACCTCCATCGCATGCAAAATGTGTATTCAGTGA -ACGCTGACCAAAGACAGAAGAATGCAACCATTTGCCTCTGATTTACCCACACCCATTTTT -TCCACTTCTTCCCCTTTCCCCAATACCCGCACTTTTCCCCTTTACTTACTGAGGTCCCCA -GACAACCTTTGGGAAAAGCACGGACCACAGTTTTTCCTGTGGTTCTCTGTTCTTTTCTCA -GGTGTGTCCTTAACCTTGCAAATAGATTTCTTGAAATGATTGAGACTCACCTTGGTTGTG -TTCTTTGATTAGTGCCTGTGACGCAGCTTCAGGAGGTCCTGAGAACGTGTGCACAGTTTA -GTCGGCAGAAACTTAGGGAAATGTAAGACCACCATCAGCACATAGGAGTTCTGCATTGGT -TTGGTCTGCATTGGTTTGGTCTGGAAGGAGGAAAATTCAAAGTAATGGGGCTTACAGGTC -ATAGATAGATTCAAAGATTTTCTGATTGTCAATTGGTTGAAAGAATTATTATCTACAGAC -CTGCTATCAATAGAAAGGAGAGTCTGGGTTAAGATAAGAGACTGTGGAGACCGTGCATAG -TTGCTTCCTGATCAGCTCTTTATTTGATTGAGAGTGAGGCAGGGAAGATTAGAGGGAAGC -TTACAGTGGAATTCAGGGCTGAGGCTGCTATTCTTTTGCTCCTTGTAACTTCCTACAGTG -TTGTCAGCATCCACATACTTCTCTGTGGGGTTGGTCTCAGAGCCAGGTTACCTTGTCTTA -GGTCCAGTGGCACCCTGACTGGCTTGGTGTCCTTGAACAAGTTACCTAACCTCTCCAAAC -CTCAGTCCCTCAGTTGTAAAATTAAAAAAAAAAAAAAGAAGAAGAAGAGTACCTACTGTA -TAGCATTGATTTGAAGATTGAATGAGCTGGTATTATACAACGTTTAGAAGCAGTGCCTGA -CACGCAAAAGGCTCTCAACAAATACTATCCTTTACTAATATCCTGTGTGTCTGTATCAGA -GCTGGTGGGGTGGAGGGACAGAAACAAGTGGGAGAAGGTAAAGAGATGGACAAATGATCT -CTAAAGTCTCTCTGGCACTAACACAATTCTTTATTATGTGTTTTGTCTGGCTCTTTATAT -TGATAGCTGTTCCAGAGGCAATCAATAGCTATTAGTCGGTTTTATTCTTATTTTTCTGTC -TGATCTTACAGGGGAGCAAACTGTGGCAAAGTATGAACTTACTTCTCAGGAAATTAACCA -TTATATTGGCAATCACTGTGATTATTTGAACTTCAGCGTCTGGACAAATTTAGTCACATG -AAATACAGAAGAGAGATTTCTCATGGTTAAAACGAAGCTCTCTTTATTTGCTTCTGCTAA -TTAAAAAATCAGAGCTAAAGATACTTAAACACTACAGTTAAAATGCCATGGTTGTCTATT -GGCTTAACGAATTCTCTTATGAAATCAACTCTAAAATGCTATCCATCATAAATCATGAAA -CGCAATTTTTCTTATTCTCTTTAGAGCTTTACAATTCATCTTAAAGACCAGTGTTTACAC -TCTCTTCTGTAGGTTGTACAATAACTTTTGGCGAGAAAAAATAAAAGTCTGGCTTTCTGA -CTCATAGGTGTGTTCCCTTTAACAGAAAAAGAAAATATGTCCTCTTTAAAACTGATGATC -ATTGGTCACCTCAATTTTATTGAAGTTCACTTCTGACCTCTTTAGATGTAGTTCTCTACA -TAAAACTGCCCAACAGAATTCTCTGTCTGAATGTCTCCTCCACAAACAAAATTTTAAGAA -CTAAAATTATCATCTTTCCTTCCAAATATGCTCTCCCTATGTCCCCAGGGCTCTCCATGT -GTAGAGCTGAGACCATTTGCCACTCAGTTTCCTCACCCAATTAATTACAAGTCCCAACAA -TTTTCCGGTTTTTTTGTTTTTGTTTTTGTTTTTAGACGGAGTCTTGCTCTGTCACCAGGC -TGGTGTGCGGTGGTGCAATCTCAGCTCACTGCAACCTCCGCTGCCTGTGTTCAAGCGATT -CTCCTGCCTCAGCTTCCCAAGTAGCTGGGATTATAGGTGTGTGCCACTACATCCAGATAA -TTTTTGTATTTTTAGTAGAGAGGGGATTTCACCATATTGGCCCAGATGATCTCAATCTCT -TGACCTCATGATCTGCCCACCTTGGCCTCCCAAAGTGCTGGGATTACAGGTGTGAGCCGC -CATCCCTGGCCCAGTTTTGCCTTTTTAACATCCCTCAGCTCTTCAAATCCATTTTCTCTT -CTCTAACACCTCCCCATTCCCCAGCTCGTAATGAACTCGTAAGTAGATTACTACAATCAC -CTCCCAAATGGTCTTCCTGGCTCCATCAGCCTTGTGACCTTCAAGTTCATTTTCCACATG -GATGTCAGAGTAACTTTCTAAAATGAAAATCTGACCACGTTACTCTCTTGCCTAAATCCG -CCTATGGCCGCTGTTAGGATCAAGTCTAAACTCCCGACCCTGGAACATCAGGTCTTCGTG -CTCTGTTCACTGCTTCTCTACCTCACCTGCAACCAACACCACTCCCACATCCATATGCTG -CTCACCGTGTATCAACATGAACAGGAGGTGGGTGTTTCAGTCCCCAGGAAGACACTGGGC -CTTTTCAATCATCTACTGCTGTGTAATAACCACCCCGCAAACTGACCACATGATTTCATT -TTGCAAGGGTTCCTTCCTTGGGCTGTGTTCAGCAAAAGGGTTTACTGAGCTGGCAGGTCC -AAGATGGCCTCACTCACAGGACTGGCTGTTGATGGGAGCCTTGATGCTCTTGGGCTCACC -CCTTATCCTCCAGTAGGTTAGAGCTTCTTACAGTGGTTTCAGGCAGCATCTGAAGACAGT -AAAAGCAGAAGCTCCAAGGCTTCTTACATTCTAGCCTGGAAAATCACATCACATTGCTTC -CTTCATATTTTTTTGGCAAATCAGGTTGCAAGGCTTGCCCAGATTAGGGTAAAGAGGCAA -AGAGGCTCCTTTTCTTTTCTTTTCTTTTTTTTTTTTTTTTTTTTTTTGAGTCAGAATCTC -GCTCTGTTGCCCAGGCTGGAGTGCAGTGGTGCAATCTAGGCTCACTGCAAGCTCTGCCTC -CTGGGTTCACGTCATTCTCCTGCCTCAGGCTCCCAAGTAGCTGAGACTACAGGCACCTAC -CACCACGCCTGGCTAATTTTTTTTTATTTTTTATTTTTTAGTAGAGACTGTGTTTCACTG -TGTTAGCCAGGATGGTCTCCATCTCCTGACCTCGTGATCCTTGCAAAGGGACATGCAGAC -CACATTAGTGAGAATATGTGCCTGTATTTTGCAATCTGTAACATGGGCATAAACTAAATG -TTTTCCAAAGGGAATAGGGCAAAACAAAAAGGACCTTGACCACTCCTTGGCCCTGAATAA -ATCCAGGAAGCCTAAGAGTATGACTATCCTGAGGTAGAAAGAGGGTCACATGCTGGATAA -GAGGTACCTGGGCTCTCCACTTACAAGAAGAGAGCATGGTTACATTTATAATCACCATTC -CCAACATGCTGTGAGTGCAGGCAGCTACCAGGAGGAGAACAAAGGAAATAACCAGGACAC -TCATCTCTAAACCTGTTAATTTAATCACACGGAACACTTCTATTTAAAATTCCCGAGAGT -TAAGATGTAAGAATGCTTATCAAGGTAAATGCTGTTCACACTGCTTGGAGTGTCAGGCCT -AGATCTCTATCCATCAGAAACAACAATATCAATAACAACAACAGCAACATGATGATGGGG -CAATTTCTTAAAAGCACCATGTATTTTATCGATACATGTCCGTTGCAGAAAATCCAGGTG -AATCCAAAGAAGAAATAAATGTCTTCCACAATCCCATAGCCCAGAGCTAACTAACCACTA -TAAAGAACCCAGCGTGGTTTTAACTAATGGATCAAAAGATGCTCATCAAAGGCTCTGAGC -TTTCCTGAGTGCTAACAGGAAACATCCAGCATCACTGGTCTCTCCAAGGCTGCAGGTGTC -TTTGCCCATAGTGCCTGTTTTGTGTCAGGGAAAGAATCAACCTGGGAGCCAAGCCCAGGA -ATCAGGATGACCAAGACATACTGCACAAGGAGGGAACAAACCCATCCAAGGACACTCAAG -GACAAATCAAGCAAATGAATTTAAGGGAGACGTGCTCATGGTCTGCTTTGCTGCTCAGCA -TGGCTGGGAGGCACAGTGGAAGATCATGCATCCTGCCCCTGGGACTCCTCTGCCAGAGCC -TGAGAGCTTTCTCCTGCCCACAGGCTAGGGGTAGGGCAGTTGGAATTGATCCATGCCTTC -TAGCTAGACTGTGGGTCCCCTCAGTCTTGGGCATGGTGACAGCCCAGCATCAGACAGAGG -TCAGTATCAAACTAGAAAATTTAATAAATACTGTCAGATTTGTAGACCCAAGAAAATATA -AACTGCCAATCACGGAGGAAAAAAATCTCTCAATGATCTTATCTTTATATGATTCCCTTG -CTGCCTGGAGATTGACATTTCCTTGGGGATAATCTGGTCATAGGATTGGTGAAGGTGGAA -GGGAGGCAACCTCCAAAGGTGGGGCCCTCTGCTCACCTGGGACAGGGAGGGCCTGAGGTA -GGTGTCTGTGTGGGCTGGGGAGGAGGATGGGAGCAGTGCTTCTAGATGTTTCCACTTTCT -CCTCATTAGATAATAACGAATGGGTGATTTCCCTAGTCACTGCAGTGTGAGGAAATCTAC -AAAATTAATTTCACAATACGCTTTACAGGATAGGTGGAGAAACACATGAAGTACAACTGC -AGTGGGTTATAAAAAACGGCCTTTCGAGTTGAGCAATAAATTCGTTCAAGCAGCCATTCT -GAAGGACAAACTGGCTCTGTATTTAAGAGGGGCATTCCAGCACTTCTCTAGCCACTGGGT -TGACAATGACTCACCAAAGCCTCTGGTAGCCACCACAGGACACCCAGAGCATATGTTTTA -AAGCTGAACACCAAACTGCGGACTTCGGGAGTAAGTGAACTGACTGGTTTTTATTTTGTT -TTACTGCTTTTAACATTACAGTAACTGTTACAGGTTCCAGCAGGCTAACTGGGTGGAAAT -GAGTTTGGTTTCACTTAGTCTCTCTAAAGAGAAAGCAAGTCGGTAGACTAATACCTAATA -AAAGCAAAGCTGCCAACAATTGAAATTGCCTAGGCTGCTCTGTGTGTCCCACATGCATGG -GTGTGGGTGCCAGTGTGTGTGCGTGTGTGCATGCATGTGCATGTGTGTTGGGATAGAGTG -GTAAGAAAATGGGAAATAATAAGAATGTTCAGTCCATAGCCCTTCATTATAAAAAGGTGA -GCTGTAATAAATACTAGTGCCACATTTAGCCAAAACTTTACTCCAGCCAAAGGTGATATT -TTCATGATAACATCCTGTGATTGCTTTGTTCTTCGTCTTTTATGTTCTTCCTAGATGGGC -TCAGAACATACAAGAATTAAGTACACATCTTATTTTCCAGTGATAATGCTACCGGCAAAT -TCTGTTGTTTGTATAAACATCAGCCATGTTTATATAACTAAACTAGTGTTTTGTTTTGTC -AATTCAGCAAGAAATTAGACCAAATGGTGGCTTAATGCTGCATTGATTTGGCTATCAATT -TGTTTTCACTTTTCTGCAAAATAATTAATACATTATTAAATTGAATTGTGCTGATGCCAC -AGTTGTTCTTATCTCAAGTGTCTTAAAATTCATTTAATTTGTTTTTCCTTTGGTTTCATT -ATTCAAATTTTAACTTCAGTTCTCAAGATTTTATCTGATGGAAGAGATGGAGTCCATTAC -TAAGGACTCCATTGTGCTCCATCATGCCAGAGTTGTAAAATAGATCTTTTAAAGGAAATT -TACTGTGATTTTTTTTCTATTTAAGAGCTTCCTCTCCAGTTGAGCATGTAAGAAAATTAT -ACCAGGAGAATACAGTAAACTCTATGAGGCAAGCTATAAACATGTAGCATTGTGATTAGG -GCTGGTTCTCCTTCTAGAGACATGGTAGGATTGCAATTTCATACCATCCTTGAAGTTAGA -GAGAGCCACGTGACTCATTTAGCCAATGAACTGTGAGCAGAATGACATGTCACTTCCAGC -TGAAGCTTTAACAATCTGAGAGACATTCATACATTTTCCATGTGCTGTAGCCTTATACCC -AAAGCCTGGGTCCCAAGTGACCATGACAGGCAGAGCTCCCTGTTGAGCCACAGAGATTTA -GAGAATGGCTGTTAACACAGCATAATCCAGCCCATCCTGACTAATCTGATATTAACATGT -ATAATAAAGAATTCTATCAATGCTGAGGGAAGATGACTAGTTAAGGTCCTAGGTTGCAAG -TCTCAAAACCTCTTCTAAGGATTGTAGACAGGAAATTAAATGACTTCTAGTCCCTAGAGT -TCCCAATCTCCTACCATCCCATCCTAATATGACAGAAGTAATTCCTGAGTTGCTTCTGAA -ACCAGAGCTTCCCTCAGAACCCTTAGCCTGCCAGATGGCTTCTTGGAGAGCCCTCACTCA -CTTTTCTCCTTCTGCTATTGCTGCTCATTCATTCCAGTTTTTAAAAATTCATCTTTATCC -AGGAACCTCGCTTCTAGAAAAGTCATACAGGTGCTTCCAGGAGGCTACATGGGCACCCAT -ATTTTTCTAGCCACTTTCATTAGACCAATGCAGCAGAGAAGAAAAGCCTCAATAATTATT -ATGACATGGCATGTTAGGATACCAAGTAAATTGCATTTGTAAAATGTGATTTTCTGTTGG -TGTTCACTTCAGCTCTACTGACATTTGGTAAGTATTATTGACTGACTGACTAACTAATGT -GGTCATTAGTCTTCATAAAGAAAGGCTCTCTACAAAAACGGAGGGATGCCCTTTTTCTGG -CATTTAATACGTAAGAAATTGCCTCCAATAGAAACCAGAGTTGCCTGATTACTATCAGCA -CAGGAGAAATGTATTAATGTGCCTTTCTAGTAACAGGTTTTTAGAAAGTCAAATATAAAC -AAATCTGTCTATTTGTGTGTGTGCATGTGGTAGTGGGGAGGGAAGAAAAAAGGAGGGGGA -GAGAAAGAGAAATAAGAACCAAGTTTATTATACTGTATTCAGGGGGAAAAAATTTTCCCA -AGGTCCTAACAGAAGAGCAAAGTGCCACTGTCAATAGCCTCAGTAGTGTTAGGGTTGCTT -TTATTTATTTATTTATTTATTTATTTATTTATTTATTTATTTTTCCTTTTTTTTCTTTCT -CTTTTTTTCTTCTTTTTTTTTTCTTTTCTTTCTTTTTTTTTTTTTTTTTTTTTTTTGGAC -AGAGTCTCACACTGTCACCTGGGCTGGAGTGCATTGGTGCAATCTCGACTCACTGCAACT -TCTGCCTCCCAGGTTCAAGTGATTCTCCTGCCTCAGCCGCCCAAGTAGCTGGGATTACAG -GTGTCTGCCACCGTGCCTAGCTAATTTTTTTGTATTTTTAGTAGAGATGAGGTTTCACTA -TGTTGGCCAGGCTGGTCTCAAACTCCTGACCTCATGATCCACCCACGTTGGCCTCCCAAA -GTGCTGGGATTACAGGCGTGAGCCACCGCCCCTGGCCAGGATTGCTTTTACAGCCAGTCT -TCAGGTGCCCACTGTAGGAACAATGTCATTTAACCCTCGGGATTATTCTGTGCCAAATAT -GGATAATGACTAATATCCAACACAGATATTCTCAGCTCAGAAGAGCAATTAGCAAATTCA -TAAATTAAGTGCTTGCTTCCTCTTTAGTCAAATACAAACGTTTGTTAAAAGATATTATTT -TGCTTTACACTTTTTCTCTCAGAAATAAGCAGATGCTTGAATTCCCACAGTGCTGCTTGA -GCCTCACACCATGTCATCCTGCCAGGCACCCAGATCCAGTTCTAGAGTTTCACATGATCG -TGAGTGTTGGTTAATAAGTCAATGTGAACTGGGAGGGGAGATTTTTCAGGAGTGCCACAG -GGCTCTCCCTTTAATCACATACACTCCCTGCTTTCATTGGAAAGTGTATAATGATGTCAG -AGTGCCCCAGAATGGAGCTAGTTGGAAGACTGCCGTCATAGGGATGCCTTAGTGAATTAA -TAAGGTTTTAATTTCTGGCTCTCAACTTTGTAGATGTAAAAGTTGATTTATCAATATGTG -AGAAAGGATGAATCTTTCTGAAGGTTATGTCATCACACTCACTAAGCACACAGAGAATAA -TGTCTAGAATCTGAGTGCCATGTTATCAAATTGTACTGAGACTCTTGCAGTCACACAGGC -TGACATGTAAGCATCGCCATGCCTAGTACAGACTCTCCCTGCAGATGAAATTATATGGGA -TGCTAAATTATAATGAGAACAATGTTTGGTGAGCCAAAACTACAACAAGGGAAGCTAATT -GGATGAATTTATAAAAATATGCCTCAGCCAAAATAGCTTAATTCACTCTCCCTTATCATA -AGGATAATCTTGCCTAAAGGGACAGTAATATTAAAGACACTAGGAATAACCTCTGTACTT -TGGACAGTAGACCTGCATAGCCCATTAGGCCTCAATGAAGTCTTATGCAAGACCAGAAGC -CAATTTGCCATTTAAGGTGATTCTCCATGTTTCTGCTCTAACTGTGCTTCACAATACTCA -AAACACTAAATCAGGATGTTTCCTGGAGTTCAGGGAGCTGTCCGTGTTACTGAGCAGTTC -TCAGCAACACAAAGATCCTACTGACTCCTCATCAGACTTCTTTCTCACTGGAATTTTACA -CCTGGGCTGTTAACACCAGGCCAGGTCAAATTCAAAGGAGAGAAAAAAGCTCATTATGAA -GGGTAAAATCCAAAACACTGTGCATAAAGATATGGCACAATTTTTATACATAAAGATTTC -ATAAAACCAAAGCATCAGGAAATGAAAAGAGATACAGAAAGAAAAATGATGGTAAATGAG -ACATTAATTTACCCTTCTAATCTCTATCACAGCAAAAAGATAATTAAAAAATCTATATGA -GGACCACAAAATACACAAAAATTATGTAGCAAAGCCTATAGCCTGAAAAAGTAAACATTG -AAATTTGTATGTCCATAAAATGTTTACAAAATTCAGTACATATTACACACCCCACCCTAA -AAACATCTAAGCAAAGTAGAGAATGTAGAAATGCTACAGATTATATTCTCTGATTATGAC -ACAACAAAACTAGAAATTACAGCATGGAAATTTAAAAGCTTTCTCTTAAATAATTCTATG -TCAAAAAGAAATCCAGGCCGGGTACAGTGGCTCATGCCTGTAATTCCAGTACTTTGGGAG -GCCAAGGTGGGCAGGTCACTTGAGGTCAGCAGTTCAAGACCAGCCTCGTCAACATGGTAA -CACCCTGTCTCTACTAAAAATACAAAAATTAGCTGGGCCTGGTGGCTCATGCCTGTAATC -CCAGCTACTTAGGAGGCTGAGGCAGGAGAATTCCTTGAACCCAGAAGGTGGAGGTTGCAG -TGAGCTGAGATTGCACCACTGCACTCCAGCCTAGGTGACACAGCAAGACTCTGTCAAAAA -AAAAAAAAGAAATCCAAATAAAATTTCCAGAATATGTGGAAAATAGTGACAATAAAAATA -TTACACATGTGTAATCCCAGCATTTTGAGATGCCAAGGTGGCAGGATCACTTGAGACCAG -GAGTTCGCAACCAGCCTGGACAACATAGGGAGACTCCATCTCCACACACGCCAAAAAAAA -TTTTAAATAGCCAGGTATAGTGGTACTTCCTGTAATCCCATCTACTTGGGAGGCTAAGGT -GGGAGAATCACCCAACCTCAGGAGTTCAGGGCTTCAGCAAGCCATGATCATATCACTGCA -CTCCAGCCTCAGCAACAGAGCAAGATCCTATCTCAAAAAAAAAAAAAAAATCACATGTGG -GAAATAGCTATAGCACAATAAAAATAAATGTATTAAGTATGAACAACAAAAAAGCTAGTA -AAGGTTGAACAACAACTATCCTTAGGAAAGTGGAAATAATGTATTAATAAATATGAAAGC -AGGCTAGCCACGGTGACTCACATCTGTAATCCCAGCACTTTGGGAGGCTGAGGCAGGCAG -ATCACCTGAGGTCAGGAGTTCCAGACCAGCCTGGCCAACATGGTGAAATCTTGTCTCTCC -TACAAATACAAAAACTAGCCAGGCTTGGTTGTGCACTCCTGTAATTCGAGCTACTTGGGA -GGCTGAGGCAGGAGAATCTCTTGAACCTGAGAGGCAGAGGTTGCAGTGAGCCAAGATCAT -GCCACTGCACTCCAGCTGGGGCAACAGAGTGACACTCCATCTCAAAATAAATAAATAAGA -AAGCAGAAACTAATAAACTAGAAAACAGAAACATAGAACTAATTTATAAATCAAAGCACT -ATGCCTTGAAAAGAGGGAGAAAAATTGTGAATTAAGGAAGGGAAGAGATGGTTGGAGAGG -AGGTGGGAGAAGGCAGAGATAATTGAAGGAGCAAAAGCATCTGGAGAAGCAAAGCCACTG -AAAGATGAACAGGGCTCTGAAAGAGATGCTTGACTGCTATCTTTTCAAATGACTGCAGTT -CCCAGTGACATCATTTTTCTCCTCCCTGGAAGTCTGAGGGGCAGTTCACTTATCTCCTCC -CCTCCCCTACTCCTCACCCCACACTCAAAACCTGTCTATGCTCCTTTCATTCTCATATGA -CAGATTTCAGATGGCATTCTTATTTCCCTGATTTCTTTTTGAGATAGCTTGCATTTCCCT -CCTCTATATAAAGCCACCGTTTATCAAATGCCTACATGGACCAAGCAGTCCACAAGGGCT -TCACAGACAGTTTTACTAAACTCATGCCAAAACTTTCAGGTTTTATACCTACCTTATAGA -TAAAGAAATTGAAGCTTATAGAGTTTAAGTAATGTTCCCAAAGCCTCGTGGCTAGTAATT -CAAACCTAATTTCTGCCTACTCCAAAGTCTATTTTTCCTTATGATACTCTACTGCCTCTC -CATGGATAAAGACAGAGATCACATATTAATAAAATTTGCACAAAGTCGGCAAATTGTTGA -AAGGGAAGGCTAAGATGATTAATAAAATCAAGAGCCAGATGATCTCAACAACCTGAAATA -ACTGGCTGACAACCAATTTGAATAACTCCCTGCGGGTGAAGTTCAAAGTACTATTTGGGT -TTTTTTTTAAAGTTTGGCTGGGTGCAGCGGCTCACGCCTGTAATCCAAGCACTTAGGGAA -GCCAAGGTGGGCAGATCATGAAGTCAGGAGTTGAAGACCAGCCCGGTCAACATGGTGAAA -CCCCATCTCTACTAAAAATAAAAAATTAGCCGGGCCTGCTGGTGGATGCCTGTAGTCCCA -GCTACTCGGGAGGCTAAGGCAGGAGAATCGCTTGAACCCAGGAGGTGGAGGTTGCAGGGA -GCCGAGATCGCACCACTGCACTCCAGCCTGGGCGACAGAGCGAGATTCCGTCTCAAAAAG -TAAAATAAAATAAAATAAAAAATAAAAGTTTGATATATTCAGAATCAGGGAGGTCTGTTG -GGTGCAGTTCATTTGAAAAATTCCTCAGCATTTTAGTGATCTGTATGGTCCCTCTATCTG -TCAGGGTCCTAGCAGGAAATTGTTGCACTCTCAAAGGATTAAGCAGAAAGAGTTTAATGA -AGGGTCTCTTTCCAGGGTTAAGGGAACTGCTAGGGTTTGGATATTTGACCACTCCAAACT -CATGTTGAAATGTGATCCCCATTGTTGGAGGTGGGGCCTAATGGGAGGTGTTTTGGTCCT -GAGTGTGGACCTCTCACGAATGTCTTGGTGCCATCCAAGTGAGTTCTTGCTCGCTCTTTT -TTTTCTTTTTGAGATGTAGTTTCACTCTTGCTGCCCAGGTTGGAATGTAGTGGTGCGATC -TTGGCTCACTGCAACATCCACCTCACGGGTTCAACCCATTCTCCTGTGTCAGCCTCCAGA -GTAGCTAGGATTACAGGTGCCCACCACTATGCCCAGCTAATTTTTGGTATTTTTAGTAGA -GACGGGGTTTCACCATGTTGGCCAGGCTGGTCTCAAACTCCTGACCTCAGGTGATACACC -TGCCTCGGCCTCCCAAAGTGCTGGGATTACAGGTGTGAGCCACCATGCCTACCTAGTTCT -AGCTCTCTTAATTCCCACAAGAGCTGGTTGTTAACAAGAGCCTGGCACAAACCCCTCTCT -CTCGCCACGTGATCTCTGCACATGCCAGCTTCCCTTCCCCTTCTGCCATGAGTGGAAACA -GCCTAACGCCCTCACCAGAAGCAAATGGTGGCACCATGCTTCTTGCACACCTTCAGAACT -GTGAGCCAAATAAACCTCTCTTCTTTAAAATTATTCAGCCTCTGGTATTCCTTTATAACA -ACACACACACACACACACACACACATACACACACACGCAAAAGCAGACTAAAACAGGAAC -TAATTAGAAATGGTGATGCACCGAGGGATTGGCACCGAGGCTCCCCAACAGGAACTGAGG -TCATGGATAGAAGGACACATTCATGTTATTTTTTTCTAATGGTTAAGTAATTATTTGCTC -TTACTCTCAAAATTTCTGCCAAGGCCTCCCATGGACCAAACTCAACTAGAATCTAGGAAG -CAGAGAACCTGAGTGTTGCATTCAGCAGAAGTCAGCTTCCTAGGGAATCTTGCAGGAAGG -GTGAAGGTAGAGAATCTGGTGGGGAAGCAAGCAAATGCCCATCACATGCACTTTCCTCCA -ACAGAGCGACTCAGATGCTATAAAACTTGCTAACACAGTCTCAGGGTCTGATCACAGTAA -CATACAATCCAGGTTTTAATCATCAGAAATCACAGTCCTATTGTCTTCTGCACAGACCCA -AACACACTTGGAGGTCATGTTCAATATGAATACCTCACAGAGAAGGAAATTTACACGCGA -GAAGTACATCTGCAGAAAGCCAGCTGGCATGTCAACCATTCAAAAACTCAGGGTGTTCTG -GATAAAGAAGACTCAGGAAGACAAGTATGAAGCATAATCTGTGACATTCCATGCGGCAGA -CATTAGACACATACAAGAGAGTTGTTGGAAAGCGGAATTTATCTTCATATAAACAACACT -GAGCTAAATCTCAATATTTCAGATCTCTAGAACTATCCATCAGTGAAATGGATTGCAAAT -ACAAAGAGTAATACCATGTCACTTAAGAATAGAATCATGGACGAGGCTGCCACCTGCTGT -TGGGGGCCACTGCAGAAGAAATTCCAGAACACTGGACTGGAGAGCACCTCACTTTCCTTA -CAGCTCTAAGTTTCTGACTCAGTGACCTGATTCACTACCATATACACAAAGACCCACTTA -CACAAATGACTGTTCTTCACACTAGGCCCATGGAGACAGGGATAAAATTCTGAATTTGCT -CAGATACCTTCTCCGCTACTGACATCTAGGCATTACACAATTCATCTCTTCATATTTAAC -CTTTGAAGTTTGCTACTTCTCAGAGAGACTAATGAGTAGTGAGCAAATATCCTGAAGCTG -AGAATGCTTCTACCTCCTCTCAAAACAACGGAATATTCATCAAAACACAGCAGTTCTGCA -CTTAACTTTAGGCCTTTTCTAACACCTTGTTTCTTGGCAGTAACTGTGGCCAGAATAGCT -CTTTCCACAGATAAAGGACCTTTTGAAAGGATAGGGTCTCTAGATAGAAAAGCAAATGCC -TCATTCCAGAAGGTCTTCAAGAAGAAAATGTTGTGGTGATAACAAACATAACTGATTATA -ATCTATTCTGTGAAAAAAGCTTATGAAACAGTAGATGTGTGTATCTAGTACATAAGAGCT -GAATGTCAATATATATATAGATATATACACACACTCAAATAAATAATAGTTATCTCTAAC -TAGAGAAATTCTAGTTGCCTTATATTTTCTTCTTTTTCCTTACTATATTTTCTACAATAA -ACATGTGTTTTTAACAAGAAAAGTCTTTTCTGGTGTGCTTTTTAATTTTCTTTGTTTAAG -TGAGAGTGAGGCTACATAACTACATGGCTAGGTAGACTTTTAGAAAACTTGGCTGCTCTA -GAAAATTGACATATCCTGATTTCTTCCATAGCTTGGATCTTGACCTAGAGGGAAATATAA -AAGTGTTGACTTGAACCTGAGGGGTGCCATTTTCACTGCTGAAGTAGTTTCATGGATCAT -GAATTGGAGAAATGACTTCAGCAACATGGGTGTTAAAATCAGAAAGCACAAGTGACCCAC -AACAGATGATGGAGAACAAAGAGCAAGCTGGGAAAGCAGTGGCCTTTAATACAGAAAAGA -AGAAGTATAGCCACAATAAATATTAGGCAGACAGCAGTTCAGCAGTTTATACTATTAAGC -TGTTGTTTAGGGGAATAGTAAACTGACATGACCCTTGAGGTAGGTATATATAGGTAAATT -CTATGTGTCCCTTGAAATAGGTGTATGACACAACTTCTGGCATCTACATGGATTTGGTCA -CTCTAAAGTAGCCATGAGGCTTAAGATAGTTCAGCTGTTTGGGGATAAGTTAAATCATTT -GCCATTGTCTTTCTGCAATTTGCATATCCTACAGTTATCATTGCCATTACTGAATGGCAC -AGAGAAAAATTCTGGTCTAAAGTGGTTCTCAAACCTGGTTGCTGGAGGGCCACCCTCAGT -GATGATGATTTAATCTGTAGAAGAATAGAACATTGATAGTTTTTATATATCTCCAGGTAA -TTTTAATATATAACTGGGGTGAGAATCATTGACATAATTGTAACAGGATAATATTCAGGA -AATATGGAGATAAATAATTTTCTTCTCGACATTAAAAAAATCTAATAAAAAGTTTTATGT -TTTCCCCTAACTCAGGGTCATCAGCCTTCAAGCTTCAGTCTCTGTGTGTTCACAGGTGCT -GTAAACACACGCATCACTACTAATATCCCACTTCAGTGCTATTGCTGCTCCCAAAACTCC -AGGTATTTTTAACCTTATAAACCTCCAGAATAATGAGACCACTGGGTTCAGTAAATTGCT -TTGTTTTGAAGCACTATTAGACAAAGTGGGAGACTAGAAGATAAATCTGTCAATGACATG -TCCTTTAAGACTACTTAGATTTTGTTGAATTTGTGGATCATTCCTTACTTGAGCAAATGG -TAAATTAACTCTCTCTTTTCTCTCTCTCTCTAGCTGGCACACTTTTTCCAGTAGCCATTC -TACTTGGTATGCTTACTTATCAGCTGTCCTCCAGGGGCCTCACATTAGATGTTTCTCTGA -CTAACCAAACATGACACACAGCTGAAGTCAGAAAAACCAGATTGATAATTTCACTCAAAC -TATTTTCCTTCATTCTAACAATTTACTGGAGTACACAATTGTGACTATTTTTAGCCATAG -GAACTCATAGAAAGACCAACTTCATTAGACCTACAAAATCGAATTGTGTAACAGTATATG -CAGTATGTGTAGGAATAAAAAGCATTTCTCAAATATGCAGTACTGGATTTTGCAAAAGCA -CCTTACACTTAGCTATAAAGGAGTGGAAAACACAAAGATGAGTAACTGCACTTTTCAAAA -GACTAGAGCTATACCAATAATACAAAGGTGTAAACAAATAATGATGAGATGACAAAGGCT -GAGTGTTTTCTATTTGGAAGCTATGTTGTTGAGTTATTTATGTATATAATTTCATGCAAT -CTTCATGTTATGGGGATGTTCTAATCCACTGTGACTCTGTCCTTAAATAAAAGGGAGATT -TGGACATAGAGAGAGGCACACGGGGAGGATGCCATATGAGAATTGACACTGTGCTGTCAC -AAGCCAAGGAACTACTGGAAGGAGAGAAAGAGGACTGGAACAGTTCCTTCCTTAGCACCT -TTTCAGGCAGCCTAGCCCTGCCAGCTTCTTGATCTGGACTTCTCACCTCTAGAATTGTGA -GGCAATAAATCTCTGTTGCTTAAGTTACCCAGTTTGTGGTACCTTATTACAGGAGCCCTA -GGAAAATAATTCATTATATAATCTGCTAAGGTAGATATGATCATTGTCTCCAATTTCCAT -ATGAAGAAACTATGCCTCAGGCATTGTGTCAGTTGTCCAAAATCATACATTCCTGACTCA -CTTCAATGAATTCTTCATTCAGCAAAATTTTTAAGGTACCTTAAAAAAATTATGTTAACT -CTTAGGGCCTTGCTTTAAAGCTTCAATGGGCTTTTCCTTTGCAAAGAATAAAATCCTAAT -ACTTAAGCATAGCTCTCTTTCCTGGCTATGTTTCTGACATCCTCTTGTACCATGCTCCTC -CTTAATCATTCTGAGGTTACATCTTAAGTCCTTTCCCCTTGCCATTCCCACTTCTTGGAA -TACTTTCCCATCAACTCTTCAAAGAACTGCCTTCTTTAAGTATTTGGTCTCAGTTCCAAT -GTCACTTCCCTGTAAAAGCTTCCTGGCCATCAAGCCTTCTTTACACACTCTATTTTATTT -TTTCATGGTTCCTATAACAACCTAATATATTCTCAATTGATTAACTGTTTTGCTGAATAC -TGCCTTCCATAAGAATGGAAAGAAAACATGGCCAGGTGCAGTGGCTCACACCTGTAATCC -CACCACTTCAGGAGGCTGAGGCAACATGGCAAAACCTTCTCTTCAAAAAATTTTTTAAAA -GTTAGCTGGATGTTGTGGAGGCAAGAGGATCACTTGAGGATCACTTGAGTCCATGAGGTC -AAGGCTGCAGTGAGTCATGTTTGCACCACTGCACTCTAGCCTAGGTGACAGAGCTAGTCA -CTATCAAAAAAAAAAAAAAAAGAATGGAGAGAATGCTACATGAGAGAAAGGATCTTATCT -ATCATGTTCACCTCCCAAGAGGTGAACATATCCCCCAAAGCCTGATAGAGAGAAGATGCT -CATTAATATTTAATGCATGACCATGTGCAGACTTGGGAGGAAAAATATGCCTCAGCCTAT -CAATATTGGATCCTTAATAAACAAGGATGTTTCTGCATCATTTCCCCACAACACCGAACA -AGTGTGGCTCACTGTGGATGTTTAAGCAAATGCATTGTTTTTCCAGTTATATATCTGGTA -GAGATGAGGCCATTGATAGGAATGGGAAGACGATCTCCTTTTATTTTGATGACCCAGCAT -GGCTGAACACTCAGTGACTACCACTGCACTTTGTTGTACTTTCAGCATTAGAGATGCCAG -CCCTGTAGGATATAAAACAGGAACATCTAGTCCTCAATTATATTCAGAATTACTCAAGTC -TTAGAAGCACCACTTGTCTTTTTTCAAGGGAGAGAAATGCTCAAGTGATGGGCTGAAGTG -AAGGGAGGGAGTCACTCACTTGAACGGTTCCCTTAGGCTGTGTGGATGCAAACAGCATTA -GACAATGACACTGACAGTGGGAAATGCACTGGAGACGATGACTGGCAAAGCCCTCCTTTT -CTCCCCATCCACTATAGATACTGACAGCAAAGGGTTTGTCACAATGACAACTATACACTC -CCAATATCACAGAAGAAGGAGGAATAAAAGGGTATATTATGAGTGACTGAAGTTTAGAAT -AAATTAATAAATATTATGTCCCTCATCCATAGAAACCACAAAGGTCTAGTAAGGCTAAGG -ATATAACAAGAAAATAATATGAATATTTGCTTCCCCTTCCTAGTGTAATAGAGTAAGTTA -CAAATGGCTTCAGGAAGGGGAGAGAGGAAGAAGAGTGGATGAGATACGTAAGAGTGCTTG -AGGGCTAATTTTATGAAAGCTTTGGGAAGTTTTAAGAAAAAGAAAAGCTATTTTTCAAGG -TACATGTGTGTATGCGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGAAAGAC -AGAAGAAAGAGGGAGACCTTAGAAGACTATGAGACACTAAGAGAAAAATTAAGGTAAAAA -AGACACACACTTAGAAAAACACACATAGGGAGGAGGGAGGAGGTTAAGACATTTTACTAT -GTGCTGTGAATGGAAACTACAAACCATTTTTGATATATGCAATATATATACATATATACA -CACATATACATATGTATTTAAATATTTAAATTACATTTTCTCTTTTTTTAGAGATATGGT -TTCACTATGTCACTCTGCCCAGGCTGCAGTACAGTGGTTGTTCACAGTCATGATCATAGC -ACATTATAGCCTTGAACTCCTGGGCTCAAGCAACCCTCCTGTATTAGTCTCCCCAGTAGT -TGGGATTACTAGCATATGCCACCATGTCCACCTTTATGCTTTTTAAAGTGAAAAACCATA -CTAAGAATGAGGCAGCTCAACTTAATAATAAAAACATTTCAAATGTAAAGAAATTTACAA -AAGAAAAACAATCAACCCCATTAAAATTGGGCAAAGGGAATGAACAGACACTTTTCAAAA -GAATACATGCATGCAGCCAACAAACATACAAAAAAAAAGTTCAACATCACTGATCATTAG -AGAAATGCAAATCAAAACCATAATGAGATACCATCTCACACCAGTCAGAATAGCTATCAT -TAAAAAGTCAAAAAATAACAGATGCTAGTGAGGCTATGGAGAAAAGGGAATGCTTATACA -CTGTTGTTGGGTGTGCAAATCAGTTCAATCATTGTGCAAGGAAAGTGATTCCTCAAAGAG -CTAAAAGCAGAGCTACCATTCGACCCAGTAATCCCACTACTGGGTATATACCCAGATGAA -TATAAACCATTCTACCATAAAGACACATGCATACAAATGTTCATTGCAGCACTGTTCACA -ATAGCAAAAGTATGGGATCAACCTAAATGCCCATCAATGACAGATTGGATAAAGAAAATG -TGGTACATATACACCATGGAATACTATGCCGCCATTAAAAAATGATATCATGTCTTTTGC -TGGAATATGGATGGACCTTCTATTATCCTTAGCAAACTAATGCAGGAACAGAAAACCAAA -TACAGCATACTCTCAGTTATAAGTGGGAGCTAAATGATGAGAACTCATGAACACAAAGAA -TAAAACAGACACTGGGGTCTACTTGAGGGTGGAGGGTGAGAAAAGGAAGAGAAACAGAAA -AGATAACTATTGGGTACTAGGTTTAATACCTGGGTGATGAAATGATCTGTACAATAACCC -CCTGTGACACCAGTCTACCTATGTAACAAATGCCCCTAAACTTAAAATAAAAGTTAAAAA -AAAAAGAAAATTAAAATCTCCTTATCATCTACCTGGTAATATGAAAAACACATATCTTTC -ATTCATTCCTTTCAACTGATGAGGAAACTGAGGCATTGGGAGTTAGTAAAAGTCCACATT -GAGATATGAGACCCACCACTGGCTGGACACAGTGGCTCACACCTGTAATCCCAGCACTTT -GGGAGGCCGATGCTGGTGGATCACCTAAGGTCAGGAGTTCGGGACCAGGCTGGCCAACAT -GGTGAAACCCCCATCTCTACTAAAAATACAAAAATTAGCTGGGTGTGGTGGCAGGCACCT -GTAATACCAGCTACTAGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCAGGAGGTGGAGT -TTACAGTGAGCCAAAATCATGCCATTGCACTCCAGCCTGGGCAACAAGAGCAAGACTCTG -TCGGGGAAAAAAAAAAACAAAAAAAACCACCACCATCATTTTGCAAGTGTTACCACTATT -GTGTGTTAATATTGTAGAAGTATTCCTAATTATGATTTCTTTGTATTCCTAATTGTAATA -GCTTTGTATTTGAAAAATTATTGATTCATACTCTATGTTATTATTTTGTATGCGATGACA -ACAGAATATATTATCATGCTCCTTTTGTGAATCTCATTCATAATATAAAGTATAAATTTG -TGATTTTGCTTTAATTTGAAATATTAATTTCAAATATGTTATCACAATTTGATACAAACT -ATTGACAGTAAATCTGTGGATTAAGTAATGTCTTAGTAGGTATTGGGAAAATTTGAAACT -AGTAACATGGAGGACTATTGTCATTGTTTATTTCAAAGCCAGTTAAAATTCTGCAAAGCA -GTGTACATAAAAATAATTTCAAGAAATTTATAAAATACCGAGATTACGGTGTATAAACAA -CTTTAGATTCTTTGTTTAAGAAATTCTGCCAGTTTGTAATATATGCTTCATTCAAAGTAG -CTAAGGGCTGTACCTGGCTAATAGTAGGCACCTAATATTTGTTGAAAAGGAATACTGAGT -AGCTGGGACCTCCTGAGTAGCTGGGACCACACACATTTAACCTGTATTTATAAAATTACT -GTTTAGAGAATAACATTTGATGGAATCATGCTTTTACTTTCTGCTTACGACTCAATTGTT -TGTACTGACATTAACATCCCAAATCCTTAGCATGGCCTACAAGGCCCTGAGCAATGTGGC -ACCTGCTGAAGCCTGCTGCCTCATTTAATAACTCTTTGTCTCTTTCCCAGATCCAGCCAC -TCTAACATTTTTTAGCTCCTGGACCAAGACAAGCTCTTCCCAGAACCTGACCTTTGTACC -TGTTCTTTATTCCTGGAGTATTTTTCCCCTGACAAATTACTTATCATCTATCATAATTCA -GGTTAAATGGCACTAACTCAGGGAAGGCTTCCCTAACTGCCTCCCTTCTCCAACCAAATT -AGGAACAATTATATGGCCACATAGTATCGAATCAAGTTTATAATTTTAAAATAATTGGGA -GATTTTGTTGTTTAACACTTGTTTTCACTATAAGACTGTAATTACATGCAAGTAAGAACC -ATGCCTGTTTGTTCACTCCTGCCACAGTCAGAATAGTGCCTGGAATATGCAGTAAGGGCT -GAACAAACACTAAATAAATGAACAAGTGAATAAATGGATATTGTCTCATTTTTAGAACAG -AGTACTAAATGGATCATGAACACTATCTGGTATGTCACGTAGGTAATTTACAAGGGCTAC -AATTTCAGCTCAGATTTACCTTTTCCTGGATACAGGTCTTGATAGGTCTCTTGATGTCAT -TTCACTTCAGATTCTTCTTTAGAAAACTTGGACAATAGCATTTGCTGTCTTGTCCAAATT -GTTACTAAGAATCAAGAGAGATATCTGACATGAAATGACATTGGAAAACATTAAACACGA -TTGAAATAATGCTAGCCAATATGGTTATTATTAGAAACCAATTACATTTTCAACTTAAAA -ATAGTAATACTTATTGCAGACTCAAATGTGCTTATTCTAAAACAAGTAAATGTTTGCCTA -TGGTCTGAGATTCTAATCCACGGAGTTCATTCTAATCCACATTCAACACTATCATGTACC -AGTGGGCCTCATAACCCACCTAGCCCTGTGATTTTTCAGGTTCACTTTTCTAAACTTGTG -AATTAAATATTTATTTTCTTAGTTCAGAAGAGGAAAAAAACTCTTGTAATTGTTGCCCAT -TTCAGGAGAAATCTTGCATATGAAAACAAGAGATAAATATACACAACTGAGGGCTGTGGT -TTAAACAAAATCTTGAGAATGTTTTTTGACCTTATACATTTGTGCTTTAGTATAACAAAA -TGATATAGACAAAGGTAACTTTTAATAGAACCAGTCACTACATTAAAAAAATGACAAATT -CTTCTGCTTAGCTAAGCAACAGAGAAGGTAAAATACTAATTCAATTCATCAATTTAAGCA -ATACTCATTAAGAGCCAAGTATGTGCTCACTGAATAAGCTGCTAAGGTTTGGTGGTTACA -GAGTGTGCGGTGAAATGATGTCTACATCACAGTCCAACATTCACAGAGTTTAAAAGCCTA -CCAAGAATCAAGACAGACACAAATACCTAACATAGACGTTTGTATATGATAAGAGAGCCA -GAGTACAATTTAGGAGAAGAAATTGTATGGAAGGAAGGTTCATTTCCATTAGACCAGAAA -AGACAGCACATTTGAAGGCCTGAATAAGAAATATTCTGGATAAGATATTGTGGCTGCTAC -CAGAATGGCTCTTGATGATCTCTACCTCTTGGTATTTATACCCTTATATAATCTCTTTCC -TATAGTGTAAGCTGGTCCCAGGTACTTGTTTCTATTGAATAGAATAGAACAAAAGAAATG -AGATGCCACTTCTGAGATTAGTTTATAAGATACTGTGAATTTCATCTTGTGCCCTCTCCC -TCTCTCTCTTTCTCTTGCCCTCTCATTTGAATGAAGCCAACTGGCATGCTGTCAGTGGCA -CAGTGTAAGTCCTGTTACAAGAAATTGACGATTACCTGTAGCCAACCCTAAGTGAAGAAC -TGAGGTCCTCAGTCCTACAAATGGAGAGAAACTGAATCTAGCTAAGAACCATGTGAGTGA -GCTGGGAAGAAGATCCACCCTCAGTTGAAATTTAAGATGACATATTGAGCAGACATACTG -AGACACACTGAAAGTAAGAGAGCAGGAGGAAACAAAACCAGGGTCATACAAAGAACACAA -CTGATTTTGAGATTCTCACATAAGTATTACACCTTCAGTGAGCACGTGTACTAGAAATTT -AAAAAATAAATAAAATAAACCTTCAAAGTGAGCTAGCAAATAAATTTCCCTATGGTCTCA -GCTCTGAGTGGAGAGAGAAAATGTTCCCTGTGGAGTTTATAGCCAGAATCCAGCTCTCAA -ACAGGTTTCAGCCTGAACTCACACAATCTGTGTGGCTTCCAAATTTGCAAGCTGAGAATT -TAATTCAAAGTGGTCTCAGGTTGATAGCAGTCCAAAATGCTAGGTAGGAAAAAAAATCCT -CTCTGGACAAATAAATCATCAAAGCAAGCTCATAAGAGCAGGTTTCAAAGGTCATGAGCT -TCTAACACACACACACAAAAATCACACACACAAAATGGGGGTAGCAGCAACATGGGTAGC -GTATTCAAACTTGAAAAGACTTTAAATATTTGTATTATTAGATGTAGATTATGAAACACA -TATTTTAATGTGGTTAATTTTTTTAAGGAATCACAACTATGAGTAAAGACCAAGAAAATT -GTGCTGGATGGCCACTTCCACCATGGCTCCCCTCCTATTTAAGTCTGGGTACTGTGTCAC -CCGAAGTCTTCAGGCACATTGTTCCAGGTCTGGGTTTGCCTATGAAAGAAACTCATGAGA -GCTGGAAATGAGGAGTGAAGAGGAGGTCTTCACATAAAGCAGGCTTAAGGATTAGACATA -GCAGGTTTGACAGATGTGATGGCTTGCAGAATCCTTTATGAGCTCCCACTGTCCATCTGG -ATAAGATTTACAGACCTTTCAGAAATTCCTATAAGCTTGGGTTCTGTGCCCACACTCTAG -ACTGTCAGGCTAAGATCTCTGATATAAAACAGACCTCTTCTGATTTTGTCTAGCTGCTTT -TCTAATATCTATTCACCAAGCTCTTCCAATAATAGCATAAGGCCCTAATTAATATTAAAC -TTTTATCATTATAATACATAGGATGTCTTCTGTTTTCCTGATCAAATTCTGACTACTATT -AAAATATAAAGAATTGTCCAGAAATATATAAAAAAAGAATCACACATTGATCTTCTTTAA -ATGAAAATATAACAATTGTATGGACTAGGATGATTACAGTTGTTCAGTTCTGACTGTTAT -TTGAAGAAAAAAGCAATAAGAAGCCTCAGCAACTTAACAGAAGGAGCTGCCATTTACTAG -GAGAAAAGATTGTGGATGAGAGTGTAGCAAAGGTCAGAATTCTGTGAAGCTTGAGATGTT -TATTATAATGAATTATCTTTTATACTCACTACAATTTCCTAACAATTTTGGGGTTTATAT -TTTTGAAAGAGATATACCTTTAATTTTCTTTCTTTGTACTATTGTTAGGTAACTTTAATG -TGCAGATTATACTACAGTGAAAGTTGCCAATGACAAGGCAAAGTCACTTACATCAGACCC -AAAGCAAAGTGGAGCCGGGTCATGAAAAAGGGGATCTTGTGTGTCTGTCCACGATAAGCA -CTATCACAAGGACTTTCTATAAACTCACAAGAAATTTCTGCCCACCCAGCACACAGTTTG -TCCAGCTCATCCTGTAGGTGTCTCTATAATAGGACCTATCATAAAAAATTCCTCAAGACT -GCAGCATTTCAGATAAGCCACCCTCACAAGAACACTTGCCTAGCAATGGCTGTTTCTGCC -AGTAAGTTAACACCAGCTCCTGCATCAGACCCTGTGACCAATGATGTTTGTTTCAAAACA -GCTTGCATGGACTTCTTTTTGTCTTTACATATTTTCCTTACCTCAACCTCTTGGGATGCA -CCTATGATTGATCATAGCACAAATATCTCAGATTATAATCCTTGTTTATTTCCAAATAAA -TTTATTTCTTTGGAGATCCACTTTTTCTGTTATTATACATTGACATTGTTATTATGAAAT -TGGTTGGGTGATGTGTCTTATTTTCTTGTCTCCAGAAGAATTTCTGTAACAGTGCAATTA -AACGTTCTTTGCATGTTTGCTAGAACTCACCTGTAAAATTGTCTGAGCAACCAAAGCCTG -GTTTTTGTGTTTAGTTTTTCTTTTGTGATTGGGGAGGGGGGTTTATCGTACTGATTCAAG -GTGTGAAGGTAACATCATTTTGATTTTATACATCTTCTTCAGTCCATTTAAGCATGTTAC -ATAGCGTTGTTTGTTCTTTTCATGATATTCTTTACAGTAGTCTCCTAAATGTTCCCTCTG -ATTCTGCCATGAGCCCCTACAATCTATTTCAACTCAGAAGCTATAGAGTTTGTTTAAAAC -ATGTAACATATTATGCCACCTTTCTTACTGTAAAACATCCCATGGTTTCTCATAGTATTT -ATAGTAAAAGTGAAATTTTTATGATGGCCTGAGAAACTTTTCCCATTAGATGCCCAAGTG -CTGGTCTGGTCTGATCTTCTCATCTTCCCTTGGGTGATTCTGTGGCAGTCACACTAGCCT -CCTTGCTGCTCCACAAAAACTCCAGCATGATCCTACTTCAGGATATTTGCCATTGTTACT -GCATCTGCCTGGAACCTTTTCTCCCATATAAACATAGAGATTGCTCTTGCCTGTCCTTCA -AGTCTATTCTTAAATGTCCCATTCTCTGTGAAGCTTTCCTGCCCACCCTATTTAAATTAC -AGACTTCACTCCCAATTCCCCATCTACTTTAAGAGTCTTCATTTATCATTCCTTGACAAA -CTGTAAATATACATGTTCACTTTTTTATCGTCTGTCTCCAAATACTGGAATGTTAAGTTC -TGTAATGTCAGATATTTCTGTTTGGTTCACTGGTGTATTCTTAAAGCATGTTACATACTA -GGTATACTCAATGAATATTTGTTGAATAAATATCACATTGGGCTTATTCCAGAAATTCAA -GCTTGTTTCAATAGTTAGAGCAATCTACAAATGTAATTCATTACATTAACTAATTAAAGG -AGCTAAATCACATCACCACCACAATAATGCAGAAAACCACATTTGATACAACTCAATATT -CATGTCTGCCTAACAAACATCTCATGATACTAGGAAAAGAGGAAGGGATATATTATTTTC -ATGTATAAAGCACTAACCATTGTAGCATGCCAATATACTCAAAATTCAATGAAATTCCTA -TCAAAATCTTAGCATTCCTCTTAGTCCTCAACAAAGCATTTCTAAAATGTGTATAGAAGA -CCAAAGGGCCAAAAGAGTCAACTTCTGAAGAAGCGCAAAAAGAAAGTTGAGGAAATCTTA -AAACATGTTATTGAGCTTAAAGTTGCAAAAATAAACTCATGTACCATAATTCATGAGTAG -AAAAATAGACTAGTGGAATAACATAAAAATAAAAACAATGCTTACATAAAATGTTGTAAC -TGATTTGGATGTCATTAGAAATCAGTAAGTAAATAGATGGACAATGTAATGAAAGATGCT -AGGCAAATAATGTGGTAGGGAGAATAATGGCCCTCAAAGATGCCCATGCCTAACCCTGGA -ACCTGTGAATATGTTACACTGAATGCAATAAAGGCTTATCAGATGTGATTAAGGATGCAA -ACCGAGATGGAGAGATCTTCCTGGGTTACCCAGATGGGCCCAGTCTAATCACATGAGTTC -TTAAAAATGGAGAACCTTTCTTAGCTGAGTCCAGAGAGAGATGTGACAATGAAAGAATGG -TCAGAGAAATGTGACATTGCCAGCTTTAAAAAGAGAGAGGAGAGGCAATGAGAAAAGGAA -TGCTGATGTTCTCTAGAAGATAGAAAAGGCCAGGATATGGATTCTACCCTAGCCACCATA -AAGAAACATGCCTGTCGACAACTTGATTTTAGTTCACTAAAATTCATGCCTGATTTCTGA -CTTGTGTACACTGTAAGATGACAAGTTTGTGTTATTTTAGGTCACTTAGTTTGTAGAAAT -TTGTTACAGCAGTAATAGAACAAGTGGTTATCCATATGAGGCAAATTAGATTGGATACCT -ATCTCCAATAGAAATCAATTCAAGGTGAATTCCAGGAAAATACTTAAAACATTTAGATTA -AAAATAAATGAGAATTTTTGTTACTTTTGGTAGGTCATAGAACCAAGAAAAACAAACATT -AAGGAGGAAAAATGAACATATGACTACATCAAAATATAAAGCTTCTCTATTTGGAAGATA -TCATAAGGTGACAAATCATAAACTGTAATATTTACAACATATATATAAGTGAATAAATAT -ACATTTAGAATATATATGAACTCCCAAAAATCAACAGGAAAAATAAGACATAGAACAAGC -AAAATGCATAAACAAAAGAAGGCAAAACAAAAATAATGACTCATAATTATATGAAAAGAA -GCTCATCTTCATAGATGAGCAGATAAATGCAAATTAAAACCACCCTGAGATGCTTTTTAC -ATCCATGAGCCTGATAAAAGTTAGAGTCTAAAAGTAATAACAAAGATGGGAAGTAATAGA -AAATCTTGTCCATTACTGGTTAAAGTATAAACTGATACAGCTACTTTATAGAATATTACA -TTATAGAATAAAGTTGTGAGTATGTATATGCAGTGACTCAGCATATTCATTGCTAGTATG -TACTCAAGAGAAACTTACAGGAGTGGACTAGGAAGTAAATACAAAATGATTACAACATTG -TTTGTTATATCAAAAAATAAAAAAGACACCCAATTTTCCAGCAAAAAAAATAAGTAAAAA -TAAATCCTGGTGTATTCTAACAATGGAATAATATATAGCCATTAAAATAAATCAACTATT -ACTGTACATATGAATGTAAATATCAGCAAAACATATTGTTTAGTGAAAAACTAAGAAGCT -GAAGAAGAATATATACAATATGGTTACATTTATATGAAGTCCAAAAACTTGCAAAATAAA -GAAATGTATTTAGAAATAGATTCACATGTGAGAAAACTAGAAGAAAATTAATGAAAGGAT -AAGAGGGATAGCAGTAATTCTGAGTAGTTGAGGGAATTTCAATTGGAAAAAAATAATATC -ATATTCTTTAAGTCAGGTAGTGGGTATTAGCATTTGTTTTACCATCGTTCTTTATTCTTA -TAGCTACACTATATATTTTCAATGTATTTAATGTATTTTTTGCATAATTAAATATTATGC -AATAAAAATGAGAAAACAAAAAAGTAGAAAATGATAAATTACAATAAAGAAATGGAGAAA -AAATTATAATCTAGTTGAGTAATGGTATATTACATAGCTATTTTCTTAAGTAGATGTATG -TACATGATGTATGCACGATTGTACATACATGTTCTTAATTATATATAAATATATATGTAC -ATATTTTTAATATAAAATACTAAACAAAGTACACCAAAATATTAGCTCCTATGTTAGTGA -GATAATGTTTTGTTTTTTTGTATTTTAAGTTTTACATAGTAGGTGTATTTTTCTGTTTTC -ATACTGCTATAAAGAACTGCCCAAGACTGGGTAATTTATAAAGGAAAGAAGTTTAATTGG -CTCACCGTTCAGCACAGCTTGGGAGGCCTCAGGAAATCTACAATCATGGCGGAAGACAAA -GAGGAAGCAAGCCAGCTTCTTCGCAAGGCAGCATGAAGAAGTGCCGAGCAAAGGGGAAAG -AATCCCTTATAAAACCATCAAATCTCGTGAGAACTCACTATCACAAGAACAGCACAGGGG -AAACTGCCCCCATGATTCAATTACCTCCACCTGGTCTCTCCCTTGACCTGTGGGGATTAT -GGGGACTATGGGGATTACAATTCAAGATGAGATTCAGGTGGGGATACAAAGCCTAACCAT -ATCAGTAGGCATGTATTGAATTTTAAACTCAGAGAAAAATACTAGTGTTTTTATAGGATT -CTTACTAAAGAAAAACCAGAAAGTAATAAACCATCTACGCTAAGACATAAAATTCAGTTG -TTTAGTTACAAGATAGAATGTGGCCTTGTAAGAAAGCAAATTAACTTCTAACATACAAAG -CCTTAGAGAAGATTCAAGTGACTGACGGATCTTAAACAGAGCTATTATTACAACTCGAAC -TGCAGTAAAATATCCTCAGCAACATAGATGTGTGTGTTTCACTAGTCAGAGCAATACAAA -TTTAATGAAACTCCACTGGTGGTGTTTTTAATCAGACAATTTCTGAAGATGTCCTGGCTT -ATTCACAGATGCAAGCCAAATCTCTAGAAGAGTACCATAATAAGAAAAAAAAGAATACAG -GCAATTGAGAGCTGTTCCAAAGTTTAGGGAGTTTTTGTAAGGAATTAATAAATAAAAATG -TTCTTGAAAGACAGAAATTAATATGCAGTTCATACTGTCAGAATTGCAGGCAATTTATCA -AAGTCCCCTAATCCTCCAAAATCGCTATTTTTTTTTTGACACACACTTTACAGTACAGAA -GAAAATGTCTCCGGCAATAAATCACAAAGTTAAAATTACCTAGTCTACAATTAACTACAC -AGTGATGGTAAATCATTTTCTACCAAAAGAAAGAAATGTCTTGTCTATTCAGGTTCTGCT -CTACTTAAAAGTTTTCCTTGTTGGCGAGCAAGTGGTTAGAAAATTATATTTTATACGTAC -ATTCAGCTTAACTATCATTCAGCTCAGGAAGATGACTCAGGGCCTTATCCATACCTTCAA -GTTTGCTCTTAGCAAGTAATTGTTTCAGTATCTATATCAAAAATGGCTTAAGCCTGCAAC -ATGTTTCTGAATGATTAACAAGGTGATAGTCAGTTCTTCATTGAATCCTGGATGCTTTAT -TTTTCTTAATAAGAGGAATTCATATGGATCAGCTAGAAAAAAATTAAGAGGAAAATCACA -TGGAAAGTTATATATTATATATCTATTATATATAATATATATCTATTACATATTATATAT -TGTATATCTATTACATATATATTATATATGTATTATATATATTATATATTATATATGTAT -TATATATATTATATATTATATATCTATTATATATATAATATTATATATTATATATCATTT -CCAAATTCCCCAGCGTTCATATTTGTCAGTGCAAGTAAAGAGCCTTACTGCTGATGAGGT -TTGAGGTATGACCATTTGGCCAGAATTTATGAACTCTACATGTCGCTTGATGTGTGCCTC -AGGGTATACTTTTTTTTTTTTTTTGAGACGGAGTCTTGCTCTGTCGCCCAGGCTGGAGTG -CAGCGGTGCGATCTCAGCTCACCGCAAGCTCCGTCTCCCGGGTTCACGCCATTCTCCTGC -CTGAGCCTCCTGAGTAGCTGGGACTACAGGCGCCCGCCACTATGCCCTGCTAATTTTTTG -TATTTTTAGTACAGACGGGGTTTCACCGTGTTAGCCAGGATGGTCTCGATCTCCTGACCT -CGTGATCCACCCGCCTCGGCCTCCCAAAGTGCTGGAATTACAGGTGTGAGCCACCACGCC -CGGCCAGGGTACACTTTTAAGCAGAGACACTACTTTGAAGGTCATAAAAAATATAATAAG -AGATAAGGCTAATTTCCTTTAATAATAATAAAATCCTTTAATAAAAATATAAAGGAATAA -TATAATAATTTTCTTTAATAAAATATAATAAGAGATAAGGCTAATTTCCTTTAATAAAAT -ATAGTAACTACATACCAACAGAATTCCAAAAAAAGAAATGGAGAGGAAGGGAGCATGGGT -CATTAATCTTGTCAAAAATATAAAATTATATACGAGGAATTCCTAGAAACTGTTTTCCTT -GTCTGCGGCCATTGTGCTGCTGCTACACAACTACCGCAAGCAGCCCTTCACGCCCTCCTC -CCAGTACAAAGCTAATTGACTTGTGAGAAATGTTAAGCTTGGAAGAGTCAGCATCACTGC -ACTTATTTTTTATTCTACTCTGACATTAGAATAATCCTTGAGTGGGGGAAAGGTTAAAAA -CCCCCCTGGATAAGTGTTACTAATTAATGATGATTGTTTTAAACAATGTTTGGATAATTT -TTCCTTGTCCCTTGACATAAACTTGATAAATAACTGAGAAGTGAGAAGGAGATTAGTGGG -TTGATTAAATTCCATTCAGGTACTTAAAGTTAGCTCCAAAAATTTAGCTATTTGTAAATT -GTCATGCATTGTTAATGTATAAGAGATGTAGATTTCATTTATCTTTGGTGGAGCGAGATG -AAGCAGTGAATCATTGAAGACTGAAAGAAAGAAAAAGGTCTTTTCCCTTTTCTTTAAGAA -GCATCATTAGTTAAAAACATGTTAGTTGATACCAGAGAACTATATTTAAAGGGACAGCAA -TAAGCAAATTGATTACTCTGGTGATTATTGGAGTGACATTGCCTTTTAGTTGTACTTTCA -CAAAAATTCACAATATTTGCCAAAGTCAAGTTATCCATTACACTATTAATTTGTCATTCT -TTTGTTTATATAGTCAATATCTCTATCTCAATTGGATCTATCTCAACTGCTTCTAAACAA -GCCACCATAGTCTCTCCCATTTCAACAATCTCTTCCAAGTACCACTTCATTTCTTCTTTT -CATATTTTTGAAAACTTTTGAAAAACTACCTATTTTCCTCCTCCATTTCTTGTTCATTCC -ATTCTAGTGGACATGGAATCTGTTCCTCCTCCAAAACGGAATTTGGTAACCCTTAAATTA -CTAAACCCAAAACAATATGTTGTCTTTATCTTTACCTCTCTGTGGCATTTAATGATAAGA -CCACTACTTTCTTCTCTTTTACCCTTCTTTCTTGAATTCAGTCAGACAACGTACTTACAT -TTTTCGTCTTATTCTCCATCTTAGAAACCACCTCAGCTTTCTCCATTCAGCTATAAAATT -GTGCTTTTCCTCAAAGATTAATCTGCCTCTCCTCTCACTCTATACTATCTCTGTTAGCTA -ATTTTATTTGTGCACATTGCTTATACTGGGCATTATATACACATATGCATGTGTGTACAT -GTGCACACACACACTGTATGTGGACATGTATATATATATATGTGTGTGTGTATATATATA -GTATATATATAAATTACAATAACATAAAGGTGGCATTTTAAATTAGTGGAAATTACCCTG -ATTTGATCACTACACATTCTATACATGTAAAGAAAATATCACTCTGTATCCCAAGAATAT -GTACAATTATGGTTTGTCAAATGAAAAAGTTCATACATTGAAAAATTTTAGATAAATATC -AAACTTTCTCTGAAACTGTAACTGTAAAATGTAAAAAACAGTAATTGCTATATTGCTTAT -TTCTGAGTAGAAGAATATGAGACATTTCCCTAATCATTATGTGTAATTACAATTACATAT -ATATATGTAATTGTAATTACACATAATGATTAGGGAAATGTCTCATATTCTATATATATA -GACAGAAAGAGAGAAAATATATGAGGGAGAGAAGGAATCTTTCCATCTCCTTTGAGTTCC -ACGGTGTTGAGAGTCAGGACAACTGCAATTGCTTCATCATGCCTGCTTGCAATTATAGGG -CTTTTGAACCATTTGTTCCCTCCTTAGATATCCTCATTTTTTTCAGATTCTTGCTTAGAA -GTCACTCCTCCGTGGACCTCCTCTGACATATTAAACATTGCAGTCCATTATAAGCTGCAA -GAGGACAGGGATTTTTGCCTGTTTTATTCCCTACTGTATCACCAGGGGCTAGAGCAATAT -CTGACAAACAGTGGGCATGTAATGAATATTTGTTAAGTGAAGTAATAAATTCAATCAAAT -CACATCACCTGTTTAAAGCACTTCATTGGCTTCACATTGCACTTAGAATAAAGAGAAATT -CTTTTTATACAATATACAATATATTTTATACAATATAAGTTCCTGCAGAATGCAGACACT -TTCTACTTCTCCAGCCTCTTTTCGACTCCTCTCCTACTAGCTTCTGTATTTAAGCCATAT -TAGACCTTTCTTCAGTTTTTTATATAGACTTTGTCGCATCACACCTCAGAGATTCTGTAC -ATGTTCTTCCTCCTGCCTAGAAAGGATCGTCCCTCCACTTTTGCCAACTAATCCCTGCTC -AACTTTTCATCTCAGCAGGAGGCCCATTCTCTTTGGCAATCCTCTGGCCTCCAGCCCATT -TATTATATGCTCACATGTCAACATGTACTTCGTACAGCATGTAACACAATTGCACTTTTA -TATTTTAACAAATTATATTTCCCATATTGAACTGTAAGTCTCCTGAAAGCAGGAATTTTG -TTCTTGCTCATCATCAACTTTTTCAACATCCAGTGCACCATTTAGAACTTAGATGTAGTC -AATACAGGTTTGTGGAATGAAAGAGGAAAAGAAAGAATTAATATTCCTTTAAATTAGGAT -GGCAAAGATCGTATATAGAAAATTGGCTAAGTTGTGGTCCATTCATGTTTGCTCCCAATT -AAGGAGCACAGCTATGAAAAGGAAGGCTTCAAATTAATAACCAATAGATTTTTTTAAAAA -GAAAACTGGCCAGGTACTGTGGCTTATGTCTGTAATATCAGCATGTTGGGAGGCCAAGGC -AGGATTACTTGAGCCCAGAAATTCCAGACCAGCCTGAGAATTTGGCAAAACTCTGTCTCT -ACAAAAAATACAAAAATTAGCCAAGTTTGGTGGCATGTGCCTGTAGTACCAGCTACTTGG -GAGGCTGAGGTGGAAGAATAGCTTGAGTCTGGGAGGTCAAGGCTGCAATGAGCTGTGATT -GCACCACTGCACTCAAGCCTGGGTGGTAGAGTAAGACCCTGTCTCAAAAAAAAAAAAAAA -AAAAGAAAAATCACTAAGCAAAATAAGACATGTGAAGGATCATGTCAAAGGAAAGAAAAA -TTAGGGGAACATTAAAAGCTTTCTTCCCAAGCCACTAAATCAACTTGACTAACAAAATTA -CCACTTGATTTAGTATTAGAAAATTACATTACATATCAAACATAAACCCATTAATCAAAT -ACTAAAGAAATTTCTGAGTTAAATGGTATAATGTTAGCTTATGCCAGAGCTGACCTTGAA -AGATTGTTCAAATATGGCTCAGTGTGATTGAAAGTTCTGTGTGAATATGTTTTTGGAAAG -ATCCAACAGCAACACCTTAGTGTATGTTTTTGAAATAAAATATATCTGAGTAGCAGCAAA -GTTATTCTCAAATTTCCATTTTATAGCTGGAGATGTTATACCGTGACGTACATGATAGGA -CCCAATATGGATCAATCCCTTTTAGAAGTCAATCAGGAAGAGGGGAGCAGTTAAAACAGT -TGCTTGGTTTACAAACATTAGAACAATTTTCTTATTCACACCATCTGATTATTGTATGTT -ATTTTTTCCCCAACGTTTAGACTACACAATGAGTTAAGAATGATAAAAATAAGCTCACCA -ATATACTATGTACATATTTACCAAAATCTGTGCATGCTTATACATATAAACACAGCTGAT -AATTTATTAGTTAGGCTCATTTGTAATTTTTGTCACTATAGACCAGTTTTTTATTTAAAT -TGAAGATTAGTATACATTTTAAATGATTAGTCAAAATAAAAAATCTAAAATGTGCTCTAA -ATACCTCTTAGGTCAGAAAAAAAAAGTCAAAAGCTAGAGTATAGAGAAATTAAGAAACGC -CCTAAATTTCTAATCTGACAAAAATTCATACAAGATTTAAATATTTTAATGGAAAATAGA -ACAGAACTAATTATTGAAGAAATTATAGAAAGGAAACAAAATAAACAGATTATATGGAGG -ATTTTTAGAAGATAAGTAAATAAATTAATATACTAGGAAAAAACAAGGGAAATATACTTG -ATAAATAAATACAGGTAAGAGTTCTTTTGAAATAATGATAAAATAGAAAATCTCTGTCAA -AACTAAAAGGAAAGATGCATAAATATATAAATAAACGATAAAAAATGTTGCATACATATA -TGACTTTTTCAGAATCAAAAAATTTAAATTTCTGTAATAAAATTTAAATGTTTATAAATT -TAAAAAACTAGAAGAAAGAATGTTGACTGTTCACAATACAAATAAATGACAACTATTTGA -GGTGATGGATACGCTAATTATCCTTATTTGATCACTGGGCATTGTATACATGTATCAAAA -TATCACTCTGTATCCCATGAATATGTACAATTATTTGTCTCAAAAACAAACAAAAAAAAG -ATAATGGGAGAATGTTGAAAACTCAGAGAGAAGAGCAACTCTCACAGATAGGGATCCAGA -TAACATTAGCAGCTGATTTCTCAGCAGAAACCTTGAAGGCCAGTAGGCAGTGGATTATAT -ATTTAAAATAATGAAGAAACCTGTCAATTGAGAAATATATAGCTGGAAAACTTATCCTTC -AAAAATGAAGGAGAAATTAAGACATTTCCGGATTTTTTTTTAAAACTGAAAAAAATCCAT -TTATCCCTGAATTTGACATTCAGGAAGTGTTAAGTCCTTCAGGTTGAAATAAATGAACTC -TAGGCAATAACTATATAAGTAAATAAGCAAGCTGTATGAATATACAAAGCTCTCTGGTAA -AGGTAAATACATAAACAAACATAAAAACAGTCCTATTGTAATTTTGGTTTGTAACTCTGC -TTTTTATTTTCTACATAATTTAAAAGGCAAATGCATAAAATGTAATTGTAAATCTGTTAG -CTGGTATACAATGAATAAAGATATAATTTGTCACATCAATAACATAAAAAGAGTAGAGCT -ATATATATAGCAGTAGAATTTTGGTATGTGATTGAACTTAAGTTGAAATAAATTCAAATT -AAAATGTTATAACTCTAGGATGTTATATGTAATTCTCATAGTAACCAAAAATGAAATATA -CATAGAATATAAACAAAAGGAAATGAGACTAGAAACAAAATGTGTCACTACAAAAAAATC -AACTAAAGATAAAAAAGAAATAATTGAGAAAATGATTGGCAAAAATCAGTAACTCTGACG -TATTAAAACTTTCCATGCTACATAAATCTGAAAACTCTATTTCACATAAAACTGGAGCTG -AAAGAAACAAATATTTACCTATAAAGTTAAAAGTTATATAGGGAACAAACACTAATTTTT -TTTAGAAAAAATTATAAAAAGAGTAAAAATATGCCTTATACTACCGTAATTTCATGTTTT -ACAGCTCTGGGAAAATAGAAAATAAAATGTTCTGTTAGCATGAATCCCTCTGTGCCCCCA -AAAAACCCTATGGATTGCATCATTATTACCTAAAAAGTCTATTCTCAAATGCAGCAGAGT -GATATTTTTTACAAGGTAGATATTAATTTTAGATATGGAATAATATTGGTGATTTCAATT -TTATAACACTGGGTTAAGATGAAAGAATGAGAAGATAAAGGTCCCTCAGCAATATAACTC -ACAAACATGTTCAGAAGCAGTAAGAAGTTACATTAATTATCTTTTGAAAGTCGATAATCT -ACATCTTTAATGTATGCATATAGCATAGCTAATGTACTATCCCTGGGTCCATTTATTCAA -TGAATAATTGCCGCTATGTGTCAGACATTTTTCTAGGCCTAGGAATGGATACATAAGTGA -ACAAAGCAAAGATTCTGGTTCTTGTAGAGTTTCCATTAAAAGACAATTTAGTAAAACTTT -TCTTCCCCCAAATTATAAAATCTGTAAGATGATTTAACAACATGTGTAAAAGTCATTGTG -GGCCAGGCACGGTGGCTCATACCAGGTGTGGTGACTCATAGCACTCTGTCACCCAGGATG -GAGTGCAGTGGCACAATCTCTGCTCACTGCAACCTCTGCCTCCTGGGTACAAGCGATTCT -CCTGCCTCAGCTTTCTGAGTAGCAAGGACTACAGGTGCACACCATCACGCCTGGCTAATT -TTTGTACTATTAGTACAGACGGAGTTTCACCATGTTGGCCAGGCTGGTCTCGAACTCCTG -ACCTCAAATGATCCATCTACCTCGGCCTCCCAAAGTGCTGGAATTACAGATGTGAGCCAC -AATGCCCGGCCTTATTTTCTACAACTTTGGTAACTTTAGCATATACCCCAAATCTGTAAG -ACATAATATTATAATTCAAATGCAACTCATGGCTTCTCTTTGTACTCTTTCTCTAGCTTT -TGAATTATTTATTCTAATACCAGTTTTAATTCTGACACAAAATCATGGGAGTTCTAATCA -AAATCCAACCTTTTATCATAAAAACTATGAAGAAATTATGAGTAGAATTTAAAAAGGAAA -ATAGGCCTATTAATTAGATTTGTCTTTGTAGCATTTAACTCTATAATAAATAATATTTTA -TGCCTATGAGTCCCCAACAAAGCCTCCAGCTTCTATTTAGATATAAACTGTAAAAGTCAC -TACTGGATCCACAAGCAAGACTATGGTAAATAAATTTCTCCACCTAACCAGCTTCTTTTA -CATGATGTTACATGTTTCTTTTGTTTTTTCATTTTGGCAAATATTGATTGTCATCTTCGT -GTTTGTCTATGTCCTAAGTGCTGGGATACAGAATCTGAAAAGATGGACACAGGACCTGCC -TTCAAGTTCACCCCCTTTTTTTTTTTTTTTTGAGATGCAGTTTTGCTCTTGTCACCCAGG -CTGGAGTGTACTGGTGAGATCTCTGCTCACTGCAACCTCCACCTTCAGGGTTCAAGTGAT -TCTCCTGCCTCAGCCTCCCAAGTAGCTGTGATTACAGGTCCCAGCCACCACGCCTAGCTA -ATTTTTGTATTTTTAGTAGAGACAGCGTTTCATCATGCTGGTCAGGCTGGTCTCGAACTC -CTAACCTCAGGTAGTCGACCCACCTCGGCCTCCCACAGTGCTGAGATTACAGGCATGAGC -CACCACGCCCTGCTAGGAGTTCACGCTTTAGTTGGGGAAAATATACAATAAGCAAGCCAG -TTTTTAAAATGAGAACTGCAATTAGAGTTAAATGCTACAAAGACAAACTCACAGGAAGAT -GGGATGTAGAATGATAAGGCTCTCAGAATAGTAAGAGAAACTATTGCTTCTTACGATGTT -TGTCTTTCTTTGTATCGGTGCTCAGCTGAGTCTGCAGTGCTTCAGAGGCAGCTTTCATTT -TATAAAAATCTATGATTTCTCCTTCCAGTTTTTTTTTCTCTTCCTCGAGCTTCCTTATCT -CCTCCTGTTGAATCATTTTAAGATGCTCGAACTTGTCCTGCAGCTGTGAAACCAATGTGC -AGTTGTGACACCAAAGCAGTGTGGCTGAACACCTAAAAGAATACGCTTTTTTTCTGATTA -TCAAACAAACCCAAATCATCACAGTAGACCACGATCTTAATAACAATCTCAAAAACTCAG -GAGTAAACACTCAGATATGGAATTTTTCTTTTCTTTCTTTTTTCCTTTTATAAGATGGAG -TCTCACTCTGTTGCCCAGGCTGGAGTGCACTGGTGCGATCTCAGCTCACTGCAACCTCCA -TCTCCCAGTTCAAGTGATTCTCCTGCCTCAGCCTCTTGAGTAGCTGGGACTATAGGCATG -CACCACCACTACAGGCGTGTGCCACCACACCTGGCTAATTTTTGTATTTTTAGTAGAGAT -GGGGTTTTGCCATGATGGCCAGGCTGGTCTCGAACTCCTGACCTCAGGTGATCCTCCCGC -TTTGGCCTCCCAAAGACTTTTTTTTTTTTTTTAATATAGAGACAAGTTCTCAGTACGTTG -CCCAGGCTGGTCTCAAACTCCTGAGCTCAAGTGATCCTCCCACCTCAGCTTCCCAAAGTG -CTGGGACTGACTGGATGCAGTGGCTCATGCTTGTAAACTCAGCACTTTGGGAGGCCAAGG -TGGGAGGATCGCTTGAGCCCAGGAGTTCAAGACCAGACTGGGTGATATAACACAATAGTC -AACTTCAACAGGAGAGAGAATCTGTAAACTTGAATATAGATCTTCCGAAATTATCCAGTC -AGTGGACAGAGAAAAAAAGAATAAAAGAGAGAAAAGAAGGCTGGGTGTGGTGGCTCAAGC -CTGTAATCCCAACACTTTGGGAGGCCGAGGCAGGCAGATTAAGAGGTCAGGAGTTCAAGA -CCAGCCTGTCCAACATGACAAAGCCCCATCTCTACTAAAAATACAAAAATTAGCCGGGTG -TGGTGGCACACACCTGTAGTCCCAGCTACTTGGGAGGCTGAGGCAGGAGAATCGCTTGAA -CCCAGGAAGCGGAGGTTGGAGTGCAATGTGAGCCGAGACCACACATTACACTCCAGCCTG -GGTGACAGAGCATGACTCTGTCTCAAAAAGAAAAAAAAAAGAGACAGAGAAAAGAAAGCC -AACAAGACACCATTAAGCAAACCATTGTCAGGTTATGGGAGTTTGAGAAGGAAAGTAGAG -AAAGGAGAATAAAGCTTATTTAAAGAATGGCTGACAACTGCCTAAATCATGGGAAAGATT -TAGACATCTAAATCCATGAAGCTTAAAGATTCCTAAAGAGGTTCAAACCAAATAGATACT -CACCAAGTCACAATATAATCAAATAGTCAAAAGTTAAAGAAACTTTGCAGGTCAGGACAG -AATCGAATAATACATTCAAAGTGCTGAAAGAAAAAAACTGCCAGCAACTAATACTATGTC -TGACAAAGCTGTCCTTCAGAAAGGAAAAAGAAATAATGTGTTTCCTCGACAAACAAAGCT -GAGGGCATTCAGGACCACTAGGTCTACCTTAAAAAAATGCTTAACGGAGTTTTTCAAGTA -AAAATGAATGAAGTTGGGAGCGGTGGCTCATGCCTGTAATCCCATTTTGGGAGGCTGAGG -TGGGTGGATCACCTGAGGTCGGGAGGTCAAGACCAGCCTGGCCAACATGGCAAAACCCCA -CCTCCAGTAAAAATACAAAAAATTAGCCAGGTATGAAGGCCACTGAGATCGTGCCACTGC -ACTCCAGCCTGGGTGACAAGAGTCAAACTACATTTCAAAAACAAAAAACAAAACAAACAA -AAAAAACAAAACTTGAGGCCTGGCCTTCTGCTCCTCTCCAACCTCCCCTTCTCTGGGCCC -AAGCCACCTTGGCTGAGGAGGGGGCGAGGAGGTGTGAGCCCCTGCCAGGAACCCCCTGCC -CGGACCAAGTGCTCGGCCCCCAGGCCTGCGTTCAGTGAGGCCTCCCGTGGCGTCAGCATG -TTCGTGTGGAGGAATGTGGAAGGTCACTCTGCGGCCGTGTTCTCCTGGTACTCCATCCCC -TTCCTGACCCCTCCCTGCAGCCACACGAGGCCCAGCAACCTGCCAGTCACTCAGTGGCCT -CCAACCAGAGAAAACAACCTGCCAAGTTGGCAGCTGTTGCTCATGAGCGTCCACCAGGTG -GGACAGGGAGTGTTGACCCTGGGCGGCCCCCTGGAGCCACCTGCCCTGAAAGCCCAGGGC -CCGCAACCCCACACACTTTGGGGTTGGTGGAACCTGGTAAAAGCTCACCTCCCACCATGG -AGGAGGAGCCCTGGGCCCCTCAGGGGAGTCCCTGCTGGACAGTGAGACAGAGAATGACCA -TGATGATGCTTTCCTCTCCATCATGTCTCCTGACACCCAGTTGCCTCTACCACTCAGATG -ATGTCAGGCCCAGTCCCTCAGTGCCCTGCGCAAGGAACAGGACTCATCTTCTGAGAAGGA -TGGACGCAGCCCCAACAAATCAGACAAGGACCACATCCGGTGGCCCATGAGTGGCGCTCA -TGATCTTCAGCAGGCGGCACCAGGCCCTGGCGGGGCGCACCAGGGTCACCCCAACCAGGA -TAACCGGACCGTCAGCCAGATGCTGAGCGAGCGGTGGTACACCCTGGGGCCCAATGAGAT -GCAGAAATACAACCTGGCCTTCCAGGTGAAGGTGGCCCACTTGCAACAAGGACCGAAAGA -AGTCCAGCTCAGAGGCCAAGCCCACAAGCCAGGGGCTAGCAGGAGTGTAACAAGGGCTCG -TGGGAGCGGAGCATATCAGAGACGGGCACTGCCACTGCCCCTGGGGTGTCCTCTGAACTC -CTGTCAGTTGCAGCCCAAACACTCCAGAGCTCGGATACCAAGGAGCAGCTTCTGTGGGGC -AGAACGGCTGCACACAGTCAGGGAACCTGGCTCAGCCTGGCCCAAGCCTTCTCCCACAGC -GGGGTACACAGCCTGGACGGCAGGGAAATAGACCGTCAGGCACTACGGGAACTGACACAG -GTGGTGTCTGGCACTGCATCATACTCTGGCCCAAAGCCTTCTACTCAGCATGGAGCTCCA -GGCCACTTTGCAGCCCCTGGTGAGGGAGGTGACCCGTGGGCAGCCCTGCTGCCGCCCACG -TGAGCTGCTCATTCCCAGCACATGGCCAGCGAGGTCATAGCGAGTGACGAAGAGCACACG -GTCATCCATGAGGAGGAGGGGGTGATGATGTCATTGCTGATGATGGCTTTAGCACCACCG -ACACCGATCTCAAGTTCAAGGAGTGGGTGACCGACTGAGAGTGGGGACAACTCTGGGGAG -GAGCCAGAGGGCAACAAGGGCTTTGGTGGGAAGGTATTTGCACCTGTCATTCCTTCCTCC -TTTACTCCTGCCGCCCCTTGCTGGATCCTGAGCCCCCAGGGTCCCCCGATCCACCTGCAG -CTTTTGGCAGTCTATGGTCACACCCTGTCCTCCTCCTACACATACTCGGATGCTTCCTCC -TCAACCTTGGCACCCACCTCCTTCTTACTGGGCCCAGGAGCCTTCAAAGCCCAGGAGTCT -GGTCAACGCAGCAGAGCGGGCCCCCTACGGCCCCAACCCCTGGGGATGGGGGCCCAGGGA -CGCCTTCCAAGGTGGCCTGTTTCCTCCCAATGGATCCTGCCACCTTCTGGTGCAAGAGAC -CTGAAAGTGTGGGCGACCTGGAGCTACCAGGCTCCTCAGTCATCAGGGTCCCTCCCAACA -CTAAGGCTTTCCTAGGCAGGAGCTGGGCTGAGCCACCCGGGGGGCAGAGCCTGAAGAGAA -ACTGACTGGGCTTTCGGGGTCGGGGCAGAGGGAACCCCACGGACATGGACCCCACACTGG -AGGACCCCACCGCGCCCAAATGCAAGATGAGAAGATGCTCCAGCTGCAGTCCAAAGCCCA -ACACCCCCAAGTGTGCCATGTGTGATGGGGACAGCTTCCCCTTTGCCTGTACAGGTGGAG -AAGCCGAGGACAGGCTCAGGGAACCGGAGACCAAGAAGGCGCTGTCCTCTTCACTGCATG -TACCCTGGACCAGTGCCGGCCCTGATCATGCAGCTCTTCCAGGCCCACTGCTTCTTCCTG -TCCACTAGGCCACAGCCGCCCTCCAGGCCCACTATGCACACATCTTCCCCTCCAAGGTTT -GTTCTGCCCCTGCCCTGACTCCCAGCCCTGTGGGGGTCCTGACCGCACCTCACCTGGCTC -AGACTCTTGACGCTGCCCTGGCTGCCCCACCAGTGCTTCTGCCCGAGAGTCACGTGAGGC -TGAGAGTAGGGGCAGGGGCAGCAGTGGTGCCAGTTGGGGGGCGGTCCAGTGGGAGGAGCC -TCAGCCTCGCAGGCTGCTCCGTGGGACTGATGACTGCATGATCTTCTGGGCACCTCACGG -ATCTTCAACTGCAGGTGAAACGGATGCTGGTGGTGGGTGCAGGGCCGCTGGGAGCTGCTG -CATGGTTCCCAGAGGCTGGACTGAGGCAGGTGCCAACTGAAGCTGCTGGGGCAGCATGGG -CAGGATGTTCTGCACACAAACCTTGGAGAAGAAGATGTGTGCATAGCAGGTCCACTGCTG -CTGCCCCTGCCCTGACTCCCAGCCCTGCCTGACCCCACCTCAACCTGCTCAGGCTCTGGC -ACAACCCTGGCTGCCCTGCCACTGCCTCTGCCCCAGAGTTGGTGCCTTGACAGCCTGGTT -GGAAGGGGACACCCCAGCCCTGCCTCAACACCTGGGGGTCTCCATAACTAGCACAGGCAG -GTGGGCAACCCCAAAGATCCCAGGACTCACAGTACCCCCTGAGAACATGGACAGTATGTG -GGGGTAGCAATGGAGGGCAGGATGGTTATCTTCTCCCAGGTGAAGCCATTTAATCCTTTC -AGTTTGGGACGGAGTAAGGCCTTCCTTTTTTTTTTTTTTTTTTTTTTTTTTTTTGAGACC -GAGTCTTGCTCTGTCGCCCAGGCTGGAGTGCAGTGGTGCGATCTTGGCTCACTGCAACCT -CTTCCCGCTGGGTTCACGCCATTCTCCTGCCTCAGCCTTCCGGGTAGCTAGGATTACAGG -TGGACGCTACCACGTCCGGCTAATTTTTGTATTTTTAGTACAGACGGGGCTTCATCATCT -TGGCCAGGCTGATTTCGATCTCCTGACATCGTGATCTGCCTGCCTCCCCCTCCCAAAGTG -CTGGGATTACAGGCGTGAGCCACCACGCCTGGCCAAGGCCTGCTCCTCTTATCTATACCC -CCTACCCCTGCAGCTGTGCCGGGGGAAAGCTGGGCAGTTTCCCTCCTCCGAGCCCCTGTA -CATACCATGAATTGTGGGACCTTCAGAGCTTTTCACTTTTCGGAAAATAGCTCCTGCTGG -GGCTACAAGATGGAGTGTGAAGAGGGCCTTGGGCCACAGGGAGGCGCCTGTGGACTAGGG -GGAGTTCATGCACCCCTTCTTTCCCCAGAGGGGCTGGACTCAGGTGAGTATGGGGGTGGG -GGCTCCTGCACTTCGACACAGGCAGCAGGAGGGTTTTCTCCCCATTCCCTCTGCACTCCC -AACTTGAGCTATACTTTTTAAGAAAGTGATTCACCCTGCCTTTGCCCCCTTCCCCAGAAC -AGAACACGTTGATCGTGGGCGATATTTTTCATTGTGCCAAAAAGTTGCCATGACCGTCAT -TAAACCTGTTTAACACCAAATAATAAGGAAAATAAAATAAAAAATTCGGGCTTGGCGCAG -AAACTCACTCCAAATAAATTACCTACCAAAACATTTACATAATGGTGGAAATATTCCAAA -ATTCAATATTTTGGGATTTATACACAAAAGATAAACAAATTAGAGGCCAAGAGGCTGCCG -GAAGGGAAAAACAGGGCCTGGAATGGCCGACGTGAGGAATGAGCTGGGCCTAAAGAGGCC -ACTGGCAGGCAGGAGCTGGACCTGCCGAAGTGGCCGAAAGGCAGGAGCTTTGGACTGGGG -AGGCCGCAGTGAGGCGAGAGCTAGCTGGGCGTGGAGAGTCCGCTGTGAGGCCGAGGCCGA -GGCTGGGCCCGTGCAGGCCTTCGAGACGCAGGAGGCCGGGCCTGCAAAGGCCGACTGGAG -ATCAAGTTCTGCGCCTGAAGAGGCTGCCAAAAGTCAAAAGCGGGGCCTGGGAAGGCCGCC -GAGAGCCATGAGCTGGGCTGGGCCGAAAGAGGCCACTGGGAGGCAGGAGGAGCTGGGCCT -GGAGAGGCTGACTCGAGGAAGTTTTGCACCTGGAGAGGCCGTCGAGAGGACGGAGCTGGG -CCCAGGGAGGCCGACTTGCTGCTCTTCCAGGCCCACTTCCAGGCCGACTTGAGGACGACT -TGGGCCTGCAGAGGCCGCCGGGAGGCTGGAGCTAAGCCTGGAGAGACTGACTTCGGGACG -ATTTGGGCCTGCGGAGGCCGCCGGGAGGCCCAAGCTGGGCCTAGAGGAGCCCACCGACCG -GAGGCCATTTGGGGCCTGCAGATGTCATCGGAGGGCCAGGAGCTGAGCCTGGAGAGGCCA -CCGCGAGGCCTGAGCTGGGCCTGGGGAGCTTGGCTTAGGGAAGTTGTGGGCCTACCAGGG -CCGCTGGGAGCTGGGCAGGAGCTGAGTCCAAAGACGTTGTTGGGACCTGGAGTCGGGCCA -GAGTCCGGCCTGGAGATGCAGCCGGGAGGAAGAGCTGGGCCCGGAGGGGGCGCCGGGAGG -CTGCAAGTGGGTCTGAGAGGCCAACTTGAGGAGGCCTGGCCTCTGCCTCCCGCATTGCCC -AGCTGTTCCTCCTGGCTGCATCTCCCACCTCCCAGCAAACAAGCTCTTTTGGCTCAGCTC -CCGCCTGCGTTTGTAGACCCCAAAGTTTCTGCAACCAAGCTCTTCAGACCCACATCCCTT -CTCCCAGTGACTGAACAGTCCCAGCTCCGGCTGGAGAAGGGTGTCTGCAGACCCCGCTGT -TGCCTCCCAGGGGAGTCTCCAGGCCCAGCTCTCGCCCCACCGCGACCTCCCAGGCCCAAG -TCCCTGCCTACCTCCCAGCAGCCCGAGTGCGATCCTGTTCCTCCCTCACGGTGGCCTGTT -GAGGCAGGGGGTCACGCTGACCTCTGTCCGCGTGGGAGGGGCCGGTGTGAGGCAAGGGCT -CACACTGACCTCTCTCAGCGTGGGAGGGGCCGGTGTGAGGCAAGGGGCTCACGCTGACCT -CTGTCCGCGTGGGAGGGGCCGGTGTGAGGCAAGGGCTCACACTGACCTCTCTCAGCGTGG -GAGGGGCCGGTGTGAGGCAAGGGGCTCACGCTGACCTCTGTCCGCGTGGGAGGGGCTGGT -GTGAGGCAAGGGCTCAGGCTGACCTCTCTCAGCGTGGGAGGGGCCGGTGTGAGGCAAGGG -GCTCACGCTGACCTCTGTCCGCGTGGGAGGGGCCGGTGTGAGACAAGGGGCTCACACTGA -CCTCTCTCAGCGTGGGAGGGGCCGGTGTGAGGCAAGGGGCTCAGGCTGACCTCTGTCCGC -GTGGGAGGGGCCGGTGTGAGGCAAGGGGCTCAGGCTGACCTCTGTCCGCGTGGGAGGGGC -CGGTGTGAGGCAAGGGGCTCAGGCTGACCTCTGTCCGCGTGGGAGGGGCCGGGGTGAGGC -AAGGGCTCACACTGACCTCTCTCAGCGTGGGAGGGGCCGGTGTGAGGCAAGGGGCTCGGG -CTGACCTCTCTCAGCGTGGGAGGGGCCGGTGTGAGGCAAGGGGCTCGGGCTGACCTCTCT -CAGCGTGGGAGGGGCCGGTGTGAGGCAAGGGGCTCGGGCTGACCTCTGTCCGCGTGGGAG -GGGCCGGTGTGAGGCAAGGGGCTCGGGCTGACCTCTCTCAGCGTGGGAGGGGCCGGTGTG -AGGCAAGGGGCTCACGCTGACCTCTGTCCGCGTGGGAGGGGCCGGTGTGAGGCAAGGGCT -CACACTGACCTCTCTCAGCGTGGGAGGGGCCGGTGTGAGACAAGGGGCTCACGCTGACCT -CTGTCCACGTGGGAGGGGCCGGTGTGAGGCAAGGGGCTCACACTGACCTCTCTCAGCGTG -GGAGGGGCCGGTGTGAGGCAAGGGGCTCACGCTGACCTCTGTCCGCGTGGGAGGGGCCGG -TGTGAGGCAAGGGCTCACACTGACCTCTCTCAGCGTGGGAGGAGCCAGTGTGAGGCAGGG -GCTCACGCCTCTGGGCAGGGTGCCAGAGGCATGAGTTGGGCATCAACAGGCCACCGTGAG -GGAGGAGCTGGGCCGCACGCGGGCTGCTGGGAGGCAGGCAGGGACTTGGCCCCGGGAGGC -CGCCGTGGGGGCAAGAGCTGGGCCTGGAGAGGCCCCTGGGAGGCAAGGGCGGGGCCTGCA -GAGGCTGTTCTCCAACCAGTGCTAGAACTGTACAGGCCACCAGGAGGCAGGAGGTGGGCC -CTCAGAGCTTGGCTGGAGAAAGTTCGGGGCCTACAAAGGCGGTTGGGAGCTGGGCAGGAG -TTGAGCCAAAAGAGCTTGCTTACTTGCTGGGAGGCAGGGCCGGGAGAGCCCGACTTCAGG -ACAACTTGGGCCTGCGGCGGTCGCCGGGAGGCCCAACCTTGGCGTGGAGGAGCCCACCGA -CCGGAGACCATTTGGGGCCTGGAGATGCCATCGGAGGGCAGGAGCTCATCCTGGAGAGGC -CACCGTGAGGCCTGACCTGGGCCTGGGGAGCTTGGCTTGAGGAAGCTGTGGACCGACCAA -GGCCGCCAGGAGATGGGTAGGCACTGAGTCCAAAGAGGTTGTTGAGAGGCAGGAATCGGG -CCTGGAGACCCAACCAGGAAGAAGAGCTGGGCCCGGAGAGAACGCCCGGAGGGTGCAAGT -GGGTCTGGAGAGGCCGACTTGAGGAGGTTCTGGGCCCGGAGAGGCCGCTGGAAGGGAAAA -ACTGGGCCTGGAAAGGCCGTTGTCAGGAATGAGCCCCATGGGCCTGAAGAGGCCACTGGC -AGGCGGGAGCTGGGCCTGCCGAAGCGGCCGAGAGGCAGGAGCTTTGGACTCGGGAGGCCG -CAGTGAAGCAACAGCTAGCTGGGCGTGGAGAGTCCGCTGTGAGGCAGAGGCTGGGCCTGT -GCAGGCCTTCGGGAGGCAGGAGGCTGGGCCTTGTCGAGGCCTGCAGAGGCCACCGAAAGT -CAAAAGCGGGGCTTGGGAAGGCCGCCGGGAGGCATGAGCTGGGCTGGGCCGAAAGAGGCC -ACTGGGAGGCAGGAGGAGCTGGGCCTGGAGAGGCTGCCGAAAGGCAGGAGCTTCACCTGA -GGATGCCACAGTGAGACACCATCTGGGTCTGGAGGGTCCACTGTGAGGCAGAGGCTGACC -TGTAGAGTCCGACAGTAGACAGAAGTTGGGCAAAAGCCTGATTTGAGGAAGTTTTGGGCT -TCAAGAGTCAGCCACGAGGCAGGCACTAGGCCTGGAAATGGCCTCACAGTCATAAGTTGG -GCCTAAATGGGCCACTGTGAGGGAGGAGCTGTGCCTGTTGAGGCTGCTGGCAGGCAGGCA -GAAATTTGGCCTGGGGCAGCTGCCATGAGGCAAGAGCTGGGCCTGGAAAAAGCCCCTGGG -AGGCAAGAGCAGGGCCTGCAGAGGCTGTTCTCAAGTCAAAGCTGGGCCTGTTGATGCCAC -CGGGAAGCAGAAGGTGGGCCTGGAGAGTTTGACTTGAGGAAGTTTTGGGCCTACATTGGC -CGCCATTAGCTGGACAGGAACTGGGCCAAAAAAGGCTGTTGTGAGGCAGCAGTTGTGCCT -GTAGACCCAGCCAAGAGGAAGAGGTGGGCCTGGAGAAGCCCCCATGAGGCAGAGGTTGGG -CCTGTAGACGCTGACAGGAGGCAGGAGCTGGGCCTGGACAGGTCAACTTGAGGAGATTTT -GGGCCTTCATAGGCCACCAGGAGGCAGCAGTTGGGACTAGAGAGTCTGACTTGAGTAAGT -TTTGGGCCCGGAGATGATGTCCTGGGACAGGAGTTGGCCGTGGAGAGGCCACCGTGAGGC -ATAAGCTGGATGTAGAGAGGCCAGTGTGAGGCAAGACCTGGGCCTGTCTAGGCTGCTGGG -AGACAGGCAGGAATCTGGCCAGGGAAGGTTGCCATGAGACAAAAGTTGGGCCTGGAAAGG -CCCTTGTGAAGCATGAGCTTGGCCTAAAGAGGCCACTGGGTGGCAGGAGCTGGGTGTGTA -GAAGCTGCTGAAAGGTTGGGAGCTTGGCTTGGGGGGTCCACAGTGAGGTAGAAGCTGGGC -GTGAAGAATCTGCTGTGAGGCAGACGTTGGGACTGTAGAGGCTGACGGGAGGCAGAGGCT -GGGCCTGGAGGGGCCACCAAGATGCAGGAGCTGGGCCTGGAGAGGCTGCAAAGAAGCATG -AGCTGGGCCTGGTGAGGTCAACTTGAGAAAGTTCAGGGCCTGGAGAGAAGGCTGGGAGGC -AGGAGCTGGGTCTAAAGAGGCCATTGTAACGATGGAGCTGTGCCTGTGGAGGCTGTTGTG -AGGCAGTAGCCTCATCTGCGGAGGCTGCCGTGACGTAGGGTATGGGCCTAAATAGGCCAT -TGAGAGTCATGAGCTTGGTCTGTAGAGGCTGACTGGAGAAAGTTCTGGGCCTGGAGAGGC -TGCCGGGAGGTAGGAGCTGGGCCAAAAGATGTAAGCACATTTGCATTTATTAGGCACTTT -ATTTCCATTATTACACTGTAATATATAATAAAATAATTATGGAACTCACCATAATGTAGA -ATCAGTGGGCGTGTTAAGCTTGTTTTCCTGCAACTGGATGTTCCCACCTGAGCGTGATGG -GAGAAAGTAACAGATCAATAGGTATTAGATTCTCATAAGGACAGCGCAACCTCGATCCCT -CACATGCACGGTTCACAACAGGGTGCGTTCTCCTATGAGAATCTAATGCTGCTGCTCATC -TGAGAAGGTGGAGCTCAGGCGGGAATGTGAGCAAAGGGGAGTGGCTGTAAATACAGACGA -AGCTTCCCTCACTCCCTCACTCGACACCGCTCACCTCCTGCTGTGTGGCTCCTTGCGGCT -CCATGGCTCAGGGGTTGGGGACCCCTGCTCAAGTGCATCCAAAACGACCCTTCCCACACC -AGTCTTCACAGTGGTCAAGGGCAGCAACCACTTAGCTCCCAAGGCATGTGCCTCAGCTGG -CATTTCGTCACAATCAACAGTAAGTGGTAGCTTGAGTCACTGTGAGGTCACCTACTGGAA -ATCACCAGCATCCCATTTCCCACTGGCAAAGAGCTCAGCACTGCCCCCTGGGAAACCAAA -CCTATGCCCAAATCCCATCTGTGTGGGTTTACCTCCTGGGACCCTTCCTAACATATAACC -TTCATAACATACTTGAGAGGCTGAGGTGAGACAATCGATTTAGCCCAGGAGTTTGAGATC -AGCCTGGACGACATAACTAAATCTCATCTCTACAAGGACGAGGTGGGAGGATCACTTGAG -CCCAGGAATTTGTGGCCAGCCTGGGCAACAAAAGAAGACCCCATCTGGCCAACATGGCCA -ACCTGGCCACCACGGTGAAACTCTGACTCTACAAAAATGATCTGGGCATGGGTGACATGC -GTGTGTAGTCCTAGCTACTTGGGAGGTTGAGATGGGAGGATTGCTTGATCTCAGAAGGCC -AAAGCTATAGTGAGCTATGATCACATCACTGCACTCCAGCCTGGATGGCACAGGAAGATT -CTGTCTCAAAAAAAAGAAAAGAAATATATATTTAATCTCTGTCCCTGGTTCCTGGCACAG -AGCTTCTAAAGCTCTTACAAAGACCTCAGTGATAGATGTGACAGGAGCATCTTTTGTTTT -AATATTTGGTCTTGGTCCCAGGTTTCTAACACAAGAGCCTCTAAGAACTTTGGGATCTCC -AGCATGGTAAGAATGCATTTGGGGATGTTGTTGAGATGACTGGGTGACTGCAAGCTCCTA -AATTTCTTCAAGAGGAGGGCTGATTACCATGCAACCACATGGTAAGAGGCTTGGAACTTT -CAGCCTCATGCACTGAACTCCAGGGGGAAGAGGGGCTGGAGACTGACTTAATCACCAACA -GCCAAAGGTTTTATCAATCATGCTTGCATAATAAAGCCTCCATAAACACCCTGAAAGGGG -TTTGCAGAGCTTTCAGGGTTGCTGGACACAGGAGATGCTGGGAGGGTCGCATGTTCAACA -GAGGGCATGGGAGCTCTGTGCCCCTCCGAACTTAACTTGCCCTGGGTATCTTTCTTTTTT -TTGAGACAGGATCAGGCTCTTTTGTCCAAGCTGGAGTGCAGTGGCACAATCTCAGCTTAC -TGTAACCTAAGCCTCCCCAGTCCCCAGCTCAAGGTATCCTCTCATCTCAGCTTCCCTAGT -AGTTGGAACTCTAGGTGCACAACACCACACCAGTTATTATTATTATTTTTTAATTTTTTA -TAGAGACAGGTTTTCACCATGTTGCCCAGGCTGGTCTCAAACTCCTGAGTTTAAGCGATC -CTCCCACCTTGGCCTCCCAAAGTGCTGAGATTACAGGCATGAGCCACTGCATCCAGCATG -CACGTCTCTTTCATTGACTGTTTCTGAGATGTATCCTTCACAATGAACCAGTAATAGGAA -ATGAACTGGCCAGATGTGGTGGCTCACATCTGTAATCCCAGCACTTTCAGAGGCTGAGGT -GGGAGGATCACTTGAGACCAGGAATTTGTGGCCAGCCTGGCCAACACAACAAGACCCCAT -CTATACAAAAAATAAAAGAAACTAGCCAGATGTGGTGGTGCAGGCATGTAGTCTCAGCTA -CTAGGGAGGCTGAGGTGGGAGAACCACTGGAACCCAGACAATCAAGGCTGCAATGAGCTA -TGACTGCACCATTGCACACCAGCCTGGGCAACAAAATAAGACCCTCTCTCTCAGAAAAAA -AGAAAATAAACTGTTTTTCTGAGTTCCGTAAACTGTTCTAGCAAATTATTAAACCCAAGA -AGACAGTTACGGGAACCCCCGATTGGTAACAGGTTGGTCAAAAGTATGGTGACAACTTAG -GACTTGCCATTGTCATCTGAAGTGAGGATGGCCTCGTGGGACTGAGCCCCTAACTTGTGG -GGTCTGTGCTAACTCCAGGTAGTGTCAGAATAAAGTCATGGGATACCCAGTTAATATCCA -GAGCACTGAAGAATCTGGTGTAGAAACTCCATACGTACATTCAGTCGGAAGTGTGTGAGT -AGAGACAAACATGGGCTTTTCTGTCACCTACCTGCTTAACTGCATAGGAGAGGCAATATG -TGGTGCTCATGAACAAAGCAAACATTAAAGTCAGACCAGACCCAACATTTGACTCAGTCT -TAATATCCAGGTGAGCCTGCGCAAATCATTCATTATTCCTAAGGTTTTCATCACTCCATT -CATAAAATGGGGATAACTGTGGCACCTACATGTGATTCTGTGAGAATTAACGAAATATTA -TGCTTGGGGTTATTGTGATCATTATACCTGTTCCAAACTATTTGACAAGGACAGTGATGG -ATGAAGACATCAAAAAATCAGAAACTGCAATGAGGTCTCTCAGGCAAAATTCCATACAAG -CAAATTACTGTGTCTACAAAGCATTCCTGCCACACTTAATTCACCATTCCCTGAACAGAA -TATGCCATCTTCGTTGTTCAGGTCTGTACAGTGCTGGTTTCCCTTCCCGGACAGTTTGCG -CTATCCCATCCCGGCCCATTCCCCATCCCTCCACCTCCCCCTTCCCTCCCCACTCTCATA -CAACTCTTCCTCATCTTTCAGGACTTGGCTTCAATGTCACCTTAACTGGAAGCTTCTCTC -ACTCTCCAGAAGAGCTTCCCATTGCACCTGATGCATGGGAAACATAATTTGATCATTTTT -AAGTTACAGTCCAAATCTTTTTGTACCTGAATAACATGTTGCCCAGTCAGTCTCTCTTCC -TGGATTCACAAGTCTTTCATGGTAGATCCAGCTGGAAGTGACAAAAAGACATCTTTTGAC -ATAAAGGGATGACACAGACAGACATAAGTTCTTAAATGTCTTAAATGTTATGTGAGAATT -AAACAGAATTCAAAGACTTGTGGGGAGCACTTAGGAAGTTACTGGGAATGTCATGAAGGG -TTAATTTGTATTTTATTTTATTTTTTGAGACAGTCTCATTCTGTCACCTAGGCTGGAGTG -CAGTGGTGCAATCAGGCTCACTGCAGCCTTGACCACCTGGGCTCAAGTAATCTCACTTAA -TTTTTATTTGGTTTAAGAAAGTCTTGGTTGAGGGTGGTGGCTTATGCCTGTAATCTCAGC -ACTTTGGGAGGCTGAGAGAGGTATATTACTTGAGGCCAGGAGTTTGAGATCAGACTGGGC -AATATATTAAGACCCTGCCTCTACCAAAAAACAGAGTGAATGTGTGGAAGACAATTTTTC -CACAGACTGGGAATGAGGGAATAATTTCAGGATGATTCAAGTGCATTACATATATTGTGC -ACTTTATTTCTATTATTACTACATAGTAATATATAATGAAATGATTCTACAACTCACTAT -AACGTAGACTCAGTGGGATCTCTGAGCTTGTTTTCCTGCAACTAGACTGTCCATCTGGGG -TGATGGGAGACAGTAACAGAATATCAGGCATTAGATTCTCATAAGGAGTACACAACCTAG -ATCCCTCGCATGCACACTTCACAACAGAGTTTGTGCTCCTGTGAGAATCTAATGCTGCTG -CTGATCTGACAGGACATGGAGCTCAGGTGGTCATGCAAGCGATGGGAGGGGCTAGAAATA -CAGATGAAGTTTCCCTTCACTCGCCTGCTGCTCACCTCCAGCTCTGTGGCCCTGTGGTTG -GAGACCGCTGCTCAAGTGCATTTGAAAGGAACCAACCCACGCCATTCTTCAGAGTCATCT -TTACTGCTGCAGTGGTCAACTTGTAGCACCCCTAAGCTCGCAGGACATATGCTTCAACTG -GCATTTCACAATCAACAGTATGTGGCAGCTTGAGTCATTGTGAGCTCACATCCTGGAAAT -CACCAGCATCCCATATCCCATTGCAAGGAGCTCAGCACTGCTCCTTGGATAACCAAACCT -ATTCCCAAATCCCATCTGTGTGCGTCTATCTCCTGGTACCCTTCCTAGCATCAATTCTGT -ATTTGTAGGAGTCCAATCAGGAGACACAAACCACTCAAAAGTTTAAACTAGAATGAGCAA -GATGGCTCACACCTGTAATCCCAGAACTCTGGGAGGCCAAGGTGGGTGGACTGCTTTGAG -CTCAGGAGTTTGAGAACAGTCTGGGAAACATGGCGAAACCTCGTCTCTACAAAAAACACA -AAAATCAGCTGGGTGTGGTGGCACTTACCTGTAATCCCAGCTACTCGGGAGGCTGAGGCA -GGAGAATTGCTTGAGCCTGGCAGGTGGAGGCTGCAGTGAGCAGAGGTTGTGCCACTGTAC -TCCAGCCTGGGTGACAGTGTGAGACCCGGTATCAAAAAGAAAAAACGTATATATATATAT -ATATATATATATATATATATATATATATATATATATGTAAATTTAATATAAAAAGTATTA -ATTTTGGCCAGGCAAAATGGCTCATGCCTGTAATCCCAGCACTTTGGGAGGCCAAGGCAG -ACAGATCACCTGAGGTCAGGAGTTCGAGACCAGCCTGACCAGCACAGAGAAACCCCATCT -CTACTAAAAATACAAAATTAGCTGGGCATGGTGGCACATGCCTGTAATCCCAACTACTCG -GGAGGCTGAGGCAGGAGAATTGCTTGAACCCAGAAGGTGGAGGTTGCGCTGAGCCGAGAT -AGCGCCATTGCACTCCAGCCTGGGCAACAAGAGTGAAACTCCATCTCAAAAAAAAAAAAG -GGTATTAATTTTTACAGAGGATCAGCACAATGAGGGACACACTAGCACAAAGTAAAGACA -ACTCTAGAGAATACGGAACTAGCAGAGGCCAGGCATTGTGGCTCATGCCTGTAATCCCAG -CAATTTGGGAAGCCTAGGCAGGAGGATCGCTTGAGGCCAGGAGTTGGAGACCAATCAGTG -CTAAATAGTGAGACTCTGTGTCTACCAAAAAAAAGAGACATTAGCCAGGTGTGGTGGTGG -TGCACACCCGTAGTTCCAGCTACTTGGGAGTCTGGGGTGGGAGAAATCCCTTGAGCCTGG -GAAGTCTACACTACAGTGAGCCAAGATTGTGCCACTGCACTCCAGCCTGGGCGACAGAGT -GAGACCCTGTCTTAGAAAGAAAAAAGAAAAGAAAGTGTTAATCCCCCTATGGGAATCTCC -TCTTCTCCTGCCCTCTCTGGAACCTCACTTGTCAGTTCTTCCTCCCACTTTCCTGTATCT -TTAACCTATCCCCCACTTTTAGCTCCTTCCCATCATCATTTAAATTACTCAAACTTCTTC -TGTTTTAAAAACCTCTCCCTAAACTCAGGGAGAGGTCTTCTGCACACACATTGAGCCATC -TGCTCTTCCCGGTGCCTTCTCTACAGCAGCCTGAGCCATGTCTCTAATCTATGAATCTCA -TCATGTTACTCCCCCATTTACATCACTTCTCCTTGCCTCAGGGATTAAGTCCAAACTCCT -TAACAGCCCCTGCTCTGCCCTGCCTTGCAAGGCAGCCTCACTGCTTGCCCCTCTCCATTT -CATCTGCTATGGAGTCCAACTGAGCCTCATCTGCCCCTTGAACGCACACTCTTTCTCCTC -TGGGAGTCTCTGAAGTGGGTAATATCCTCTGCTTATAATATGCTTCCCCTTAAACCTCTA -CTCTCTTCCTAGCTAGCTTTGACTCCTCTGTCACTTGTCCGCTTTGGCATCACCTCCTCA -TAGAAGACTTCTATGACTCCCGAGATTCTCAGGAGCATGGCAGGTGAAGTGCTCCTCCCA -TGAATGGATGGAGATTAGGGAGTGTGTGTTATTCATGCTTAATTCACCAGTGCTTAGCTG -AGTACCTGGCATAAAATAGTTACTGTGGTGGCCAAAGTAATAACCCCCACCGCCACCAAT -TGCTCATGTCCTATGTTACACAGCACAGTTACAGAGGAAGGGGGAATTAAGAGTGCAGAT -AAAATTAATGTTGCTCATCAGCTGACCTTAAAACAAGATTATCCTGGAGTATCTAGGAGA -GCCCATGTAATTACAAGCATTCTTTAAAACTGGAAGAGGGAGGCAGAAGGTTAAGAACCA -GAGACGGTGGGCACAATGGCTCATGCCTGTAATACCAATACTTTGGGAGGCCAGGGTAGG -AAAATCCCTTGAGTGCAGGAGTTCAAGGTCAGCCATGGCAACATACTGAGGTCCCATCTC -TACAACAAAATAAAAACAAAATTCACTGAGTGTCACGATGCTTACCTGTAGTCCCAGCTA -CTGGGAAGGCTGACATGGTAGGATTGCTTGAGCCTGGGAGTTTGAGGCTATAATGAGCCA -TGATAGGACCACTGAACTCCATCCTGAGTGACAGGGCAAGGTCCTGTTTCTGAAGAAAAA -AAGGACATTGGAATCAGGGCCCTCTCCATCCTGAGGTGCCTACAAGGCATCTCTCTCTGC -AAACGAGTAAACATCACCCTCCAACTCCTTACAGAGTGGAGCAACAGGAAAACTCCTTCA -CCTCATTTCTGTGCTGCTTGGGAGGCCTGGACAGCCCAATAACCAGCTCCTCGCTGATGA -AGCAATCAGGAAATGGCTCGAGTTGAGCTAAGGAGAATTTGGATCCTTCCTTTGGTTCTC -AGTAGGCAGGGTAGGGGCCAGGCATGGTGGCTCATACCTGTAATCCTTGCACTGTGGGGG -GCCAAGGTGAGAGGATTGCTTGAGGCCAGGAGCTCAAGACCAGCCTGGACAACATAGCAA -GACCTGGGTGGCACACACCTGTGGTCCCTACTACTTGGTAGGATGAGGTGGGAGGATTGA -TCACTTGATCCCAGGAGTTTCAGGCTGCAGTGAGCCATGATCACACCACTGCACTTCAGC -CTGGGTGACAGAGCCAGACCATGTCACAAAAAGTTAGAAAAAAAAAAGAGAGAGGGAGAG -AGACTATACACAGGCACCACCACATTTGGCTAATTTTTAAATATTCTGTAGAGACAAGGT -CTTGCTAGGTTGCCCAGGCTAGTCTAAAACTCCTGGCATCAGGCTGGGCATGGTGGCTCA -TGCTTGTAATCGCAGCACTTTGGGAAGCTAAGGCAGGCAAATCACCTGAAGTCTGGAGTT -CGAGACCAGCCTGGCCAACACGGTGAAACTCTGACTCTATCAAAAATACAAAAATCAGCT -GGGCAGTAGTGGCGTGTGCCTGTAGTCTCACCTACTCGGGAGGCTGAGGCAGGAGAATCA -CTTGAACCTGGGAGGTGGAGGTTGCAGTGGACCCCATCACTGCACTCCACCCTGGGTGAC -AGAGCGAGACTGTCAACAACAACAACAACAACAAAAACAAAAACAACAACAACAAAAAAA -ACTCCTGGCATCAAGACATCTTCCTGTCTTAGCCTCCCAAAGCCCTGGGATTATACTGTT -TCCTATAATTGAAGACACTTGTTCTTATACTGCTTTAAGGTATAAAGGAAGAAAAAAAAA -ACAGATAATGGCAAATGTTGGTGAAGGCCGGGCATGGTGGCAGCCTGTAATTCCAGAACT -TAGGGAGGCTGAGGTGGGCAGATCACTTGAGGCCAGGAGTATGAGACCAGCCTGGGCAAC -ATGGTAAAATCCCACCACTACAGAAAAATCTAAAAATTAGCCAGGCATGGTGGCGTACAC -CTGTAATTTTCAGCTACCCAGGAGGCTGAGATGAGAGAATCACTTGTGCCTGGGAGGTCA -CGGCTGCAGTGAACTGTGATGGCATCATTGCACTGCGGCCTGAGAGACAGAGCAAGCCCC -TATCTAGAAAAAAAAAATGTCAGTGAAGATGTGGAGGAATTGGAACCCACAAACATTACT -GGTGGGAACATAAAATTGTGTAACCATTTTGTTTGGGTATTTCTTTTCTTGTCATTTTAA -TTGGATTTTTAAAAAATCAAGACGGGGTTTCACTATCTTGCCCAGGCTGGTCTTGAATTC -ACGGGCTCAAGCCATCCTCCTAGCTGAGCCTCCTGAGTAGCTGGGATTACAGGTGTGAGC -CATTGCACCCAACTGGTATAGCCACGTTAGAAAACATTCTGGCAGTTTCTCAAAAGGCTA -AATGTACAGTCATCCTATAATGCAACAATTTCACTCCTAGGCATATATCCCAGAAAAATA -AAAATATATGTCCACACAAAAACTTGTACAACAATCTTCATAGCAGCATTATTCATAATG -ACCAATACATGGAATACATGGAAACAACCCAAATATCCACCAACTGATGAACAGATAAAC -AAAATGCAGTGTGTCTCTACCATGGAATACTGCCATAGAAGGAATGAAATATTGATACAC -ACTATGACATAAAGGAACTTTGAAAACACTGTGCTAAGAGGGAAAAAAAGCCACAAAAGA -TCACATATTGTACAATTCTATTTGTCCAGATTAGGCAAATCTATAGTGACAAAAAAATTA -ATCAATGGTTGCCTAAGGCTGGGGGCAAAGGTAGGTGGGGAGAGTAGGAGGTAGTGGCTA -AGGGGTATGGATTTCTCTATAGGGTAATGAAAGGTTCTAAAAGTGACTGTGGTGATCGAT -GCACAGCTCTGTGAATATTCTAAAACCTACTGAATTGCAGATTTCAATAAATAAAGTGAA -TGGTATGTGAATATTTTAATAAAGCTATTATTTAAAATAATAATAATAGGGGGCTGGGCA -CAGGTGGTCATGCCTGCCTGTAATCCCAGCACTTTGGGAGGCTGAGGCAGGAGGATCACT -TGAGGTCAGGAGTTTTGAGCCCAGTCGGAGCAACATGGCAAGATCCCGTCTCTATGATAA -AAAATTAGCTGGACATGGTGGCACATGTCTGTAGTCCCAGCTACTTGGGAGACTGAAGTG -AGAGAACCACTTGAGCCCAGGAGTTTGAGGCTACAGTGAACCATGATCATGTCACTGTAC -TGTAGCCTAAGCAACAGAGCAAGACGCTGTCTCTGAAAAGGAAAGAAAACAAATGCAAGT -TTTTATCACTTTGTGAGTGTAGCCAAGTTGGAGGAGAAATAGACAATAATAAAAGAGCAC -TGAATAATGACAGTGAGTGGCTGGTTAGGCTCAGTTGCTAGCTAAATGGCTTCTAAAAAA -TTCAATAAAGTTACAGCTCTGGGGACAGTCATGTAGTCAAAGAATGAAGGCGAAATTCAT -TACAATTGCCCATGGTCTTTATTTACATGCCTTCTAGTGAAAAATTCCTAAGTGCCTAAA -CAGCAAGTCTGCAATGATAGCAGCTGTTTATTAAAGACTACAAAAAAGAAATGGAGGCCG -GGCGTGGTTGTTCACATCTGTACTCCTTGAATTTTGGGAGGCTGAGGCAGGCAGATTGCC -TGAGGTCAGGAGCTCCAGAGGAGCCTGGCCAACATGGTGAAATCCCATCTCTACTAAAAA -TACAAAAATTAGCTGGGTATGGTGGCGGGCACCTGTAATCCCAGCTACTCGGGAGGCTGA -GGCAGGAGAATTGCTTGAACCCAGAAGGTGAAGGTTGCAGTGAGCCAAAATCGCACCATT -GCACTCCAGCCTGGGTGACAAGAGAAAGACTCTTATCTTAAAAAAAAAAAGAAAAAAAAG -AAATGGCATCTTCTTCAAGAATTACATCGTGTTTCATGATAAAGAAGCTCTAATTTTGCA -TTTGTTCAAGTATTGATGAGATTTACCCAATATGACACCCATCTTGGATAAAATGCAAAC -AACACAATTTCATTTTGTCATTAACAAAACCGATTAAGTAGTCTAATATAAATTGCGATC -TTATTAAAAACTGATCCGATTTAAAAAATTATGGAATTATGGAGCCAATAAGATGTTACA -ACCTGTTCCAAGGGGAATTCCAAAATCCACACATATCTGAGACCATCAAGTATGATGAAA -TATATTTGATTACTATATTGAAAAATAAACTGATTACATAGCCAACAATTGGACAGGGGT -CTCCTCATCCACAGCCACACAAACCCGATCATGCAGCTGTATGGTTACAAGGCCTACATA -GCCTAGAAGGGACTGGTCTGACTTGAGATTTCATTTGTATTTGTATTTTGAGACAGGGTC -CCACTCTGTCACCCAGGATGGAGTGCAGTGGTATAATCATAGCTCACTGCAACCTTGACC -AACTGGGCTCAAGAGATGCTCCTGCCTCAGCTGCCCCCATACCTGGGAATACAGGCAAGT -ATCACCATGTCAGGCATTTTTTTCATTTTTGTAGAGAGAGAAGACTTGCTATGTTGCCCA -AGCTGGCCTCAAACTCCTAGAATCAAGAGATCTGCCCATCTCAGCCACATGAGTAACTGG -GGCCATAGGTACATACCATCATGCCTGGCTATATTTATTTTATTTTATTAAATTTATTTT -TTTTATTTTTGTAGAGAGGAGGTCTTGCTGTGTTGCCCAGGCTGCTCTCAAACTCATGGC -CTTAAAACATACTCCCATCTCCTCTGCCTCTCAAACTGTTGGAACTATAGGTGTGAGCCA -CTGTACCTGGCCTGACTTGGGATTTCTTTTATCTAGCATCCTTTACTTGGTAGGATTGGG -AAAAGCAGTAGTGTTTTTTAAAATTACTTAATAATTCAATCAGAATCAAACTCAACCTTG -ACCACTGCCTTCTCTCACAGCTCACATCCAGTCTGTCAGGAAATCCTACTGACTGACTTC -AACATGTATCCAGGCTCTAACCATCTCTCACCACCACCATGAACCCCGTCAGGATCACTA -TCATCTCCCACCGGGATGTTGCCACAGCTTGGCTCCCATGCTTCTACCCAAATCTTCCCA -TAGTCTTTCTCAACTCGGCAGCCAGGTCGTGCTTTTAAATCAGGAGACGGATCATGTCGC -CTCTCTGCTCAGAAGCCCTCGGTGGTTCCCATTTTAGTCAGAGCAAAAGCCAAAGCCCCA -GCAATAGCGTCCCAGGGCTTACACGATCTGTACCGATCCCAGCCCAGCAACTCCCTGGCC -TCCTCGCTGACTTCGCTCCATCTCTTTGCTCCACTGGCCTCCTTCCAGAGCCTCAGACAC -ACCAGAGAGTTTCCTCCTAATGCCTTTATCCTGTTGACTCAGCCTACAATGCTCTTCCCT -CAGCACCTTGGCCAGCTCCATCACCTGCTTCAAACTTTTGCTCAATATTCACTTATGAGG -CCAACCCTGACCACTCTACTTAACACTGCCATCTGTCCCCATTCCCACCATGCTCATTTC -TTTCTTTCTTTTTGAAACAAGATCTTGCTTTATTGCCCAGGCTGGAGTACACTGGTGCAA -TCACAGCTCACAGCAACTTCAACCTCCCAGGCTTAAACAATCCTCCCGCCTCAGCCACCC -TAGGAACTGAGACTACAGCTGCATGCCACAACACATGGCTTTTATTTTTTTTTTTTTGAG -ACGGAGTCTCGGTCGCCCAGGCTGAAGTGTAAGGGTGCGATCTTGGCTCACTGCAATGTC -TGCCTTTTGGGTTCAAGTGATTCTCTGCCTCCCAAGTAGCTGGGATTACAGGCACCCACC -ACCACACCTGGCTAATGTTTGTATTTTTAGTAGAGATGGGGTTTCACCATCTTGGCTAGG -CTGGTCTTGAACTTCTGACCTCGTGATCCACCCTCCTCGGCCTCCCAAAGTGCTGGGATT -ACAGGCGTGAGCCACTGCGCCTGGCCTTTAAAAAAATATTTTTTTTAGACATGAGGTCTC -ATTATGTTGCCCAGGCTGGTCTTAAGCTCCTGGGCTTAAGCGATCCTCCCACCTCAGCCT -CCTAAAGTTCTGGGATTACAGGCGTGAGCAACTGTAACATGAGGTCCCAGCTTCGTGTTC -ATTTTTTGTTGTTGCTACAACAAAGTACCCTACATTTAGTGGCATCAAACACCACAAATC -TACCATCTTACAGTTCTGGGGGCCAGAAGCCCAACTAGGTCTATTAAGGCTAAAGTCAAG -GTGTCAGAGAGGCTGCATTCCTTCTGGGGGAGGCTCTAGACAGAATGTGCTCCTTTGCCT -TTTCCAGCTTCTAGAAGCCACCCCCATTCCTTGACTTACCTCGTGACTCCATATTCAAGG -CCAGAAGTGCAGCATCTTCAAATCTCCCTCTCTGACCTCTTCTTCCATTACCACATCACT -TTCTCTAATTCTGACTCTCCTACCTCATTCTCTTATAAAGATCCTTGTGATTGGTGGGTA -TGGGGGCTCCCATCTGTAATCCCAACATTTTGGGAGGCCAAAGAGGAAGGATTGCTTGAG -GCCAAGAGTTAGAGATCAGCCTGGGGAAAATAGGAAGATCCTGCCTTTACAAAATTAAAA -TCAGCTGGACATGGTGATGCATGCCTGTAGTTCCAGCTACTGGAGAGGCTAAGGTGGGAG -GATTGCTTTAGCCTAGGAGGTCAAGGCTGCAGTGAGCTATGATCACATCACTGCACTCCA -GCCTCAGTGGCAGAGTGAGACTCTGTCTCCGATATAAGAAAAGAAATATACATTTGGTCT -CTGCCCGTGGTTCCTGGCATAGAGCTTCCAAAGCTCTTATAAAGCCCTTCGTGACAGAGG -TAATAGGAGCATTTTCTGTTTTGATATTTAGTCTTAGTCCCAGGTTCCTGACACAAGGGC -CTCTAAGGTCTTTCAGATCTGCAGCATGGTAAGAATGCATGTGGGATGCTGTTGAGCTAA -CGGGGTGGCTGCAAGCTCCGAGACTGCTTCAGGAGGAGGGCTAGCTGCCAGAGAAAGCAA -CCACATTTTTTTTTTAAAACAGAGTTTGGCTCTTGTAGCCCAGGCTGGAGTGCAATGGCA -CAATCTCAGCTTGCTACAACCTCCACCTCCCGGGTTCAAGCAATTCTCCTGCCTCGGCCT -CCCGAGTAGCTGGAATTATAGGGGTGTGCCACAATGCCTAGCTAACTGTTGTTATTTTTA -GTAGAAACGGGGTTTCACCATGTTGGTCAGGCTGGTCTCAAACTCTTGACCTCAAGTGGT -CCATGTGCCTCAGCCTTCCAAACTGCTAGGATTACAGGAGTGAGCCACCGCACCTGGCCC -CAACCACATTTTTTGAGGCTTGGAACTTTCAGCCTCACCTGCTGAACTCCAGGAGGCAAA -AGGAACTGGAGATTGACTTAACTACCAATGGCCAGTGATTTTATCAATCATGCCTCCATA -AACACCCAAACAGCAGGGTTTGGAGAGCTTCTGTGTTGCTAAACACAAGGAGGTCCTGGG -AGGGTAGTGTGCCCAACAGAGGGCATGGAAGCTCTGTGCCCCTCCCCACTTACCTTGTCC -TGTGCATCTCTTTCATTGGCTGTTCCTGAGATGGAGCCATTACATTGAGCCAGTAATAGA -AAATAAGGTGGCCAGATGCACTGGCTCATGCCCGTAATCCCAGCACTTTGGGAGGCAGAG -GTGGGCGGAATCACTTGAGCCTAGGAATTTGAGACCAACCTGGGCAACATAAGAAGACCC -CATCTATACAAAAAATAAAAGAAATTAGCCAAATGTGGTGGTGGGAACCCTGTAATTCCA -GCTACTTGAGAGGCTGAAGCAGGAGAATCACTTGAGCCCTGGACGTTGAGGCTTCAATAA -GCTATGATTACACCACTGCACACCAGCTTGGACAACAGAGCGAGGCCCTGTCTCTTAAAA -AGAAAAGAAAAAAAACTTGTTTTTCTAAGTTCTGTGAGTTGTTCTAGTAAATAATTAAAC -TCAACAAGAGGGTCATGGGAAACCCTGATTTCTAACTGGTTGGTCAAAATACAGGTGACA -ACCTAGGACTTGCAACTGGCATCTGAAGTGAGGGTGGTCTTGTGGGACTGAGCCCCTAAC -CTGTGGGTTCTGTGCTAACTCTAGGTAGTGTCAGAATGGAATTGTGGGATACGCGGTTGG -CATCCAGAGAGTTGGAGAACTGGTGTAGAAACTCTGCACACACATTTGGTCAGAAGTCTG -TGAGTAGAGAGAAACGTGTTGCAGGAAGTCAGGGACCCCAAACGGAGGGACTGGCTGAAG -CCACAGCAGAAGAATATAAATTGTGAAGATTTCATGGACATTTATTAGTTCCCCAAATTA -ATACTTCTATAATTTCTTAGGCCTGTCATTACTGCAATCTCTGAACATAAATTGTGAAGA -TTTCATGGACACTTATCACTTCCCCAATCAATACCCTTGTGATTTTCTATGCCTGTCTTT -AATCTCTTAATCCGGTCATCTTCGTAAGCTGAGGATGAATGTCCCCGCAGGACCCTGTGA -TAATTGCGTTAACTGCACAAGTTGTTTAAACAATATGAAACCTGGGCACCTTGAAAAAAG -AACAGGATAACAGCAATTTCAGGGAACAAGGGAGATAACCTTAAACTCTGGCTGCCTGTG -GGCCGGGTTGAACAGAGCCATATTTCTCTTCTTTCAAAAGCAAATAGGAGAAGTATTGCT -GAATTCTTTTTCTCAGCAAAGAACATCCCTGAGAAAGAGAATGCATCCCTAAGGGGAGGC -CTCTGAAATGGCCGCTTTGGGGACGGCTGTCTTTTACAGTCATAGATAAGGGATGAAATA -AGCCCTGGGTTCGCGTGGCGCTCCCAGGCTTATCAGGACAAGGAAATTCCCGCCTAATAA -ATGTTGGTCAGATGGGTTGTCTGCTCTCAAACCCTTTCTCCTGATAAGATGTTATCAATG -ACAATGCGCGCCCGAAACTTCATTAGCAATTTTAATTTCGCCCCAGTCCTGTGGTCCTGT -GATCTTGCCCTGCCTCCATTTGCCTTGTGATATTTTATTACCTTGTGAAGCATGTGATCT -CTGTGACCCACACCCTATTCGTACACTCCCTCACCTTTTGAAAATCACTAATAAAAACTT -GTTGGTTTTGCGGCTTGGGGGGCATCACGGAACCTGCCGACGTGTGATGTCTCCCCTGGA -CATCCAGCTTTAAAATTTCTCTCTTTTGTACTCTTTCCCTTTATTTCTCAGACTGGCTGA -CACTCAGGGAAAATAGAAAAGAACCTACATGAAATATCAGGGGTGAATTTCCCCCGATAT -CACACTGGCTCTTCTCTCACCTGTCTACCTGCTTAACTTAATAGGAGAGGCAATGCATGG -TGCTCATGAACAAGGCAAGCATTAAAGTCAGACCAGACTAACATTTGACTCAGTCCTAAT -ATTCAGGTGAGCTTGGGCAAATCGCTCATTAACCCCAAGTCTTCATCATTTTGTGCATAT -AATGGGGATAACTGTGGCACCCACCTGTTTTTGTGAGAATCAATGAAATATTATGCTTGA -TGTTATTGTGATCATGATACTATCTGACAAGGGCAGTGATGCATGATAACATCAAAAAAT -TAGAAACTGTAATGAGGTCTCTTGGGCAAAATTCCATACAGGCAAATTACTGTCTCTACA -AAGCATTTCTGCCACACTTAATTCACCATACCCTGAACAAAATGTGCCATCTTCATTGTT -CAGGTCTGTATAGTGCTGGTTTCCCTGCCTGGGCAGCTCACTCCATCCCATCCCAGCCCA -ATCCCCATCCCTCCACCTCCCCCTTCCCTCCCCACTCTCATACAACTCTTCCTTATCTTA -CAGGACTTGGCTTCAATGTCACCTTAACTGGAAGCTTCTCTCCCTCTCCAGAAGAGCTTC -CGATTGCACTTGATGCATGCACTATTATTTGATCATTTTTGAGTTACAGTCCAAGTCTTT -TTGTACCTGAATAACATGTTGCCCAGTCAGTTTCTCTTCCTGGATTCAGAAGTCTTTCAT -GGTAGGTCCAGCTAGAAGTGACAAAAAGACATTTAAAAAAAAAAAAAAAGAGGGATGACA -CAGACAGACATCAGCACTTAAAAGTTTTAAACGATATGTGAAAAACAAAATTTAAGGGCT -TCTAGGAGAAATGTAGGAGGGAAGGTGTTACTGGGAAATATGATAGAAGGTTAATTTTTA -TTTTATTTTATTTTTAGAGAAAGGGTCTTGCTCTATCACCTAGGCTGGACTGCAGTGGTG -CAATCACAGTTAACTGCAGCCTCAACCTCCAGGGCTTGAGCAATATTCCCATCTAATTTT -TATTTTGTTTAAGAAATGCAGTCTTGCTCTTAGCAAAGCTAAAGTGCAATGGTGTGATCA -TAGCTTACTGCAGCCTCAACCTTCTAGACTCAAGTGATCCTCCAGTCTTAGCCTCCCCAG -TAGCTCGGACTACAGGTGTGCACTGCAACGTGTAGCTCATTTTTTTTTTTTAATTTTTAG -TAGAGACAAAGTGTCACTATGTTGACCAGGTTGGTGGTGATCTCCTACACTCAGGCAGTT -CTCTCACCTCAGCCTTCCAAAATGCTGGGATTACAGGTGTGAGCTGCCACACCTGGCTGA -GGGGGTTAATTTTTAATTATATAAAGAGCTCAAAGCAAATATTAGAAGGAGCCTAAATGC -CTCCAGCAGTTGACTGGTACTGGTAAATTGTGATACATCCATATAATAAAATATTATGCA -ACCATGAAAAGGATTAAGATAGATCAATAGGTATTGGCACAAATGTCCACGAAATATGAA -AATATGAAGTGATGTTCAATCACCATGTACGTATCTTGAAGGATATGGCCCATTTTCTCA -ACTGCAATTATTTCCTGAGATAAGATTATGGGTCTAAAGAGTGAAGGACATTTTTCACTT -ATTTAAAAGTATTTATCATTTTTATAATTTAATAAAAGATTAAACAGATCATTGAATTAG -TAAAAGACAAAGTAACTCTATAAATAAATGGAAAAGACACAGATACCCCAGGCATGGTGG -CTCATGCTTATAATACCAGTACTTTGGGAGGGGGTGGTGGGGGGATTGCTTGAGGCCAGG -AGTTCCAGACCAGCCTAAGAAACAAAGCAAGACCTCCTCTCTAGTAAAAATAAAAAAATA -AAAATAATTGGCCAGGCATAGTGGCATGTGCCTATAGTCCCAACTACTGAGGTGGAAGGA -TCACCTGAGCCTAGGAGGTCAAGGCTGCAGTGAGTTGAGACTGTGCCACTACACTGAAGC -CTAGGAGACAGAGCGAGACTTCATCTCAAAAAAAAAAAAAAGGACAATAAAGAAATAAAG -CTAATAAGCTAACATAAGGAAAGATAAAATATGTGACAAATAGGCTGGGCACATGGCTCA -CAGCTGTAATCAAGCACTTTGGGAGGCCAAGGCGGGTAGATCTTGAGATCAGGAGTTCGA -GACCAGCCTGATCAACATGGTGAAACCACGTTTCTACTAAAAATACAAAAATTAACCAGG -CATGGTGGCATATGCCTGTAATCCCAGCTAATAGGAGGTCTTTCATTTATCACACAGAAA -ATAACTTGTTAAATTATAATACCTGTGTGGGCGAAGGTGCAGTGAAATGGCCATTTTCTT -GTAGTATTAGTGGTGTTTAAAATGTATATAAGCCTTCCAGCATAAAGCTTGGAAATTTTT -TTTAAATCATACAGACAGTGACTCATTATACTGCCTCCTCCAACTCCTGGCCTCAAGCAA -TCCTCCCACCTCAGCCTCCCAAAGTGCTGGAATTACAGGCTGACAGCCACCATGCCTGAA -AGCTTTGCAATTTACATCGAGGGTAATAAGAATGCTCATGCCCTGTGACTCACAGTAATC -TCACTTCTGGAAATTTCACCTTTGGATATAATTCAACCTAAACAAAAGGTCATATGCACA -AACACAGTGAAAATCTGGGAGTAATTTTTTTCTCTTTTTTTAAAAAAATATGGAATGCTT -CACAAATTTGCATGTCATTCTTTCACAGAGGCCGTGCCAATCTCTCTATTGTTCCAACTT -AAGTATGTGTGCTACTGAGGCAAGCATGAGTAATTTAAGATAGGGTGGTTAAGTGAAATA -AGGAAGAATTATGGAGAATTTAAAAATCTATGCTATTTATAGGCACCTAGTAACAGCTCA -GTAAATATTAGCTGCTACTATTATTATTTTTATGGTAATTTCACTCAATTAAAAACTGTC -GTTAAAAATTGCCATTGTCATGGAACATAATGTCTCCTACTGTATAATTGTAGAAACAGA -TACAATTTGTCCCTTGGTATATGGGGGGATTAGTTCCAGCTCTCCCATTTCTGTGTATAC -CAAAATCCACGCATACTCAAGTTTTCAAAGTCAGTCCTGTGGAATCCACATATAACACAA -ATGGGAAAATTAGTGAGGTGTGGTGACAAGCACCTGTAGTCCCAGCTACTTGTGAGGCTG -AGGCAGGAGGATTGCTTGAGCCCAGGAGGTTGAGGCTGCAGTGAGCCATAATTGCACCAC -TACACTCCAGTCTGGGCAACAGAGTGAGACAGAAGGTTGACTTTTTAATAGAATTTTTCT -GTTCACTTGAAGATATGGTCAGGATTGTGGCATATGAAAATTCTTCATAAAATAACTATC -TAATCCAATTAATGCTGGAATTGGGAACAGCAGAAGTGTCATCTCAGAGCTACTCGCAAT -GAAAGGTGATGTCTGGGGCTCAGGTGTGTTGAGGTCCCCATGCCTGGACTATGGGTGCTG -AGTGGGATTTACTTGTCCATCCATTTTCTATATTCCAGCACTGGGAAACTAGGGACAGTA -CTTGTTCTCAAGGGAATCTTCAGCTTAGGTGGCTCTGTAAAAGAGAAATTACATCATTGA -AAAATCGTCGCAGGTCAGGTGAGGTGGCTCATACCTATAATCCCAGCCCACTGGGAGACT -AAGGCAGGAGGATTCCGTGAGGCCAGGAGTTCAAGACCAGCCTGAGCAACACAGTGAAAC -CTCATCTCTACAAAAAATTAGAAAATGAACTGGGTGCGGTAAAACATTCGTATAGTCCCA -GCTACTCTGGAGGCTGAAATAGGAGGATCGCTTGAGCCCAGGAAGTGGAAGCTGCAGTGA -GCTCTGATCTCACCACTGCACTCTAGCCTTGGTGACAGAGTGAGACCCTGTCTCAAGACA -CACACAAACACACACACACACACACACACACCCCCAATCTCACTCTGTCCAGCCTTGACT -AATCAAAAGGGCCTTCTGGTTACAGAAGAGGTATGCTCTTTTGTAGGACAGGGAGAGACC -AGCAAGCTTGTTCACAGACTTTTCCTCATCCTCTGCTTAGTTTTCCAAGAACCCTCACAG -TGGAAATGGAGTCTCTGGGAAAATGACCTAAATCTTTGGGTTACCAGGGGAGAAATATGC -CTCCTTTGTCAATTAATAAATGGAACATCTGCCTTAAAATCCAGGGAGTTCTGCTAGAAT -GAATCACTCCCTAAGACCCTGACCAATGCATGGAACATGAAAAACTGAAGTTTAACTGGG -CGCGGTGGATCACGCCTGTAATCCCAGCACTTTGGGAGGCTGAGGCGGGCGGATCACCTG -AGGTCAAAAGTTCTAGATCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATA -CAAAAATTAGTTGGGCATGGTGGTGGACACCTGTAATCCCAGCTACTTGGGAGGCTGAGG -CAGGAAAATCGCTTGAACCCGGAAGGCGGAGGTTGCAGTTACTTCTAGAAGAATTTCCAT -TAGCCCTTTGAAATCCTTCAACATTCATGAAGGCCAAAGAGTTTTCACCTAATTTAATCT -GATGGGTATGTGACCAGAGTCTTTCTAGGGAATAGAGACTCCCAAACAGTTCGACTGGGA -AGTGAGGAGAGAATTTATTACTCAAAACCAAAGGGAAATGAAAAGAGGCCAACATAGAAT -GTCATTATTCTTTCTTGGCGGGGAATGGATTCCAGAGTCATTCTGTGACCTTTACATGAC -CTCCTTATTAGCATCTAAAAGCTTCCAGTGTAGGATGCAGCCAGCTAGGTTCTCTTCTAA -TGTAATAAAATTTGCTTCGGCAAATCTTATGCAGAGCCATCTCCAGGCTCCAGAAACAAT -AGGCTATAAATTACTGGATCTCCCATTTGATACAATGAAGTATGAGCATGGTCCTGAATG -ACTCCTCTACATACTACTCTGGGTGGCTTGAAGTGAATTTGATACAAGAACTGGAGCGAG -GGCAAAGCAGAGCTAGATCTAGGATTAATGTGCTTGGGCCCAGCTCCTCACTACTCACCT -ATGAGTCTAGTTCCAGAACCCAAGTAGAGGATGGGGAAACAAGGCTCCTGACTTTTTTTC -CCTAATATCTGCATCTCTTTCACATTTCTTATCTCCTTGCAAAGAAACTAAACAGGCTCA -ACTGAAATAACTAAATGATTAAACCCTATACAGAGAATCTCCAAAGACTGACAAAATATC -ATTCAAGACTGTTACACAGACAACCTTGAGGATGACTTGATGTACCAGTGATCTACAATA -TTTGGGATCATTCCAAATTCCCATCAAGGATCTGCCTATATCAACAAAGGAGCCAAGGAC -CAACCATTCAAATGGGCCCTGCTGCCAAGCCTTTTTTTTTTTTTTTTAACAATGCCATCT -CTTCATATTGTTCCATTTAACAAAACTGCAGCCCTTCATCTATCCTTAAGTCCCTTGGCC -AGTGGTACAGAGCCAGAGTATGCTACTCCCTAGCAGGAAATCAACAGGATGACCTACTAA -ACACCATTCAGAAGATGCTAAGACCCATGAATTGCAACAGGAAAGAAAAGACAGAGAATT -AGTCAGACAGGTACATGCTGTGCCAAAAGTGCACTACAGCCCCCACCCAATTCTGCCTAA -TCCTAGCTGGGCTGACACCAACCTGATGAGACAGGCCTATAAGATCTCAAACTAAAACAG -AAACTCCTGAACTGGGTTCTTTCGAGCCCAGGAAGCAGCAGTAAATCATTAAAGAACAGA -TAAGTTCTTAAGGTGAGGGAGAGTTTCAGATAAATGGAATGCTGGTAGAACACAGGGCCC -AAAGGAGCAAAAGTTAACCTAAGCCCAGGTAGAACCTTGTTTACTAGAGTATTAGGCATG -GGTTTGGGCAACTATTCTAACCAGAGAAACTGGCTTCAGTGAGGGCAAGTTGGCAATCCA -AGGTATAGCATGCATAGGGCTGGCAAAATTCAGGGTGACTGAAGCAAAAGCTTCATAACC -AGAAAGACCACATCTGGGGGTAGAGCACAAAACTCTCAAGAGATGAATCTTTGTAAGAGT -GAGGCAGAACTATATAGCAGTTTTAGGAGATCTGTTGGTGCCCAGCAAGAGCTCCAAACG -GGCTATATGCAGGGATGCAGGCTGTAGTCTCAGGAGAGGAGGTTCACAAAAGTCATTCAG -TCCAAGACCTCAAACTGTGTTCTCTACTAAAAGGAATCAAGGTTCCCTAGAGAAATGGCT -GACTCCATGTATGGTGCAGTATATTGATCCTGGAACATCTGTTTTGCCAGAAAGCAAGGA -AGCCATCAAAGTCCAACAGGATCACTTCAAAAAGACATGAAAGTCAACTTGAAGAGATAA -TTATTAACCTAGATGAGACAATCTAAGCATCCAAAACAATAAAGACTGCAATGGCCTGAA -ATACATCAAATGCAAACAATAATCTATGAGTTCATAATGGTATTCAGAAAAAAAAACTAC -TGGTCATTAGAGGGAAGGTTACTAGGTCACTAACTTACTACTCTGAAAAGTGACTTAAGA -TGAGAGGTAGGGTGGAAAATTAGCTATTTATTCAGTCTTTCCTGTACAAACATAAATTTT -TAGGGAGATTGAAGCAGATGAAACAAATCTGGAAAAATGGAGGTAACTGCTTAATCTGCG -GGTTGGGTGCATGGAGGTTCAACATATTTCTTTTGTGTATATTTGAACCCCCTACAAAAA -AAGCACAAGAGAGAATGTGAGCCAAGCAGCTTAGGGTTTAGGCAAGGCTTCTGCCTACAA -GAGACACTAGGATATGAGGGGTAGTTTTAGCCCTAATGGGCTGAGCCAACTGGAGGTATA -TAGGGAAGTGCTAAATTGCAGAGGTATCATGTTGCCCAGCACTTGATCAAATCCTAGATC -CTAGGTCTGCTTGGTAGCATGCTTCCTAGGTAGTGGATCTGAGGCTACCTATAGAACTTC -CTTTGCAGTCATAGTTCGCTCAGAAACTACAAAAGTGCTTGCTCTTGAAAATGGAGTCTT -TGTCCATTTCATGCTTCTATAAAAGAATACCACAGACTGCATAATTTATAAAAAGGAAAA -AAGGAAGGAAAGAAAAAAGGAAGGGAGGAGGGAAGGAGGGAAAAAGGGAAGGAGGGAAGG -AAAGGAAGGAAGGGAAAGAAGGAAAGGAAGGAAGGGAAAGAGAGAAAGAGGGAAGGAGGA -AGGGAGGGAAGGAGGGAGGGAGGGAGAGAGAGAGGGAGGGAGGGGAAGGGAAGAAAAGGG -AAGAGAAGGGAAAGGAGGAAGAAAAGGAAAGGAAAGGAATAAATTTTATTTCTTAACAGT -TCTGGATGTTAGGAAGTCCAAGGTTGAGGGGCCTGCATCTGGTAAAGGTCTTCTTGCTGC -ATCATCCCACTACAGAAGGCAGAAGGAAAAGAGAGTGCAAGAAAGCAAGAGGGCAAAAGG -GGCTGAACTCTGTTTTATAATAAGCCCACTCTGTGATTACTAATCTATTACCACAATAAC -AACATTAACTCATTCATGAAGGCTATTTTATTAGGCCCCACATCCCAACTGTTGCATTGA -GGATTGAGTTTCCAGCACATAAACTTTGGGGGACACATTTAAACCATAGCAGAGCACTTA -GGTTAATTCAACTAAGAGGAGCTGGGAAAATCAAAGGCATGAGAAAGACAGCAAAAGCTA -GCAGAGAGAAATGCATAGGTTAAGGAAAAAAGTCACAGTGAATCCTGTAGTGCAGGCTAC -TTTATGAAAAGCACCTAAAAAAGATCTCATTAACTCCCCCAGCTCACCTCCACGCACATC -TAAAGAGCCACACACAGCACCACCAAAGGCAGCACAATGAGAACAGCATTCTCCTCAACA -GACAAGCTGGGAGTATCTAGACACCCGACCTCAATAGCTCCAGAACAGCCCTAAAACATT -TCCTCCCTAACCACCACTCAAGTCACCAGCTTGGAAAGTATTAAGAAAACCCAAATCCTG -ACACACCACTATGAAACAACTTAAAACAGCAAAGAACAACCCATTTAAACAGCAATGCCA -GCTGTTGGGAAAAAAAGGAACAATGAGTAGAGGAGAAACAGACCTCTCGGGGTCCACCAA -GACCCAGTCTCTCAGCTTCAGCACTTTTAAATGCAGAATCCATACCCCTCTGGGGCCTGT -GGAGCTCCACAAGGCATGTCGTCCTCAAAGATAAATGAGCAGGCAAGCTGGCTAGAAAAC -CACTAAGGGTATTTATTCTTTAAAGAATCTTTACAGGGTCAAAGAAGAATGGGTCTTAAC -TGGCTATGTGAACTCCCCACAGATTCTGAGGATGATGTCAGTATCCCTTTCCAGATGTGT -TTAACACTTTGCAGTCACTTGTATTCCTGCTACTGAGTGCCAGTGCTTTGCTAATTTGAA -CTGATTCCAGCTCACGCTGACCCCAGCTCCCTGGATGTTACCATTAGCCAAGACTGTCAC -CCATACTGTACCCTTTCAAAGAGTCCTAAAAACAGCTCTTCACCTACTCTTCCAAGACAA -GTAAAAATGTCTGCCAAAGAAATGGGGAAAAAAGATTCAGAGAGTGAAAACAATTAATAT -ACTAACAAGAGAGCAAAAAGCAAAGGGGGAGGAGAAACTAGGAAAATCATATATGGGCTC -TCACCTATTTCCAAAGCTGGGCTAATGTCCTTTTGCTTGTGTCTGAATAAGGCACCAATT -TTAAGCTGATAATGAAAAAAAAAGAAAAAGAGAAAGAAGCAGGCCCAGGCTGGGCGCAGT -GGCTCATGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGTGGATCACCCAAGGTCA -GGAGTTCTAGACCAGCCTGGTCAACATGGTGAAACACCATCTCTACTAAAAATACAAAAA -ATTAGCCAGGCATGGTGGCGCATGCCTGTAAATCCAGCTACTAAGGAGGCTGAGGCAGGA -GAATTGCTTGAACCTGGAAGGCAGAGAATGTGGTGACCTGAGATCACGTCATTGCCCTCA -AGCCACGGCAATGAGAACAAAATTCGGTAAAAACAAAACAAAACAAAACAAAATCACCAT -AAAATAACTCAGACTTAATTAAATACAACCCTAGTGGTGAATGACTAAAGATGGATTACT -CATAACAGAGACAACAGTCCAATAAGAATCCAGGAATCTTACCTTTTAATAACAAAAAAA -TCCTTTCCTTCTAAAGTAACATCCTCTCAAGGCCAGGAATTCCATTAGTAGAAAGCCTTC -CTAAAAAACAAAATTCCTGGCCAGGCATGGGTTCACGTCTGTAATCTCAGCACTCTGGGA -GGCCGAGGCGGGAAGATCACTTGATATCAGGAGTCGAGGCGGGAAGATCACTTGACGTCA -GGAGTTCGAGACTGGCCCGGCCAACATGGTGAAACCGCATCTCCACTAAAAATACAAAAA -TTAGCCTGGTATGGTGGTGGGCACCTGTAATCCCAGTGACTTGGGAGGCTAAGGCAGGAG -AATTTCTTGAACCCAGGAGGCAGAGGTTGCAGTGACCAGCAAGGTTGCGCCATTGCACCC -CAGCCTGGGCGATAAGAGTGAAAACTCCATCTCAAAAAAAAAAAAAAAAAAAAAATTCCT -TTGGGAAGGCCTTCTACATAAAAATCTTCAACATGAGACTGGAAAAAAGGGTATGGGATC -ATCACCGGACCTTTGGCTTTTACAGCTCGAGCTATAAGAAAAAAAAGAAAAAGGGATATC -ATTTAAACACAGTATGTAGAAAAGAATAATTATTGAATCTGTACTGGTCTTTAACTTTTA -CACTTTGATCTTTAATTCTGTTATTGTGATTGAGTCCAAAGAAAAACAGTATGAGTAAAA -TAAAAAGAACACCAAAAATGCTAATATTCTGTTTACCGAAGTCTGTAGTGAAATATCCCA -TTAAATCCAAGTGCAGTGACACACCCATAATCCCAAGCACTTTGGGAGGCTGAGGCGGGT -GAATCTCCTGAAGTCAGGAGTTCAAGGCCAGCCTGGCCAACATGGTGAAACCCCAACTCT -ACTACAAATACAAAAATTAGGCAGGCGTGGTGGCAGAGGCCTGTAATCCCAGCTACTTAG -GAGGCTGAGGCAGGGAGAATTGCTTGAACACAGGAGGTGAGCTTGCCATGAGCTGAGATC -ATACCACTGCACTCCAGCGTGCGTGACAGAACAAAACTTCAACCTCCAAAAAAAAAAAAA -AAAAAAAAAACAGCTAGCAGGTGACATTTGCTATAGGGAGACTAGGGATATGATCTTGCT -GCAATCTTTCCATTTTAGTAAATCTAAACAAGTGTGAATCCATTCTGTTTCGTCCCCACT -CCACTCCAGAGCCAAAACAAGAAAAACAATTATATTTCTAGTTCTTTAAAAACATATCTA -ACTAAATCATCTAATTAAAAGATAATATGCATGGTTCCATACTCTAAAAGAAAACTTATG -TCCTGCATATCATGGACATTTGATGAATGCTTATTCAGTTGACTGGTGTAGACTTCAATA -ATAACCTGTTCAATGCATTATGCCAGATGAATCTTGCATCTCAAAAGTAGAACAAATATT -GTTCTTTCAGTTTTGTCTACCCATAAATGCAATATTTACTAATAAAAAGAAAATGAGTTT -ATTGTTCTAGAGAGTATGAGAATTTTGACAACATGAATTCTCCTGTCCTAGGACATAATT -AATACTTAGAGGCATACTATTTCATGTGGAAGCTACCATTAAATCAATGTTAAGTGTTAA -TTACCTCACATAATCTTCTAATCTGACTTGACTGAAGACGTACCTGACAAAGTTGATTTA -TCAAGTTGTAAATCTTCACCTGTTGAATTCATAAGTTCATGTCTGAAAGGTGAGAATAAA -TACTTAATATTCATTAGGCAATATTCAGCAAAGTAATATCCACTAGTACATATTTAATAT -TTCATCATGAACTGCGGGTGTGAAGAGAAAGGACAGGCTGGGCACAGTGGCTCACACCTG -TAATCCCAGCAGTTTGGGAGGCCGAGGCAGGCAGATCATGAGGTCAGGAGTTCGAGACCA -GCCTGGCCAACATGGTAAAACCCCGTCTGTACTAAAAGTACAATAATTAGCTGGGCATGG -TGGCAGGCACCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATTGCCTGAACCC -AGGAGGTGGAGGTTGCAGAAACCATTATCACGCCACTGCATTCCAGCCTGGGCAAGAGAG -CAAGATTCTGTCTCCATCAATCAATCAATAAAAATATAAGAAGGAAGCATTTACTGTGTA -TTTATATGTCTGGTATTATGTGAAGCACTTTACTATCTTATCAAATCTTCGGGACAGATC -TTCAGTTCTCATGACCACAAAAGAGGATACTAAAGCTCAGACAGGAGAAGAGACGTGGCC -AGCCTGTGTCCCCAGGGCCTATGGTCTTACCACTAGGTTACAGTGTTTCCAGATATCACA -TGTTGTGAGATTTTTGCTTTAAAATGAACCAAAAAAAAACCAAAGGTGAAAAAGGCATAA -GCTATTAAAAAGTGGGAGAAACACTAAGAGAACCTTAAGCATGTAACTAAAAATATTATG -GAAATGTTATTGAATACATTAGCAAATTTAGTGCTAGGTTTTCATTGAGGAGTAGGTTAT -ATTACTCATGATGAAGAAAAATGTTCATTTTAAGTATATTAACATAAATACCATCAATAT -TGTTTATCATGTTTAAATGTTCACTTAAAGCAATTCAGTTAAAATTCTGCATATCATACA -ATTTTATAGTTTGCTAGTAGGTTACAAGTAAATAGTCACCCAAATAAAAACATCATGTTT -TCCACTGGTTGTTGCTCTTTTTTAGGTGAGTATTTGATATATACCAACAGAGAGAGGATA -ATAACAAATCGCTAATTTCTTTCATCACTATATAAAGGTGGCTTCAGGATAGAATAGTAT -CAGTGTAATGATGAATTTGAAATCTAACATCAATTCAGTGATGCATCAAGATAAAAGTAG -AGACAACAGGGGCACCTTGGTGAGTACTGAACATTTTATTTATTTATTTATTTTGAGATG -GAGTTTTGCTCTTTTTGCCCAGGCTACAGTGCAATGGTGCCAACCTCGCCTCACTGCAAC -CTCTGCCTCCTGGGTTCAAGCGATTCTCCTGCCTTGGCCTCCCGAATAGCTGGGATTACA -GACATGCGCCACCACACCCGTCTAATTTTGTATTTTTAGTAGAGACGGGGTTTCTCCATG -TTGGTCAGGCTGGTCTCGAACTCCCGACCTAGATATCTGCCTGCCTTGGCCTCCCAAAGT -GCTGGGATTACAGGTGTGAGCCACCACGCCCAGATGAATTCCAAATTTAACAAAGCAGAC -TAAGAGAAACAATTCATTTAAAAAAATAATATTTGGCCAGGCATGGTGGCTCACACCTAT -AATCCCAGCACTTTGGGAGGCTGAGGTGAGTGGATCAGGAGGTCAGCAGTTCAAGACCAG -CCTAGCCAAGATCATGAAACCCCGTCTCTACTAAAAATACAAAAATCAGCCAGGCGTGGT -GGCTGGTGCCTGTAATCCTAGCTGCTCGGGAGGCTGAGGCAGAGAACTGCTTGAACCCGG -GAGGCGGAGGTTGCAGTGAGCCGAGATCGTGCCACTGCACTCCAGCCTGGGCGACAGAGT -GAGGCTCCGTCTCAAAAAAAATAAATAAATAATTCAATGAAATTCCTAAGATCCAGGGCT -TTGCAATAAATATGTAAATAAATTTCCAATCTCCATACTGAAAGTTTAAAAGAAATGCTA -ACTAATAACTAAAGAAATACAACTTTTCCTCAGCTTTGCAGCAATCTAGAAACAAAGTGT -GTAGACACTACAAAGCACCTTACAAGGAGAAACATGTAAGGATGGCATGACTCGCCGGCA -GCCCTGGGATTGTCCACGGTACCCCCATGATGAACAGTAACTCCACTGTGTAAACGCCCA -TGAACCTAAGATTACAAGACTTTTCCAGTTTAGACATACCATATTTTCTTTCAGACAATT -CTTCAGTTTGTTTACGTAGATCAGCGATACGATGATTCCATTTCTCTGAAAACCAAGCAA -AAGTTGCTTCTCAATAACACGTCCCTATGTCAGAGCAGCACTAACATATAATGACTGATT -TCATATATTTTACATTCTAACAGTCCATATCATTTTACTGCTTTCAAGAAAAAATTTCCC -CTTCTTGGTGGTTCTTAGAATTGGTTTAATGGGAGACTATTAGAGAAGCTGAAAAGCAGG -AGGGCAGAAAAGCTCAATCAAATTAAACACAATAACAGGGAGGTCACAATGAGGCGGTCT -CCAGGGGTCTTTTAGCAAACTTCCTAAAACATGTCTCAGCTGTGTGAAATAAGACTTTAC -AGCAGCCGGGTGCAGTGGTGCAGGCCTGTAATCCCAGCACTTTGGCAGCAGAGGCAGGCG -GATCACTTTGAGCTCAGGGCAACATAGCCAAAACCCCCCTCCCTAGCCCCACCCCCACCC -CGTCCCTACCAAAAATACAAAACAGCAGGGCATGGTGGCGGGCGCCTGTAGTCCCAGCTA -CTCAGGAGGCTGAGGCAGGAGAATCACCTGAACCCAGGAGGCAGACATTGCAGTGAGCCA -AGATCACGCCACTGCCAGCCTGGATGACAGAGCAAGACTCCACCTCAAAAAAAACAAAAA -CAAAAACACAAGGTTAAGAGGGACCCCCGACCTTACAGATACAAGTTTAAGAGGGACCCC -TAAGCAAAAAATGCCAACCCTTTTTCTCCCAATCATTGAAACACCAGGAGGGTGTAACAG -TTTTGCAGCCTAGCTGTAGCAGGCTGATGCCCCCAAGATGCCCATATCCTAATCCCGGGA -ACTAGTGAACATGACCTTATATGGCAAAAGGAACTTTGCAGATATAATGAAGTTAAGGGT -CTTTGGCTTTTGGGGTTGATGTACTCACTCGGATCCTTGTAAGAGCAGAGCAGGTGATGG -AGAGGGTGGGAGGTGTAGTGACAGAAGCAGGAAACTCCAGTCATTCGAGACGGGCAGCAC -AAGCTGCGGAGTGCAGGCCACCTCTACGGCCAGGAAACGGATTCTCCCGCAGAGCCTCGG -AAGCTACCGACCCTGCTCCCACCTTGACTCAGTAGGACTTACTGTAGAATTCTGGCCTTC -AGACCTGTAAGGGAATACATTTTGGTTGTTTTAAGTCACTAAGTGTGTGGTAATTTGTTG -CAGCAGCCACAGGAAACTAGTATTGTAGTGAAGCCTCAAAACCCCCCTGAAGGGGCTGGG -CTCAGTGGCTCATGCCTGTAATCCCAGCACTTTGGGAGGCCGAGATGGGTGGATCACTTG -AGGTCAGGAGTTCGAGACCAGCCCAGCCAACATGGTGAAATGCCATCTATACAAAAAATA -CAAAAACTAGCCGGGCATGGTGGCACATGCCTGTAATCTCAGCTACTCAGGAGGCTGAGA -CAGGAGAATTGTTTGAACCCAGGGGGGCAGAGGTTGCAGTGAACTGAGATTCCACCACTG -CACTCCAGCCTGGGTGACAGAGCGACGCTCCATCTCGAAAACAAAACAAAACAAAAAAAC -CCCACCTGAAGGTTTCCAGTTCTGCCAGCACTCTCCCACCCAACCCCCAGAAACAGACAT -TCCATTGCTGTGGGCCACGGACAGGCAGAAGGAAGCACCTCCTCATGGCAGAGGCCTACC -CAGGAGAAACCCAAGGGAAGGCACTACTGGGCTGGCCCCTCTCTGCCAAGGCCATATTCT -TTTTTTTTTTTTGAGGCCAGTTTCACTCTGTCTCCCAGACTGGAGTGCAGGGGCACAATC -TCGGCTCACTTCGACCTCTGCCTCCCCAGTTCAAGTGATTCTCCTGCCTCAGTCTCCTGA -GTAGCTGGGATGACAGGAGTGTAGCATGCCTAGCTAATTTTTGTATTTCTAGTAGAGATG -CGGTTTTGCCATGTTGCCCAGGCTGGACTCGAACTCCTTGCCTCAAGTAGTCCACCTGTC -TCAGCCCCGCAAAGTGCTGCTATTATAGGAGTGAGCCACTGCACCCAGCATTTGCCAAGA -CCTTTGATGGCAGGCTTTTTCCAGGTGATCAGTCCTTGTCTGGTCTGGCTCTGCCCCACT -CTCCTTCTCACCTAGTTGGAATCCCTAGCTACTTTTCAGTAGAGGAGAGTGTGTACCCCA -ATCCCAGCTTGGTTCAGATCTGCATTTAACTCATGGAACCTGGCTGCTCCCCAGGTTCTG -AAGAAAAAAACGGTCTCTCTGTGGGTATGATAAAGGATGGGCCTGTCCCCAGGACCCTGT -GAGAGGGAAGCCCAATGTCCCACCAGGTTGGCAGGGCTGGGGAAGGGAAAGTGTTATGGC -AGCCCCAAGAAAAAAAAGAGGCAGCAGAGGGAGCAGGAGAGCGCTCACATGGAACTCATG -CCACTGCCTGAGGGGAGGGAGGAGTGCACGCCAGTGACGTCAGGGGGCAGAGAGGCGCAG -TTCCAGGGCGGCTTTCCCCCTCACTTCCTGCCATGTTACTCTGATCGCCTCCACGTGAGC -CTGCCCACTTTGTGCCCAGGGGCCTGTAGAAAACCACAGCTCCCCATGGTTATGGCCCCA -GGAGTGGGGCAGAGCAGGGAGGAGTCCTGCACAGAGGAGAGGCAGGGGCAGGAGGGAGTG -GGCCTCAAACTCCAGGAGGGGGCCCTTCTCATGGGTCCTGCTTTCTGGCTTCTCCTTCCT -TACCCCTGGGCTGATCACTTGGGGAAGAACTGAGACAAAGTTTCTCACCCTCAGGCCCAA -AGGGTTTAATTACTGGGCCCTTAGGGAGGTGTGAGCCCCCTGAAAGGATGCAAGGTTTTG -TTTTGTTTTGTTTTTTGAGACAGAGTTTCGCTCCTGTCGCCCAGGCTGGAGTGCAGTGGC -GTGATCTCACCACACTACAACCTGCGCCTCCCAGGTTCAAGTGATTCTCCTGCCTCAGCC -TCTGGAGTAGCTGGGATTACAGGTGGCTGCCACCACGCCTGGCTAATTTTTTGTATTTTT -AGTAGAGACAGGGTTTCGCCATGTTGGGCAGGCTGGTCTTGAACTCCTGACCTCAGGTGA -TCCGACTGGCTCCGCCTCCCAAAGTTCTGGGATCACATCAGCCACTGTGCTTGGCCACGA -TGAAAGGTTTTGTGTGGAGAGCATGTACATGCCTTTCTGGGAAAACAGTCCACAGCTCTT -ATTCTCAGCAGGCTTCACGGTGAAAAAAGGTTAGAACTCTTGCTACAGAGCTGTGGAAGC -AGCCAGGTGAGGGGCCTGCCAAGGGCACTCTGGGCACTACCTGGGCACTCTCGAGCCCAT -CATCCCCTAGGCAGGCTGCACTGCTTGGTATTTGCAGAGCTGAGGGGGTGGGGCATGTGG -GGACTGTGAAATCGCCCTGAGATGACCCACAGTCCTCAGCTAGGAAGTAAGCGCTGCATC -TCCTGCAGCGTCCTCCATCCCTAGAGCCATGGGGCCAGGAGAACCGGCCCTTGCAGCAAG -TGAAAAGCCTATTATTGATTCCCTCCCTAGCCATGTAGACAGTGAACCAAGACACTCATA -TCAGGTAAATGCCTTGTTCTCTGTTACCAAGGTAACCAGTAGGCATTCCCAGATACAGCG -AAGGTCCTCACACCAAGATATGCACCTGGCCACCTGAGGAAAGAGAAAGGACTATCTGAG -GGGACGGGGCTGAGCTGGGTGTGGAGTGGTCCTTGTGGGTCTTGGAGAGTGGGAGGGGGA -ACAGCATGAGCCAGGCCTCGAGGCAGAAGGACAACCAGGAGACAGCCTGGAAAAAGTGCT -GGACCCACAAGGGCTCAAGGCTGGCCAGAGGGGAGGTGGGATAGGCTGTAAAGTCCTGAG -GTCTGAAGATTGGCCCTGGCAGGAAGAAACCAGGTAAGGTGGGGTGTTACCTACACCCTC -GGGGCCAGATGCAGGCCAGAGCCAGCCAATTACCAGGCCCTTAGGGAGGTGTGAGCCCCT -TGAAATGATGCAAGGTTTTTTGTTTTTGTTTTGGAGACGGAGTTTCGCTCTTGTCACACA -GGCTGGCACCTTTGCCCAGAGCAGGCACCAAGACTTCTGGCTCTGGGTGTGACCTCAGTC -TGGGTAAAAGCCCCAGCCCCCACCAGCACCACCTACCCCCTAGACTACTTCAGGTGCTGA -GCCCAAGCCAGGGGCAGGAAGCTAAACTGATGCCTAGGGTAATCCCAACAAAGTCCCTGG -TTCCCCGCAGCTATGGGGCTGACGGGGAATTACAGCCCAAACCCCAGATGCTGGCTCTCA -AACTAACACTGAGCCCTCAGTGCCCACAGGGAGATACAATCAGCGCACTTTCCAGATGGG -GAAATGGGATCAGAGAAGTGCAACAGCCTTGCCCAATGCCCCAGACCAGGGCTCCAGGCC -CAGAGTGTTCTTTTGTCACTGTGTTCAGAGGGCAGCAGCTGCTGTGATGTACCCACCTGA -GCCTGGCAGCTCTCTCCAACTTTGGAAGCCCAGGGGCATGGCCCCTGTCCACAGATGCAC -CTGGCATGAGGCGTGCCCAGAGGGACAGAGGCAGATGAGTTTCGTCTCCTCCACTGGATT -GTGAGGGCCTAGAAGGAGACAAGGGTCTGCTTGAGAAGGCAGTGAACAGCGAGCAGCCTG -AGGCAGTGCCCCTCTGGATGGATGCGCAGTGCCTGGATGGAACCTGGCTCAGACAGAGCT -CAGTTCTGCAGGTCCCTGAGGCATGGAGAGTTCACAGCTACCAAGTGTAGGAGTCTGGAT -TCAAAGCCAACGGCGTGACTCCAAAGTCCCTGCCCTAGCCCCTGGACCACCCTTGCAGGC -CCATCAGATGCCCAGGCCAGCAGCACAGCCGGCCAAGACCAGGGAAACTTGGGGAGCCTC -AGAGCACCCCCAGGTATTCCAACCTAACCCTGGTGCCCCGCCTCTCACCACCCTTCTTCC -TGCTTTAACCTCAACCCCTACACAAAGCCTGGGCCACTTAATGTGGCATCAAACAGACGC -CTCAATAAATCAGTCTAATCTCGAAAATAAAAAAGACTTAACAGATATACAATTGCACGT -TAGAATGCTAAAAACCATAAACATATAACAACTTAAAGTACATATAAATTCAATATATAT -CCAATCATTGTAACTATGACACAGTAGAATATTAAAATACTATTTTCAAAATGTATACAA -GCTTAATGTTCTATGTATTCAAACTATTTATTCAAAATACAAATCATCAACATACATTGC -CACTAATATTCAGTCCCTTCACAGGACATGATTCACTGGGAGTTAATAAATTAGCAGCCA -GCAGGCAGTGACACACCGCAAAAATGAAAACCAAGAGGTGAAATAGTTCTGAAATAAAGG -TTTTAAAGCTAACAGAAATCACTGAATTACTAAGTCATTAGCACTAATTTTGAGCCAACT -AACTAATTAATATGAGATGATACAATGTCCTATACTTTGGTAAATACAGACTATGTTTAA -ACAATGTCTGTAACGTGACTTGTAAAATGCTCCTGGCTTTACAAAGATGTGATTAAGATG -TAGTAACACATGCTAAACCATTTCCCCCTGCAGAGCATGTGGTAACTTTCATCAGTCACA -CTGAGAGTACAGAAGATAAAGGAAAAGGTCATGGATTTCGCTGAGAACTTACCAGAGTTG -AACTCCCTCATTTTCCGTTCCCCAGCATTGGCAGGTTCTGGGACTGGTGGCTGTGGTGGC -TCGTTGGTCTTTGTCTCTTAGAAGGTGGGGAATAATCATCATCTTGAAAAAGAAAAAATG -GTCATTACTGAAGGAACCATCTTAGGTTACAGCCACCTCTGGGTCAATTCCCAACATTCA -AAAGCTGAGCAGGGCTTTAAAGCTATCTTATTAATAATTATTTCTGTATTGCGAACTTCA -GCATACTTTTTTCTAGTTACATTTGAAATGTTATTCTTTTGGGATGTGCTCAAGTGAGTA -CTGCTTTTTCCTCTGCCTTGCTTCATTACTTTTTAGTTTCCTTCATTTGAATCATCATTG -TAAGTCTCCCCTTCTCCTCAAATAACTTTCAAATTGCTGCCAAGAACTACGTTCTATCTT -AAGGCTTTTGAGAAAAAACTTTCAATGAAGATAGCCGCCTAAAGTTATACAAATATAGAA -GAAACGGGATAAAATAAAGCTTAGATTGGAAAAAATATTTAAGATTCTACAAAATTCACG -CGTAAACAAGGGAAGCTGAGTAATTGTATGTTCAAATACTTTTAACAAGTGCAAAACATG -TAGGCTTAAAGAAATAGAGCTGGCCAGGCATGGTGGTTCATGCCTGTAATTCCAACAGTT -TGGGAGGCCAAGGCAGGCAGATAACTTGAGGTCAGGAATTCGAGACCAGCCTGGCCAACA -GAGTGAAACCCTCTCTCTACTAAAAATACAAAAATTAGGCCAGGAGTGATGGCTCACGCC -TGTGATCCCAGCACTTTGAGAGGCCGAGGCGGGTAGATCACCTGAGGTCAGGAGTTTGAG -ACCAGCCTAACCAACATAGGGAAACCCCGTCTCTACTAAAACTACAACATTAGCCGGGTG -TGGTGGCACATGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCCCTTGAA -CCCAAAAGGCAAAGATTGTGGTGAGCCGAGATTGTGCCATTGCACTCCAGCCTGGGCAAA -AACAGCGAAACTCCGTCTCAAAAAAAAAAAAAAGAAAAAATTAGCCAGGCATGGTGAAGT -TGCAGTGAGCTGAGACTGCACCATTGCACTCCAGCCTGGGTAGCAGAGCAAGACCCTGTC -TCAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAGAGAGAGAGAGAAAGAAAGAAAGAGGG -CTACATTATTTATGAAACAGATACTGTTAACTCAGTCACCAGAAAGCCTGTGTATAAATG -AGCAGTGAGATATTCAAGCACAGCACACACACACTTCTCAGGACAGCTGTCGTGAGTGTT -CCATGCTCGTTTCCTTCTGGATACATCAGCAACTCACTCTGCTATGATCCTGCAATACAT -CTCATGTTAGAATTAGAGACATCTGGGCCAGGCACAGTGGCTGACGCCTGTAATCCTAAC -ACTTTGGGAAGCCGAGGCAGGCAGATCACCTAAGGTCAGGAGTTCGAGACCAGCCTGGCC -AACATGGTGAAATGCTGTCTCTACCAAAAATACAAAAAATTAGCTGGGCATGGTGGCGCG -CGCCTGTAATCCCAGCTACTCGGGAGCCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGT -GGAGGTTGCAGTGAGCCGAGATCGTGCCACTGCACTCCAGCATGGGGGACGGAGCAAGGC -TCTGTCAAAAAAAAAAAACAGAAAAAGAAAAAGAAAAAAGAATTAGAGACATCTGGATCA -AATCAGCTGCCAGTCTCGCAAAGTGTCGGGTAACATCCTATTAAGCTTGCTGCTTACACA -TCATCTATAAAATACTGAAAATATCATTTTAAGAAATCTTTTTTTTATTTTGAGACAGAG -TTTTGCTCGTTGCCCAGGCTGGAGTGCAATGGTGCGATCTCAGCTCACTGCAATCTCTGC -CCCCTGGGTTCAAGCAATTCTCCTTCCTCAGCCTCCTGAGTAGCTGGGATTACAGGCATG -CACCACCACGCCTGGCTAATTTTGTATTTTCAGTTGAGACAGGGTTTCTCCATATTGGTC -AGGCTGGTCTCGAACTCCTGACCTCAGGTGATCCACTGACCTTGGCCTCCCAAAGTGCTG -GGATTACAGGTGTGAGCCACCATGCCTAGCCAAGAAACCCTTATTTTAAAACAAGCCAGG -CGCGGTGGCTCATGCCTATAATCCCAGCACTTTGGGAAGCCAAGGCAGGTGGATCACTTG -ACGTCAGTAGTTTGAGACCAGCCCGGGCAACATGTTGTAACCCCATCTCTACTAAAAATA -TATTTTAAAAATTAGCTGGGCATGGTGGTGGGCACCTGTAATCCCAGCTTCTCAGGAGGC -TGAGGCAGGAGAACCACTTGAACCTGGGAGGTGGAGGTTGCAGTGAGCGGAGATCACGCC -ACTGCACTCTAGCCTGGGTGACAATAGAAAGACTCCATCTCAAAAACAAAACAAAACAAA -ACAAAACAAAAAACCACTAAAAAAAAGACTCCATTTCAAAAACAAAACTAAAACCAAAAA -CACAACACAAATGTAGTACACAAATGAAGATAATTACTGTGTTAAACACAGTTTCATAGA -AAATAAAAGACCAATCAAATACAATAAGCTGACTTTTTAGATGGGTATGTTATTCTTCTT -TCACAGCTAAAGAAACAGGCTCAGAGAATGTTATTTGATTGGACCGTGTTGCATTTCTGG -ACAGTGCAGCTGAGATCAGACTTTGTGTGTAACTCCACTAGCCTACCAGGGTGCCTCTCA -TAAAGGTAAGAAATGTAAATTTGGCCTAATATACAAAGTTGCCAGGGCAGCACTGGGTCA -ATTCTACATACAGTACTTCTATGTTCATCAAGGGAAACCTTAAGGGAAAGTGAAAATGCT -TCTAGAAGGCGACTGGACACCAGCGCCTTTGCTTGTTGCCTTTGGGCTCTTCTTCTAAGG -CCAACAGTGACCTGAAATTATTGACTGGCTTTTCCAATCAAGTGGACAAAATGGTACCAA -GGTCACCAACATCGATGTAGAACATCGATGTTCTACAACATTGCTTAACGCAAGGGGAGA -CGCTCCTGACTCAGAGTGTTTAATTGCTCACCTACTTCTTTTTCTGCCCTCTTGGGCTTC -TGAAATGAAAAGAACCCTGGGGTGATACAGTGAGTCAAAGGGGTGCCAGCCGCATCACAG -CAAAATAGATTCCTAAAAAATCCCTGGCCTAAGATGACAGCCTTGGCTGGATCAGTTTGA -ATGTGCTGATAGTGGACATGGTAGAATGAAGGTGGTTGAAATGTTCATATTAAAGAACTT -CCACCCAGATTGCAAGAAAAGAGAGAAGAATGGAGACGGCAGCACGAGCCCCTACAATAA -AAGCAGATGTTTTGAGATCAGTTATATTTCTTCTGACAAAAATTAAAGACAGAAACCAAA -GTTTAGCCTGAGACTACAATTAATTGGGCAATAAGCCAGAGGCACATATGGCATAAGACA -GATTTAAACATTTCTCCCTGATATTAATACAAACACTAAAATTACAAATACTTTGATTCC -AAATAAAACAAATATTTAAAAAATTTAATGAATAAACACTGGGGTCTACAGTAGTATTTG -AAGATCTCACAAACAGGTTTGGTTTTTGAAGGTTAGAACTGGTGGTCTAGAGAATTCNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN 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-NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNGATTCATGGCTGAAATCGTGTTTGACCAGCTATGTGTGTCTCT -CAATCCGATCAAGTAGATGTCTAAAATTAACCGTCAGAATATTTATGCCTGATTCATGGC -TGAAATTGTGTTTGACCAGCTATGTGTGTCTCTTAATCCACTCAAGTAGATGTCTAAAAT -TAACCATCAGAATATTTATGCCTGATTCATGGCTGAAATCACGTTTGACCAGCTATGTGT -GTCTCTTAATCCAGTCAAGTAGATGTCTAAAATTAACCATCAGAATATTTATGCCTGATT -CATGGCTGAAATCGTGTTTGACCAGCTATGTGTGTCTCTCAATCCGATCAAGTAGATGTC -TGAAATTAACCATCAGAATATTTATGCCTGATTCATGGCTGAAATTTCAGGATGAAAGCT -ATGAAATCTCTATTTGTGTTTGTGTATCTATTAATGTATGTTATGTATATGTGATATTTT -CTTAACTCCAGAGAGCATTGCAAAATTCATTTATGAAAACCTCTAAAAGTGCTCTATTCT -AACTTGGCTTGGAAAAAAATAAGCATTTATAAATAAATATTCACCAAACTCCTAGAAATA -TAGGAACTGATCAAATGTTTCTTAAGTTAACATGATTTGGATAAAACTTAGTTAAATAAG -ATTAATATAGTATTTTTGGTGTAATAAAACAACTATATCTTCAAAATTATCATTATTGAA -TATAAAACAAGCATAAATTCCTATTCTGCTTGAGTTCTAGTCAAATAAGCTAATATTATA -CTTACTAGAAACGTAAAATCTTAAAGCTTATAGATTTGATTCTAATTAAGTTGTCATTCT -TATGAAAAACATTATTTTTTTTATGCTGAAAAGATACACATATATTTAGAGTTAGCCAGC -TGGACTCAGTTTAGGTGATCCCAATTTTGTTACAACATCGAAAGCATCATAATCAGGAGC -AAGTCGAACATATGCCTTCTCTTTATCAGGACAAATCAGGGTGGTGACCTTGGCCACATC -ACTGTCATAGAGCTTCTTCACAGCCTGTCTGATCTGGTGCTTGTTGGCTTTAACATCCAC -AGTGAACACAAGCGTGTTGTTTTCTTCTATCTTCTTCACGGCCGACTCAGTGGTCAGCGG -AAACTTGATGATAGCATAGTGGCCAAGCTTGTTTCTCCTGGGGGTGCTCTTCCGAGGATA -TCTGGGCTGCCTCCGGAGTCGCAGTGTCTTGGGCCGCCTGAAGGTGAGTGACATGCGGAT -CTTCTTTTTTGCGTGTGGCTGCGGACACCTTTCAACACTGCCTTCTTGGCCTTTAAGGCC -TTCGCTTTGGCTTCGGCTTTAGGAGGAGCAGGAGCTTCCTTCGCTTTCGGTGCCGTCTTG -TGAAAAGCGAAAAACATTATTTCAAAAATAATTTGTTTACAGTAAATCTGCCTAAGAATA -GTTTCCAAAGTACTTTTGGTAATTTTTAACCTTAAAGTTAAGCTAAGTAAAAGATTTGCA -TTAAATATCTAGACCATTTATAAATAAGATACAATACTAAAACATTAATTACTGAACATA -AATAATTCAAGTTTATATACTTTTGGCTTCCTGTTTTTACAGAGAGACTAAAGATATTTT -GGCCCGTTAATAAACATGTTTTTTTCTGCCACACTGAGGAATTGTATTATGAGAAAACAC -ATCCCTCTAGATGTTGGGAGATGGTATATTCATACATTTTCTAACCTACTATAGAATGCT -AATATATGACAGTTTATAACCGTCTACTTCCTAGTTTTCTCTGGAAAATAAAAGATTACT -AAGTATTAAAATTATAATCAATATATGTAAATAAAACTACTAGAAATAATAGAATAACTA -GAAACAACTCTATGCAAAGCATGCAAGAAAAGTAGGGCATGTTTCGCAAGTAAAGTAGGT -TGCATTTTTTATAAGGAAAACCATACAGAAGATACAAATAAAAAGAGATACCTAACCTTC -CCTGTGTTATATTTGTATGGGTAAAATGTTATGTTTTCAGAAATTATATAAAATTCCTGG -AAGTTTGTCAATGTCCTCCTTATCCATGCTATGTGCCACTATAGAGTAATGAGTCATAAT -TCCAATTATTACTTTAAATGTTGTGCCAGGCACAGTGGCTCATGCCTATAATCCCAGCAC -TTTAGGAGGCTGAGGCGGGTGGATCACAAGGTCAGGAGATCCAGACCATCCTGGTTAACT -CGGTGAATCTCCATCTCTATTAAAAATATAAAAAATTAGCCGGGCGTGATGGAAGGCACC -TGTAGTCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATGGCGTGAACCCAGGAGACAGAG -CTTGCAGTGAGCCGAGATCGCACTGCTGCACTCCAGCCTGGGCGACAGAGCAAGACTCTG -TCTCTAAATAAATAAATAAATAAATGTTGTCTGCCACAGAAAAAATCGAATATTTTGGTA -GAAACCCCGTCTCTACCAAAAATACAAAAATTAGATGGGCAGGACGGCATGTGCCTGTAG -TCCCAGGTAATCAGGAGGCTGAGGAGGGAGGATCGTTTGCACCCAGGAGGTAGAGGTTGC -AGTGAGCTGACATTGCACCTTTGCACTCCAGCCTGGGCGATAGAGCCAGACCCTGTCTCA -AAAAAAATTTTTTTAAATGAAAACTATAGCCATTGTGAGTTATCAGATTCTAGTCTTGTT -TCTTGTTTCTGGGCTATTTTTACCTCTTTGTAAACTGGATCCTGCCATCTGATGAATTTT -GTCCCACAATGATACTTGGGGAACAAGAAGCCAAGTATTGTCTCTCCTACTAATGTATCT -ATTGTCAGTTAATTTGAAGGTCTCCAACCCTGGAACAAAGTTAGAAGAGGAAGGTTCTAC -TCCCCAAAATGCATAACCAAATTGTGCTACATTCATGTAATGGAATACTATTTAGCCATA -GAAAGGAACAAGATATCAACACACACAAAGACATGAGTGAATCTTGCATGCACATTGCTA -AGTGGAAGAAGACAGTCTGAGGAGGATACACATAGTGTGACCTCATTTAATGAGACACTG -GGGAAGGCAAACTACACAGATGGGAAGCCATTGGCTCCATGGGGTGGGGGTTTGAGGCAT -TCCATATGATACTTTAATAGTGGGATATCTGCCACAATGCATTTGTCGAAATATGCAGAA -TTTTACAGCCAAATGGTTAAAGCAAACTCTATTCAAATTAAATCAAATTACTCAGGATGT -GGAGTATCCCAGGACAGAATACATCATGTGAAAAAGAATTTATGCTACAAATTACGATGG -TTTGGATGTGGTTTGTCCCCACAAAAACTCATGTTGAAATTTGACTCCCACTGTGTCAGT -GTGGGGCGGTGGGGCCTAGTGGACGGTGTTTGGGTCGTGGGGACGGATCCCTCATGAAAG -GATTAATGTCCTCCATGGGGGTGAGTGAGTTCTGTTCTCACAGGAATAGATAATTCCTGC -AGGAGCAGGTAATTAAAAAGAGTCTGGCTTCCTTGGCTTCCCTCTTGCTTTCACTTCTGC -TATGTGATCTCTGGTGCACCCCTTGCTCCCCTTCCACTTTCCACCATGAGGTGAAAAAGA -CTGAGGCCCCGCCAGATGCAACTGCCCAATCTCAGACATTCCAGCCACCAGTATTGTGAA -CCAAATGAAACTTTTTTACTTATAAATTACGCAGCCTCAGGTATTCTGTTACAGAAGCAC -AAAATGGACTAAGACACAAATCTAGGTAAAAACTTTGAAAATGAATAGAATCTGTAGGCT -GAAGGCACATGAACTATACTTCATTATTGGATTCCATTTTATAAAGTTCTTTCCAACAGA -AGCAATTGTGAACAATTGTAAAACCACAGTGTCTGTATCTGGAGTAAAACAATGACTTAC -ATAAGTCGCAGATGGTGGGAACCAGCTTTCTCACTGTTGAAGTGGGAGGTTACAAATTAG -CAAGACGAGAAGGCTAGAATGATTCCTGTGATAGTAGATCAGAGGTGGAGACATCAACGT -AAACTTATGCTTAGTTTAATATAGATACACACAGTTCTACATAGAAAACTTTATAATTAG -GTGTGTGTAGGTAGGTTAGACACGCACATATACTTCCTAGCATTGCTAATGAGGGACAAG -ATACAATGTGCATTCAGCAGCCACATGTAAGTTTTCCCACCATTCTGAAAGGAATCAGGC -TCTTTGAAGAAATGTCTGATACTAGAACTGGGACAGTAAATATAGGAGCCAGGATAATCT -GGAAGTATCAGAAAGTAAGTACTAAAAAAATTAAAATATATCAAACAAAAATAAAAGCCA -ATAAAAACAGCTACCGATGGCCAACACAGGAAGGAATTGTGCAACATAATGCTATAGTGT -CAAATAATAACTAAAGCTTAAAGTAATTATCTAGGTGTCTGTATTTGTATACCTAGGTGA -ATAAGCAAATGGAGTTGCATAGAAATCTCCTTTGCAAAAGAATTCCAAATAACTGATGTA -GACACTCAGCCATCAAGAAGGTGGAGCCAACTCCTCACTCCGTAAGTGTGGGCTCTGCAT -AGTGACTTGCTCCAAAAGAACACATGCAGTACGGACAAGGAGGAAAAATAACTTCACAGT -GGAGAAATCTGACAAACAGTAGCTCTGCCAAATGATCCAAGTGAATATCAAAGCTGACAG -TTCACCTTGAGAACATGAAGTGACAATGGGGGGCATTCTACAAAATTCCTGACCAATCCT -CCTCAGTGCTATGAAGGTCATCATGAGATGGAAAGCCTGACACACTGTCACAGCCAGGAA -GAGCCTATGTGATGACTACATGCCGTGCGGGATCCTGGATGGGATCCTGGGTCAGAGTAA -GATAGAACTAAGGGAATCCAAATGAAATATGAACTTCAGTTAATAACAGTCTATCAGTAT -TGGTTCATTAACTGCGGCAAATTATGTAAGATATTAATAAGCCATGTGAGACACACTGAT -AGAAGATGTTAATAAGAGAGGAAACTAGGTTGCGGCTACATGGGAAATCTCTGCTTTTTT -TTTTTGACGATTTCTGTGTAAGTAAAAAAAAGACGTAAAATAAAACTTTATTTAAAACAC -AGTTTTTTTAACACTTCCTTGTTTAATTATTTATACCATGAATTACTAGTAATTGACACT -GTTAACTAGTCCTGTTTTTTAAAATAAGAGCAATTATGACACAAAAAATTAAACAGTGCA -GACTGATATATAAATCAAAACAAATGTCCTTTACATGTTTTCTGTTACAGTAGTAACAAT -ATGTGTAAACTTAATTATCATATTTTTTTCTTGTGCTGTGGTTGTGTCCTGGGTTCATTC -TCTAAAATGCTGTTCACCTTAGACCAGGAAAAATATTAACCATACAGACTCTGTTTCAAG -TCATAGCTGAATATTTTCAAAAGAGTGACTTTGTAAAAACATGTTCCAATGGCAAATTGA -TTCATTGTGATGGGATCAATTATTCCAAAGACTTCTTGTCTTTATTTTGTTCCCATGCCT -ACCTTTTAGCCATAATACAACAGAATCAAATATTGGCCACTGGGAAAAAATATTCAAAGA -AAGAAAGAATGTGAACAGAACTTATGACCATGATGATTCAATGTTTTACCACAATGCTTT -CTAAAACAAAAGAGTCTAAAAGGATATTCAAAGTCAATTTCCTCAGCGAGGATTTGCAGA -AAATGAGGAAACTAGAAAAACAAAAATGGCGGGACATTCTACGGGTGATTTTAAATGTTG -CTATGTTTTATGGGAAAAAATACTTTACCTTTTAAAGAATCACAAAGAATTATTGGAAAC -CCAAACTCTGGAATGTTTGCAAATTTAGTTGAGCTTCTGTGTAATTATGTCTATATAGGT -AGCCATGAAGTTGATGATTTCTTAAAAATCTGTGCCTTATTTGTGTAATAAAAGACACAA -TGAATAATTAATACTCATAGGAACACTTACGAAGGGAAAATAAATCTTGGGGACTCAAAA -TCACTAAGCTAAAGGGAAAAGTCAAGCTGGGAACTGCTTAGGGCAAACCCGCCTCCCATT -CTATCCAAAACACCCGTCTGATCACCTAGATAAATGCATACCTGATTGCCTCACATGGAG -AGGGTAATCAGCAATGCAAAAGAATGAAACCATTTGTCTCTTACCTACCTGTGACCTGGA -AGCCCCCTGTCTGGCCTTCTCACCTTTCTGGACTGAACCAATGTACATCTTACACGTATT -GATTGATCTCTCGTGTCTCCCTAAAGTGTATAAAACCAAGCTGTGCCCCGACCACCTTGG -GCCCATGTTGTCAGGATCTCCTGAGGAGGCATCACAGGCGCACATCCTCAAGATTGGCAA -AATAAACTTTCTAAAAAATCTGAGAGCTGTCTCAGATTTTCAGGGTTCACACATGTAATG -TAGGATGTCAATGTTTATAAAAGGGATGTTATTCTATCTACTATTAGAAATATGCTGTCA -ATTAACCTTAAACTTTCTCAACACAATAAAAAATGTTGATGAGGTACAAATAATATATCT -AGGCTTAAATAGTGTTGCAAGTTTTAATATGCCTACTTTTCAATTTTTCAATACTATCTT -TACTAATTTAACACTGTAAGAAAAATGAGTAATTAAAACATGAATAAAAGTGTTTACAGG -GGATGCACATGTTTCCTCCAGCCTCTGCCTATACCCAACTTTCATCCCAACTGTCCTGAT -GGTGGCTCTAAGCATTTCTCCTTTCTCTATACCAAGATATCTCCCCAGAAACAAACCCAA -ATCTTACTATATGTTATGGCACGCTATGATGATGAGCAGCGATGAGCAGCCGAAGCCTCA -AGGAAGGGATGCTTTTGTAAAACAAGACTTGTGGAATATAACATGTGAAAGTAAAGCCCA -TGGCAGAACTCCCTCCTCAGCACACGGGGAGCAGACAGGAAGCTGTTGCCTCACCTTCCT -CAATGGCCTACAGCCACATCTCCCCAGGTCAGTCTTAAGGACAATGAAACTCTGGTCTTC -ACTGTGGACACACCACACTACCAGGCGCTCCAAAGCCATGGTGACCCACCCTCGGGTGGG -TCCTGAGGAGAACAAAGCTCTGGTTCTAATTCTAACCCTAACCTTGTCCCAAGACTTTGA -CACTGAACCTAAATCCTGATCCCTATCCTGGTCCCTAATTCTGACCCTTACTTTGACCCT -GACTTTGATCTCGACCCTGACCATGACCCCACCTCTAACCATACTTCTGGCCCTGACTCT -GACCCAGATCCTAATCCTATCCCTAACCCTATTATTATCTTTACAATCTATGTCTAATCT -TACCCTCTAGTGCTAAATAGCTGTACCCAAAAGCACTTTAAAATTATTTAACTTCTTTTC -CTTGAATTCTCTAAGGACATCCTAAAGGAGATGTCAATATGTATTTTGCATTCCCTCTGA -GTGGTATGGCTTCAGATAAGAAGTTCTAATACTTTGCAAGACATAAAAAGTTTGGAGGGT -GACAGCACTGGGTTGTTAGGGATGCATGTTGGCATTCGTGGTAGTCATAGGTGCTGTTCT -CCAGATATTTTCAGTTCATATTTTATGAATGCATTCTGACTGTTCCATCCCGCCTACTTA -CATTTTCACATGGCCACATGACTTTTTTTTTGCCAATGGAGGTGAGAAGAAATAACATGT -GACTTTTTCAGGAGAAATCTCCAAGAAACAGAGTGCTATTCCGCATACTTTTTTCTCTTT -TCTATAGCAATGGGGATCTTATTGATTGTCCCTCCTTCCGTCTGGATTCCTGTGTTAGGA -TGACACAGCACAGAGCTACCTCTCACCTGACCCATGATGAAATGTAAATAAATGAGGAAG -AAGATTTTTGAGCCACTGAAATTTGGAGGTTGTTTGTCACCACAGTTTAACCTAGCCCCC -ATTTACTGATGCACGGCTGAAGAATGAGTCCGAACTGGATCTGGACAAGACATGTGAAGA -GCGCTCCAGGCTGAGTAAAATTCAAGTGTTGTCTCAAAGATAACACTGAGCACGATATGT -TATTGGGGTGGGTGTGGGATAAATAAGGTATATCAGGTGAGAATAACAAGAAACTCAACT -TTAAAAGACGGTGCCGATTTGGAAGACACCAAATTGGAAGACAGCAGGAGCTGCCCCATA -ATACCAGTAAAGTGAGAAGCAGAGATAAACTAGTCCTAGACAGCTGACTCATGTTGGGGG -CAGCCCACTCACAGTGGCCCTGACCCAACTCTGACTAGAGGCCACTTGATCTCAACACCA -GGGTGCTCAATGGCCCGTCCTGGTACTCTGCTCTACACTGGTTGTAGGAAGGAATCTGCA -GGTTGAAATAAGGAGATCATTTCCCTGAGGTTCCGAAGCTCATATTTACTCACCATTTGT -TGTTTACTGCTAATGTTGAGCACTGTCAGTAAAATACATAAAACCCTTTGCCAATCCAGG -AAGTGAAAATGACACTTTACTGTTTTAATTTGCATTTCTCTGCTTACAAGTGGATTACAC -ACATTTTCGTGTGCTGTTGGCTACTTATTCATTCAGAAAACATACTAAGTGCTGGCTCTT -TTTCATGTCCTTTATCAAGTTTGGATCATGTCATTTGCTATTTTCTTTCTGATGTAAACT -CTCAAAGTCTGAAGTGTATTGTCTTTTCCTGACACATATGTTGTAAATAATTTTCTGGCT -TACATTTTGACTTTTAATTTCATTCACGATGTTTTTAATGAATAATTTTAATTTTTATGA -ATGCAAGTTAAAATAATTCTTTCATTGTGGTCTCTGACATGTCATGCCAATAAGGGTCTT -CTCCTCCAAGAGCACAGAAATATTTGCCAATACTGTCCTTAAAATCGGTCACAGTTTCAT -TTTTTATATATGCATTTTACTTCAATTGGGGCTTCATTTTACTGAATGCCCTATTTGAAG -CAAGTTTCTCAGTTAATTCTTTTCTCAAAGGGCTAAGTATGGTAGATTGCAAACATAAGT -GGCCACATAATGCTCTCACCTCCTTTGCCTCCTCTCCCAGGAGGAGATAGCGTCCATCTT -TCCACTCCTTAATCTGGGCTTGGCCGTGTGACTTGCACTGGCCAATGGGATATTAACAAG -TCTGATGTGCACAGAGGCTGTAGAATGTGCACGGGGGCTTGGTCTCTCTTGCTGCCCTGG -AGACCAGCTGCCCCACGAAGGAACCAGAGCCAACCTGCTGCTTCCTGGAGGAAGACAGTC -CCTCTGTCCCTCTGTCTCTGCCAACCAGTTAACCTGCTGCTTCCTGGAGGGAGACAGTCC -CTCAGTCCCTCTGTCTCTGCCAACCAGTTAACCTGCTGCTTCCTGGAGGAAGACAGTCAC -TCTGTCTCTGCCAACCCAGTTGACCGCAGACATGCAGGTCTGCTCAGGTAAGACCAGCAC -AGTCCCTGCCCTGTGAGCCAAACCAAATGGTCCAGCCACAGAATCGTGAGCAAATAAGTG -ATGCTTAAGTCACTAAGATTTGGGCAAAAGCTGAGCATTTATCCCAATCCCAATACTGTT -TGTCCTTCTGTTTATCTGTCTGTCCTTCCCTGCTCATTTAAAATGCCCCCACTGCATCTA -GTACATTTTTATAGGATCAGGGATCTGCTCTTGGATTAATGTTGTGTTCCCACCTCGAGG -CAGCTTTGTAAGCTTCTGAGCACTTCCCAATTCCGGGTGACTTCAGGCACTGGGAGGCCT -GTGCATCAGCTGCTGCTGTCTGTAGCTGACTTCCTTCACCCCTCTGCTGTCCTCAGCTCC -TTCACCCCTGGGCCTCAGGAAATCAATGTCATGCTGACATCACTCTAGATCTAAAAGTTG -GGTTCTTGGACCAGGCGTGGTGGCTCACACCTGTAATCCCAGCACTTTGGGAGGCCGAGG -CGGGTGGATCACAAGGTCAGGAGATCAAGACGATTCTGGCTAACACGGTGAAACCCCGTC -TCTACTAAAAATACAAAAAAATTAGCCGGGTGTGGTGGCAGGTGCCTGTAGCCCCAGCTA -CTTGGGAGGCTGAGGCAGGAGAATGGCTTGAACCTGGGAGGTGGAGCTTGCAGTGAGCCA -AGATCACGCCACTGCACTCCAGAATGGGAGAGAGAGCGAGACTTTCTCAAAAAAAAAAAA -AAAACTTAGGTTCTTGGATGTTCGGGAAAGGGGGTTATTATCTAGGATCCTTGAAGCACC -CCCAAGGGCATCTTCTCAAAGTTGGATGTGTGCATTTTCCTGAGAGGAAAGCTTTCCCAC -ATTATACAGCTTCTGAAAGGGTTGCTTGACCCACAGATGTGAAGCTGAGGCTGAAGGAGA -CTGATGTGGTTTCTCCTCAGTTTCTCTGTGCAGCACCAGGTGGCAGCAGAGGTCAGCAAG -GCAAACCCGAGCCCGGGGATGCGGAGTGGGGGCAGCTACGTCCTCTCTTGAGCTACAGCA -GATTCACTCTGTTCTGTTTCATTGTTGTTTAGTTTGCGTTGTGTTTCTCCAACTTTGTGC -CTCATCAGGAAAAGCTTTGGATCACAATTCCCAGTGCTGAAGAAAAGGCCAAACTCTGGA -AAAAATTTTGAATATTTTGAGCCAAATGTGAGGACTACAACCTGTGAGAACGGAAAATAA -ATCCTGGGACCCCAGACTCACTAAGCCAAAGGGAAAAGCCAAGCTGGGAACTGGCTTATG -CAAACCTGCTTCCCATCTGGTTCCTAAATAAGATAGCTATTACACAAAGATAAAAAAGCT -ACATCCCTGCCTCTACCTCCATCGCATGTAAAATGTGTATTCAGTGAACGCTGACCAAAG -ACAGAAGAATGCAACAATTTGCCTCTGATTTACCCACACCCATTTTTTCCACTTCTTCCC -CTTTCCCCAATACCCACACTTTTCCCCTTTACTTACTGAGGTCCCCAGAAAATCTTTGGG -AAAAGCACGGACCACAGTTTTTCCTGTGGTTCTCTGTTCTTTTCTCAGGTGTGTCCTTAA -CCTTGCAAATAGATTTCTTGAAATGATTGAGACTCACCTTGGTTGTGTTCTTTGATTAGT -GCCTGTGACGCAGCTTCAGGAGGTCCTGAGAACGTGTGCACAGTTTAGTCGGCAGAAACT -TAGGGAAATGTAAGACCACCATCAGCACATAGGAGTTCTGCATTGGTTTGGTCTGCATTG -GTTTGGTCTGGAAGGAGGAAAATTCAAAGTAATGGGGCTTACAGGTCATAGATAGATTCA -AAGATTTTCTGATTGTCAATTGGTTGAAAGAATTATTATCTACAGACCTGCTATCAATAG -AAAGGAGAGTCTGGGTTAAGATAAGAGACTGTGGAGACCGTGCATAGTTGCTTCCTGATC -AGCTCTTTATTTGATTGAGAGTGAGGCAGGGAAGATTAGAGGGAAGCTTACAGTGGAATT -CAGGGCTAAGGCTGCTATTCTTTTGCTCCTTGTAACTTCCTACAGTGTTGTCAGCATCCA -CATACTTCTCTGTGGGGTTGGTCTCAGAGCCAGGTTACCTTGTCTTAGGTCCAGTGGCAC -CCTGACTGGCTTGGTGTCCTTGAACAAGTTACCTAACCTCTCCATACCTCAGTCCCTCAG -CTGTAAAATTAAAAAAAAAAAAAAAGAAGAAGAAGAGTACCTACTGTATAGCATTGATTT -GAAGATTGAATGAGCTGGTATTATACAACGTTTAGAAGCAGTGCCTGACACGCAAAAGGC -TCTCAACAAATACTATCCTTTACTAATATCCTGTGTGTCTGTATCAGAGCTGGTGGGGTG -GAGGGACAGAAACAAGTGGGAGAAGGTAAAGAGATGGGCAAATGATCTCTAAACTCTCTC -TGGCACTAACACAATTCTTTATTATGTGTTTTGTCTGGCTCTTTATATTGATAGCTGTTC -CAGAGGCAATCAATAGCTATTAGTCGGTTTTATTCTTATTTTTCTGTCTGATCTTACAAG -GGAGCAAACTGTGGCAAAGTATGAACTTACTTCTCAGGAAATTAACCATTATATTGGCAA -TCACTGTGATTATTTGAACTTCAGCGTCTGGACAAATTTAGTCACATGAAATACAGAAGA -GAGATTTCTCATGGTTAAAACGAAGCTCTCTTTATTTGCTTCTGCTAATTAAAAAATCAG -AGCTAAAGATACTTAAACACTACAGTTAAAATGCCATGGTTGTCTATTGGCTTAACGAAT -TCTCTTATGAAATCAACTCTAAAATGTTATCCATCATAAATCATGAAACGCAATTTTTCT -TATTCTCTTTAGAGCTTTACAATTCATCTTAAAGACCAGTGTTTACACTCTCTTCTGTAG -GTTGTACAATAACTTTTGGTGAGAAAAAATAAAAGTCTGGCTTTCTGACTCATAGGTGTG -TTCCCTTTAACAGAAAAAGAAAATATGTCCTCTTTAAAACTGATGATCATTGGTCACCTC -AATTTTATTGAAGTTCACTTCTGACCTCTTTAGATGTAGTTCTCTACATAAAACTGCCCA -ACAGAATTCTCTGTCTGAATGTCTCCTCCACAAACAAAATTTTAAGAACTAAAATTATCA -TCTTTCCTTCCAAATATGCTCTCCCTATGTCCCCAGGGCTCTCCATGTGTAGAGCTGAGA -CCATTTGCCACTCAGTTTCCTCACCCAATTAATTACAAGTCCCAACAATTTTCCGGTTTT -TTTGTTTTTGTTTTTGTTTTTAGACGGAGTCTTGCTCTGTCACCAGGCTGGTGTGCGGTG -GTGCAATCTCAGCTCACTGCAACCTCCGCTGCCTGTGTTCAAGCGATTCTCCTGCCTCAG -CTTCCCAAGTAGCTGGGATTATAGGTGTGTGCCACTACATCCAGATAATTTTTGTATTTT -TAGTAGAGAGGGGATTTCACCATATTGGCCCAGATGATCTCAATCTCTTGACCTCATGAT -CTGCCCACCTTGGCCTCCCAAAGTGCTGGGATTACAGGCGTGAGCCGCCATCCCTGGCCC -AGTTTTGCCTTTTTAACATCCCTCAGCTCTTCAAATCCATTTTCTCTTCTCTAACACCTC -CCCATTCCCCAGCTCGTAATGAACTCGTAAGTAAATTACTACAATCACCTCCCAAATGGT -CTTCCTGGCTCCATCAGCCTTGTGACCTTCAAGTTCATTTTCCACATGGATGTCAGAGTA -ACTTTCTAAAATGAAAATCTGACCACGTTACTCTCTTGCCTAAATCCGCCTATGGCCGCT -CTTAGGATCAAGTCTAAACTCCCGACCCTGGAACATCAGGTCTTCGTGCTCTGTTCACTG -CTTCTCTACCTCACCTGCAACCAACACCACTCCCACATCCATATGCTGCTCACCGTGTAT -CAACATGAACAGGAGGTGGGTGTTTCAGTCCCCAGGAAGACACTGGGCCTTTTCAATCAT -CTACTGCTTTGTAATAACCACCCCGCAAACTGACCACATGATTTCATTTTGCAAGGGTTC -CTTCCTTGGGCTGTGTTCAGCAAAAGGGTTTACTGAGCTGGCAGGTCCAAGATGGCCTCA -CTCACAGGACTGGCTGTTGATGGGAGCCTTGATGCTCTTGGGCTCACCCCTTATCCTCCA -GTAGGTTAGAGCTTCTTACAGTGGTTTCAGGCAGCATCTGAAGACAGTAAAAGCAGAAGC -TCCAAGGCTTCTTACATTCTAGCCTGGAAAATTACATCACATTGCTTCCTTCATATTTTT -TTGGCAAATCAGGTTGCAAGGCTTGCCCAGATTAGGGTAAAGAGGCAAAGAGGCTCCTTT -TCTTTTCTTTTCTTTTCTTTTTTCTTTTTTTTTTTTTTTTGAGTCAGAATCTCGCTCTGT -TGCCCAGGCTGGAGTGCAGTGGTGCGATCTAGGCTCACTGCAAGCTCTGCCTCCTGGGTT -CACGCCATTCTCCTGCCTCAGGCTCCCAAGTAGCTGAGACTACAGGCACCTACCACCACA -CCCGGCTAATTTTTTTTTTTTTTTTGTATTTTTTAGTAGAGACTGTGTCTCACTGTGTTA -GCCAGGATGGTCTCCATCTCCTGACCTCGTGATCCTTGCAAAGGGACATGCAGACCACAT -TAGTGAGAATATGTGCCTGTATTTTGCAATCTGTAACATGGGCATAAACTAAATGTTTTC -CAAAGGGAATAGGGCAAAACAAAAAGGACCTTGACCACTCCTTGGCCCTGAATAAATCCA -GGAAGCCTAAGAGTATGACTATCCTGAGGTAGAAAGAGGGTCACATGCTGGATAAGAGGT -ACCTGGGCTCTCCACTTACAAGAAGAGAGCATGGTTACATTTATAATCACCATTCCCAAC -ATGCTGTGAGTGCAGGCAGCTACCAGGAGGAGAACAAAGGAAATAACCAGGACACTCATC -TCTAAACCTGTTAATTTAATCACACGGAACACTTCTATTTAAAATTCCCGAGAGTTAAGA -TGTAAGAATGCTTATCAAGGTAAATGCTGTTCACACTGCTTGGAGTGTCAGGCCTAGATC -TCTATCCATCAGAAACAACAATATCAATAACAACAACAGCAACATGATGATGGGGCAATT -TCTTAAAAGCACCATGTATTTTATCGATACATGTCCGTTGCAGAAAATCCAGGTGAATCC -AAAGAAGAAATAAATGTCTTCCACAATCCCATAGCCCAGAGCTAACTAACCACTATAAAG -AACCCAGCGTGGTTTTAACTCATGGATCAAAAGATGCTCATCAAAGGCTCTGAGCTTTCC -TGAGTGCTAACAGGAAACATCCAGCATCACTGGTCTCTCCAAGGCTGCAGGTGTCTTTGC -CCATAGTGCCTGTTTTGTGTCAGGGAAAGAATCAACCTGGGAGCCAAGCCCAGGAATCAG -GATGACCAAGACATACTGCACAAGGAGGGAACAAACCCATCCAAGGACACTCAAGGACAA -ATCAAGCAAATGAATTTAAGGGAGACGTGCTCATGGTCTGCTTTGCTGCTCAGCATGGCT -GGGAGGCACAGTGGAAGATCATGCATCCTGCCCCTGGGACTCCTCTGCCAGAGCCTGAGA -GCTTTCTCCTGCCCACAGGCTAGGGGTAGGGCAGTTGGAATTGATCCATGCCTTCTAGCT -AGACTGTGGGTCCCCTCAGTCTTGGGCATGGTGACAGCCCAGCATCAGACAGAGGTCAGT -ATCAAACTAGAAAATGTAATAAATACTGTCAGATTTGTAGACCCAAGAAAATATAAACTG -CCAATCATGGAGGAAAAAAATCTCTCAATGATCTTATCTTTATATGATTCCCTTGCTGCC -TGGAGATTGACATTTCCTTGGGGATAATCTGGTCATAGGATTGGTGAAGGTGGAAGGGAG -GCAACCTCCAAAGGTGGGGCCCTCTGCTCACCTGGGACAGGGAGGGCCTGAGGTAGGTGT -CTGTGTGGGCTGGGGAGGAGGATGGGAGCAGTGCTTCTAGATGTTTCCACTTTCTCCTCA -TTAGATAATAACGAATGGGTGATTTCCCTAGTCACTGCAGTGTGAGGAAATCTACAAAAT -TAATTTCACAATACACTTTACAGGATAGGTGGAGAAACACATGAAGCACAACTGCAGTGG -GTTATAAAAAACGGCCTTTTGAGTTGAGCAATAAATTCGTTCAAGCAGCCATTCTGAAGG -ACAAACTGGCTCTGTATTTAAGAGGGGCATTCCAGCACTTCTCTAGCCACTGGGTTGACA -ATGACTCACCAAAGCCTCTGGTAGCCACCACAGGACACCCAGAGCATATGTTTTAAAGCT -GAACACCAAACTGCGGACTTCGGGAGTAAGTGAACTGACTGGTTTTTATTTTGTTTTACT -GCTTTTAACATTACAGTAACTGTTACAGGTTCCAGCAGGCTAACTGGGTGGAAATGAGTT -TGGTTTCACTTAGTCTCTCTAAAGAGAAAGCAAGTCGGTAGACTAATACCTAATAAAAGC -AAAGCTGCCAACAATTGAAATTGCCTAGGCTGCTCTGTGTGTCCCACATGCATGGGTGTG -GGTGCCAGTGTGTGTGCGTGTGTGCATGCATGTGCATGTGTGTTGGGATAGAGTGGTAAG -AAAATGGGAAATAATAAGAATGTTCAGTCCATAGCCCTTCATTATAAAAAGGTGAGCTGT -AATAAATACTAGTGCCACATTTAGCCAAAACTTTACTCCAGCCAAAGGTGATATTTTCAT -GATAACATCCTGTGATTGCTTTGTTCTTCGTCTTGTATGTTCTTCCTAGATGGGCTCAGA -ACATACAAGAATTAAGTACACATCTTATTTTCCAGTGATAATGCTACCGGCAAATTCTGT -TGTTTGTATAAACATCAGCCAAGTTTATATAACTAAACTAGTGTTTTGTTTTGTCAATTC -AGCAAGAAATTAGACCAAATGGTGGCTTAATGCTGCATTGATTTGACTATCAATTTGTTT -TCACTTTTCTGCAAAATAATTAATACATTATTAAATTGAGTTATGCTGATGCCACAGTTG -TTCTTATCTCAAGTGTCTTAAAATTCATTTAATTTGTTTTTCCTTTGGTTTCATTATTCA -GATTTTAACTTCAGTTCTCAAGATTTTATCTGATGGAAGAGATGGAGTCCATTACTAAGG -ACTCCATTGTGCTCCATCATGCCAGAGTTGTAAAATAGATCTTTTAAAGGAAATTTACTG -TGATTTTTTTTCTATTTAAGAGCTTCCTCTCCAGTTGAGCATGTAAGAAAATTATACCAG -GAGAATACAGTAAACTCTATGAGGCAAGCTATAAACATGTAGCATTGTGATTAGGGCTGG -TTCTCCTTCTAGAGATATGGTAGGATTGCAATTTCATACCATCCTTGAAGTTAGAGAGAG -CCATGTGACTCATTTAGCCAATGAACTGTGAGCAGAATGACATGTCACTTCCAGCTGAAG -CTTTAACAATCTGAGAGACATTCATACATTTTCCATGTGCTGTAGCCTTATACCCAAAGC -CTGGGTCCCAAGTGACCATGACAGGCAGAGCTCCCTGGTGAGCCACAGAGATTTAGAGAA -TGGCTGTTAACACAGCATAATCCAGCCCATCCTGACTAATCTGATATTAACATGTATAAT -AAAGAATTCTATCAATGCTGAGGGAAGATGACTAGTTAAGGTCCTAGGTTGCAAGTCTCA -AAACCTCTTCTAAGGATTGTAGACAGGAAATTAAATGACTTCTAGTCCCTAGAGTTCCCA -ATCTCCTACCATCCCATCCTAATATGACAGAAGTAATTCCTGAGTTGCTTCTGAAACCAG -AGCTTCCCTCAGAACCCTTAGCCTGCCAGATGGCTTCTTGGAGAGCCCTCACTCACTTTT -CTCCTTCTGCTATTGCTGCTCATTCATTCCAGCTTTTAAAAATTCATCTTTATCCAGGAA -CCTCGCTTCTAGAAAAGTCATACAGGTGCTTCCAGGAGGCTACATGGGCACCCATATTTT -TCTAGCCACTTTCATTAGACCAATGCAGCAGAGAAGAAAAGCCTCAATAATTATTATGAC -ATGGCATGTTAGGATACCAAGTAAATTGCATTTGTAAAATGTGATTTTCTGTTGGTGTTC -ACTTCTGCTCTACTGACATTTGGTAAGTATTATTGACTGACTGACTAACTAATGTGGTCA -TTAGTCTTCATAAAGAAAGGCTCTCTACAAAAACGGAAGGATGCCCTTTTTCTGGCATTT -AATACGTAAGAAATTGCCTCCAATAGAAACCAGAGTTGCCTGATTACTATCAGCACAGGA -GAAATGTATTAATGTGCCTTTCTAGTAACAGGTTTTTAGAAAGTCAAATATAAACAAATC -TGTCTATTTGTGTGTGTGCATGTGGTAGTGGGGAGGGAAGAAAAAAGGAGGGGGAGAGAA -AGAGAAATAAGAACCAAGTTTATTATACTGTATTCAGGGGGAAAAAATTTTCCCAAGGTT -CTAACAGAAGAGCAAAGTGCCACTGTCAATAGCCTCAGTAGTGTTAGAGTTGCTTTTATT -TATTTATTTATTTATTTATTTATTTTTCCTTTTTTTTCTTTCTCTTTTTTTCTTCTTTTT -TTTTTCTTTTCTTTCTTTTTTTTTTTTTTTGGACAGAGTCTCACACTGTCACCTCGGCTG -GAGTGCATTGGTGCAATCTCGACTCACTGCAACTTCTGCCTCCCAGGTTCAAGTGATTCT -CCTGCCTCAGCCGCCCAAGTAGCTGGGATTACAGGTGTCTGCCACCGTGCCTAGCTAATT -TTTTTGTATTTTTAGTAGAGATGAGGTTTCACTATGTTGGCCAGGCTGGTCTCAAACTCC -TGACCTCATGATCCACCCACGTTGGCCTCCCAAAGTGCTGGGATTACAGGCGTGAGCCAC -CGCCCCTGGCCAGGATTGCTTTTACAGCCAGTCTTCAGGTGCCCACTGTAGGAACAATGT -CATTTAACCCTCGGGATTATTCTGTGCCAAATATGGATAATGACTAATATCCAACACAGA -TATTCTCAGCTCAGAAGAGCAATTAGCAAATTCATAAATTAAGTGCTTGCTTCCTCTTTA -GTCAAATACAAACGTTTGTTAAAAGATATTATTTTGCTTTACACTTTTTCTCTCAGAAAT -AAACAGATGCTTGAATTCCCACAGTGCTGCTTGAGCCTCACACCATGTCATCCTGCCAGG -CACCCAGATCCAGTTCTAGAGTTTCACATGATCATGAGTGTTGGTTAATAAGTCAATGCG -AACTGGGAGGGGAGATTTTTCAGGAGTGCCACAGGGCTCTCCCTTTAATCACATACACTC -CCTGCTTTCATTGGAAAGTGTATAATGATGTCAGAGTGCCCCAGAATGGAGCTAGTTGGA -AGACTGCCGTCATAGGGATGCCTTAGTGAATTAATAAGGTTTTAATTTCTGGCTCTCAAC -TTTGTAGATGTAAAAGTTGATTTATCAATATGTGAGAAAGGATGAATCTTTCTGAAGGTT -ATGTCATCACACTCACTAAGCACACAGAGAATAATGTCTAGAATCTGAGTGCCATGTTAT -CAAATTGTACTGAGACTCTTGCAGTCACACAGGCTGACATGTAAGCATCGCCATGCCTAG -TACAGACTCTCCCTGCAGATGAAATTATATGGGATGCTAAATTATAATGAGAACAATGTT -TGGTGAGCCAAAACTACAACAAGGGAAGCTAATTGGATGAATTTATAAAAATATGCCTCA -GCCAAAATAGCTTAATTCACTCTCCCTTATCATAAGGATAATCTTGCCTAAAGGGACAGT -AATATTAAAGACACTAGGAATAACCTCTGTACTTTGGACAGTAGACCTGCATAGCCCATT -AGGCCTCAATGAAGTCTTATGCAAGACCAGAAGCCAATTTGCCATTTAAGGTGATTCTCC -ATGTTTCTGCTCTAACTGTGCTTCACAATACTCAAAACACTAAATCAGGATGTTTCCTGG -AGTTCAGGGAGCTGTCCGTGTTACTGAGCAGTTCTCAGCAACACAAAGATCCTACTGACT -CCTCATCAGACTTCTTTCTCACTGGAATTTTACACCTGGGCTGTTAACACCAGGCCAGGT -CAAATTCAAAGGAGAGAAAAAAGCTCATTATGAAGGGTAAAATCCAAAACACTGTGCATA -AAGATATGTGTGCACAATTTTTATACATAAAGATTTCATAAAACCAAAGCATCAGGAAAT -GAAAAGAGATACAGAAAGAAAAATGATGGTAAATGAGACATTAATTTACCCTTCTAATCT -CTATCACAGCAAAAAGATAATTAAAAAATCTATATGAGGACCACAAAATACACAAAAATT -ATGTAGCAAAGCCTATAGCCTGAAAAAGTAAACATTGAAATTTGTATGTCCATAAAATGT -TTACAAAATTCAGTACATATTACACACCCCACCCTAAAAACATCTAAGCAAAGTAGAGAA -TGTAGAAATGCTACAGATTATATTCTCTGATTATGACACAACAAAACTAGAAATTACAGC -ATGGAAATTTAAAAGCTTTCTCTTAAATAATTCTGTGTCAAAAAGAAATCCAGGCCGGGT -ACAGTGGCTCATGCCTGTAATTCCAGTACTTTGGGAGGCCAAGGTGGGCAGGTCACTTGA -GGTCAGCAGTTCAAGACCAGCCTCGTCAACATGGCGACACCCTGTCTCTACTAAAAATAC -AAAAATTAGCTGGGCCTGGTGGCTCATGCCTGTAATCCCAGCTACTTAGGAGGCTGAGGC -AGGAGAATTCCTTGAACCCAGAAGGTGGAGGTTGCAGTGAGCTGAGATTGCACCACTGCA -CTCCAGCCTAGGTGACACAGCAAGACTCTGTCAAAAAAAAAAAAAGAAATCCAAATAAAA -TTTCCAGAATATGTGGAAAATAGTGACAATAAAAATATTACACATGTGTAATCCCAGCAT -TTTGAGATGCCAAGGTGGCAGGATCACTTGAGACCAGGAGTTCGCAACCAGCCTGGACAA -CATAGGGAGACTCCATCTCCACACATGCCAAAAAAATTTTTAAATAGCCAGGTATAGTGG -TACTTCTTGTAATCCCATCTACTTGGGAGGCTAAGGTGGGAGAATCACCCAACCTCAGGA -GTTCAGGGCTTCAGCAAGCCATGATCATATCACTGCACTCCAGCCTCAGCAACAGAGCAA -GATCCTATCTCAAAAAAAAAAAAAAATCACATGTGGGAAATAGCTATAGCACAATAAAAA -TAAATGTATTAAGTATGAACAACAAAAAAGCTAGTAAAGGTTGAACAACAACTATCCTTA -GGAAAGTGGAAATAATGTATTAATAAATATGAAAGCAGGCTAGGCATGGTGACTCACATC -TGTAATCCCAGCACTTTGGGAGGCTGAGGCAGGCAGATCACCTGAGGTCAGGAGTTCCAG -ACCAGCCTGGCCAACATGGTGAAATCTTGTCTCTCCTACAAATACAAAAACTAGCCAGGC -TTGGTTGTGCACTCCTGTAATTCGAGCTACTTGGGAGGCTGAGGCAGGAGAATCTCTTGA -ACCTGAGAGGCAGAGGTTGCAGTGAGCCAAGATCATGCCACTGCACTCCAGCTGGGGCAA -CAGAGTGACACTCCATCTCAAAATAAATAAATAAGAAAGCAGAAACTAATAAATTAGAAA -ACAGAAACATAGAACTAATTTATAAATCAAAGCACTATGCCTTGAAAAGAGGGAGAAAAA -TTGTGAATTAAGGAAGGGAAGAGATGGTTGGAGAGGAGGTGGGAGAAGGCAGAGATAATT -GAAGGAGCAAAAGCATCTGGAGAAGCAAAGCCACTGAAAGATGAACAGGGCTCTGAAAGA -GATGCTTGATTGCTATCTTTTCAAATGACTGCAGTTCCCAGTGACATCATTTTTCTCCTC -CCTGGAAGTCTGAGGGGCAGTTCACTTATCTCCTCCCCTCCCCTACTCCTCACCCCACAC -TCAAAACCTGTCTATGCTCCTTTCATTCTCATATGACAGATTTCAGATGGCAGTCTTATT -TCCCTGATTTCTTTTTGAGATAGCTTGCATTTCCCTCCTCTATATAAAGCCACCGTTTAT -CAAATGCCTACATGGACCAAGCAGTCCACAAAGGCTTCACAGACAGTTTTACTAAACTCA -TGCCAAAACTTTCAGGTTTTATACCTACCTTATAGATAAAGAAATTGAAGCTTATAGAGT -TTAAGTAATGTTCCCAAAGCCTCATGGCTAGTAATTCAAACCTAATTTCTGCCTACTCCA -AAGTCTATTTTTCCTTATGATACTATACTGCCTCTCCATGGATAAAGACAGAGATCACAT -ATTAATAAAATTTGCACAAAGTCGGCAAATTGTTGAAAGGGAAGGCTAAGATGATTAATA -AAATCAAGAGCCAGATGATCTCAACAACCTGAAATAACTGGCTGACAACCAATTTGAATA -ACTCCCTGCGGGTGAAGTTCAAAGTACTATTCGGGTTTTTTTTTTAAAGTTTGGCTGGGT -GCAGCGGCTCACGCCTGTAATCCAAGCACTTAGGGAAGCCAAGGTGGGCAGATCATGAAG -TCAGGAGTTGAAGACCAGCCCGGTCAACATGGTGAAACCCCATTTCTACTAAAAATAAAA -AATTAGCCGGGCCTGCTGGTGGATGCCTGTAGTCCCAGCTACTCGGGAGGCTAAGGCAGG -AGAATCGCTTGAACCCAGGAGGTGGAGGTTGCAGGGAGCCGAGATCGCACCACTGCACTC -CAGCCTGGGCGACAGAGCGAGATTCCGTCTCAAAAAGTAAAATAAAATAAAATAAAAAAT -AAAAGTTTGATATATTCAGAATCAGGGAGGTCTGCTGGGTGCAGTTCATTTGAAAAATTC -CTCAGCATTTTAGTGATCTGTATGGTCCCTCTATCTGTCAGGGTCCTAGCAGGAAATTGT -TGCACTCTCAAAGGATTAAGCAGAAAGAGTTTAATGAAGGATCTCTTTCCAGGGTTAAGG -GAACTGCTAGGGTTTGGATATTTGACCACTCCAAACTCATGTTGAAATGTGATCCCCATT -GTTGGAGGTGGGGCCTAATGGGAGGTGTTTTGGTCCTGAGTGTGGACCTCTCACGAATGT -CTTGGTGCCATCCAAGTGAGTTCTTGCTCGCTCTTTTTTTTCTTTTTGCGATGTAGTTTC -ACTCTTGCTGCCCAGGTTGGAATGTAGTGGTGCGATCTTGGCTCACTGCAACATCCACCT -CACGGGTTCAACCCATTCTCCTGTGTCAGCCTCCAGAGTAGCTAGGATTACAGGTGCCCA -CCACTATGCCCAGCTAATTTTTGGTATTTTTAGTAGAGACGGGGTTTCACCATGTTGGCC -AGGCTGGTCTCAAACTCCTGACCTCAGGTGATCCACCTGCCTCGGCCTCCCAAAGTGCTG -GGATTACAGGCGTGAGCCACCGTGCCTACCTAGTTCTAGCTCTCTTAATTCCCACAAGAG -CTGGTTGTTAACAAGAGCCTGGCACAAACCCCTCTCTCTCGCCACGTGATCTCTGCACAT -GCCAGCTTCCCTTCCCCTTCTGTCATGAGTGGAAACAGCCTAACGCCCTCACCAGAAGCA -AATGGTGGCACCATGCTTCTTGCACACCTTCAGAACTGTGAGCCAAATAAACCTCTCTTC -TTTAAAATTATTCAGCCTCTGGTATTCCTTTATAACAACACACACACACACACACACACA -TACACACACACGCAAAAGCAGACTAAAACAGGAACTAATTAGAAATGGTGATGCACCGAG -GGATTGGCACCGAGGCTCCCCAACAGGAACTGAGGTCATGGATAGAAGGACACATTCATG -TTATTTTTTTCTAATGGTTAAGTAATTATTTGCTCTTACTCTCAAAATTTCTGCCAAGGC -CTCCCATGGACCAAACTCAACTAGAATCTAGGAAGCAGAGAACCTGAGTGTTGCATTCAG -CAGAAGTCAGCTTCCTAGGGAATCTTGCAGGAAGGGTGAAGGTAGAGAATCTGGTGGGGA -AGCAAGCAAATGCCCATCACATGCACTTTCCTCCAACAGAGCGACTCAGATGCTATAAAA -CTTGCTAACACAGTCTCAGGGTCTGATCACAGTAACATACAATCCAGGTTTTAATCATCA -GAAATCACAGTCCTATTGTCTTCTGCACAGACCCAAACACACTTGGAGGTCATGTTCAAT -ATGAATACCTCACAGAGAAGGAAATTTACACGCGAGAAGTACATCTGCAGAAAGCCAGCT -GGCATGTCAACCATTCAAAAACTCAGGGTGTTCTGGATAAAGAAGACTCAGGAAGACAAG -TATGAAGCATAATCTGTGACATTCCATGCGGCAGACATTAGACATATACAAGAGAGTTGT -TGGAAAGCGGAATTTATCTTCATATAAACAACACTGAGCTAAATCTCAATATTTCAGATC -TCTAGAACTATCCATCAGTGAAATGGATTGCAAATACAAAGAGTAATACCATGTCACTTA -AGAATACAATCATGGACGAGGCTGCCACCTGCTGTTGGGGGCCACTGCAGAAGAAATTCC -AGAACACTGGACTGGAGAGCACCTCACTTTCCTTACAGCTCTAAGTTTCTGACTCAGTGA -CCTGATTCACTACCATATACACAAAGACCCACTTACACAAATGACTGTTCTTCACACTAG -GCCCATGGAGACAGGGATAAAATTCTGAATTTGCTCAGATACCTTCTCCGCTACTGACAT -CTAGGCATTACACAATTCATCTCTTCATATTTAACCTTTGAAGTTTGCTACTTCTCAGAG -AGACTAATGAGTAGTGAGCAAATATCCTGAAGTTGAGAATGCTTCTACCTCCTCTCAAAA -CAACGGAATATTCATCAAAACACAACAGTTCTGCACTTAACTTTAGGCCTTTTCTAACAC -CTTGTTTCTTGGCAGTAACTGTGGCCAGAATAGCTCTTTCCACAGATAAAGGACCTTTTG -AAAGGATAGGGTCTCTAGATAGAAAAGCAAATGCCTCATTCCAGAAGGTCTTCAAGAAGA -AAATGTTGTGGTGATAACAAACATAACTGATTATAATCTATTCTGTGAAAAAAGCTTATG -AAACAGTAGATGTGTGTATCTAGTACATAAGAGCTGAATGTCAATATATATATAGATATA -TACACACACTCAAATAAATAATAGTTATCTCTAACTAGAGAAATTCTAGTTGCCTTATAT -TTTCTTCTTTTTCCTTACTATATTTTCTACAATAAACATGTGTTTTTAACAAGAAAAGTC -TTTTCTGGTGTGCTTTTTAATTTTCTTTGTTTAAGTGAGAGTGAGGCTACATAACTACAT -GGCTAGGTAGACTTTTAGAAAACTTGACTGCTCTAGAAAATTGACATATCCTGATTTCTT -CCATAGCTTGGATCTTGACCTAGAGGGAAATATAAAAGTGTTGACTTGAACCTGAGGGGT -GCCATTTTCACTGCTGAAGTAGTTTCATGGATCATGAATTGGAGAAATGACTTCAGCAAC -ATGGGTGTTAAAAACAGAAAGCACAAGTGACCCACAACAGATGATGGAGAACAAAGAGCA -AGCTGGGAAAGCAGTGGCCTTTAATACAGAAAAGAAGAAGTATAGCCACAATAAATATTA -GGCAGACAGCAGTTCAGCAGTTTATACTATTAAGCTGTTGTTTAGGGGAATAGTAAACTG -ACATGACCCTTGAGGTAGGTATATATAGGTAAATTCTATGTGTCCCTTGAAATAGGTGTA -TGACACAACTTCTGGCATCTACATGGATTTGGTCACTCTAAAGTAGCCATGAGGCTTAAG -ATAGTTCAGCTGTTTGGGGATAAGTTAAATCATTTGCCATTGTCTTTCTGCAATTTGCAT -ATCCTACAGTTATCATTGCCATTACTGAATGGCACAGAGAAAAATTCTGGTCTAAAGTGG -TTCTCAAACCTGGTTGCTGGAGGGCCACCCTCAGTGATGATGATTTAATCTGTAGAAGAG -TAGAACATTGATAGTTTTTATATATCTCCAGGTAATTTTAATATATAACTGGGGTGAGAA -TCATTGACGTAATTGTAAGAGGATAATATTCAGGAAATATGGAGATAAATAATTTTCTTC -TCGACATTAAAAAAATCTAATAAAAAGTTTTATCTTTTCCCCTAACTCAGGGTCATCAGC -CTTCAAGCTTCAGTCTCTGTGTGTTCACAGGTGCTGTAAACACACGCATCACTACTAATA -TCCCACTTCAGTGCTATTGCTGCTCCCAAAACTCCAGGTATTTTTAACCTTATAAACCTC -CAGAATAATGAGACCACTGGGTTCAGTAAATTGCTTTGTTTTGAAGCAGTATTAGACAAA -GTGGGAGACTAGAAGATAAATCTGTCAATGACATGTCCTTTAAGACTACTTAGATTTTGT -TGAATTTGTGGATCATTCCTTACTTGAGCAAATGGTAAATTAACTCTCTCTTTTCTCTCT -CTCTCTAGCTGGCACACTTTTTCCAGTAGCCATTCTACTTGGTATGCTTACTTATCAGCT -GTCCTCCAGGGGCCTCACATTAGATGTTTCTCTGACTAACCAAACATGACACACAGCTGA -AGTCAGAAAAACCAGATTGATAATTTCACTCAAACTATTTTCCTTCATTCTAACAATTTA -CTGGAGTACACAATTGTGACTATTTTTAGCCATAGGAACTCATAGAAAGACCAACTTCAT -TAGACCTACAAAATCGAATTGTGTAACAGTATATGCAGTATGTGTAGGAATAAAAAGCAT -TTCTCAAATATGCAGTACTGGATTTTGCAAAAGCACCTTACACTTAGCTATAAAGGAGTG -GAAAACACAAAGATGAGTAACTGCACCTTTCAAAAGACTAGAGCTATACCAATAATACAA -AGGTGTAAACAAATAATGATGAGATGACAAAGGCTGAGTGTTTTCTATTTGGAAGCTATG -TTGTTGAGTTATTTATGTATATAATTTCATGCAATCTTCATGTTATGGGGATGTTCTAAT -CCACTGTGACTCTGTCCTTAAATAAAAGGGAGATTTGGACATAGAGAGAGGCACACGGGG -AGGATGCCATATGAGAATTGACACTGTGCTGTCACAAGCCAAGGAACTACTGGAAGGAGA -GAAAGAGGACTGGAACAGTTCCTTCCTTAGCACCTTTTCAGGCAGCCTAGCCCTGCCAGC -TTCTTGATCTGGACTTCTCACCTCTAGAATTGTGAGGCAATAAATCTCTGTTGCTTAAGT -TACCCAGTTTGTGGTACCTTATTACAGGAGCCCTAGGAAAATAATTCATTATATAATCTG -CTAAGGTAGATCTGATCATTGTCTCCAATTTCCATATGAAGAAACTATGCCTCAGGCATT -GTGTCAGTTGTCCAAAATCATACATTCCTGACTCACTTCAATGAATTCCTCATTCAGCAA -AATTTTTAAGGTACCTTAAAAAAATTATGTTAACTCTTAAGGCCTTGCTTTAAAGCTTCA -ATGGGCTTTTCCTTTGCAAAGAATAAAATCCTAATACTTAAGCATAGCTCTCTTTCCTGG -CTATGTTTCTGACATCCTCTTGTACCATGCTCCTCCTTAATCATTCTGAGGTTACATCTT -AAGTCCTTTCCCCTTGCCATTCCCACTTCTTGGAATACTTTCCCATCAACTCTTCAAAGA -ACTGCCTTCTTTAAGTATTTGGTCTCAGTTCAAATGTCACTTCCCTGTAAAAGCTTCCTG -GCCATCAAGCCTTCTTTACACACTCTATTTTATTTTTTCATGGTTCCTATAACAACCTAA -TATATTCTCAATTGATTAACTGTTTTGCTGACTACTGCCTTCCATAAGAATGGAAAGAAA -ACGTGGCCAGGTGCAGTGGCTCACACCTGTAATCCCACCACTTCAGGAGGCTGAGGCAAC -ATGGCAAAACCTTCTCTTCAAAAAATTTTTTAAAAGTTAGCTGGATGTTGTGGAGGCAAG -AGGATCACTTGAGGATCACTTGAGTCCATGAGGTCAAGGCTGCAGTGAGTCATGTTTGCA -CCACTGCACTCTAGCCTAGGTGACAGAGCTAGTCCCTATCAAAAAAAAAAAAAAAAAAAA -AAGAATGGAGAGAATGCTACATGAGAGAAAGGATCTTATCTATCACGTTCACCTCCCAAG -AGGTGAACATATCCCCCAAAGCCTGATAGAGAGAAGATGCTCATTAATATTTAATGCATG -ACCATGTGCAGACTTGGGAGGAAAAATATGCCTCAGCCTATCAATATTGGATCCTTAATA -AACAAGGATGTTTCTGCATCATTTCCCCACAACACCGAACAAGTGTGGCTCACTGTGGAT -GTTTAAGCAAATGCATTGTTTTTCCAGTTATATATCTGGTAGAGATTAGGCCATTGATAG -GAATGGGAAGACGATCTCCTTTTATTTTGATGACCCAGCATGGCTGAACACTCAGTGACT -ACCACTGCACTTTGTTGTACTTTCAGCATTAGAGATGCCAGCCCTGTAGGATATAAAACA -GGAACATCTAGTCCTCAATTATATTCAGAATTACTCAAGTCTTAGAAGCACCACTTGTCT -TTTTTCAAGGGAGAGAAATGCTCAAGTGATGGGCTGAAGTGAAGGGAGGGAGTCACTCAC -TTGAATGGTTCCCTTAGGCTGTGTGGATGCAAACAGCATTAGACAATGACACTGACAGTG -GGAAATGCACTGGAGACGATGATTGGCAAAGCCCTCCTTTTCTCCCCATCCACTATAGAT -ACTGACAGCAAAGGGTTTGTCACAATGACAACTATACACTCCCAATATCACAGAAGAAGG -AGGAATAAAAGGGTATATTATGAGTGACTGAAATTTAGAATAAATTAATAAATATTATGT -CCCTCATCCATAGAAACCACAAAGGTCTAGTAAGGCTAAGGATATAACAAGAAAATAATA -TGAATATTTGCTTCCCCTTCCTAGTGTAATAGAGTAAGTTACAAATGGCTTCAGGAAGGG -GAGAGAGGAAGAAGAGTGGATGAGATACGTAAGAGTGCTTGAGGGATAATTTTATGAAAG -CTTTGGGAAGTTTTAAGAAAAAGAAAAGCTATTTTTCAAGGTACATGTGTGTATGCGTGT -GTGTGTGTATGTGTGTGTGTGTGTGTGTGAAAGACAGAAGAAAGAGGGAGACCTAAGAAG -ACTATGAGACACTAAGAGAAAAATTAAGGTAAAAAAGACACACACTTAGAAAAACACACA -TAAGGAGGAGGGAGGAGGTTAAGACATTTTACTATGTGCTGTGAATGGAAACTACAAACC -ATTTTTGATATATGCAATATATATACATATATACACACATATACATATGTATTTAAATAT -TTAAATTACATTTTCTCTTTTTTTAGAGATATGGTTTCACTATGTCACTCTGCCCAGGCT -GCAGTACAGTGGTTGTTCACAGTCATGATCATAGCACATTATAGCCTTGAACTCCTGGGC -TCAAGCAACCCTCCTGTATTAGTCTCCCCAGTAGTTGGGATTACTAGCATATGCCACCAT -GTCCACCTTTATGCTTTTTAAAGTGAAAAACCATACTAAGAATGAGGCAGCTCAACTTAA -TAATAAAAACATTTCAAATGTAAAGAAATTTACAAAAGAAAAACAATCAACCCCATTAAA -ATTGGGCAAAGGGAATGAACGGACACTTTTCAAAAGAATACATGCATGCAGCCAACAAAC -ATACAAAAAAAAAGTTCAACATCACTGATCATTAGAGAAATGCAAATCAAAACCATAATG -AGATACCATTTCACACCAGTCAGAATAGCTATCATTAAAAAGTCAAAAACTAACAGATGC -TAGTGAGGCTATGGAGAAAAGGGAATGCTTATACACTGTTGTTGGGTGTGCAAATCAGTT -CAATCATTGTGCAAGGAAAGTGATTCCTCAAAGAGCTAAAAGCAGAGCTACCATTCGACC -CAGTAATCCCACTACTGGGTATATACCCAGATGAATATAAACCATTCTACCATAAAGACA -CATGCATACAAATGTTCATTGCAGCACTGTTCACAATAGCAAAAGTATGGGATCAACCTA -AATGCCCATCAATGACAGATTGGATAAAGAAAATGTGGTACATATACACCATGGAATACT -ATGCCGCCATTAAAAAATGATATCATGTCTTTTGCTGGAATATGGATGGACCTTCTATTA -TCCTTAGCAAACTAATGCAGGAACAGAAAACCAAATACAGCATACTCTCAGTTATAAGTG -GGAGCTAAATGATGAGAACTCATGAACACAAAGAATAAAACAGACACTGGGGTCTACTTG -AGGGTGGAGGGTGAGAAACGGAAGAGAAACAGAAAAGATAACTATTGGGTACTAGGTTTA -ATACCTGGGTGATGAAATGATCTGTACAATAACCCCCTGTGACACCAGTCTACCTATGTA -ACAAATGCCCCTAAACTTAAAATAAAAGTTAAAAAAAAAAGAAAATTAAAATCTCCTTAT -CATCTACCTGGTAATATGAAAAACACATATCTTTCATTCATTCCTTTCAACTGATGAGGA -AACTGAGGCATTGGGAGTTAGTAAAAGTCCACATTGAGATATGAGACCCACCACTGGCTG -GACACAGTGGCTCACACCTGTAATCCCAGCACTTTGGGAGGCCGATGCTGGTGGATCACC -TAAGGTCAGGAGTTCGGGACCAGGCTGGCCAACATGGTGAAACCCCCATCTCTACTAAAA -ATACAAAAATTAGCTGGGTGTGGTGGCTGGCACCTGTAATACCAGCTACTAGGGAGGCTG -AGGCAGGAGAATCGCTTGAACCCAGGAGGTGGAGTTTACAGTGAGCCAAAATCATGCCAT -TGCACTCCAGCCTGGGCAACAAGAGCAAGACTCTGTCGGGGAAAAAAAAAAACAAAAAAA -ACCACCACCATCATTTTGCAAGTGTTACCACTATTGTGTGTTAATATTGTAGAAGTATTC -CTAATTATGATTTCTTTGTATTCCTAATTGTAATAGCTTTGTATTTGAAAAATTATTGAT -TCATACTCTATATGTTATTATTTTGTATGCGATGACAACAGAATATATTATCATGCTCCT -TTTGTGAATCTCATTCATAATATAAAGTATAAATTTGTGATTTTGCTTTAATTTGAAATA -TTAATTTCAAATATGTTATCACAATTTGATACAAACTATTGACAGTAAATCTGTGGATTA -AGTAATGTCTTAGTAGGTATTGGGAAAATTTGAAACTAGTAACATGGAGGACTATTGTCA -TTGTTTATTTCAAAGCCAGTTAAAATTCTGCAAAGCAGTGTACATAAAAATAATTTCAAG -AAATTTATAAAATACCGAGATTATGGTGTATAAACAACTTTAGATTCTTTGTTTAAGAAA -TACTGCCAGTTTGTAATATATGCTTCATTCAAAGTAGCTAAGGGCTGTACCTGGCTAATA -GTAGGCACCTAATATTTGTTGAAAAGGAATACTGAGTAGCTGGGACCTCCTGAGTAGCTG -GGACCACACACATTTAACCTGTATTTATAAAATTACTGTTTAGAGAATAACATTTGATGG -AATCATGCTTTTACTTTCTGCTTACGACTCAATTGTTTGTACTGACATTAACATCCCAAA -TCCTTAGCATGGCCTACAAGGCCCTGAGCAATGTGGCACCTGCTGAAGCCTGCTGCCTCA -TTTAATAACTCTTTGTCTCTTTCCCAGATCCAGCCACTCTAACATTTTTTAGCTCCTGGA -CCAAGACAAGCTCTTCCCAGAACCTGAGCTTTGTACCTGTTCTTTATTCCTGGAGTATTT -TTCCCCTGACAAATTACTTATCATCTATCATAATTCAGGTTAAATGGCACTAACTCAGGG -AAGGCTTCCCTAACTGTCTCCCTTCTCCAACCAAATTAGGAACAATTATATGGCCACATA -GTATCGAATCAAGTTTATAATTTTAAAATAATTGGGAGATTTTGTTGTTTAACACTTGTT -TTCACTATAAGACTGTAATTACATGCAAGTAAGAACCATGCCTGTTTGTTCACTCCTGCC -ACAGTCAGAATAGTGCCTGGAATATGCAGTAAGGGCTGAACAAGCACTAAATAAATGAAC -AAGTGAATAAATGGATATTGTCTCATTTTCAGAACAGAGTACTAAATGGATCATGAACAC -TATCTGGTATGTCACGTAGGTAATTTACAAGGGCTACAATTTCAGCTCAGATTTACCTTT -TCCTGGATACAGGTCTTGATAGGTCTCTTGATGTCATTTCACTTCAGATTCTTCTTTAGA -AAACTTGGACAATAGCATTTGCTGTCTTGTCCAAATTGTTACTAAGAATCAAGAGAGATA -TCTGACATGAAATGACATTGGAAAACATTAAACACGATTGAAATAATGCTAGCCAATATG -GTTACTATTAGAAACCAATTACATTTTCAACTTAAAAATAGTAATACTTATTGCAGACTC -AAATGTGCTTATTCTAAAACAAGTAAATGTTTGCCTATGGTCTGAGATTCTAATCCACGG -AGTTCATTCTAATCCACATTCAACACTATCATGTACCAGTGGGCCTCATAACCCACCTAG -CCCTGTGATTTTTCAGGTTCACTTTTCTAAACTTGTGAATTAAATATTTATTTTCTTAGT -TCAGAAGAGGAAAAAAACTCTTGTAATTGTTGCCCATTTCAGGAGAAATCTTGCATATGA -AAACAAGAGATAAATATACACAACTGAGGGCTGTGGTTTAAACAAAATCTTGAGAATGTT -TTTTGACCTTATACATTTGTGCTTTAGTATAACAAAATGATATAGACAAAGGTAACTTTT -AATAGAACCAGTCACTAAATTAAAAAAATGACAAATTCTTCTGCTTAGCTAAGCAACAGA -GAAGGTAAAATACTAATTCAATTCATCAATTTAAGCAATACTCATTAAGAGCCAAGTATG -TGCTTACTGAATAAGCTGCTAAGGTTTGGTGGTTACAGAGTGTGCGGTGAAATGATGTCT -ACATCACAGTCCAACATTCACAGAGTTTAAAAGCCTACCAAGAATCAAGACAGACACAAA -TACCTAACATAGACGTTTGTATATGATAAGAGAGCCAGAGTACAATTTAGGAGAAGAAAT -TGTATGGAAGGAAGGTTCATTTCCATTAGACCAGAAAAGACAGCACATTTGAAGGCCTGA -ATAAGAAATATTCTGGATAAGATATTGTGGCTGCTACCAGAATGGCTCTTGATGATCTCT -ACCTCTTGGTATTTATACCCTTATATAATCTCTTTCCTATAGTGTAAGCTGGTCCCAGGT -ACTTGTTTCTATTGAATAGAATAGAACAAAAGAAATGAGATGCCACTTCTGAGATTAGAT -TATAAGATACTGTGAATTTCTTCTTGTGTCCTCTCCCTCTCTCTCTTTCTCTTGCCCTCT -CATTTGAATGAAGCCAACTGGCATGCTGTCAGTGGCCCAGTGTAAGTCCTGTTACAAGAA -ATTGATGATTACCTGTAGCCAACCCTAAGTGAAGAACTGAGGTCCTCAGTCCTACAAATG -GAGAGAAACTGAATCTAGCTAAGAACCATGTGAGTGAGCTGGGAAGAAGATCCACCCTCA -GTTGAAATTTAAGATGACATATTGAGCAGACATACTGAGACACACTGAAAGTAAGAGAGC -AGGAGGAAACAAAACCAGGGTCATACAAAGAACACAACTGATTTTGAGATTCTCACATAA -GTATTACACCTTCAGTGAGCACGTGTACTAGAAATTTAAAAAATAAATAAAATAAACCTT -CAAAGTGAGCTAGCAAATAAATTTCCCTATGGTCTCAGCTCTGAGTGGAGAGAGAAAATG -TTCCCTGTGGAGTTTATAGCCAGAATCCAGCTCTCAAACAGGTTTCAGCCTGAACTCACA -CAATCTGTGTGGCTTCCAAATTTGCAAGCTGAGAATTTAATTCAAAGTGGTCTCAGGTTG -ATAGCAGTCCAAAATGCTAGGTAGGAAAAAAAATCCTCTCTGGACAAATAAATCATCAAA -GCAAGCTCATAAGAGCAGGTTTCAAAGGTCATGAGCTTCTAACACACACACAAAAATCAC -ACACACAAAATGGGGGTAGCAGCAACATGGGTAGCGTATTCAAACTTGAAAAGACTTTAA -ATATTTGTATTATTAGATGTAGATTATGAAACACATATTTTAATGTGGTTAATTTTTTTA -AGGAATCAAAACTATGAGTAAAGACCAAGAAAATTGTGCTGGATGGCCACTTCCACCATG -GCTCCCCTCCTATTTAAGTCTGGGTACTGTGTCACCCGAAGTCTTCAGGCACATTGTTCC -AGGTCTGGGTTTGCCTATGAAAGAAACTCATGAGAGCTGGAAATGAGGAGTGAAGAGGAG -GTCTTCAAATAAAGCAGGCTTAAGGATTAGACATAGCAGGTTTGACAGATGTGATGGCTT -GCAGAATCCTTTATGAGCTCCCACTGTCCATCTGGATAAGATTTACAGACCTTTCAGAAA -TTCCTATAAGCTTGGGTTCTGTGCCCACACTCTAGACTGTCAGGCTAAGATCTCTGATAT -AAAACAGACCTCTTCTGATTTTGTCTAGCTGCTTTTCTAATATCTATTCACCAAGCTCTT -CCAATAATAGCATAAGGCCCTAATTAATATTAAACTTTTATCATTATAATACATAGGATG -TCTTCTGTTTTCCTGATCAAATTCTGACTACTATTAAAATATAAAGAATTGTCCAGAAAT -ATATAAAAAAAGAATCACACATTGGTCTTCTTTAAATGAAAATATAACAATTGTATGGAC -TAGGATGATTACAGTTGTTCAGTTCTGACTGTTATTTGAAGAAAAAAGCAATAAGAAGCC -TCAGCAACTTAACAGAAGGAGCTGCCATTTACTAGGAGAAAAGATTGTGGATGAGAGTGT -AGCAAAGGTCAGAATTCTGTGAAGCTTGAGATGTTTATTATAATGAATTATCTTTTATAC -TCACTACAATTTCCTAACAATTTTGGGGTTTATATTTTTGAAAGAGATATACCTTTAATT -TTCTTTCTTTGTACTATTGTTAGGTAACTTTGATGTGCAGATTATACTACAGTGAAAGTT -GCCAATGACAAGGCAAAGTCACTTACATCAGACCCAAAGCAAAGTGGAGCCGGGTCATGA -AAAAGGGGATCTTGTGTGTCTGTCCACGATAAGCACTATCACAAGGACTTTCCATAAACT -CACAAGAAATTTCTGCCCACCCAGCACACTCTGTTTGTCCAGCTCATCCTGTAGGTGTCT -CTATAATAGGACCTATCATAAAAAATTCCTCAAGACTGCAGCATTTCAGATAAGCCACCC -TCACAAGAACACTTGCCTAGCAATGGCTGTTTCTGCCAGTAAGTTAACACCAGCTCCTGC -ATCAGACCCTGTGACCAATGATGTTTGTTTCAAAACAGCTTGCATGGACTTCTTTTTGTC -TTTACATATTTTCCTTACCTCAACCTCTTGGGATGCACCTATGATTGATCATAGCACAAA -TATCTCAGATTATAATCCTTGTTTATTTCCAAATAAATTTATTTCTTTGGAGATCCACTT -TTTCTGTTATTATACATTGACATTGTTATTATGAAATTGGTTGGGTGATGTGTCTTATTT -TCTTGTCTCCAGAAGAATTTCTGTAACAGTGCAATTAAACGTTCTTTGCATGTTTGCTAG -AACTCACCTGTAAAATTGTCTGAGCAACCAAAGCCTGGTTTTTGTGTTTAGTTTTTCTTT -TGTGATTGGGGAGGGGGGTTTATCGTACTGATTCAAGGTGTGAAGGTAACATCATTTTGA -TTTTATACATCTTCTTCAGTCCATTTAAGCATGTTACATAGCGTTGTTTGTTCTTTTCAT -GATATTCTTTACAGTAGTCTCCTAAATGTTCCCTCTGCTTCTGCCATGAGCCCCTACAAT -CTATTTCAACTCAGAAGCTATAGAGTTTGTTTAAAACATGTAACATATTATGCCACCTTT -CTTACTGTAAAACATCCCATGGTTTCTCGTAGTATTTATAGTAAAAGTGAAATTTTTATG -ATGGCTTGAGAAACTTTTCCCATTAGATGCCCAAGTGCTGGTCTGGTCTGATCTTCTCAT -CTTCCCTTGGGTGATTCTGTGGCAGTCACACTAGCCTCCTTGCTGCTCCACAAAAACTCC -AGCATGATCCTACTTCAGGATATTTGCCATTGTTACTGCATCTGCCTGGAACCTTTTCTC -CCATATAAACATAGAGATTGCTCTTGCCTGTCCTTCAAGTCTATTCTTAAATGTCCCATT -CTCTGTGAAGCTTTCCTGCCCACCCTATTTAAATTACAGACTTCACTCCCAATTCCCCAT -CTACTTTAAGAGTCTTCATTTATCATTCCTTGACAAACTGTAAATATACATGTTCACTTT -TTTATCGTCTGTCTCCAAATACTGGAATGTTAAGTTCTGTAATGTCAGATATTTCTGTTT -GGTTCACTGGTGTATTCTTAAAGCATGTTACATACTAGGTATACTCAATGAATATTTGTT -GAATAAATATCACATTGGGCTTATTCCAGAAATTCAAGCTTGTTTCAATAGTTAGAGCAA -TCTACAAATGTAATTCCTTACATTAACTAATTAAAGGAGCTAAATCACATCACCACCACA -ATAATGCAGAAAACCACATTTGATACAACTCAATATTCATGTCTGCCTAACAAACATCTC -ATGATACTAGGAAAAGAGGAAGGGATATATTATTTTCATGTATAAAGCACTAACCATTGT -AGCATGCCAATATACTCAAAATTCAATGAAATTCCTATCAAAATCTTAGCATTCCTCTTA -GTCCTCAACAAAGCATTTCTAAAATGTGTATAGAAGACCAAAGGGCCAAAAGAGTCAACT -TCTGAAGAAGCGCAAAAAGAAAGTTGAGGAAATCTTAAAACATGTTATTGAGCTTAAAGT -TGCAAAAATAAACTCATGTACCATAATTCATGAGTAGAAAAATAGACTAGTGGAATAACA -TAAAAATAAAAACAATGCTTACATAAAATGTTGTAACTGATTTGGATGTCATTAGAAATC -AGTAAGTAAATAGATGGACAATGTAATGAAAGATGCTAGGCAAATAATGTGGTAGGGAGA -ATAATGGCCCTCAAAGATGCCCATGCCTAACCCTGGAACCTGTGAATATGTTACACTGAA -TGCAATAAAGGCTTATCAGATGTGATTAAGGATGCAAACCGAGATGGAGAGATCTTCCTG -GGTTACCCAGATGGGCCCAGTCTAATCACATGAGTTCTTAAAAATGGAGAACCTTTCTTA -GCTGAGTCCAGAGAGAGATGTGACAATGAAAGAATGGTCAGAGAAATGTGACATTGCCAG -CTTTAAAAAGAGAGAGGAGAGGCAATGAGAAAAGGAATGCTGATGTTCTCTAGAAGATAG -AAAAGGCCAGGATATGGATTCTACCCTAGCCACCATAAAGAAACATGCCTGTCGACAACT -TGATTTTAGTTCACTAAAATTCATGCCTGATTTCTGACTTGTGTACACTGTAAGATGACA -AGTTTGTGTTATTTTAGGTCACTTAGTTTGTAGAAATTTGTTACAGCAGTAATAGAACAA -GTGGTTATCCATATGAGGCAAATTAGATTGGATACCTATCTCCAATAGAAATCAATTCAA -GGTGAATTCCAGGAAAATACTTAAAACATTTAGATTAAAAATAAATGAGAATTTTTGTTA -CTTTTGGTAGGTCATAGAACCAAGAAAAACAAACATTAAGGAGGAAAAATGAACATATGA -CTACATCAAAATATAAAGCTTCTCTATTTGGAAGATATCATAAGGTGACAAATCATAAAC -TGTAATATTTACAACATATATATAAGTGAATAAATATACATTTAGAATATATATGAACTC -CCAAAAATCAACAGGAAAAATAAGACATAGAACAAGCAAAATGCATAAACAAAAGAAGGC -AAAACAAAAATAATGACTCATAATTATATGAAAAGAAGCTCATCTTCATAGATGAGCAGA -TAAATGCAAATTAAAACCACCCTGAGATGCTTTTTACATCCATGAGCCTGATAAAAGTTA -GAGTCTAAAAGTAATAATTAACAAAGATGGGAAGTAACAGAAAATCTTGTCCGTTACTGG -TTAAAGTATAAACTGATACAGCTACTTTATAGAATATTACATTATAGAATAAAGTTGTGA -GTATGTATATGCAGTGACTCAGCATATTCATTGCTAGTATGTACTCAAGAGAAACTTACA -GGAGTGGACTAGGAAGTAAATACAAAATGATTACAACATTGTTTGTTATATCAAAAAATA -AAAAAGACACCCAATTTTCCAGCAAAAAAAATAAGTAAAAATAAATCCTGTTGTATTCTA -ACAATGGAATAATATATAGCCATTAAAATAAATCAACTATTACTGTACATATGAATGTAA -GTATCAGCAAAACATATTGTTTAGTGAAAAACTAAGAAGCTGAAGAAGAATATATACAAT -ATGGTTACATTTATATGAAGTCCAAAAACTTGCAAAATAAAGAAATGTATTTAGAAATAG -ATTCACATGTGAGAAAACTAGAAGAAAATTAATGAAAGGATAAGAGGGATAGCAGTAATT -CTGAGTAGTTGAGGGAATTTCAATTGGAAAAAAATAATATCATATTCTTTAAGTCAGGTA -GTGGGTATTAGCATTTGTTTTACCATCGTTCTTTATTCTTATAGCTACACTATATATTTT -CAATGTATTTAATGTATTTTTTGCATAATTAAATATTATGCAATAAAAATGAGAAAACAA -AAAAGTAGAAAATGATAAATTACAATAAAGAAATGGAGAAAAAATTATAATCTAGTTGAG -TAATGGTATATTACATAGCTATTTTCTTAAGTAGATGTATGTACATGATGTATGCACGAT -TGTACATACATGTTCTTAATTATATATAAATATATATGTACATATTTTTAATATAAAATA -CTAAACAAAGTACACCAAAATATTAGCTCCTATGTTAGTGAGATAATGTTTTGTTTTTTT -GTATTTTAAGTTTTACATAGTAGGTGTATTTTTCTGTTTTCATACTGCTATAAAGAACTG -CCCAAGACTGGGTAACTTATAAAGGAAAGAAGTTTAATTGGCTCACAGTTCAGCACAGCT -TGGGAGGCCTCAGGAAATCTACAATCATGGCGGAAGACAAAGAGGAAGCAAGCCAGCTTC -TTCGCAAGGCAGCATGAAGAAGTGCCGAGCAAAGGGGAAAGAATCCCTTATAAAACCATC -AAATCTCGTGAGAACTCACTATCACAAGAACAGCACAGGGGAAACTGCCCCCATGATTCA -ATTACCTCCACCTGGTCTCTCCCTTGACCTGTGGGGATTATGGGGGCTATGGGGATTACA -ATTCAAGACGAGATTCAGGTGGGGATACAAAGCCTAACCATATCAGTAGGCATGTATTGA -ATTTTAAACTCAGAGAAAAATACTAGTGTTTTTATAGGATTCTTACTAAAGAAAAACCAG -AAAGTAATAAACCATCTACGCTAAGACATAAAATTCAGTTGTTTAGTTACAAGATAGAAT -GTGGCCTTGTAAGAAAGCAAATTAACTTCTAACATACAAAGCCTTAGAGAAGATTCAAGT -GACTGACGGATCTTAAACAGAGCTATTATTACAACTTGAACTGCAGTAAAATATCCTCAG -CAACATAGATGTGTGTGTTTCACTAGTCAGAGCAATACAAATTTAATGAAACTCCATTGG -TGGTGTTTTTAATCAGACAATTTCTGAAGATGTCCTGGCTTATTCACAGATGCAAGCCAA -ATCTCTAGAAGAGTACCATAATAAGAAAAAAAAGAATACAGGCAATTGAGAGCTGTTCCA -AAGTTTAGGGAGTTTTTGTAAGGAATTAATTAATAAAAATGTTCTTGAAAGAGAGAAATT -AATATGCAGTTCATACTGCCAGAATTGCAGGCAATTTATCAAAGTCCCCTAATCCTCCAA -AATCGCTATTTTTTTTTTGACACACACTTTACAGTACAGAAGAAAATGTCTCCGGCAATA -AATCACAAAGTTAAAATTACCTAGTCTACAATTAACTACACAGTGATGGTAAATCATTTT -CTACCAAAAGAAAGAAATGTCTTGTCTATTCAGGTTCTGCTCTACTTAAAAGTTTTCCTT -GTTGGCGAGCAAGTGGTTAGAAAATCATATTTTATACGTACATTCAGCTTAACTATCATT -CAGCTCAGGAAGATGACTCAGGGCCTTATCCATACCTTCAAGTTTGCTCTTAGCAAGTAA -TTGTTTCAGTATCTATATCAAAAATGGCTTAAGCCTGCAACATGTTTCTGAATGATTAAC -AAGGTGATAGTCAGTTCTTCATTGAATCCTGGATGCTTTATTTTTCTTAATAAGAGGAAT -TCATATGGATCAGCTAGAAAAAAATTAAGAGGAAAATCACATGGAAAGTTATATATCTAT -TATATATAATATTATATATCTATTATATATTATATATTGTATATCTATTACATATATAAT -ATTATATATGTATTATATATATTATATATTAATCTATTATATATATAATATTATATATTA -TATATCATTTCCAAATTCCCCAGCGTTCATATTTGTCAGTGCAAGTAAAGAGCCTTACTG -CTGATGAGGTTTGAGGTATGACCATTTGGCCAGAATTTATGAACTCTACATGTCGCTTGA -TGTGTGCCTCAGGGTATACTTTTTTTTTTTTTTTGAGACGGAGTCTTGCTCTGTCGCCCA -GGCTGGAGTGCAGCGGTGCGATCTCAGCTCACCGCAAGCTCCGTCTCCCGGGTTCACGCC -ATTCTCCTGCCTGAGCCTCCTGAGTAGCTGGGACTACAGGCGCCCGCATCCAGCTGGATN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN 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-NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNGATCTACCATGAAAGACTTGTGAATCCAGGAAGAGAGACTG -ACTGGGCAACATGTTATTCAGGTACAAAAAGATTTGGACTGTAACTTAAAAATGATCAAA -TTATGTTTCCCATGCATCAGGTGCAATGGGAAGCTCTTCTGGAGAGTGAGAGAAGCTTCC -AGTTAAGGTGACATTGAAGCCAAGTCCTGAAAGATGAGGAAGAGTTGTATGAGAGTGGGG -AGGGAAGGGGGAGGTGGAGGGATGGGGAATGGGCCGGGATGGGATAGCGCAAACTGCCCG -GGAAGGGAAACCAGCACTGTACAGACCTGAACAACGAAGATGGCATATTTTGTTCAGGGA -ATGGTGAATTAAGTGTGGCAGGAATGCTTTGTAGACACAGTAATTTGCTTGTATGGAATT -TTGCCTGAGAGACCTCATTGCAGTTTCTGATTTTTTGATGTCTTCATCCATCACTGTCCT -TGTCAAATAGTTTGGAACAGGTATAATGATCACAATAACCCCAAGCATAATATTTCGTTA -ATTCTCACAGAATCACATATAGGTGCCACAGTTATCCCCATTTTATGAATGGAGTGATGA -AAACCTTAGGAATAATGAATGATTTGCGCAGGCTCACCTGGATATTAAGACTGAGTCAAA -TGTTGGGTCTGGTCTGACTTTAATGTTTGCTTTGTTCATGAGCACCACATATTGCCTCTC -CTATGCAGTTAAGCAGGTAGGTGACAGAAAAGCCCATGTTTGTCTCTACTCACACACTTC -CGACTGAATGTATGTATGGAGTTTCTACACCAGATTCTTCAGTGCTCTGGATATTAACTG -GGTATCCCATGACTTTATTCTGACACTACCTGGAGTTAGCACAGACCCCACAAGTTAGGG -GCTCAGTCCCACGAGGCCATCCTCACTTCAGATGACAATGGCAAGTCCTAAGTTGTCACC -ATACTTTTGACCAACCTGTTACCAATCGGGGGTTCCCGTAACTGTCTTCTTGGGTTTAAT -AATTTGCTAGAACAGTTTACGGAACTCAGAAAAACAGTTTATTTTCTTTTTTTCTGAGAG -AGAGGGTCTTATTTTGTTGCCCAGGCTGGTGTGCAATGGTGCAGTCATAGCTCATTGCAG -CCTTGATTGTCTGGGTTCCAGTGGTTCTCCCACCTCAGCCTCCCTAGTAGCTGAGACTAC -ATGCCTGCACCACCACATCTGGCTAGTTTCTTTTATTTTTTGTATAGATGGGGTCTTGTT -GTGTTGGCCAGGCTGGCCACAAATTCCTGGTCTCAAGTGATCCTCCCACCTCAGCCTCTG -AAAGTGCTGGGATTACAGATGTGAGCCACCACATCTGGCCAGTTCATTTCCTATTACTGG -TTCATTGTGAAGGATACATCTCAGAAACAGTCAATGAAAGAGACGTGCATGCTGGATGCA -GTGGCTCATGCCTGTAATCTCAGCACTTTGGGAGGCCAAGGTGGGAGGATCGCTTAAACT -CAGGAGTTTGAGACCAGCCTGGGCAACATGGTGAAAACCTGTCTCTATAAAAAATTAAAA -AATAATAATAATAACTGGTGTGGTGTTGTGCACCTAGAGTTCCAACTACTAGGGAAGCTG -AGATGAGAGGATACCTTGAGCTGGGGACTGGGGAGGCTTAGGTTACAGTAAGCTGAGATT -GTGCCACTGCACTCCAGCTTGGACAAAAGAGCCTGATCCTGTCTCAAAAAAAAGAAAGAT -ACCCAGGGCAAGTTAAGTTCGGAGGGGCACAGAGCTCCCATGCCCTCTGTTGAACATGCG -ACCCTCCCAGCATCTCCTGTGTCCAGCAACCCTGAAAGCTCTGCAAACCCCTTTCAGGGT -GTTTATGGAGGCTTTATTATGCAAGCATGATTGATAAAACCTTTGGCTGTTGGTGATTAA -GTCAGTCTCCAGCCCCTCTTCCCCCTGGAGTTCAGTGCATGAGGCTGAAAGTTCCAAGCC -TCTTACCATGTGGTTGCATGGTAATCAGCCCTCCTCTTGAAGAAATTTAGGAGCTTGCAG -TCACCCAGTCATCTCAACAACATCCCCAAATGCATTCTTACCATGCTGGAGATCCCAAAG -TTCTTAGAGGCTCTTGTGTTAGAAACCTGGGACCAAGATCAAATATTAAAACAAAAGATG -CTCCTGTCACATCTATCACTGAGGTCTTTGTAAGAGCTTTAGAAGCTCTGTGCCAGGAAC -CAGGGACAGAGATTAAATATATATTTCTTTTCTTTTTTTTGAGACAGAATCTCCCTGTGC -CATCCAGGCTGGAGTGCAGTGATGTGATCATAGCTCACTATAGCTTTGGCCTTCTGAGAT -CAAGCAATCCTCCCATCTCAACCTCCCAAGTAGCTAGGACTACACATGCATGTCACCCAT -GCCCAGATCATTTTTGTAGAGTCAGAGTTTCACCGTGGTGGCCAGGTTGGCCATGTTGGC -CAGATGGGGTCTTCTTTTGTTGCCCAGGCTGGCCACAAATTCCTGGGCTCAAGTGATCCT -CCCACCTCGTCCTTGTAGAGATGAGATTTAGTTACGTCGTCCAGGCTGATCTCAAACTCC -TGGGCTAAATCGATTGTCTCACCTCAGCCTCTCAAGTATGTTATGAAGGTTATATGTTAG -GAAGGGTCCCAGGAGGTAGACCCACACAGATGGGATTTGGGCATAGGTTTGGTTTCCCAG -GGGGCAGTGCTGAGCTCTTTGCCAGTGGGAAATGGGATGCTGGTGATTTCCAGTAGGTGA -CCTCACAGTGACTCAAGCTACCACTTACTGTTGATTGTGACGAAATGCCAGCTGAGGCAC -ATGCCTTGGGAGCTAAGTGGTTGCTGCCCTTGACCACTGTGAAGACTGGTGTGGGAAGGG -TCGTTTTGGATGCACTTGAGCAGGGGTCCCCAACCCCTGAGCCATGGAGCCGCAAGGAGC -CACACAGCAGGAGGTGAGCGGTGTCGAGTGAGGGAGTGAGGGAAGCTTCGTCTGTATTTA -CAGCCACTCCCCTTTGCTCACATTCCCACCTGAGCTCCACCTTCTCAGATGAGCAGCAGC -GTTAGATTCTCATAGGAGAACGCACCCTGTTGTGAACCGTGCATGTGAGGGATCTAGGTT -GCGCTGTCCTTATGAGAGTCTAATACCTATTGATCTGTCACTTTCTCCCATCACGCTCAG -GTGGGAACATCCAGTTGCGGGAAAACAAGCTTAACACGCCCACTGATTCTACATTATGGT -GAGTTCTATAATTATTTTATTATATATCACAGTGTAATAATGGAAATAAAGTGCCTAATA -AATGCAAATGTGCTTACATCTTTTGGCCCAGCTCCTACCTCCCGGCAGCCTCTCCAGGCC -CAGAACTTTCTCCAGTCAGCCTCTACAGACCAAGCTCATGACTCACAATGGCCTATTTAG -GCCCATACCCTACGTCACGGCAGCCTCCGCAGATGAGCCTACTGCCTCACAACAGCCTCC -ACAGGCACAGCTCCATCGTTACAATGGCCTCTTTAGACCCAGCTCCTGCCTCCCAGCCTT -CTCTCCAGGCTCTGAACTTTCTCAGTAAGTTCAGGTAGCTGGGACTGTAGGTATACATGA -TGATACTTGGCTAATTTTTAAATTGTTTTGTAGACACGGGGTCTCACTTTGTTGGCCAGG -CTGGTGTCAAACTAATGGCCTCAAGTGACCCTTCCACCCCTGCCTCCCATCCTCGAGGCA -TGTGCCACCACAAGGAGCACTTGTTCAATTTTCTAAAAAAAAAATGTCTAAAGTAAGGCT -GTGGGATGATGGCAGGAAGATAAAAGAAAAACAGAAGAATAAGTTAAAATGACTTATTCA -CACATATTCTTTTGACAGCAAGAAGAACTTTTAGTATGTACATTCCTTACAAACAAACAA -AAGGCAGATAAACAATGTTGTATAGGAACTTCAACACACACTGTACAATATTCCCACTTT -GCTGACATAAGTTATGGAAATTTCATGGTTTACTTGAGTGTCGCTACCAGTATTTTGCTT -CTCTGATGATTTTTATCAACTTCCTCATCTGTTAACTTCTCTCCAAGGTATGTCATGTCA -CGACATACTGCCGCTGCACGAACATGGCCAGTGTCTTCCTATTCAACATGTAGAATGCTT -TCCTAATTTCTCTTTTTACTCTCTGTCTTTGTGTTCTGCATTTTCCTTACTTTTATTGTC -AGAAACTCCAGAAAGTCAATCGTACTAATTTATCACGATTTGCTTTATTAATTTATACTT -TGCTTATATGGAATTTTGCCCAGCAGACCTCATTACAATTTCTAACCTGTTTTATTTTGT -TTTTTTTTCTGAGACAGGGTCTCCCTCTGTTGTCCAAGGCTGGAGTGTAGTAGTGCTATC -GCAGCTGACTGCAGCCTCAACCTTCCAGGCTGAAGCGATCCTCCCACCTCAACCTCCCAC -GTGGCTGAGACTACAGGTGCTTGCCACTATGCCCAACTAACATTTGGAATTTTCGTATAC -GTGGATTCCAGAGGGGTGACAGCGAAACGTGAGTAAGCATGGATTTTGGTATATGCAGAG -ATGGGGGGCTGGAACTAATTCTGTATACTGAGGGACGACGACTATATGTTTTTACAATTA -TGCTGTGGGATACATACTGTTGCATAGCCTTGAAAATAATAACTTTTAATTGAGTGGAAT -AAGAATAATATTGATAAAAGTAGCAGCTGGCCAGGTGTGGTGGCTCACACTGGTAATCGC -AACACTTTGGGAGGCTGAGGCAGGAGGATGGCTTGAGGCCAAGAGTTTGCGATAGGCCTT -GGAAACAAAGGGGGAGTCACCATCCCTACAGAAAAATACATGAATTAGCCTAGTGTGGTG -GCATGTTCCTGTAGTCCCAGCTACTTGGGAGGCTGAGGTGGGAGGATCACTTGAGCCCAG -GGAGGCTGAGACTGCAGTGAGTCATGATCAGGCCTCTGCACTCCAGCCTGGGTGACAGAG -TGAGACCCTGTCTCAAAACAACAAAAAAGTAGCAGCTAACATCAACTGACCTTTTACCAG -GTGCCTATTGATACCATAGTTTAATTTCTTATAACTGTTTCTTATTTCACTTACCAACTC -TGTCTTCAGTTACTCCCAGATTTTTACTGTGTGTGTACAGATGACCTTTTGTTTAGATTG -AATTGTCTCCCCAGAAGTAAGATTACTGTGAGTCATGGTGAATGGACATTCTCCTTACCC -TTGATGTAAATTGACAGGGTTTTGGGTGCCTCCCAGCTATAATCTTAGCACTTTGGGAGG -CTAAGAGAGGAGGATTGCTTGAGGCCAAGAGTTGGAGGAGGCAGTATGGCAGTATGGTGA -GACCCTGTCTCCATTATTTTAAAAAATTGACAGGCTTTACCCGGGAAGGCTTATACACAA -TTTAAACACCCCTCATAGTATAAGAAGGTGCCCATTTCACTGCACCTTTGCCAGCACAGG -GTATTATAATTTAGTAAGTCATTTTTTGTTTGATTATTTTACATAGACAAAAGAACTCAT -ATTACTTTACTTGTCACATTTCAACATCTTTCCTCAGCTTATTAGCTCTATTTCTTTTCT -GTCTGTAAATGGTTGTTGCTGTTTTGGTCTTTGAGACAGGGTCTTGCTCTGTCACCAGGC -TGGACTGTAGTGGCATAATCATGCCTCACTGCAGCCTTGACCTCCCAGGCTCAAACTTCA -GCATTCCGAGTAGCTGGGACTACAAGTGTGCACCACCACCCCCAGCTAACTTTTTTCTTC -TTTTGGATAGAGACAGGGTCTCACTCTGTTGTCCAGACCGGTCTCTAGCTCCTGGCCTTA -AGCAATCCTCCTGCATTAGCTTCTGAAATTACTGGAATTTCAGGCATGAGCCACCATGCC -TGGCCTGGGCTAGTCCCATATTCTCTAGAGTTCTCTTTACTCTGTGCTAGCCAATCTCTC -ATTATGCTGTTCACCTGTTATAATGAATAATTCTCTGTATTAAATTTTACCACTTTAAAC -TTTTGAGTGGTTTATGCTTCCTGATTGGACTCTGACTAATATGTTAGGAAGGGTCCCAGG -AGGTAAACCCACACAGATGGGATTTGGGCATAGGTTTGGTTTCCCAGGGGGCAGTGCTGA -GCTCTTTGCCAGTGGGAAATGGGGTGCTGGTGATTTCCAGTAGGTGACCTCACAGTGACT -CAAGCTACCACTTACTGTTGATTGTGACGAAATGCCAGCTGAGGCACATGCCTTGGGAGC -TAAGTGGTTGCTGCCCTTGACCACTGTGAAGACTGGTGTGGGAAGGGTCGCTTTGGATGC -ACTTGAGCAGGGGTCCCCAACCCCTGAGCCATGGAGCCGCAAGGAGCCACACAGCAGGAG -GTGAGCGGTGTCGAGTGAGGGAGTGAGGGAAGCTTCGTCTGTATTTAGAGCCACTCCCCT -TTGCTCACATTCCCGCCTGAGCTCCACCTTCTCAGATGAGCAGCAGCATTAGATGCTCAT -AGGAGAACGCACCCTGTTGTGAACCGTGCATGTGAGGGATCGAGGTTGCGCTGTCCTTAT -GAGAATCTAATACCTATTGATCTGTCACTTTCTCCCATCACGCTCAGGTGGGACCATCCA -GTTGCAGGAAAACAAGCTTAACACGCCCACTAATTCTACATTATGGTGAGTTCTATAATT -ATTTTATTATATATTACAGTGTAATAATGGAAATAAAGTGCCTAATAAATGCAAATGTGC -TTACATCTTTTGGCCCAGCTCCTACCTCCCGGCAGCCTCTCCAGGCCCAGAACTTTCTCC -AGTCAGCCTCTACAGACCAAGCTCATGACTCACAATGGCCTATTTAGGCCCATACCCTAC -GTCACGGCAGCCTCCGCAGATGAGGCTACTGCCTCACAACAGCCTCCACAGGCACAGCTC -CATCGTTACAATGGCCTCTTTAGACCCAGCTCCTGCCTCCCAGCCTTCTCTCCAGGCCCT -GAACTTTCTCAAGTCGACCTCACCAGGCCCAGCTCATGCTTCTTTGCAGCCTCTCCAGGC -CCAGCTCCTGCATCTTGGTGGCCCCTCCAGGCCCAGCCTCTGCCTCCCGTCGGCCTCTGC -AGTCCCAACGTCTGCCTCACAGCAGATTCTTCACGCCCAGCATCTACCTCACTGTGGACC -CCCCAAGCCAAGCTCCCAACCTTTCAGCAGCTTCTACACACCCAGCTCCTGCCACCCAGT -GGCCTCTTTAGGCCAAGCTCATGCTTCACAAGGGCCTTTCCAGGCCCAACTTTTGTCTCA -TGGCAACCTTCCCTGGCCAGATTCCTGCCTGTCTCCCAGCAGCCTAGACAGGCCCAGGTC -TTGCCTCACACTGGCCTCTCTACATCCAGCTTATGCCTCACGGTGGCCTCTCCAGGCCCA -ACTCCTGTCCCAGGACGTCATCTCCGGGCCCAAAACTTACTCAAGTTAGACTCTCTAGTC -CCAACTGCTGCCTCCTGGTGGCCTATGAAGGCCCAAAATCTCCTCAAGTTGACCTGTCCA -GGCCCAGCTCCTGCCTCCTGTCAGCGTCTACAGGCCCAACCTCTGCCTCATGGGGGCTTC -TCCAGGCCCACCTCTTCCTCTTGGCTGGGTCTACAGGCACAACTGCTGCCTCACAACAGC -CTTTTTTGGCCCAGTTCCTGTCCAGCTCATGGCGGCCAATGTAGGCCCAAAACTTCCTCA -AGTCAAACTCTCCAGGCCCACCTTCTGCTTCCCGGTGGCATCAACAGGCCCAGCTTTGAC -TTGAGAACAGCCTCTGCAGGCCCTGCTCTTGCCTCCCAGGGGCTTTTTCCAGGCCCAGCT -CTTGCCTCATGGCAGCTGCCCCAGGCCAAATTTCTGCCTGCCTGCCAGCAGCCTCAACAG -GCACAGCTCCTCCCTCACAGTGGCCCATTTAGGCCCAACTCATGACTGTGAGGCCATTTC -CAGGCCTAGTGCCTGCCTCGTGGCTGACTCTTGAAGCCCAAAACTTCCTCAAATCAGGCT -TTTGCCCAACTTCTGTCTACTGTCGGACTCTACAGGTCAGCCTCTGCCTCACAGTGGACC -CTCCAGACCCAGATGGTGTCTCACTGTGGCATCCTCAGGCGAAGCTCCTGCCTTTCGGCA -GCCTCTCCAGGCCCAGCTCCTCCTGCCTCCCAGTGGCCTCTTTCGGCCCAGCCCAGCTCA -TGCCTCCCGGCGGCCTTCCCAAGCCCCGCTTTTGACTTTCGGTGGCCTCTGCAGGCCTCG -ACAAGGCCCAGCCTCCTGCCTCCCGAAGGCCTGCACAGGCCCAGCCTCTGCCTCACAGCG -GACTCTCCACGCCCAGCTAGCTGTTGCTTCACTGCGGCCTCCCGAGTCCAAAGCTCCTGC -CTCTCGGCCGCTTCGGCAGGCCCAGCTCCCGCCTGCCAGTGGCCTCTTCAGGCCCATGGG -GCTCATTCCTGACAACGGCCTTTCCAGGCCCAGTTTTTCCCTTCCGGCGGCCTCTCCGGG -CCCAGAACCTCCTCAAGTCGGCCTCTCCAGACCCACTTGCACCCTCCGGGCGTTCTCTCC -GGGCCCAGCTCTTCTTCCTGGTTGGGTCTCCAGGCCCGATTCCTGCCTCTCAACAACCTC -TTTGGACTCAGTGCCTACCCATCTCCTGGCGGCCTTGGTCGGCCCACAGCTTCCTCAAGC -CAAGCTCCCCAGGCCCAGGTCAGGCCTCACGGTGGCCTCTCCAGGATGAGCTCCTGCCCT -CCGATGGCATCTCCAGGCCCCAAATGGTCTCCGGTCGGTGGGCTCCTCCACGCCAAGGTT -GGGCCTCCCGGCGACCGCCGCAGGCCCAAGTTGTCCTGAAGTCGGGCTCTCCCGGCCCTG -CCTCCCAGCAAGTAAGCAAGCTCTTTTGGCTCAACTCCTGCCCAGCTCCCAACCGCCTTT -GTAGGCCCCGAACTTTCTCCAGCCAAGCTCTGAGGGCCCACCTCCTGCCTCCTGGTGGCC -TGTACAGTTCTAGCACTGGTTGGAGAACAGCCTCTGCAGGCCCCTCCCTTGCCTCCCAGG -GGCCTCTCCAGGCCCAGCTCTTGCCCCCACGGCGGCCTCCCGGGGCCAAGTCCCTGCCTG -CCTCCCAGCAGCCCGCGTGCGGCCCAGCTCCTCCCTCACGGTGGCCTGTTGATGCCCAAC -TCATGCCTCTGGCACCCTGCCCAGAGGCGTGAGCCCCTGCCTCACACTGGCTCCTCCCAC -GCTGAGAGAGGTCAGTGTGAGCCCTTGCCTCACACCGGCCCCTCCCACGCGGACAGAGGT -CAGCGTGAGCCCCTTGCCTCACACCGGCCCCTCCCATGCTGAGAGAGGTCAGTGTGAGCC -CTTGCCTCACCCCGGCCCCTCCCACGTGGACAGAGGTCAGCGTGAGCCCCTTGTCTCACA -CCGGCCCCTCCCACGCTGAGAGAGGTCAGTGTGAGCCCTTGCCTCACACCGGCCCCTCCC -ACGCGGACAGAGGTCAGCGTGACCCCCTGCCTCAACAGGCCACCGTGAGGGAGGAACAGG -ATCGCACTCGGGCTGCTGGGAGGTAGGCAGGGACTTGGGCCTGGGAGGTCGCGGTGGGGC -GAGAGCTGGGCCTGGAGACTCCCCTGGGAGGCAACAGCGGGGTCTGCAGACGCCCTTCTC -CAGCCGGAGCTGGGACTGTTCAGTCACTGGGAGAAGGGATGTGGGTCTGAAGAGCTTGGT -TGCAGAAACTTTGGGGTCTACAAACGCAGGCGGGAGCTGAGCCAAAAGAGCTTGTTTGCT -GGGAGGTGGGAGATGCAGCCAGGAGGAACAGCTGGGCAATGCGGGAGGCAGAGGCCAGGC -CTCCTTAAGTTGGCCTCTCAGACCCACTTGCAGCCTCCCGGCGCCCCCTCCGGGCCCAGC -TCTTCCTCCCGGCTGCATCTCCAGGCCGGACTCTGGCCCGACTCCAGGTCCCAACAACGT -CTTTGGACTCAGCTCCTGCCCAGCTCCCAGCGGCCCTGGTAGGCCCACAACTTCCCTAAG -CCAAGCTCCCCAGGCCCAGCTCAGGCCTCGCGGTGGCCTCTCCAGGCTCAGCTCCTGGCC -CTCCGATGACATCTGCAGGCCCCAAATGGCCTCCGGTCGGTGGGCTCCTCTAGGCCCAGC -TTGGGCCTCCCGGCGGCCTCCGCAGGCCCAAATCGTCCCGAAGTCAGTCTCTCCAGGCTT -AGCTCCAGCCTCCCGGCGGCCTCTGCAGGCCCAAGTCGTCCTCAAGTCGGCCTGGAAGTG -GGCCTGGAAGAGCAGCAAGTCGGCCTCCCTGGGCCCAGCTCCGTCCTCTCGACGGCCTCT -CCAGGTGCAAAACTTCCTCGAGTCAGCCTCTCCAGGCCCAGCTCCTCCTGCCTCCCAGTG -GCCTCTTTCGGCCCAGCCCAGCTCATGGCTCTCGGCGGCCTTCCCAGGCCCCGCTTTTGA -CTTTTGGCAGCCTCTTCAGGCGCAGAACTTGATCTCCAGTCGGCCTTTGCAGGCCCGGCC -TCCTGCCTCTCGAAGGCCTGCACGGGCCCGGCCTCGGCCTCGGCCTCACAGCAGACTCTC -CACGCCCAGCTAGCTCTCGCCTCACTGCGGCCTCCCCAGTCCAAAGCTCCTGCCTTTCGG -CCACTTCGGCAGGTCCAGCTCCTGCCTGCCAGTGGCCTCTTTAGGCCCAGCTCATTCCTC -ACGTCGGCCATTCCAGGCCCCGTTTTTCCCTTCCGGCAGCCTCTTGGCCTCTAATTTGTT -TATCTTTTGTGTATAAATCCCAAAATATTGAATTTTGGAATATTTCCACCATTATGTAAA -TATTTTGATAGGTAATTTATTTGGAGTGAGTTTCTGCGCCAAGCCCGAATTTTTTATTTT -ATTTTCCTTATTATTTGGTGTTAAACAGGTTTAATGACGGTCATGGCAACTTTTTGGCAC -AATGAAAAATATCGCCCACGATCAACGTGTTCTGTTCTGGGGAAGGGGGCAAAGGCAGGG -TGAATCACTTTCTTAAAAAGTATAGCTCAAGTTGGGAGTGCAGAGGGAATGGGGAGAAAA -CCCTCCCGCTGCCTGTGTCGAAGTGCAGGAGCCCCCACCCCCATACTCACCTGAGTCCAG -CCCCTCTGGGGAAAGAAGGGGTGCATGAACTCCCCCTAGTCCACAGGCGCCTCCCTGTGG -CCCAAGGCCCTCTTCACACTCCATCTTGTAGCCCCAGCAGGAGCTATTTTCCGAAAAGTG -AAAAGCTCTGAAGGTCCCACAATTCATGGTATGTACAGGGGCTCGGAGGAGGGAAACTGC -CCAGCTTTCCCCCGGCACAGCTGCAGGGGTAGGGGGTATAGATAAGAGGAGCAGGCCTTG -GCCAGGCGTGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGGGGAGGCAGGCAGAT -CACGATGTCAGGAGATCGAAATCAGCCTGGCCAAGATGATGAAGCCCCGTCTGTACTAAA -AATACAAAAATTAGCCGGACGTGGTAGCGTCCACCTGTAATCCTAGCTACCCGGAAGGCT -GAGGCAGGAGAATGGCGTGAACCCGGCGGGAAGAGGTTGCAGTGAGCCAAGATCGCACCA -CTGCACTCCAGCCTGGGCGACAGAGCAAGACTCGGTCTCAAAAAAAAAAAAAAAAAAAAA -AAAAGGAAGGCCTTACTCCGTCCCAAACTGAAAGGATTAAATGGCTTCACCTGGGAGAAG -ATAACCATCCTGCCCTCCATTGCTACCCCCACATACTGTCCATGTTCTCAGGGGGTACTG -TGAGTCCTGGGATCTTTGGGGTTGCCCACCTGCCTGTGGTAGTTATGGAGACCCCCAGGT -GTTGAGGCAGGGCTGGGGTGTCCCCTTCCAACCAGGCTGTCAAGGCCCCAACTCTGGGGC -AGAGGCAGTGGCAGGGCAGCCAGGGTTGTGCCAGAGCCTGAGCAGGTTGAGGTGGGGTCA -GGCAGGGCTGGGAGTCAGGGCAGGGGCAGCAGCAGTGGACCTGCTATGCACACATCTTCT -TCTCCAAGGTTTGTGTGCAGAACATCCTGCCCATGCTGCCCTAGCAGCTTCAGTTGGCAC -CTGCCTCAGTCCAGCCTCTGGGAACCATGCAGCAGCTCCCAGCGGCCCTGCACCCACCAC -CAGCATCCGTTTCACCTGCAGTTGAAGATCCGTGAGGTGCCCAGAAGATCATGCAGTCAT -CAGTCCCACGGAGCAGCCTGCGAGGCTGAGGCTCCTCCCACTGGACCGCCCCCCAACTGG -CACCACTGCTGCCCCTGCCCCTACTCTCAGCCTCACGTGACTCTCGGGCAGAAGCAGTGG -TGGGGCAGCCAGGGCAGCGTCAAGAGTCTGAGCCAGGTGAGGTGCGGTCAGGACCCCCAC -AGGGCTGGGAGTCAGGGCAGGGGCAGAACAAACCTTGGAGGGGAAGATGTGTGCATAGTG -GGCCTGGAGGGCGGCTGTGGCCTAGTGGACAGGAAGAAGCAGTGGGCCTGGAAGAGCTGC -ATGATCAGGGCCGGCACTGGTCCAGGGTACGTGCAGTGAAGAGGACAGCGCCTTCTCGGT -CTCCGGTTCCCTGAGCCTGTCCTCGGCTTCTCCACCTGTACAGGCAAAGGGGAAGCTGTC -CCCATCACACATGGCACACTTGGGGGTGTTGGGCTTTGGACTGCAGCTGGAGCATCTTCT -CGTCTTGCATTTGGGCGCGGTGGGGTCCTCCAGTGTGGGATCCATGTCCGTGGGGTTCCC -TCTGCCCCGACCCCGAAAGCCCAGTCAGTTTCTCTTCAGGCTCTGCCCCCCGGGTGGCTC -AGCCCAGCTCCTGCCTAGGAAAGCCTTAGTGTTGGGAGGGACCCTGATGACTGAGGAGCC -TGGTAGCTCCAGGTCGCCCACACTTTCAGGTCTCTTGCACCAGAAGGTGGCAGGATCCAT -TGGGAGGAAACAGGCCACCTTGGAAGGCGTCCCTGGGCCCCCATCCCCAGGGGTTGGGGC -CGTAGGGGGCCCGCTCTGCTGCGTTGACCAGACTCCTGGGCTTTGAAGGCTCCTGGGCCC -AGTAAGAAGGAGGTGGGTGCCAAGGTTGAGGAGGAAGCATCCGAGTACGTGTAGGAGGAG -GACAGGGTGTGACCATAGACTGCCAAAAGCTGCAGGTGGATCGGGGGACCCTGGGGGCTC -AGGATCCAGCAAGGGGCGGCAGGAGTAAAGGAGGAAGGAATGACAGGTGCAAATACCTTC -CCACCAAAGCCCTTGTTGCCCTCTGGCTCCTCCCCAGAGTTGTCCCCACTCTCAGTCGGT -CACCCACTCCTTGAACTTGAGATCGGTGTCGGTGGTGCTAAAGCCATCATCAGCAATGAC -ATCATCACCCCCTCCTCCTCATGGATGACCGTGTGCTCTTCGTCACTCGCTATGACCTCG -CTGGCCATGTGCTGGGAATGAGCAGCTCACGTGGGCGGCAGCAGGGCTGCCCACGGGTCA -CCTCCCTCACCAGGGGCTGCAAAGTGGCCTGGAGCTCCATGCTGAGTAGAAGGCTTTGGG -CCAGAGTATGATGCAGTGCCAGACACCACCTGTGTCAGTTCCCGTAGTGCCTGACGGTCT -ATTTCCCTGCCGTCCAGGCTGTGTACCCCGCTGTGGGAGAAGGCTTGGGCCAGGCTGAGC -CAGGTTCCCTGACTGTGTGCAGCCGTTCTGCCCCACAGAAGCTGCTCCTTGGTATCCGAG -CTCTGGAGTGTTTGGGCTGCAACTGACAGGAGTTCAGAGGACACCCCAGGGGCAGTGGCC -GTGCCCGTCTCTGATATGCTCCGCTCCCACGAGCCCTTGTTACACTCCTGCTAGCCCCTG -GCTTGTGGGCTTGGCCTCTGAGCTGGACTTCTTTCGGTCCTTGTTGCAAGTGGGCCACCT -TCACCTGGAAGGCCAGGTTGTATTTCTGCATCTCATTGGGCCCCAGGGTGTACCACCGCT -CGCTCAGCATCTGGCTGACGGTCCGGTTATCCTGGTTGGGGTGACCCTGGTGCGCCCCGC -CAGGGCCTGGTGCCGCCTGCTGAAGATCATGAGCGCCACTCATGGGCCACCGGATGTGGT -CCTTGTCTGATTTGTTGGGGCTGCGTCCATCCTTCTCAGAAGATGAGTCCTGTTCCTTGC -GCAGGGCACTGAGGGACTGGGCCTGACATCATCTGAGTGGTAGAGGCAACTGGGTGTCAG -GAGACATGATGGAGAGGAAAGCATCATCATGGTCATTCTCTGTCTCACTGTCCAGCAGGG -ACTCCCCTGAGGGGCCCAGGGCTCCTCCTCCATGGTGGGAGGTGAGCTTTTACCAGGTTC -CACCACCCCCAAAGTGTGTGGGGTTGCGGGCCCTGGGCTTTCAGGGCAGGTGGCTCCAGG -GGGCCGCCCAGGGTCAACACTCCCTGTCCCACCTGGTGGACGCTCATGAGCAACGGCTGC -CAACTTGGCAGGTTGTTTTCTCTGGTTGGAGGCCACTGAGTGACTGGCAGGTTGCTGGGC -CTCGTGTGGCTGCAGGGAGGGGTCAGGAAGGGGATGGAGTACCAGGAGAACACGGCCGCA -GAGTGACCTTCCACATTCCTCCACACGAACATGCTGACGCCACGGGAGGCCTCACTGAAC -GCAGGCCTGGGGGCCGAGCACTTGGTCCGGGCAGGGGGTTCCTGGCAGGGGCTCACACCT -CCTCGCCCCCTCCTCAGCCAAGGTGGCTTGGGCCCAGAGAAGGGGAGGTTGGAGAGGAGC -AGAAGGCCAGGCCTCAAGTTTTGTTTTTTTTGTTTGTTTTGTTTTTTGTTTTTGAAATGT -AGTTTGACTCTTGTCACCCAGGCTGGAGTGCAGTGGCACGATCTCAGTGGCCTTCATACC -TGGCTAATTTTTTGTATTTTTACTGGAGGTGGGGTTTTGCCATGTTGGCCAGGCTGGTCT -TGACCTCCCGACCTCAGGTGATCCACCCACCTCAGCCTCCCAAAATGGGATTACAGGCAT -GAGCTACCGCTCCCAACTTCATTCATTTTTACTTGAAAAACTCCGTTAAGCATTTTTTTA -AGGTAGACCTAGTGGTCCTGAATGCCCTCAGCTTTGTTTGTCGAGGAAACACGTTATTTC -TTTTTCCTTTCTGAAGGACAGCTTTGTCAGACATAGTATTAGTTGCTGGCAGTTTTTTTC -TTTCAGCACTTTGAATGTATTATTCGATTCTGTCCTGACCTGCAAAGTTTCTTTAACTTT -TGACTATTTGATTATATTGTGACTTGGTGAGTATCTATTTGGTTTGAACCTCTTTAGGAA -TCTTTAAGCTTCATGGATTTAGATGTCTAAATCTTTCCCATGATTTAGGCAGTTGTCAGC -CATTCTTTAAATAAGCTTTATTCTCCTTTCTCTACTTTCCTTCTCAAACTCCCATAACCT -GACAATGGTTTGCTTAATGGTGTCTTGTTGGCTTTCTTTTCTCTGTCTCTTTTTTTTTTC -TTTTTGAGACAGAGTCATGCTCTGTCACCCAGGCTGGAGTGTAATGTGTGGTCTCGGCTC -ACATTGCACTCCAACCTCCGCCTCCTGGGTTCAAGCGATTCTCCTGCCTCAGCCTCCTAA -GTAGCTGGGACTACAGGTGTGTGCCACCACACCCGGCTAATTTTTGTATTTTTAGTAGAG -ATGGGGCTTTGTCATGTTGGACAGGCTGGTCTTGAACTCCTGACCTCTTAATCTGCCTGC -CTCGGCCTCCCAAAGTGTTGGGATTACAGGCTTGAGCCACCACACCCAGCCTTCTTTTCT -CTCTTTTATTCTTTTTTTCTCTGTCCTCTGACTGGATAATTTCGGAAGATCTATATTCAA -GTTTACAGATTCTCTCTCCTGTTGAAGTTGACTATTGTGTTATATCACCCAGTCTGGTCT -TGAACTCCTGGGCTCAAGCGATCCTCCCACCTTGGCCTCCCAAAGTGCTGAGTTTACAAG -CATGAGCCACTGCATCCAGTCAGTCCCAGCACTTTGGGAAGCTGAGGTGGGAGGATCACT -TGAGCTCAGGAGTTTGAGACCAGCCTGGGCAACGTACTGAGAACTTGTCTCTATATTAAA -AAAAAAAAAAAAAAGTCTTTGGGAGGCCAAAGCGGGAGGATCACCTGAGGTCAGGAGTTC -GAGACCAGCCTGGCCATCATGGCAAAACCCCATCTCTACTAAAAATACAAAAATTAGCCA -GGTGTGGTGGCACACGCCTGTAGTGGTGGTGCATGCCTATAGTCCCAGCTACTCAAGAGG -CTGAGGCAGGAGAATCACTTGAACTGGGAGAGGGAGGTTGCAGTGAGCTGAGATCGCACC -AGTGCACTCCAGCCTGGGCAACAGAGTGAGACTCCATCTTATAAAAGGAAAAAAGAAAGA -AAAGAAAAATTCCATATCTGAGTGTTTACTCCTGAGTTTTTGAGATTGTTATTAAGATCG -TGCTCTACTGTGATGATTTGGGTTTGTTTGATAATCAGAAAAAAAGCGTATTCTTTTAGG -TGTTCAGCCACACTGCTTTGGTGTCACAACTGCACATTGGTTTCACAGCTGCAGGACAAG -TTCGAGCATCTTAAAATGATTCAACAGGAGGAGATAAGGAAGCTCGAGGAAGAGAAAAAA -CAACTGGAAGGAGAAATCATAGATTTTTATAAAATGAAAGCTGCCTCTGAAGCACTGCAG -ACTCAGCTGAGCACCGATACAAAGAAAGACAAACATCGTAAGAAGCAATAGTTTCTCTTA -CTATTCTGAGAGCCTTATCATTCTACATCCCATCTTCCTGTGAGTTTGTCTTTGTAGCAT -TTAACTCTAATTGCAGTTCTCATTTTAAAAACTGGCTTGCTTATTGTATATTTTCCCCAA -CTAAAGCGTGAACTCCTAGCAGGGCGTGGTGGCTCATGCCTGTAATCTCAGCACTGTGGG -AGGCCGAGGTGGGTCGACTACCTGAGGTTAGGAGTTCGAGACCAGCCTGACCAACATGAT -GAAACGCTGTCTCTACTAAAAATACAAAAATTAGCTAGGCGTGGTGGCTGGGACCTGTAA -TCCCAGCTACTTGGGAGGCTGAGGCAGGAGAATCACTTGAACCCTGGAGGTGGAGGTTGC -AGTGAGCAGAGATCTCACCATTACACTCCAGCCTGGGTGACAAGAGCAAAACTGCATCTC -AAAAAAAAAAAAAAAAAGGGGGTGAACTTGAAGGCAGGTCCTGTGTCCATCTTTTCAGAT -TCTGTATCCCAGCACTTAGGACATAGACAAACACGAAGATGACAATCAATATTTGCCAAA -ATGAAAAAACAAAAGAAACATGTAACATCATGTAAAAGAAGCTGGTTAGGTGGAGAAATT -TATTTACCATAGTCTTGCTTGTGGATCCAGTAGTGACTTTTACAGTTTGTATCTAAATAG -AAGCTGGAGGCTTTGTTGGGGACTCATAGGCATAAAATATTATTTATTATAGAGTTAAAT -GCTACAAAGACAAATCTAATTAATAGGCCTATTTTCCTTTTTAAATTCTACTCATAATTT -CTTCATAGTTTTTATGATAAAAGGTTGGATTTTGATTAGAACTCCCATGATTTTGTGTCA -GAATTAAAACTGGTATTAGAATAAATAATTCAAAAGCTAGAGAAAGAGTACAAAGAGAAG -CCATGAGTTGCATTTGAATTATAATATTATGTCTTACAGATTTGGGGTATATGCTAAAGT -TACCAAAGTTGTAGAAAATAAGGCCGGGCATTGTGGCTCACATCTGTAATTCCAGCACTT -TGGGAGGCCGAGGTGGGCGGATCATTTGAGGTCAGGAGTTCGAGACCAGCCTGGCCAACA -TGGTGAAACTCCGTCTGTACTAATAGTACAAAAATTAGCCAGGCGTGATGGTGTGCACCT -GTAGTCCTTGCTACTCAGAAAGCTGAGGCAGGAGAATCGCTTGTACCCAGGAGGCAGAGG -TTGCAGTGAGCAGAGATTGTGCCACTGCACTCCAGCCTGGGTGACAGAGTGCTATGAGTC -ACCACACCTGGTATGAGCCACCGTGCCTGGCCCACAATGACTTTTACACATGTTGTTAAA -TCATCTTACAGATTTTATAATTTGGGGGAAGAAAAGTTTTACTAAATGGTCTTTTAATGG -AAACTCTACAAGAACCAGAATCTTTGCTTTGTTCACTTATGTATCCATTCCTAGGCCTAG -AAAAATGTCTGACACATAGCGGCAATTATTCATTGAATAAATGGACCCAGCGATAGTACA -TTAGCTATGCTATATGCATACATTAAAGATGTAGATTATCGACTTTCAAAAGATAATTAA -TGTAACTTCTTACTGCTTCTGAACATGTTTGTGAGTTATATTGCTGAGGGACCTTTATCT -TCTCATTCTTTCATCTTAACCCAGTGTTATAAAATTGAAATCACCAATATTATTCCATAT -CTAAAATTAATATCTACCTTGTAAAAAATATCACTCTGCTGCATTTGAGAATAGACTTTT -TAGGTAATAATGATGCAATCCATAGGGTTTTTGGGGGCACAGAGGGATTCATGCTAACAG -AACATTTTATTTTCTATTTTCCCAGAGCTGTAAAACATGAAATTACGGTAGTATAAGGCA -TATTTTTACTCTTTTTATAATTTTTTCTAAAAAAAATTAGTGTTTGTTCCCTATATAACT -TTTAACTTTATAGGTAAATATTTGTTTCTTTCAGCTCCAGTTTTATGTGAAATAGAGTTT -TCAGATTTATGTAGCATGGAAAGTTTTAATACGTCAGAGTTACTGATTTTTGCCAATCAT -TTTCTCAATTATTTCTTTTTTATCTTTAGTTGATTTTTTTGTAGTGACACATTTTGTTTC -TAGTCTCATTTCCTTTTGTTTATATTCTATATATATTTCATTTTTGGTTACTATGAGAAT -TACATATAACATCCTAGAGTTATAACATTTTAATTTGAATTTATTTCAACTTAAGTTCAA -TCACATACCAAAATTCTACTGCTATATATATAGCTCTACTCTTTTTATGTTATTGATGTG -ACAAATTATATCTTTATTCATTGTATACCAGCTAACAGATTTACAATTACATTTTATGCA -TTTGCCTTTTAAATTATGTAGAAAATAAAAAGCAGAGTTACAAACCAAAATTACAATAGG -ACTGTTTTTATGTTTATGTATTTACCTTTACCAGAGAGCTTTGTATATTCATACAGCTTG -CTTATTTACTTACATAGTTATTGCCTAGAGTTCATTTATTTCAACCTGAAGGACTTAACA -CTTCCTGAATGTCAAATTCAGGGATAAATGGATTTTTTTCAGTTTTAAAAAAAAATCCGG -AAATGTCTTAATTTCTCCTTCATTTTTGAAGGATAAGTTTTCCAGCTATATATTTCTCAA -TTGACAGGTTTCTTCATTATTTTAAATATATAATCCACTGCCTACTGGCCTTCAAGGTTT -CTGCCGAGAAATCAGCTGCTAATGTTATCTGGATCCCTATCTGTGAGAGTTGCTCTTCTC -TCTGAGTTTTCAACATTCTCCCATTATCTTTTTTTTGTTTGTTTTTGAGACAAATAATTG -TACATATTCATGGGATACAGAGTGATATTTTGATACATGTATACAATGCCCAATGATCAA -ATAAGGATAATTAGCATATCCATCACCTCAAATATTTGTCATTTATTTGTATTGTGAACA -GTCAACATTCTTTCTTCTAGTTTTTTAAATTTATAAACATTTAAATTTTATTACAGAAAT -TTAAATTTTTTGATTCTGAAAAAGTCATATATGTATGCAACATTTTTTATCATTTATTTA -TATATTTATGCATCTTTCCTTTTAGTTTTGACAGAGATTTTCTATTTTATCATTATTTCA -AAAGAACTCTTACCTGTATTTATTTATCAAGTATATTTCCCTTGTTTTTTCCTAGTATAT -TAATTTATTTACTTATCTTCTAAAAATCCTCCATATAATCTGTTTATTTTGTTTCCTTTC -TATAATTTCTTCAATAATTAGTTCTGTTCTATTTTCCATTAAAATATTTAAATCTTGTAT -GAATTTTTGTCAGATTAGAAATTTAGGGCGTTTCTTAATTTCTCTATACTCTAGCTTTTG -ACTTTTTTTTTCTGACCTAAGAGGTATTTAGAGCACATTTTAGATTTTTTATTTTGACTA -ATCATTTAAAATGTATACTAATCTTCAATTTAAATAAAAAACTGGTCTATAGTGACAAAA -ATTACAAATGAGCCTAACTAATAAATTATCAGCTGTGTTTATATGTATAAGCATGCACAG -ATTTTGGTAAATATGTACATAGTATATTGGTGAGCTTATTTTTATCATTCTTAACTCATT -GTGTAGTCTAAACGTTGGGGAAAAAATAAAATACAATAATCAGATGGTGTGAATAAGAAA -ATTGTTCTAATGTTTGTAAACCAAGCAACTGTTTTAACTGCTCCCCTCTTCCTGATTGAC -TTCTAAAAGGGATTGATCCATATTGGGTCCTATCATATACGTCACGGTATAACATCTCCA -GCTATAAAATGGAAATTTGAGAATAACTTTGCTGCTACTCAGATACATTTTATTTCAAAA -ACATACACTAAGGTGTTGCTGTTGGATCTTTCCAAAAACATATTCACACTGAACTTTCAA -TCACACTGAGCCATATTTGAACAATCTTTCAAGGTCAGCTCTGGCATAAGCTAACATTAT -ACCATTTAACTCAGAAATTTCTTTAGTATTTGATTAATGGGTTTATGTTTGATATGTAAT -GTAATTTTCTAATGCTAAATCAAGTGGTAATTTTGTTAGTCAAGTTGATTTAGTGGCTTG -GGAAGAAAGCTTTTAATGTTCCCCTAATTTTTCTTACCTTTGACATGATCCTTCACATGT -CTTATTTTGCTTAGTGATTTTTCTTTTTTTTTTTTTTTTTTGAGACAGGGTCTTACTCTA -CCACCCAGGCTTGAGTGCAGTGGTGCAATCACAGCTCATTGCAGCCTTGACCTCCCAGAC -TCAAGCTATTCTTCCACCTCAGCCTCCCAAGTAGCTGGTACTACAGGCACATGCCACCAA -ACTTGGCTAATTTTTGTATTTTTTGTAGAGACAGAGTTTTGCCAAATTCTCAGGCTGGTC -TGGAATTTCTTGGCTCAAGTAATCCTGCCTTGGCCTCCCAACATGCTGATATTACAGACA -TAAGCCACAGTACCTGGCCAGTTTTCTTTTTAAAAAAATCTATTGGTTATTAATTTGAAG -CCTTCCTTTTCATAGCTGTGCTCCTTAATTGGGAGCAAACATGAATGGACCACAACTTAG -CCAATTTTCTATATACGATCTTTGCCATCCTAATTTAAAGGAATATTAATTCTTTCTTTT -CCTCTTTCATTCCACAAACCTGTATTGACTACATCTAAGTTCTAAATGGTGCACTGGATG -TTGAAAAAGTTGATGATGAGCAAGAACAAAATTCCTGCTTTCAGGAGACTTACAGTTCAA -TATGGGAAATATAATTTGTTAAAATATAAAAGTGCAATTGTGTTACATGCTGTACGAAGT -ACATGTTGACATGTGAGCATATAATAAATGGGCTGGAGGCCAGAGGATTGCCAAAGAGAA -TGGGCCTCCTGCTGAGATGAAAAGTTGAGCAGGGATTAGTTGGCAAAAGTGGAGGGACGA -TCCTTTCTAGGCAGGAGGAAGAACATGTACAGAATCTCTGAGGTGTGATGCGACAAAGTC -TATATAAAAAACTGAAGAAAGGTCTAATGTGGCTTAAATACAGAAGCTAGTAGGAGAGGA -GTCGAAAAGAGGCTGGAGAAGTAGAAAGTGTCTGCATTCTGCAGGAACTTATATTGTATA -AAAAGAATTTCTCTTTATTCTAAGTGCAATGTGAAGCCAATGAAGTGCTTTAAACAGGTG -ATGTGATTTGATTGAATTTATTACTTCACTTAACAAATATTCATTACATGCCCACTGTTT -GTCAGATATTGCTGTAGCCCCTGGTGATACAGTAGGGAATAAAACAGGCAAAAATCCCTG -TCCTCTTGCAGCTTATAATGGACTGCAATGTTTAATATGTCAGAGGAGGTCCACGGAGGA -GTGACTTCTAAGCAAGAATCTGAAAAAAATGAGGATATCTAAGGAGGGAACAAATGGTTC -AAAAGCCCTATAATTGCAAGCAGGCATGATGAAGCAATTGCAGTTGTCCTGACTCTCAAC -ACCGTGGAACTCAAAGGAGATGGAAAGATTCCTTCTCTCCCTCATATATTTTCTCTCTTT -CTGTCTATATATATAGAATATGAGACATTTCCCTAATCATTATGTGTAATTACAATTACA -TATATATATGTAATTGTAATTACACATAATGATTAGGGAAATGTCTCATATTCTTCTACT -CAGAAATAAGCAATATAGCAATTACTGTTTTTTACATTTTACAGTTACAGTTTCAGAGAA -AGTTTGATATTTATCTAAAATTTTTCAATGTATGAACTTTTTCATTTGACAAACCATAAT -TGTACATATTCTTGGGATACAGAGTGATATTTTCTTTACATGTATAGAATGTGTAGTGAT -CAAATCAGGGTAATTTCCACTAATTTAAAATGCCACCTTTATGTTATTGTAATTTATATA -TATACTATATATACACACACACACATATATATATACATGTCCACATACAGTGTGTGTGTG -CACATGTACACACATGCATATGTGTATAGAATGCCCAGTATAAGCAATGTGCACAAATAA -AATTAGCTAACAGAGATAGTATAGAGTGAGAGGAGAGGCAGATTAATCTTTGAGGAAAAG -CACAATTTTATAGCTGAATGGAGAAAGCTGAGGTGGTTTCTAAGATGGAGAATAAGACGA -AAAATGTAAGTACGTTGTTTGACTGAATTCAAGAAAGAAGGGTAAAAGAGAAGAAAGTAG -TGGTCTTATCATTAAATGCCACAGAGAGGTAAAGATAAAGACAACATATTGTTTTGGGTT -TAGTAATTTAAGGGTGACCAAATTCCGTTTTGGAGGAGGAACAGATTCCATGTCCACTAG -AATGGAATGAACAAGAAATGGAGGAGGAAAATAGGTAGTTTTTCAAAAGTTTTCAAAAAT -ATGAAAAGAAGAAATGAAGTGGTACTTGGAAGAGATTGTTGAAATGGGAGAGACTATGGT -GGCTTGTTTAGAAGCAGTTGAGATAGATCCAATTGAGATAGAGATATTGACTATATAAAC -AAAAGAATGACAAATTAATAGTGTAATGGATAACTTGACTTTGGCAAATATTGTGAATTT -TTGTGAAAGTACAACTAAAAGGCAATGTCACTCCAATAATCACCAGAGTAATCAATTTGC -TTATTGCTGTCCCTTTAAATATAGTTCTCTGGTATCAACTAACATGTTTTTAACTAATGA -TGCTTCTTAAAGAAAAGGGAAAAGACCTTTTTCTTTCTTTCAGTCTTCAATGATTCACTG -CTTCATCTCGCTCCACCAAAGATAAATGAAATCTACATCTCTTATACATTAACAATGCAT -GACAATTTACAAATAGCTAAATTTTTGGAGCTAACTTTAAGTACCTGAATGGAATTTAAT -CAACCCACTAATCTCCTTCTCACTTCTCAGTTATTTATCAAGTTTATGTCAAGGGACAAG -GAAAAATTATCCAAACATTGTTTAAAACAATCATCATTAATTAGTAACACTTATCCAGGG -GGGTTTTTAACCTTTCCCCCACTCAAGGATTATTCTAATGTCAGAGTAGAATAAAAAATA -AGTGCAGCGATGCTGACTCTTCCAAGCTTAACATTTCTCACAAGTCAATTAGCTTTGTAC -TGGGAGGAGGGCGTGAAGGGCTGCTTGCGGTAGTTGTGTAGCAGCAGCACAATGGCCGCA -GACAAGGAAAACAGTTTCTAGGAATTCCTCGTATATAATTTTATATTTTTGACAAGATTA -ATGACCCATGCTCCCTTCCTCTCCATTTCTTTTTTTGGAATTCTGTTGGTATGTAGTTAC -TATATTTTATTAAAGGAAATTAGCCTTATCTCTTATTATATTTTATTAAAGAAAATTATT -ATATTATTCCTTTATATTTTTATTAAAGGATTTTATTATTATTAAAGGAAATTAGCCTTA -TCTCTTATTATATTTTTTATGACCTTCAAAGTAGTGTCTCTGCTTAAAAGTGTACCCTGG -CCGGGCGTGGTGGCTCACACCTGTAATTCCAGCACTTTGGGAGGCCGAGGCGGGTGGATC -ACGAGGTCAGGAGATCGAGACCATCCTGGCTAACACGGTGAAACCCCGTCTGTACTAAAA -ATACAAAAAATTAGCAGGGCATAGTGGTGGGCGCCTGTAGTCCCAGCTACTCAGGAGGCT -CAGGCAGGAGAATGGCATGAACCCGGGAGACGGAGCTTGCGGTGAGCTGAGATCGCACCG -CTGCACTCCAGCCTGGGCGACAGAGCAAGACTCCGTCTCAAAAAAAAAAAAAGTATACCC -TGAGGCACACATCAAGCGACATGTAGAGTTCATAAATTCTGGCCAAATGGTCATACCTCA -AACCTCATCAGCAGTAAGGCTCTTTACTTGCACTGACAAATATGAACGCTGGGGAATTTG -GAAATGATATATAATATATAATATTATATATATAATAGATATATAATATATAATATATAT -AATACATATATAATATTATATATGTAATAGATATACAATATATAATATATAATAGATATA -TAATATTATATATAATAGATATATAATATTATATATAATAGATATATAATATATAACTTT -CCATGTGATTTTCCTCTTAATTTTTTTCTAGCTGATCCATATGAATTCCTCTTATTAAGA -AAAATAAAGCATCCAGGATTCAATGAAGAACTGACTATCACCTTGTTAATCATTCAGAAA -CATGTTGCAGGCTTAAGCCATTTTTGATATAGATACTGAAACAATTACTTGCTAAGAGCA -AACTTGAAGGTATGGATAAGGCCCTGAGTCATCTTCCTGAGCTGAATGATAGTTAAGCTG -AATGTACGTATAAAATATGATTTTCTAACCACTTGCTCGCCAACAAGGAAAACTTTTAAG -TAGAGCAGAACCTGAATAGACAAGACATTTCTTTCTTTTGGTAGAAAATGATTTACCATC -ACTGTGTAGTTAATTGTAGACTAGGTAATTTTAACTTTGTGATTTATTGCCGGAGACATT -TTCTTCTGTACTGTAAAGTGTGTGTCAAAAAAAAAAAATAGCGATTTTGGAGGATTAGGG -GACTTTGATAAATTGCCTGCAATTCTGGCAGTATGAACTGCATATTAATTTCTCTCTTTC -AAGAACATTTTTATTTATTAATTCCTTACAAAAACTCCCTAAACTTTGGAACAGCTCTCA -ATTGCCTGTATTCTTTTTTTTCTTATTATGGTACTCTTCTAGAGATTTGGCTTGCATCTG -TGAATAAGCCAGGACATCTTCAGAAATTGTCTGATTAAAAACACCACCAATGGAGTTTCA -TTAAATTTGTATTGCTCTGACTAGTGAAACATACACATCTATGTTGCTGAGGATATTTTA -CTGCAGTTCAAGTTGTAATAATAGCTCTGTTTAAGATCCGTCAGTCACTTGAATCTTCTC -TAAGGCTTTGTATGTTAGAAGTTAATTTGCTTTCTTACAAGGCCACATTCTATCTTGTAA -CTAAACAACTGAATTTTATGTCTTAGCGTAGATGGTTTATTACTTTCTGGTTTTTCTTTA -GTAAGAATCCTATAAAAACACTAGTATTTTTCTCTGAGTTTAAAATTCAATACATGCCTA -CTGATATGGTTAGGCTTTGTATCCCCACCTGAATCTCGTCTTGAATTGTAATCCCCATAG -CCCCCATAATCCCCACAGGTCAAGGGAGAGACCAGGTGGAGGTAATTGAATCATGGGGGC -AGTTTCCCCTGTGCTGTTCTTGTGATAGTGAGTTCTCACGAGATTTGATGGTTTTATAAG -GGATTCTTTCCCCTTTGCTCGGCACTTCTTCATGCTGCCTTGCGAAGAAGCTGGCTTGCT -TCCTCTTTGTCTTCCGCCATGATTGTAGATTTCCTGAGGCCTCCCAAGCTGTGCTGAACT -GTGAGCCAATTAAACTTCTTTCCTTTATAAATTACCCAGTCTTGGGCAGTTCTTTATAGC -AGTATGAAAATAGAAAAATACACCTACTATGTAAAACTTAAAATACAAAAAAACAAAACA -TTATCTCACTAACATAGGAGCTAATATTTTGGTGTACTTTGTTTAGTATTTTATATTAAA -AATATGTACATATATATTTATATATAATTAAGAACATGTATGTACAATCGTGCATACATC -ATGTACATACATCTACTTAAGAAAATAGCTATGTAATATACCATTACTCAACTAGATTAT -AATTTTTTCTCCATTTCTTTATTGTAATTTATCATTTTCTACTTTTTTGTTTTCTCATTT -TTATTGCATAATATTTAATTATGCAAAAAATACATTAAATACATTGAAAATATATAGTGT -AGCTATAAGAATAAAGAACGATGGTAAAACAAATGCTAATACCCACTACCTGACTTAAAG -AATATGATATTATTTTTTTCCAATTGAAATTCCCTCAACTACTCAGAATTACTGCTATCC -CTCTTATCCTTTCATTAATTTTCTTCTAGTTTTCTCACATGTGAATCTATTTCTAAATAC -ATTTCTTTATTTTGCAAGTTTTTGGACTTCATATAAATGTAACCATATTGTATATATTCT -TCTTCAGCTTCTTAGTTTTTCACTAAACAATATGTTTTGCTGATACTTACATTCATATGT -ACAGTAATAGTTGATTTATTTTAATGGCTATATATTATTCCATTGTTAGAATACACCAGG -ATTTATTTTTACTTATTTTTTTTGCTGGAAAATTGGGTGTCTTTTTTATTTTTTGATATA -ACAAACAATGTTGTAATCATTTTGTATTTACTTCCTAGTCCACTCCTGTAAGTTTCTCTT -GAGTACATACTAGCAATGAATATGCTGAGTCACTGCATATACATACTCACAACTTTATTC -TATAATGTAATATTCTATAAAGTAGCTGTATCAGTTTATACTTTAACCAGTAATGGACAA -GATTTTCTGTTACTTCCCATCTTTGTTAATTATTACTTTTAGACTCTAACTTTTATCAGG -CTCATGGATGTAAAAAGCATCTCAGGGTGGTTTTAATTTGCATTTATCTGCTCATCTATG -AAGATGAGCTTCTTTTCATATAATTATGAGTCATTATTTTTGTTTTGCCTTCTTTTGTTT -ATGCATTTTGCTTGTTCTATGTCTTATTTTTCCTGTTGATTTTTGGGAGTTCATATATAT -TCTAAATGTATATTTATTCACTTATATATATGTTGTAAATATTACAGTTTATGATTTGTC -ACCTTATGATATCTTCCAAATAGAGAAGCTTTATATTTTGATGTAGTCATATGTTCATTT -TTCCTCCTTAATGTTTGTTTTTCTTGGTTCTATGACCTACCAAAAGTAACAAAAATTCTC -ATTTATTTTTAATCTAAATGTTTTAAGTATTTTCCTGGAATTCACCTTGAATTGATTTCT -ATTGGAGATAGGTATCCAATCTAATTTGCCTCATATGGATAACCACTTGTTCTATTACTG -CTGTAACAAATTTCTACAAACTAAGTGACCTAAAATAACACAAACTTGTCATCTTACAGT -GTACACAAGTCAGAAATCAGGCATGAATTTTAGTGAACTAAAATCAAGTTGTCGACAGGC -ATGTTTCTTTATGGTGGCTAGGGTAGAATCCATATCCTGGCCTTTTCTATCTTCTAGAGA -ACATCAGCATTCCTTTTCTCATTGCCTCTCCTCTCTCTTTTTAAAGCTGGCAATGTCACA -TTTCTCTGACCATTCTTTCATTGTCACATCTCTCTCTGGACTCAGCTAAGAAAGGTTCTC -CATTTTTAAGAACTCATGTGATTAGACTGGGCCCATCTGGGTAACCCAGGAAGATCTCTC -CATCTCGGTTTGCATCCTTAATCACATCTGATAAGCCTTTATTGCATTCAGTGTAACATA -TTCACAGGTTCCAGGGTTAGGCATGGGCATCTTTGAGGGCCATTATTCTCCCTACCACAT -TATTTGCCTAGCATCTTTCATTACATTGTCCATCTATTTACTTACTGATTTCTAATGACA -TCCAAATCAGTTACAACATTTTATGTAAGCATTGTTTTTATTTTTATGTTATTCCACTAG -TCTATTTTTCTACTCATGAATTATGGTACATGAGTTTATTTTTGCAACTTTAAGCTCAAT -AACATGTTTTAAGATTTCCTCAACTTTCTTTTTGCGCTTCTTCAGAAGTTGACTCTTTTG -GCCCTTTGGTCTTCTATACACATTTTAGAAATGCTTTGTTGAGGACTAAGAGGAATGCTA -AGATTTTGATAGGAATTTCATTGAATTTTGAGTATATTGGCATGCTACAATGGTTAGTGC -TTTATACATGAAAATAATATATCCCTTCCTCTTTTCCTAGTATCATGAGATGTTTGTTAG -GCAGACATGAATATTGAGTTGTATCAAATGTGGTTTTCTGCATTATTGTGGTGGTGATGT -GATTTAGCTCCTTTAATTAGTTAATGTAATGAATTACATTTGTAGATTGCTCTAACTATT -GAAACAAGCTTGAATTTCTGGAATAAGCCCAATGTGATATTTATTCAACAAATATTCATT -GAGTATACCTAGTATGTAACATGCTTTAAGAATACACCAGTGAACCAAACAGAAATATCT -GACATTACAGAACTTAACATTCCAGTATTTGGAGACAGATGATAAAAAAGTGAACATGTA -TATTTACAGTTTGTCAAGGAATGATAAATGAAGACTCTTAAAGTAGATGGGGAATTGGGA -GTGAAGTCTGTAATTTAAATAGGGTGGGCAGGAAAGCTTCACAGAGAATGGGACATTTAA -GAATAGACTTGAAGGACAGGCAAGAGCAATCTCTATGTTTATATGGGAGAAAAGGTTCCA -GGCAGATGCAGTAACAATGGCAAATATCCTGAAGTAGGATCATGCTGGAGTTTTTGTGGA -GCAGCAAGGAGGCTAGTGTGACTGCCACAGAATCACCCAAGGGAAGATGAGAAGATCAGA -CCAGACCAGCACTTGGGCATCTAATGGGAAAAGTTTCTCAAGCCATCATAAAAATTTCAC -TTTTACTATAAATACTATGAGAAACCATGGGATGTTTTACAGTAAGAAAGGTGGCATAAT -ATGTTACATGTTTTAAACAAACTCTATAGCTTCTGAGTTGAAATAGATTGTAGGGGCTCA -TGGCAGAAGCAGAGGGAACATTTAGGAGACTACTGTAAAGAATATCATGAAAAGAACAAA -CAACGCTATGTAACATGCTTAAATGGACTGAAGAAGATGTATAAAATCAAAATGATGTTA -CCTTCACACCTTGAATCAGTACGATAAACCCCCCTCCCCAATCACAAAAGAAAAACTAAA -CACAAAAACCAGGCTTTGGTTGCTCAGACAATTTTACAGGTGAGTTCTAGCAAACATGCA -AAGAACGTTTAATTGCACTGTTACAGAAATTCTTCTGGAGACAAGAAAATAAGACACATC -ACCCAACCAATTTCATAATAACAATGTCAATGTATAATAACAGAAAAAGTGGATCTCCAA -AGAAATAAATTTATTTGGAAATAAACAAGGATTATAATCTGAGATATTTGTGCTATGATC -AATCATAGGTGCATCCCAAGAGGTTGAGGTAAGGAAAATATGTAAAGACAAAAAGAAGTC -CATGCAAGCTGTTTTGAAACAAACATCATTGGTCACAGGGTCTGATGCAGGAGCTGGTGT -TAACTTACTGGCAGAAACAGCCATTGCTAGGCAAGTGTTCTTGTGAGGGTGGCTTATCTG -AAATGCTGCAGTCTTGAGGAATTTTTTATGATAGGTCCTATTATAAAACACCTACAGGAT -GAGCTGGACAAACAGAGTGTGCTGGGTGGGCAGAAATTTCTTGTGAGTTTATAGAAAGTC -CTTGTGATAGTGCTTATCGTGGACAGACACACAAGATCCCCTTTTTCATGACCCGGCTCC -ACTTTGCTTTGGGTCTGATGTAAGTGACTTTGCCTTGTCATTGGCAACTTTCACTGTAGT -ATAATCTGCACATCAAAGTTACCTAACAATAGTACAAAGAAAGAAAATTAAAGGTATATC -TCTTTCAAAAATATAAACCCCAAAATTGTTAGGAAATTGTAGTGAGTATAAAAGATAATT -CATTATAATAAACATCTCAAGCTTCACAGAATTCTGACCTTTGCTACACTCTCATCCACA -ATCTTTTCTCCTAGTAAATGGCAGCTCCTTCTGTTAAGTTGCTGAGGCTTCTTATTGCTT -TTTTCTTCAAATAACAGTCAGAACTGAACAACTGTAATCATCCTAGTCCATACAATTGTT -ATATTTTCATTTAAAGAAGATCAATGTGTGATTCTTTTTTTATATATTTCTGGACAATTC -TTTATATTTTAATAGTAGTCAGAATTTGATCAGGAAAACAGAAGACATCCTATGTATTAT -AATGATAAAAGTTTAATATTAATTAGGGCCTTATGCTATTATTGGAAGAGCTTGGTGAAT -AGATATTAGAAAAGCAGCTAGACAAAATCAGAAGAGGTCTGTTTTATATCAGAGATCTTA -GCCTGACAGTCTAGAGTGTGGGCACAGAACCCAAGCTTATAGGAATTTCTGAAAGGTCTG -TAAATCTTATCCAGATGGACAGTGGGAGCTCATAAAGAATTCTGCGAGCCATCACATCTG -TCAAACCTGCTATGTCTAATCCTTAAGCCTGCTTTATTTGAAGACCTCCTCTTCACTCCT -CATTTCCAGCTCTCATGAGTTTCTTTCATAGGCAAACCCAGACCTGGAACAATGTGCCTG -AAGACTTCGGGTGACACAGTACCCAGACTTAAATAGGAGGGGAGCCATGGTGGAAGTGGC -CATCCAGCACAATTTTCTTGGTCTTTACTCATAGTTTTGATTCCTTAAAAAAATTAACCA -CATTAAAATATGTGTTTCATAATCTACATCTAATAATACAAATATTTAAAGTCTTTTCAA -GTTTGAATACGCTACCCATGTTGCTGCTACCCCCATTTTGTGTGTGTGATTTTTGTGTGT -GTGTTAGAAGCTCATGACCTTTGAAACCTGCTCTTATGAGCTTGCTTTGATGATTTATTT -GTCCAGAGAGGATTTTTTTTCCTACCTAGCATTTTGGACTGCTATCAACCTGAGACCACT -TTGAATTAAATTCTCAGCTTGCAAATTTGGAAGCCACACAGATTGTGTGAGTTCAGGCTG -AAACCTGTTTGAGAGCTGGATTCTGGCTATAAACTCCACAGGGAACATTTTCTCTCTCCA -CTCAGAGCTGAGACCATAGGGAAATTTATTTGCTAGCTCACTTTGAAGGTTTATTTTATT -TATTTTTTAAATTTCTAGTACACGTGCTCACTGAAGGTGTAATACTTATGTGAGAATCTC -AAAATCAGTTGTGTTCTTTGTATGACCCTGGTTTTGTTTCCTCCTGCTCTCTTACTTTCA -GTGTGTCTCAGTATGTCTGCTCAATATGTCATCTTAAATTTCAACTGAGGGTGGATCTTC -TTCCCAGCTCACTCACATGGTTCTTAGCTAGATTCAGTTTCTCTCCATTTGTAGGACTGA -GGACCTCAGTTCTTCACTTAGGGTTGGCTACAGGTAATCATCAATTTCTTGTAACAGGAC -TTACACTGGGCCACTGACAGCATGCCAGTTGGCTTCATTCAAATGAGAGGGCAAGAGAAA -GAGAGAGAGGGAGAGGGCACAAGAAGAAATTCACAGTATCTTATAATCTAATCTCAGAAG -TGGCATCTCATTTCTTTTGTTCTATTCTATTCAATAGAAACAAGTACCTGGGACCAGCTT -ACATGATAGGAAAGAGATTATATAAGGGTATAAATACCAAGAGGTAGAGATCATCAAGAG -CCATTCTGGTAGCAGCCACAATATCTTATCCAGAATATTTCTTATTCAGGCCTTCAAATG -TGCTGTCTTTTCTGGTCTAATGGAAATGAACCTTCCTTCCATACAATTTCTTCTCCTAAA -TTGTACTCTGGCTCTCTTATCATATACAAATGTCTATGTTAGGTATTTGTGTCTGTCTTG -ATTCTTGGTAGGCTTTTAAACTCTGTGAATGTTGGACTGTGATGTAGACATCATTTCACC -GCACACTCTGTAACCACCAAACCTTAGCAGCTTATTCAGTAAGCACATACTTGGCTCTTA -ATGAGTATTGCTTAAATTGATGAATTGAATTAGTATTTTACCTTCTCTGTTGCTTAGCTA -AGCAGAAGAATTTGTCATTTTTTTAATTTAGTGACTGGTTCTATTAAAAGTTACCTTTGT -CTATATCATTTTGTTATACTAAAGCACAAATGTATAAGGTCAAAAAACATTCTCAAGATT -TTGTTTAAACCACAGCCCTCAGTTGTGTATATTTATCTCTTGTTTTCATATGCAAGATTT -CTCCTGAAATGGGCAACAATTACAAGAGTTTTTTTCCTCTTCTGAACTAAGAAAATAAAT -ATTTAATTCACAAGTTTAGAAAAGTGAACCTGAAAAATCACAGGGCTAGGTGGGTTATGA -GGCCCACTGGTACATGATAGTGTTGAATGTGGATTAGAATGAACTCCGTGGATTAGAATC -TCAGACCATAGGCAAACATTTACTTGTTTTAGAATAAGCACATTTGAGTCTGCAATAAGT -ATTACTATTTTTAAGTTGAAAATGTAATTGGTTTCTAATAATAACCATATTGGCTAGCAT -TATTTCAATCGTGTTTAATGTTTTCCAATGTCATTTCATGTCAGATATCTCTCTTGATTC -TTAGTAACAATTTGGACAAGACAGCAAATGCTATTGTCCAAGTTTTCTAAAGAAGAATCT -GAAGTGAAATGACATCAAGAGACCTATCAAGACCTGTATCCAGGAAAAGGTAAATCTGAG -CTGAAATTGTAGCCCTTGTAAATTACCTACGTGACATACCAGATAGTGTTCATGATCCAT -TCAGTACTCTGTTCTAAAAATGAGACAATATCCATTTATTCACTTGTTCATTTATTTAGT -GCTTGTTCAGCCCTTACTGCATATTCCAGGCACTATTCTGACTGTGGCAGGAGTGAACAA -ACAGGCATGGTTCTTACTTGCATGTAATTACAGTCTTATAGTGAAAACAAGTGTTAAACA -ACAAAATCTCCCAATTATTTTAAAATTATAAACTTGATTCGATACTATGTGGCCATATAA -TTGTTCCTAATTTGGTTGGAGAAGGGAGGCAGTTAGGGAAGCCTTCCCTGAGTTAGTGCC -ATTTAACCTGAATTATGATAGACGATAAGTAATTTGTCAGGGGAAAAATACTCCAGGAAT -AAAGAACAGGTACAAAGGTCAGGTTCTGGGAAGAGCTTGTCTTGGTCCAGGAGCTAAAAA -ATGTTAGAGTGGCTGGATCTGGGAAAGAGACAAAGAGTTATTAAATGAGGCAGCAGGCTT -CAGCAGGTGCCACATTGCTCAGGGCCTTGTAGGCCATGCTAAGGATTTGGGATGTTAATG -TCAGTACAAACAATTGAGTCGTAAGCAGAAAGTAAAAGCATGATTCCATCAAATGTTATT -CTCTAAACAGTAATTTTATAAATACAGGTTAAATGTGTGTGGTCCCAGCTACTCAGGAGG -TCCCAGCTACTCAGTATTCCTTTTCAACAAATATTAGGTGCCTACTATTAGCCAGGTACA -GCCCTTAGCTACTTTGAATGAAGCATATATTACAAACTGGCAGAATTTCTTAAACAAAGA -ATCTAAAGTTGTTTATACACCATAATCTCGGTATTTTATAAATTTCTTGAAATTATTTTT -ATGTACACTGCTTTGCAGAATTTTAACTGGCTTTGAAATAAACAATGACAATAGTCCTCC -ATGTTACTAGTTTCAAATTTTCCCAATACCTACTAAGACATTACTTAATCCACAGATTTA -CTGTCAATAGTTTGTATCAAATTGTGATAACATATTTGAAGTTAATATTTCAAATTAAAG -CAAAATCACAAATTTATACTTTATATTATGAATGAGATTCACAAAAGGAGCATGATAATA -TATTCTGTTGTCATCACATACAAAATAATAACATATAGAGTATGAATCAATAATTTTTCA -AATACAAAGCTATTACAATTAGGAATACAAAGAAATCATAATTAGGAATACTTCTACAAT -ATTAACACACAATAGTGGTAACACTTGCAAAATGATGGTGGTGGTTTTTTTTTTTTTTTT -TTCCCCGACAGAGTCTTGCTCTTGTTGCCCAGGCTGGAGTGCAATGGCGTGATTTTGGCT -CACTGTAAACTCCACCTCCTGGGTTCAAGCGATTCTCCTGCCTCAGCCTCCCTAGTAGCT -GGTATTACAGGTGCCTGCCACCACACCCAGCTAATTTTTGTATTTTTAGTAGAGATGGGG -GTTTCACCATGTTGGCCAGCCTGGTCCCGAACTCCTGACCTTAGGTGATCCACCAGCATC -GGCCTCCCAAAGTGCTGGGATTACAGGTGTGAGCCACTGCGTCCAGCCAGTGGTGGGTCT -CATATCTCAATGTGGACTTTTACTAACTCCCGATGCCTCATTTTCCTCATCAGTTGAAAG -GAATGAATGAAAGATTTGTGTTTTTCATATTACCAGGTAGATGATAAGAAGATTTTAATT -TTCTTTTTTTTTTAACTTTTATTTTAAGTTTAGGGGCATTTGTTACATAGGTAGACTGGT -GTCACAGGGGTTTATTGTACAGATTATTTCATCATCCAGGTATTAAACCTAGTACCCAAT -AGTTATCTTTTCTGCTTCTCTTCCTTTTCTCACCCTCCACCCTCAAGTAGACCCCAGTGT -CTGTTTTATTCTTTGTGTTCATTAGTTCTCATCATTTAGCTCCCACTTATAACTGAGAGT -ATGCTGTATTTGGTTTTCTGTTCCTGCATTAGTTTGCTAAGGATAATAGAAGGTCCATCC -ACATTCCAGCAAAAGACATGATATCATTTTTTAATGGCGGCATAGTATTCCATGGTGTAT -ATGTACAGCCTGCATATAAACTGTGGGCTAAAGACCTTCACCAGAGCAGTCTGACAGAAC -CTCTCTGAAAGACTTCTCCTAGGCTGTAATCCTCAGTCTCTTGTTCTCAGACCCCTAAAT -AAATCTAACTTTAATTTCTTAAAAGCTTAATTTTTTTCTTTAGTTGACACCAAAAATCTC -CCCAGCCAGATCCACAAACTTTTTCGGTATTTTTCCTATTTTTTATATCATTCCAGGCAA -GCGTTTTCTAACTCTCCCATCAGAATATGACTTTGGTGCCTTTTCCTCAGCCTCCACTGA -TGATTTTTTCTCATTATCCTTAAAGCCCTTTCCAGTAGACTTCTTAAGCTCTTTCAAGTT -TTCAGTCTCCTTAAGGACCATTCAGTGTTTACTGTCAGTTCCCAGAATGCTTTTACAGGT -TTTGCTATCATTTTCCTTGAAGTCTGTTCACTTTTCACTAACAGTCTTTGTGAAATCCTT -CTGGCTTCTATCCATTGTCTGATTCCAAAGCCAATGCCACATAGTTTAAGTTTATATTAT -ATTAGAGTGACATCTTATTCCACGTACCACAAACCACCTCAAAACTTCGCAGCTTAAAAC -AACAAACTTAAAAAAAATTGTGGACTTGTATTAGTGCAAGCAGGGCTTAGCTACATGATT -CTGCTCCGTGTGGTATTAACTGTAGCCATCTGTGGTATTCAGCTGGCAGCTGGGTAGTCT -GGAGAGTTGAAGGTGGCTTCAGTGATGTGCCTGTTTTATTAGTGGATTGGATGAAATGTT -GTGGTAAGGTGGGCCTCTCTTGCTCTCCGTGTAGTTTGAGAGCCTGTCTACATGATCTAT -TCAGCAGCAATATGGTTTGGCTGTGTCCCCACCCAAATCTCATCTTGAATTGTAGCTCCC -ATAATTTCCGTGTCTTGTGGGAGGGATCCAACGGGAGATAACTGAATCACAGGAGTATTT -CCCCCATACTGTTCTCGTGGTCTTGAATAAGTCTCACAAGAGCTGATGATTTTATAAGGG -GGTTCCCCTTTCACTCAGCTCTCATTCTGTCTTGTCTGCCATCATGTAGAGATGTGCCTT -TTGCCTTCCACCATGATTGTGAGGCCTCCCCATCCACCTGGAAATGTGAGTCCATTAAGT -GTCTTTTTCTTCATAAATCACTCAGTCTCAGGTATGTCTTTATCAGCAGCATGAAAACAG -ACTAATACAGTACATTGGTACTGGTAGAGTGGGGTGCTGTTGTAAAGATAACCCAAAAAT -GTGGAAGCGACTTTGGAACTGGGTAACAGGCAGGGGTTGAAACAGTTTGGAGGGCTCAGA -AAACAACAGGAAAATGTGGGAAAGTTTGGAACTTCCTAGAGACTTGTTGAATGGCTTTGA -CTAAAATGTCAAATAATGATATAGACAATGAAATCCAGGCTGAGATGGTCTCAGATGGAG -ATGAGGAACTCAATGGGAACTGGAGTAAAGGTGTCTCTTGCTATCGAGAGAGACTGGCAG -CATTTTGTCCCTGCCCTAGAGATTTGTGGAACTTTGAACTTGAGGGAGATGAGTTAGGGT -ATCTGGCAGAAGAAATTTCTAAGCAGCAAATCATTCAAGAGTGACTTGGGTGTGTTAAAA -GCACTCAGTTTTAACAGGAAAACAGAGCATAAACGTTCAGAAAATTTGTAGCATGACACT -GTGATAGAAAAGAAAAATCCATTTTCTGAGGAGAAATTCAAGCTGGCTGCAGAAATTTGC -ATAAGTAACAAGGAGCCAAATGTTAATCGCTAAGTCTTCAGGCCATGTCAGAGATCTTTG -TGGCAGCCCCTTCCATCACACACCCAGAGGCCTAGGAGGAAAAAATGGTTTCATAGGCTG -GGCCCAGGGCCCCTCTGCTGTTTGCCTGTGTACAGCCTAGGGACTTGGTGCTCTGTGTCC -CAGCTGCTCCAGCCACAGCTAAAAGGGGTCAAGGTACAGCTCAGGCCATGGCTTCAGAGG -GTGCAAGCCTCAAGCTTTGGCAGCTTCCATGTGGTGTTGAGCCTGTGGATTCACAGAAGT -CCAGAATCGAGGTATGGGAACCTCCATCTAGATTTCAGAGAATGTATGGAAATGCCTGGA -TCTCCAGACAGAAGTTTGCTGCAGGGGTGAGGTCTTCATGGAGAACCTCTGCTAAGGCAG -TGGGGAATGGAAATGTGGGGTTGAAGCCCCCAACACAGAGTCCCCACTAGGGTACTGCCT -AGTGGAGCTATGAGAAGAGGGCTGCTGTCCTCCAGACCCCGGAATGGTAGATCCACCGAC -AGCTTGCACTGTGTGCCTGGAAAAGCTGCATACAATGCCAGCCTGTGAAAGCAACCGGGA -GGAAGGCTCTCCCCTGCAAAACCACAGGGGTGGAGCTGCCTGAGACCATGGGAACCCACC -ACTTGCATGAGTATGACCTGGATGTGAGACATAGAGTCAAAGGAGATCATTTTGGAGCTT -TAAGATTTGACTGTCCCACTGGATTTCGGACTTGCTTGGAGCCTTTAGTCCCTTTGTTTT -GGGTAAATTTTACCATTTGGAATGGCTGCATTTACCCAATGCCTGTACTCCTATCTTATC -TAGAAAATAACTAAATTGCTTTTGATTTTACAGGTTTATATGTGGAAGAGACTTGCCCTG -TCTCAGGTGAGACTTTGGACTGCCAACTTTTGAGTTAATGCTGAAGTGAGTTAAGACTTT -TGGGGACTATTGGGAAGGCATGATTGGTTTTGAAATGTGAGGACATGAGATTTGGGAGGT -GCCAGAGGCAGAATGAGGTGGTTTGGCTGTCCCCTTTCCCAAATCTCATCTTGAATTGTA -GCTCCCATAATTCCCATGTGTTGTGGAGGGACCTGGTGAGAGATAATTGAATGATGGGGT -GGCTCCCCCATACTGTTCTTATGGTCGTGAATAAGTCTCATGAGAGCTGATGACTTTACA -AGGGGCTTCCCCTTTCACTCAGCTCTCATTGTCTCTTGTCTGCTCCCATGTAATGCATAC -TTTTCACCTTCTGCCATGATTGTGAGGCCTCCCCATCCACATGGAACTGTGATTCCATGA -AACTCTTTTTATTCATAAATTACCCGGTCTTGGATATGTCTTTATCAGCAGCATGAAAAT -GGACTAATGCAAGCAGAATAAGCAGAATTCTTCGATACTGACTCAGCACCCACACACGTT -GGTTCCAAGATGTAGAAATGGAAGCTTCAAGGCTTTTAACATCTGGACATCAAAACTGGA -AGTTTTACTTTCACTGTATTTTATTGGTCAAAGCAGTCAAAGAGCCCACCCAGGTTCAAG -GAGAAAGAATATGTCCCCACGTTTTCAACGGGATGGTGCCACAAAATTTCTAGTCATCTT -AATTCACCACAGATAGAAATATGAAGAGCTCATTTGTTATGTTATTTGTGAATGCAGACT -AAAGATATTTGTTGGTTTATATAGTAGTGGGAAAATGAGAACTTTTAAAATATTCAACTT -TTAGCCCTTGACATGCAAAATGAGTTCATTACATGGTAAGGATGAGGGAGAAAGAAAAGA -TCTGAAAAAGTAGAAGAGTGATGGATTCAGAAAGTATAGGATGATTGTCAGTGTGATTGT -TTTATCTAGCCACATATAGCTGTGTGGTATCAAGATGTAGAAGGCAGAGAGTAGGATTTA -TCAGGATTGTTGTTTGGAAGAGTGAGTACAATCATTACGAGGAAGCAAGGTATTGATCAT -GGAATATAAAGTGGGAAAAGAGGTAAGGTAAGAAGGATATCAGTAAAGTGAATGACAGCA -TAAATATGGTAGAACCGTTGGATTGGTGGCTCTGGAGGAATTGAATAATTATTAGACTTG -AAGCATTAGATGGTGCATTAGTGAGGGCATCTCCAACTAAGTCTACCATCAAGTCATGGT -GATTTATTATCTCAAATATATGACAAATTTATCTACTTATTTCCAAAACTCCCATATCTA -GTTTAAGTAATCAAATTTCTTGCCTTGGCAAGCATGTTGCTTTCTAATTGACTCACCTGT -ATCCAATTTGAATTCCTTAAAATCCATTCTATACATTGTAACCATAGTGATATTTACAAA -TGTGAAATCTGGTCAAATCATTCTTCTGCTTAGTAGTCTTGGATTTCTCATTCTCTTAGG -AAGCATCTTCCACTACTTATTTCAGCATTATCTGCACAATGCTTCCCCTCACTTCCTCAC -AATGTGGTTTCAGGCACAACTCCCAAGGCCCCACTCTGGCCTCGGGGAGCAGATTGTTCC -CCCTGCAGGAAAACCTTTGTTCTCCACTCAGTTAACTGCTGTTTACCCTTTAGATCTCAG -CTTCAGTGTTGCTTTCTTAGGGGAAACTGACTCACATCAAATCCCTCTCTTATAGTAATT -TTCATTGTATTTCAGAGTAATTTTTATGGTTGCAATTTTACATTTGTGTGATTGTTTGAT -TAATCTCTGTCTCCTCCACGAAAACTCCAAGATGCAGGAACTATATCTTACTGGCATTCA -GCACAATACCTGGCACATAGGTGTTCAAAAAATACTAATAGGGTAAATAAATGAATTAAT -TTTATGCTTTTATTTTAATATTTTCATGGTATTAATATTTCTCTCTATGTGATATTTTGT -ATGTACCTATTTTCTTTTAATTTGAAGATTTATAGTTTAGTTATGTGCTGTATAAATTAT -ATTTAGTTCTTTAATTTTTGTGTTATTTCCAAGGGTGCTCTCCATTGACTCTTTTAATAT -AGTTCCACTTTACCCCTTAAACCCACTTTCCTCTCCCACCTTCGTCATCCAACTTTATTT -GATTTTGTTATTTTTAATTTTTCTAATAATGACCTTTATCTTTTAAAATAATATTTAATC -ACCCATAACATAATTTGTTGATTCTCTCCCACTGTGAAAGTTGAATGGACCAGAATATAT -TTCTACTATCTTTCTCTTCTTATTTTTGTTATGAATATAATTAGTCTTTATACAGTTATG -GTTTGTAACATTTGCATTCTGTTCTTTAACCGCAAACCCCAGAACATTTTGATATTAGGC -TTCAGAATGCTCACTTGTATCATGTTATCTCTATTCATTTTTAGTGGATAGTTTTCTTTT -TTAAGTTTTTCTGATAGAGATGGGGTCTTGCTATGTTGCCCAGGCTGGTCTTATCTTGAA -CTCCTGGGCTCAAGTGATTCTCCTGCCTTGGCCTTTCAAAGTGTTGGGACTGTAGGTGTT -AGCCCCTGCGCCTGGCCTCTAATAGTTGTCTTCATTAAAGCCTCATGGGGACTCTATTTT -TTTTTTTTTTTGTGGGTTGTTTATTTTGTGTTTGTGAAGTCCGGTAAATTCAGTTGCATC -TGCCTTGATGTGGTCATACTATAACACATTTTTTCTGGATAAAGATAAGCCCTTTAACCA -TTAGATTCAATGTTTTCTTCATTTCAGAAAAGTTTTCTTTTATCTTTGAATTTTTTAACC -AGATATTGTGAGCTCTTTCACACTAATTTCTCATTTGTTGGACCTGACTTTAATGTTACA -TTTCACCTTCTTGTGTTTTCTATTTCGTTTTGCTCAGGATATATTTAAGCCTGTCATTTA -TATTCTTATCTGTGTTTTTAGCAGCATTATTCTCTCCACTTCCCACTTTTTTTCCTGCTT -TTATTGATCTTCATTTCTTTCATGGTTGTCTTTACTCATTACATCCTGAATTTTGCCAGT -TTATTTTTTATCACTTTATTTTGTATTTATTTTCAATTATGTCTTCTAAATATCATTTCA -GAGAGAAAACATTTTAGAGAAGGCATATTTTTAAAAAACATAGAAAATTTGATCCTGTTT -TTTACTGCTTCATGGTATAATTTGTATGTTCTGTACCTTATGTAATTTTCCCTTTTTCTT -CTAGTATTTTTATAAAGGTCATCAAGTTTTATTTTTGTAATACAATTATTATAAATAATT -ATATAATATTATTAGTCTTTGAATATTCTAGATACTTGTGAAAGGATATTGTGGAGGAGG -AGCTGGGGGTAGTAAGTATGATGGAAGGCAGACGAGTTTTGGAATCTTGTCTCCAAAACA -CTCTCATCTGTTAGAATGACTCCTAGGCTATAGGATTGACTATGGCTTAGAGTGGATTCA -TAGTTGTTAATTTCATCATGTGACTTGTGACTTATCCTTTTCTTTTCATAATAGAATGAA -AATTGCCATCTGTCTGGCTTCTTCCCCATCTTTTTGCCTTCTTTCATTACACCACACACG -TGTCCTAATTATTCCAAAGGTGATACATTTGCATGTTTCCCTTTAAACTCCTTTCCCTCT -GTCACTCTGTGGAGGGTTCACATGCTGCAATATTTCTGTTCCAAGTAAAGATCACAGGTT -TTGATCCTCAGTCCTCAGTATACACACCTCTTTTAGGGATTTCTGGGCTTCTTGACTAGC -TCAAGCTCTTCAGAGGCATGCACTTTATCTTGGTGTTCAGTCTTGACTGGTTTAAACTTT -TGATGTCCAGAAGGTTTTCTTCATGTGTTGTTGTGTGGAATTGTAAATATTTTCTAGCTT -TTGTAAGGTTGTGGCTCATATTTATATTTCTCCTGGTTTGAAAGAAGAGAGAGAAAGAAG -TATGTCAAATTGAGACTCTTAGATTGGAAATCTGAATTTATTTACACGATTGAGATTGAT -CTAGAGTTTTATTTTTTCTGCTGTAACTGAAATTTGGATTCAAGATTATATGTGTTTTGT -GAATATGTTTGGTAACATTGTGACTTTTCTATAATTTAGGGAAGTTTGATGTAGGAGAAA -GAGAAAAAATTTTTGAGAGAATCCTAAATTCATATATGGCCTAACCTTTTAATATCTATG -TAATTTTAGATAATAAATAATTTGTTTGAGATTATGTGGCTCTAACAACACCTGCTTCAC -AGTGTAATTATGAGGATTTCATAGAATTTGTATAGTGAGCATTAGTTTTGATGTTACTTT -AAACCTCTTTGCCTTATACATTCTATTTTTTCCATGGAACATTATATGATTTCATGTCCA -CATATTAATCTCATACTTTCAATTACATTTTATGTTTAAATTGAATATTATGGTAATCGT -TATGTAAATGATTAAAAATTTAAAGGGACAACATTTAATGTTGCTCTGGAATTCACCTTT -AGTCATAAAATAAAGATTTAAAGTATCATCTGTAGACAATGGCAAAAGCCCTTTTTTGTC -ATAAGAAAATCAAATATGCTTTATTTCACCCAATTAACATGGCTATCCCGGGAAAACCAA -AATGACCATAGGCGGTAATTCCCCAGGCCGTGTGATCTCAGTCTGGCATTCTCGGATCTC -CAAGGCATCACTTTGGCCACTACCCTCTGGGGCTGTGATTAGCAGCTCTCTTCCTGTTTT -ATGCAGCTCTGTGTGTATGTCTGCAGTGATGCCGTACTGGATCTGGTTCATCTTGTGAGA -ACTATACCTATCTGAATTTTTGATGATGCTCTTTTCTTAGTTCCCTTGGCAAAACAGGTA -GGTGAGGGATAGAAATAAAATCTATACTTAGTAAATCGGTGAGCCAAGGTCTGTGACTGG -CAATGAGTGAATTACATTCTCCTCAGTTGGGTGCAATGTCTGCCTTCTGTGTGGCCATTT -GCTGTTGCCACTAGAGAAGGAGGATGCAGCAGGGATCAGGCACCGTGGAGAAAAGTCGCC -GTGTGTAGGCAGCTAAGAATGTAGGAAAATGAACATCTCGGCTCCCAAAGGACGAGAATA -AAGCTGTAGAAGAATGTCAGGGAGGAATCTGAGTTGATCGTATGACTATTCATCCTTCTT -CCCACATTTTCCCGACTGTTTAGCCCTACTTTTCTTCGCGTTGGGTCTCATTTTCCTTCC -TGTGTGGCCTGTGCCTTATGGTCAGCGCGGACGTCCATCAGTCTATCAAATGCCTAGAAA -CCTTTCGCCCTTTGTCACCTTCTGTGTCACCCAGCATTCCCCTTCTCAGCCCTTTTCATT -CTCATGGTGGAATCCTTTTGGTTTGATTTCAAGGGTCCAGCACTGTTGATGTCACAACAG -AGTGGCATGGAAAGTTTCTGAAAATTTTGTCATCTAACCTCTCGTGGGGACTTTTAATTA -ATTCAGCTTTTGACAACTCCATCACATTCATTATATTATCCATTCATTCATTCATTAATA -CATTTGACATTTATAATGTGTGCCAACAATGTGCCAGGTCAAAACTGCCCACTTACAATG -TAGAACATTTCTGTAAATTTTATTTCAATTTTCTTGTATTTCTTCTCCTTTATTCTACCA -TCCCACTTGATCTTCTGCCACAGAAGTTCTCTTCTCTCTCTCTTTGTTCTCTCTTCTCCT -CCTTTATTCTTGATACCTGCTTCTGTGTTGGCTCCTCTAGGCCAGCACTTGTCCTCCTAC -CTCTGTGATGTTCTGTCTAGTTTATTGATTCCTTTTCCTACTTTACATAATCAATGTGGA -TAGTTTCTATAGTTGGGTCTTTGCTTTTTAATCTTTTTTTCCTGTGTATTATTTCCTTCA -GGGACCTTATGCACTCTTACACATCCGTCTATTATTTTTATATGGATTACTATACAATTA -CATGTTGAATTTGTACTTTTCCCCCATATATCCTGTCATATGTTTTCACCTGAGCATCTC -AATATCTAATACTCTTATTTGCTTAAAATACACGTGATTATTTTCTCCACCCTGACATAT -TTTATGTTCAACTTTCTAATTTCTAAAAATGGACCTACCATTGTCCTATTTATTCTTGCT -TAAATCTTGATATTTTCTTTGAGTTCATGCTCCTTCGTATTCACTCCAGCTGTGATAAGT -CACCAATCCTTTGGGTTTTTACTTACCAGTATTTCTATTTCTGTTTCTATAGCCTTAAAG -CTGGAACTGTGTAGTCCCAGTTCCTCTGTGTAGCCCCCCAAGTCTGCTCTATTTCAATCT -TCTCTTAAGGGAACTCCTTCCCTCCGTTTTTCTTTTCCTCCATTTGATACATCGCACTTA -TAGATGGGGCATCTTCCCTAATTACTGGCTTCATCCTCAATTCCCGGGACCCATACCTTC -ACTGGCTCCCTAAATTTATTTAATAATTCTCATATACCTTTGAGAAGTTTCTAATGATAG -GCAACAAATGAATATTGACTACCTTTCTTATTTTCCTTTCTTCACCAAAATGATTTTTAG -GATGTAGACAATCTGTATGCTTCAACATACACCAAACTTACCATTTTTGAAATATTTTAC -AATCTACTTGAAAAGACTTCTTTAGACCCTATATTCATGTATTGTAATATTTATCCTCTT -TTATGGCTATACTCAAATGCCACATCACTATAGTGCCTTCCCTCATCACTGTAGCTATCT -CTTTTCACTCTACTTATATTGTAGAGGATTTGTTACACTTCTTAAACTGCTGATCTCAAG -CGATTTGCTTGCTTTGACCTCCCAAAGTGCTGGGCTGACAGGCGTGAGCCACTGCACATG -GCCTGATTTGTTCCACTTCTACTATATGCATCACACATGCCTGATGCATATTTTAATGCA -CGTTGGATAAGGATCGGCTTTGTACGACTTCAGTCTTTCTTGATGTGTGACACCCACTTC -TATTTTGGCTCCACTTTAACAAAATGAATAAGTGAGAAGGTAATACTGGAAACAGAACAT -AACTGTGACTAGGAATTTGGTCTTGACTCGCCATTTAATTTTCTGATATGCATGACTGTT -TTCTTCACATGTGAAATTTAACATGAGGTTGAAACTGGAGAATTTTATATTTTTCATGAA -AAAGGCAATTTGGGAGAAAAGTCCATTTTCCTGAGGATAAGGTATTGTATGGTTTGACTG -CTTTGCCTTGGCTGGTCAACACATTTGTACACCTGGATAGGCACAGTTTTCAGAAATCCT -TTCAAGCATCTACCAATTCTCCTGTCTACAAGTTTACCTTCCTCCCATTTCTCATTCCTA -ATGACAAGGGAAATATCCAGTGTTATCTGAAGTGGTCATAAAAGACATTTTTTTTCTTTT -TATGTGAGGAATTGAAACTTATGGCTTTAGATTATGGGGCTTACCATCAAGGAAAGGGCG -TAGCGTGGTCAGAGGACAAAACTTCTTCCTGCATTTCTCAGGAAGTCTTTGATTAGTGTG -TCCACCTAGGAGCAATTTTTTTTTTGGGGGGGGTGCTGGGAAATATACTTAAGTGATTAA -ATCCAAGTGTAGACATGAGAGCTTTACCTAAAGCCAGGTCTAATTACCATACCTGAGAAT -CAGGGAGTATTTAAAATTTGAGAAATAATTTTCTATACTTGAAAGTCACTTATGTAGGTA -GGCCTCAGATTATAATAAATAACGTTTATTGTGCTATACTATGTGGTAGGTATGAGGTTA -AGTATTTTTACCTATATTATATCACTTATTTCTTACAAATGGAGCAAGGGAGCAAGCAAG -CAAGGGAGGTATTATTATCCCTATTTTATGTATTTATGTATTTATTTTTGATTTCTATTC -TTTTGGTTTTTTTGTTGTTTTTTATTGATGTATCATAGTTGTACATGTTTTGGGGTACAT -GTGATATTTTTGATACATGTATACAATGTGTAATGATCAAATCAGAGTAATTTGGATATT -CATCACCTCGAATATTTATCTTTTCTTTGTGTTGGGAACATTATAATTTTTCTCTGCTAG -CTATTTTAGAATATATAATAAATTATTGTTCCCTATGATTTCTCCATTGTACAATTGAAT -ACTAAAATTTATTATGTCTATCTACATATCCCCAGTTCAATAACTATAATTTCTCTGCTG -TGCAATCAAATACTAGAACTTCTTCCTTCGAACGCTATATCCCTAATTCAATAACAAGTA -AACTGAAGCTCAGCATGGTCTAGGAACTTTGTTACGTTAACACAGCAAGTGAGTGTTGCA -GCCTGGATCCAAAAATCAGGCCTGGTCGACCTCAAAGTCCAGATTATTGACCTTTCTACC -ATAATGTATGGAGGTAAGTTTGTGAATTTATTCAAAAATCAGGCCTGGTCAACCTCAAAG -TCCAAATTATTAACCTTTCTACCATAATGTATGGAGCTAAGTTTGTGAATTTTCATAGTT -TTAGGATTTGAAGATAAAAGAGGTGAAAATTTGGAAATGGTTTCTGGACTTTTGAATTTT -GGCAAACAGCTATGTGATAAGTCCACCCTGCAGACCCACAACTTTTGGAAATAACTCTAC -TGTGACCTTCAGTAGCAGAAGCTGCTCCTGGGGTGGTAGAACACAAGGAAAACACACACT -AGTAAAAATTTCATGTGCCTTCTTTGTTCTGTACATGTGTTTCTCTTGATTAGTATATGG -TAGTATCCTCAAATCATAGTAACAAGTATACTTTTTCCAGTGAATTGCATGTGTATATTA -TTGTATAGTATAAAAGGCAATATTTCCATTTATTATCATCTGTGCTTTTCAAAGAAACTC -TGTGAGTCCAACAGGGCAGATAATAGAAGCAACTGCCCTTTCTCTCCCCCGTTAAATGCA -ACCCAATGTCACAGTCCGTAGCATCCCCAGATGAGTGTATTAAAGGTGAGAAATTCCCAA -AGTCAAACTCAGTAGCATCCTTGAATGAGTGTATTAAAGGTGATAAATTTATTTTATTTA -TGTTCTTTTTAACCTGTGTTCTCAGAAACAGAGACTACTGTATTTCATCCTACCTTAGTC -TTGCTTAGCAGTTTCTCTTCTCCTTTGAGGCTCTTTTATTTTTAAATCATTGTTCATATC -TTCTAATTTCCCCTTTCTCCCATTCTTTCCATATTTTTAATCTTTTTTTAACTTTATCTC -TGTTCTGCTTTTTCTGTATTTCAAATTGATCCATAGACTTTAGAAAAATGAGTTGAATGC -TGGCTGTAGGCTGTCTTATCCCCAGCAAGAAACATGTTGTAAAGTCTTAGTACCTTCCCA -CTGGAAGATCATTAGTCATGGCTACTATGTTTTTAAATGAGAATTGTTTTAATTATGCAT -TTTAAAATTATTGGAAAACATGAGGGAGAGGAATGAACCATAAGTAATAAAGATTATTGA -CTTGAAGTTAAGACCTTACTATGATCTGGGATTATTAGTCTTACTTGTCAATCAAGAACT -ATCCACTTTCTATTTGTTTGTGGGTATCTAATATGGTTATATACACAGAAGTAATGATAA -TTGATATGAAAAGGTCTCCTCCTGTTATATCAATTTAGGTATTTTTCACACATTGTGTAC -CTCATTCTTCTCCTATTCAATTTTCACTAATTCCTAAAGGGTCAGGTCAATGTCCTTGGC -ATAACCTCCTCCACCTGTTCTTAATGGCAATTGTATCTTCTGCCCTCCAATATCTATAAC -ACTTTTTTCTTTAAAACTCTTTGAATGTTTATCTTAATACTCATTTGATATATATTGTAT -ACCACATATGATTGTTTGTTATATGTACAATACATGTTTTTTCAACTTTTTTTGGTTCTT -TCCATTTACAGGAATTAGAGAAAGAACTAATCAGTGTGAAGGAGAATTGTCAGTAAAATT -ACAAGAAAAGATTGAGATCATAATTGACCTTTGAGGATAATAAAATTTAAAGACCAAAAG -GATGGACTTCACAGAAACATGACCTTAGGTTGTTTTTGCAGTTGTAGTAACTGGTTATAT -GACCAACAAAATATGAAGAATGGGTAAACAAATTCTGATAGTAATGATCAGTCACTTTGC -AAATATAAAGTTACTATTTACTACTGTATTGTACAGGTTCAATAATCTTTGTGTACACAT -TTTATGTATTTATTGTCAGGCTGCTATATAATTCAGTATTTATAATAGATACTATGTATA -GCAATCTATGGTTAGTTTTGGTCTTAACCAGGAAAAATCACTCTTTTGAGTTTTGCTGTT -TTTACCAGATTATTTTTACTGGATGATTGCTCATATTATTTGATTATTATTGCAATTTGT -CTTTCTGGAATAGGAAGCAAGAGGCCTGAATTCTGGTTCCTATTCTATCAATTGTGTGAA -TTCTGGAAACTCAGTTTACTTTTCTGGGCCTCATGGTTTTCATCTGAATGATGACCAACT -TGGATAAAATGGTCTTTATATAATTCCATAGGCATTTCCCTTCCCAAGGGCTTGAGTCTT -TTTCAACAATTATAGAGTTTTCCGGTCCCTCTTCCCAGTGCCTCAGCACCTTGCTATTCA -TGTTCATCTGATCAGTTGTTTGCATGCTGACTTACATTACCCTGATGGGCAGTACCTGTG -GCTGTTTCTGCTCCCTCACCCAGTCCATAGGCTTCTGGTTGTAAAAAGTGTGCATCTTGA -GACTGTGGACAGTTAGCTCCAGAGGTGACAGTATAATCACTTCACGTAGAAGAGGATAGA -GAGAGACTCATGCCAGTGGTGGTGAGCAAGTATTAGAGATATGATGTGTGCCTCTGTGAG -TTTTGGGGTCTAAGATAAATTATGGCACTAGGAAGATGGTCCTTTGTGTCAGAAGAACTG -GAGTTGTTGGTGCAAAAAAGTATGATGTCAGCATAGCAGTTTTATTTGTACCTCAGCAAC -TTCTAAAATAATCTCTATTAAGTGTTTTCAGGAACTACTTTCTACTATAGGAAAATGATT -GAGGTGAGTATCCATCTGGACACAGAGAAATATAACACTGTTTTCTGCTCACCCTCCACT -TCACATATAAATACAATATGTGTTAAAGGACTAAATTTCTAGTGTCACAGTTTGTACTTT -ATAGTTTGAAGTCAATAAGAAAGCTCATATACCTTCCTAAAAGTCACTTGTTAATGTTTG -ATATTAATCTAATTTTATCATAAATTAAAAGTATAAAACTACAAATTTCTTAAAGATAAA -ATATCCGAATGGATTCAGTCAAATTAAGCATGATAATATCAAATATCAGAATAGGTTACC -ATGCAGGAGGTACTGAGTACTTAAAAGGGTGGGGAATGCAATGAACATAAAAGCTGGTAC -CAAGGGGAGGAGGAGACAGTGATGAATTAAAACATTATCTTAACTAATCCAAGTGCTGGT -CTTCAATACTTTCATGTGTATAGACAAAGAGAAACTGCAGAGATTTCTCACAACCTCTGT -GTCCATTTTATGCATGTATCTTAGCAGAAACACTGGTGAAATCCCTCCAAAACATATTTA -TTAGGCATGGAAAAAGCCTTACATGACAGGTGGCATAGGCTCCTTATGAAATCATTGCAG -GATGGGAAGCCATTTAGGGCTTCATAATTGTGAAAGATTGTATAGAAACTGAGGCACTTA -AATAGCAGTAAGCATGAGAAAATGTGGTAGATAATGGTGGTGATTCTATTTCTTGTGAAA -GTCCACTTACTCTAGTCTGCTACAGTTGTGGGCTTTCCGATTTCACATACCCCAGTCTCT -ATATTCTCTCAATCCACAGCCTACCTCAACTAAGTCCGTCCCAGGCACCTCTTACTGCAG -TGATAATCCATCTGTTAATCATGTTTTCCTCTTATGTCTACTTTCTGTCAGAGAATTGTG -GGTGCAAACTGGGAAGGGAAGGAAATTATAAGAATATGTATAAGTACAAATGGAATATGT -TGGAAATGAGGAATAGTTAATATCACAGGTCATTTAAACACCTGATGAATTTCATGGATA -GTCAGGAATCTTGTTCTTACCTAATCTGTTAATTTTAGATCAGACATTACACTGAAAGTA -TTGATGATGGGTTTAAATCAGGTTGCAGCTCACATGTTGTGATAATATTATGTTGATTTT -TTGTTTTTAATATGTGAGGAACAGAATAACTGTATACTATTTATTCATAGTGACATTGCA -ATATTGATTTTAGTACATATTATTATCTTCATAATCACAATTTCCTCCCCATTTTCTTAG -TTCTCATAATTTTAGCCACAGCCCAGTTGGCTGGACCAATGGATGGAGAGAATCACTCAG -TGGTATCTGAGTTTTTGTTTCTGGGACTCACTCATTCATGGGAGATCCAGCTCCTCCTCC -TAGTGTTTTCCTCTGTGCTCTATGTGGCAAGCATTACTGGAAACATCCTCATTGTGTTTT -CTGTGACCACTGACCCTCACTTACACTCCCCCATGTACTTTCTACTGGCCAGTCTCTCCT -TCATTGACTTAGGAGCCTGCTCTGTCACTTCTCCCAAGATGATTTATGACCTGTTCAGAA -AGCGCAAAGTCATCTCCTTTGGAGGCTGCATCGCTCAAATCTTCTTCATCCACGTCGTTG -GTGGTGTGGAGATGGTGCTGCTCATAGCCATGGCCTTTGACAGATATGTGGCCCTATGTA -AGCCCCTCCACTATCTGACCATTATGAGCCCAAGAATGTGCCTTTCATTTCTGGCTGTTG -CCTGGACCCTTGGTGTCAGTCACTCCCTGTTCCAACTGGCATTTCTTGTTAATTTAGCCT -TCTGTGGCCCTAATGTGTTGGACAGCTTCTACTGTGACCTTCCTCGGCTTCTCAGACTAG -CCTGTACCGACACCTACAGATTGCAGTTCATGGTCACTGTTAACAGTGGGTTTATCTGTG -TGGGTACTTTCTTCATACTTCTAATCTCCTACGTCTTCATCCTGTTTACTGTTTGGAAAC -ATTCCTCAGGTGGTTCATCCAAGGCCCTTTCCACTCTTTCAGCTCACAGCACAGTGGTCC -TTTTGTTCTTTGGTCCACCCATGTTTGTGTATACACGGCCACACCCTAATTCACAGATGG -ACAAGTTTCTGGCTATTTTTGATGCAGTTCTCACTCCTTTTCTGAATCCAGTTGTCTATA -CATTCAGGAATAAGGAGATGAAGGCAGCAATAAAGAGAGTATGCAAACAGCTAGTGATTT -ACAAGAGGATCTCATAAATGATATAATAAGCCCTTCTCATTAAACATGATATGGCTTTAT -GTTTCTTTCTTTGATATTTTAGATTCAGGAACTATGAGACATTATGTATTGATTTGAATG -TTATTAGACCTGTAACATAATTCTTATCTGATGAATATATGATGAATATATTCCTTGTTC -AAAATGAGTCATAAATTCAACACATCTCTACATCTATATTATGCCCATTTAATTTCTTTC -AGCAATGTTTTGTAGTTTTTGGTGAACAGGTACTTTATGCATATGTACTTTATATTTATC -TCTAAGTTTTATATTTCTGATGCCCTTTTAAGTGACATTTTTATTTCAATTTACAATTGT -TTATTCTTAGCTTATGGGCACATAATAGATCTTTGTTTGACATTATATCCTGTAAACTTG -CAAAACTTATAAGTTCCATCAGTTTTTTATAGGTTATGTAGGATTTTCTTTATAGATGAT -TATGTTGTCAGTGAATAAAGACATTTGCTTTTAAAATTCTAGTATGAATTCACTATATTC -ATTTTGTTGAATGCTGAGTAGAATTAGTTAGAGTAGACATCTTTGACTTGTTCCTGTTAT -GAAATATATTAAATATTTCATCATTAAGTATAATGTTAGCTATAATTTTTTTCATAGGTA -CTCTTTAACAGGCTGAGAAAGTTTTCTGTATTCACAGTTTGCTGAAAATTTCTTTTATCT -TTAGTCAGGAATGGATCTTGGATTTTGTAAAGCTTTTTCGTTTCAGAATCAGGGTAATGC -TGGCCCTTTAGAATGAGTTGGGAAGCATCTGCTCTTCTTAAATTTTCTGCCATAATTTTG -TAGAATTCATATAATTTTTTTCTTTAAAAAGGGAAGTACTTAAGTATTTTTTCCCATAAG -TTACCCATAAGTAAATCTAAAGGAAAGTGGGAAACTTTGATACGCATTGGTTGCCCCCTG -GTGGAGATTTCTGGGTTCTTGATTATTTTAACACTGGAGATAGAATCTGGTGGAATGACG -TCAATGCTACCGTGATTAAGAGGTGTGTAGGAAATGCTTCATGTAAAAGAGAAAATAGTC -TTTATGAGAATCTGCCTGGTGGAAAGGAGTTGGTGCAACAATAACAATATAAATTAGTGA -AAAATTTTAAATTGACAAATAATAATTGTATCTATTTATGGGGTACAATGTAATGTTTTG -ATACATGTTTAAATTGTGGAAAGATTAGGTCTATCTTATTGACATACATATCTTTTTTGT -GGTGAAAACATTTAAAATCTACTCTGTTAGTCATTTTGAAACATACAATACCTTGTTATT -TATTACAGTCACCATTCTGTGCAATAGTTCACTGAAACTTTGTCTAACTGAAACTTTGAA -CCCTTTTATCAACATCTACCTTTTCCATGTCTACCCCCAACTACTAGCCTCTGATAATCA -CCATTCCATTCTCTACTTCTATGAATTCAACTTTTTTAGATTCCACATATCAGTGAGATC -ATGTGATATTTGTCTTTTCGTGCCTGGCTTATTTCACTTAGCGTGATATCTTCTGGGTTA -ATTCATGTTGTCACATATATCAGGTTTTCCTTCCTATTAAGGCTGAGTAGTATTCCATTG -TATATATACACTACATTTTCTTCATCCATTTGTCAGTTGATAGACACCTGTGTTGATTTC -ATATTTGGGTATTGTGAATAATGCTGCAATGAACATGAGCCTGGAGATATCTCTTCAGCA -TATTGACTTAAATTCCTTTGGATATATACAAGGAAGTGGGATTGCTGGATCATATAGTAA -TTCTAGTTTTAGTTTTTTGAGTAACTTTTATCTATTTTTCATAATAGTATTAATTTACAT -TTCCACCAACAGTGTACGAGGGTTCCCTTTTCTCTGTATCCTCTTCAACACTTGTTATCT -TTTATCATTTTGATAGTAGCCATTCTAACAGGTATGAAGTGGCATCTCACTGTCATTTTA -ATTTGCATTTCCCTGATAATTAGGATGACAAACTTTTTTTATGTTAGTCATTTGTATTTT -TTTTGAGAAATGTCTATTTAGGACCTTGCCCATTTTTTGACTTGGTTATTTGTTTTCTTG -ATATTGAGTTGAGTCCCTTATATATTTGGAGATTAGCCTTTCATCAGATGTATGCTCTGC -AAATATTTTCTCACAACTTGTAGGTTGTCTCTTCACCATATTGTTTCCTTTGCTGTGCAG -AAGCTTTTTAGTTTGATGCAATCCCATATATTTTTGCTTTTGTTGCCTGTGCTTTGGGGG -TGATATCCAAGAAATCTTTGACCAAACCAACATTGTGGAACTTTTCCCCTATGTTTTCAT -CTAGTAGTTTTACAGTTTTATGTTTAAACCTTTAATCCATTTTGAATTGATTTTTGTGTA -TGGTGTGAGATAAGGATACACACCATACACATTCGTGTTCTTCTGCATGTGGATATCTAG -TTTTCTTAACACCATTTATTGAAACAAATGTCTATTCTTCATTACGTTTTCTGGGCACCT -TTGTCAAAAATTTATTGGTCATAAATGCATGAGTTTATTTCTGGGCTCCTTATTCTGTTC -CCCTGGTCAATGTGTCTGTTTTTGTGCAAGTGTCATATTGTTTTGATTACTATGGTTTTG -TGATATGTACTTGTTTTGGGGGGGATCGATTTTTATTTGGGTTTCTCACAGTGGTTAGAG -AACAACCACAGCACAGGAAATGCCTCACCAAGATTGCCCAGAAAACTGACCAGCTGCATC -TTATTGCTTAAAAATACACATATTCACAATAACTGACAAATGGTGATGTGCCTCACACAG -GAATGTGTTCACATTTGCAATGCTGTGTACAGACTTCACTTCGTTCAACATAGATTTTGG -TTTAATGGAATTCAAATGCGGATGCTTGTTCACAGCCTTGGATTTGTCTGTTTTTGGAGA -GATACAACCTCCATGAGTATATCTGCATGAAAACCACAGACAATGAAGGTATTTCTTCAT -TGATTTATTTATTCTTTTGACTGTAGTAACAAACCCTGGATGACACCCTTCCTTTTAATT -CACCTGGAAACCAGACTCAATCAAATCTCCCTGGTCCCCTCACTATTCCTTCAAATTCCC -TATTTCTATCTCTTCCTGAGGAGGGTAACCTCCTGTAGCAGGGGTCAGACTGTGACTTGG -GAATCAAGCTTAGGTCTGCAGGTTGCCTGTTCATCTTCTTGTAAAATATTGTAGAACACT -GCAGTGAATCCAACAGTTAACACTCAGAGCAGTTCCCTGCTCTAACTCAGGAAAGAGACT -TCAGAGGGTCAGGATTCATCCATTTGATCAGTTAACTGAGAAGGATTCATTTTGGTAAAA -CTTGTTCAGCTTTGAGACACTTCAGTGAGTTGTTTGAGATTTTTTTTTAAATTATATTTT -AAGTTCTGGGGTACATATGCAGAACATGCAGGATTGTTACATAGGTATACACGTGCCATG -GTGGTTTGCTGCACCCATCAACCCATCATCTACATTAGGTATTTAACCCAATGCTAACCT -TCCCCCAGCCCCTACCCCCAGACAGGCCCCGGTGTGTTGTGTTCCCCTCCCTCTGTCCAT -GTGTTCTCATTGTTCAACTCTCATTTATGAGTGAGAACATCGGGTGTTTGGTTTTCTGTT -CTTGGATTAGTTTGCTGAGAATGATGGTTTCCAGCTTAATCCATGTCCCTGAAAAGGATA -TGAACTCATCCTTCTTTATGGCTGCATAGTATTCCATGGTGTATATATGCCACATTTTCT -TTATGCAGTCTATCACTGAATGGGCATTTTGGTTGGTTCCAAGTCTTTGCTATTGTGAAC -AGTGCCACAATAAACATATGTGTGCATGTGTCTTTATAGTAGAATGATTTATAATCCTTT -GGATATATACCCAGTAATGCAATTACTGGGTCAAATCATATTTCTAGTTCTAGAACCTTG -AGGAATCACCACACTGTCTTCCACAATGGTTGAACTAATTTACACTCCCACCAACAGTGT -AAAAGCATTCTTATTTCTCCACATCCTTTCCAGCATCTGTTGTTTCCTGACTTTTTAATG -ATCGCCATTCTATCTGGCGTGAGATGGTATCTCATTGTGGTATTGATATGCATTTCTCTG -ATGACCAGTGATGATGAGCTTTTTTTCATATGTTTGTTGGCTGCATAAATGTCTTCTTTA -GAGAAATGTCAGTTCATATCCTTCACCCACTGATGGGTTTGTTTGTTATTTTCTTGTAAA -TTGTTTAAGTTCTTTGTAGATTCTGGATATTAGCCCTTTGTCAGATGGATAGATTGCAAA -AATTTTCACCCATTCTGTAGGTTGCCTGTTCACTCTGATGATAGTTTCTTTTGCTGTGCA -GGAGCTCTTTAGTTTAATTAGATCCCATTTGTCAATTTTGGCTTTTGTTGCCATTGCTTT -TGGTGTTTTAGTCATGAAGTTTTTGTCCATGCCTATGTACTGAATGGTATTGCCTAGGTT -TTCTTCTAGGGTTTTTTATGGTTTTAGATCTTATGTTTAAGTCTTTAATACATCGTGAGT -TAATTTTTGTGTAAAGTGTAAGAAAGGGATCCAGTTTCAGTTTTCTGCATATGGCTAGCC -GGTTTTCCCAACACCATTTATTAAAAAGGGAATCGTTTCCCCATTGCTTGTTTTTGTCAG -GTTTGTCAAAGATCAGATAGTTGTAGATGTGTGGTGTTATTTCTGAGGCCTCTGTTCTGT -TCCATTGGTCTACATATCTGTTTTGGTACCAGTACCATGCTGTTTTGGTTACTGAAGACT -TGTAGTATAGTTCGAAGTCAGACAGCGTGATGCCTCCAGATTTGTTCTACTTGCTTAGGA -CTGTCCTAGCTCTGCGGGCTCATTTTTGGTTCCATATGAAATTTAAAGTAGTTTTTTCCA -ATTCTGTGAACAAAGTCAGTGGTAGCTTGATGGGGACAGCATTGAGTCTATAAAAACTTT -GGGCAGTATGTCCATTTTCATGATATTGATTCTTCCTATCCATGAGCATGGAATGTTTTT -CCATTTGTTTGTGTCCTCTCTTATTTCCTTGAGCAGTGGTTTGTAGTTCTCCTTGAAGAG -GTCCTTCACATCCCTTGTAAGTTGGATTCCTAGGTATTTTATTCTCTTAGTAGCAATTGT -GAATGGGAGAGTTCACTCATGATTTGGCTCTCTGTTTGTCTGTTTTTTGCATATAGGAAT -GCTTGATTTTTGCACATTGATTTTGTATCCTGAGACTTTTCTGAAGTTGCTTATTAGCTT -AAGAAGATTTTGGGCTGAGACCATGGGGTTTTCTAAATACACAATCATGTCATCTGCAAA -CAGAGACAATTTCTTTCTCTTGCCTGATTGCCCTGGCCAGAACTTCCAATACTACGTTGA -ATAGGAGTGGTGAGATAGGGCATCCTTGTCTTGTGCTGGTTTTCAAAGGGAATGCTTCCA -GTTTTTCACCATTCAGTATTGGCTGTGGGTTTTTCATAAATAGGTATTATTATTTTGAGA -TATGTTCCATCAGTACCTAGTTTATTGAGAGTTTTTAGCATGAAGGGCTGTTGAATTTTT -TCGAAGGCCTTTTCTGCATCTATTGAGAGAAGCATGTGGTTTTTGCCATTGGTTCTATTT -ATATGATGAATTATGTTTATTGATTTGCGTATGTTGAACTAGCCTTGTATCCCAGGGATG -AAGCCGACTTGATTGTGGTGGACAAGCTTTTGATGTGCTGCTGGATTTGGTTTGCCAGTA -TTTTATTGAGGATTCTTGCATCGATGTTCATCAGGGATATTGGCTTGAAATTTTCTTTTT -TTTTGTTGTGTCTCTGCCAAATTTTGGTACCAGAATTATTCTGGCCTCATAAAATGAGTT -AGGGAGGATTCCCTCTTTTTCTGTTGTTTGGAATAGTTTCAGAAGGAATGGTACCAGCTC -CTCTTTGTACCTCTGGTAGAATTCGGCTGTGAATCCATCTGGTCCTGGACTGTTTTTTGG -TTGGTAGGCTATTAATTCTGCCACAATTTCAGACCTTGTTATTGGTCTATTCAGGGATTC -AACTTCTTCCTGGTTTAGTCTTGGGAGGGTGTATGTGTCCAGGAATTTGTCCATTTCTTC -TAGATTTTCTAGTTTGTGTAGAGGTGTTTATAGTATTCTCTGATAGTAGTTTGTATTTCT -GTGGGATCAGTGGTGGTATCTCCTTTATCATTTTTTATTGCATCTGTTTGATTCTTCTCT -GTTTTCTTCTTTATGAGTCTGGCTAGTGGTCTATCTATTTTATTGATATTTTCAAAAAAC -CAGCTCCTGGATTCATTGATTTTTTTTGAAGGTTTTTTTGTGTCTCTATCTCCTTCAGTT -CTGCTCTGATCTTAGTTATTTATTGTCCTCTGCTAGCTTTTTGTATGCTCCTGCCTCTTG -AGTTCTTCTAATTGAGATGTTAGGGTGTCAATTTTAGATCTTTCCTGCTTTCTCTTGTGG -GCATTTAGTGCTATAAATTTCCCTCTACACACTGCTATAATTGTGTACCAGAGATTCTGG -TATGTTATGTCTTTGTTCTCATTGGTTTCAAATAACTTATTTATTTCTGCCTTAATATCT -TTATTTACCCAGTAGTTGTTCAGGAGCAGGTTGTTCAGTTTACATGTAGTTGTGTGGGTT -TGAGTCAGTTTCTTAATCCTGAGTTCTAATTTAATTGCACTGCGATCTGAGAGACTGTTA -TGATTCCCATTTTTTTTTGCATTTGCTGAGGAGTGTTTTACTTCCAAATATGTGGTCAAT -TTTAGAATAAGTGCAATGTGGTGCTGAGAAGAATGTATATTCTGTTGATTTGGGGTGGAG -AGTTCTGTAGCTGTCTATTGGATCCACTTGGTCCAGAGCTGAGTTCAAGTCCTGGATATC -CTTGTTAACTTTCTGTTTCGTTGATCTGTCTAGTATTGACAGTGGGATGTTAAAGTCTCC -CACTATTATTGTGTGAGGGTCTAAGTCTCTTTTTAAGTCTCTAAGAGCTTACTTTATGCA -TCTGGGTGCTCCTGTATTGGGTGCATATATATTTAGGATAATTAGCTCTTCTTGTTGCAT -TGATCCTTTTACCATTATGCAATGCCCTTATTTGTCTCTTTTGATCTTTGTTGGTTTAAA -GTCTGTTTTATCAGAGACTAGGATTGCGACCCCTGCTTTTTTTTGCCTTCCATTTGCTTG -GTAAGTATTCCTCCATCCCTTTATTTTGAGCCTATTTGTGTCTTTGCACGTGAGATGGGT -CTCCTGAATACAGAACACTGATGGGTCTTGACTCTTTAGCCAATTTGCCAGTCTGTGTTT -TTTAATTGGAGCATTTAGCCCATTTACATTTAAGGTTGATATTGTTATGTGTGAATTTGA -TCCTGTCATTACGATGCTAGCTGGTTATTTTGCTGTTAGTTAATGCAGTTTCTTCATAGT -GTCAATGGTCTTTACAATTTGGTATGTTTTTGCAGTGGCTGATACCAGTTGTTCCTTTCC -ATGTTTAGTGCTTCCTTCAGGAGCTCCTTTAAGGCAGGCCTGGTGGTGACAAAATCTCTC -AGCATTTGCTTGTCTGTAAAGATTTTATTTCTCCTTCACTTATGAAGCTTAGTTTGGCTG -GATATGAAATCCTGGGTGGAAAATTCTTTTCTTTAAGAATGTTGAATATTGGCCCCCATT -CTCTTCTGGCTTGTAGAATTTCTGCTGATAGATCTGCTGTTAGTCTGATGGGCTTCCCTT -TGTGGGTAACCTGACCTTTCTCTCTGGCTGCCCTTAACATTTTTTCCTTCATTTCAACCT -TGCTCAATCTGATGACTATGTGTCTTGGGGTTGCTTTTCTTGAGGAGTGTCTTTGTGATG -TTCTCCGTATTTCTGAATTTGAATATTGGCCTGCCTTGCTAGGTTAGGGAAGTTCTCCTG -GATAATATCCTGAAGAGTGTTTTCTAACTTGGTTCCATTCTCCCCATCACTTTCAGGTAC -AGCAATCAAACGTAGATTTGGTCGTTTCACATAGTCCCATATTTCTTGGAGGCTTTGTTC -ATTTCTTTTCATTCTTTTTTCTCTAATCTTGTCTTCTTGATTTATTTCATTAAGTTGATA -TTCAGTCTCTGATATCTTTCTTCCGCTTGATCGAATCAGTGCTTGATCCTTGTGCATGCT -GCATGAAGTTCTCATGGCATGTTTTTCAGCTCCATCAGGTCATTTATGTTCTTCTCTAAA -CTGGTTATTCTAGTTAGCAATTGGTCTAGCCTTTTTTCCAGGTCCTTAGCTTCCTTACAT -TGGGTTAGGACATGCTCCTTTAGCTTGGAGGAGTTTGTTATTACCTACCTTCTGAAACCT -ACTTCTCTCAATTCATCAAACTCATTCTCCGTCCAGTTTTCTTTTGTTCCCTTGCTGGTG -AGGAGTTGTGATCCTTTGGAGGAGAAGAGGCGTTCTGGTTTTTGGAATTTTCAGCCTTTT -TGCTCTGGTTTCTCTCCATCTTCATGGATTTATCTACCTGTGGTTTCTGATGTTGGTAAC -CTTCTGATGAGGTCACTGAGTGGCTGTCCTTTTTGTTGATGTTGATGCTATTCCTTTTTG -TTTGTTAGTTTTCCTTCTAACAGTCAGGCCCCTCTGCTGCAGGTCTGTTGGTGTTTGCCC -TAGGTCTACTCTAGACCCTGTTTGCCTGGGCATCACCAGCGGAGGCTGGAGAACAGCAAA -GATTGCTGCCTGTTTCTTCCTCTGGAAGTTTTGTCCAAGAGGGGCACCCACCAGATGCCA -GCCAGAGCTCTCCTGTATGAGGTGCCTGTTGGCACCTACTGGGAGGTGTCTCCCAGTCAG -GATACACGGGGGTTAGGGACCCACTTGAGGAGGCAGTCTGACCCTTATCAGAGCTCGAAT -ACTGTGCTGGGAGATCTGCTGCTCTCTTCAGAGCCATCAGGCTTTTCAAAGATGCTTTAA -GTCTGCTGAAGCTGTGCCCACAGGCGCCCTTTCCCCTAGGTGCTCTGTTCCAGGGAGATG -GGGGTTTTATCTATAGGTCTCTGACTGGGGCTGCTGCCCTTTTTTCAGAGATGCCTTGCC -CAGAGAGGAGAAATCTAGAGAGGCAGTCTGGCTGCTGTGGCCTTGCTGAGTTGTGGTGGG -CTCCACCCAGTTCAAACTTTCTGGTGGCTTTGTTTACACTGTGGGGGTAAAACTGCCTAC -TCAAGCCTTGGCAATGTGGAAGCCCCTCCCGCCACCAAGCTCGAGTGTCCTAGGTCAACC -TCAGACTGCTGTGCAAGAATTTCAAGCCAGTGGATCTTAGCTTGCTGGGCTCTGTATGGG -TGGGACCCGCCGAGCCAGACCACTTGGCTCCCTGGCTTCAGCCCCCTTTCCAGGAGAGAG -AATGGTTCTGTCTTGTTGGCATTCCAGTTGCCATTGTGGCATGAAAAAAAAAAAAAAACT -CCTGCAGCTAGCTCGGTGTCTGCCCAAACAGCTGCCTAGTTTTGTGCTTGAAACCTAGGG -CCTTGGTGGCAGAGGCACTGGAGGGAATCTCCTGGTCTGTGGATTGTGAAGACCGTGAGA -AAAGCATAGTTTCTGGGTGGAGTGCACCGTTCCTCATGGTACAGTCCCTCGGGGCTTCCC -TTGGCTAGGGGAGGGAATTCCCCCAACCCCTTGCACTTCCCGGGTGAGGCGACACCCCAT -TCTGCTTTGGCTCACCCTCCGTGCGCTGCACCCACTGTCCAACCAGTCCCAGTGAGATGA -ACCAGGTACCTCAGTTGGAAATGCAGAAATCACCTGCATTCTGCATTGATCTCACTGGGA -GCTGCAGACTGGAGCTGTTCCTATTTGGCCATGTTGCCAGCAAATTCTGAGATTTTTTTT -AAAAGTGCAAAGAAAGACATCTGAGGGGTGCTGACATATTCGGGTCACCTCAAGCCACAT -GCCAGCTTGCTTGCCCCTGTTGGATTCAGCAGAGGGAGATAGGCCTTGCCATACCTGTGG -TGTCTGCCAAAGCTTCCTCCTGGCAATTCTTGGGAGTGCTGATACCTGGGCCACAGTTAG -TCCAAGTTTATCACTGAAGATCCTATCAAAGTTTTGTCTGAAATTCCACTTTTGCCTTTT -GTCCTAAGTGGTTGTGGACATCTCCAGGGGCTGATACCAAGGACTAGGAACAGCTGAGGG -AGGCAGAAAGGTTCAGAGTACATCTCTATTTACAGGGAACAGAACACCGGCCTCCGAGAG -TCCATGGAGCAATGGGAAAATTGCAGTGATTACTCATCACTGTGAAACTTCTACTTTGAA -TACAGTATCTTCTGGCAAGCATAGGGGACTGCAGTCGACAATGCTGCTGAATATACCTGA -GTACATAGTAAGACATTTGTTTGGTAAACAGTCAATGCATACAATAAATTACCTTGAGAG -GGCCATCTGTGCTCCAGATGTGAGAGTTCATGTGAATAGAATGGCCGCAATTCAAAGAAT -CTTCACAGGAAAACAGGGCTCAGAGCTCATCCACAATGGACAGACAGGGAGGGAAACAGG -TGGAGGTTAGTTCACCACTTCCTCATAAGAAGGTAATAAATAGTTTGGTGAAATAAAATG -GTAGCACTGAGTAATTGCGGGCTTCTGGATAGGCAGGCAGGTTGATTTCATGTTGCTACT -GCTGGACTTGAGGGCTGGCTTGGCTGTGGTGGCAGACACAGCAGCAGCTCAGGATGATGG -TGATGGTCCACGCGAGCCAGAACCACCAATGTTCATAGTAGTAGTTACAACACTGAGACT -GCCCATAGCAGTGTCCTGTTGTGTCACAGATGTAGCTTTGATTGTTGGTACACACACAGG -CTTCCTTATCCTGTGGGGGTTCAGCCCTGGCTGACACAGGGCTGGGCAGTGCCTAGAGGT -GCAAGAGCTCCATGCCACCCAGGAGTCTTCCCTCCTTACTCCTCCTGCTCCTCCGACCCA -GCGCGGGCACCTCCCTCCACCCTTGCTGCACTTCTCCTCTACCCTCTTCTTCCTTCTTTT -GTTCTTTTCCTGTAATACGTTTTGAAGTCAGATTGTGAGGCCTTCAGCTTTGTTCTTATT -GCTCAAGAGTGCTTTAGTTATTCAGGGTCCTTTGTGGTTCCATATAAATTTTCAAATTGT -TTTTTCTATTTCTGTGAAGAATGACATTGAAATTTTGATAAATGTTGCATTAAACCTATA -AATCGCTTTGGGCAGTAAGGACATTTTAAGAATATTAATTCTTCCTACCCATGAACATAA -AATATCTTTCCATGTATTTGTGTCATCTACAATTTTTCATCAATGTTTTATAGTGTTCAG -AATACAGATCTTTCACCTCCTTGGTTAAATGTACTCCTAAGTACAATCCTAAATGTGCTC -CTAAACAAAAAAAATACAGTTTTTTTGATGCTACTGTGAATGAGATTGATTTCTTTATTT -TTGTCATATAGTTTGTTGTGAGTGTAAAGAAACTACTGAGTTTTGTATATTGATTTTGAA -TTCTGCAATTTTATTGAATTCATTTATCATTTCTAATAGCTTTTTGGTGGAGTTTTTAGG -GTTTCCTATATATAATATGTCATCAAACAGAGACAATTTTACTTCTTCCTTTTCAATTTG -AATATCTTTTATTTCTTTATTTGGCTTAATTGCTCTGGCTAGGACTTCCAGAAATAAGTT -GAATAGAAGTAGTGAGAATAAATATCCTTGTCTTGTTCTTGATCTTAGCAGAAAAGATTT -CACTTTTTCATTGTTGGGTATGATGTGAGCTGTGAGCTTGTTATATATGTCCTGTTTTGT -GTTAAGGTACATGCCTTCTACGCCCAATTTGTTGAGAGGTTTTGTCATGAGAGGATTTTG -AATTTAGTCAAATGCTTTTTCTGCATATATAGAGATAGCTATTTTTTTATCCTTCATTCT -GTTAATGTGGTTTATCACATTTGATTTGTGTTTGCTGAAACATCTGGAGGATAAATCCAC -TTTATCATGGTAAATGTTCTCCTAATATGTTGTTAAATTCTGTTTGCTAGTACTTATTTT -GAGGACTTTTGTATCTATGTTCATCAGGGATATTGGTTGGCCCATACTTTTCTTATAGTG -TCCTTGTTTGCCTTTTTATTTTTATTTTTATTTATTTATTTTTTAAATTATACTTTAAGT -TTTAGGGTACATGTGCACAACGTGCAGGTTAGTTACATATGTATACATGTGCCATGCTGG -TGTGCTACACCCATTAACTCATCATTTAACATTAGGTGTATCTCCTAATGCTATCCCTCC -CCCCTCCCCCCACCCCACAACAGGCCCCAGTGCTAATATCCGGAATCTACAATGAACCCA -AACAAATTTACAAGAAAAAAACAAACAACCCCATCAAAAAGTGGGCAAAGGATATGAACA -GACACTTCTCAAAAGAAGACATCTATGCAGCCAAAAAACACATGAAAAAATGCTCATCAT -CACTGGCCATCAGAGAAGTGCAAATCAAAACCACAATGAGATACCATCTCACACCAGTTA -GAATGGCCATCATTAAAAAGTCAGGAAACAACAGGTGCTGGAGAGGATGTGGAGAAATAG -GAACATTTTTACACTGTTGGTGGGACTGTAAACTAGTTCAACCATTGTGGAAGTCAGTGT -GGCGATTTCTTAGGGATCTAGAACTAGAAATACCATTTGACCCAGCCATCCCATTACTGG -GTATATACCCAAAGGATTATAAATCATGCTGCTATAAAGACACATGCACACGTATGTTTA -TTGCAGCACTATTCACAATAGCAAAGACTTGGAACCAATCCAAATGTCCAACAATGATAG -ACTGGATTAAGAAAATGTGGCACATATACACCATGGAATACTATGCAGCCATAAAAAATG -ATGAGTTCATGTCCTTTGTAGGGACATGGATGAAGCTGGAAACCATCATTCTCAGCAAAC -TATCACAAGGACAAAAAACCAAACAGTGCATGTTCTCACTCATAGGTGGGAATTGGACAA -TGAGAACACATGGACACAGGAAGGGGAACATCACTTTAAAAAAAAAACAATAATGCTGAT -CTTTTAAAATGAGTTTGGAAATACTCTTTCTCCTTCAAGTTTTTGGAAGAATTTCAGAAG -GATTGTATTATTATTTTTTAAAATGTTAGAATTCAGCAATGAAGTTTTCTGGTCCTGGGA -TGTTCTTTGATGGGAGATGTTTTATTATTGATATACTCTCCATACTCAGTATTGTTCTGT -TCAGATTTTATCTTTCTTCTTGACTTTCTCTAGGTAAGTTGCATTTTTCTAGAAATTTAT -CTGCTTTTTCTAGGTTATCCAATTTGTTGGCTTGTAATTGTTTATAGTGGCCTCTTATGA -TCCTCTATATTTCTGTGGTATTAGTTGCAATATTTCCTCTTTCATTTCTGATTTTATTGC -TTTGAGTATTCTCTCGTTTTTCTAGTCTAGCTAATGGTTTGTCAGTTTTGTTTATCTTTT -CAAAGAACAAATTCTTAGTTTCATTGATCTGTTCTATTTTCTTTCACAGTCTTTTTGTAT -TTGAAGGACTTGTATTTGTTAACTGGCTCAAGCCTGGAAATTTGTTGAGGTGCTATGAGT -CTCTATTGCTCTCATTTCTCTTCACTAGACATAGAAATTTTCTGATTACACGAATCAAAT -AAGACTAATAAGCTTCCCAGGGATGAATCCCACTTAAGCATGGTGAATTTTTTTGCTGTG -TTTTCTTAAAAATAATATTTGCTAATATTTGGCTGAGGGTTTTTCCATCTAAGTTCATCA -GGAGTATTGGTCTGCAATTTATTTTTATTATAGTGTCCTTCTCTGGTTTTGGTATCAGGG -TAATGCTGGTTTTGAAAAATGAATTTGGAAGTATTCCTCTTCTTCATGTTTCTGGAAGCG -TTTGAGAAGGATTGGTGTTAGTTATCTAAGTGTTTGTTAGAATCCAGCCACTGAGCCATT -CAATCCTGGGTCTTTCTTTTATGAGAGACCTTTCATTGGTGATTTAATTTCCTTATTCAC -GATTTGTTCTAAATTTTGAATTCTTCATGATTCAGTTTTGGTACGAGTTTATCAATTTCT -TCTAGGTTATCTAATTTGCTGGTGAATAATTAATTATAGTAGTATGTTATGATTTTTTAA -CTTCTGTGGTATCAGTTTTAATGTCTCTTCTTTCATTTCTGAGTTTGTTTTCTTTTTTCT -TAGTCTATGTAAGAATTTGTTAATTTTGTTTATCTTTTCAAAAAACAATTCTTATTTTTA -TTGAAATTTTCAGTTTCTATTATATTATTTCTGCTCTGATCTTTGTTATTTGTTTCCTTC -TGCTATCTTTGGGCTTGTATTGTTCTCTAATTTTCTCGCTCCTTTAGGCATAATATTAGG -TTGCTTATTTGAGATCTTTTTTTCTTTTTTGATGTAGGCATTTATTGCTATAAGTGTCCC -TCTTATAACTGCTTTTGTTGCATCCCATATGTTTTAGTATGTTATGTTTCCATTTTCATG -CTACCTGATTTTAGAATATATTTCAAAGCATGGTGTACAGTGCTTTTAAAAAGAGGCTAT -ATATAGGTATATATAAAAACAATACACACATTGTATATAAACTATGGCATGCTTGTAAAG -AAAAGAGAACATAAAGTGTCTGAGGAAATAATTAGAAGAACAAGAGGATGCAAAGGGGTC -TGTCAAAGATTCAGTGAAATGAGGGTTTTTGGATATTCACAGCTAATAGATTAATGCATT -AGGAATGAGCAAAAAAATTGATGGTAGTCAAACAGAGGGAGGGAGGTAGATTTTGAATGA -TTCAAAGCAGGAGTGTTTTGAAGATAAACAGAATAACTAAAAAGAAAGACTCAGATGAAA -AGCCTAGATTTAAAGCATTTGAATCAAGAGGTGGTAATCTAGGAATTAGGTTGATTTCTT -TTTTTTTTAATTTGTGTAGCTTTTTATTTTATTTTTTATTATACTTTAAGTTTTAGGGTA -CATGTGCACAAAGTGCAGGTTTGTTACATATGTATACATGTGCCATGTTGGTGTGCTGCA -CCCAGAAGACTGGTTAATTTCAATAACCTAAAAATCCACAAGGTGGGAGCGTTTCACTGA -AGACAGTTGTTAGAGAAACGTTAGAACCAACTTCCTTTTTTTCTCTGTCCCTTCTTCTCT -GCTTTCTTCTTTTCTCCTCCTCCTCCTCCTCCCTTTACTCTCCTTCTTCTCTCTCTGTTT -TTCTAATCATGAAAACAAACGAAAAAAACTATGAGCAAGAGCACAGAAAAAAGACTAGCG -AAGACTGCAGTTATTGAAAGTATCAGATACAGAAAATAAAATAACTATATTTAGTATGTT -TAAAGTAAAACAAAAAATTAAAAATATCATAATGGAACAGGAAACTCTAGAGAATGGCCA -AGAAGATTAAAAGAAAACAAATAGAATGTCCATAGAGAATAACATAATTGAAATTTAAAC -CCAAATGAATGGTTTTAACAGAATATTAGTATGTTAGAAGCAGTTGAAGAGTGAACTAGT -AAACTGTAATATAGGTCAGAAGGGGCTATCCAAAATGAACACAGGAATAAGGAAATGGAA -AATAAGAAACATGTAGTTAGGAGACATGGAAGACAGAGGGGGAAATGCTAAAAAGTTTTA -AAGAGTGTTTCAGAAGGAGAGAAAGGAGATCATGAATCAGTGTATATATTTTTTAAATTT -TATTTTATGTTCTGGGATACACGTGCAGAAAGTATAGGTTGATACATAGGTAAATGTGTG -CCATGGTGGTTTGCTGCACCCATCAACCCATCACCTAGGTATGAGGCCCTGCATGCATTA -GCTATTTGTCCTGATGGTCTCCTACCCCCTGTCCCCCTGAGAGGCCCTGGTGTGTGTTGT -TCCCCTCCATGTACCCACGTGTTTGTCCTGATGGTCTCCTACCCCCTGTCCCCCTGAGAG -GCCCTGGTGTGTGTTGTTCCCCTCCATGTACCCACGTGTTTGTCCTGATGGTCTCCTACC -CCCTGTCCCCCTGAGAGGCCCTGGTGTGTGTTGTTCCCCTCCATGTATCCACGTGTTTGT -CCTGATGGTCTCCTACCCCCTGTCCCCCTGAGAGGCCCTGGTGTGTGTTGTTCCCCTCCA -TGTATCCACGTGTTTGTCCTGATGGTCTCCTACCCCCTGTCCCCCTGAGAGGCCCTGGTG -TGTGTTGTTCCCCTCCATGTATCCACGTGTTTGTCCTGATGGTCTCCTACCCCCTGTCCC -CCTGAGAGGCCCTGGTGTGTGTTGTTCCCCTCCATGTATCCACGTGTTTGTCCTGATGGT -CTCCTACCCCCTGTCCCCCTGAGAGGCCCTGGTGTGTGTTGTTCCCCTCCATGTATCCAC -GTGTTTGTCCTGATGGTCTCCTACCCCCTGTCCCCCTGAGAGGCCCTGGTGTGTGTTGTT -CCCCTCCATGTATCCACGTGTTTGTCTTGATGGTCTCCTACCCCCTGTCCCGCTGAGAGG -CCCTGGTGTGTGTTGTTCCCCTCCATGTACGCACGTGTTTGTCCTGATGGTCTCCTACCC -CCTGTCCCCCTGAGAGGCCCTGGTGTGTGTTGTTCCCCTCCATGTATCCACGTGTTTGTC -CTGATGGTCTCCTACCCCCTGTCCCCCTGAGAGGCCCTGGTGTGTGTTGTTCCCCTCCAT -GTATCCACGTGTTTGTCCTGATGGTCTCCTACCCCCTGTCCCCCTGAGAGGCCCTGGTGT -GTGTTGTTCCCCTCCATGTATCCACGTGTTTGTCCTGATGGTCTCCTACCCCCTGTCCCC -CTGAGAGGCCCTGGTGTGTGTTGTTCCCCTCCATGTATCCACGTGTTTGTCCTGATGGTC -TCCTACCCCCTGTCCCCCTGAGAGGCCCTGGTGTGTGTTGTTCCCCTCCATGTATCCACG -TGTTTGTCCTGATGGTCTCCTACCCCCTGTCCCCCTGAGAGGCCCTGGTGTGTGTTGTTC -CCCTCCATGTATCCACGTGTTTGTCCTGATGGTCTCCTACCCCCTGTCCCCCTGAGAGGC -CCTGGTGTGTGTTGTTCCCCTCCATGTATCCACGTGTTTGTCCTGATGGTCTCCTACCCC -CTGTCCCCCTGAGAGGCCCTGGTGTGTGTTGTTCCCCTCCATGTATCCACGTGTTTGTCC -TGATGGTCTCCTACCCCCTGTCCCCCTGAGAGGCCCTGGTGTGTGTTGTTCCCCTCCATG -TATCCACGTGTTTGTCCTGATGGTCTCCTACCCCCTGTCCCCCTGAGAGGCCCTGGTGTG -TGTTGTTCCCCTCCATGTATCCACGTGTTTGTCCTGATGGTCTCCTACCCCCTGTCCCCC -TGAGAGGCCCTGGTGTGTGTTGTTCCCCTCCATGTATCCACGTGTTTGTCCTGATGGTCT -CCTACCCCCTGTCCCCCTGAGAGGCCCTGGTGTGTGTTGTTCCCCTCCATGTATCCACGT -GTTTGTCCTGATGGTCTCCTACCCCCTGTCCCCCTGAGAGGCCCTGGTGTGTGTTGTTCC -CCTCCATGTATCCACGTGTTTGTCCTGATGGTCTCCTACCCCCTGTCCCCCTGAGAGGCC -CTGGTGTGTGTTGTTCCCCTCCATGTACCCACGTGTTTGTCCTGATGGTCTCCTACCCCC -TGTCCCCCTGAGAGGCCCTGGTGTGTGTTGTTCCCCTCCATGTATCCACGTGTTTGTCCT -GATGGTCTCCTACCCCCTGTCCCCCTGAGAGGCCCTGGTGTGTGTTGTTCCCCTCCATGT -ACCCACGTGTTTGTCCTGATGGTCTCCTACCCCCTGTCCCCCTGAGAGGCCCTGGTGTGT -GTTGTTCCCCTCCATGTACCCACGTGTTTGTCCTGATGGTCTCCTACCCCCTGTCCCCCT -GAGAGGCCCTGGTGTGTGTTGTTCCCCTCCATGTACCCACGTGTTTGTCCTGATGGTCTC -CTACCCCCTGTCCCCCTGAGAGGCCCTGGTGTGTGTTGTTCCCCTCCATGTACCCACGTG -TTTGTCCTGATGGTCTCCTACCCCCTGTCCCCCTGAGAGGCCCTGGTGTGTGTTGTTCCC -CTCCATGTACCCACGTGTTTGTCTTGATGGTCTCCTACCCCCTGTCCCCCTGAGAGGCCC -TGGTGTGTGTTGTTCCCCTCCATGTATCCACGTGTTTGTCTTGATGGTCTCCTACCCCTG -TCCCGCTGAGAGGCCCTGGTATGTGTTGTTCCCCTCCATGTATCCATGTGTTTGCTCTCA -TTGTTCAACTCCCTCTTACGACTGAGAACATGTGGTGTTTGGTTTTCTGTTCCTGTGTTA -GTTTGCTGAGGGTGATGGCTTCCAGCTTCATCCATGTCCCTGCAAAGAACATGATCTCAT -TTATTTTAACGGCTGCATAGTATTCCATGGTGAATATATATCACATTTTCTTTATCCAAT -ATATCATTGATGGGCATTTGGGTTGATTCCATGTATTTTCTATCGTAAATAGTGCTGCAA -TAATCATATGTGTGCATGTATATGTATGTGTGTGTGTATATATATGTAGTTATAATATGT -ATATATATGTGTATATATATGTGTGTATATATATACACATATATATACATTTACATATAT -AATATCTGTATATATGTATATATATGTGTATATATATGTATGTATATGTATATATATATA -TTTTTTTGAGATGGAGTTTTGCTCTTGTTGCCCAGGCTGGAGTGCAATGGTATGATCTTG -GCTCACTTTGACCTCTGCCTCCTGGGTTCCAGCGATTCTCCTGCCTCAGCCTCCAAAGTA -GCTGGTATTACAGGTGTGCACCACTATACCTGGCTAATTTTTTTATTTTTAGTAGAGATG -GAGTTTCCCCATGTTGGCTAGGCTGGTCTCAAACTCCTGTCCTCAGGTGATCCACCCGCC -TTGGCCTCCCAAAGTGCTGGGATTACAGGTGTGAGCCACTGCACCCAGCCCTGTGCATGT -ATCTTTATAATAGAATGATTTATATTCCTTTGGGCATATATCCAGTAAAGGGATTGCTGG -GGCAAATGGCATTTCTGGTTCTAGATCTTTGAGGAATTTTCACACTGCCTTCCACAGTGA -ATGAACTAATTTACATTCCCACAAACAGTGTAAAAACATTCCTATTTCTCCACAGCCTTA -CCAGCAACTGTTGTTTCTGGAGTTTTTGATAATCACCATTAAGACTGGTTTGAGATAGTA -TCTCATTGTGGTTTTGAGTTGCATTTCTCTAATGATCAGTGATTTGAGCTTTTTTTCATA -TGTTTGTTGGCCACATCCATGTCTTCTTTTGAGAATTGTCTGTTCATGTCCTTTGGCCAA -TTTTTGATGTTTTTTTTTTTTCTTGTAAATTTAAGTTCTCCATAGGAGCAGGTGCTCTAA -TTGCTTGGAGGTCTGCCTATGTGTGGAGATGAGAGGGCCTCACTGCACTATAATCTCAGC -ACAGGAAGGTTGGGGAAGCTCAGGCTGCTGATCCAGTCAAGTGGGTACTCCACATACCTG -GAAATCTGCCTGGCCATAGACTGGAGAGGGCCCCACTGCACCACAACCTATGTTTATAAA -CGGTGGGGTAGCTCAGGATGCTGGTCCAGGTAGACAGGTGCTCCAATGCCTGAATTTCTG -CCTGGGGGTGAAGCAGAGAAAGCCCTGCTGTATCACATTCTCAGGGGAACAGGCTGGGGC -ACCCAGCAATGACACCTGCAGACTGGTTGTAGGTCTCCAAGCTGGCCCTGGCTGCAAGTT -TCATCACCTGGGAGAAATTACAGCTGTAGCAGCTTTTCTGTTGCCCCGAGGCTGCGATGG -GGGAAAGCACAATTCCAGCACATACTGCTGAGGTGTTTTCCACAATATGGCTGTGAAGGT -CCCTACCAAGCCCCAAAGCAGTTGTTCCAATCTTTGGCCTGAGACTAAAATGCCTGTGCA -GGCATTCTGCTGGGTCACAAAAAGAAAAAAAAAAGCTGACTTTGCATGCATCCAGATTGA -AAATGGCATCTTGCTCTTACTTCCTGGTCTGGGAAAATGTCTGCAGCTGTTCCCAGTGTC -TTTGCTTCACAGCATCTCCAAGCCTCTCCCCATGTTGACTCCAGGCCTTGGGAGAAACAA -AATGCAACAACTTGGCTGGGGTTGCTCAGATTCACAGTGAAAATGTCAGTTACAGAGGGA -GGCTCTCTGCCTCTCTCACATACTAGGACTTCGCTCACTTTTATAAGCTGGTTGCTGTCA -TGTTGACTGTTTGCTCACATTCTCCTTCTTGGGATCTATGATGTCCTTCATGATTCTGGT -GGATTCCCATTTTCCTTCTTGACTTAGAGCTCACAGAGTTGACCTTTGTGCACTCTCTTG -CTATTTCTAAGTGGCCGAGGCATACTAAAAGCCTCTAATTTATCATCTTTGGAAAAAAAC -AAAACAGGGAAGTTTGCTTTTGCAAATTGTTGTTTGTGGGGGTCTGTCCTGCAGACCCCA -GCTGCACGAGGGATGAATAATGTACTCAGACACCAATTATTCAGTGAAAGAGCCGCTAGG -GGGCTGGGCCGTGCACAGAAAGAGTTCTGGCAGCCACGAGCCCTGACTAGCTAGCCCTGC -CAGCATTTATTGAAAAAACATTAAATGACAGGGGCTTTTAGTCAACACAAATAGAGGGTA -ATTAACCTGGTCACCCTCCCCCGAGAGAGAGCCATCCTGCCTGTGAATGATCAAAGGTTG -GCTTCAGGACCACATGAGTAAACAAGTTATTTAGATAAACTCCCTTACATTCCTTTGCAC -CTACTTTAAGCTATTTACTCAAGGAAGGATTAGGCCGCCTTCATTCAGATCTATTACTGA -AGCTATACAACACCCCCAGCCTTCCATGAAGGTTTGTGTCGATTTCTTATAACTATCTTT -AAAATTTTTCCCACCAGCCTGACTGAACTCCCACAGTTGTTGCTACTTTTTGAAATTGAA -ATACTTCTAGGAAGACTGATTAAGAACAATATAGAGAAAAGACATATTTTTCAAACTCCT -GATGAAGAAGAAACATCCGTATTAATATATAGCTAATAAAAAGATAAGAGATGTTGTGGA -AAACTTCATACAAGGGTGCCCACTCTCAGAACTTCTATTCAACATAGTACTGGATGTCCT -AGCCAGAGCAATTAGGCAAAAGAAAGAAATAAAAGGCATGAAAATTGGAAAGGAAGAAGT -TAAATTGTTTCTGTTTGCAGTTGACATGATCTTATATATAGAAAACACCAATAACTCTGC -CAAAAAATTTAGAATTCATAAATGAATTTAGTAAAGTTGCAGGATACAATGTGAACATAC -AAAATTCAGTAGCATTTCTACACATCAACAACAAACTATACAAAAAAAGAAATCAAGAAA -ACAATCCTATTTATAATAGCAACAAAAAATACTTAGATGTAAATTTAAACAAAGAGGTGA -ATGATCTTTACACTGAAAACTACAAAACATTGATGAAAACAATTGAAGAAGCCACAAATA -AATGGAAAGATATATCATGTTCATGGATTGGAAAAAGTAATATGTTTGAAATGTCCATAC -TATCCAAAGTGATGTACATATTGAATGCAATCTCTATCAAAATTCCTATGACATTTTCCC -ACAGAAATAGAAAAACAACTCTCAAATCTGTATGGAATCACAAAAAACTCTGAAAAGCCA -AAATAATCTTGATCGAAAAAAGCAAGGCAGGAGATATCACATTACCTGACTTCAAATTAT -ACTACATAGCTATAGCAATCGAAACACCATGGTACTGGCATAAACGCAGACACATAGACC -AATTACACAGAATAAAGAGCCCATAAATAAATCTACATATTATAGTCAATTGACTTTCAA -CAAAGGTGCCAGGAACACACATGGGGAAAGAACAGTCTCTTCAAAAAATGGTGTTGAGAA -AACTGAATGTCCACAAGATTGATCTTAGGCCCTTATTTCATACCATATAAAAATATAAAT -TCAAAATAAGTTAGACTTAAATGTAAGACCTAGCACTATAGAACTCCTGGAAGAAAACAG -GGGAATAACTCCAAGACATTGGTCTGGGCAATAATATTTTATGATATGACTCTAAAGCAC -AGGCAAGAAAAGCAACAAAACACAAATGGAATAGCATCAACCTAAAAAGCTTCTGCACAG -CAAAAGAAAGTCAACAGAGTGAAGTGATAACCTACAAAATGGGAGAAATTATCTGCAAAC -TATACATTTGATAAGAGGCTAATGTCCAAAATATCTTAGGAACTCAAACAACACAATAAT -AAGAAAACAAGGAACCCTAATGAAAAATTGACAAAGGATCTAAATAGACATTTCTCAAAA -GAAGACATACAAATGGCCAACAGATATATAAAAATGCTAATTATCACTGATCATCAGAGA -AATGCATATTAAAACTACAATAAAATGCCATTTCACATCCGTTAGAATGGCTGTTACAGA -AAAGGCAGAAGATACCAAGTGTTGGAGAGGATGTGGAGAAAAGGAAAACCTTGTAATTGT -TGAGAATGTAAACTATTTCAGCCATTGTAAAAGACAGTATAAATGATTCTGTAAAAATAG -AATTACCATATGATTCAGTAATGCTATTTCTGGGCATATATTAAAAAGATATCAAATCAG -TGTGTCAGTGAGTTATCTGTACTCCCATATTTATTGTAGCATTATTCACAACAGCCAAGA -TGTGGAATTAACTTAAGTATCCATCGACACATGAGTGGATGAAGAAAATGTGGTACACAT -ACACAATAGAATAGTATACAACCTTAAAAAATAAAAAAAGTATCATTTGTGACAACATGA -ATGAACCGGGAGGACATTATACTGAGTAAAATAATCCAGGCACAGAAAGCCAGATACTGC -ATAATCTCACTTGTATGTGGAGGTCTAAGAAGGCTGAACACATAGAAGTACAGAGTAGAA -TGATGGTTACCAGGAGGATTGGGTAGATGTTGGTCAAAGGGTACAAAATTGCATTGTACA -GGAGGAATGAATTCAACAGATCTATTGTGCAATATGGTGACTATAGTGGATAACAATGTA -TTGTTTTTAAATTTAATTTTTGTGGGTACATAGCAGGTGTATACATTTATGGGGTACATG -AAATATTTTGGTACAGGCATGCAATGTACAATAAGTACATAATGGAAAATTGGATATTCA -TCCCCTCAAGCATTTATTATTTGTGTTATAAACAATCCAATTATACTCTTTCAGTTATTT -TTAAATGTATAATTGAATTTTAGACTGCAATCCCCCTGTTGTGCTATCAAATACTAGGTC -TTATTAAATCTTTCTTTTTTTGTACCCATTAACCATCCCCCACCTCTCCCAACCCCCACT -ACCCTTCACAGCCTCTGGTATACTTCCTTCTACTCTCTATCTCCATGAGTTCAGTTGTTT -GCTTTTTGGATTCCACATATAAGTGATAACACATAGTATTTGTCTTTTTGTGCCTGGCTT -ATTTCACTTAACATAATGACCTCCAGTTTCATCTATGTTGTTGCAAATGACAGGGTCTCA -TTCCTTTTTATGGCTGAATAATACTTCATTGTATATAAGTACCACATTTTCTTTATTCAT -TCATCTGTTGATGGACACTTAGGTTGACTCCATAACTTCGCTATTGTAAATAGTGCTGCA -ACAAATACGGGAGTGCAGATATCTCTTCGATATACTGATTTCTTTTTTGGGGGGTATATA -TGCAGCAGTGGGATTGCTGGACCACATGGTAGCTCTATTTTTACTTTTTTGAGGAGCCTT -CAAACTGTTCTCCATAGGGGATGTACTTGTATTCTTCAAAATTGCTAAGAGTAGATTTTT -AAGTGTTCTCATAAAAAAAGATAAGCATGTAAGGTAATGCATATGTTAGCTTAACATGGC -TATTTTACAATGAATATATATTTCAAAACATATAATTTTATTTATCTGATAAAATAAATA -TAAAATATGAAACTTTATATTAATAAATTTGACAATCATAAGGAATGGTCAAGTTCCTAT -GAAAAATACCTACTTTTATGAAATGATCAGAAAAAAACTAGAAAAACTGAGTAGTTTTTT -TTTCATTGTAGAAATTTTATTTAGAAAATTTTTTTTTCCTGTAGAAAGAACTCCAGGGCT -AGGTGGATGCAATATTTAATAAAGAAATATTACCAAATATTTAATAAAGAAATAATGCCA -ATGTTACATGAATATTTTTAGAGAATTGGGAAGACATAACACTTTCCAACTTGTTTTATA -TGGTGGTACCTCCATGATAGTAAAACCATACAAGGATATTAAAAGAAATGAAATTACAGA -CTAATATACTACATAATAATTCTAAACAAAAATGTTTGCAAATATAATCCAACAATATAC -TCCAAAGAAAAATACATCATGACTAAGTGCAGTAATTTCAAGAATGTATGGTTTAAAATT -AGAAAACCAAACAATGAAATTAACCACATTAACTGAATAAAAGAAAAAAATATGGTTATT -TCAATAGCTGTGGGAAAAGCACTTGTTCACATTTGAAACTATTTGTAATAATAACAAACT -AGGAATAGAAGAGAACTGATGTAAATATCTTAATATATACACAAAAACTACTCTCAACAT -TATAAATAATCATGACATATTAAACAGTTTCATTCTAACATGAGGAACAAGGTACACATG -TCCAGCTCAACACTTTATTCATCATTAAAATAATACTGTGCAGTAAAATTAACAAGGAAA -ATTTTAAAAAGAACACAAAAGAAAACTACAAATCCTTATCCCTGATCAACACAGATGTAA -AAATACTCAACAAAATTCTAGCAAACTGAAGCTAACAACACATCAAAAAGATAATTCATC -ATGATCAAGTGGGCTTTATTCCAGGGGTGCTTGAATGGTTCAAAATAGACAAATCAATAA -ACATGATTCACCACATAAATGGAACTGAGAACAAAAACCCTATGATCATCTCATTAGATG -CAGAATAAGCATTTGATAAAATCCAACATCTGTTTATGATAAAAACCCTCAACAATATAG -GTATAGATGGAGTATACCTCAAAAAATGAGTCATCTATGACAAAGCCACAGCCAACATCA -TCCTGGATGGGCAAAAGTTAGAAGTGTTGCTTCTAGAAACTGGAAAAAAGCAAGGATGTT -CACCTTCATCATTCCTATTCAATACAGTACTGGAAGTGCTAGCCAGAACTATCAGAAAGG -AGAAAGAAATAAAAGGTATACAAATTAGAAAAGAAGTCAAATGATCTCTGCTCACTGATG -ACATGACTGTAGGCCTAGAAAACCCTAAAGTCTTCAGAAGACTCCTAGACTTGATACACG -ACTTCAGTAAAGTCTTGGGATAAACAAGCCACAAAAATCAGTTGTATTTCTATACACCAA -ATACATTCAAGCTGTTTGAATGTTTGTTGAGATTAATTTGTTGAGAACCAAATTAAGAAC -TCAACTGAATTTACAATAGCCATGAAAAATACCTAGGAATGCATAACTATATAAATGAAA -GATCTCTACAAGGAGAACTACAAAATACTAATGAAAGAAATTATAGATGACATAAACAAA -TGGAAAAACATCCCATGCTCATGGATTAGAAAAATCAATAGCTAAAGTGACCATATCACC -CATACAATCTATAGAGTTAATGCAATTCCCATCAAATTACCAACGTTATTTCTCACAAAA -TTAAAAAAAAATCCTAAAGTTCACATGGAGCCAAAAAAAGATCCCTAATAGCCAAAGCAC -TTCTAAGCAAAAAACAAAGCAAAACAAAACAAAGCCCCCAGAGCAAAAGACAAATATGGT -TCCTACAAATGAAGACCAATGGTAATGCTTATCTGTTCGTGGTAGAAGTGTAAATTGGTA -GGATTGTTAAAAAAAATAGTGTAGCATTTCATGGTAATGTTGAATAACTCAATAATTTTA -CTTTTAAATATATACCCCAGAGGATATCTTGCACATATGAACCAGGTGATTTACAAAAGA -ATGTTCATAGCAGCATTGTTTGTAATGGTTAAAAACTGGAAAAATTTCAAGTGTTCATCA -ACAATAGATCTGAGGAATGAAGTCCGACATATTCATGTAGTGGAATATCATATAGCAATA -CGAATGGATGAATTACACCAACATTCAACAAGGTTGTAATATGCAAACTTATTATTGAAT -CAAGGTGAAAGTACCTTCTGATAAAGGTGAAAGAACTTCTACAAAATAATTTCATTTATA -TAAGTTTCAAAGAACCAAACTAAATAATGCATCACTTGAGAACCATTAAAGTCTATTAAA -AAACACATACAATGCAATGGAAGGACAGTGGTCATATCCAGCAGGAAATAAAGGAGAACA -CAATTGGCAAGGAGCACCCAATGGGAGTCTAAGGCACTAGTAAAGTTCTATTTTGTTTCC -AATCCTCCAAGACATCTAGTTTTTTTATTTTTCTGAGACATGGTGGCCCAGGCTGGAGTA -CGATAGTGTGATCTTGGCTCACTGCAACCTGTGTCCTGGGCTTAAGTGATCCTCCCACCT -CGGCCTCCCAAAGTACTGGGATTACAGGTGTGAGCCACCATGGCCGGCAAATGTTCTATT -TCATATCCTGTATGGTGGACACATAGATGTTCTCTTTTTTATTATTCCTTGAACACTAAG -TATATGTTTATTTATATTCTCTGTGGAATACCTCCTTATTTCTCAGTCAATTCAGGATAC -CTCCTTACCCCCATCCCCTTTTTACTTTTCGTCATGTCATATAGTTTCTGAAATATAGAA -AAGCTTACATATTATCCTGTCATCAAAGCGGCATGGAGGCATTTGGTAGAATAAATATTA -TTTGTTGATTATTCATCCTTTCCTTTCACTTTACAGAGTCAATCAAACACCAGGTCATGT -TAATTTTACTGTCACGCACATATCTTGAATTTGCCTCCTTATCTCTATTTCCACTATTCA -GTTCAGACCTTGATAATCACTCATCTGCATTGTAGTTGCATTTTTCTAATTATTCTGTTT -CTAGTCTTGTTCTAAAATCTTTTTTCCTCCCACAATGCAGCTAGAGTGGTCAATTTAAAG -CATCATCTATCTCAAGAACAAAAAACCAAACACCGCATGTTTTCACTCATAGGTGGGACT -TGAACAATGAGAACACTTGGACACAGGAAGGGGAATATCACACACCGCGGCCTGTTGTGG -GGTGGGGGGAGAGGGGAGGGATAGCATTAGGAGATATACCTAATGTAAATGATGAGTTAA -TGGGTGCAGCACACCAACACGGCACATGTATACATATGTAACCTGCACGTTGTGCACATG -TACCCTAGAACTTAAAGTATAATAAAAATAAATATTAAAAAAAGAAGCATCATCTTTATT -AAAACATTTAACGGTCCTACTATTCCTTATGCTATAAATTTCTTATAATTTAATAAATAT -TTTTCCATAATTGTGACTCTCTTCTATAGCTCTTGTTACTCCCGATATTCTTCTAATTAT -CAGGCAGCAGTACAAAGCTGCTTACACCTCTTTACACATCTCTTTATTTTAGGCCTCCTT -GCATTTGCTCATGCTGTTCCTTTTTGTTTGAAAAACTTACACATTTCTTCATTTGGTCAA -TCCTTGCACACTTTCAAGATTCATTTGAGGCCTCATTGACTTTGGAAACCTTCCCTGTAA -TCTTGTATTATTAATTTATCTTAGTTTTCACTTATTAGCTCTTATTAGATTACTGTCCTT -ACGTGTGTAACTCTCCCACTAGACAGTAAGCTTTTGGACGGCAGAGATGATGTCTCATTC -ATCTTTGCATCTTTAGCGCCCAGCCTGGTTTCTGGTTTCCTATAGTCACTCAGTGTTGAG -CTAAACCATATTTTTGGAGCAATGACTTGACAATGCAGTATCATGATGGAACTATCACAG -ATGGACAGAATGAGTCTCTTGATTCCTACATTTATTTTTCTATTGATATAGCTGATTTAA -AAAGAAACCTGTTAATTATATAATCATGTAATTACCCTGACATAACATCAAACTCCATAA -ATTACTTTCCATCTCTGCCTCTCTCTCTTTCTATATATATAACATATACATGTTACAAAA -ATGCACAGGGAATAAATATGAGCAAAATGGTAAGAAGTGCAGGTCCTAGGTCAGATTTCT -TGCATTTAGTTGCAGGCTACACCAACTTTAGAGAAAAGATTTAGTGAAAAATAAAAATGA -ATCATTAATACACCACTTGGCACAGATAAGTTATTCAGTAAACATTAACATATGTGCATT -TATGTTTAACCATGGGTTTAAGTGATTATCCAGAAATCTCCCTCTCTTTGACTATGTTTG -AATATTAGATACTTCTTAATTTATCTTTGCTCTGAATTTGTTTTTTTTCACTCGTTGTAT -ACTCATGGACCATTTTATGTGTTTCAGGAATTGATATTTTATTTAAAAACTGTTACTATA -GAAAATTAACTTTTGGATAGTCCTGTTCAGACTAAAACTATCATTTGTAAGATCTGTATT -ACTGCAATCATTGGTGTTAATACTTTGCATTAATTAAAATTTTTTATGGACATATAATAA -GTATTTCTCCCACCTTGATTTTTGTGGCTATCATTTTATTCATTCCATTGCTTTTTTCTC -CCAGTTTGCTATGAGGAAGTTGATAAGTACGTAGGCAAAACGATAGATTGTTTTGGCAGC -TTCAGTGTATTTAAGTGCCTGTGATGAGGCTATGGTTTATTTTTCTAATGTAGAATTCAT -AATGTAGAATAAATTTTAAAAACATAAATTTTATTCCTGCACATTGTGCACATGTACCCT -AGAACTTAAAGTATGATAAAAATATACATATATAACAAATTAAAAACATAAATTTCTTTG -CACAGCTTTTTCTTTCTGCTATTTTTATTCAATGATTATTTGCTTCCCTTGTTATTTAAG -AGCTGACTTTTGGCTTCATGGCCAAAAATAAAATTCTTAGTAGGAGAAAGTAAATGTGAT -TTACTGATGAAGATGCCACCCCCAAGTGACCCATTAACCACTTTCCCTGCGTTACCCTGG -GACAACCAAAGTGATTCCAGGAGACAATTCCCATGACAAGTGATTTCTGGCTGGCAATGC -CAGGTCTCTGAAGTTCCACTTGGCCACTGCCCAAGAACAATTAGTGCCGTTAGTTAACTA -CCTTTACTATGACAGCATTTTGTGTAACTCTTTGCACAGGGGAGTTTTATGCAACAGACA -GAAACTTTCTGAGTTGTTCTGATTGCCTGAAGATGCCCTGTTTTAGAGGAGCAAAATTTT -CCCTGTTTACTGTGTTTCAGTGTTAAAAATATGAATGCATTGTCAGGATTAGCTCTGGCA -ATGGTAGTTAAATGCAGATATCCAGACAAAGGAGGTTATAGATTGGAGACTTTGTGCTAC -TTGATAATGAAGCCTTGGTTTTGATTTTATTTATTTTTAAGTTGAAAAACAAAACACACA -CACACAATACAAAACATGGCACAAAACAAACTTATAGTTTGATTTTTGTAAACATCCCTG -TAATCATCACATAAGTCAAGATATAGGACTTTGCCAGCCCTGAAGCATGTGACTCTCCTC -AACTGCAGCCACCTTTCTCCTGAAAAGTGACGATAAACATGACTGTTCCAGTAGAGGCGT -CCTTGCATTTTCACGGCTGTGTCCTTCATGCATGCATTCCAAGACACTATGATTTAGTCT -TGCCCATTTGTTTTCATTTGTCGTGTTTTTAAAATCCCTTCTAACATACAGGTTTCTTTT -CAAAGTTTTCTTTCCCATACAATATATTTGTTGAAAAATTTGGGATTTTTGTCACTTGGT -GTCCACACTGTGAATTTTGCTGGTGAGACTCTCAGTGAAGATCGACATTTTCACTATCCT -TTGCGTTTTATCCAAATGACAGTTGAATCCAGAGGTTTGACTAGGACACGTGCTTGATTC -TATTTTTGGTAAGATTGTAGGTGATGGTGTGTTCATTCACCAGGAGGTTTAATTATGGCT -TTTATCTTAGCACCTACTACTACTTTCTACTAACACCTGTTAATACAAAGAAAGTTAATA -TTTTCTACTAGCACCTGTTAATCCTCAATATGTACATGTAGGATATGTATAGACACACGT -GTGTCTATGCATATAATATATAATAAGTACATATTATATATTTTTTAAGAGAAGGAAAGA -GCATGTGAGAGAGCACATTGCTTATTTATGTTGATAATACTGATTCTAATGTAACTCAGT -GGGCTGCTTCTTTCCTTGTCTTATTCCATATCTGTATCTCTGTCCTTTCACAGTGAGAAT -CTGGGGTTCTAGCAATACAAATATATTAATATTTACTCATTGGCTTAATCTTACAATGCA -CATACATTTGTTTCAGAATTGTTATATTTATACTAATATAAAAAGAAAAAATCCTATCAT -GAAGATTTAATAATTTTTTGCAGATATTTTATTTTTTCAAGCAATAGTATGTAGTCAAAG -TATGTTCAAAAGTCAATTTGAAATAAGAGAACAGTCAAAAATTAATCAGATTAATTATTA -TTTTCCCCTTAAGTTTGATTATGTCATTCATTCATTTGAAATATATTTGGATTCACTTGT -TTCTCATTGCATTCGGTTTTAGAGTCTTGTAATAACTTATCTTTGCTTGCTTAATATCAC -ACTTTGAGAGTGTAAAAGATTAACTTAATTAAAAATGTACAATTATGCACAAAAGCATTC -ACAGAGCAATATCCCATTCTCCCATATTTCTTTCACCAAATTTCCCTCTAATTCTTTATA -GATAATACATGTTTTCAGATTCTGGTACATTTTGGCTACATTTGTTTGTTTCATGCTTGT -ATTTTTGGTGTATTATCTAAGAATGCATTGCCAATCCACAGCAATGTTTTATTTCCATGT -TTTCTTCTAAGCATGTATGGTTTTCACTCGTATATTTACATTATTGATCCAATCTAGATT -TTGTATATAATGTGAGGTAGGGGTCCAGCTTCATTTTTTTTGCATATGAATATTCAGTAT -TCCCAGCACTTTTTGTTGAAAAAGCTATTATTCCCCACTGAATAATGTTGGCTCCCTTGT -AAAAAAAAGTCAGCTGAATAGAGATGTTTTGCTTAGTCTATGTAAAAGTATATTAATTTT -ATTGATATTTTAAAAGAACCAACTTTTAGTTTTGTTGATCTCTGTATAATTTTTTAATTC -TCAATTTCATTTATCTCTGCTCTAATGTTTATTTCCTTCCTTCTGCTAGCTCTGGATTTT -GTTTGCTCTTCCTTTTATGGTTTATTGAGTAAAGTTTGGTTATTGATTTGACATGTTTCT -TTTTTAAAATGTAGGTGTTACAACTCTGAGCACTGCTTTTGATATATCACACCCATCTTG -TTATATCTTTGTTTTCAATCGTCTCTAAACATTTTCTAATTTCCCTCATGATTTGTTCTT -TGATTCATTGGTTGGTAAATACTGTGTTGTTTAATTTCCAAATATTTGTAAATTTTCTAG -TTTTTCTTTTGTTATTGATATCTTATTTCATTCCATTGTGGTCAGTGAAGATACTTTGCA -TGATTTCAATCTTTTTAAGTTTATTGAGCTTATCTTATGGCCTAACATATCATCTGTGCT -GGAGAATGTTCCATGTTCACTTGAGAAGAATGTGTATTCTGCAGTTTTTGAGAGAAGTGT -TATCTATAGTTATTGCTTATAGTTTTATTCAAATCCTCTAATTCCTCCCTTGATATTTGC -TCTGGATGTTTTGTCCTTTATTAAAGTTGGGTTTTAAAATGCCCAACAATTTTCGTGGAA -TTGTCTGTCTCTCCCTTTAATTCTCTCAATGGTTACATTATATATTTTGGAGCCCTGTTA -GTTGGTGTACATATATTTATAATTGTTATATCTTCTTGTTTAATTTTGAAATCAATATAT -ACTGTTCTTTGTATTTTGTAACAGTTTTTGACTTAAAGTCTATTTTGTCTGATATAAGTA -TATTTGCCTCAGATCTCCTTTGGTTATTACTTACATGGAATATTTTCTCCCATCCTTTCA -TTTCAACTCATTGTGTATTTTGATCTAAAGTGAGTATCTTGTGGACAATATAGTTGGATC -ATTTTTTAAAAATCCATTCTGTCAATCTCTTTCTTTGGATTGGAGAGTTTAATTCATTTG -TATTTAATGTAATTACTGATAAAGAGGGGCTTACTCCTACCATTTTGCTTTTGTTTTCTG -TATGTCTTATACCTCCTTTGTTCCTAATTTCCTCAATTATCGCCTTCTTTTGTGTTTAGT -TGCTATTTTGTAGCATATCACTGTGTTTACCCTCTGCTTTCCTTTTCTGTATTTTCAAAA -GATATTAACTTAGTGGTTACCATGGGGATTTACAATTAACATTCTTAATTTGGAACAATT -TAGAATAAATTGAAACAACTTCAATAGTATACAAAATCTCTATTATTATTTAGTTTCCTA -TGAATTTCTTTATGTTGGTAATTTCACAAACCACATCTTTATACATCATGCTTCATTAAC -ATAGATTTATAGTCATTATTTTACACATTTGTTTTAAAACATATAGAATATTTAAAAAGA -CTTACAAAAAATATGATAATTGCTTTTATATTTACCTATGTAGTTATCCTTACTGGAGTT -ATTTCTTTATGTGGTTTTGAGTTACTTTCTAGTGTTTTTTAGTTTGTATCTGAAGGAGTC -TTTTTTTTTAAAAGTGTATCTTGAAGTACAGCCTACCAAACATGAACTTTTAAAGCTTGC -TTGCTTTTCTTTCTTTCTTTTCTTTCTTTTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTC -TTTCTTTCTTTCTTTCTTTCTTTCTTTCTTTCCTTTTCTTTCTTTCTTTCTTTCTTTCTT -TTTCTTTCTCTCCCTTTCTTTCTCTCTCTTCTTTCTTTCTTTCTCTTTCTCTCTCTCTTT -TTTTTTTAATCTGGGAATGTGTAATTTATCCTTAATACTTGAAGGGGCATCTTCCAAGTT -ACAGAATTTTTGGTTGACAGTGTTTTTTTCTTTCAGAACTTTAAAATGTCATTCTAAGCT -CTTCTGGCACCCATGGTTTATAATGAGCTCTCTGCTGTCAAACTTACTGAGGATCCTTTG -TAAATGATGCATTGCCTTTTTCCTAAGCTCTTCTGGCATCCATGGATTATAATGCACTAT -CTGCTGTCAAACTTATTGAGGATCCTTTGTAAATGACGCGTTGCCTTTCTCTTGCTGCTT -TCAAACATTCGCTTTGCCTTTTGACAATTTGAAACGTAGTGTGTCTTGGTGTGAATATCT -TTGTATATTTCCTTGATGAAGTGCACTGAGCTTTTTGAATGTATATATTTGTTTTTAGTG -AAATTTGGGAAGCTTTCAAACACATTTCTTCAAATAGTCTTCCTGCCCCTCACTCCCCAC -CAGGATTCTGTATGTAGGCATTCTTGATGTTGTTACACAGGTCTTTAGGCTCTATTCTTT -TTTGTTGTCATTCTTTCATTTTCCTGCTCTTCAGACTGAATCATTTCACTTGATCTATCA -AGTTCACTGATTCTTTTTTCCAGCTGCTCAAATCTTCTATTGGAACCCTAAGTAAAAAGT -AACTTTTTAATTAGTTATTGTACTTTTCAGCCTCAGAATTTTTTTGTACCTTTTAAAAAA -TTCATATTTCTTATTTATTTATATGTCATTCTCTTGGGTTTCTTTAGCTCTTTAAGTTTA -TTTAAGACAGTTATATAAAGTTTTTGTCTAATATTTCCAATATCTGCTTACTCAGGGAGA -GTCTCATTTATTTCTTCTGTAAATGGGCCATAGTTTTGTGTTTATTTGCATGCTTCTTAA -TTTTTGTTGAAAACTGGACATTTTGGATATTATAATGTGTTTATTCTGGAAACCAAATTT -TTCCCTTCTTCAAGGTTATTTTTGTTACCCACTGTGGGATGTAGTTTTTATTTGTTTAGT -AACTTTTGTAAACTGGTTTTGTAATATCTGCATTCTTTTTTATGTTTGATGTTTGAAGGC -GGCTCGGTTCCTTTAGCTTGTGTTCATTTAGCATTTAGTGATTTAAAAATGATTTCCTTG -ACTGCAAGGAGCCAAAAAAGAAAAAAATATGAAAAACATCTCCCAGACTTTGCTTACTGA -CTCTGTATTGGGGCTCCCTCAACACTTAGTGGAGCCATATATAATTCTGCCTTAGCCTTC -ATTTTTTCTTGCTGTGAGCCTAGGAATTACTAAAGGTGAGTTATTAGTGTCTTCTCAGGC -CTTTTCTGAGCATGTGTCCCACCTTGGCCATGCTTATGGATTTCCAAATTTTTCATTGTA -TGTAAGCACTTTTGAGTATTCGAATTTCCCAAAGGAACTTTCTCTCCTGCTTTTTCCTCA -AGTTTTCAGTACAGTATATCTTGCCTCAATTGTAATATTTTGCCTCAAATGGCTGAGGGT -TGTTAATTTGCCTTTGGATGATCTGATTTCTAAAGGTTTGGTGGAATTCTCTGTGAAAAC -ATCTAAACCTAGTGTTTGTGTGTGTGTTATAATTCCATGACAACTGTATTTCTCTATGGA -AATTGCTCACATAAGTGCTGTACTTCTTTTTTTTTTTTTTTTTTGAAGTCAATTGTGGTG -AATTGTATTTTTCTGGAAAATTACCCATTCCCTCTAGCTTTCAATGTTTTTCATAGATGT -GAACAACATTGTTTTTAATGATTTTTTATTTGCTGATTATCAATAGTTATTTCTCTCACC -ATTCCTTATTCATTTTTGTGCTTTCTCTTTTTTTATTCATGATTAAAAGATCTAATTTTT -TGTCAACTTTGTTGATTTGTTTAAAGAACAAGATTTTTGGTTTACTGATTTGATCTGTTT -TTTGGCTTCTTATTTTATTAATTTTCACTTTTTTCTACTATGGGTTCTTTCTTGTACTTT -CTGCTTACTCTTTTAGATACTTTTTACATTTTTCAGCTGATAATTTAATTCCTACACTTT -TATTAATAAATGTGTTAAGGCTATAGATTTTCCTCTGATCACTGCTTTAACTATATCCCA -TATACAGATGCTCCTTGATGTATGATGAAGTTATGTCCCAACAAACCCCCGTAAACTGAA -AATATCATAAGTTAAAAATGCATTTAGCACACCAAAAATTATAGGTTAGCCTAGCTTACT -TTGAACATGCTCAGAACATTTTGATTAGACTTCATTGGTCAAAATAATCTAACAAAATGT -CTAAATAAAGTATTGAATAACTGATATTTATTAAATATGGTACTGAAAATAAGAAACAGA -ATGGTTGTATGGGTACTCATCATTAATGTACATAGCTGAAATTACACAGGGCCTGAAGAA -TTTTTGAAGCATTGAGCTAAAGTTAATTGCTGAATGATGGGACTAATACTTTGACACAGT -CAGTGTCTGTCTCTTCCGATGATGAGGGTTGAGAATAGCTGGTAGAAAGTATTGATGCTT -GTTGATGGTAGGCAGGAATTATGTTCTTCAGGAAGATATCAATAATATTGATATCAGGAA -GATATCAATAATGTCACAGATTATGCTTCATACTTGTCTTCCTGAGTCTTCTTTATCCCG -AACACCCTGAGTTTTCGAATGGTTGACATGCCAGCTGGCTTTCTGCAGATGTACTTCTCG -TGCGTAAATTTCCTTCTCTGTGAGGTATTCATATTGAACATGACCTCCAAGTGTGTTTGG -GTCTGTGCAGAAGACAATAGGACTGCGATTTCTGATGATTAAAACCTGGATTGTATGTTA -CTGTGATCAGACCCTGAGACTGCGTTAGCAAGTTTTATAGCATCTGAGTCGCTCTGTTGG -AGGAAAGTGCATGTGATGGGCATTTGCTTGCTTCCCCACCAGATTCTCTACCTTCACCCT -TCCTGCAATATTCCCTAGGAAGCTGACCTCTGCTGAATGCAACACTCAGGTTCTCTGCTT -CCTAGATTCTAGTTGAGTTTGGTCCATGGGAGGCCTTGGCAGAAATTTTGAGAGTAAGAG -CAAATAATTACTTAACCATTAGAAAAAAATAACATGAATGTGTCCTTCTATCCATGGCCT -CAGTTCCTGTTGGGGAGCCTCGGTGCCAATCCCTCGGTGCATCACCATTTCTAATTAGTT -CCTGTTTTAGTCTGCTTTTGCGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTG -TGTGTGTTGTTATAAAGGAATACCAGAGGCTGAATAATTTTAAAGAAGAGAGGTTTATTT -GGTTCACAGTTCTGAAGGTGTGCAAGAAGCATGGTGCCACCATTTGCTTCTGGTGAGGGC -TTTAGTCTGTTTCCACTCATGGCAGAAGGGGAAGGGAAGCTGGCATGTGCAGAGATCACG -TGGCAAGAGAGAGGGGTTTGTACCAGGCTCTTGTTAACAACCAGCTCTTGTGGGAATTAA -GAGAGCTAGAACTAGGTAGGCACGGTGGCTTACACCTGTAATCCCAGCACTTTGGGAGGC -CGAGGCAGGTGGATCACCTGAGGTCAGGAGTTTGAGACCAGCCTGGCCAACATGGTGAAA -CCCCGTCTCTACTAAAAATACCAAAAATTAGCTGGGCATAGTGGTGGGTACCTGTAATCC -TAGCTACTCTGGAGGCTGACACAGGAGAATGGGTTGAACCCGTGAGGTGGATGTTGCAGT -GAGCCAAGATCGCACCACTACATTCCAACCTGGGCAGCAAGAGTGAAACTACATCTCAAA -AAGAAAAAAAGAGCGAGCAAGAACTCACTTGGATGGCACCAAGACATTCGTGAGAGGTCC -ACACTCAGGACCAAAACACCTCCCATTAGGCCCCACCTCCAACAATGGGGATCACATTTC -AACATGAGTTTGGAGTGGTCAAATATCCAAACCCTAGCAGTTCCCTTAACCCTGGAAAGA -GACCCTTCATTAAACTCTTTCTGCTTAATCCTTTGAGAGTGCAACAATTTCCTGCTAGGA -CCCTGACGGATAGAGGGACCATACAGATCACTAAAATGCTGAGGAATTTTTCAAATGAAC -TGCACCCAACAGACCTCCCTGATTCTGAATATATCAAACTTTTATTTTTTATTTTATTTT -ATTTTATTTTTTGAGACGGAATCTCGCCCTGTCACCCAGGCTGGAGTGCAGTGGTGCGAT -CTCGGCTCCCTGCAACCTCCACCTCCTGGGTTCAAGCGATTCTCCTGCCTTAGCCTCCCG -AGTAGCTGGGACTACAGGCATCCACCAGCAGGCCCGGCTAATTTTTTATTTTTAGTAGAG -ATGGGGTTTCACCATGTTGACCGGGCTGGTCTTCAACTCCTGACTTCATGATCCACCCAC -CTTGGCTTCCCTAAGTGCTTGGATTACAGGCGTGAGCCGCTGCACCCAGCCAAACTTAAA -AAAAAAAACCCAAATAGTACTTTGAACTTCACCCGCAGGGAGTTATTCAAATTGGTTGTC -AGCCAGTTATTTCAGGTTGTTGAGATCATCTGGCTCTTGATTTTATTAATCATCTTAGCC -TTCCCTTTCAACAATTTGCCGACTTTGTGCAAATTTTATTAATATGTGATCTCTGTCTTT -ATCCATGGAGAGGCAGTATAGTATCATGAGGAAAAATAGACTTTGGAGTAGGCAGAAATT -AGGTTTGAATTACTAGCCACGAGGCTTTGGGAACATTACTTAAACTCTATAAGCTTCAAT -TTCTTTATCTATAAGGTATAGATACCTTACCTTTATCTATACCTTATAGATACCTTTATC -TATAAGGTATAGATCTTTATCTATAAAACCTGAAAGTTTTGGCATGAGTTTAGTAAAACT -GTCTGTGAAGCCCTTGTGGACTGCTTGGTCCATGTAGGCATTTGATAAATGGTGGCTTTA -TATAGAGTAGGGAAATGCAAGCTATCTCAAAAAGAAATCAGGGAAATAAGAATGCCATCT -GAAATCTGTCATATGAGAATGAAAGGAGCATAGACAGGTTTTGAGTGTGGGGTGAGGAGT -AGGGGAGGGGAGGAGATAAGTGAACTGCCCCTCAGACTTCCAGGGAGGAGAAAAATGATG -TCACTGGGAACTGCAGTCATTTGAAAAGATAGCAATCAAGCATTTCTTTCAGAGCCCTGT -TCATCTTTCAGTGGCTTTGCTTCTCCAGATGCTTTTGCTCCTTCAATTATCTCTGCCTTC -TCCCACCTCCTCTCCAACCATCTCTTCCCTTCCTTAATTCACAATTTTTCTCCCTCTTTT -CAAGGCATAGTGCTTTGATTTATAAATTAGTTCTATGTTTCTGTTTTCTAATTTATTAGT -TTCTGCTTTCTTATTTATTTATTTTGAGATGGAGTGTCACTCTGTTGCCCCAGTTGGAGT -GCAGTGGCATGATCTTGGCTCACTGCAACCTCTGCCTCTCAGGTTCAAGAGATTCTCCTG -CCTCAGCCTCCCAAGTAGCTGGAATTACAGGAGTGCGCAACCAAGCCTGGCTAGTTTTTG -TATTTGTAGGAGAGACAAGATTTCACCATGTTGGCCAGGCTGGTCTGGAACTCCTGACCT -CAGGTGATCTGCCTGCCTCAGCCTCCCAAAGTGCTGGGATTACAGATGTGAGTCACCGTG -CCTAGCCTGCTTTCATATTTATTAACACATTATTTCCACTTTCCTAAGGATAGTTGTTGT -TCAACCTTTACTAGCTTTTTTGTTGTTCATACTTAATACATTTATTTTTATTGTGCTATA -GCTATTTCCCACATGTGATTTTTTTTTTTTTTTTTGAGATAGGATCTTGCTCTGTTGCTG -AGGCTGGAGTGCAGTGATATGATCATGGCTTGCTGAAGCCCTGAACTCCTGAGGTTGGGT -GATTCTCCCACCTTAGCCTCTCAAGTAGATGGGATTACAAGAAGTACCACTATACCTGGC -TATTTAAAATTTTTTTTTGGCGTGTGTGGAGATGGAGTCTCCCTATGTTGTCCAGGCTGG -TTGCGAACTCCTGGTCTCAAGTGATCCTGCCACCTTGGCATCTCAAAATGCTGGGATTAC -ACATGTGTAATATTTTTATTGTCACTATTTTCCACATATTCTGGAAATTTTATTTGGATT -TCTTTTTTTTTTTTTTTTGACAGAGTCTTGCTGTGTCACCTAGGCTGGAGTGCAGTGGTG -CAATCTCAGCTCACTGCAACCTCCACCTTCTGGGTTCAAGGAATTCTCCTGCCTCAGCCT -CCTAAGTAGCTGGGATTACAGGCATGCGCCACCAGGCCCAGCTAATTTTTGTATTTTTAG -TAGAGACAGGGTGTCGCCATGTTGACGAGGCTGGTCTTGAACTCCTGACCTCAAGTGACC -TGCCCACCTTGGCCTCCCAAAGTACTGGAATTACAGGCATGAGCCACTGTACCCGGCCTG -GATTTCTTTTTGACATAGAATTATTTAAGAGAAAGCTTTTAAATTTTCATGCTGTAATTT -CTAGTTTTGTTGTGTCATAATCAGAGAATATAATCTGTAGCATTTCTACATTCTCTACTT -TGCTTAGATGTTTTTAGGGTGGGGTGTGTAATATGTACTGAATTTTGTAAACATTTTATG -GACATACAAATTTCAATGTTTACTTTTTCAGGCTATAGGCTTTGCTACATAATCTTTGTG -TATTTTTTGGTCCTCATATAGATTTTTTAATTACCTTTTTGCTGTGATAGAGATTAGAAG -GGTAAATTAATGTCTCATTTACCATCATTTTTCTTTCTGTATCTCTTTTCATTTCCTGAT -GCTTTGGCTTTATGAAATCTTTATGTATAAAAATTGTGCACACATATCTTTATGCACAGT -GTTTTGGATTTTACCCTTCATAATGAGCTTTTTTCTCTCCTTTGAATTTGACCTGGCCTG -GTGTTAACAGCCCAGGTGTAAAATTCCAGTGAGAAAGAAGTCTGATGAGGAGTCAGTAGG -ATCTTTGTGTTGCTGAGAACTGCTCAGTAACACGGACAGCTCCCTGCACTCCAGGAAACA -TCCTGATTCAGTGTCTTGAGTATTGTGAAACACAGTTAGAGCAGAAACATGGAGAATCAC -CTTAAAATGGCAAATTGGCTTCTGGTCTTGCATAAGACTTCATTGAGGCCTAATGGGCTA -TGCAGGTCTACTGTCCAAAGTACAGAGGTTATTCCTAGTGTCTTTAATATTACTGTCCCT -TTAGGCAAGAGTATCCTTATGATAAGGGAGACTGAATTAAGCTATTTTGGCTGAGGTATA -TTTTTATAAATTCATCCAATTAGCTTCCCTTGTTGTAGTTTTGGCTCACCAAACATTGTT -CTGATTATAATTTAGCATCCCATATAATTTCATCTGCAGGGAGAGTCTGTACTAGGCATG -GCGATGCTTACATGTCAGCCCGTGTGACTGCAAGAGTCTCAGTATAATTTGATAACATGG -CACTCAGATTCTAGACATTATTCTCTGTGTGCTTAGTGAGTGTGATGACATAACCTTCAG -AAAGATTCATCCTTTCTCACATATTGATAAATCAACTTTTACATCTACAAAGTTGAGAGC -CAGAAATTAAAACCTGATTAATTCACTAAGGCATCCCTATGACGGCAGTCTTCCAACTAG -CTCCATTCTGGGGCACTCTGACATCATTATACACTTTCCAATGAAAGCAGGGAGTGTATG -TGATTAAAGGGAGAGCCCTGTGGCACTCCTGAAAAATCTCCCCTCCCAGTTCACAGTGAC -TTATTAACCAACACTCATGATCATGTGAAACTCTAGAACTGGATCTGGGTGCCTGGCAGG -ATGACATGGTGTGAGGCTCAAGCAGCACTGTGGGAATTCAAGCATCTGTTTATTTCTGAG -AGAAAAAGTGTAAAGCAAAATAATATCTTTTAACAAATGTTTGTATTTGACTAAAAAGGA -AGCAAGCACTTAATTTATGAATTTGCTAATTGCTCTTCTGAGCTGAGAATATCTGTGTTG -AATATTAGTCATTATCCATATTTGGCACAGAATAATCCCGAGGGCTAAATGACATTGTTC -CTACAGTGGGCACCTGAAGACTGGCTATAAAAGCAATCCTGGCCAGGGGCGGTGGCTCAC -GCCTGTAATCCCAGCACTTTGGGAGGCCAACGTGGGTGGATCATGAGGTCAGGAGTTTGA -GACCAGCGTGGCCAACATAGTGAAACCTCATCTCTACTAAAAATATAAAAAAATTATCTA -GGCACGGTGGCAGACACCTGTAATCCCAGCTACTTGGGCGGCTGAGACAGGAGAATCACT -TGAACCTGGGAGGCAGAAGTTGCAGTGAGTCAAGATTGCGCCAATGCACTCCAGCCCAGG -CGACAGTGTGAGACTCTGTCCAAAAAAAAAAAAGAAGAAAAAAAGAGAAAGGAAAAAAAA -AGGAAAAATAAATAAATAAGTAAATAAATAAATACATAAAAGCAACCCTAACACTACTGA -GGCTATTGACAGTGGCACTTTGCTCTTCTGTTAGAACCTTGGGAAAATGTTTTCCCCCTG -AATACAGTATAATAAACTTGGTTCTTATTTCTCTTTCTCTCCCCCTCCTTTTTTCTTCCC -TCCCCACTACCACATGCACACACACAAATAGACAGATTTGTTTATATTTGACTTTCTAAA -AACCTGTTACTAGAAAGGCACATTAATACATTTCTCCTGTGCTGATAGTAATCAGGCAAC -TCTGGTTTCTATCGGAGGCAATTTCTTACGTATTAAATGCCAGAAAAAGGGCATCCCTCC -GTTTTTGTAGAGAGCCTTTCTTTATGAAGACTAATGACCACATTAGTTAGTCAGTCAGTC -AATAATACTTACCAAATGTCAGTAGAGCCGAAGTGAACACCAACAGAAAATCACATTTTA -CAAATGCAATTTACTTGGTATCCTAACATGCCATGTCATAATAATTATTGAGGCTTTTCT -TCTCTGCTGCATTGGTCTAATGAAAGTGGCTAGAAAAATATGGGTGCCCATGTAGCCTCC -TGGAAGCACCTGTATGACTTTTCTAGAAGCGAGGTTCCTGGATAAAGATGAATTTTTAAA -AGCTGGAATGAATGAGCAGCAATAGCAGAAGGAGAAAAGTGAGTGAGGGCTCTCCAAGAA -GCCATCTGGCAGGCTAAGGGTTCTGAGGGAAGCTCTGGTTTCAGAAGCAACTCAGGAATT -ACTTCTGTCATATTAGGATGGGATGGTAGGAGATTGGGAACTCTAGGGACTAGAAGTCAT -TTAATTTCCTGTCTACAATCCTTAGAAGAGGTTTTGAGACTTGCAACCTAGGACCTTAAC -TAATCATCTTCCCTCAGCATTGATAGAATTCTTTATTATACATGTTAATATCAGATTAGT -CAGGATGGGCTGGATTATGCTGTGTTAACAGCCATTCTCTAAATCTCTGTGGCTCAACAT -GGAGCTCTGCCTGTCATGGTCACTTGGGACCCAGGCTTTGGGTATAAGGCTACAGCACAT -GGAAAACGTATGAATGTCTCTCAGATTCTTAAAGCTTCTGCTGGAAGTGACATGTCATTC -TGCTCACAGTTCATTGGCTAAATGAGTCACGTGGCTCTCTCTAACTTCAAGGATGGTATG -AAATTGCAATCCTACCATGTTTCTAGAAGGAGAACCAGCCCTAATCACAATGCTACATGT -TTATAGCTTGCCTCATAGAGTTTACTGTATTCTCCTGGTATAATTTTCTTACATGCTCAA -CTGGAGAGGAAGCTCTTAAATAGAAAAAAATCACAGTAAATTTCCTTTAAAAGATCTATT -TTACAACTCTAGCATGATGGAGCACAATGGAGTCCTTAGTAATGGACTCCATCTCTTCCA -TCAGATAAAATGTTGAGAACTGAAGTTAAAATTTGAATAATGAAACCAAAGGAAAAAAAA -TTAAATGAATTTTAAGACAATTGAGATAAGAACAACTGTGGCATCAGCATAATTCAATTT -AATAATGTATTAAATATTTTGCAGAAAAGTGAAAACAAATTGATAGCCAAATCAATGCAG -CATTAAGCCACCATGTGGTCTAATTTCTTGCTGAATTGACAAAACAAAACACTAGTTTAG -TTATATAAACATGGCTGATGTTTATACAAACAACAGAATTTGCCGGTAGCATTATCACTG -GAAAATAAGATGTGTACTTAATTCTTGTATGTTCTGAGCCCATCTAGGAAGAACATAAAA -GACGAAGAACAAAGCAATCACAGGATGTTATCATGAAAATATCACCTTTGGCTGGAGTAA -AGTTTTGGCTAAATGTGGCACTAGTATTTATTACAGCTCACCTTTTTATAATGAAGGGCT -ATGGACTGAACATTCTTATTATTTCCCATTTTCTTACCACTCTATCCCAACACACATGCA -CATGCATGCACACACGCACACACACTGGCACCCACACCCATGCATGTGGGACACACAGAG -CAGCCCAGGCAATTTCAATTGTTGGCAGCTTTGCTTTTATTAGGTATTAGTCTACCAACT -TGCTTTCTCTTTAGAGAGACTAAGTGAAACCAAACTCATTTCCACCCAGTTATCCTGCTG -GAACCTGTAACAGTTACTGTAATGTTAAAAGCAGTAAAACAAAATAAAAACCAGTCAGTT -CACTTACTCCCGAAGTCCGCAGTTTGGTGTTCAGCTTTAAAACGTGCTCTGGGCGTCCTG -TGGTGGCTACCAGAGGCTTTGGTGAGTCATTGTCAACCCAGTAGCTAGAGAAGTGCTGGA -ATGCCCCTGTTAAATACAGAGCCAGTTTGTCCTTCAGAATGGCTGCTTGAACGAATTTAC -TGCTCAACTCGAAAGGCCATTTTTTATAACCCACTGCAGTTGTGCTTCATGTGTTTCTCC -ACCTATCCTGTAAAGTGTATTGTGAAATTAATTTTGTAGATTTCCTCACACTGCAGTGAC -TAGGGAAATCACCCATTCATTATTATCTAATGAGGAGAAAGTGGAAACATCTAGAAGCAC -TGCTCCCATCCTCCTCCCCAGCCCACACAGACACCTACCTCAGGCCCTCCCTGTCCCAGG -TGAGCAGAGGGCCCCACCTTCGGAGGTTGCCTCCCTTCCACCTTCACCAATCCTATGACC -AGATTATCCCCAAGGAAATGTCAATCTCCAGGCAGCAAGGGAATCATATAAAGATAAGAT -CATTGAGAGATTTTTTTCCTCCGTGATTGGCAGTTTATATTTTCTTGGGTCTACAAATCT -GACAGCATTTATTAAATTTTCTAGTTTGATACTGACCTCTGTCTGATGCTGGGCTGTCAC -CATGCCCAAGACTGAGGGGACCCACAGTCTAGCTAGAAGGCATGGATCAATTCCAACTGC -CCTACCCCTAGCCTGTGTGCAGGAGAAAGCTCTCAGGCTCTGGCAGAGGAGTCCCAGGGG -AAGGATGCATGATCTTCCACTGTGCCTCCCAGCCATGCTGAGCAGCAAAGCAGACCATGA -GCAGGTCTCCCTTAAATTCATTTGCTTGATTTGTCCTTGAGTGTCCTTGGATGGGTTTGT -TCCCTCCTTGTCCAGTATGTCTTGGTCATCCTGATTCCTGGGCTTGGCTCCCAGGTTGAT -TCTTTCCCTGACACAAAACAGGCACTATGGGCAAAGACACCTGCAGCCTTGGAGAGACCA -GTGATGCTGGATGTTTCCTGTTAGCACTCAGGAAAGCTCAGAGCTTTTGATGAGCATCTT -TTGATCCATTAGTTAAAACCACGCTGGGTTCTTTATAGTGGTTAGTTAGCTCTGGGCTAT -GGGATTGTGGAAGACATTTATTTCTTCTTTGGATTCACCTGGATTTTCTGCAACGGACAT -GTATCGATAAAATACATGGTGCTTTTCAGAAATTGCCCCATCATCATGTTGCTGTTGTTG -TTATTGATATTGTTGTTTCTGATGGATAGAGATCTAGGCCTGACACTCCAAGCAGTGTGA -ACAGCATTTACCTTGATAAGCATTCTTACATCTTAACCCTCAGGAATTTTAAATAGAAGT -GTTCCGTGTGATTAAATTAACAGGTTTAGAGATGGGTGTCCTGGTTATTTCCTTTGTTCT -CCTCCTGGTAGCTGCCTGCACTCACAGCGTGTTGGGAATGGTGATTATAAATGTAACCAT -GCTCTCTTCTTGTAAGTGGAGAGCCCAGGTACCTCTTATCCAGCATGTGACCCTCTTTCT -ACCTCAGGATAGTCATACTCTTAGGCTTCCTAGATTTATTCAGGGCCAAAGGAGTGGTCA -AGGTCCTTTTTGTTTTGCCCTATTCCCTTTGGAAAACATTTAGTTTATGCCCATGTTACA -GATTGCAAAATACAGGCACATATTCTCACTAATGTGGTCTGCATGTCCCTTTGCAAGGAC -ATGCAATGTGACTTCACTACTCCTTTCATCAAGAAAAGGAGCCTCTTGGTCGGGCACGGT -GGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCAAGGCAGGCAGATCACGAGGTCAGG -AGATGGAGACCATCCTGCCTAACACAGTGAAACACAGTCTCTACCAAAAAATACAAAAAA -AAAAAAAAATTAGCCAGGCGTGGTGGTAGGTGCCTGTAGTCTCAGCTACTTGGGAGCCTG -AGGCAGGGGAATGGCGTGAACCCAGGAGGCAGAGCTTGCAGTGAGCCTAGATCGCGCCAC -TGCACTCCAGCCTGGGCAACAGAGCAAGATTCTGACTCAAAAAAAAAAAAAAAAAAAGAA -AAGAAAAGGAGCCTCTTTGCCTCTTTACCCTAATCTGGGCAAGCCTTGCAACCTGATTTG -CCAAAAAAAATATGAAGGAAGCAATGTGATGTGATTTTCCAGGCTAGAATGTAAGAAGCC -TTGGAGCTTCTGCATTTACTGTCTTCAGATGCTGCCTGAAACCACTGTAAGAAGCTCTAA -CCTACTGGAGGATAAGGGGTGAGCCCAAGAGCATCAAGGCTCCCATCAACAGCCAGTCCT -GTGAGTGAGGCCATCTTGGACCTGCCAGCTCAGTAAACCCTTTTGCTGAACACAGCCCAA -GGAAGGAACCCTTGCAAAATGAAATCATGTGGTCAGTTTGCAGGGTGGTTATTACACAGC -AGTAGATGATTGAAAAGGCCCAGTGTCTTCCTGGGGACTGAAACACCCACCTCCTGTTCA -TGTTGATACACGGTGAGCAGAATATGGATGTGGGAGTGGTGTTGGTTGCAGGTGAGGTAG -AGAAGCACTGAACAGAGCACAAAGACCTGATGTTCCAGGGTCGGGAGTTTAGACTTGATC -CTAACAGCGGCCATAGGCGGATTTAGGCAAGAGAGTAACGTGGTCAGATTTTCATTTTAG -AAAGTTACTCTGACATCCATGTGGAGAATGAACTTGAAGGTCACAAGGCTGATGGAGCCA -GGAAGACCATTTGGGAGGTGATCGTAGTAATCTACTTAAGAGTTCATTACGAGCTGGGGA -ATGGGGAGGTGTTAGAGAAGAGAAAATGGATTTGAAGAGCTGAGGGATGTTAAAAAGGCA -AAACTGGGCCAGGGATGGTGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCAAGGTG -GACAGATCATGAGGTCAAGAGATTGAGATCATCTGGGCCAATATGGTGAAATCCCCTCTC -TACTAAAAATACAAAAATTATCTGGATGTAGTGGCACACACCTATAATCCCAGCTACTTG -GGAAGCTGAGGCAGGAGAATCGCTTGAACCCAGGCAGTGGAGGTTGCAGTGAGCTGAGAT -TGCACCACCGCACACCAGCCTGGTGACAGAGCAAGACTCCGTCTAAAAAAAAAAAACAAC -GGAAAATTGTTGGGACTTGTAATTAATTGGGTGAGGAAACTGAGTGGCAAATGGTCTCAG -CTCTACACATGGAGAGCCCTGGGGACATAGGGAGAGCACATTTGGAAGGAAAGATGATGA -TTTTAGTTCTTAAAATTTTGTTTGTGGAGGAGGCATTCAGACAGAGAATTCTGTTGGGCA -GTTTTATGTAGAGAACTACATCTAAAGAGGTCAGAAGTGAACTTCAATAAAATTGAGGTG -ACCAATGATCATCAGTTTTAAAGAGGACATATTTTCTTTTTCTGTTAAAGGGAACACACC -TATGAGTCAGAAAGCCAGACATTTATTTTTTCTCGCCAAAGGTTATTGTACAACCTACGG -AAGAGAGTGTAAACACTGGTCTTTAAGATGAATTGTAAAGCTCTAAAGAGAATAAGAAAA -ATTGTGTTTCATGATTTATGATGGATAACATTTTAGAGTTGATTTCATAAGAGAATTCAT -TAAGCCAATAGACAACCATGGCATTTTAACTGTAGTGTTTAAGTATCTTTAGCTCTGATT -TTTTAATTAGCAGAAGCAAATAAAGAGAGCTTCATTTTAACCATGAGAAATCTCTCTTCT -GTATTTCATGTGACTAAATTTGTCCAGACGCTGAAGTTCAAATAATCACAGTGATTGCCA -ACATAATGGTTAATTTTCTGAGAAGTAAGTTCATGCTTTGCCACAGTTTGCTCCCCTGTA -AGATCAGACAGAAAAATAAGAATAAAACCGACTAATAGCTATTGATTGCTTCTGGAACAG -CTATCAATATAAAGAGCCAGACAAAACACATAATAAAGAATTGTGTTAGTGCCAGAGAGA -CTTTAGAGATCATTTGCCCATCTCTTTACCTTCTCCCACTTCTTTCTGTCCCTCCACCCC -ACCAGCTCTGATACAGACACACAGGATATTAGTAAAGGATAGTATTTTTTGAGAGCCTTT -TGCATGTCAGGCACTGCTTCTAAACGTTGTATAATACCAGCTCATTCAATCTTCAAATCA -ATGCTATACAGTAGGTACTCTTCTTCTTTTTTTTTTTTTTTTTAAATTTTACAGCTGAGG -GACTGAGGTATGGAGAGGTTAGGTAACTTGTTCAAGGACACCAAGCCAGTCAGGCTGCCA -CTGGACCTAAGACAAGGTAACCTGGCTCTGAGACCAACCCCACAGAGAAGTATGTGGATG -CTGACAACACTGTAGGAAGTTACAAGGAGCAAAAGAATAGCAGCCTCAGCCCTGAATTCC -ACTGTAAGCTTCCCTCTAATCTTCCCTGCCTCACTCTCAATCGAATAAAGAGCTGATCAG -GAAGCAACTATGCACGGTCTTCCCCTCCACACCTCCAGCCCCAGCTCCCTTCCCCAGACT -CAGTGCCAGCCTGTGCCAGCCCCCAAGATGGCAGTGTGGAGCCATGCACTAGGTCTGCCG -CGCACCCAGCAGTCGGCTGTGGGTTCTTTGTATCTGTCAGAGTCCTGGCAGGAAATGGTT -TCATTCTCAAAGGGTTAACTAGGAAGAATTTAGTGAAGGGTCAGTTTACAAGGTTCAGGA -ACTAACGGAAAATGGTGAAGCACCCAGGGACTGGCACTGGAGCTTCCCCACAGGAGCTGA -GGCCAGAGAAGTATACATCCATTGTTGTCTTAAAGAGTGGTTAACTATCTATTTGCTCTT -ACTTTCAACATTTCTGCTGGGGCCTTGCATTGAGCAAACTCAACTGTAATCTAGAGAGCA -GGGACTCCTGAGTGGCACATTCAGTGGGAGTCAGCTTCCTAGGGAATCATTTATTTATTT -ATTATTTATTTATCAGAGTCTCACTCTGTAGCCCAGGCTGGAGTGCAGTGGTGCGATCTT -GGCTCACTGCAACCTCTGCCTCCCGGGTCTCTGTTCAAGCAATTCTCCTGCCTCAGCCTC -CTGAGTAGCTGGGATTACAGGCACGTGCCCCCATGCCCAGCTAATTTTTGTATTTTTAGT -AGAGACGGGGTTTCACCATGTTGGCCAAGCTGGTCTTGAACTCCTGACCTTGTGATCTGA -CTGCCTCAGACTCCCAAATTGCTGGGCTTACAGGCATGAGCCACTGAGCCCTGCCTTCCT -AGGGAATCTTGTAGGAAAGACAAAGGTAGAGAATCTGTCTGATGGCAGAAGCAAATGAAT -GCCCATCACATGCACTTTCCTCCAACAGAGCAACTCGGATGCTATGAAACAATGCTAAGT -CAGTCTCAGTGTCTGTTGCAGTAATATTGTACATACTGTAGGTCTTAATCATAGGAAATT -ACATGCCCATTGCCCTGTGCATGGACCGGAGCGCACTTATGGGGGGCCGGTAGTCCTCCT -TTCAGACATCTTTTTTTTCTCTGCCCCAACAAGTGGCCTTTCCATAGAAGACTGCCCAGA -GAACCCTATGGCAACCCTACCCTCTTATTCCACTTTATTTTTCTTCAAAGTGTTTATTAC -TCCCTGTTGTTATGTTAGACTCTATATTTCTGTATTTGCTGTCCTCCAACTTGAAAAGAA -CCTCTGAGAGGGGAGGGACTTTCCTGGTCACATTCACTTGTCCCAGCACCTGCGATGGTG -CCTGACATATCTCAGGGGCTCCTTAAATATTTATTGCTAGACAATGGGTATCATGGCTCA -GCCTCCTCTGGGGTTACGAGGCTGGAGGAAAGAAACTTTAGCATGAGTGCAGTGAGAGTA -AAAGAATTCAGCAGCTCTAATCAGGGAATGAATCTGGTGTGTAATAGGATCTCAAGGCTT -GACTCCTAGTCTAAGACCATTTCTGGAGTTTGCTGACTTGATCCCCATCCTTCATCATTA -GCACTTTGCAGGGAAGGAGCTGAGCGTGGATCTTGACTCTGAATTGGCTGGGACATGCAA -AATCGGGGGCATGCTTGGTGTTGCCCAGGCTCAGCTCTGCCTAGACACACGTGAGGGCCA -AGATCTGGTTTGTGTTTCATGAGCTCTCCCAGGATGAAGACCCAGCCAGGCTGTCTGAAG -AAGGGGTGTTCTTGAGTAGGAGGGAAGTACTGCTCCAATACGAAAAATCTAACAATAGCA -TAGTCCTTAAGAGCTTGAGCTTTGAAGAGGGAGAACAGACCCATTTAAGGCATGAAAAAT -AAAGGAAACTCTTGAGTCCCTCCAAGGAAAATTCCAGCCACCTGGCTAGCCTCAAGAAGT -AGATGAGCACCCTGATAAGTAAGAAGGTAATAATAGCTTAAAACAATAGTCAAGAAAATT -AGAGCCACAAACTAATCTTAAATGACGAGTTAATGGGTGCAGCACACCAACATGGTACAT -GTATACATACGTAACAGACCTGCACGTTGTGCACATGTACCCTAAAACTTAAAGTATAAT -TAAAAAAAAAAGAAAATTAGAGCCACAAAATGTTTGTTTCCCTATAGAAACTAGAGATAA -CATCTTAACATATGTCCCTGAGTTGTTTTGTAGAAACCCAGACCCCGCTAAATGGAAAAT -ACCACCTGTTGGCTCGTAGATCTCAGATAAGGAGGAACTGAGGACTGAACACTCACAACT -GTTCTTTGTTCTAAATTTCTTCCTGAGGGACCTGGAGGAAGTCACACCCACAGGCCAGAG -CAGAACATTCCTTTCTGCTGACCCCAAGTTTGTAGCCAAAACTTAACCAATCACAAATCA -GAAAATCTTTGGGTTTTTGTTTGTTTGTTTGAGACAGAGTCTCACTCTGCTGCCCAGGCT -GGAGTGCAGTGGCACGATCTCAGCTCACTGAACCCTCTGCCTCCCACGTTCAAACGATTC -TCATGCTTCAGCCTCCTGAGTAGCTGGGATTACAGGTGCACACCACCATGCCCAGATAAT -TTTTGTATTTTTAGTAGAGATGGTGTTTTGCCATGTTTGTCTGGCTGGTCTCAAACTCCT -GGCCTCAAGTTATCCACCCACCTTGGCCTCCCAAAGCGCTGAGATTACAGGTGTGAACCA -CTGCACCTGGTCTCAAATCAGAAAATCTTTGAATTCATCTAATGGTCACCTATCCTGTGG -GCCCTCACTTTGAGATATTTTGCCTTTTTTGGCCAAACCAATATGTAGCCTCCATGTATT -ATATGACCTTGCCTGCAACCTCTGCCTTCCCACCTTTAAAAACCCTTACACATAAGCCAT -CAGGGAGATTAGGCCTTAAGGATTAGCTGCCTGATACTCCTTGCTTGCTGCCTGCAATAA -ATTCCTCAACTTCTGTCTCAGCAATGCCGATATCAGTGCTTGACTTTGATAGGCTGGGTG -GGTGGACCCAAATTTGGTTTGGTGACCCTTTGAGCTTAGATTCAAAATTCTAGTTTTGTC -ACTCTGCAGTTTTGTGATCTTGAGCAAGTTACTTAACCTCTCTGAGCCTTGTTTGTCATG -TGTAATGAAAAGAGCTATACTTACCTTGTGAGGTAGTCCTCAGGATTCAATGAGATAATA -AGTACTCACTAAACAAAACTCGTTATTACAAAAGAATCACTTTGTCTCTGAAGTGGGCAA -TTCAACCCATTTCTAGGAGATTTTAAACATGATTTTAGATATTTGGTGTGATTTTGTGAA -TGGGTTTATCGTTAATAGCTTTCATGCTCCAGAATTTTCTTGAATAATAGGTTTTTGCAA -AGTGCATTCCATGGAATACTCATTTGGGTGACGTTAATAGACATCACTCAAAAGCTGGGT -GAATATTACAATGTTTACTTCATCTGTAACAAGCTGAGTAGCTACAGTACATATCTAAGA -GGGGGCTCTAATTCTCAATATTTTCCAAATTTATTAGATCACAGACTTTTCTTTTAGTGA -AGTGCTTAATGAAACTTAAGTTCTGTGAAAAGTACTTTGAGAAATATTGCTTTAAAAAGA -AAAAGATTGAGCCCTGTATCAGGGGAAATATCTAATATTATATTAAACAAAAAAGTCCCA -CTGAAGAAAATCATCTTATTGTTCATAGACCTTAGTTTAGGTATTGGGGCCAAAGGATGG -ATGACCATTTCAAACGATCCAGGCTAAGCCAGGAGGAGAGCTCAAAGTCTGATCTGGTGA -GTAAGTTGTGAAGGGAATGTGATGAAAAAGTACACTTCTATTGCAAAGAAATCATGAGCT -AGGTTTATACGCTATGCTGTGAATGGCCAATAGATTATAAATTCAACAGTCTCCCTGTCA -CAGCTATGGTAATGACGACTGTTTAGGCCTTAGGGGAGCTTTAGGGAGAGGCAATTTCAT -ACTTAAGTCACACTGACTTAAAAAGTGAAATATTTGAAATCATTGTTGAAATCACGTGGA -GGTCGTCAGCAAGCGGATGAGGTTGGAATGCCTATCATTTTCCTCAAGCTCATGTCCTCT -CATTTTCTTATTTGAAAATCTATTTGGCTCAGAAAGGACACCTAGGGTTAGTCAAAAATC -ACCTCCTGATGTTCCTTTTAAAGGAAGCTTCCAAGTTATTTGAATAGCTTCCAAGTTATT -CATCGAGAAACAAAGCAAATTCAAAGATTATGTCCGTAAGCACAAACTGGATTTTAAGAA -ATCCTGGCTGCATAAACAATTGTCTTATAGAAAAGAATTTCTGTTCCTCTTTTCCCTCCC -CTTGTCAATCCTATTTGTTTCAGACCTGGGTTCAAACACTAGCTGTAGAGGCTATAAGCT -ATTGGAAGCACATTTGAGCCTGAAATAAACTGAACCTCTTTTGCCTTGGTTTTCTCACTT -GTAAATGGGGATTTTTGTGTCTACCTCAAAGGTACGTTGCAAGGATCGAGGGACAGAGCG -TGCAGCAAGTGGCCAATGAATAGAAGTCTGGTTTTCTGAGCATCCTTGCAGCTGCAGGCT -TCAGTCTACCAGAGAATGTGAGGTGTTATTCTTCTAGGGCAGTGGTTAGAAAAGAAAATG -AAAGTAGCAGTACTCTTTTCCTAATGCAACCATAGATGGATGATCAGAATTTGTAATCCA -TAAGGTAGAAGCTGCTGTGCCTGAAGAAATAGAAAGTGGGCAGAGGTGGAGGGGCAAGGT -AGGGAGTGGAGTGGAAGGTAGGGAGAGTTTGATCCTAGCCTGCACTGCTCCTCAGAGGTA -CTTTAGCCTCTTTGGAACAGTATTAGAAAATCATGGTTCTATCAACTCATGTCTGAAAAT -CAATTGCTATTTCAGAGCAGGAGGTGACCAATCTTGGAAATAAGGAAGGGAGAGAGGCAG -CCAAGCCAGCAGCTCCTAGGATTAGTCACTGCCTGGAGCCAGCTCTTGGAAGTTCCCCAG -GAGCTGTCCAGTCTTATGTCATGTCTAGTCAGCAGAGTCCCAAAGAAGCTTGTCATTCTC -TAGGCATTTGTGCTTACATTCTGATGGGCCTAATAGCAGGGAGATGACATGGAGCCCAGG -CAGAACAGCTGAGATTTCTACTGGTCATGACCTCCATCTTCTCCTTCACACCTTTCCTAC -CTTTCTTTTTCCATGCATTCAACAGACATTTATTACCCAATAAGTGCCAGGTAGTAAGCG -AGGACCTGGGGAGAGCAGATGAGTAAGACACCGTCTCTGTCTCTCAGGAGCTCTCAGATT -CTTAGGGACACATGTACATCCTAATAAACACAGTGCATCTCATGAATGTGTAAGTTTAAG -TTATTGATATAGGCACACACAGACAGAGGGACTTCGTTCCCTGCAGGTTCTGTAGTATTT -CGTGCCCACTCCCCTTTCTTCCCTTGCTGCTCACATCATCCTGCCTTCAAGGAATCTGGG -GGGATGGTAGACTGAAAGTGGCCCTTTCTGCATAATTCTTCTTGAAAATAAACATTTGCT -CTCTTCTTAGAGGCTGACTATACTGAGAGCTACCACTCCTTGGCTGCTTATTAGCCATTG -GGTTATTGCTAAGCCCTTTACATATGTTATATCATTTAATTGTATTGAATCTTCACCATA -ACACTTCAATGGAAATATTTTTCCAAATAAGGAAAGGTGAGACTCAAAGTAGTTGTATTA -GTCTGCATTGCTATGAAGAACTACCTGAAACCGGGTAACTTATAAAGAAAAGAGGTGGGC -CGGGCGCGGTGGCTCATGCCTATAATCCTAGCACTTTGGGAGGCCGAGGTGGGCAGACCA -CGAGGTCGGGAGTTAGAGACCAGCCTGGCCAACATGGTGAAACCCCGTGTCTACTACACA -CACACACACACACACACACACACACACACACACACCTGTAATCCTAGCTACTCAGGAGGC -TGAGGCAGGAGGATTGCTTGAACCCTGGAGGTGGAGGTTGCATTGAGCCAAGATCACACC -ACTGCACTCCAGCCTGAGTGACAGAGCGAGACTCCATCTCAAAAAAAAAAAAAAAAAAAA -AAAAAAAAGAAAGATGTTTAATTGACTCTATGTTCCACAGGCCATACAGGAAGCATGGCT -TGGGAGCATGGCTGTACTCCAGCCTAGGCGACAGAGTGAGACTCTGTCTCAAAAAAAAAA -AAAAAAAATCCCCATATCCCCATTCACTGTCCTTTTCTCTAGAAAATACCCCATTTCATA -TAACTGTCTAAACAACGGTTTAAGGTCTACACAAGATTGTGAAGTGAACCTGCAGGATTA -GGAGGGTAAGGATTCCCACCTAGGTGGGCTCACTTGCTCTGCCATACCTGGGTAGGATCC -CAGCCTGCTTCTGTGATTGTCAGGAGGCACCAAAAAGGCTACCCTAGGTTTTCTGTCATT -CGGCCCAAACATTTCCTCTGCTGGGCAAATGTGGAAAAGAGGCATTAAGCTGGTGCTCCC -ACAACTGAAAGGAAAGCAATTCTCTTTCTGTTGTGGTTCCTTCCTCTTTGGACTCTTTTC -TTCCATTCCAGCCTATCCCCTTCTTGGAAAAGCTGTTCTACCAATAGCAGGGAAGAAACA -GCGCCGTGTACCTGATACGCTACCCTGGGCACAGGCGATCAGACCAGGGATAGACACCTG -AACTGATCTGGGCAGATGCCCTCTTCTGGCCATTGAGAATTGACAGCATCAGACATCTAG -AACATAATAGTATTTTTAAATTCTGCAGGGACATCCACCAGGCTGAGGGGGACCAATTTT -GTTTTAAAAATGTATCCTGAACTTGGCCAGGCATGGTGGCTCATGCCTGTAATCACAGCA -CTTTGAGAGGCCAAGGTGGGCGGATCACTTGAGGTCAGGAGTTTGAGACCAGCCTGGCCA -ACGTGGTAAAATCCTGTGTCTATTAAAAAATACAAAAATTAGCCAGGCGTGGTGGTGTGT -ACCTGTAATCCCAGCTGCTGGGAAGGCTGAGGCAGGAGAATTGCTTGGACCAGGGAGGTG -GAGGTTGCAGTGAGGTGAGATCATGCCACTGCATTCCAGCCTGGCCAACAAGAGCAAAAT -TCCATCTCAAAAAAAAAAGTATCCCAAACTTGGAAGTAAAAATAGGATGACTGCACGTCT -TTCTAATGCCATACTGGAAGGTTGCCTAACAAACCACCAAAGCTTTTTTTAACTCTCTAA -GGGAAGGTACTTTTGTTTGACTTACTATTTACTATTGATTAGGGCCCAGACTCTGCCAAG -TTACATGTTAATTTTTGTCTGGTAGAGATACAAATGATTTTTGTCCTGTAAAAAGATTTT -ATTGCTCCACAGGACATTAATGAGTGAGGTTTCCAAATTAGCAAACTTATGTCAGCATGC -TGTTTCTGATGGTCTATCCAAATCTTTCTCCTTCCAATTCTCTTTTCAAACAGCTTTACC -ATCCTCTGGTTCTTTCTTTTGTGAAGTAAACAGATCTTTATACACACTCCCTATAGACTT -ATATAAGAATCATGTTTTCACTTTTTGAAAATGATGCTTTGACAATTCCACTGAACAGGC -TGGGGAAAATTTTATGAGAATTGTTGGATCCTGCTCAGAAGCAAAAAGATAAAACCAGGC -TATCCTCTATCATGGCTGATCTGGGGTTCATTCCCAGAAATGAGGGTCTTGGATCAGGGT -CAAATATGTGGGTGGGGTGGACTCAATTACTGAGATACCCATCTCATGAGGAAGGATGGG -ACCCATATTATGGGAAACAAAACAGGAAGAATGAGAGTGAAAAGATTAATCCTTTCACTA -AATTGGGAAAACAGGAGAAAGTGTTGTTGGATAAAGAAGGAACTTTAGCACAATGAGCAG -AGACAAGACGGTAAATGTTCCTTATCCAGTAATCTCTGATGAAAGGCCAGTGCTCACATC -ATTAGTAATGTCCAGAAATGATAATATCAGTAGTAGCAATACTCACAATGTAAATAAGTA -GCTCTCATGTTTTGATTGCCAATAGTGCTAGCAACCTTACATGTATCACTCTCTACCCCA -GCCCTGTTAATTGGTACTATGATGAAGAAAGAGACTCAAAGAAAATAAATGACTCACTCG -CGTATTTTTACACAGCTAGAATTGCTACAGAAAGGATTAAAGCCAAGTCTATCCAAATCC -ACTGTCTATGTCCCTCCCTCCCTCCCTCCCTCCCTCCCTTCCTTCCTTCCTTCCTTCCTT -GCTCCTTCCTTCCCTCCCTTTCTGCCTCCCTCCCTTTCTGCCTCCCTCCCTCCCTATCTC -AAACATCTATTGAGTGTCTACCATGTGCCAGGCACTGTGTCAGGCTCTTGGGATACAGCA -ATAAGCCAAGTCCTTGCTTTCAGGGAGTTTACATTCCAGTGAGAGGGTCACAGAAACAAA -TGTATCTCTATGGCAGCAAGTGCTATGAAGAAAATCAGCTTCATTTTTATTGTTTCATGC -CCATCATGCAGGTTTCCCACAGTCCATCATCCCCACTCCACCCCCCACCCAATGTAGTGC -TTTCCTCTGTCCTGGAGAATCGGAAAGACTTCACAGCAACATCTGCAGTCCCTTTGTTTC -AGTGACTTTGGCACAGAGAAGTGGACATGGTGGCAGACAAAGCTGCTGGAAGCTGTCAGG -CTACTGGCAGCCAAAAGCTTAATCACACATTCCAAAGGCAGTGTGTGTGTGATGTTGCAT -CTCTGGCCCTGGAAGGGAGATAGAGGTCACCTTCTTGGGAGTCAGAGTTGGCCCCTCAGC -TCCCAGGGGTTCAGCTGAGCAGCTTCAGAGGGCTGACTGCAGAGACCAGGAAGGGGCCAT -TCACTCTGATGGGAATTGGGAATCATTGATGCTCGAGCAACAGCTGAGTTAAAATTCATG -CTAAGAAATCAGCATTCACATGTGTACATATTTAAGTCAGGATCTCAGTGAAGAGGGCAT -GACAGCAGTGAAAAGAGGTGCCAGACCTGAAGTAGGCTACCTTATGGTTGCTGCTTCACC -TGTTGCTCTACACACACACACACACACACACACACGATTCCAGAAGATAGTGGGACAGTA -GCAATTTGAAGGCTCTGCCAGAAAAGCATTTGCTTAAAGTGTTGGGAATTTTTTGTTGGA -TTGTTGTTTCATTCATAGGGCTTCTAAATTTCACTTTTGCATTTTAACCATTTCAAGGAA -TTCCCCCTGATTTTGAGTGTGAATGGGTACAAAAGACCAGGGGTTGTTAACCAAAAGCCT -GGAACATTCAGGTGAACGGCTGTTCTGCAGGGAAGGAGGGAAACAGCAGGGTGAGATGGA -TGGTCAACCTTCAAAGGCCTTACACAGTCCCGGCCAGGATAATCTTCGCCTCTCCCTTCT -GCTGGGGAAAAGTCTGGATTGCTAAGACCAGGGTCTCTATAGTGGCATCTCCAACACTCA -GGCCGAGCTTCATGGCTGGGTTCCTGTTTTTTCATTTGCTCATGCCCCTCAGTGGTATCA -TCTGACTCAGCTCCTTTCCCTCCTGTTGGGCCAGTACTTACAGTGGGTCTCCTGATGAAG -CTGAGGTCATGGGTTCATGAGCCCAATTATCACCATGCTGACCGCACCACTAACCTGGCT -CCGTGTAGTTGCAAACTTGGCTGCACATTGGAATTCCTAGGGAGAGTTTTAAACATCCCA -ACGACCAGGCTGCAATGAAATAAGACCGATGAAATCAGGATCTCAGGGGTGGAATGGGAC -TGGTAATTTACAGAATCTCTCCAGCTGATTCCATATTCAGACAAGTTAGAGCACCAATGC -CCTCAGTCCTGAGAGTGAGGGCTGGTCTCATGAATCCATTCACACAGATGGAAGTCCATC -CTCACAGCGGTCAGGCCTCACACAACATCGGGCATGTTGGTAGGCATATGCCTAAGTTTC -TGTGCAATGAATGCATGCCTTACTGGTGATGCATCAATAGCAAGGCATTCAGGGGAGAGA -GTACCCTGCCTCAGTGCCTAGCATGAGACATACATCCAGGACCATGTTTTTATTCCCATC -TTATGGATGAGAAAACTGAGGTTCAGAAAGGGTAGGCAAAATCCCCTAGCTCACCTGGCT -GGAAGGGGGCAGAACTTCCCTGTACGTGCTGAGAACACCACTGTTCGAGCAGAGGGGAAA -CCTCTGCAAATTTCACTCTGTGTTCAGTGGGTGACTTGCCAAAATGACTTGCCAAAGCCC -TTTAGGGCCAATAAATTAGAGTGTTTGCATCAAATTTCCATGCACAAGAGCCAACTCAAA -ACCTTAGATCCAATTCCATTGGTTCCCATAGCTCTGAAGTGGAGAGATGCTAGTAATAAA -TCCTACAGGCTGATGGCAGGACTTTGATATATAATATTAACTCTGATCTTGGTGGTGGTC -TGACTCAAGACAGAGGGAATATTAAAAGCAGTAGTAATCCTTCTAAAAGTTCCATGCGCT -TCTGCCCAGATATCCAGGGTTTCTGGCTGAATTAGCCTGCAGAAGCAATTGTGCAGATTA -GGTGATGTTGAACCACGAGAAAGTGTCTTCCCACTTAGCAAATCAAGGGTCCATGGGATG -GAGAGAAAGGAGGGAATAGAGTTTGTCACTTGGGCTGTACTGACCCCAGTGGTGATGTCT -TCCCTTTGATGGGTGGTGTTGGGACAGCAAGGCAGTCATCATTTAGCCCACTAGTGCTAA -GGCGGAAGGCATCCGCAGTGCATGGTCTGGCATCCCCAGGCAAAGACAAGAGGATGGGCC -CTGCAGAGTGTTTTGGGTTAGAAACAAGCTGAGTGAACTGAGTGTTTCTTCAGGGAGCGC -ACTAAAGATGAGCCGACAAATCCACGACAGTGGGGAGTGAGGTGAGGCAGGGACACAAAT -CCACAGCTGACTCACCCAGCACATTCCCACCTCCTCAGCATAGAAAACCACAGGGACAAA -CTGACCAGAAGGCTATTCATCCATGGGTCTATCCCGTGCCTTGATCAGTCTTCCTAAATC -CCACCTTTGCCAAAGTCACTCCAGTCTGTGAATTTTCCATGGCTTCCTGATGCATATGGA -AAGACGTTCAGACTCCCAATCTGAGGTCCAATGCTCTCCAGAATTCCATCTTTCCCTACC -TTCCTGGAATCATTTCCCATTGACTTGCCATCTACCTGGACAAGCTGGAATGGCTGCTTT -GGCTGTCTTCTGAAAATGCCCTGAGGTGTCTCTGCCCCAGGCCTGTCTCCTGTGCCCCCA -GAGCTGCCCAGGCCCCTGCTTCCTACAGAGACCAGCTCACAGTCTTCTTGTCAGTGGTCA -TCTAACAGTGGTCTTGTAAAAGCAGAGCAAGTTCCAATCTTATTTATAGCATTCAGCAGT -TTTTTTTTTTTTTAGAGCTGGTGTCTTGCTCTGTTGCCCAAGTTTGAGTGCAATGGCTCA -ATCACAGCTTCACTGCAGCCTTGAACTCCTGGGCCCTAGTGATCCTCCTCTTTCAGCCTC -CTGAGTAGCTGGGACCACAGGTATGCACCACCATGCCCACCTAAACACAGTCTACCTTTA -TGTGTGTGTGTCCATCCATCACCAGATGCTCACGGAAGGTAGGGCAGAAACATTTTGAAA -AATAATTTTTACCTTTGAAGAGTAATCTTAATGATAACCTAGCAGGTGCTCAGATACATC -GGGTCGATTCACTTCCTATGGCTGTGTAACAAATTACCACAAACTTGGTGATTTAGAGCA -ATGCCCATTTATTATCTCAGGGTTTCTATAGGTCAGAAGTTTGGGTGTTGCATGGCTGGA -TTGTCTGTTTAGGATCTCACAGGGTTGAGATCGGGGTAGCCAGGGTTGCTTCTCATCTGG -GGCTCCAAGTCCTCTTTGCAAGCTCACTGGTTGTCAGTAGAATTCAGTTCCTGTGGTTGT -AGGACTGAGGTCCCCATATTCTTCTTGCTGTTTGTCAGTCTGGGGTGCTCCCAGCAACTC -AAGGCCACTCTCAGGTTGTTGACACAGGGTGCCAACATCTATCTTCAAAACCAGTAGGAG -GATTTCTCTTGCACTGAATCTCTTTTGCATCTCTGACATTCTCAGTCTCTGACCTCTAGA -TCCAGATTTAAAGGGTTCACTTGATTCTGTCAGACCCACTCAGGACAATTATTTTGTTGT -GCGTCCCTTTTTCTGGGAAGTGGGTCTACCACTTCTATCACGTTCTTAAAAGGGTCTGGG -AATGTTCACCCATCACAGACATCCACACCAGGCCAGTTAAGTCAGAACTGCTGGAGATTC -CACATTCTCCTGGGCAGCCTGGGTGGAGAACCACCTATGTGGAAGGAACACTGGGCTCCA -AAGATAAGGGGCCTTGCATTTTATTTCATTACCAGTGTCTATTGGCTCTGAGACCTTACA -GAAATCACTCAACTTCTCAGGGCCTCATTTGCAAACACGGATGATAATAGTAAGCTCCAT -CTCTCACGGTTGTTAGGAGGATTAAAAGTGTATAAAGATGCTCTGCAAGCTCTGAAGTAT -TAGCCAACCGTCTAGTCAGTGTGAAGAGACACTGAAAAGTGAGGTGGGACAGAGCATTTT -AAGTGAAAAAGAAGGGAGAAGCTTATCTTTATCAAAGTTAAATATTAGATACTGAGTACT -TTGTAAAGTCTGTTGCTGCTGGGGATCAGGCAAATTGTTATAACCTTCCTGGAAGGCAAT -TTCCCATAATTATCAGCAGTTTACAGAATATCCAAGCCATTTGACCCTAAGATAATGTTT -CTAGGGATTTCTCTTAAGGATTTAATCAAGGACACATACACAGATTATAGCAGTTCAAAA -TTGGAACCCATCTATTTAACAATAAGGGATTGTTTAATTACACATGAAATATTATTTAAA -CTTGAACATTATATTGCCTTTAAATATTTGACATGGAAAGAAGCTTAAAACTCAGTCCTA -TTTCCTTATCAATGTTCTATCAACAAGGGGCAGGAGGTGTCACCTCCTTGGGAATCAGAG -TTGGCCCCTCAGGTAGGTGTTTGGAGCTTCCTGGTAGGGGCTGGGGACAAAGTGTGGATG -GGGCACCTGCTGGACCTGTGGCAAGATCATCAGGGATTGCTATTGGTCTCAGCAAGGGAG -TGAGGCTGACCAGTTCTCAGCTGCATTTCAGAGAAGGATGAAATGCCCTAATCAGAAGTC -AGCTCCCCTCATGACCCTGGAGGGAATTCTGCCCACTCACAGACTCTTTCTTATTCTGGG -CCTCTGCTGTTATCTGGGTCTAGCTCCCTGTCACAGTCAGTTTGGGGACTGATCCTCCAG -GAAAGTCCTGGGACCTCTCGGCAGGCTGAATGCTTCTCCTTTGTGACTCCCCTGCCATGG -CGGTTGTGCCCCTTCTTACCTTCTACAGACACGACTTTTCATGGGCCTCTTCCTTTCTCC -CCACCGGTAAATCACCACCCTTCAAAGGCAGGAACTGTCTCTATTTCATCTTAGTATCCT -ACGGGCCTGGCCCAGAGTAGATGCTCCAAAAAACTTGTCCTGAACTGAATGGGCGTGAAG -CCGGGGCCTGTTGCACTGTGTTGTTGTGGGGTGGGGTGACTTCCAACCACACTGGGAGCC -ATCTCCCTCTCTCATTCCGAGGGAAGAGTCCGCAGCACAGATGGGTGCAACCCAATGTCA -GGAGCTGACACTGTGATCAAAGAAAATCATTTCCATTGCTCCTGTAGACGAAAAGAGTCA -AACTCAGTAAAATATTTGAAGAGATGTATTCTGAGCCAAATATGAGTGACCACGGCCCTT -GCCATAGCCCTCAGGAGGTCCTGAGAACATGTGTCCAAGGTGGTCGGGGTACAGCTTGGT -TTTATGCATTTTAGAAAGGCATGAGACATCGATCAAGTACATTTAAGAAATACACTGGTT -TGGTCCAGAAAGGTGGGACCAAAGCAGGAGGAGAGGGGCGCTTCCAGGCTATAGGTAAAT -TTCAGTGAGTTTGTCTAAAGACCTGGGATCCATAGAAAGGGAATTTTCAAGTTAAGATAA -AAGATGGTGGAGACCAAGGTTCTTTTGAAGTCTTATAGAGGCTGTCCTCAGAGACAATAG -ATGGCAAATGTTTCCTATTCAGATCTTTAAAAGGTGCTAGACTTGGCCAGGCACGGTGGC -TCACGCCTGTAATCCCAGCACTTTGGGAGGCCCAGGTGGGTGTGGATCACAAGGGCAGGA -GTTTGAGACCATCCTGGCCAATGTGGTGAAACCTCATTTCTACTAAAAATATAAAAATTA -GCTGTGTGTGGTGGTGGGCGTCTGTAGTCCCAGCTACTCAGGAGGCTGAAGCAGGAGAAT -CGCTTGAACCCGGGAGGCAGAGGTTGCAGTGAGCCGAGATCATGTCACTGCACTCCAGCC -TGGGCGACAGAGTGAGACTCCGTCTCAAACAAAAAAAAACAAAGTGCTAGACTTTCAGTT -AATCTCTTTAGGATTGGGAGGGCCTGGAAGAAAAATATCTAGCTATGTTAATAGAGATTC -TTTACAGATACAAATTTTCCCCCACAAAGGACAGCTTTGCAGGGCCATTTCAAGATATGG -ACAAAAAAGCCTATGTTTTGGGGTAAAATATTTTGATTTTCTTCCTTGTCTCATAATGTT -ATGACAGAGTCAGTTTGGAAAGTAAGTCACAATATATAGGGTTAAATAAAATCCATCTGA -TGAGAATTTATGGTTTGTAGGACATCACTCCCCAGACCCTTTAGATAGGGAATTTGGGTA -AGATAAAAAAAAAAATCAGAGCTTAGTCTTCACTTGCAAGGGTGCCCCTGTGTTCCTCCA -CTCTCCATCCCCAAGCTGGGCTGGGATTTCTTGAGCCAGATGAGTTGAAGATGCTGCAAA -GTTAAAATGGCCTTGCCTTCCTGTGCAGTCAGATGGAGCACCCCCTTCCCTCATCTGGGC -CTGCTGAGTAGGGTCTCACTGATCCCCGCACTGTGTGTCCCTTAGACCTTTCCTGAGACC -CAGCCCTTCCCCCGGTGGAAGGGAGAATTATTTGAAAAGTGTGGGTTTTGGTGTCAGACA -GACTGGGACCCAGGTCTAGGCTACTGAACCAGTGAGCTGTGTGGCTTTGTGCATGCTATT -TAGACACTCTGAGTTTTAATTTCCTAATTTCTAATTGCCAGACAGGTTGGTTGGGAGGAA -CAGCTTAGATTGACCTATGAAAGCATTTGTAGACTCGGAAGTGTTCTCATGGCACTTTGG -ATGAAATCGTTCCTGCTGCTTCAAACTACTGTGTGATGAGTTTCCAAAAATCATTGCCTG -TGATCTGCAGGCTCGTTGTATGTCACAGATCACCAGATGTGCTTCCATTCCATGCTTGCT -TCTGCAGTCCTGTTCTAAGCTCTGGCCTAATATTCTTCCCGCCCACGGAGCTCTTGCCAC -TGCCTCACCGCAGAGACTGGAACCCTGTCCTTTAACTCCCAGCTCAGAGTGTAGGGAAGT -GTTTCTCAAAGTATTCTCTGTGTTATCTGCTTCCAAATTGCCTGGATATTGGTTAAAAAC -CAAACCTCTGGTTCCCCTTCCAGACTGAAGGATGAGAATTGGCTGTGGGAATGAGTGGGA -ATCTACGCTGTTGTGAAGTTCCCCACAGGGATCTCCTGCATCTTAAGGCTCAAAGGCCAT -GGACCTAGCCCCTGGATACTGGGCATAGGCATCTCAGATGCTGTCTGTTTCTTCACTTCC -CTGACTGGCCTGGGCTCTGGGGTTGGGCCCTTCTCATTTCTGGATTTGTGATACTTGTCT -TGTATCCCCTTTTATCATAGTGTGCTTTTGCTTACAAGTGAACAAAAACCCAATCCAAAG -TGATTTAAACAAAAAGAGCACTTATTGTAAAAGTTCAGAATAAACTGCCTTCAGGCATGG -CTTGATCCAGGGGCGCACACTGTGTTACCAGGAGGCAGTTTCTCTCTGCCTCCTCACTTG -GCTACATTTTTCTCTCACTTGTGCATCCTGAGCCATTCACAGAGCTCAGGAGGATGAGTG -TTCTGATGGAGCAGGGTACGCTGGTGGTTAGTGCCATCAAAAACAGAATGAGATAATGAT -ATGGCTCAGATGACTGGAGGAGCACCAGGGTTCTTGGTCTAGCACACACTTGGATAAAAT -GACACAGACACACCTGGAGTGGTTTTAAGGAGCGAAAAGTTTAATATACAAGAAAGAAGG -AAGGAAGAAGAAAACAGCTCCCCAGTACAGAGACAGAGGGAGAGGGGATTTGAACAGAGA -GAAAACCCCGGTGGGGAGAAGGGATGTGGGGGGAGGGCGTGTGTGTGGTGTAATCAGCTA -GTTATATGAGGAGGCTGGAGGAGGCGGTGCTGGCTTGCATAGGGCTCAGAGGATTGGTTT -GACCAGGCAGGTCATTCACATAGCCTGCGAAAAAGCTGGCCCTCACAGTCTAGCCTTTTA -AGAATGCAAATGCAGGGCGCCATGATGTTCTACACACGTGGGGATATGTGGGGGCGGCCA -TGTTGCCAGCCACCTGTTGGGGCAAGGAAGAAACCTGGAATCTCCATGTTTGGGTGGACT -CAGTTTCCAGTGGCCTGCGTTTGCATATCAAAGCTTGCCAGTGGCTCTTAGAGCTGGCGC -TCTCCTGTTAGACAAGAAAGGTTTCTGGATCTGCTTTAAAAGAAACAAAAACTTCCCAAG -GACCTCTTTTCCTCTCTATCTGCCTAAAATAATTTCTTAATAACTCCTATAACAATAAGG -GGGTGGTCCATTCCCACATGTAAATTGAGGCTTTTCCCAGAAATAGGGTGAATAGATGCT -GAGTTACCCCAGTCAGCAAATGTCCATTTATCTCATTTGTGAACTCTGGACTCTGCACAG -AGATTGTGGTGACACAGGCTGTCCTGTGACCCTGTGGCTGGGTCAGCTCCTGTGTCTGCG -ACAGGATGCCCTGAGTCCCCATGGATTCCTCAACCCCACACCCTGTCCTACTTTTAGCCA -AGTCAGCCATGCCCCTCTGAGGGCTACGCTGCTTCAATAGGCCTGGCTTCCTAAGTACCT -TTCATTATCACCCAGGCTCATACCCAGAAGCAAAGCAGAAATTTCTTTTGAGATCCAGGG -TGGGAAATGGTCAGTTGAATTGAGTTGCAACCGAAGGTGAGGAAACGTCTTTTATGAAAA -CCCATTTCCCTCTGTCGGAGGTGATTTCAGTCACATTTTCCAAGCTCAGGATAATTTACC -CCCTACCAGGGTGCACTGCAGAAGGTCTGGCTGGAAGGCCCCGAGCACAGGAGTTGATTG -CTAGCTGCTAAGAGGCTGCGCTTTGTTCCCGAAGGAGAAAGCTGCAGGTTAAGAGAACAT -TCCCCACCTTGCCAGGGGTGACAAAGCAGGGGACTGCTTGAGGGCTGACACTGGAGTTAG -AGATAATGAAAGGAGAGGAGGAAGAAGAAGCCAGGGCCTGGCTCAGCATCTCACCGCATT -GGTGGGGAGAGGAGCTGCTCACCTTCTCGCACCTGTTGTTGGGCTGAGACAGATTTTCAG -AGAGCAATGCCTCCTGGACAGAGGCTCTTCCCCACAGGGCAAATGTAATTAGATGAGAGA -AAAACAAAGCTCTGAAACCCTAATTAGGTGCCAAGCCCTCAGGCTTTATACATCTAAACA -GCTAAGGAACAGAGGATAAGATTCTCCAGTCGGCACTCCCTTGCCAGTCCTGGCTGAGCT -AATGGTGAAGTGAGAGCTGTGCCACAGATCCCATGGTTGGCTTTTTGTTGTTGTTATTTC -AGATGGAGTTTCACTCGCCACCCAGGCTGGAGTGCAGTGGTGCAATCTTGGCTCACCACA -ATCTCCGCCTCCTGGGTTCAAGTGATTCTCCAGCCTCAGCCTCCCGAGTAGCTGGGACTA -CCAGCGCCCGCCACCATGCCTGGCTAATATTTTGTGTTTTTAATAGAGACGGGGTTTCAC -CATGTTGACCAGGCTGGTCTTGAACTCCTGACCTCAGGTGACCTGCCCACCTCAGCCTCC -CAAAGTGCTGGGATTACAGGCGTGAGCCACTGCACCTGGCCCCGTGGTTGGCTTTTACTC -CTTCCATTCTGCCACCCTGAAGCTGATCCTCTGGAATTTGCTTGTTTTTGGTGTGTCCAG -AAATGAAGGTCTATCAGTTCTTGAAATTGGGTTGTTTTAAGTAACTGATGTGCTGGGATG -ACAGTGAAGAAGACAAGATAGGGATTCCTCTTCCTAAACTTTAGGGCCTGAAGGGACTCC -TCATTGACAGCAGATGGGATTTTTAATTTCACTCTGGGATGGAGGAAGTGGAGAGGTGAT -CCAGGCTGGATTGAAATCTCTCAAGCCTGGGAGATTTTGCCCAAAGACTTTTGACATGGG -AACAGTAGAAACATTGGGAAAATTGGACTTTCAGGTCAGCATTCTGGGTATTTCCCCAGT -CTTCCCAGGGTGGGATCATCTGGCCCCAGTTATGGGAATAAGACCACATAAATAGAAGAT -GACTTGGGAAGTCATCTTCCCAAGGTGTCAGGGAGGAGGTGGAGGACCACTGTTCTGATC -AGCCTCCTTCAACCTCACAGTGGGGTTGGTCTCAGATGGTGCCCAGGAACCTGCCAGCAG -CGGCACTTTGATGGCACCAAGATCGTGGGTGCAGGGACCCAGATTTGCTTCCTACTCATG -TCTCCCTACCCACTGAAAAATGGAATATCAGTGAGGAATATCTTAGAGGGCTGCCTTTGC -TCCTTTTGCCAGAGAACCAATATTGGTTATTAACAATTGGGCCACATCTGGTGTGCAGAA -AAATGAATATTTTAATAGTGCTTCATAGGGTATCGTAGCATCTTATAAAAAGTGGCCCAT -CAAATTATTGATTCAATCATTTAAAATGCATTAGCAGAGGATGCCTATCAGACTAAGACA -TCCATGTTTCTGATCCAGTGAAAAGGGTCCAGGTAAGGAACACATATGAAGCCTCTTGGC -ATCCTTGTGTGAGCACGGTGCATGACGTGGCCATCAGTATCATTGTTTTCTTTGAGTTTT -TGCTTGAGTGTTGAGATGTGTGAGGGATAGAAGATCCTTGTTTGCTTCTAGTCCTGACCT -ACACTGTCCATTAGGGAAATAATTTGTTTTCTTGAACCCATTATATGAATAATTTTGTTT -TTAATCAATAGAAACAAATGGTCTTTATTTAACTAACAGAAAAAATTCCAATGAGGCCAG -GCCACATAGGGGTTTCTGTAAATGTCATATCATTTCTCTTCTGTCCCCTCAGCTAAGAGT -ATAAAAAGTTCAGGCGACCTCCAGGGGCTTTTGCCTACTTAAATAGTATTACTTAGAGAT -GAGCTAGTACTTGGTTTTAAAAGTAATTTTTTTTTTCTTTTTTGAGACGGAGTTTCGCTC -TGGTCGCCCAGTCTGGAGTGCAATGGCACAATCTCGGCTCGCTGCAAGCTCCACCTCCCG -GGTTCAAGAGATTCTCCTGCCTCAGCCTCCCAAGTAGCTGGGATTACAGGTGCCTGCCAC -CATGCCTGGCTAATTTTTGTATTTTTAGTAGAGACGGGGTTTCACCATGTTGGGCAGGCT -GGTTTCAAACTCCTGACCTCAGGTGATCCGCCTGACTGAGCCTCCCAAAGTGTTGTGATT -ACAGGCGTTAGCCACTGCTCCTGGCCCTAAAAGTAACAGTTCTAAGCTTTGTACTTACGA -CACCAAAAACATACAGACTGACATCTAAGTAATTAAGTCAATCATTAAGATATTTAGTTA -TGTCATGCAAAATAATAATCTCCAAGGAGTTCTCAAAGAATTCAGTAGTTTGATGTTATT -GCCAGCACAGCCTTTACTGAGTCCTCTTATAAATCTTAAAGAAAAATTTAAGATTTTTAA -TTTTTAAAGATTTAAAAATTTTTAATTAAATTTTTTTTTTAGGGCTGGACTCTTGGTCTG -TCGTCCAGGATAGAGGGCAGGGATGCCATCACTACTCACTATAACCTCAAACTCCTGGGC -TCAAGCAATCCTCCCACCTCAGCCTCCGGAGTAGCTGGGACTACAGGCATGCCCCACCAC -ATTCGGCTAATTTTTAAAATTTTTTTGTAGAGACAGGGTCTCACTATATTGTCCAGGCTG -CTCTCAAAATCCTGGCCTAAAGTGATCCTCCTGCCTCAGCCTCCTGAGTAGCTGGGTTAG -ATCCTGGCAAATGAAAGGGCCCCAGCTTTGAACTACCTTTGGGGACGATCTCACTGCACA -CGGGTTCTCACACAGCACACCCCGTCACACACATGAACTCACACTGAGAACATATGAACA -CTACACACATGTTCTCACACAGCACACGCCCCGTCACACCCATGAACTCACACCGAGAAC -ACAACATCACACACAGGGACTCACGCACAGAGGACATGTGAACACTACACACACGTTCTC -ACACAGCACACCCCGTCACACCCATGAACTCACACCAAGAACACAACATCACACACAGGG -ACTCACGCACAGAGGACATGTGGACACTACACACACGTTCTCACACAGCACACGCCCCGT -CACACTCATGAACTCACACCGAGAACACAACATCACACACAGGGACTCACGCACAGAGGA -CATGTGAACACTACACACACGTTCTCACACAGCACACACCCCGTCACACCCACACCCCCA -CATGCCTAGACACACACATCCTTACTCTGCGTGCATCCCTGGCCTGGTGGACGGAAGATC -GAGCGCTCTGGGTGGACTTACGGCCACAGGACGGGGGCAGAGTCGGCAGGGAGGCCCCTC -CGAGGCCCAGTGGGCCCTGCGCTGGCCCCGGCCGCAGACGCCCACCTGCTGCTGTGCTGG -CTGCGGCGTGTGCCCCGGGCTCTGCGGCTGACCTGGCCTCCACGTCTCACCCATGAAGCA -GGCATGAAAGGCTGGCCAGGTTGGCTAAATGGGACCACAGCAGAAGCATGAGCCCCAGAA -TGTGCACGAAGGAAGAGAGAGCCGGGGGAGGTGGCGGGCTGGGTGTGCAGAGTGGGCCTG -AGCTCCGGCCTCCTCCCTGGACGCCCTCCCGTGGCCGCAGCCATCCCCGCACCCACTGGT -GTGGCCTGACCCTTCACCCTGAGCCCACCCTTCGCGGCCACTAGGGAACCTCAGGAGAGG -CCGCCGCGGTGGGGTGGGCGGATTCCCCCGGAGCAGGCCCAGGCCCCTGCTCCTGAGCTC -TCCTGCAGCGCCGTCTGCTGGCCACAGAGAACCCACGTGCGCCGGCCGCCAGGCCTGGGC -ATCTCCTCTCCTGCAGCGCCGCCTGCTGGCCACAGAGAACCCGCGTGCGCCGGCCGCCAG -GCCTGGGCATCTCCTCTCCTGCAGCGCCGCCTGCTGGCCACAGAGAACCCGCGTGCGCCG -GCCGCCTGGCCTGGGCATCTCCTCTCCTGCAGCGCCGCCTGCTGGCCACAGAGAACCCGC -GTGCGCCGGCCGCCTGGCCTGGGCATCTCCTCTCCTGCAGCGCCGCCTGCTGGCCACAGA -GAACCCGCGTGTGCCGGCCGCCAGGCCTGGGCATCTCCTCTCCTGCAGCGCCGCCTGCTG -GCCACAGAGAACCCGCGTGCGCCGGCCGCCTGGCCTGGGCATCTCCTCTCCTGCAGCGCC -GCCTGCTGGCCACAGAGAACCCACGTGCGCCGGCCGCCTGGCCTGGGCATCTCCTCTCCT -GCAGCGCCGCCTGCTGGCCACAGAGAACCCGCGTGCGCCGGCCGCCAGGCCTGGGCATCT -CCCCGGGCCCTAGTTCCCCCCCTCACCTAAGGGGAGGGACTCCCGTCTTTCCATCCACCC -CCTCCTTGCCTCTGCAGAGCTCCAGGGAAGGCTGGCACCCGCTCACTGCATTTAGACTCC -ATCAGGTTCAGACAGTGGGTCAGGGTACAAGGCTTCAGTGGCCAGGGATGTGGCCTCTAA -TTTGTAGAGAGAAAGAAGGGCAGAGGCAAAGGTTTGGGCCCAGGGACTGGGCTCCGTTTC -CAGAATCACTCTTGGAGCTGGTGAGCAGAGGGCTGGACACTGCCCTCCATGACCAGCACT -GCCCTCCACCCTAGCTCACTCCCCTAGCTGGCCCAGGGGTTCAGGCTTTCCTTTCATAAA -GTGGGGTCGAGGAAAGGCAAAACCTCCTCCCCTGGGCCACACGAACCGTGGTGCACAGGC -TCCCACTAGGTGGGCCAGTCAGCTCATCCCATGGACACACCAGGGGCATCGAGAAAGGAA -TAGCGACCTGAACCCCATACCCGAAGGGTGGCCCTCAGGACCCCCAAGGCAGGGAACAGG -CTGCAGAGGGTTTGGGGGAGCATCTTGGTGCATAGAAAACAAACACTCTGGGAAGCCGCT -GTGAGTGTGTGTGGCTCTCAGGCCTGTTCTGTCCTGGGTGCGCTGCGTTCCCCAGGCGGC -ACCATCTCTCTGCCTCTGTACCCTTGAATTCCCTCTGCCTGCACCCGGTCCCCACCCACC -TCCTGCCCAGCCCCACAAGCCCTTCCAGACCACTGCTGGGGCATTCCTGGGCCCCCTCGG -TTCTTGGTGACTACCATGCAGTTCTCTATGGAAACTGACTCTCACTGAAAACAAGTGTAA -CCGTCTACCTAAGAGACTCACACAGAGTTCTCAGCCAGGTCTCCAGGACAATCAGACGCA -ACTTGTCATTCTCACTCATCCCATCACCCGACTAGCTTCTCAGCCCAGCCCTGGGGGAGG -TTTTCCCCTTACTTGAAATGTCTCTTGGATTTGAAAAATCCCAGCGTTCACCCCTGGTGC -CGACACTTGCCTCTGTAACCTTCTGCCTGCTGCTTTGCTCTCATCCAGACCGGTTGGCAC -TTGGCCCCCTCTGGCCAGCTGGTTCCCCAGAGACAACCATCTTGCCCACCTTGTGGAAGG -CCCCATGGCCTGCCTCACCCCTCACTCCCATTTCACAGCTCTCGTGGTGCTCTACAAGAA -AAATCTGCTTTATAGATGAGGAAAGACCCTTGGGGCAGACAAGACAGTCCCTGTTTGACA -TAATTCCTTTATCTCTTCTCCCCCAGCTCTGCTGCCCCCTGCCCCATACACGTGATGGAG -CAGAAAACGTGCTGTGTGAACCTGTGACTTCAGGGCCTGTTGACGTGGTCGTGCTTGCAT -ACTCTCTGGTGAGGGGTGGGGAGAGGGGGTGGGAGACGGGTAGAAATAGATGAAGTAGAT -GATGGGTGGATTGCTGGCTAGATAGATGATAGATAGGGATAGGTGGTATATGGGTGATAG -GTAACAGGTGATGGATAGATGATAGAAATAGATGATGGATAGATACTTGATAGGCAAATT -AGATAATAGATAGCAATAGATGAACTAGATGATAGATGGAAAGGTAGGTAGGTAGATATA -TGATAGATGGTTGATAGATAAAAATAGATGAAATAGATGGCATGGTTAGATAGGTGGGTA -GGTAGATAGATGACAGATAGAAAGACAATAGACCACTGGGGGCTGAGCCTGGCCTGAGCC -AGAAAGGTGAGAAGGGGACAGCGGTGAGGACCCCACAGGTCCCTGCTCTCACCCCTATTA -GCCCCAGTGTTTGGCCTGAGCTCTGACTGACAGCTCCCTCTTTCCGAGATGAGACTCAAG -AGGAGGAAGAGGGGACTTCCTAAGGACAGGGATTCTTGGTGTCTCCTTGGGGGTGGTAGA -CACTGCCTGCCTCGCCTGCTGTGGCCTCTCTGCACACAACCAACGACCCCTAAAGGGCTC -CATGGGCGCCCATGCTGCCCCCATCAGCTGACACCCCCTGTGCGAAGATTCTCCTCCTCC -TCTTCCTCCTGCCTTTCTGTCCCCTCATCCTCCTCTTTATGGAATTAACTTCCCTTGGTC -AACATCTTCCTGCTTCACTCACTTCCCTAAACTCCTCCCTATCCCTTCTCAATCTGCAAG -AAAAATGTAGAAAGAATATGGTAAAGGAAAGCTTTGAGCCCATATTTGGGTCCAATGCCG -ACACCACATGCCCCAAAGCCCCCTTGAGAGCATCCACGTCCGTGTAGTTGAGTATTGCCC -GAGCTGGAGTGAGATTTGCCTCTCTACGGAGCTGCCTTCCTGCAGTTCAAGAGCACTGTC -TCTTTTCTGGGCCTCCTGCCTGGTGCAAGGGCCCCAGCTGAGCCTCCTCCAGCTCTGACC -TCTGGTGGTTCCGGGCTGCCCCAGAGGGTCTTGCCCAGGCTCTGACACTTGGCATGGTCT -GGGAGCTCCAGCAGCCACAGCCCAGCCCTGGGGAGGCTTTGTGGTCTCTGAGGGGGCAGG -TGCACTCCCCCAACTCCAGTTCATGTTTTTCCCTCCAACTCTAAGCCTTTTTCTTCCTCT -GCTATTACCCAGGCACCCTACCCTGTCAACAACACTGGCCTTCAAGACCCTTTGTAGCAT -AACTCCCACCTATAACTCCCACCTGAAGCCAGCCCTTCCCACCTCTGCGCCTCTGATGCC -CAGGACAGCTCTGACCATGGGCAGCTCTGACCCAGGACAGCTCTGACCTTGGGCAGCCCT -GATCTGGGGCAGCTCTGACCTCGAGTAGCTGTGACCCTGGGCAGCTCTGACTCTGGGTAG -TCGTGACCCTGGGGAACTCTCAGCACGGGGGTTGCATGCTCCTGTTTAGACAGCTGCTGT -CCCCCAAGCTGGCTCACTATCCCATGTTGGAGTGCACTGTTCGGGGCTGCCTGCCTGGAT -TGATGCAGGGAAACTTGGTTCCAGCCCACCTCCTCCTGCGGAGGCTGAGTCAGGGGCTCT -TCCCTCGGCCAGGCTGAAAGGCAGCTGTTGGTCCCCCTGTGAGGTCTTCCACATGGCCTG -GGAGAGTCTCCCCATCTCTTCAGGCAGAAGGGAGGACAGTCCATAATGTTCCTTCCAGTC -CTCTGACTTGTCATTTTTCTACCCCAAATCTTGCACTTTAACCCCATAGAGAGCTCCTGA -AGGGGGAATTTTAACTGGCAAAACTCAGAACTCCATCCAAACACAACCGAAACCATCCTG -GGTGGCTTAGAGGTGGCTGCCTCCCAGACAAGTCCATAGCCCCACAGAAACGTCTGGTCC -TTCACCTGCCAGAGCTCAGGCTTTTTGGTTGAAGCCGGAGACAGGCCCAGCTCAGAGTGT -GCCCCGGTTTATCCTGAACACCGACTTGGTGCGGTGTGTGTGACAGACCAGCGAAGCGGG -TCTTGCTGCCTGTCCTGTGGTTGGCCCTTGGCTCCCAGCCTCGAGTCCTACCCTTAGGCC -AGGTCAGAGCAGGTTCAGCAGCAGGACTGGCTAGGCACCACCCAGGCTCATGAGGTGGCT -TTGTGGGGAGGAAATGAGGTTTTTTTTTTTCCTCTTGTAAAGTTGCTTGTTGTTAATTTA -AAATTTTAATTTCATTTCTGAATTAACATTCAGCAAAACTGCTATTTTTTGGTGTACAGT -TCTATGAGTTTAACACATTTATAGATTCATGTAGCAACACTGTGGATACAGAACAGTTAC -ATCACCCCCAGAACTCCGTTCACAGTCACGCTCCCCGACCCAGCCCCGGCAGCTCTCCCT -GTGGTTTGTCTTTTGCAGAGGAAATCCCGCAGCTGGCGGCACCTGGAGACCGGCTCCTCG -CCGAGCCGACCGCGCGTGCGCGGCTCCCTCCTCGTCCGTGCTGAGCGCCGCGTGGGGTTC -CGCGTGGAGGCGCCTGTGCCGCTGAAGCGTGTTTGGGTTGCTTCCAGGGTGGGATGGTTG -TTGGATAGAGCTGTTTGTGCATTTGCGTTGTAGGTTTTTGTGTGAACATAAGCTTTTGTT -TCTCTCGGGTACATACCCAGAAGTGCAATTGCTGAGTCATGTGGGAAGCGTGTGCCCAAC -TTTACAGGAAAACACCACAGGCCGCCCCTTCGCTTTGCGCTCCCGCTAATCGGGAATGAG -TGCCTGCTGCTCCGCGTTCTTGCGGGCACCCAGCATTTTCCGTGCTTACATTTCAGCCAT -CCCGGAATGAATGAAAAGCGTTTCCTAGTGGCTGTAATTTGCATCTCCCTGGTGGCTGAT -GGAAGCTTATTTCCCATCCATATCCCTTGCTTGGTGACGCATCTGTTCAAGTCCTTCCCC -GGTTTGTAACTGGATTATTTGGTGTTTTTACTGTTGGATTTTGAGAGTTCTTTATGTATT -CTAGATACAATTCCTTTGCCAGATATGAGATTCACAAATATTTTCTCCAACTCTATGTCT -TGTGTTTTCATTCTCTCAACAGTGACTTTTGCAGCATTCATAGGGATTTTATGTTTTCTT -CTCAAAGTTTTATAAACCACTATATTTAAAATTTTAATTTAAAAACTATAAACCTATTAT -AGTTTTTAAATTAAACTGTAAACCTCTTATATAGATTTTCTGTTTAAACTTATGATTCCT -TTTAAGTTAATTATTATGTAAGTTGTGAGGGTTGGGTCAAGGCATTCCTTTGCTTAAAAT -CCCCAGCTTTTCATTTCTCTCAGACAGAAGTCTTGACCTGCAGGGTCAGGCTCCCCTGCT -CTCTGAGCTCGCCCTCCCCACGCAGCGCTAGCCCCTGGACTATTCTCACCACTCAGGCCT -TGGCCTCCATACCCGCTTGGCACCCACCAAAGGGTCCGGGGACCCCTCCACAGGGCAGCG -TTCTGTCTGTGAGGTGAAGCGGGAGCAGAGGGCCAGGCAGAGCCAGGCTGGGACCCAATC -TCTGCTTCAGGCTGGTCTTTTTTTTTTTTTTTTTTGAGACGGAGTCTCGCTGTCGCCCAG -GCTGGAGTGCAGTGGCGCGATCTCGGCTCACTGCAAGCACCGCCTCCCGGGTTCACGCCA -TTCTCCTGCCTCAGCCTCGCGCGTAGCTGGGACTACAGGTGCCTGCCACCATGCCTGGCT -AATTTTTTGTATTTTTAGTAGAGACGGGGTTTCACCGTGTTAGCCAGGATGGTCTTGATG -TCCTGACCTTGTGATCTGCCCGCCTCGGCCTCCCAAAGTGCTGGGATTACAGGCGTGAGC -CACCGCACCTGGCCAGGCTGGTCTTTTTTGCCAGAGTTAGTGTTGTATTGAGGGACATGG -AGGGAGAAAAGGGGGTCAGTTAGGGGCAAGTTTACTTGTGCAGGTAACCAGGGTGAGGGC -TCGAGGGGAGAAGAGAGATAAGGAGGGCAGAGCTCAGCCAAGTTGGCCTGATGACATGAC -CAGAATGTGATCACTAGATCCCCTGCCTGGAGGCCCAAGTGTGGCCCCAGGTCTGGATAG -TTGCAGCCACTGTGGGGAAGCTTCAGTTTGGGAGCCACAGAAACCAAGAATATTGTCTGG -GAAGCTGATGTGCAGAGAGGAGAATGGAGCGGATGGAGGTGCGGTGGGGGAGAGAGACAA -AGAGACAGAGAGGAGAGTAAAAGCCTGTTGCTGGCTCCACTATGTTGGGCTTGTCAGCCC -AGCTTCTTCTTGTCCCATCCATAAAATGGGCTGGTGTCGCCCATCCTGGTTAGGAGGCAC -AAGGAAGTGTTGCGCTGTGTGCTCGGCCCAGCTGACTCAGCAGCTCTCCAACCTTGGGGA -CTCTCCAGACAGGTGTGTGCAGGTGAGGTGCTGGACCAAGGAAGGGCAGGTGGAGGACAT -GGCCGAGGGGAGCTCTGTGAGCTGAGCTGCCTGCTTCGAGGGTGCCCTTGAGGCCCAGGA -CTGACCCCTGGAGGGAGAGGCTTCCTTCCTTCTGTTGGGGCTCAGAAAACAACGCCCCAA -AATGAAGTCCTCAGCAGCAGCCTCAGAAGCAAAAGTTGTCTCTGACCTTCTCCTGCCCTC -CTGTCTCTCAGTCTCATTCTCCCCGAAGGCGCTGTAGAAACCAGACTCTCTTTTTCCCCA -AGGCCGGTCACAGAAATCAGAACCCCTTCTCCCCAAAGCTGGTCAGAAAACCTAAAAATA -TTACTCAGTTTTCCGTCTACCTTTCTATATAAGAGCTGACTAGAGAGAAATGATCCAACA -TCCCTTGTTTGACTGTAGGTCATGAGACTGTCATTCCAGAGAGGGCCCTGCCCCACGTCC -AGAGAAGAAAATGCTCAGAGACGAAGACAAATCTAGACAGACCTTGCTGGGTTCCCACTC -AGTCTATTCACATTAGATCAAGCCCTTTGTGTCCAATCCTTTTTTTAGAGGACTGTTCAT -ACGTTATTAAACCTAAACATAAAAATGGACAATTTCCCCCATCGTTGGGTCTTCGTTCTA -AAGGTTCTTATATGTACACATCACATAAATTTGCATACCGTTTCTCCTATTAATCCATCT -GTCTCATGTCAGTGACTTCTCAGCAAACCTTTAGGGGCCAAGGGGCCCCACACTCTCCAG -CGGCAGGCACAATGGGCCTGGGGTGCAGTTGTGGACACTCGGACCCTCCTTGGAGCTGGT -TTAGCTGTGCTGTGTGCTTGTGGGAATGGATTGCCATGATTTCTGGGCTCTAATAAATTG -TGCTTCAATCGACTCTTGAGGAGTTAATGAGAGGCCTCACTTCAGACCATAAACACCCTC -CCTGTGTGGGATAGAAACACACATCGTCACAGCCAGGAGGTCAGTCGGGTGAGGGTCTGC -TTTGCTTACAAGGTCCAGAAACCCAGCAGAAAACCCTCGAGGCCACATCAGTGAAGAGTA -ACTTATTTCAGCAACATTTCCATGTGTGACACAAGACACACATTTCCTGCATCCACCTTT -AAAGTCAAGAAGTTGAAGCTGAATAAAGCCAGCAGGCAGCGAAAATCACCTGCACTCAGT -TCAGTTGTGGCAGGAAAGGGAAAGAGCCATGAAGAAAGGAGAGGGGGATGGAGAGGGAGA -AAGGAGAGGGGGATGGAGAGGAGAAAGGAGAGGGGGATGGAGAGGGAGAAAGGAGAGGGG -GATAGAGAGGAGAAAGGAGAGGGGGCTAGAGAGGAGAAAGGAGAGGGAGATGGAGAGGGG -GATGGAGAGGGGGATGGAGAGGAGAAAGGAGACGGGGATGGAGGGGGGATGGAGAGAAGA -AAGGAGAGGAGGGTGGAGAGCGACAGCTGCAGAGGGAGGCAGGGAGGCTGGCTGGGCGTG -GACAGCTGCAGAGGGAGGCAGGGGAGGCCGGCTGGGCATGGACACTGCAGAGGGGACACA -GCCACTCTGGGAACAGCAGCCAGTGGCGGATCTGCCTGGAATGCTGTTCCCTCCTGTCCA -GGATGGGCCTGTCTCTGCAGACAGGGGCCCTCCCCTTCCTGGCCTGGCTGTGCACTCCCC -ATGTGCATGGTGGAAGCTCTGCAGAGGCCGTTCTGCTCCAGAGTGGGGCATAGCCTCGGG -CGAGGTTCACAGCTTGGGGGGCTGGTCCTGCCCTGTCCCACATGTGGCTGTGTGGGCAGC -ATGGATCTTCTTCCGCGGTGACCCTGTGTGCCCACCCCCCCCAACTTATGCCTGCTTCCC -AAGGCCATGGGCCTCACCCTCAGACTTCACTTTTGTGTATATGGAAAGACACAATTATCG -GGACAGAAACAGATCAGTATTTGCCAGTGGGTGAGTGAGGGGAGAGGAGTTTACTACCGA -GGGGCCGAACTGGGGCCATTTTTGAGGGATGAAAGTCTTCTGTGTGGCTCTACAGAGTTG -GGTACGTGATGCTGTGCTTGTCAAACCCCACAGGACTGGACCTCACTGTGGGAACAACAA -GATCAACAAGAGGAGCAAGAACAACATCAAGAGTCAGGGCCCGGGGGTCCTGACGGGTAC -AGGACGGGTACAGACCCACACAGGAATCCCAGAGTGTGTTCCACAGCAGGACACGCCTGC -GCTGAAAGAGTGGGCAGAAAGGAGCTGACCTGGGTAAGTCCAAAAACAGTGTTTTGATTA -GATTCTGGAAAGAATCAAATAACTCTGCATATCTAAGCACTAAACTCCAATTGGTAAAAT -TGTTTCCCACAGCAATACATGTTAGCAACTTTGAAACTACTTTTATATATACTAAGGTTT -CACAAATAAGTCAATACAGTAGTAAGAGTCAGGGTTCTCACAGCTGGATAAGGAAGTCAT -GGAAAAGCCAGCGGGGACCCTGAGGTCCATATATAATATATATTATACATATATACAGAT -CAGAATGGACCCTAAGGTGGTCGGTTATAGACAGATATGCCAGCAGGAACTCATGTTTAC -ATGATACATATATACAGATCAGAATGGACCCTGAGGACCATATATAATATATATTATACA -TATATGCAGATCAGAATGGACCCTGAGGTCCATATATAATATATATTATACATATATACA -GATCAGAATGGACCCTAAGGTGGTCGGTTATAGACAGATATGCCAGCAGGAACTCATGTT -TACATGATACATATATACAGATCAGAATGGACCCTGAGGACCATATATAATATATATTAT -ACATATATACAGATCAGAATGGACCCTAAGGTGGTCGGTTATAGACAGATATGCCAGCAG -GAACTCATGTTTACATGATACATATATACAGATCAGAATGGACCCTGAGGTCCATATATA -ATATATATTATACATATATGCAGATCAGAATGGACCCTGAGGTCCATATATAATATATAT -TATACATATATACAGATCAGAATGGACCCTGAGGTGGTCAGTTATAGTCAGATATGCCAG -CAGGAACTCGTGTTTACATGATACATATATACAGATCAGAATGGACCCTGAGGTGGTCGG -TTACAGTCAGATATGCCAGCAGGAACTCGTGTTTACATGATACTTATATACAGATCGGAA -TGGACCCTGAGGTGGTCAGTTATAGTCAGATATGCCAGTAGGAACTCGTGTTTACATGAT -ACATACATACAGATCAGAATGGACCCTGAGGTGGTCAGTTATAGTCAGATATGCCAGTAG -GAACTCATGTTTACATGATACATATATACAGATCAGAATGGACCCTGAGGTGGTCGGTTA -TAGTCAGATATGCCAGCAGGAACTCGTGTTTACATGATACATATATACAGATCAGAATGG -ACCCTGAGGTGGTCGGTTACAGTCAGATATGCCAGCAGGAACTCGTGTTTACATGATACT -TATATACAGATCGGAATGAACCCTGAGGTGGTCAGTTATAGTCAGATATGCCAGTAGGAA -ATCATGTTTACATGATACATATATACAGATCAGAATGGACCCTGAGGTGGTCGGTTACAG -TCAGATATGCCAGTAGGAAGTCGTGTTTACATGATACATATATACAGATCAGAATGGACC -CTGAGGTGGTCAGTTATAGTCAGATATGCCAGCAGGAACTCATGTTTACATAATACATAT -ATACAGATAGGTTAAATATATACACACACACGTGCGTGTGCATACATGGCTTAGCACACA -CATCTGTAGATCCTGGGTTTGTCCTTTGAGAGGGGACACCCCAGTAGCAGCAAGCACATT -CCATGCCCAGATGTTAGTTTCTAAATTTCATCTTCAATAAAAGGAGCCAAGTCTCCCTGG -AGAAATGGCTGATAATTGGGATGTGGGAGAGAAAATACAAGATGAACCTGGAGCATCTTG -TAGTCCCAGGAAGTAAGAAAATGCTCAAAAATAAAATTTTTAAAAAGCTGTGGGCATTTC -AAAAGGGCATGGAACCCAAAATGTAAGAGCTCCCAGTGGCCACAGCTACAATGATTTGAG -TGCACACACACTCACACAGACATACACACACACACACACACAAATCGGATTATGCCCCAA -AGAATAAAATGAATGTCCATGGATTTGTAAGCATATAAATAAATTATTGAATAAATTAAA -ACTGAAAGGGTAGCCGGGCGAGGTGGCGAGCGCCTGTAGTCCCAGCTACTCGGGAGGCTG -AGGCAGGAGAATGGTGTGAGCCCGGGAGGTGGAGCTTGCAGTGAGCCAAGATCACGCCAA -TGCACTCCAGCTGGGGTGACAGAGCAAGACTCTGTCTCAAAAACAAAACAAAACAAAACA -AAACAAAAAACTGAAAGGGACAGGCCTTTCTTGGAACAAATTCCAAACAAGAAATGTGGA -GTAAATAGGGAAAATCACCATCAGGCTGGGCACAGTGGCTCGTGCCTGTAATCTCAACAC -TTCGGGAGGCTGAGGCAGGTGGATCTCCTGAGGTCAGGAGTTCGAGACCAGCCTAGCCAA -CATTGTGAAACCCTGTCTCTACAAAAAAATACAAAATTAGCTGGGCCTGGTGACACATGC -CTGTAATCTCAGCTACTTGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGTTGC -AGTGAGCTGAGATTGTGCCACTGCACTCCAGCCTGGGCAATAAGAGCAAAACTCTGTCTC -AAAAAAAAGAAAGAAAGAAAGAAAAGAAAAGAAAAAAAAGAAAATCACCATCAGTGCTGC -AGGCAAGCTCCCCTGAGGAATGCTAAAATTCCTGTGCAAAGTTTAAGGAGAAAGAAGATA -TTTGTATACTGTCAAAGTGTCTCCCCTAAATGTTCAGTAATTACCATGGTGCCCAAATTC -TTTGATGCTCCTTCCTGTGGGAGTTGGAGCTCATGCTGGACTTCATGACTCACTCTTAAC -CAGCAGGACATGGAGAGGAAAACAGTCACTCTCCCGTGGGGAGACCTGGCAGGCCTCACC -TTGGCCGTGTGATCAAGGTCCAGACCACCAGTGATGAGGCATGTTGACATCGTGGCCCCT -GAGAGCACGTGATGAGAAGAGCGCTCCACCTCTGCCGTGTTCTTACGCAAACGCACAGTT -CCAGTGTAATCAGAGAGAACATCACACACACACCAATTGAGGGGCATCTTGCAGAATACC -TGAGCAGCACTCTGCAAAGCTGTCAAGGCAGTGAAACGAAGACAGGCCAGGAAAGGGTCA -CAGGTGCAGGGGACTAAGGAGGCGTGAGGGCCAGTGCAGCCTGGGGTCCTGGACGTGAGC -TGCTGAGACGGCACCCGCGTGAGTGTCGCAGTTTCCACACCGTGAGCTGCTGAGACGGCA -CCCGCGTGAGTGTCGCAGTTTCCACACCGTGAGCTGCTGAGACGGCACCCGCGTGAGTGT -CGCAGTTTCCACACCGTGAGCTGCTGAGACGGCACCCGCGTGAGTGTCGCAGTTTCCACA -CCGTGAGCTGCTGAGACGGCACCCGCGTGAGTGTCGCAGTTTCCACACCGTGAGCTGCTG -AGACGGCACCCGCGTGAGTGTCGCAGTTTCCACACCGTGAGCTGCTGAGATGGCACCCGC -GTGAGTGTCGCAGTTTCCACACCGTGAGCTGCTGAGATGGCACCCGCGTGAGTGTCGCAG -TTTCCACACCGTGAGCTGCTGAGATGGCACCCGCGTGAGTGTCGCAGTTTCCACACCGTG -AGCTGCTGAGATGGCACCCGCGTGAGTGTCGCAGTTTCCACACCGTGAGCTGCTGAGATG -GCACCCGCGTGAGTGTCGCAGTTTCCACACCGTGAGCTGCTGAGATGGCACCCGCGTGAG -TGTCGCAGTTTCCACACCGTGAGCTGCTGAGATGGCACCCGTGTGAGTGTCGCAGTTTCC -ACACCGTGAGCTGCTGAGATGGCACCCGTGTGAGTGTCGCAGTTTCCACACCGTGAGCTG -CTGAGATGGCACCCATGGGAGTGTCGCAGTTTCCACACCGTGAGCTGCTGAGATGGCACC -CGCGTGAGTGTCGCAGTTTCCACACCGTGAGCTGCTGAGATGGCACCCGCGTGAGTGTCG -CAGTTTCCACACCGTGAGCTGCTGAGATGGCACCCGTGTGAGTGTCGCAGTTTCCACACC -GTGAGCTGCTGAGATGGCACCCGTGTGAGTGTCGCAGTTTCCACACCGTGAGCTGCTGAG -ATGGCACCCATGGGAGTGTCGCAGTTTCTACACCGTGAGCTGCTGAGATGGCACCCGTGT -GAGTGTCGCAGTTTCCACACCGTGAGCTGCTGAGATGGCACCCGTGTGAGTGTCGCAGTT -TCCACACCGTGAGCTGCTGAGATGGCACCCATGGGAGTGTCGCAGTTTCTACACCGTGAG -CTGCTGAGATGGCACCCACGTGAGTGTCGCAGTTTCCACACCGTGAGCTGCTGAGATGGC -ACCCGTGTGAGTGTCGCAGTTTCCACACCGTGAGCTGCTGAGATGGCACCCACGTGAGTG -TCGCAGTTTCCACACCGTGAGCTGCTGAGATGGCACCCGTGTGAGTGTCGCAGTTTCCAC -ACCGTGAGCTGCTGAGATGGCACCCGTGTGAGTGTCGCAGTTTCCACACGTGCATCATTG -CTGTGTAAGATGCTCAAGTGAGAGGAAGCTGGTGAACGGGTCTGTGGGAAGTTGCAGTAC -TGTCTTTGCAACTCTTCTGGACATCTTTTTTTTTTTTTTAAATAAAACATTTTTAACATG -AAAATATGCAGAGCACGGTGGCTCGCACCTGTAATCCCAGCACTTTGGGAGGCCGAGGCA -GGTGGATCATGAGGTCAGGAGTTCAAGACCAGCCTAGCCAACATGGTGAAACCCCGTCTC -TACTAAGAATACAAAAATTAGCTGGGCGTGGTGATGGGCATCTGTAATCCCAGCTACTCG -GGAGGCTGAGGCAGGAGAATCACTTGAACCCGGGAGGCAGAGGTTGCAGTGAGCCGAGAT -CGCGCCCCTGCACTCCAGCCTGGGTGACAGAGCAAGACTCCATCTCAAAAAAAATAAAGG -AAATATGCGTCGTTGGATGCTGTATGACAATCAAGCTACTTATAACAAACAAAATTGAGA -ATGAAGGTAAATTAAAAATAATTTATAGTCTTTAAAAAGCAGGAACTACAAAATTTACAT -TTCTGAAAATGGCAGAAAAATCCCACATGGCTGTATATGTATGTGTGAGATTGTGTATGA -ATGAGCGCATGCATATATTTTTGTGTGTTTGGATTATATGTGTGACGGTGTGCATGAGTG -TGTATATGATTTGGGGGTATGTGTGAGTGTGTATGACTGTGTGTATGAGTGTGTATGATT -TGTGTGTGTGAGTGTGTACATGTATACACTAGTGTGCGTATGATTTGGGGGTATGAATGT -GAATGTGTACATATGTATTTATGATCTGAGTGTGTATGAGTGTGAATGTGAACATGTGTG -TGTGAGTGGGTATATGATTTGGGTGTGTGCAAGTATGAATATGTATTGTGTGCATTAATG -TGTATATTTTGGGCTGTGTATGAGTGAATGTGAACATGTGTGCACGAGTGTATATATGAT -CTGGGTGTGTATGAGTGAGCATGAGTGAACATGTGTGCATGAATGTGAGTATGATTTGGG -TGTGTATGAGTGTGAATGTGTGCACGAGTGTATATATGATCTGGGTGTGTATGAGTGAGC -ATGAATGTGAACATGTGTGCATGAATGTGAACATGTGTGCATGAATATATGATTTGGGTG -TGTATGAGTGTGAATGTGTGCACGAGTGTACAATCGGTGTGTATGAGTGAGCATGAATGT -GAACATGTGTGCACGAGTGTATATATGATCTGGGTGTGTAGGAGTGAGCATGAATGTGTA -TGCACAAGTGTGTGTATGTGTGTATGATCTGGGTGTGTAGGAGTGTGAATACGAACACGT -ATGCACAAGTATGTATATGATCTGTGTATGTATGAGTGAGTGTGAATGTGTGCATAAGTG -TGTGTATGATCTGGGTATGAGTGATTGTGAATGTGAGCATGTGTGCACGAGTGTGTATAT -GATCTGGGTGTGTGGGAGTGAGCATGAATGTGTATGCACAAGTGTGTGTATGTGTGTATG -ATCTGGGTGTGTAGGAGTGTGAATATGAACACGTGTGCACAAATGTGTATATGATCCGAG -TATGTAGGAGTGAGTGTGAATGTGAACATGTTTGCACGTGTGTATATGATATGGGTGCAT -GTGTGGGTGTGTTTGTGCAGGTGCACTGGGAGCTTTCAGCATTGAGTCTGTGTGGCATCC -AGGCTTTTCTGGATGATGTAGAATCAAACCCCATAATTAATTCCAGTAACTTAGAAATTT -TCACTTATGAATACTAAATTCTCCTCACCTAGCAACTGACTGAGCAGGTTGAACAGCACC -CTTCGCCGTTCTCCTGCAGAACCCCGTGGAAGGGCCCTGCTTTCTCAGAGTGCTCCTAGC -GGTGATGAGGGAGCCCAGCTCATTGCGGTTCGTGCAGAAGGCTGTGTGCCATCTCCGGGA -CTGCACGGAGAGGCGGAGGCTCAGGCGTGGGATCTGAGCTCAGTGGGCCCTTTAAGGACC -GCTGCCTCCTTTCCTCCCTTTGGCATTCAGCATCGACTTACGATGGCTCCCAGTCACAGT -CCTTGTCACTGCCTGGCATTACACAGGGCCACAGTCCCTTAACTGAAACACTTGGGACCA -GTTGCATTTTGGAATTTGGAATGTTTCTTGATTTCAGAGAGAGAAGAGGGGATGGACTGT -TGGGCAGCCCTGATTAACCCTGCAGCGTCTTGGCTCTAGAGGGGCCTACACGGCTGGGAG -CGTCTCGGCTCTAGAGAGGGGCCTGCACTGCCGGGAGCATCTCAGCTCTAGAGAGGGGCC -TGCACTGCTGGGAAGCCTACACGGCTGGGAGCGTCTCGGCTCTAGAGCCACAGCTGATGC -ATGGCAACGATGAGCTCTCCTGCTTAGTGCTGATGTGCCTCAGCCCCTAACCCCACTGGT -GTCCAGATGAGGAACTTGAGGCTCAGAGAAGCTAGGTCAAGGTGAACACCAGTGTTGAGT -TTCAGCCCCAGGTCTACCTGATGCTGCCTCCACATTGACTGAGTTGGCCTGGTCCATTGT -GAGGTCAGGTAGAGCCAGGGCCGAGGTGGGGATGCCAAGGTCCCATGCCGCAAAGATGGG -TGGGACGGCACAGGAGCCAGTCATCATCCCCAAAGACACAGCTCCGAATACCTCATCCTG -AAATCCCAAAGATCAAAATCCCAAAAGTATAAATCTGGAAAAAATAATGTCGATGTTATT -TATTTACATTTTTAAAAGGTATGTATTTGAGAAACATAAAAACACAACAGAACATTTCAT -AGGCCACTTTACACAATAAAATAGGCAATGATAACAGGTATTTTTGCATAAACACTGAGG -TAACTAACGACGGCGGCATGGGTGTAGCAGTTATAAGAAGACAGACCATAAAGAAATAAG -TCAAAAGAGAAACGTGTACACGTATATCGCTACGGTTACTAATTGTGTGCACCTAGCCCT -GTAGCTGTGGTCATCTGAAATATCAGGGATTTTAGACTTGAGGGATTTTGATCTTTAGGG -ATTTCAACATTCCACATTATGGTGCTTGGGATTGTGTCTTTCAGGATTATGATCCAAACT -CAGCTGGGCCTCCCCTCCCTGCCCCAGGATTGTGGAGTGAGAACGTTGCAGCAGGAGAGA -ACAACGCAGCAAAGCACAGCAGGGGAACCGGAAATGCTCACCTTTTGACAGGGTACTTTT -AGTTCTGGGGCCTTATCTTAAGGATATTCCAACATATACAAAAAGATTCATGCACAGAGA -TATTTACTTTAGTATTATTTACCATAGGAAAAAAGTTGGAAACAATACATTTTATGTTCT -GTAAAATGAAAGAACAGTTAAATAAATCATGGCTCTAAGACGACTCCAGGGCTGTGTACG -GAAGTTCAGGGACAGAATCAGTTGAGGCTGTTCCACCTGAGCCTAAGGTTCCTCTGCTGT -ATGTCGGGAATCAGGTGGGGGCCAAGCGAGATCACCACAGTGCAGGCCAGTGTGCAGGGC -ACAGGTGGGCGCCAGGGAGGGGACGCCGCACAGCCCCATGCTCTCGCCAAAAACGTGCAG -CACAATTTGGAAGAAAACGTTTCCATCTGTTAATAAAGAGCAACGGCCTCTGGTCATAAG -TGACACATGACCCTTTGCCTGAGTCTTTTTAAATTTTTCCATATGTTCCATATTTTCTAC -ACCAAATGTAAGCTACTTTCATAATCACAAAAACTTAATGGAAAGAGGAGGAGGAGGACG -GGGGTGGGGAGTAGTAGCCATGGGTTCGAGCCCTTCCTCTCCGCATGACTTGGATAACAC -GGTATATTCACACAGCTATTTCCCCATCTATGAACTTCTGAGGTGCTTTTATTAGTTGAT -GTCTGGGACCCCTAGGAGCTCTCTTTATACCTCATGATATCAAATGCCCACCTTTCCAGC -TCCTCTTGGCCTCCTGCCCTTCCTGGAGGGAGATGCGCTCCCTGGAGCTGCTGACTAGGT -GGAAGCAGACTGGCTCCTTCAGTGGGTAGGCCAGCCTGCCTGTCTCCCTAGCCCAGTCCC -ACCGTGCTGGCCTCAGTGGTGGAGGCAGGCATGGAGCCTTGGAGGAACCACTCCTCCCCA -GCCGCCACCAACATTTGTGGCACCGAGAAGCACCCGTGCTATTCCGGACAGGGATGGGGT -TGGACACCCATGCATAGGGGACCCTACACTCCTAGGCTTGGCTCTGGGCTAAACAGCAGG -TGTGGATTTGGGCCTAGGCCTCGGAGAAGCCATCAGCTAGGGCAGAATTCCCATGTGGGC -AGGATGTTATTTAGGAATTCCAGGGCTTTCTGTATTCCAGATTTCCTGTATTGTGCATAT -GTGCGTGCATGTATGTGCCCTCAGCCATGATGTAAAGTGTTTTTCTGGCTGGGGTTGCAT -CACAGAGTTTGGAAGCCACTGCTCTGCAGATTCTGAGGACCACCTCCCTTATTTCTCACC -AAATTCCCATTTCTTCTGTTTTTGTTCCACCCAATGCAAAAAGCATACTGCCTTCTCTTC -TGCATTGGTGGGCAGCGGGTCCTGCAGCTCAGGTTTCTCCAGCCAGGGCCCTGAACGTGA -GCCTGGTGGCGTGGGCAGGGGGCTGACTCCATGTGGGCCAAAGGCAACCTATCCAGCTCT -TCAGAATGGCTTTTCTCTCCTCCCTATAAAACATATTTTCTCTCCTCCCTATAAAGCCTA -TTTTTGTATTAGGGTGTTTGTTAAAATGAAAACATGAGATCATTGATGCATAACGAGAAG -CCGTGTCATTACTTCCCAGGCCCTGTGCAAGGTGCAAATTGGCGTGTTAGTGGCTGTTTG -CATCTTTTCAGTTCCTTTCGTCTTTTCTCCTTATCCTGCCCTTTATATGGTTTCTGCTTT -AAGTCAAACATTGTGAGTGGATTGATGGACATATGTGTGTGTGAGCGTGTGTGCACAGAT -GCATGAGAACTGCAGAGAGAGATGGGAGGTAACCAGGGGGATCACTGTTCTCTTCTTCCC -AAACATTAGCGTTAGGCTGTTCCGCTTCTGTTCTTGAGAGGGCACCCACATTACTGCTTG -GGAGCCTGGAAATGGCCCCACTGAAGCAGCTCTGAGGCCCTGGACACCCTTTTCCTGGTT -GTGGCCAGCTGAGTTGTTCATGGTCCTCCCCGTGGGATGTGCTTGGAGCATCTGCTGGTA -GCAGAGCCTCAGTTCCTCTCCTGCGTTCTTTCGCTACAGGTGTTAGACCTGCTGCCCACC -TGTGACCTGTTTACTGCCAGGGATAGACCTGTGGCCAGTGTGGAAAGCGAGATGCTTTGT -CCATACAGCCTGCGGGGCTCAGCCTTCCCGGGGTTGCCCACAGCTAGGCTGGGCCAGGAC -CCCCAAGCCTGGGAACTTACACCTTTCTCACCTGCTTTCCTAAAGGTGGTTTTCCTTTGT -GATCTCTCTCCCTGAACGGCTAAACCACACTCTGAATAGAAAACTGTCTTGAAAACTGCT -TTGCACGTACATCTGATAAGGTCCTCTGGAGGGCGACCTCCACTGTCTAGTGGGCGAGGA -TTGTTTAGCCGCCTTGGCTGAGTCACCGAGCTGCCAAGGGCAGACTGTACCCTGGGCTCA -CCAGCATGCAAAGATATTTTATTCATTTATTTATTCCATAAATATATATTTATATTATTT -ATATTTAGAGCCAGTGTATCTCTCTGTCGCTCAGGCTGGAGTGCAGTGGCACTATCTCAC -TGCAGCCTCAAGCTCCCGGGCTCAAGGAATCCTCCTACTTTGTCCTCCCAAACAAAAATA -TTTTTAAGGAGCCCACTAGGAGAGTGCTGAGTTTAAAATCTAAGTTCTTGTTTCTTTTTT -CTTTTTCACTGATGCATAATAGATGTACATAGTTTCAGGGTACATGTGATAGTTTAATGC -ATTCATATAATTGTGAAAATCAAATCAGCCTACTTGGAATATCTATCGCCTTAAATATTT -GTTTTTGCTTTATGCTAGAACCGTTCCGATTCTTCTCTTCTAGCCATTTTGAAATATACA -GTAGGCAATTGCCAACTATGATCTATGTAACACTAGGTCTTATTCCTTCTATCAAACCAC -GTATTTGTACCCTTCAATCAACTTCTCTTTCTCCCCCTCTCCCCGCTACATTTCCCCACC -TCTGGTAACCACGCGTCTACCCTCTGTCTTCACGAGAGCTACTTTTTTAGTAGGTGGGAG -AGAACATTCAATGTTTGTCTTTCTGTGCTTGGCTTATTTCACTTAACATAATGATCCCTA -GTTCCATCTTGTACAAATAACAGGCTGTCGTTCCTCTGTATGGCTGAATAATATTCCACT -GTGTATACACACCACGTTCTGTTTATCCATCATCCGCTGATGAACTCAGAGGCTGATTCC -GTATTTTGGCGATTGTGAGTAGTCCCGCAGTAAACATGAGAGTGCAGATGTCTTTACGAT -ATATTGATTTTGTTTCTTTTGACTATAGGCCCAGTTAGTGAAATTACTGGATCATACAGC -AGTTTTACTTTTAGATGGTTTTTTTTTTTTTTGTTTGTTTTTTGAGATGGAGTCTTGCTC -TGTCACTAGGCTGGTGTGCAGTGGTGTGATCTTGGCTCACTGCAACCTCTGCCTCCCGGG -TTCCTGTGTTTAAGCGATTCCCCTGCCTCAGCCTCCCGAGTAGCTGGGATTTATAGGTGC -GCACCACCACGCCCAGCTAATTTTTTGTATTTTAGTAGAGACGGGATTTCACCATGTTGG -CCAGGATGGTCTCGATCTCCTGACCTTGTGATCCGCCCGCCTCCACCTCCCAAAGTGCTG -GGATTACAGGTGTGAGACACCGCGCCCGGCCAACTTTTATTTATTTATTTATTTTTTAAG -GAGGAGTCTTGCTCTGTCACCCAGGCTGGAGTGCAATGGTGCGCTCTCTGCTCACCGCAA -TCTCCACCTCCTGTGTTCCAGTGATTCTCCTGCCTCAGTCTCCCAAGTAGCTGGGATTAC -AGGGTCGCACCACCACGCCTGGCTAATTTTTTATATTTTTAGTAGAGATGGGGTTTCATC -ATGTTGGCCAGGCTGGTCTCAAACTCCTGACCTTGTGATCCCCCTGCTTTGGCCTCCCAA -AGTGCTGGGACCACAGGCGTGAGCCACCGTGCCCGGCCCCTTTTGGTTTTTTGAGGAGCC -TCCATCTGTTTTCCATAGTGGTTGTACTAATCAACGTTCCCACAACAGTGTGTGAGGGTC -CCCCTTTCTCCACATCCTCGCCAGCATCCCTTATTCCCTGCGTTTTTGACGAAAGCCATT -TTAACTGAGGTGAGAGAAGACCTCATTGCAGTTTTTTATTTGCGTTTCTCTGATGATTAG -TGATGTTGAGCATTTTTTCATGTACCTGCTGGCCATTTGTACATCTTCTTTTGAGAAATG -TCTACTCAGGTCTCTTGCCCATTTTAAAATTCGATTAATTGTTTGCTATTGTTTGAGCTC -CTGGTTATGAATCCCTTTTCAGGTGGGTAGCTTGCAAGTATTTTCTCCCATTCTGTGGGT -TGTCTCTTCAGTTTGTTGACTTTTTCCTTTGGTCTGCAGAGGGTTCTTAGCTTGGTGTGA -TTTCACTTGTCTGTTTTTGCTTTGGTTGCCTGTGCTTTTGGGGCCCTACTGAAAAAGTCT -TTGCTGAGAACAATGTCCTGGAGCACTTCCCTAATGTTTTCTTCCAGTAGTTTTATACTT -TCAGGTCTCAGTTTTACCTTTAATCCATTCTGATTTGATTTCTGTGTATGGTAAGAGAGA -CGGGTCTAGTTTCATTCTTCTGCATATCTTTATCTAGTTTCCCCTGCACCACTTATGGAA -GAGACCGTCCTTTCGCTCGTATGTTGTTGGTGCCTTTGCTGAAGATGAGCTGGCTGTAAA -TGTGTGGATTTATATCTGGGTTCTCTATTCTGTTCCACTGGTCTATGTGTCTGTTTTACG -TGATTACCAGGCTGATTACCAGGCTGATAGGTTGGCTCATGCCTGTAATCCCAGTACCTT -TGGAGGCCCAGGTGGGAGGATCACTTGAAGCCAGGACTTCAAAACCAGCCTGGGCAACAA -AGCAGGACCCCATCTCTACAATGTTTTAAAAAATTATTTGGTGCAGTGGCATACACCTGT -AGTCCCAACTACGCAGGAGGCTGAGGTGGGAGGATCCTTTGAGCCTAGGAGTTTGAGGCT -GCTCTGAGCTGTGATTGTGCTACTGCACTCCAGCCTGGTTGACAGAGCAAGGCCCTGTCT -CTTAAAAAAAAAAAAAAAAAACTATTGCAAGAGGAGAGAGAGAGACTGAATTCAACTCTC -AATACAACAGAGACAAGTGGGGATAGCCAATGAGCAGGGTGAGGGAGGTGATGAAAAGTT -GTTGAAAGGAGCTTGGTTAGTTAGCAAGGGTGGGGAAGATTCTCACTAAGGACCTTAGCA -GCATTCCTTGCTAGCACTGAGCTCAGCAGGCCAAGGATGAGGCTTCATCAAGGAGAAGGC -TCAAAGGAGCCTGAGTGGAGTTTGGTCAAGGAGAGCGTCTTTGTCATCCTTGCAATGACT -CATTTTATAGGTAATTAAGTAGGGGGTTCAGACAGGTCAAAGACTTACCAAAAAGAGGAA -ATTGTGTCCATGTGGCTGGTGGCTCACCCCAGGAACTGACAGTGGCTTACTCTCAGAAAC -TCAGAGTGTGCATGTCTCTTTGAATCCGTATCTGTGTGTGGGTGGGTGTGTCTGTCTGTG -TGCGTGCCTCAGTCTCTTCTGAATTTCTCTCCCAATCCCCGTCTCTCTTTCCTCGGGTTG -GTGTTTCCCTCCTGCTGGCCTCTGGCCAGCTATTTCTGGAAGTGTCAGCTGCTCTGTCTT -CCTGCCCCTGTCTCCACCATCACGTCTGTGTCTGACTCCCTTTCTTTCCCATACAAAACC -CCTAATGCAAGTCCTACTGTTTCTGTAACTGGCCACTGCCTATAACAAATCTTTGCTTAG -GTTGTGTTTCTTTGTAGAATAGACTGATGTACTGTGTGCTTGATTTTTACAAGATGAGCA -CAATACCTTATCTTTCTTCTTTATTAAAAAAAAGGAAAAATCCAAACACAAGATTAATAT -CTCGTCATGGACTGTGCCCCGCTCGAGCCTCTCCACATGCAGCAGGAAGGAAAGTGGAGG -GAGCTGCTCCTTTCCGTAGCCGGGGTGCCCACCCCAACCAGGCTGCCTCTGCCACCCAAG -ACAGAGGTTCTCTGATAATAATTTGTGGGGCTTGTTTCCAGAGACCACACCTGAAGCTGC -CAACTCCCCGGAGGGAAGGTCCTGATTAATGGCCGATGAATTTCTCCTTAAGGCCCTGAA -ACTGCCTACTCAGAACCAAGCCAGTTTTTCCTGCCTGTCCTGTTTGGGCAGGCAGAGGAG -GCAGCTAGAAACCCATTATGCAGGGGATGGGGGTAAGTGGAGGAGGGAGGGGTCGGGGGA -GGAGTGGGGAGGAGGAGGAGGGAAACAGGAAACCCCAGGCTTTGGCTATGATGGGGTCAG -CCTTTCTACACCATTCCGGGATGCTGGTGTCCACCACTGCTGCCTGGGCACGGGGAACAG -AGAATCTGCCTGGTGGGAGCAGACAAGAGGTTCGAGGACCAGAGCTCATCCTCTTCGGTG -TGTGCCTGGGAGGAGGTGTAGGTGCAGCCAGTGGGGTATGATTAAAAAGAAGGGACGCGA -GTTTAGGGGACAGCCGCCCACGTGCACCAGCTCTCCGTGTGCCAAAATCTTGCCTGTCAG -GGACCAGGATCCCACTTCACAGTTAGCAAATAGCAGCTCAGGGACATTAAGCAACTCGCC -CAGCATCCCACCAGCAGACAGTCTCGCCTTCAGGGTCGTCTGTGTCTGTTAAAGTCGAGT -CTAGTTTCGGGTCTCAGAGCACCTCCCTAAAGCTGCCGTAAACCAAGAATAAAATTCTAA -GCCCCACAGCCGATCGCGTGGACCCCGCCTCTGGGCCAAAGGGATTCCAGAGAAACCTGA -AGAACTAGTTCAGGCCGTGATGAGGAGGAGTGGGGGCTGGACAGGCCTCATTGTACCCTC -CTCCCTTTGGAATTTGGGCAGAACTGACCAGAACCAACATTAAAACAGAGATCTGAAGAC -TGACAAGGCTCTCTAGCAATAAGATACCAAATTCCAACCTGATTCCAGTGCAGCATCACA -TGACAGACAGAGGCCATGAAATCAATATTTTACCTCAAAATATATTTCTTTGACATACTT -TGAAATGGCCCTGCCAAGCTGTCTCTTGTGGGGGACATTTACATTCTGTAGAGAATCCCT -TCCCTTTCCAGGTCTTTCTCTGATCCTGAAGACATTGGCTGAGAGCCTAGCACCTTCTAT -GGGTCTGAACAGGAAACATTTGCCATCTATTGTCTCTAAGGGTGGCCACCTATGAAACTT -CATCTACATAATAAGAACCTTGGTCTGCACAGTCTCTTATCTTAACCCAGACTCTCCTTT -CTATTGATAGCAGGTCTGTAGATAATAATTCTTTCAACCAATTGAGAATCAGAAAATCTT -TGAATCTATCTATGACCTGTAAACCCCATTACTTTGAATTTTCCTCCTTCCAGACCAAAC -CAATGCACAACTCCTACGTACTGATGGTGGTCTTACGTTTCCCTAAGTTTCTGCCGACTA -AACTGTGCACACGTTCTCAGGACCTCCTGAAGCTGCGTCACAGGCGCTGATCAAAGAACA -CAACCAAGGTGAGTGTCAATCATTTCAAGAAATCTGTTTGCAAGGTTAAGGACACACCTG -AGAAAAGAACAGAGAACCACAGGAAAAACTGTGGTCCGTGCTTTTCCCAAAGATTGTCTG -GGGACCTCAGTAAGTAAAGGGGAGAAGTGTGGGTGTTGGGGAAAGGGGAAGAAGTGGAAA -AAATGGGTGTGGGTAAATCAGAGGCAAATGGTTGCATTCTTCTGTCTTTGGTCAGCGTTC -ACTGAATACACATTTTACATGTGATGGAGGTAGAGGCAGGGATGTAGCTTTTTTATCTTT -GTGTAATAGCTATCTTATTTAGGAACCAGATGGGAAGCAGGTTTGCATAAGCCAGTTCCC -AGCTTGGCTTTTCCCTTTGGCTTAGTGAGTCTGGGGTCCCAGGATTTATTTTCCGTTCTC -ACAGGTTGTGGTCCTCACATTTGGCTCAAAATATTCAAAATTTTTTCCAGAGTTTGGCCT -TTTCTTCAGCACTGGGAATTGTGATCCAAAGCTTTTCCTGATGAGGCACAAAGTTGGAGA -AACAAAACGCAAACTAAGCAACAATGAAACAGAACAGAGTGAATCTGCTGTAGCTCAAGA -GAGGACGTAGCTGCCCCCACCCCGCATCCCTGGGCTCGGGTTTGCCTTGCTGACCTCTGC -TGCCACCTGGTGCCGCACAGAGAAACTGAGGAGAAACCACATCAGTCTCCTTCAGCCTCA -GCTTCACATCTGTGGGTCAAGCAACCCTTTCAGAAGCTGTATAATGTGGGAAAGCTTTCC -TCTCAGGAAAATGCACACATCCAACTTTGAGAAGATGCCCTTGGGGGCGCTTCAAGGATC -CTAGATAATAACCCCCTTTCCCGAACATCCAAGAACCTAAGTTTTTTTTTTTTTTTTGAG -AAAGTCTCGCTCTCTCTCCCATTCTGGAGTGCAGTGGCGTGATCTTGGCTCACTGCAAGC -TCCACCTCCCAGGTTCAAGCCATTCTCCTGCCTCAGCCTCCCAAGTAGCTGGGGCTACAG -GCACCTGCCACCACACCCGGCTAATTTTTTTGTATTTTTAGTAGAGACGGGGTTTCACCG -TGTTAGCCAGAATCGTCTTGATCTCCTGACCTTGTGATCCACCCGCCTCGGCCTCCCAAA -GTGCTGGGATTACAGGTGTGAGCCACCACACCTGGTCCAAGAACCCAACTTTTAGATCTA -GAGTGATGTCAGCATGACATTGATTTCCTGAGGCCCAGGGGTGAAGGAGCTGAGGACAGC -AGAGGGGTGAAGGAAGTCAGCTACAGACAGCAGCAGCTGATGCACAGGCCTCCCAGCGCC -TGAAGTCACCCGGAATTGGGAAGTGCTCAGAAGCTTACAAAGCTGCCTCGAGGTGGGAAC -ACAACATTAATCCAAGAGTAGATCCCTGATCCTATAAAAATGTACTAGATGCAGTGGGGG -CATTTTAAATGAGCAGGGCAGGACAGACAGATAAACAGAAGGACAAACAGTATTGGGATT -GGGATAAATGCTCAGCTTTTGCCCAAATCTTAGTGACTTAAGCATCACTTATTTGCTCAC -GATTCTGTGGCTGGACCATTTGGTTTGGCTCACAGGGCAGGGACTGTGCTGGTCTTACCT -GAGCAGACCTGCATGTCTGCGGTCAACTGGGTTGGCAGAGACAGAGTGACTGTCTTCCTC -CAGGAAGCAGCAGGTTAACTGGTTGGCAGAGACAGAGGGACTGAGGGACTGTCTCCCTCC -AGGAAGCAGCAGGTTAACTGGTTGGCAGAGACAGAGGGACAGAGGGACTGTCTTCCTCCA -GGAAGCAGCAGGTTGGCTCTGGTTCCTTCGTGGGGCAGCTGGTCTCCAGGGCAGCAAGAG -AGACCAAGCCCCCGTGCACATTCTACAGCCTCTGTGCACATCAGACTTGTTAATATCCCA -TTGGCCAGTGCAAGTCACACGGCCAAGCCCAGATTAAGGAGTGGAAAGATGGACGCTATC -TCCTCCTGGGAGAGGAGGCAAAGGAGGTGAGAGCATTATGTGGCCACTTATGTTTGCAAT -CTACCATACTTAGCCCTTTGAGAAAAGAATTAACTGAGAAACTTGCTTCAAATAGGGCAT -TCAGTAAAATGAAGCCCCAATTGAAGTAAAATGCATATATAAAAAATGAAACTGTGACCG -ATTTTAAGGACAGTATTGGCAAATATTTCTGTGCTCTTGGAGGAGAAGACCCTTATTGGC -ATGACGTGTCAGAAACCACAATGAAAGAATTATTTTAACTTGCATTCATAAAAATTAAAA -TTATTCATTAAAAACATCGTGAATGAAATTAAAAGTCAAAATGTAAGCCAGAAAATTATT -TACAACATATGTGTCAGGAAAAGACAATACCCTTCAGACTTTGAGAGTTTACATCAGAAA -GAAAATAGCAAATGACATGATCCAAACTTGATAAAGGACATGAAAAAGAGCCAGCACTTA -GTATGTTTTCTGAATGAATAAGTAGCCAACAGCACATGAAAATGTGTGTAATCCACTTGT -AAGCAGAGAAATGCAAATTAAAACAGTAAAGTGTCATTTTCACTTCCTGGATTGGCAAAG -GGTTTTATGTATTTTACTGACAGTGCTCAACATTAGCAGTAAACAACAAATGGTGAGTAA -ATACGAGCTTCGGAACCTCAGGGAAATGATCTCCTTATTTCAACCTGTAGATTCCTTCCT -ACAACCAGTGTAGAGCAGAGTACCAGGACGGGCCATTGAGCACCCTGGTGTTGAGAGCAA -GTGGCCTCTAGTCAGAGTTGGGTCAGGGTCACTGTGAGTGGGCTGCCCCCAACATGAGTC -AGCTGTCTAGGACTAGTTTATCTCTGCTTCTCACTTTACTGGTATTATGGGGCAGCTCCT -GCTGTCTTCCAATTTGGTGTCTTCCAAATCGGCACCGTCTTTTAAAGTTGAGTTTCTTGT -TATTCTCACCTGATATACCTTATTTATCCCACACCCACCCCAATAACATATCGTGCTCAG -TGTTATCTTTGAGACAACACTTGAATTTTACTCAGCCTGGCGTGCTCTTCACATGTCTTG -TCTAGATCCAGTTCGGACTCATTCTTCAGCCGTGCATCAGTAAATGGGGGCTAGGTTAAA -CTGTGGTGACAAACAACCTCCAAATTTCAGTGGCTCAAAAATCTTCTTCCTCATTTATTT -ACATTTCATCATGGGTCAGGTGAGAGGTAGCTCTGTGCTGTGTCATCCTAACACAGGAAT -CCAGACGGAAGGAGGGACAATCAGTAAGATCCCCATTGCTATAGAAAAGAGAAAAAAGTA -TGCGGAATAGAACTCTGTTTCTTGGAGATTTCTCCTGAAAAAGTCACATGTTATTTCTTC -TCACCTCCATTGGCAAAAAAAAAGTCACGTGGCCATGTGAAAATGTAAGTAGGCGGGATG -GAACAGTCAGAATGCATTCATAAAATATGAACTGAAAATATCTGGAGAACAGCACCTATG -ACTACCACGAATGCCAACATGCATCCCTAACAACCCAGTGCTGTCACCCTCCAAACTTTT -TATGTCTTGCAAAGTATTAGAACTTCTTATCTGAAGCCATACCACTCAGAGGGAATGCAA -AATACATATTGACATCTCCTTTAGGATGTCCTTAGAGAATTCAAGGAAAAGAAGTTAAAT -AATTTAAAAGTGCTTTTGGGTACAGCTATTTAGCACTAGAGGGTAAGATTAGACATAGAT -TGTAAAGATAATAATAGGGTTAGGGATAGGATTAGGATCTGGGTCAGAGTCAGGGCCAGA -AGTATGGTTAGAGGTGGGGTCATGGTCAGGGTCGAGATCAAAGTCAGGGTCAGAATTAGG -GACCAGGATAGGGATCAGGATTTAGGTTCAGTGTCAAAGTCTTGGGACAGGGTTAGGGTT -AGGATTAGAACCAGAGCTTTGTTCTCCTCAGGACCCACCCGAGGACGGGTCACCATGGCT -TTGGAGCACCTGGTAGTGTGGCATGTCCACAGTGAAGACCAGAGTTTCATTGTCCTTAAG -ACTGACCTGGGGAGACGTGGCTGCAGGCCATTGAGGAAGGTGAGGAAAAACTTCCTGTCT -GCTCCCCGTGTGCTGAGGAGGGAGCTCTGCCGTGGGCTTTACTTTCACATGTTATATTCC -ACAAGTCTTGTTTTACAAAAGCATCCCTTCCTTGAGGCTTCGGCTGCTCATCGCTGCTCA -TCATCATAGCGTGCCATAACATATAGTAAGATTTGGGTTTGTTTCTGGGGAGAGATCTTG -GTATAGAGAAAGGAGAAATGCTTAGAGCCACCATCAGGACAGTTGGGATGAAAGTTGGGT -ATAGGCAGAGGCTGGAGGAAACATGTGCATCCCCTGTAAACACTTTTATTCATGTTTTAA -TTACTCATTTTTCTTACAGTGTTAAATTAGTAAAGATAGTATTGAAAAATTGAAAAGTAG -GCATATTAAAACCTGCAACACTATTTAAGCTTAGATATATTATTTGTACCTCATCAACAT -TTTTTATTTTGTTGAGAAAGTTTAAGGTTAATTGACAGCATATTTCTAATAGTAGATAGA -ATAACATCCCTTTTATAAACATTGACATCCTACATTACATGTGTGAACCCTGAAAATCTG -AGACAGCTCTCAGATTTTTTAGAAAGTTTATTTTGCCAATCTTGAGGATGTGCACCTGTG -ATGCCTCCTCAGGAGATCCTGACAACATGGGCCCAAGGTGGTCGGGGCACAGCTTGGTTT -TATACACTTTAGGGAGACACGAGAGATCAATCAATATGTGTAAGATGTACATTGGTTCAG -TCCAGAAAGGTGAGAAGGCCAGACAGGGGGCTTCCAGGTCACAGGTAGGTAAGAGACAAA -TGGTTTCATTCTTTTGCATTGCTGATTACCCTCTCCACGTGAGGCAATCAGGTATGCATT -TATCTCGGTGATCAGATGGGTGTCTTTGGATAGAATGGGAGGCGGGTTTGCCCTAGGCAG -TTCCCAGCTTGACTTTTCCCTTTAGCTTAGTGATTTTGAGTCCCCAAGATTTATTTTCCC -TTCGTAAGTGTTCCTATGAGTATTAATTATTCATTGTGTCTTTTATTACACAAATAAGGC -ACAGATTTTTAAGAAATCATCAACTTCATGGCTACCTATATAGACATAATTACATAGAAG -CTCAACTAAATTTGCAAACATTCCAGAGTTTGGGTTTCCAATAATTCTTTGTGATTCTTT -AAAAGGTAAAGTATTTTTTCCCATAAAACATAGCAACATTTAAAATCAACCGTAGAATGT -CCTGCCATTTTTGTTTCTCTAGTTTCCTCATTTTCTGCAAAGCCTCACTGAGGAAATTGA -CTTTGAATATCCTTTTAGACTCTTGTTTTAGAAAGCATTGTGGTAAAACATTGAATCATC -GTGGTCACAAGTTCTGTTCACATTCTTTCTTTCTTTGAATATTTTTTCCCAGTGGCCAAT -ATTTGATTCTGTTGTATCATGGCTAAAAGGTAGGCATGGCAACAAAATAAAGACAAGAAG -TCTTTGGAATAATTGATCCCATCACAATGAATCAATTTGCCATTGGAACATGTTTTTACA -AAGTCACTCTTTTGAAAATATTCAGCTATGACTTGAAACAGAGTCTGTATGGTTAATATT -TTTCCTGGTCTAAGATGAACAGCATTTTAGAGAATGAACCCAGGACACAACCACAGCACA -AGAAAAACATGTGATAATTAAGTTTACACATGTGTGTTACTACAGTAACAGAAAACATGT -AAAGAACATTTGATTTATGTATCAGTCTGCACTGTTTAATTTTTTGTGTCATAATTGCTC -TTATTTTAAAAAACAGGACTAGTTAACAGTGTCAATTACTAGTAATTCATGGTATAAATA -ATTAAACAAGGAAGTGTTAAAAAAAGTGTTTTAAATAAAGTTTTATTTTACGTCTTTTTT -TTACTTACACAGAAATCGTCAAAAAAAAAAAGAGATTTCCCATGTAGCCGCAACCTAGTT -TCCTCTCTTATTAACATCTTCTATCAGTGTGTCTCACATGGCTTATTAATATCTTACATA -ATTTGCCGCAGTTAATGAACCAATACTGATAGACTGTTATTAACTAAAGTTCATATTTCA -TTTGGATTCCCTTAGTTCTATCTTACTCTGACCCAGGATCCCATCCAGGATCCCACACGA -CATGTAGTCATCACATAGGCTCTTCCTGGCTGTGACAGTGTGTTAGGCTTTCCATCTCAT -GATGACCTTCATAGCACTGAGGAGGATTGGTCAGGATTTTTGTAGAATGTCCCCCATTGT -CACTTCATGTTCTCAAGGTGAACTGTCAGCTTTGGTGTTCACTTGGATCATTTGGCAGAG -CTACTGTTTGTCAGATTTCTCCACTGTGAAGTTATTTTTCCTCCTTGTCCATACTGCATG -TGTTCTTTTGGAGCAAGTCACTATGCAGAGCCCACACTTACGGAGTGAGGAGTTGGCTCC -ACCTTCTTGATGGCTGAGTGTCTACATCAGTTATTTGGAATTCTTTTGCAAAGGAGATTT -CTATGCAACTCCATTTGCTTATTCACCTAGGTATACAAATACAGACACCTAGATAATTAC -TTTAAGCTTTAGTTATTATTCGACACTATAGCATTATGTTGCACAATTCCTTCCTGTGTT -GGCCATCGGTAGCTGTTTTTATTGGCTTTTATTTTTGTTTGATATATTTTAATTTTTTTA -GTACTTACTTTCTGATACTTCCAGATTATCCTGGCTCCTATATTTACTGTCCCAGTTCTA -GTATCAGACATTTCTTCAAAGAGCCTGATTCCTTTCAGAATGGTGGGAAAACTTACATGT -GGCTGCTGAATGCACATTGTATCTTGTCCCTCATTAGCAATGCTAGGAAGCATATGTGCG -TGTCTAACCTACCTACACACACCTAATTATAAAGTTTTCTATGTAGAACTGTGTGTATCT -ATATTAAACTAAGCATAAGTTTACGTTGATGTCTCCACCTCTGATCTACTATCACAGGAA -TCATTCTAGCCTTCTCGTCTTGCTAATTTGTAACCTCCCACTTCAACAGTGAGAAAGCTG -GTTCCCACCATCTGCGACTTATGTAAGTCATTGTTTTACTCCAGATACAGACACTGTGGT -TTTACAATTGTTCACAATTGCTTCTGTTGGAAAGAACTTTATAAAATGGAATCCAATAAT -GAAGTATAGTTCACGTGCCTTCAGCCTACAGATTCTATTCATTTTCAAAGTTTTTACCTA -GATTTGTGTCTTAGTCCATTTTGTGCTTCTGTAACAGAATACCTGAGGCTGCGTAATTTA -TAAGTAAAACAGTTTCATTTGGTTCACAATACTGGTAGCTGGAATGTCCGAGATTGGGCA -GTTGCATCTGGCGGGGCCTCAGTCTTTTTCACCTCATGGTGGAAAGTGGAAGGGGAGCAA -GGGGTGCACCAGAGATCACATAGCAGAAGTGAAAGCAAGAGGGAAGCCAAGGAAGCCAGA -CTCTTTTTAATTACCTACTCCTGCAGGAATTATCTATTCCTGTGAGAACAGAACTCACTC -ACCCCCATGGAGGACATTAATCTATTCATGAGGGATCCGTCCCCACGACCCAAACACCGT -CCACTAGGCCCCACCGCCCCACACTGACACAGTGGGAGTCAAATTTCAACATGAGTTTTT -GTGGGGACAAACCACATCCAAACCATCGTAATTTATAGCATAAATTCTTTTTCACATGAT -GTATTCTGTCCTGGGATACTCCACATCCTGAGTAATTTGATTTAATTTGAATAGAGTTTG -CTTTAACCATTTGGCTGTAAAATTCTGCATATTTCGACAAATGCATTGTGGCAGATATCC -CACTATTAAAGTATCATATGGAATGCCTCAAACCCCCACCCCATGGAGCCAATGGCTTCC -CATCTGTGTAGTTTGCCTTCCCCAGTGTCTCATTAAATGAGGTCACACTGTGTGTATCCT -CCTCAGACTGTCTTCTTCCACTTAGCAATGTGCATGCAAGATTCACTCATGTCTTTGTGT -GTGTTGATATCTTGTTCCTTTCTATGGCTAAATAGTATTCCATTACATGAATGTAGCACA -ATTTGGTTATGCATTTTGGGGAGTAGAACCTTCCTCTTCTAACTTTGTTCCAGGGTTGGA -GACCTTCAAATTAACTGACAATAGATACATTAGTAGGAGAGACAATACTTGGCTTCTTGT -TCCCCAAGTATCATTGTGGGACAAAATTCATCAGATGGCAGGATCCAGTTTACAAAGAGG -TAAAAATAGCCCAGAAACAAGAAACAAGACTAGAATCTGATAACTCTCAATGGCTATAGT -TTTCCTTTAAAAAAATTTTTTTTGAGACAGGGTCTGGCTCTGTCGCCCAGGCTGGAGTGC -AAAGGTGCAATCTCAGCTCACTGCAACCTCTACCTCCTGGGTGCAAACGATCCTCCCTCC -TCAGCCTCCTGATTACCTGGGACTACAGGCACATGCCGTCATGCCCATCTAATTTTTGTA -TTTTTGGTAGAGACGGGGTTTCTACCAAAATATTCGATTTTTTCTGTGGCAGACAACATT -TATTTATTTATTTATTTAGAGACAGAGTCTTGCTCTGTCGCCCAGGCTGGAGTGCAGCGG -TGCGATCTCGGCTCACTGCAAGCTCTGTCTCCTGGGTTCACGCCATTCTCCTGCCTCAGC -CTCCCGAGTAGCTGGGACTACAGGTGCCTGCCATCACGCCCGGCTAATTTTTTATATTTT -TAATAGAGATGGAGATTCACCGAGTTAGCCAGGATGGTCTGGATCTCCTGACCTTGTGAT -CCACCTGCCTCAGCCTCCTAAAGTGCTGGGATTATAGGCATGAGCCACTGTGCCTGGCAC -AACATTTAAAGTAATAATTGGAATTATGACTCATTACTCTATAGTGGCACATAGCATGGA -TAAGGAGGACATTGACAAACTTCCAGGAATTTTATATAATTTCTGAAAACATAACATTTT -ACCCATACAAATATAACACAGGGAAGGTTAGGTATCTCTTTTTATTTGTATCTTCTGTAT -GGTTTTCCTTATAAAAAATGCAACCTACTTTACTTGCGAAACATGCCCTACTTTTCTTGC -ATGCTTTGCATAGAGTTGTTTCTAGTTATTCTATTATTTCTAGTAGTTTTATTTACATAT -ATTGATTATAATTTTAATACTTAGTAATCTTTTATTTTCCAGAGAAAACTAGGAAGTAGA -CAGTTATAAACTGTCATATATTAGCATTCTATAGTAGGTTAGAAAATGTATGAATATACC -ATCTCCCAACATCTAGAGGGATGTGTTTCCTCATAATACAATTCCTCAGTGTGGCAGAAA -AAAACATGTTTATTAACGGGCCAAAATATCTTTAGTCTCTCTGTAAAAACAGGAAGCCAA -AAGTATATAAACTTGAATTATTTATGTTCAGTAATTAATGTTTTAGTATTGTATCTTATT -TATAAATGGTCTAGATATTTAATGCAAATCTTTTACTTAGCTTAACTTTAAGGTTAAAAA -TTACCAAAAGTACTTTGGAAACTATTCTTAGGCAGATTTACTGTAGACAAATTATTTTTG -AAATAATGTTTTTCGCTTTTCACAAGACGGCACCGAAAGCGAAGGAAGCTCCTGCTCCTC -CTAAAGCCGAAGCCAAAGTGAAGGTTTTAAAGGCCAAGAAGGCAGTGTTGAAAGGTGTCC -GCAGCCACACGCAAAAAAGAAGATCCGCATGTCACCCACCTTCAGGCGGCCCAAGACACT -GCGACTCCGGAGGCAGCCCAGATATCCTCGGAAGAGCACCCCCAGGAGAAACAAGCTTGG -CCACTATGCTATCATCAAGTTTCCGCTGACCACTGAGTCGGCCGGAAGAAGATAGAAGAA -AACAACACGCTTGTGTTCACTGTGGATGTTAAAGCCAACAAGCACCAGATCAGACAGGCT -GTGAAGAAGCTCTATGACAGTGATGTGGCCAAGGTCACCACCCTGATTTGTCCTGATAAA -GAGAACAAGGCATATGTTCGACTTGCTCCTGATTATGATGCTTTCGATGTTGTAACAAAA -TTGGGATCNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN 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-NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNNN -NNNNNNNNNNNNNNNNNNNNNNNNNNNNGATCCTTGAAGCGCCCCCAAGGGCATCTTCTC -AAAGTTGGATGTGTGCATTTTCCTGAGAGGAAAGCTTTCCCACATTATTCAGCTTCTGAA -AGGGTTGCTTGACCCACAGATGTGAAGCTGAGGCTGAAGGAGACTGATGTGGTTTCTCCT -CAGTTTCTCTGTGCGGCACCAGGTGGCAGCAGAGGTCAGCAAGGCAAACCCGAGCCCGGG -GATGCGGGGTGGGGGCAGCTACGTCCTCTCTTGAGCTACAGCAGATTCACTCTGTTCTGT -TTCATTGTTGCTTAGTTTGCGTTTTGTTTCTCCAACTTTGTGCCTCATCAGGAAAAGCTT -TGGATCACAATTCCCAGTGCTGAAGAAAAGGCCAAACTCTGGAAAAAATTTTGAATATTT -TGAGCCAAATGTGAGGACCACAACCTGTGAGAACGGAAAATAAATCCTGGGACCCCAGAC -TCACTAAGCCAAAGGGAAAAGCCAAGCTGGGAACTGGCTTATGCAAACCTGCTTCCCATC -TGGTTCCTAAATAAGATAGCTATTACACAAAGATAAAAAAGCTACATCCCTGCCTCTACC -TCCCTCGCATGTAAAATGTGTATTCAGTGAACACTGACCAAAGACAGAAGAATGCAACCA -TTTGCCTCTGATTTACCCACACCCATTTTTTCCACTTCTTCCCCTTTCCCCAATACCCGC -ACTTTTCCCCTTTACTTACTGAGGCCCCCAGACAATCTTTGGGAAAAGCACGGACCACAG -TTTTTCCTGTGGTTCTCTGTTCTTTTCTCAGGTGTGTCCTTAACCTTGCAAATAGATTTC -TTGAAATGATTGACACTCACCTTGGTTGTGTTCTTTGATCAGCGCCTGTGACGCAGCTTC -AGGAGGTCCTGAGAACGTGTGCACAGTTTAGTCGGCAGAAACTTAGGGAAACGTAAGACC -ACCATCAGTACGTAGGAGTTGTGCATTGGTTTGGTCTGGAAGGAGGAAAATTCAAAGTAA -TGGGGCTTACAGGTCATAGATAGATTCAAAGATTTTCTGATTGTCAATTGATTGAAAGAA -TTATTATCTACAGACCTGCTATCAATAGAAAGGAGAGTCTGAGTTAAGATAAGAGACTGT -GGAGACCAAGGTTCTTATTATGTAGATGAAGTTTCATAGGTGGCCACCCTTAGAGAAAAT -AGATGGCAAATGTTTCCTGTTCAGACCCATAGAAGGTGCTAGACTCTCAGCCAATGTCTT -CAGGATCAGAGAAAGACCTGGAAAGGGAAGGGATTCTCTACAGAATGTAAATGTCCCCCA -CAAGAGACAGCTTGGCAGGGCCATTTCAAAGTATGTCAAAGAAATATATTTTGAGGTAAA -ATATTGATTTCACGGCCTCTGTCTGTCATGTGATGCTGCACTGGAGTCAGGTTGGAATTT -GGTATCTTATTGCTAGAGAGCCTTGTCAGTCTTCAGATCTCTGTTTTAATGTTGGTTCTG -GTCAGTTCTGCCCAAATTCCAAAGGGAGGAGGGTACAATGAGGCCTGTCCAGCCCCCACT -CCTCCTCATCACGGCCTGAACTAGTTCTTCAGGTTTCTCTGGAATCCCTTTGGCCCAGAG -GCGGGGTCCACGCAATCGGCTGTGGGGCTTAGAATTTTATTCTTGGTTTACGGAAGCTTT -AGGGAGGTGCTCTGAGACCCGAAACTAGACTCGACTTTAACAGACACAGACGACCCTGAA -GGTGAGACTGTCTGCTGGTGGGATGCTGGGCGAGTTGCTTAATGTCCCTGAGCTGCTATT -TGCTAACTGTGAAGTGGGATCCTGGTCCCTGACAGGCAAGATTGTGGCACACGGAGAGCT -GGTGCACGTGGGCGGCTGTCCCCTAAACTCGCGTCCCTTCTTTTTAATCATACCCCACTG -GCTGCACCTACACCTCCTCCCAGGCACACACCGAAGAGGATGAGCTCTGGTCCTCGAACC -TCTTGTCTGCTCCCACCAGGCAGATTCTCTGTTCCCCGTGCCCAGGCAGCAGTGGTGGAC -ACCAGCATCCCGGAATGGTGTAGAAAGGCTGACCCCGTCATAGCCAAAGCCTGGGGTCTC -CTGTTTCCCTCCTCCTCCTCCCCACTCCTCTCCCGACCCCTCCCTCCTCCACTTACCCCC -ATCCCCTGCATAATGGGTTTCTAGCTGCCTCCTCTGCCTGCCCAAACAGGACAGGCAGGA -AAAACTGGCTTGGTTCTGAGTAGGCAGTTTCAGGGCCTTAAGGAGAAATTCATCGGCCAT -TAATCAGGACCTTCCCTCCGGGGAGTTGGCAGCTTCAGGTGTGGTCTCTGGAAACAAGCC -CCACAAATTATTATCAGAGAACCTCTGTCTTGGGTGGCAGAGGCAGCCTGGTTGGGGTGG -GCACCCCGGCTACGGAAAGGAGCAGCTCCCTCCACTTTCCTTCCGGCTGCCTGTGGAGAG -GCTCGAGCGGGGCACAGTCCATGACGAGATATTAATCTTGTGTTTGGATTTTTCCTTTTT -TTTAATAAAGAAGAAAGATAAGGTATTGTGCTCATCTTGTAAAAATCAAGCACACAGTAC -ATCAGTCTATTCTACAAAGAAACACAACCTAAGCAAAGATTTGTTATAGGCAGTGGCCAG -TTACAGAAACAGTAGGACTTGCATTAGGGGTTTTGTATGGGAAAGAAAGGGAGTCAGACA -CAGACGTGATGGTGGAGACAGGGGCAGGAAGACAGAGCAGCTGACACTTCCAGAAATAGC -TGGCCAGAGGCCAGCAGGAGGGAAACACCGACCCGAGGAAAGAGAGACGGGGATTGGGAG -AGAAATTCAGAAAAGATTGAGGCACGCACACAGACAGACACACCCACCCACACACAGATA -CGGATTCAAAGAGACACGCACACTCTGAGTTTCTGAGAGTAAGCCACTGTCAGTTCCTGG -GGTGAGCCACCAGCCACATGGACACAATTTCCTCTTTTTGGTAAGTTCTTTGACCTGTCT -GAACCCCCTACTTAATTACCTATAAAATGAGTCATTGCAAGGATGACAAAGACGCTCTCC -TTGACCAAACTCCATTCAGGCTCCTTTGAGCCTTCTCCTTGATGAAGCCTCATCCTTGGC -CTGCTGAGCTCAGTGCTAGCAAGGAATGCTGCTAAGGTCCTTAGTGAGAATCTTCCCCAC -CCTTGCTAACTAACCAAGCTCCTTTCAACAACTTTTCATCACCTCCCTCACCCTGCTCAT -TGGCTATCCCCACTTGTCTCTGTTGTATTGAGAGTTGAATTCAGTCTCTCTCTCTCCTCT -TGCAATAGTTTTTTTTTTTTTTTTAAGAGACAGGGCCTTGCTCTGTCAACCAGGTTGGAG -TGCAGTAGCACAATCACAGCTCACAGCAGCCTCAAACTCCTAGGCTCAAAGGATCCTCCC -ACCTCAGCCTCCTGCGTAGTTGGGACTACAGGTGTGTGCCACTGCACCAAATAATTTTTT -AAAACATTGTAGAGATGGGGTCCTGCTTTGTTGCCAAGGCTGGTTTTGAAGTCCTGGCTT -CAAGTGATCCTCCCACCTGGGCCTCCAAAGGTACTGGGATTACAGGCATGAGCCAACCTA -TCAGCCTGGTAATCACGTAAAACAGACACATAGACCAGTGGAACAGAATAGAGAACCCAG -ATATAAATCCACACATTTACAGCCAGCTCATCTTCAGCAAAGGCACCAACAACATACGAG -CGAAAGGACGGTCTCTTCCATAAGTGGTGCAGGGGAAACTAGATAAAGATATGCAGAAGA -ATGAAACTAGACCCATCTCTCTTACCATACACAGAAATCAAATAAAAATGGATTAAAGGT -AAAACTGAGACCTGAAAGTATAAAACTACTGGAAGAAAACATTAGGGAAGTGCTCCAGGA -CATTGTTCTCAGCAAAGACTTTTTCAGTAGGACCCCAAAAGCACAGGCAACCAAAGCAAA -AACAGACAAGTGAAATCACACCAAGCTAAGAACCCTCTGCAGATCAAAGGAAAAAGTCAA -CAAACTGAAGAGACAACCCACAGAATGGGAGAAAATACTTGCAAGCTACCCACCTGACAA -GGGATTCATAACCAGGAGCTCAAACAATAGCAAACAATTAATCGAATTTTAAAATGGGCA -AGAGACCTGAGTAGACATTTCTCAAAAGATGTACAAATGGCCAGCAGGTACATGAAAAAA -TGCTCAACATCACTAATCATCAGAGAAACGCAAATAAAAAACTGCAATGAGGTCTTCTCT -CACCTCAGTTAAAATGGCTTTCGTCAAAAACGCAGGGAATAAGGGATGCTGGCGAGGATG -TGGAGAAAGGGGGACCCTCACACACTGTTGTGGGAACATTGATTAGTACAACCACTATGG -AAAACAGATGGAGGCTCCTCAAAAAACTAAAAGGGGCTGGGCCCGGTGGCTCACGCCTGT -GGTCCCAGCACTTTGGGAGGCCAAAGCAGGGGGATCACAAGGTCAGGAGTTTGAGACCAG -CCTGGCCAACATGATGAAACCCCATCTCTACTAAAAATATAAAAAATTAGCCAGGCGTGG -TGGTGCGACCCTGTAATCCCAGCTACTTGGGAGACTGAGGCAGGAGAATCACTGGAACAC -AGGAGGTGGAGATTGCGGTGAGCGGAGAGCGCACCATTGCACTCCAGCCTGGGTGACAGA -GCAAGACTCCACCTTAAAAAATAAATAAATAAAAGTTGGCCGGGCGCGGTGTCTCACACC -TGTAATCCCAGCACTTTGGGAGGTGGAGGCGGGCGGATCACAAGGTCAGGAGATCGAGAC -CATCCTGGCCAACATGGTGAAATCCCGTCTCTACTAAAATACAAAAAATTAGCTGGGCGT -GGTGGTGCGCACCTATAAATCCCAGCTACTCGGGAGGCTGAGGCAGGGGAATCGCTTAAA -CACAGGAACCCGGGAGGCAGAGGTTGCAGTGAGCCAAGATCACACCACTGCACACCAGCC -TAGTGACAGAGCAAGACTCCATCTCCAAAAACAAACAAACAAACAAAAAACACCTAAAAG -TAAAACTGCTGTATGATCCAGTAATTTCACTAACTGGGCATATAGTCAAAAGAAACAAAA -TCAATATATCGTAAAGACATCTGCACTCTCATGTTTACTGCGGGACTACTCACAATCGCC -AAAATACGGAATCAGCCTCTGAGTTCATCAGCGGATGATGGATAAACAGAACGTGGTGTG -TATACACAGTGGAATATTCTTCAGCCATACAGAGGAATGACAGCCTGTTATTTGTACAAG -ACGGAACTAGGGATCATTATGTTAAGTGAAATAAGCCAAGCACAGAAAGACAAACATTGA -ATGTTCTCACCCACCTACTAAAAAAGTAGCTCTCGTGAAGATAGAGGGTAGACGCCTGGT -TACCAGAGGTGGGGAAATGTAGCGGGGAGAGGGGGAGAAAGAGAAGTTGATTAAAGGGTA -CAAATACGTGGTTTGATAGAAGGAATAAGACGGGCCGGGTGCGGTGGCTCACGCCTGTAA -TCCCAGCACTTTGGGAGGCCGAGGTGGGCGGATCACGAGGTCAGAAGATCGAGACCATCC -TGGCTAACACGGTGAAACCCCGTCTCTACTAAAAATACAAAAAATTAGCTGGGCATGGTG -GTGGGCGCCTGTAGTCCCAGCTACTTGGGAGGCTGAGGCAGGAGAATGGCGTGAACCCGG -GAGGCGGAGCTTGCAGTGAGCCGAGATCCCGCCACTGCACTCCAGCCTGAGCGACAGAGT -GAGACTCTGTCTCAAAAAAAAAAAAAAAAAAGAAGGAATAAGACCTAGTGTTACATAGAT -CATAGTTGACAATTGCCTACTGTATATTTCAAAATAGCTAGAAGAGAAGAATCGGAACGG -TTCTAGCATAAAGCAAAAACAAATATTTAAGGCGATAGATATTCCAAGTAGGCTGATTTG -ATTTTCACAATTATATGAATGCATTAAACTATCACATGTACCCTGAAACTATGTACATCT -ATTATGCATCAATAAAAAAGAAAAAAGAAACAAGAACTTAGATTTTAAACTCAGCACTCT -CCTAGTGGGCTCCTTAAAAATATTTTTGTTTGGGAGGACAAAGTAGGAGGATTCCTTGAG -CCCGGGAGCTTGAGGCTGCAGTGAGATCGTGCCACTGCACTCCAGCCTGAGCGACAGAGA -GATACACTGGCTCTAAATATAAATAATATAAATATATATTTATGGAATAAATAAATGAAT -AAAATATCTTTGCATGCTGGTGAGCCCAGGGTACAGTCCGCCCTTGGCAGCTCGGTGACA -CAGCCAAGGCAGCTGAACAATCCTCGCCCACTAGACAGTGGAGGTCGCCCTCCAGAGGAC -CTTATCAGATGTACGTGCAAAGCAGTTTTCAAGACAGTTTTCTATTCAGAGTGTGGTTTA -GCCGTTCAGGGAGAGAGATCACAAAGGAAAACCACCTTTAGGAAAGCAGGTGAGAAAGGT -GTAAGTTCCCAGGCTTGGGGGTCCTGGCCCAGCCTAGCTGTGGGCAACCCCGGGAAGGCT -GAGCCCCGCAGGCTGTATGGACAAAGCATCTCGCTTTCCACACTGGCCACAGGTCTATCC -CTGGCAGTAAACAGGTCACAGGTGGGCAGGAGGTCTAACACCTGTAGCGAAAGAACGCAG -GAGAGGAACTGAGGCTCTGCTACCAGCAGATGCTCCAAGCACATCTCACGGGGAGGACCA -TGCACAACTCAGCTGGCCACAACCAGGAAAAGGGTGCCCAGGGCCTCAGAGCTGCTTCAG -TGGGGCCATTTCCAGGCTCCCAAGCAGTAAGGTGGGTGCCCTCTCAAGAACAGAAGCGGA -ACAGCCTAACGCTAATGTTTGGGAAGAAGAGAACAGTGATCCCCCTGGTTACCTCCCATC -TCTCTCTGCAGTTCTCATGCATCTGTGCACACACGCTCACACACACATATGTCCATCAAT -CCACTCACAATGTTTGACTTAAAGCAGAAACCATATAAAGGGCAGGATAAGGAGAAAAGA -TGAAAGGAACTGAAAAGATGCAAACAGCCACTAACACGCCAATTTGCACCTTGCACAGGG -CCTGGGAAGTAATGGCACGGCTTCTCGTTATGCATCAATGATCTCATGTTTTCATTTTAA -CAAACACCCTAATACAAAAATATGCTTTATAGGGAGGAGAGAAAATATGTTTTATAGGGA -GGAGAGAAAAGCCATTCTGAAGAGCTGGATAGGTTGCCTTTGGCCCACATGGAGTCAGCC -CCCTGCCCACGCCACCAGGCTCACGTTCAGGGCCCTCGCTGGAGAAACCTGAGCTGCAGG -ACCCGCTGCCCACCAATGCAGAAGAGAAGGCAGTATGCTTTTTGCATTGGGTGGAACAAA -AACAGAAGAAATGGGAATTTGGTGAGAAATAAGGGAGGTGGTCCTCAGAATCTGCAGAGC -AGTGGCTTCCAAACTGTGTGATGCAACCCCAGCCAGAAAAACACTTTACATCATGGCTGA -GGGCACATACGTGCACGCACATATGCACAATACAGGAAATCTGGAATACAGAAAGCCCTG -GAATTCCTAAATAACATCCTGCCCACATGGGAATTCTGCCCTAGCTGATGGCTTCTCTGA -GGCCTAGGCCCAAATCCACACCTGCTGTTTAGCCCAGAGCCAAGCCTGGGGGTGTAGGGT -CCCCTATGCATGGGTGTCCAACCCCATCCCTGTCCGGAATAGCACGGGTGCTTCTCAGTG -CCACAAATGTTGGTGGCGGCTGGGGAGGAGTGGTTCCTCCAAGGCTCCACGCCTGCCTCC -ACCACTGAGGCCAGCACGGTGGGACTGGGCTAGGGAGACAGGCAGGCTGGCCTACCCACT -GAAGGAGCCAGTCTGCTTCCACCTAGTCAGCAGCTCCAGGGAGCGCATCTCCCTCCAGGA -AGGGCAGGAGGCCAAGAGGAGCTGGAAAGGTGGGCATTTGATATCATGAGGTATAAAGAG -AGCTCCTAGGGGTCCCAGACATCAACTAATAAAAGCACCTCAGAAGTTCATAGATGGGGA -AATAGCTGTGTGAATATACCGTGTTATCCAAGTCATGCGGAGAGGAAGGGCTCGAACCCA -TGGCTACTACTCCCCACCCCCGTCCTCCTCCTCCTCTTTCCATTAAGTTTTTGTGATTAT -GAAAGTAGCTTACATTTGGTGTAGAAAATATGGAACATATGGAAAAATTTAAAAAGACTC -AGGCAAAGGGTCATGTGTCACTTATGACCAGAGGCCGTTGCTCTTTATTAACAGATGGAA -ATGTTTTCTTCCAAATTGTGCTGCACGTTTTTGGCGAGAGCATGGGGCTGTGCGGCGTCC -CCTCCCTGGCGCCCACCTGTGCCCTGCACACTGGCCTGCACTGTGGTGATCTCGCTTGGC -CCCCACCTGATTCCTGACATACAGCAGAGGAAGCTTAGGCTCAGGTGGAACAGCCTCAAC -TGATTCAGTCCCTGAACTTCCGTACACAGCCCTGGAGTCGTCTTAGAGCCATGATTTATT -TAACTGTTCTTTCATTTTACAGAACATAAAATGTATTGTTTCCAACTTTTTTCCTATGGT -AAATAATACTAAAGTAAATATCTCTGTGCATGAATCTTTTTGTATATGTTGGAATATCCT -TAAGATAAGGCCCCAGAACTAAAAGTACCCTGTCAAAGGGTGAGCATTTCCGGTTCCCCT -GCTGTGCTTTGCTGCGTTGTTCTCCCCTGCTGCAACGTTCTCACTCCACAATCCTGGGGC -AGGTAGGGGAGGCCCAGCTGAGTTTGGATCATAATCCTGAAAGACACAATCCCAAGCACC -ATAATGTGGAATGTTGAAATCCCTAAAGATCAAAATCCCTCAAGTCTAAAATCCCTGATA -TTTCAGATGACCACAGCTATAGGGCTAGGTGCACACAATTAGTAACCGTAGTGATATACG -TGTACACGTTTCTCTTTTGACTTATTTCTTTATGGTCTGTCTTCTTATAACTGCTACACC -CATGCCACCGTCATTAGTTACCTCAGTGTTTATGCAAAAATACCTGTTATCGTTGCCTAT -TTTATTGTGTAAAGTGGCCTATGAAATGTTCTGTTGTGTTTTTATGTTTCTCAAATACAT -ACCTTTTAAAAATGTAAATAAATAACATCGACATTATTTTTTCCAGATTTATACTTTTGG -GATTTTGATCTTTGGGATTTCAGGATGAGGTATTCGGAGCTGTGTCTTTGGGGATGATGA -CTGGCTCCTGTGCCGTCCCACCCATCTTTGCGGCATGGGACCTTGGCATCCCCACCTCGG -CCCTGGCTCTACCTGCCCTCACAATGGACCAGGCCAACTCAGTCAATGTGGAGGCAGCAT -CAGGTAGACCTGGGGCTGAAACTCAACACTGGTGTTCACCTTGACCTAGCTTCTCTGAGC -CTCAAGGTCCTCATCTGGACACCAGTGGGGTTAGGGGCTGAGGCACATCAGCACTAAGCA -GGAGAGCTCATCGTTGCCATGCATCAGCTGTGGCTCTAGAGCCGAGACGCTCCCAGCTGT -GTAGGCTTCCCAGCAGTGCAGACCCCTCTCTAGAGCCGAGATGCTCCCGGCAGTGCAGGC -CCCTCTCTAGAGCCGAGACGCTCCCGGCCGTGTAGGCCCCTCTAGAGCCAAGACGCTGCA -GGGTTAATCAGGGCTGCCCAACAGTCCATCCCCTCTTCTCTCTCTGAAATCAAGAAACAT -TCCGAATTCCAAAATGCAACTGGTCCCAAGTGTTTCAGTTAAGGGACTGTGGCCCTGTGT -AATGCCAGGCAGTGACAAGGACTGTGACTGGGAGCCATCGTAAGTCGATGCTGAGTGCCA -AAGGGAGGAAAGGAGGCAGCGGTCCTTAAAGGGCCCACTGAGCTCAGATCCCACGTCTGA -GCCTCCGCCTTTCCGTGCAGTCCCGGAGATGGCACACAGCCTTCTGCACGAACCGCAATG -AGCTGGGCTCCCTCATCACCGCTAGGAGCACTCTGAGAAAGCAGGGCCATTCCACGGGGT -TCTGCAGGAGAACGGCGAAGGGTGCTGTTCAACCTGCTCAGTCAGTTGCTAGGTGAGGAG -AATTTAGTATTCATAAGTGAAAATTTCTAAGTTACTGGAATTAATTATGGGGTTTGATTC -TACATCATCCAGAAAAGCCTGGATGCCACACAGACTCAATGCTGAAAGCTCCCAGTGCAC -CTGCACAAACACACCCACACATGCACCCATATCATATACACACGTGCAAACATGTTCACA -TTCACACTCACTCCTACATACTCGGATCATATACACATTTGTGCACACGTGTTCATATTC -ACACTCCTACACACCCAGATCATACACACATACACACACTTGTGCATACACATTCATGCT -CACTCCCACACACCCAGATCATATACACACTCGTGCACACATGCTCACATTCACAATCAC -TCATACCCAGATCATACACACACTTATGCACACATTCACACTCACTCATACATACACAGA -TCATATACATACTTGCGCATACGTGTTCGTATTCACACTCCTACACACCCAGATCATACA -CACATACACACACTTGTGCATACACATTCATGCTCACTCCTACACACCCAGATCATATAT -ACACTCGTGCACACATGTTCACATTCATGCTCACTCATACACACCGATTGTACACTCGTG -CACACATTCACACTCATACACACCCAAATCATACTCACATTCATGCACACATGTTCACAT -TCATGCTCACTCATACACACCCAGATCATATATACACTCGTGCACACATTCACACTCATA -CACACCCAAATCATACTCACATTCATGCACACATGTTCACTCATGCTCACTCATACACAC -CCAGATCATATATACACTCGTGCACACATGTTCACATTCACACTCATACACAGCCCAAAA -TAATATACACATTAATGCACACAATACATATTCATACTTGCACACACCCAAATCATATAC -CCACTCACACACACATGTTCACATTCACACTCATACACACTCAGATCATAAATACATATG -TACACATTCACATTCATACCCTCAAATCATACGCACACTAGTGTATACATGTACACACTC -ACACACACAAATACACACTCATACACAGTCATACACACTCACACATACCCCCAAATCATA -TACACACTCATGCACACCGTCACACATATAATCCAAACACACAAAAATATATGCATGCGC -TCATTCATACACAATCTCACACATACATATACAGCCATGTGGGATTTTTCTGCCATTTTC -AGAAATGTAAATTTTGTAGTTCCTGCTTTTTAAAGACTATAAATTATTTTTAATTTACCT -TCATTCTCAATTTTGTTTGTTATAAGTAGCTTGATTGTCATACAGCATCCAACGACGCAT -ATTTCCTTTATTTTTTTTGAGATGGAGTCTTGCTCTGTCACCCAGGCTGGAGTGCAGGGG -CGCGATCTCGGCTCACTGCAACCTCTGCCTCCCGGGTTCAAGTGATTCTCCTGCCTCAGC -CTCCCGAGTAGCTGGGATTACAGATGCCCATCACCACGCCCAGCTAATTTTTGTATTCTT -AGTAGAGATGGGGTTTCACCATGTTGGCTAGGCTGGTCTTGAACTCCTGACCTCATGATC -CACCTGCCTCGGCCTCCCAAAGTGCTGGGATTACAGGTGCGAGCCACCGTGCTCTGCATA -TTTTCACGTTAAAAATGTTTTATTTAAAAAAAAAAAAAAGATGTCCAGAAGAGTTGCAAA -GACAGTACTGCAACTTCCCACAGACCCGTTCACCAGCTTCCTCTCACTTGAGCATCTTAC -ACGCAATGAGGCACGTGTAGAAACTGCGACACTCACACGGGTGCCATCTCAGCAGCTCAC -GGTGTGGAAACTGCGACACTCACGCGGGTGCCATCTCAGCAGCTCACGGTGTGGAAACTG -CGACACTCACGCGGGTGCCGTCTCAGCAGCTCACGGTGTGGAAACTGCGACACTCACGCG -GGTGCCGTCTCAGCAGCTCACGGTGTGGAAACTGCGACACTCACGCGGGTGCCGTCTCAG -CAGCTCACGGTGTGGAAACTGCGACACTCACGCGGGTGCCGTCTCAGCAGCTCACGGTGT -GGAAACTGCGACACTCACGCGGGTGCCGTCTCAGCAGCTCACGGTGTGGAAACTGCGACA -CTCACGCGGGTGCCGTCTCAGCAGCTCACGGTGTGGAAACTGCGACACTCACGCGGGTGC -CGTCTCAGCAGCTCACGGTGTGGAAACTGCGACACTCACGCGGGTGCCGTCTCAGCAGCT -CACGGTGTGGAAACTGCGACACTCACGCGGGTGCCGTCTCAGCAGCTCACGGTGTGGAAA -CTGCGACACTCACGCGGGTGCCGTCTCAGCAGCTCACGGTGTGGAAACTGCGACACTCAC -GCGGGTGCCGTCTCAGCAGCTCACGGTGTGGAAACTGCGACACTCACGCGGGTGCCGTCT -CAGCAGCTCACGGTGTGGAAACTGCGACACTCACGCGGGTGCCGTCTCAGCAGCTCACGG -TGTGGAAACTGCGACACTCACGCGGGTGCCGTCTCAGCAGCTCACGGTGTGGAAACTGCG -ACACTCACGCGGGTGCCGTCTCAGCAGCTCACGGTGTGGAAACTGCGACACTCACACGGG -TGCCGTCTCAGCAGCTCACGGTGTGGAAACTGCGACACTCACGCGGGTGCCGTCTCAGCA -GCTCACGGTGTGGAAACTGCGACACTCACGCGGGTGCCGTCTCAGCAGCTCACGTCCAGG -ACCCCAGGCTGCACTGGCCCTCACGCCTCCTTAGTCCCCTGCACCTGTGACCCTTTCCTG -GCCTGTCTTCGCTTCACCGCCTTGACAGCTTTGCAGAGTGCTGCTCAGGTATTCTGCAAG -ACGCCCCTCAATTGGTGTGTGTGTGATGTTCTCTCTGATTACATTGGAACTGTGCGTTTG -CGGAAGAACACGGCGGGGGGGGGGGCGGCGCTCTTCTCATCACGTGCTCTCAGGGGCCAC -GATGTCAACATGCCTCATCACTGGTGGTCTGGACCTTGATCACACGGCCAAGGTGAGGCC -TGCCAGGTCTCCCCACGGGAGAGTGACTGTTTTCCTCTCCATGTCCTGCTGGTTAAGAGT -GAGTCATGAAGTCCAGCATGAGCTCCAACTCCTACAGGAAGGAGCATCAAAGAATTTGGG -CACCGTGGTAATTACTGAACATTTAGGGGAGACACTTTGAGACTATACAAATATCTTCTT -TCTCCTTAAACTTTGCACAGGAATTTTAGCATTCCTCAGGGGAGCTTGCCTGCAGCACTG -ATGGTGATTTTCTTTTTTTTCTTTTCTTTTCTTTCTTTCTTTCTTTTTTTGAGACAGAGT -TTTGCTCTCATTGCCCAGGCTGGAGTGCAGTGGCACAATCTCAGCTCACTGCAACCTCCC -GGGTTCAAGCGATTCTCCTGCCTCAGCCTCCCAAGTAGCTGAGATTACAGGCATGTGTCA -CCAGGCCCAGCTAATTTTGTATTTTTTTGTAGAGACAGGGTTTCACAATGTTGGCTAGGC -TGGTCTCGAACTCCTGACCTCAGGTGATCCACCTGCCTCAGCCTCCCGAAGTGTTGAGAT -TACAGGCACGAGCCACTGTGCCCAGCCTGATGGTGATTTTCCCTATTTACTCCACATTTC -TTGTTTGGAATTTGTTCCAAGAAAGGCCTGTCCCTTTCAGTTTTTTGTTTTGTTTTGTTT -TGTTTTGTTTTTGAGACAGAGTCTTGCTCTGTCACCCCAGCTGGAGTGCATTGGCGTGAT -CTTGGCTCACTGCAAGCTCCACCTCCCGGGCTCACACCATTCTCCTGCCTCAGCCTCCCG -AGTAGCTGGGACTACAGGCGCTCGCCACCTCGCCTGGCTACCCTTTCAGTTTTAATTTAT -TCAATAATTTATTTATATGCTTACAAATCCATGGACATTCATTTTATTCTTTGGGGCATA -ATCCGATTTGTGTGTGTGTGTGTGTGTATGTCTGTGTGAGTGTGTGTGCACTCAAATCAT -TGTAGCTGTGGCCACTGGGAGCTCTTACATTTTGGGTTCCATGCCCTTTTGAAATGTCCA -CAGCTTTTTAAAAATTTTATTTTTGAGCATTTTCTTACTTCCTGGGACTACAAGATGCTC -CAGGTTCATCTTGTATTTTCTCTCCCACATCCCAATTATCAGCCATTTCTCCAGGGAGAC -TTGGCTCCTTTTATTGAAGATGAAATTTAGAAACTAACATCTGGGCATGGAATGTGCTTG -CTGCTACTGGGGTGTCCCCTCTCAAAGGACAAACCCAGGATCTACAGATGTGTGTGCTAA -GCCATGTATGTACACGCACGTGTGTGTGTATATATTTAACCTATCTGTATATATGTATTA -TGTAAACATGAGTTCCTGCTGGCATATCTGACTATAACTGACCACCTCAGGGTCCATTCT -GATCTGTATATATGTATCATGTAAACACGACTTCCTACTGGCATATCTGACTGTAACCGA -CCACCTCAGGGTCCATTCCGATCTGTATATATGTATCATGTAAACATGATTTCCTACTGG -CATATCTGACTATAACTGACCACCTCAGGGTTCATTCCGATCTGTATATAAGTATCATGT -AAACACGAGTTCCTGCTGGCATATCTGACTGTAACCGACCTCCTCAGGGTCCATTCTGAT -CTGTATATATGTATCATGTAAACACGAGTTCCTGCTGGCATATCTGACTATAACCGACCA -CCTCAGGGTCCATTCTGATCTGTATATATGTATCATGTAAACATGAGTTCCTGCTGGCAT -ATCTGACTATAACTGACCACCTCAGGGTCCATTCTGATCTGTATATATGTATAATATATA -TTATATATGGACCTCAGGGTCCATTCTGATCTGCATATATGTATAATATATATTATATAT -GGACCTCAGGGTCCATTCTGATCTGTATATATGTATCATGTAAACATGAGTTCCTGCTGG -CATATCTGTCTATAACCGACCACCTTAGGGTCCATTCTGATCTGTATATATGTATAATAT -ATATTATATATGGTCCTCAGGGTCCATTCTGATCTGTATATATGTATCATGTAAACATGA -GTTCCTGCTGGCATATCTGTCTATAACTGACCACCTTAGGGTCCATTCTGATCTGTATAC -ATGTATAATATATATTATATATGGACCTCAGGGTCCCCGCTGGCTTTTCCATGACTTCCT -TATCCAGCTGTGAGAACCCTGACTCTTACTACTGTATTGACTTATTTGTGAAACCTTAGT -ATATATAAAAGTAGTTTCAAAGTTGCTAACATGTATTGCTGTGGGAAACAATTTTACCAA -TTGGAGTTTAGTGCTTAGATATGCAGAGTTATTTGATTCTTTCCAGAATCTAATCAAAAC -ACTGTTTTTGGACTTACCCAGGTCAGCTCCTTTCTGCCCACTCTTTCAGCGCAGGCGTGT -CCTGCTGTGGAACACACTCTGGGATTCCTGTGTGGGTCTGTACCCATCCTGTACCCGTCA -GGACCCCCGGGCCCTGACTCTTGATGTTGTTCTTGCTCCTCTTGTTGATCTTGTTGTTCC -CACAGTGAGGTCCAGTCCTGTGGGGTTTGACAAACACAGCATCACGTACCCAACTCTGTA -GAGCCACACAGAAGACTTTCATCCCTCAAAAATGGCCCCAGTTCGGCCCCTCGGTAGTAA -ACTCCTCTCCCCTCACTCACCCACTGGCAAATACTGATCTGTTTCTGTCCCGATAATTGT -GTCTTTCCATATACACAAAAGTGAAGTCTGAGGGTGAGGCCCATGGCCTTGGGAAGCAGG -CATAAGTTGGCGGGGGTGGGCACACAGGGTCACCGCGGAAGAAGATCCATGCTGCCCACA -CAGCCACATGTGGGACAGGGCAGGACCAGCCCCCCAAGCTGTGAACCTCGCCCGAGGCTA -TGCCCCACTCTGGAGCAGAACGGCCTCTGCAGAGCTTCCACCATGCACATAGGCTGTGCA -CAGCCAGGCCAGGAAGGGGAGGGCCCCTGTCTGCAGAGACAGGCCCATCCTGGACAGGAG -GGAACAGCATTCCAGGCAGATCCGCCACTGGCTGCTGTTCCCAGAGTGGCTGTGTCCCCT -CTGCAGCGTCCATGCCGGCCTCCCCTGCCTCCCTCTGCAGCTGTCCACGCCCAGCCAGCC -TCCCTGCCTCCCTCTGCAGCTGTCGCTCTCCACCCTCCTCTCCTTTCTTCTCTCCATCCC -CCCTCCATCCCCCTCTCCTTTCTCCTCTCCATCCCCCTCTCCATCCCCCTCTCCATCTCC -CTCTCCTTTCTCCTCTCTAGCCCCCTCTCCTTTCTCCTCTCCATCCCCCTCTCCTTTCTC -CCTCTCCATCCCCCTCTCCTTTCTTCATGGCTCTTTCCCTTTCCTGCCACAACTGAACTG -AGTGCAGGTGATTTTCGCTGCCTGCTGGCTTTATTCAGCTTCAACTTCTTGACTTTAAAG -GTGGATGCAGGAAATGTGTGTCTTGTGTCACACATGGAAATGTTGCTGAAATAAGTTACT -CTTCACTGATGTGGCCTCGAGGGTTTTCTGCTGGGTTTCTGGACCTTGTAAGCAAAGCAG -ACCCTCACCCGACTGACCTCCTGGCTGTGACGATGTGTGTTTCTATCCCACACAGGGAGG -GTGTTTATGGTCTGAAGTGAGGCCTCTCATTAACTCCTCAAGAGTCGATTGAAGCACAAT -TTATTAGAGCCCAGAAATCATGGCAATCCATTCCCACAAGCACACAGCACAGCTAAACCA -GCTCCAAGGAGGGTCCGAGTGTCCACAACTGCACCCCAGGCCCATTGTGCCTGCCGCTGG -AGAGTGTGGGGCCCCTTGGCCCCTAAAGGTTTGCTGAGAAGTCACTGACATGAGACAGAT -GGATTAATAGGAGAAACGGTATGCAAATTTATGTGATGTGTACATATAAGAACCTTTAGA -ACGAAGACCCAACGATGGGGGAAATTGTCCATTTTTATGTTTAGGTTTAATAACGTATGA -ACAGTCCTCTAAAAAAAGGATTGGACACAAAGGGCTTGATCTAATGTGAATAGACTGAGT -GGGAACCCAGCAAGGTCTGTCTAGATTTGTCTTCATCTCTGAGCATTTTCTTCTCTGGAC -GTGGGGCAGGGCCCTCTCTGGAATGACAGTCTCATGACCTACAGTCAAACAAGGGATGTT -GGATCATTTCTCTCTAGTCAGCTCTTATATAGAAAGGTAGACAGAAAACTGAGTAATATT -TTTAGGTTTTCTGACCAGCTTTGGGGAGAAGGGGTTCTGATTTCTGTGACCGGCCTTGGG -GAAAAAGAGAGTCTGGTTTCTACAGCGCCTTCAGGGAGAATGAGACTGAGAGACAGGAGG -GCAGGAGAAGGTCAGAGACAACTTTTGCTTCTGAGGCTGCTGCTGAGGACTTCATTTTGG -GGCGTTGTTTTCTGAGCCCCAACAGAAGGAAGGAAGCCTCTCCCTCCAGGGGTCAGTCCT -GGGCCTCAAGGGCACCCTCGAAGCAGGCAGCTCAGCTCACAGAGCTCCCCTCAGCCATGT -CCTCCACCTGCCCTTCCTTGGTCCAGCACCTCACCTGCACACACCTGTCTGGAGAGTCCC -CAAGGTTGGAGAGCTGCTGAGTCAGCTGGGCCGAGCACACAGCGCAACACTTCCTTGTGC -CTCCTAACCAGGATGGGCGACACCAGCCCATTTTATGGATGGGACAAGAAGAAGCTGGGC -TGACAAGCCCAACATAGTGGAGCCAGCAACAGGCTTTTACTCTCCTCTCTGTCTCTTTGT -CTCTCTCCCCCACCGCACCTCCATCCGCTCCATTCTCCTCTCTGCACATCAGCTTCCCAG -ACAATATTCTTGGTTTCTGTGGCTCCCAAACTGAAGCTTCCCCACAGTGGCTGCAACTAT -CCAGACCTGGGGCCACACTTGGGCCTCCAGGCAGGGGATCTAGTGATCACATTCTGGTCA -TGTCATCAGGCCAACTTGGCTGAGCTCTGCCCTCCTTATCTCTCTTCTCCCCTCGAGCCC -TCACCCTGGTTACCTGCACAAGTAAACTTGCCCCTAACTGACCCCCTTTTCTCCCTCCAT -GTCCCTCAATACAACACTAACTCTGGCAAAAAAGACCAGCCTGGCCAGGTGCGGTGTCTC -ACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCGGGCAGATCACAAGGTCAGGACATC -AAGACCATCCTGGCTAACACGGTGAAACCCCGTCTCTACTAAAAATACAAAAAATTAGCC -AGGCATGGTGGCAGGCACCTGTAGTCCCAGCTACGCGCAAGGCTGAGGCAGGAGAATGGC -GTGAACCCGGGAGGCGGTGCTTGCAGTGAGCCGAGATGGTGCCACTGCACTCCAGCCTGG -GCGACAGCGAGACTCCGTCTCAAAAAAAAAAAAAAAAAAGACCAGCCTGAAGCAGAGATT -GGGTCCCAGCCTGGCTCTGCCTGGCCCTCTGCTCCCGCTTCACCTCACAGACAGAACGCT -GCCCTGTGGAGGGGTCCCCGGACCCTTTGGTGGGTGCCAAGCGGGTATGGAGGCCAAGGC -CTGAGTGGTGAGAATAGTCCAGGGGCTAGCGCTGCGTGGGGAGGGCGAGCTCAGAGAGCA -GGGGAGCCTGACCCTGCAGGTCAAGACTTCTGTCTGAGAGAAATGAAAAGCTGGGGATTT -TAAGCAAAGGAATGCCTTGACCCAACCCTCACAACTTACATAATAATTAACTTAAAAGGA -ATCATAAGTTTAAACAGAAAATCTATATAAGAGGTTTACAGTTTAATTTAAAAACTATAA -TAGGTTTATAGTTTTTAAATTAAAATTTTAAATATAGTGGTTTATAAAACTTTGAGAAGA -AAACATAAAATCCCTATGAATGCTGCAAAAGTCACTGTTGAGAGAATGAAAACACAAGAC -ATAGAGTTGGAGAAAATATTTGTGAATCTCATATCTGGCAAAGGAATTGTATCTAGAATA -CATAAAGAACTCTCAAAATCCAACAGTAAAAACACCAAATAATCCAGTTACAAACCGGGG -AAGGATTTGAACAGATGCGTCACCAAGCAAGGGATATGGATGGGAAATAAGCTTCCATCA -GCCACCAGGGAGATGCAAATTACAGCCACTAGGAAACGCTTTTCATTCATTCCGGGATGG -CTGAAATGTAAGCACGGAAAATGCTGGGTGCCCGCAAGAACGCGGAGCAGCAGGCACTCA -TTCCCGATTAGCGGGAGCGCAAAGCGAAGGGGCGGCCTGTGGCGTTTTCCTGTAAAGTTG -GGCACACGCTTCCCACATGACTCAGCAATTGCACTTCTGGGTATGTACCCGAGAGAAACA -AAAGCTTATGTTCACACAAAAACCTACAACGCAAATGCACAAACAGCTCTATCCAACAAC -CCTGGAAGCAACCCAAACACGCTTCAGCGGCACAGGCGCCTCCACGCGGAACCCCACGCG -GCGCTCAGCACGGACGAGGAGGGAGCCGCGCACGCGCGGTCGGCTCGGCGAGGAGCCGGT -CTCCAAGTGCCGCCAGCTGCGGGATTTCCTCTGCAAAAGACAAACCACAGGGAGAGCTGC -CGGGGCTGGGTGGGGGAGCGTGACTGTGAACGGAGTTCTGGGGGTGATGTAACTGTTCTG -TATCCACAGTGTTGCTACATGAATCTATAAATGTGTTAAACTCATAGAACTGTACACCGA -AAAATAGCAGTTTTGCTGAATGTTAATTCAGAAATGAAATTAAAATTTTAAATTAACAAC -AAGCAACTTTACAAGAGAAAAAAAAAAACCTCATTTCCTCCCCACAAAGCCACCTCATGA -GCCTGGGTGGTGCCTAGCCAGTCCTGCTGCTGAACCTGCTCTGACCTGGCCTAAGGGTAG -GACTCGAGGCTGGGAGCCAAGGGCCAACCACAGGACAGGCAGCAAGACCCGCTTCGCTGG -TCTGTCACACACACCGCACCAAGTCGGTGTTCAGGATAAACCGGGGCACACTCTGAGCTG -GGCCTGTCTCCGGCTTCAACCAAAAAGCCTGAGCTCTGGCAGGTGAAGGACCAGACGTTT -CTGTGGGGCTATGGACTTGTCTGGGAGGCAGCCACCTCTAAGCCACCCAGGATGGTTTCG -GTTGTGTTTGGATGGAGTTCTGAGTTTTGCCAGTTAAAATTCCCCCTTCAGGAGCTCTCT -ATGGGGGTAAAGTGCAAGATTTGGGGTAGAAAAATGACAAGTCAGAGGACTGGAAGGAAC -ATTATGGACTGTCCTCCCTTCTGCCTGAAGAGATGGGGAGACTCTCCCAGGCCATGTGGA -AGACCTCACAGGGGGACCAACTGCTGCCTTTCAGCCTGGCCGAGGGAAGAGCCCCTGACT -CAGCCTCCGCAGGAGGAGGTGGGCTGGAACCAAGTTTCCCTGCATCAATCCAGGCAGGCA -GCCCCGAACAGTGCACTCCAACATGGGATAGTGAGCCAGCTTGGGGGACAGCAGCTGTCT -AAACAGGAGCATGCAACCCCCGTGCTGAGAGTTCCCCAGGGTCACGACTACCCAGAGTCA -GAGCTGCCCAGGGTCACAGCTACTCGAGGTCAGAGCTGCCCCAGATCAGGGCTGCCCAAG -GTCAGAGCTGTCCTGGGTCAGAGCTGCCCATGGTCAGAGCTGTCCTGGGCATCAGAGGCG -CAGAGGTGGGAAGGGCTGGCTTCAGGTGGGAGTTATAGGTGGGAGTTATGCTACAAAGGG -TCTTGAAGGCCAGTGTTGTTGACAGGGTAGGGTGCCTGGGTAATAGCAGAGGAAGAAAAA -GGCTTAGAGTTGGAGGGAAAAACATGGAGTTGGGGGAGTGCACCTGCCCCCTCAGAGACC -ACAAAGCCTCCCCAGGGCTGGGCTGTGGCTGCTGGAGCTCCCAGACCATGCCAAGTGTCA -GAGCCTGGGCAAGACCCTCTGGGGCAGCCCGGAACCACCAGAGGTCAGAGCTGGAGGAGG -CTCAGCTGGGGCCCTTGCACCAGGCAGGAGGCCCAGAAAAGAGACAGTGCTCTTGAACTG -CAGGAAGGCAGCTCCGTAGAGAGGCAAATCTCACTCCAGCTCGGGCAATACTCAACTACA -CGGACGTGGATGCTCTCAAGGGGGCTTTGGGGCATGTGGTGTCGGCATTGGACCCAAATA -TGGGCTCAAAGCTTTCCTTTACCATATTCCTTCTACATTTTTCTTGCAGATTGAGAAGGG -ATAGGGAGGAGTTTAGGGAAGTGAGTGAAGCAGGAAGATGTTGACCAAGGGAAGTTAATT -CCATAAAGAGGAGGATGAGGGGACAGAAAGGCAGGAGGAAGAGGAGGAGGAGAATCTTTG -CACAGGGGGTGTCAGCTGATGGGGGCAGCATGGGTGCCCATGGAGCCCTTTAGGGGTCGT -TGGTTGTGTGCAGAGAGGCCACAGCAGGCGAGGCAGGCAGTGTCTACCACCCCCAAGGAG -ACACCAAGAATCCCTGTCCTTAGGAAGTCCCCTCTTCCTCCTCTTGAGTCTCATCTCGGA -AAGAGGGAGCTGTCAGTCAGAGCTCAGGCCAAACACTGGGGCTAATAGGGGTGAGAGCAG -GGACCTGTGGGGTCCTCACCACTGTCCCCTTCTCACCTTTCTGGCTCAGGCCAGGCTCAG -CCCCCAGTGGTCTATTGTCTTTCTATCTGTCATCTATCTACCTACCCACCTATCTAACCA -TGCCATCTATTTCATCTATTTTTATCTATCAACCATCTATCATATATCTACCTACCTACC -TTTCCATCTATCATCTAGTTCATCTATTGCTATCTATTATCTAATTTGCCTATCAAGTAT -CTATCCATCATCTATTTCTATCATCTATCCATCACCTGTTACCTATCACCCATATACCAC -CTATCCCTATCTATCATCTATCTAGCCAGCAATCCACCCATCATCTACTTCATCTATTTC -TACCCGTCTCCCACCCCCTCTCCCCACCCCTCACCAGAGAGTATGCAAGCACGACCACGT -CAACAGGCCCTGAAGTCACAGGTTCACACAGCACGTTTTCTGCTCCATCACGTGTATGGG -GCAGGGGGCAGCAGAGCTGGGGGAGAAGAGATAAAGGAATTATGTCAAACAGGGACTGTC -TTGTCTGCCCCAAGGGCCTTTCCTCATCTATAAAGCAGATTTTTCTTGTAGAGCACCACG -AGAGCTGTGAAATGGGAGTGAGGGGTGAGGCAGGCCATGGGGCCTTCCACAAGGTGGGCA -AGATGGTTGTCTCTGGGGAACCAGCTGGCCAGAGGGGGCCAAGTGCCAACCGGTCTGGAT -GAGAGCAAAGCAGCAGGCAGAAGGTTACAGAGGCAAGTGTCGGCACCAGGGGTGAACGCT -GGGATTTTTCAAATCCAAGAGGCATTTCAAGTAAGGGGAAAACCTCCCCCGGGGCTGGGC -TGAGAAGCTAGTCGGGTGATGGGATGAGTGAGAATGACAAGTTGCGTCTGATTGTCCTGG -AGACCTGGCTGAGAACTCTGTGTGAGTGTCTTAGGTAGACGGTTACACTTGTTTTCAGTG -AGAGTCAGTTTCCATAGAGAACTGCATGGTAGTCACCAAGAACCGAGGGGGCCCAGGAAT -GCCCCAGCAGTGGTCTGGAAGGGCTTGTGGGGCTGAGCAGGAGGTGGGTGGGGACCGGGT -GCAGGCAGAGGGAATTCAAGGGTACAGAGGCAGAGAGATGGTGCCGCCTGGGGAACGCAG -CGCACCCAGGACAGAACAGGCCTGAGAGCCACACACACTCACAGCGGCTTCCCAGAGTGT -TTGTTTTCTATGTACCAAGATGCTCCCCCAAACCCTCTGCAGCCTGTTCCCTGCCTTGGG -GGTCCTGAGGGCCACCCTTCGGGTATGGGGTTCAGGTCGCTATTCCTTTCTCGATGCCCC -TGGTGTGTCCATGGGATGAGCTGACTGGCCCACCTAGTGGGAGCCTGTGCACCACGGTTC -GTGTGGCCCAGGGGAGGAGGTTTTGCCTTTCCTGGACCCCACTTTATGAAAGGAAAGCCT -GAACCCCTGGGCCAGCTAGGGGAGTGAGCTAGGGTGGAGGGCAGTGCTGGTCATGGAGGG -CAGTGTCCAGCCCTCTGCTCACCAGCTCCAAGAGTGATTCTGGAAACGGAGCCCAGTCCC -TGGGCCCAAACCTTTGCCTCTGTCCTTCTTTCTCTCTACAAATTAGAGGCCACATCCCTG -GCCGCTGAAGCCTTGTACCCTGACCCACTGTCTGAACCTGATGGAGTCTAAATGCAGTGA -GCGGGTGCCAGCCTTCCCTGGAGCTCTGCAGAGGCAAGGAGGGGGTGGATGGAAAGACGG -GAGTCCCTCCCCTTAGGTGAGGGGGGGAACTAGGGCCCGGGGAGATGCCCAGGCCTGGCG -GCCGGCACACGCGGGTTCTCTGTGGCCAGCAGGCGGCGCTGCAGGAGAGGAGATGCCCAG -GCCTGGCGGCCGGCGCACGCGGGTTCTCTGTGGCCAGCAGGCGGCGCTGCAGGAGAGGAG -ATGCCCAGGCCAGGCGGCCGGCGCACGCGGGTTCTCTGTGGCCAGCAGGCGGCGCTGCAG -GAGAGGAGATGCCCAGGCCTGGCGGCCGGCGCACGCGGGTTCTCTGTGGCCAGCAGGCGG -CGCTGCAGGAGAGGAGATGCCCAGGCCTGGCGGCACACGCGGGTTCTCTGTGGCCAGCAG -GCGGCGCTGCAGGAGAGGAGATGCCCAGGCCTGGCGGCCGGCGCACGCGGGTTCTCTGTG -GCCAGCAGGCGGCGCTGCAGGAGAGGAGATGCCCAGGCCTGGCGGCCGGCGCACGCGGGT -TCTCTGTGGCCAGCAGGCGGCGCTGCAGGAGAGGAGATGCCCAGGCCTGGCGGCCGGCGC -ACGCGGGTTCTCTGTGGCCAGCAGGCGGCGCTGCAGGAGAGGAGATGCCCAGGCCAGGCG -GCCGGCGCACGCGGGTTCTCTGTGGCCAGCAGGCGGTGCTGCAGGAGAGGAGATGCCCAG -GCCTGGCGGCCGGCGCACGCGGGTTCTCTGTGGCCAGCAGGCGGCGCTGCAGGAGAGGAG -ATGCCCAGGCCTGGCGGCCGGCGCACGCGGGTTCTCTGTGGCCAGCAGGCGGCGCTGCAG -GAGAGGAGATGCCCAGGCCTGGCGGCACACGCGGGTTCTCTGTGGCCAGCAGGCGGCGCT -GCAGGAGAGGAGATGCCCAGGCCTGGCGGCCGGCGCACGCGGGTTCTCTGTGGCCAGCAG -GCGGCGCTGCAGGAGAGGAGATGCCCAGGCCTGGCGGCCGGCGCACGCGGGTTCTCTGTG -GCCAGCAGGCGGCGCTGCAGGAGAGGAGATGCCCAGGCCTGGCGGCCGGCGCACGCGGGT -TCTCTGTGGCCAGCAGGCGGCGCTGCAGGAGAGGAGATGCCCAGGCCAGGCGGCCGGCGC -ACGCGGGTTCTCTGTGGCCAGCAGGCGGTGCTGCAGGAGAGGAGATGCCCAGGCCTGGCG -GCCGGCGCACGCGGGTTCTCTGTGGCCAGCAGGCGGCGCTGCAGGAGAGGAGATGCCCAG -GCCAGGCGGCCGGCGCACGCGGGTTCTCTGTGGCCAGCAGGCGGTGCTGCAGGAGAGGAG -ATGCCCAGGCCTGGCGGCCGGCGCACGCGGGTTCTCTGTGGCCAGCAGGCGGCGCTGCAG -GAGAGGAGATGCCCAGGCCTGGCGGCCGGCGCACGCGGGTTCTCTGTGGCCAGCAGGCGG -CGCTGCAGGAGGGGAGATGCCCAGGCCTGGCGGCCGGCGCACGTGGGCTCTCTGTGGCCA -GCAGGCGGCGCTGCAGGAGAGCTCAGGAGCAGGGGCCTGGGCCTGCTCCGGGGGAATCCG -CCCACCCCACCGCGGCGGCCTCTCCTGAGGTTCCCTAGTGGCCGCGAAGGGTGGGCTCAG -GGTGAGGGGTCAGGCCACACCAGTGGGTGCGGGGATGGCTGCGGCCACGGGAGGGCGTCC -AGGGAGGAGGCCGGAGCTCAGGCCCACTCTGCACACCCAGCCCGCCACCTCCCCCGGCTC -TCTCTTCCTTCGTGCACATTCTGGGGCTCATGCTTCTGCTGTGGTCCCATTTAGCCAACC -TGGCCAGCCTTTCATGCCTGCTTCATGGGTGAGACGTGGAGGCCAGGTCAGCCGCAGAGC -CCGGGGCACACGCCGCAGCCAGCACAGCAGCAGGTGGGCGTCTGCGGCCGGGGCCAGCGC -AGGGCCCACTGGGCCTCGGAGGGGCCTCCCTGCCGACTCTGCCCCCGTCCTGTGGCCGTA -AGTCCACCCAGAGCGCTCGATCTTCCGTCCACCAGGCCAGGGATGCGCGCAGAGTAAGGA -TGTGTGTGTCTACGCATGTGGGGGTGTGGGTGTGACAGGGTGTGTTCTGTGTGAGAACAT -GTGTGTAGTGTCCACATGTCCTCTGTGCGTGAGTCCCTGTGTGTGATGTTGTGTTCTCGG -TGTGAGTTCATGGGTGTGATGGGGTGTGTGCTGTGTGAGAACGTGTGTGTAGTGTCCACA -TGTCCTCTGTGCGTGAGTCCCTGTGTGTGATGTTGTGTTCTTGGTGTGAGTTCATGGGTG -TGACGGGGTGTGCTGTGTGAGAACGTGTGTGTAGTGTTCACATGTCCTCTGTGCGTGAGT -CCCCGTGTGTGATGTTGTGTTCTCGGTGTGAGTTCATGGGTGTGACGGGGTGTGTGCTGT -GTGAGAACGTGTGTGTAGTGTCCACATGTCCTCTGTGCGTGAGTCCCCGTGTGTGATGTT -GTGTTCTCGGTGTGAGTTCATGGGTGTGACGGGGTGTGTGCTGTGTGAGAACGTGTGTGT -AGTGTCCACATGTCCTCTGTGCGTGAGTCCCTGTGTGTGATGTTGTGTTCTCGGTGTGAG -TTCATGGGTGTGACGGGGTGTGTGCTGTGTGAGAACGTGTGTGTAGTGTCCACATGTCCT -CTGTGCGTGAGTCCCCGTGTGTGATGTTGTGTTCTCGGTGTGAGTTCATGGGTGTGACGG -GGTGTGTGCTGTGTGAGAACGTGTGTGTAGTGTCCACATGTCCTCTGTGCGTGAGTCCCC -GTGTGTGATGTTGTGTTCTCGGTGTGAGTTCATGGGTGTGACGGGGTGTGTGCTGTGTGA -GAACGTGTGTGTAGTGTCCACATGTCCTCTGTGCGTGAGTCCCCGTGTGTGATGTTGTGT -TCTCGGTGTGAGTTCATGGGTGTGACGGGGTGTGTGCTGTGTGAGAACGTGTGTGTAGTG -TCCACATGTCCTCTGTGCATGAGTCCCTGTGTGTGATGTTGTGTTCTCGGTGTGAGTTCA -TGGGTGTGACGGGGTGTGCTGTGTGAGAACGTGTGTGTAGTGTCCACATGTCCTCTGTGC -GTGAGTCCCTGTGTGTGATGTTGTGTTCTCGGTGTGAGTTCATGGGTGTGACGGGGTGTG -CTGTGTGAGAACGTGTGTGTAGTGTTCACATGTCCTCTGTGCGTGAGTCCCTGTGTGTGA -TGTTGTGTTCTCGGTGTGAGTTCATGGGTGTGACGGGGCGTGTGCTGTGTGAGAACATGT -GTGTAGTGTTCATATGTTCTCAGTGTGAGTTCATGTGTGTGACGGGGTGTGCTGTGTGAG -AACCCGTGTGCAGTGAGATCGTCCCCAAAGGTAGTTCAAAGCTGGGGCCCTTTCATTTGC -CAGGATCTAACCCAGCTACTCAGGAGGCTGAGGCAGGAGGATCACTTTAGGCCAGGATTT -TGAGAGCAGCCTGGACAATATAGTGAGACCCTGTCTCTACAAAAAAATTTTAAAAATTAG -CCGAATGTGGTGGGGCATGCCTGTAGTCCCAGCTACTCCGGAGGCTGAGGTGGGAGGATT -GCTTGAGCCCAGGAGTTTGAGGTTATAGTGAGTAGTGATGGCATCCCTGCCCTCTATCCT -GGACGACAGACCAAGAGTCCAGCCCTAAAAAAAAAATTTAATTAAAAATTTTTAAATCTT -TAAAAATTAAAAATCTTAAATTTTTCTTTAAGATTTATAAGAGGACTCAGTAAAGGCTGT -GCTGGCAATAACATCAAACTACTGAATTCTTTAAGAACTCCTTGGAGATTATTATTTTGC -ATGACATAACTAAATATCTTAATGATTGACTTAATTACTTAGATGTCAGTCTGTATGTTT -TTGGTGTCGTAAGTACAAAGCTTAGAACTGCTACTTTTAGGGCCAGGAGCAGTGGCTAAC -GCCTGTAATCACAACACTTTGGGAGGCTCAGTCAGGCGGATCACCTGAGGTCAGGAGTTT -GAAACCAGCCTGCCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCA -GGCATGGTGGCAGGCACCTGTAATCCCAGCTACTTGGGAGGCTGAGGCAGGAGAATCTCT -TGAACCCGGGAGGTGGAGCTTGCAGCGAGCTGAGATTGTGCCATTGCACTCCAGACTGGG -CGACCAGAGCGAAACTCCGTCTCAAAAAAGAAAAAAAAAATTACTTTTAAAACCAAGTAC -TAGCTCATCTCTAAGTAATACTATTTAAGTAGGCAAAAGCCCCTGGAGGTCGCCTGAACT -TTTTATACTCTTAGCTGAGGGGACAGAAGAGAAATGATATGACATTTACAGAAACCCCTA -TGTGGCCTGGCCTCATTGGAATTTTTTCTGTTAGTTAAATAAAGACCATTTGTTTCTATT -GATTAAAAACAAAATTATTCATATAATGGGTTCAAGAAAACAAATTATTTCCCTAATGGA -CAGTGTAGGTCAGGACTAGAAGCAAACAAGGATCTTCTATCCCTCACACATCTCAACACT -CAAGCAAAAACTCAAAGAAAACAATGATACTGATGGCCACGTCATGCACCGTGCTCACAC -AAGGATGCCAAGAGGCTTCATATGTGTTCCTTACCTGGACCCTTTTCACTGGATCAGAAA -CATGGATGTCTTAGTCTGATAGGCATCCTCTGCTAATGCATTTTAAATGATTGAATCAAT -AATTTGATGGGCCACTTTTTATAAGATGCTACGATATCCTATGAAGCACTATTAAAATAT -TCATTTTTCTGCACACCAGATGTGGCCCAATTGTTAATAACCAATATTGGTTCTCTGGCA -AAAGGAGCAAAGGCAGCCCTCTAAGATATTCCTCACTGATATTCCATTTTTCAGTGGGTA -GGGAGACATGAGTAGGAAGCAAATCTGGGTCCCTGCACCCACGATCTTGGTGCCATCAAA -GTGCCACTGCTGGCAGGTTCCTGGGCACCATCTGAGACCAACCCCACTGTGAGGTTGAAG -GAGGCTGATCAGAACAGTGGTCCTCCACCTCCTCCCTGACACCTTGGGAAGATGACTTCC -CAAGTCATCTTCTATTTATGTGGTCTTATTCCCATAACTGGGGCCAGATGATCCCACCCT -GGGAAGACTGGGGAAATACCCAGAATGCTGACCTGAAAGTCCAATTTTCCCAATGTTTCT -ACTGTTCCCATGTCAAAAGTCTTTGGGCAAAATCTCCCAGGCTTGAGAGATTTCAATCCA -GCCTGGATCACCTCTCCACTTCCTCCATCCCAGAGTGAAATTAAAAATCCCATCTGCTGT -CAATGAGGAGTCCCTTCAGGCCCTAAAGTTTAGGAAGAGGAATCCCTATCTTGTCTTCTT -CACTGTCATCCCAGCACATCAGTTACTTAAAACAACCCAATTTCAAGAACTGATAGACCT -TCATTTCTGGACACACCAAAAACAAGCAAATTCCAGAGGATCAGCTTCAGGGTGGCAGAA -TGGAAGGAGTAAAAGCCAACCACGGGGCCAGGTGCAGTGGCTCACGCCTGTAATCCCAGC -ACTTTGGGAGGCTGAGGTGGGCAGGTCACCTGAGGTCAGGAGTTCAAGACCAGCCTGGTC -AACATGGTGAAACCCCGTCTCTATTAAAAACACAAAATATTAGCCAGGCATGGTGGCGGG -CGCTGGTAGTCCCAGCTACTCGGGAGGCTGAGGCTGGAGAATCACTTGAACCCAGGAGGC -GGAGATTGTGGTGAGCCAAGATTGCACCACTGCACTCCAGCCTGGGTGGCGAGTGAAACT -CCATCTGAAATAACAACAACAAAAAGCCAACCATGGGATCTGTGGCACAGCTCTCACTTC -ACCATTAGCTCAGCCAGGACTGGCAAGGGAGTGCCGACTGGAGAATCTTATCCTCTGTTC -CTTAGCTGTTTAGATGTATAAAGCCTGAGGGCTTGGCACCTAATTAGGGTTTCAGAGCTT -TGTTTTTCTCTCATCTAATTACATTTGCCCTGTGGGGAAGAGCCTCTGTCCAGGAGGCAT -TGCTCTCTGAAAATCTGTCTCAGCCCAACAACAGGTGCGAGAAGGTGAGCAGCTCCTCTC -CCCACCAATGCGGTGAGATGCTGAGCCAGGCCCTGGCTTCTTCTTCCTCCTCTCCTTTCA -TTATCTCTAACTCCAGTGTCAGCCCTCAAGCAGTCCCCTGCTTTGTCACCCCTGGCAAGG -TGGGGAATGTTCTCTTAACCTGCAGCTTTCTCCTTCAGGAACAAAGCGCAGCCTCTTAGC -AGCTAGCAATCAACTCCTGTGCTCAGGGCCTTCCAGCCAGACCTTCTGCAGTGCACCCTG -GTAGGGGGTAAATTATCCTGAGCTTGGAAAATGTGACTGAAATCACCTCCGACAGAGGGA -AATGGGTTTTCATAAAAGACGTTTCCTCACCTTCGGTTGCAACTCAATTCAACTGACCAT -TTCCCACCCTGGATCTCAAAAGAAATTTCTGCTTTGCTTCTGGGTATGAGCCTGGGTGAT -AATGAAAGGTACTTAGGAAGCCAGGCCTATTGAAGCAGCGTAGCCCTCAGAGGGGCATGG -CTGACTTGGCTAAGAGTAGGACAGGGTGTGGGGTTGAGGAATCCATGGGGACTCAGGGCA -TCCTGTCGCAGACACAGGAGCTGACCCAGCCACAGGGTCACAGGACAGCCTGTGTCACCA -CAGTCTCTGTGCAGAGTCCAGAGTTCACAAATGAGATAAATGGACATTTGCTGACTGGGG -TAACTCAGCATCTATTCACCCTATTTCTGGGAAAAGCCTCAATTTACATGTGGGAATGGA -CCACCCCCTTATTGTTATAGGAGTTATTAAGAAATTATTTTAGGCAGATAGAGAGGAAAA -GAGGTCCTTGGGAAGTTTTTGTTTCTTTTAAAGCAGATCCAGAAACCTTTCTTGTCTAAC -AGGAGAGCGCCAGCTCTAAGAGTCACTGGCAAGCTTTGATATGCAAACGCAGGCCACTGG -AAACTGAGTCCACCCAAACATGGAGATTCCAGGTTTCTTCCTTGCCCCAACAGGTGGCTG -GCAACATGGCCGCCCCCACATATCCCCACGTGTGTAGAACATCATGGCGCCCTGCATTTG -CATCTTAAAAGGCTAGACTGTGAGGGCCAGCTTTTTCGCAGGCTATGTGAATGACCTGCC -TGGTCAAACCAATCCTCTGAGCCCTATGCAAGCCAGCACCGCCTCCTCCAGCCTCCTCAT -ATAACTAGCTGATTACACCACACACACGCCCTCCCCCCACATCCCTTCTCCCCACCGGGG -TTTTCTCTCTGTTCAAATCCCCTCTCCCTCTGTCTCTGTACTGGGGAGCTGTTTTCTTCT -TCCTTCCTTCTTTCTTGTATATTAAACTTTTCGCTCCTTAAAACCACTCCAGGTGTGTCT -GTGTCATTTTATCCAAGTGTGTGCTAGACCAAGAACCCTGGTGCTCCTCCAGTCATCTGA -GCCATATCATTATCTCATTCTGTTTTTGATGGCACTAACCACCAGCATACCCTGCTCCAT -CAGAACACTCATCCTCCTGAGCTCTGTGAATGGCTCAGGATGCACAAGTGAGAGAAAAAT -GTAGCCAAGTGAGGAGGCAGAGAGAAACTGCCTCCTGGTAACACAGTGTGCGCCCCTGGA -TCAAGCCATGCCTGAAGGCAGTTTATTCTGAACTTTTACAATAAGTGCTCTTTTTGTTTA -AATCACTTTGGATTGGGTTTTTGTTCACTTGTAAGCAAAAGCACACTATGATAAAAGGGG -ATACAAGACAAGTATCACAAATCCAGAAATGAGAAGGGCCCAACCCCAGAGCCCAGGCCA -GTCAGGGAAGTGAAGAAACAGACAGCATCTGAGATGCCTATGCCCAGTATCCAGGGGCTA -GGTCCATGGCCTTTGAGCCTTAAGATGCAGGAGATCCCTGTGGGGAACTTCACAACAGCG -TAGATTCCCACTCATTCCCACAGCCAATTCTCATCCTTCAGTCTGGAAGGGGAACCAGAG -GTTTGGTTTTTAACCAATATCCAGGCAATTTGGAAGCAGATAACACAGAGAATACTTTGA -GAAACACTTCCCTACACTCTGAGCTGGGAGTTAAAGGACAGGGTTCCAGTCTCTGCGGTG -AGGCAGTGGCAAGAGCTCCGTGGGCGGGAAGAATATTAGGCCAGAGCTTAGAACAGGACT -GCAGAAGCAAGCATGGAATGGAAGCACATCTGGTGATCTGTGACATACAACGAGCCTGCA -GATCACAGGCAATGATTTTTGGAAACTCATCACACAGTAGTTTGAAGCAGCAGGAACGAT -TTCATCCAAAGTGCCATGAGAACACTTCCGAGTCTACAAATGCTTTCATAGGTCAATCTA -AGCTGTTCCTCCCAACCAACCTGTCTGGCAATTAGAAATTAGGAAATTAAAACTCAGAGT -GTCTAAATAGCATGCACAAAGCCACACAGCTCACTGGTTCAGTAGCCTAGACCTGGGTCC -CAGTCTGTCTGACACCAAAACCCACACTTTTCAAATAATTCTCCCTTCCACCGGGGGAAG -GGCTGGGTCTCAGGAAAGGTCTAAGGGACACACAGTGCGGGGATCAGTGAGACCCTACTC -AGCAGGCCCAGATGAGGGAAGGGGGTGCTCCATCTGACTGCACAGGAAGGCAAGGCCATT -TTAACTTTGCAGCATCTTCAACTCATCTGGCTCAAGAAATCCCAGCCCAGCTTGGGGATG -GAGAGTGGAGGAACACAGGGGCACTCTTGCAAGTGAAGACTAAGCTCTGATTTTTTTTTT -TATCTTACCCAAATTCCCTATCTAAAGGGTCTGGGGAGTGATGTCCTACAAACCATAAAT -TCTCATCAGATGGATTTTATTTAACCCTATATATTGTGACTTACTTTCCAAACTGACTCT -GTCATAACATTATGAGACAAGGAAGAAAATCAAAATATTTTACCCCAAAACATAGGCTTT -TTTGTCCATATCTTGAAATGGCCCTGCAAAGCTGTCCTTTGTGGGGGAAAATTTGTATCT -GTAAAGAATCTCTATTAACATAGCTAGATATTTTTCTTCCAGGCCCTCCCAATCCTAAAG -AGATTAACTGAAAGTCTAGCACTTTGTTTTTTTTTTGTTTGAGACGGAGTCTCACTCTGT -CGCCCAGGCTGGAGTGCAGTGACATGATCTCGGCTCACTGCAACCTCTGCCTCCCGGGTT -CAAGCGATTCTCCTGCTTCAGCCTCCTGAGTAGCTGGGACTACAGACGCCCACGACCACA -CACAGCTAATTTTTATATTTTTAGTAGAAATGAGGTTTCACCACATTGGCCAGGATGGTC -TCAAACTCCTGCCCTTGTGATCCACACCCACCTGGGCCTCCCAAAGTGCTGGGATTACAG -GCGTGAGCCACCGTGCCTGGCCAAGTCTAGCACCTTTTAAAGATCTGAATAGGAAACATT -TGCCATCTATTGTCTCTGAGGACAGCCTCTATAAGACTTCAAAAGAACCTTGGTCTCCAC -CATCTTTTATCTTAACTTGAAAATTCCCTTTCTATGGATCCCAGGTCTTTAGACAAACTC -ACTGAAATTTACCTATAGCCTGGAAGCGCCCCTCTCCTCCTGCTTTGGTCCCACCTTTCT -GGACCAAACCAGTGTATTTCTTAAATGTACTTGATCGATGTCTCATGCCTTTCTAAAATG -CATAAAACCAAGCTGTACCCCGACCACCTTGGACACATGTTCTCAGGACCTCCTGAGGGC -TATGGCAAGGGCCGTGGTCACTCATATTTGGCTCAGAATACATCTCTTCAAATATTTTAC -TGAGTTTGACTCTTTTCGTCTACAGGAGCAATGGAAATGATTTTCTTTGATCACAGTGTC -AGCTCCTGACATTGGGTTGCGCCCATCTGTGCTGTGGACTCTTCCCTCGGAATGAGAGAG -GGAGATGGCTCCCAGTGTGGTTGGAAGTCACCCCGCCCCACAACAACACAGTGCAACAGG -CCCCAGCTTCACGCCCATTCAGTTCAGGACAAGTTTTTTGGAGCATCTACTCTGGGCCAG -GCCCGTAGGATACTAAGATGAAATAGAGACAGTTCCTGCCTTTGAAGGGTGGTGATTTAC -CGGTGGGGAGAAAGGAAGAGGCCCATGAAAAGTCGTGTCTGTAGAAGGTAAGAAGGGGCA -CAACCGCCATGGCAGGGGAGTCACAAAGGAGAAGCACTCAGCCTGCCGAGAGGTCCCAGG -ACTTTCCTGGAGGATCAGTCCCCAAACTGACTGTGACAGGGAGCTATACCCAGATAACAG -CAGAGGCCCAGAATAAGAAAGAGTCTGTGAGTGGGCAGAATTCCCTCCAGGGTCATGAGG -GGAGCTGACTTCTGATTAGGGCATTTCATCCTTCTCTGAAATGCAGCTGAGAACTGGTCA -GCCTCACTCCCTTGCTGAGACCAATAGCAACCCCTGATGATCTCGCCACAGGTCCAGCAG -GTGCCCCATCCACACTTTGTCCCCAGCCCCTACCAGGAAGCTCCAAACACCTACCTGAGG -GGCCAACTCTGATTCCCAAGGAGGTGACACCTCCTGCCCCTTGTTGATAGAACATTGATA -AGGAAATAGGACTGAGTTTTAAGCTTCTTTCCATGTCAAATATTTAAAGGCAATATAATG -TTCACGTTTAAATAATATTTCATGTGTAATTAAACAATCCCTTATTGTTAAATAGATGGG -TTCCAATTTTGAACTGCTATAATCTGTGTATGTGTCCTTGATTAAATCCTTAAGAGAAAT -CCCTAGAAACATTATCTTAGGGTCAAATGGCTTGGATATTCTGTAAACTGCTGATAATTA -TGGGAAATTGCCTTCCAGGAAGGTTATAACAATTTGCCTGATCCCCAGCAGCAACAGACT -TTACAAAGTACTCAGTATCTAATATTTAACTTTGATAAAGATAAGCTTCTCCCTTCTTTT -TCACTTAAAATGCTGTGTCCCACCTCACTTTTCAGTGTCTCTTCACACTGACTAGACGGT -TGGCTAATACTTCAGAGCTTGCAGAGCATCTTTATACACTTTTAATCCTCCTAACAACCG -TGAGAGATGGAGCTTACTATTATCATCCGTGTTTGCAAATGAGGCCCTGAGAAGTTGAGT -GATTTCTGTAAGGTCTCAGAGCCAATAGACACTGGTAATGAAATAAAATGCAAGGCCCCT -TATCTTTGGAGCCCAGTGTTCCTTCCACATAGGTGGTTCTCCACCCAGGCTGCCCAGGAG -AATGTGGAATCTCCAGCAGTTCTGACTTAACTGGCCTGGTGTGGATGTCTGTGATGGGTG -AACATTCCCAGACCCTTTTAAGAACGTGATAGAAGTGGTAGACCCACTTCCCAGAAAAAG -GGACGCACAACAAAATAATTGTCCTGAGTGGGTCTGACAGAATCAAGTGAACCCTTTAAA -TCTGGATCTAGAGGTCAGAGACTGAGAATGTCAGAGATGCAAAAGAGATTCAGTGCAAGA -GAAATCCTCCTACTGGTTTTGAAGATAGATGTTGGCACCCTGTGTCAACAACCTGAGAGT -GGCCTTGAGTTGCTGGGAGCACCCCAGACTGACAAACAGCAAGAAGAATATGGGGACCTC -AGTCCTACAACCACAGGAACTGAATTCTACTGACAACCAGTGAGCTTGCAAAGAGGACTT -GGAGCCCCAGATGAGAAGCAACCCTGGCTACCCCGATCTCAACCCTGTGAGATCCTAAAC -AGACAATCCAGCCATGCAACACCCAAACTTCTGACCTATAGAAACCCTGAGATAATAAAT -GGGCATTGCTCTAAATCACCAAGTTTGTGGTAATTTGTTACACAGCCATAGGAAGTGAAT -CGACCCGATGTATCTGAGCACCTGCTAGGTTATCATTAAGATTACTCTTCAAAGGTAAAA -ATTATTTTTCAAAATGTTTCTGCCCTACCTTCCGTGAGCATCTGGTGATGGATGGACACA -CACACATAAAGGTAGACTGTGTTTAGGTGGGCATGGTGGTGCATACCTGTGGTCCCAGCT -ACTCAGGAGGCTGAAAGAGGAGGATCACTAGGGCCCAGGAGTTCAAGGCTGCAGTGAAGC -TGTGATTGAGCCATTGCACTCAAACTTGGGCAACAGAGCAAGACACCAGCTCTAAAAAAA -AAAAAAACTGCTGAATGCTATAAATAAGATTGGAACTTGCTCTGCTTTTACAAGACCACT -GTTAGATGACCACTGACAAGAAGACTGTGAGCTGGTCTCTGTAGGAAGCAGGGGCCTGGG -CAGCTCTGGGGGCACAGGAGACAGGCCTGGGGCAGAGACACCTCAGGGCATTTTCAGAAG -ACAGCCAAAGCAGCCATTCCAGCTTGTCCAGGTAGATGGCAAGTCAATGGGAAATCATTC -CAGGAAGGTAGGGAAAGATGGAATTCTGGAGAGCATTGGACCTCAGATTGGGAGTCTGAA -CGTCTTTCCATATGCATCAGGAAGCCATGGAAAATTCACAGACTGGAGTGACTTTGGCAA -AGGTGGGATTTAGGAAGACTGATCAAGGCACGGGATAGACCCATGGATGAATGGCCTTCT -GGTCAGTTTGTCCCTGTGGTTTTCTATGCTGAGGAGGTGGGAATGTGCTGGGTGAGTCAG -CTGTGGATTTGTGTCCCTGCCTCACCTCACTCCCCACTGTCGTGGATTTGTCGGCTCATC -TTTAGTGCGCTCCCTGAAGAAACACTCAGTTCACTCAGCTTGTTTCTAACCCAAAACACT -CTGCAGGGCCCATCCTCTTGTCTTTGCCTGGGGATGCCAGACCATGCACTGCGGATGCCT -TCCGCCTTAGCACTAGTGGGCTAAATGATGACTGCCTTGCTGTCCCAACACCACCCATCA -AAGGGAAGACATCACCACTGGGGTCAGTACAGCCCAAGTGACAAACTCTATTCCCTCCTT -TCTCTCCATCCCATGGACCCTTGATTTGCTAAGTGGGAAGACACTTTCTCGTGGTTCAAC -ATCACCTAATCTGCACAATTGCTTCTGCAGGCTAATTCAGCCAGAAACCCTGGATATCTG -GGCAGAAGCGCATGGAACTTTTAGAAGGATTACTACTGCTTTTAATATTCCCTCTGTCTT -GAGTCAGACCACCACCAAGATCAGAGTTAATATTATATATCAAAGTCCTGCCATCAGCCT -GTAGGATTTATTACTAGCATCTCTCCACTTCAGAGCTATGGGAACCAATGGAATTGGATC -TAAGGTTTTGAGTTGGCTCTTGTGCATGGAAATTTGATGCAAACACTCTAATTTATTGGC -CCTAAAGGGCTTTGGCAAGTCATTTTGGCAAGTCACCCACTGAACACAGAGTGAAATTTG -CAGAGGTTTCCCCTCTGCTCGAACAGTGGTGTTCTCAGCACGTACAGGGAAGTTCTGCCC -CCTTCCAGCCAGGTGAGCTAGGGGATTTTGCCTACCCTTTCTGAACCTCAGTTTTCTCAT -CCATAAGATGGGAATAAAAACATGGTCCTGGATGTATGTCTCATGCTAGGCACTGAGGCA -GGGTACTCTCTCCCCTGAATGCCTTGCTATTGATGCATCACCAGTAAGGCATGCATTCAT -TGCACAGAAACTTAGGCATATGCCTACCAACATGCCCGATGTTGTGTGAGGCCTGACCGC -TGTGAGGATGGACTTCCATCTGTGTGAATGGATTCATGAGACCAGCCCTCACTCTCAGGA -CTGAGGGCATTGGTGCTCTAACTTGTCTGAATATGGAATCAGCTGGAGAGATTCTGTAAA -TTACCAGTCCCATTCCACCCCTGAGATCCTGATTTCATCGGTCTTATTTCATTGCAGCCT -GGTCGTTGGGATGTTTAAAACTCTCCCTAGGAATTCCAATGTGCAGCCAAGTTTGCAACT -ACACGGAGCCAGGTTAGTGGTGCGGTCAGCATGGTGATAATTGGGCTCATGAACCCATGA -CCTCAGCTTCATCAGGAGACCCACTGTAAGTACTGGCCCAACAGGAGGGAAAGGAGCTGA -GTCAGATGATACCACTGAGGGGCATGAGCAAATGAAAAAACAGGAACCCAGCCATGAAGC -TCGGCCTGAGTGTTGGAGATGCCACTATAGAGACCCTGGTCTTAGCAATCCAGACTTTTC -CCCAGCAGAAGGGAGAGGCGAAGATTATCCTGGCCAGGACTGTGTAAGGCCTTTGAAGGT -TGACCATCCATCTCACCCTGCTGTTTCCCTCCTTCCCTGCAGAACAGCCGTTCACCTGAA -TGTTCCAGGCTTTTGGTTAACAACCCCTGGTCTTTTGTACCCATTCACACTCAAAATCAG -GGGGAATTCCTTGAAATGGTTAAAATGCAAAAGTGAAATTTAGAAGCCCTATGAATGAAA -CAACAATCCAACAAAAAATTCCCAACACTTTAAGCAAATGCTTTTCTGGCAGAGCCTTCA -AATTGCTACTGTCCCACTATCTTCTGGAATCGTGTGTGTGTGTGTGTGTGTGTGTGTGTA -GAGCAACAGGTGAAGCAGCAACCATAAGGTAGCCTACTTCAGGTCTGGCACCTCTTTTCA -CTGCTGTCATGCCCTCTTCACTGAGATCCTGACTTAAATATGTACACATGTGAATGCTGA -TTTCTTAGCATGAATTTTAACTCAGCTGTTGCTCGAGCATCAATGATTCCCAATTCCCAT -CAGAGTGAATGGCCCCTTCCTGGTCTCTGCAGTCAGCCCTCTGAAGCTGCTCAGCTGAAC -CCCTGGGAGCTGAGGGGCCAACTCTGACTCCCAAGAAGGTGACCTCTATCTCCCTTCCAG -GGCCAGAGATGCAACATCACACACACACTGTCTTTGGAATGTGTGATTAAGCTTTTGGCT -GCCAGTAGCCTGACAGCTTCCAGCAGCTTTGTCTGCCACCGTGTCCACTTCTCTGTGCCA -AAGTCACTGAAACAAAGGGACTGCAGATGTTGCTGTGAAGTCTTTCCGATTCTCCAGGAC -AGAGGAAAGCACTACATTGGGTGGGGGGTGGAGTGGGGATGATGGACTGTGGGAAACCTG -CATGATGGGCATGAAACAATAAAAATGAAGCTGATTTTCTTCATAGCACTTGCTGCCATA -GAGATACATTTGTTTCTGTGACCCTCTCACTGGAATGTAAACTCCCTGAAAGCAAGGACT -TGGCTTATTGCTGTATCCCAAGAGCCTGACACAGTGCCTGGCACATGGTAGACACTCAAT -AGATGTTTGAGATAGGGAGGGAGGGAGGCAGAAAGGGAGGGAGGCAGAAAGGGAGGGAAG -GAAGGAGCAAGGAAGGAAGGAAGGAAGGAAGGGAGGGAGGGAGGGAGGGAGGGACATAGA -CAGTGGATTTGGATAGACTTGGCTTTAATCCTTTCTGTAGCAATTCTAGCTGTGTAAAAA -TACGCGAGTGAGTCATTTATTTTCTTTGAGTCTCTTTCTTCATCATAGTACCAATTAACA -GGGCTGGGGTAAAGAGTGATACATGTAAGGTTGCTAGCACTATTGGCAATCAAAACATGA -GAGCTACTTATTTACATTGTGAGTATTGCTACTACTGATATTATCATTTCTGGACATTAC -TAATGATGTGAGCACTGGCCTTTCATCAGAGATTACTGGATAAGGAACATTTACCGTCTT -GTCTCTGCTCATTGTGCTAAAGTTCCTTCTTTATCCAACAACACTTTCTCCTGTTTTCCC -AATTTAGTGAAAGGATTAATCTTTTCACTCTCATTCTTCCTGTTTTGTTTCCCATAATAT -GGGTCCCATCCTTCCTCATGAGATGGGTATCTCAGCAATTGAGCCCACCCCACCCACATA -TTTGACCCTGATCCAAGACCCTCATTTCTGGGAATGAACCCCAGATCAGCCATGATAGAG -GATAGCCTGGTTTTATCTTTTTGCTTCTGAGCAGGATCCAACAATTCTCATAAAATTTTC -CCCAGCCTGTTCAGTGGAATTGTCAAAGCATCATTTTCAAAAAGTGAAAACATGATTCTT -ATATAAGTCTATAGGGAGTGTGTATAAAGATCTGTTTACTTCACAAAAGAAAGAACCAGA -GGATGGTAAAGCTGTTTGAAAAGAGAATTGGAAGGAGAAAGATTTGGATAGACCATCAGA -AACAGCATGCTGACATAAGTTTGCTAATTTGGAAACCTCACTCATTAATGTCCTGTGGAG -CAATAAAATCTTTTTACAGGACAAAAATCATTTGTATCTCTACCAGACAAAAATTAACAT -GTAACTTGGCAGAGTCTGGGCCCTAATCAATAGTAAATAGTAAGTCAAACAAAAGTACCT -TCCCTTAGAGAGTTAAAAAAAGCTTTGGTGGTTTGTTAGGCAACCTTCCAGTATGGCATT -AGAAAGACGTGCAGTCATCCTATTTTTACTTCCAAGTTTGGGATACTTTTTTTTTTGAGA -TGGAATTTTGCTCTTGTTGGCCAGGCTGGAATGCAGTGGCATGATCTCACCTCACTGCAA -CCTCCACCTCCCTGGTCCAAGCAATTCTCCTGCCTCAGCCTTCCCAGCAGCTGGGATTAC -AGGTACACACCACCACGCCTGGCTAATTTTTGTATTTTTTAATAGACACAGGATTTTACC -ACGTTGGCCAGACTGGTCTCAAACTCCTGACCTCAAGTGATCCGCCCACCTTGGCCTCTC -AAAGTGCTGTGATTACAGGCATGAGCCACCATGCCTGGCCAAGTTCAGGATACATTTTTA -AAACAAAATTGGTCCCCCTCAGCCTGGTGGATGTCCCTGCAGAATTTAAAAATACTATTA -TGTTCTAGATGTCTGATGCTGTCAATTCTCAATGGCCAGAAGAGGGCATCTGCCCAGATC -AGTTCAGGTGTCTATCCCTGGTCTGATCGCCTGTGCCCACGGTAGCGTATCAGGTACACG -GCGCTGTTTCTTCCCTGCTATTGGTAGAACAGCTTTTCCAAGAAGGGGATAGGCTGGAAT -GGAAGAAAAGAGTCCAAAGAGGAAGGAACCACAACAGAAAGAGAATTGCTTTCCTTTCAG -TTGTGGGAGCACCAGCTTAATGCCTCTTTTCCACATTTGCCCAGCAGAGGAAATGTTTGG -GCCGAATGACAGAAAACCTAGGGTAGCCTTTTTGGTGCCTCCTGACAATCACAGAAGCAG -GCTGGGATCCTACCCAGGTATGGCAGAGCAAGTGAGCCCACCTAGGTGGGAATCCTTACC -CTCCTAATCCTGCAGGTTCACTTCACAATCTTGTGTAGACCTTAAACCATTGTTTAGACA -GTTATATGAAATGGGGTATTTTCTAGAGAAAAGGACAGTGAATGGGGATATGGGGATTTT -TTTTTTTTTTTTTTGAGACAGAGTCTCACTCTGTCGCCTAGGCTGGAGTACAGCCATGCT -CCCAAGCCATGCTTCCTGTATGGCCTGTGGAACATAGAGTCAATTAAACATCTTTCTTTT -TTTTTTTTTTTTTTTTGAGATGGAGTCTCGCTCTGTCACTCAGGCTGGAGTGCAGTGGTG -TGATCTTGGCTCAATGCAACCTCCACCTCCAGGGTTCAAGCAATCCTCCTGCCTCAGCCT -CCTGAGTAGCTAGGATTACAGGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTGTG -TTTAGTAGACACGGGGTTTCACCATGTTGGCCAGGCTGGTCTCTAACTCCCGACCTCGTG -GTCTGCCCACCTCGGCCTCCCAAAGTGCTAGGATTATAGGCATGAGCCACCGCGCCCGGC -CCACCTCTTTTCTTTATAAGTTACCCGGTTTCAGGTAGTTCTTCATAGCAATGCAGACTA -ATACAACTACTTTGAGTCTCACCTTTCCTTATTTGGAAAAATATTTCCATTGAAGTGTTA -TGGTGAAGATTCAATACAATTAAATGATATAACATATGTAAAGGGCTTAGCAATAACCCA -ATGGCTAATAAGCAGCCAAGGAGTGGTAGCTCTCAGTATAGTCAGCCTCTAAGAAGAGAG -CAAATGTTTATTTTCAAGAAGAATTATGCAGAAAGGGCCACTTTCAGTCTACCATCCCCC -CAGATTCCTTGAAGGCAGGATGATGTGAGCAGCAAGGGAAGAAAGGGGAGTGGGCACGAA -ATACTACAGAACCTGCAGGGAACGAAGTCCCTCTGTCTGTGTGTGCCTATATCAATAACT -TAAACTTACACATTCATGAGATGCACTGTGTTTATTAGGATGTACATGTGTCCCTAAGAA -TCTGAGAGCTCCTGAGAGACAGAGACGGTGTCTTACTCATCTGCTCTCCCCAGGTCCTCG -CTTACTACCTGGCACTTATTGGGTAATAAATGTCTGTTGAATGCATGAAAAAAGAAAGGT -AGGAAAGGTGTGAAGGAGAAGATGGAGGTCATGACCAGTAGAAATCTCAGCAGTTCTGCC -TGGGCTCCATGTCATCTCCCTGCTATTAGGCCCATCAGAATGTAAGCACAAATGCCTAGA -GAATGACAAGCTTCTTTGGGACTCTGCTGACTAGACATGACATAAGACTGGACAGCTCCT -GGGGAACTTCCAAGAGCTGGCTCCAGGCAGTGACTAATCCTAGGAGCTGCTGGCTTGGCT -GCCTCTCTCCCTTCCTTATTTCCAAGATTGGTCACCTCCTGCTCTGAAATAGCAATTGAT -TTTCAGACATGAGTTGATAGAACCATGATTTTCTAATACTGTTCCAAAGAGGCTAAAGTA -CCTCTGAGGAGCAGTGCAGGCTAGGATCAAACTCTCCCTACCTTCCACTCCACTCCCTAC -CTTGCCCCTCCACCTCTGCCCACTTTCTATTTCTTCAGGCACAGCAGCTTCTACCTTATG -GATTACAAATTCTGATCATCTATGGTTGCATTAGGAAAAGAGTACTGCTACTTTCATTTT -CTTTTCTAACCACTGCCCTAGAAGAATAACACCTCACATTCTCTGGTAGACTGAAGCCTG -CAGCTGCAAGGATGCTCAGAAAACCAGACTTCTATTCATTGGCCACTTGCTGCACGCTCT -GTCCCTCGATCCTTGCAACGTACCTTTGAGGTAGGCACAAAAATTCCCATTTACAAGTGA -GAAAACCAAGGCAAAAGAGGTTCAGTTTATTTCAGGCTCAAATGTGCTTCCAATAGCTTA -TAGCCTCTACAGCTAGTGTTTGAACCCAGGTCTGAAACAAATAGGATTGACAAGGGGAGG -GAAAAGAGGAACAGAAATTCTTTTCTATAAGACAATTGTTTATGCAGCCAGGATTTCTTA -AAATCCAGTTTGTGCCTACGGACATAATCTTTGAATTTGCTTTGTTTCTCGATGAATAAC -TTGGAAGCTATTCAAATAACTTGGAAGCTTCCTTTAAAAGGAACATCAGGAGGTGATTTT -TGACTAACCCTAGGTGTCCTTTCTGAGCCAAATAGATTTTCAAATAAGAAAATGAGAGGA -CATGAGCTTGAGGAAAATGATAGGCATTCCAACCTCATCCGCTTGCTGACGACCTCCACG -TGATTTCAACAATGATTTCAAATATTTCACTTTTTAAGTCAGTGTGACTTAAGTATGAAA -TTGCCTCTCCCTAAAGCTCCCCTAAGGCCTAAACAGTCGTCATTACCATAGCTGTGACAG -GGAGACTGTTGAATTTATAATCTATTGGCCATTCACAGCATAGCGTATAAACCTAGCTCA -TGATTTCTTTGCAATAGAAGTGTACTTTTTCATCACATTCCCTTCACAACTTACTCACCA -GATCAGACTTTGAGCTCTCCTCCTGGCTTAGCCTGGATCGTTTGAAATGGTCATCCATCC -TTTGGCCCCAATACCTAAACTAAGGTCTATGAACAATAAGATGATTTTCTTCAGTGGGAC -TTTTTTGTTTAATATATTAGATTTGACCTTCAGCAAGGTCAAAGGGAGTCCGAACTAGTC -TCAGGCTTCAACATCGAATACGCCGCAGGCCCCTTCGCCCTATTCTTCATAGCCGAATAC -ACAAACATTATTATAATAAACACCCTCACCACTACAATCTTCCTAGGAACAACATATAAC -GCACTCTCCCCTGAACTCTACACAACATATTTTGTCACCAAGACCCTACTTCTGACCTCC -CTGTTCTTATGAATTCGAACAGCATACCCCCGATTCCGCTACGACCAACTCATACACCTC -CTATGAAAAAACTTCCTACCACTCACCCTAGCATTACTTATATGATATGTCTCCATACCC -ATTACAATCTCCAGCATTCCCCCTCAAACCTAAGAAATATGTCTGATAAAAGAGTTACTT -TGATAGAGTAAATAATAGGAGTTTAAATCCCCTTATTTCTAGGACTATGAGAATCGAACC -CATCCCTGAGAATCCAAAATTCTCCGTGCCACCTATCACACCCCATCCTAAAGTAAGGTC -AGCTAAATAAGCTATCGGGCCCATACCCCGAAAATGTTGGTTATATCCTTCCCGTACTAA -TTAATCCCCTGGCCCAACCCGTCATCTACTCTACCATCTTTGCAGGCACACTCATCACAG -CGCTAAGCTCGCACTGATTTTTTACCTGAGTAGGCCTAGAAATAAACATGCTAGCTTTTA -TTCCAGTTCTAACCAAAAAAATAAACCCTCGTTCCACAGAAGCTGCCATCAAGTATTTCC -TCACGCAAGCAACCGCATCCATAATCCTTCTAATAGCTATCCTCTTCAACAATATACTCT -CCGGACAATGAACCATAACCAATACCACCAATCAATACTCATCATTAATAATCATAATGG -CTATAGCAATAAAACTAGGAATAGCCCCCTTTCACTTCTGAGTCCCAGAGGTTACCCAAG -GCACCCCTCTGACATCCGGCCTGCTCCTTCTCACATGACAAAAACTAGCCCCCATCTCAA -TCATATACCAAATTTCTCCCTCATTAAACGTAAGCCTTCTCCTCACTCTTTCAATCTTAT -CCATCATGGCAGGCAGTTGAGGTGGATTAAACCAAACCCAACTACGCAAAATCTTAGCAT -ACTCCTCAATTACCCACATAGGATGAATAACAGCAGTTCTACCGTACAACCCTAACATAA -CCATTCTTAATTTAACTATTTATATTATCCTAACTACTACCGCATTCCTACTACTCAACT -TAAACTCCAGCACCACAACCCTACTACTATCTCGCACCTGAAACAAGCTAACATGACTAA -CACCCTTAATTCCATCCACCCTCCTCTCCCTAGGAGGCCTGCCCCCGCTAACCGGCTTTT -TGCCCAAATGGGCCATTATCGAAGAATTCACAAAAAACAATAGCCTCATCATCCCCACCA -TCATAGCCATCATCACCCTCCTTAACCTCTACTTCTACCTGCGCCTAATCTACTCCACCT -CAATCACACTACTCCCTATATCTAACAACGTAAAAATAAAATGACAGTTTGAACACACAA -AACCCACCCCATTCCTCCCCACACTCATCGCCCTTACCACACTGCTCCTACCTATCTCCC -CTTTTATGCTAATAATCTTATAGAAATTTAGGTTAAATACAGACCAAGAGCCTTCAAAGC -CCTCAGTAAGTTGCAATACTTAATTTCTGCAACAGCTAAGGACTGCAAAACCCCACTCTG -CATCAACTGAACGCAAATCAGCCACTTTAATTAAGCTAAGCCCTTACTAGACCAATGGGA -CTTAAACCCACAAACACTTAGTTAACAGCTAAGCACCCTAATCAACTGGCTTCAATCTAC -TTCTCCCGCCGCCGGGAAAAAAGGCGGGAGAAGCCCCGGCAGGTTTGAAGCTGCTTCTTC -GAATTTGCAATTCAATATGAAAATCACCTCAGAGCTGGTAAAAAGAGGCTTAACCCCTGT -CTTTAGATTTACAGTCCAATGCTTCACTCAGCCATTTTACCTCACCCCCACTGATGTTCG -CCGACCGTTGACTATTCTCTACAAACCACAAAGACATTGGAACACTATACCTATTATTCG -GCGCATGAGCTGGAGTCCTAGGCACAGCTCTAAGCCTCCTTATTCGAGCCGAACTGGGCC -AGCCAGGCAACCTTCTAGGTAACGACCACATCTACAACGTTATCGTCACAGCCCATGCAT -TTGTAATAATCTTCTTCATAGTAATACCCATCATAATCGGAGGCTTTGGCAACTGACTAG -TTCCCCTAATAATCGGTGCCCCCGATATGGCGTTTCCCCGCATAAACAACATAAGCTTCT -GACTCTTACCCCCCTCTCTCCTACTCCTGCTTGCATCTGCTATAGTGGAGGCCGGCGCAG -GAACAGGTTGAACAGTCTACCCTCCCTTGGCAGGGAACTACTCCCACCCTGGAGCCTCCG -TAGACCTAACCATCTTCTCCTTACACCTAGCAGGTATCTCCTCTATCTTAGGAGCCATCA -ATTTCATCACAACAATTATTAATATAAAACCCCCTGCCATAACCCAATACCAAACGCCCC -TTTTCGTCTGATCCGTCCTAATCACAGCAGTCTTACTTCTCCTATCTCTCCCAGTCCTAG -CCGCTGGCATCACTATACTACTAACAGACCGTAACCTCAACACCACCTTCTTCGACCCAG -CCGGAGGAGGAGACCCCATTCTATACCAACACCTATTCTGATTTTTCGGTCACCCTGAAG -TTTATATTCTCATCCTACCAGGCTTCGGAATAATCTCCCATATTGTAACTTACTACTCCG -GGAAAAAAAGAACCATTTGGATACATAGGTATGGTCTGAGCTATGATATCAATTGGCTTC -CTAGGGTTTATCGTGTGAGCACACCATATATTTACAGTAGGAATAGACGTAGACACACGA -GCATATTTCACCTCCGCTACCATAATCATCGCTATCCCCACCGGCGTCAAAGTATTTAGC -TGACTCGCCACACTCCACGGAAGCAATATGAAATGATCTGCTGCAGTGCTCTGAGCCCTA -GGATTTATTTTTCTTTTCACCGTAGGTGGCCTGACTGGCATTGTATTAGCAAACTCATCA -CTAGACATCGTACTACACGACACGTACTACGTTGTAGCCCACTTCCACTATGTCCTATCA -ATAGGAGCTGTATTTGCCATCATAGGAGGCTTCATTCACTGATTTCCCCTATTCTCAGGC -TACACCCTAGACCAAACCTACGCCAAAATCCATTTCGCTATCATATTCATCGGCGTAAAT -CTAACTTTCTTCCCACAACACTTTCTCGGCCTATCCGGAATGCCCCGACGTTACTCGGAC -TATCCCGATGCATACACCACATGAAATATCCTATCATCTGTAGGCTCATTCATTTCTCTA -ACAGCAGTAATATTAATAATTTTCATAATTTGAGAAGCCTTCGCTTCGAAGCGAAAAGTC -CTAATAGTAGAAGAACCCTCCATAAACCTGGAGTGACTATATGGATGCCCCCCACCCTAC -CACACATTCGAAGAACCCGTATACATAAAATCTAGACAAAAAAGGAAGGAATCGAACCCC -CCAAAGCTGGTTTCAAGCCAACCCCATGGCCTCCATGACTTTTTCAAAAAGATATTAGAA -AAACCATTTCATAACTTTGTCAAAGTTAAATTATAGGCTAAATCCTATATATCTTAATGG -CACATGCAGCGCAAGTAGGTCTACAAGACGCTACTTCCCCTATCATAGAAGAGCTTATCA -TCTTTCATGATCACGCCCTCATAATCATTTTCCTTATCTGCTTCCTAGTCCTGTACGCCC -TTTTCCTAACACTCACAACAAAACTAACTAATACTAACATCTCAGACGCTCAGGAAATAG -AAACCGTCTGAACTATCCTGCCCGCCATCATCCTAGTCCTTATCGCCCTCCCATCCCTAC -GCATCCTTTACATAACAGACGAGGTCAACGATCCCTCCTTTACCATCAAATCAATTGGCC -ATCAATGGTACTGAACCTACGAATACACCGACTACGGCGGACTAATCTTCAACTCCTACA -TACTTCCCCCATTATTCCTAGAACCAGGCGACCTGCGACTCCTTGACGTTGACAATCGAG -TAGTACTCCCGGTTGAAGCCCCCATTCGTATAATAATTACATCACAAGACGTCTTACACT -CATGAGCTGTCCCCACATTAGGCTTAAAAACAGATGCAATTCCCGGACGTCTAAACCAAA -CCACTTTCACTGCTACACGACCAGGGGTATACTACGGCCAATGCTCTGAAATCTGTGGAG -CAAACCAGTTTTATGCCCATCGTCCTAGAATTAATTCCCCTAAAAATCTTTGAAATAGGG -CCCGTATTTACCCTATAGCACCCCCTCTACCCCCTCTAGAGCCCACTGTAAAGCTAACTT -AGCATTAACCTTTTAAGTTAAAGATTAAGAGAACCAACACCTCTTTACAGTGAAATGCCC -CAACTAAATACTACCGTATGACCCACCATAATTACCCCCATACTCCTTACACTATTCCTC -ATCACCCAACTAAAAATATTAAATACAAATTACCACCTACCTCCCTCACCAAAGCCCATA -AAAATAAAAAACTATAACAAACCCTGAGAACCAAAATGAACGAAAATCTGTTCACTTCAT -TCATTGCCCCCACAATCCTAGGCCTACCCGCCGCAGTACTGATCATTCTATTTCCCCCTC -TATTGATCCCCACCTCCAAATATCTCATCAACAACCGACTAATTACCACCCAACAATGAC -TAATCCAACTAACCTCAAAACAAATGATAGCCATACACAACACTAAGGGACGAACCTGAT -CTCTTATACTAGTATCCTTAATCATTTTTATTGCCACAACTAACCTCCTCGGACTCCTGC -CTCACTCATTTACACCAACCACCCAACTATCTATAAACCTAGCCATGGCCATCCCCTTAT -GAGCGGGCGCAGTGATTATAGGCTTTCGCTCTAAGATTAAAAATGCCCTAGCCCACTTCT -TACCACAAGGCACACCTACACCCCTTATCCCTATACTAGTTATTATCGAAACCATCAGCC -TACTCATTCAACCAATAGCCCTGGCCGTACGCCTAACCGCTAACATTACTGCAGGCCACC -TACTCATGCACCTAATTGGAAGCGCCACACTAGCAATATCAACTATTAACCTTCCCTCTA -CACTTATCATCTTCACAATTCTAATTCTACTGACTATCCTAGAAATCGCTGTCGCCTTAA -TCCAAGCCTACGTTTTTACACTTCTAGTAAGCCTCTACCTGCACGACAACACATAATGAC -CCACCAATCACATGCCTATCATATAGTAAAACCCAGCCCATGGCCCCTAACAGGGGCCCT -CTCAGCCCTCCTAATGACCTCCGGCCTAGCCATGTGATTTCACTTCCACTCCACAACCCT -CCTCATACTAGGCCTACTAACCAACACACTAACCATATACCAATGATGGCGCGATGTAAC -ACGAGAAAGCACATACCAAGGCCACCACACACCACCTGTCCAGAAAGGCCTTCGATACGG -GATAATCCTATTTATTACCTCAGAAGTTTTTTTCTTCGCAGGATTTTTCTGAGCCTTTTA -CCACTCCAGCCTAGCTCCCACCCCCCAACTAGGGGGACACTGGCCCCCAACAGGCATCAC -CCCGCTAAATCCCCTAGAAGTCCCACTCCTAAACACATCCGTATTACTCGCATCAGGGGT -ATCAATCACCTGAGCTCACCATAGTCTAATAGAAAACAACCGAAACCAAATAATTCAAGC -ACTGCTTATTACAATTTTACTGGGTCTCTATTTTACCCTCCTACAAGCCTCAGAGTACTT -CGAGGTTAAAATATTAGATATTTCCCCTGATACAGGGCTCAATCTTTTTCTTTTTAAAGC -AATATTTCTCAAAGTACTTTTCACAGAACTTAAGTTTCATTAAGCACTTCACTAAAAGAA -AAGTCTGTGATCTAATAAATTTGGAAAATATTGAGAATTAGAGCCCCCTCTTAGATATGT -ACTGTAGCTACTCAGCTTGTTACAGATGAAGTAAACATTGTAATATTCACCCAGCTTTTG -AGTGATGTCTATTAACATCACCCAAATGAGTATTCCATGGAATGCACTTTGCAAAAACCT -ATTATTCAAGAAAATTCTGGAGCATGAAAGCTATTAATGATAAACCCATTCACAAAATCA -CACCAAATATCTAAAATCATGTTTAAAATCTCCTAGAAATGGGTTGAATTGCCCACTTCA -GAGACAAAGTGATTCTTTTGTAATAACGAGTTTTGTTTAGTGAGTACTTATTATCTCATT -GAATCCTGAGGACTACCTCACAAGGTAAGTATAGCTCTTTTCATTACACATGACAAACAA -GGCTCAGAGAGGTTAAGTAACTTGCTCAAGATCACAAAACTGCAGAGTGACAAAACTAGA -ATTTTGAATCTAAGCTCAAAAGGTCACCAAACCAAATTTGGGTCCACCCACCCAGCCTAT -CAAAGTCAAGCACTGATATCGGCATTGCTGAGACAGAAGTTGAGGAATTTATTGCAGGCA -GCAAGCAAGGAGTATCAGGCAGCTAATCCTTAAGGCCTAATCTCCCTGATGGCTTATGTG -TAAGGGTTTTTAAAGGTGGGAAGGCAGAGGTTGCAGGCAAGGTCATACAATACATGGAGG -CTACATATTGGTTTGGCCAAAAAAGGCAAAATATCTCAAAGTGAGGGCCCACAGGATAGG -TGACCATTAGATGAATTCAAAGATTTTCTGATTTGAGACCAGGTGCAGTGGTTCACACCT -GTAATCTCAGCGCTTTGGGAGGCCAAGGTGGGTGGATAACTTGAGGCCAGGAGTTTGAGA -CCAGCCAGACCAACATGGCAAAACACCATCTCTACTAAAAATACAAAAATTATCTGGGCA -TGGTGGTGTGCACCTGTAATCCCAGCTACTCAGGAGGCTGAAGCATGAGAATCGTTTGAA -CGTGGGAGGCAGAGGGTTCAGTGAGCTGAGATCGTGCCACTGCACTCCAGCCTGGGCAGC -AGAGTGAGACTCTGTCTCAAACAAACAAACAAAAACCCAAAGATTTTCTGATTTGTGATT -GGTTAAGTTTTGGCTACAAACTTGGGGTCAGCAGAAAGGAATGTTCTGCTCTGGCCTGTG -GGTGTGACTTCCTCCAGGTCCCTCAGGAAGAAATTTAGAACAAAGAACAGTTGTGAGTGT -TCAGTCCTCAGTTCCTCCTTATCTGAGATCTACGAGCCAACAGGTGGTATTTTCCATTTA -GCGGGGTCTGGGTTTCTACAAAACAACTCAGGGACATATGTTAAGATGTTATCTCTAGTT -TCTATAGGGAAACAAACATTTTGTGGCTCTAATTTTCTTTTTTTTTTTAATTATACTTTA -AGTTTTAGGGTACATGTGCACAACGTGCAGGTCTGTTACGTATGTATACATGTACCATGT -TGGTGTGCTGCACCCATTAACTCGTCATTTAAGATTAGTTTGTGGCTCTAATTTTCTTGA -CTATTGTTTTAAGCTATTATTACCTTCTTACTTATCAGGGTGCTCATCTACTTCTTGAGG -CTAGCCAGGTGGCTGGAATTTTCCTTGGAGGGACTCAAGAGTTTCCTTTATTTTTCATGC -CTTAAATGGGTCTGTTCTCCCTCTTCAAAGCTCAAGCTCTTAAGGACTATGCTATTGTTA -GATTTTTCGTATTGGAGCAGTCCTTCCCTCCTACTCAAGAACACCCCTTCTTCAGACAGC -CTGGCTGGGTCTTCATCCTGGGAGAGCTCATGAAACACAAACCAGATCTTGGCCCTCACG -TGTGTCTAGGCAGAGCTGAGCCTGGGCAACACCAAGCGTGCCCCCAATTTTGCATGCCCC -AGCCAATTCAGAGTCAAGATCCACGCTCAGCTCCTTCCCTGCAAAGTGCTAATGATGAAG -GATGGGGATCAAGTCAGCAAACTCCAGAAATGGTCTTAGACTAGGAGTCAAGCCTTGAGA -TCCTATTACACACCAGATTCATTCCCTGATTAGAGCTGCTGAATTCTTTTACTCTCACTG -CACTCATGCTAAAGTTTCTTTCCTCCAGCCTCATAACCCCAGAGGAGGCTGAGCCATGAT -ACCCATTGTCTAGCAATAAATATTTAAGGAGCCCCTGAGATATGTCAGGCACCATCGCAG -GTGCTGGGACAAGTGAATGTGACCAGGAAAGTCCCTCCCCTCTCAGAGGTTCTTTTCAAG -TTGGAGGACAGCAAATACAGAAATATAGAGTCTAACATAACAACAGGGAGTAATAAACAC -TTTGAAGAAAAATAAAGTGGAATAAGAGGGTAGGGTTGCCATAGGGTTCTCTGGGCAGTC -TTCTATGGAAAGGCCACTTGTTGGGGCAGAGAAAAAAAAGATGTCTGAAAGGAGGACTAC -CGGCCCCCCATAAGTGCGCTCCGGTCCATGCACAGGGCAATGGGCATGTAATTTCCTATG -ATTAAGACCTACAGTATGTACAATATTACTGCAACAGACACTGAGACTGACTTAGCATTG -TTTCATAGCATCCGAGTTGCTCTGTTGGAGGAAAGTGCATGTGATGGGCATTCATTTGCT -TCCGCCATCAGACAGATTCTCTACCTTTGTCTTTCCTACAAGATTCCCTAGGAAGGCAGG -GCTCAGTGGCTCATGCCTGTAAGCCCAGCAATTTGGGAGTCTGAGGCAGTCAGATCACAA -GGTCAGGAGTTCAAGACCAGCTTGGCCAACATGGCGAAACCCCGTCTCTACTAAAAATAC -AAAAATTAGCTGGGCATGGGGGCACGTGCCTGTAATCCCAGCTACTCAGGAGGCTGAGGC -AGGAGAATTGCTTGAACAGAGACCCGGGAGGCAGAGGTTGCAGTGAGCCAAGATCGCACC -ACTGCACTCCAGCCTGGGCTACAGAGTGAGACTCTGATAAATAAATAATAAATAAATAAA -TGATTCCCTAGGAAGCTGACTCCCACTGAATGTGCCACTCAGGAGTCCCTGCTCTCTAGA -TTACAGTTGAGTTTGCTCAATGCAAGGCCCCAGCAGAAATGTTGAAAGTAAGAGCAAATA -GATAGTTAACCACTCTTTAAGACAACAATGGATGTATACTTCTCTGGCCTCAGCTCCTGT -GGGGAAGCTCCAGTGCCAGTCCCTGGGTGCTTCACCATTTTCCGTTAGTTCCTGAACCTT -GTAAACTGACCCTTCACTAAATTCTTCCTAGTTAACCCTTTGAGAATGAAACCATTTCCT -GCCAGGACTCTGACAGATACAAAGAACCCACAGCCGACTGCTGGGTGCGCGGCAGACCTA -GTGCATGGCTCCACACTGCCATCTTGGGGGCTGGCACAGGCTGGCACTGAGTCTGGGGAA -GGGAGCTGGGGCTGGAGGTGTGGAGGGGAAGACCGTGCATAGTTGCTTCCTGATCAGCTC -TTTATTCGATTGAGAGTGAGGCAGGGAAGATTAGAGGGAAGCTTACAGTGGAATTCAGGG -CTGAGGCTGCTATTCTTTTGCTCCTTGTAACTTCCTACAGTGTTGTCAGCATCCACATAC -TTCTCTGTGGGGTTGGTCTCAGAGCCAGGTTACCTTGTCTTAGGTCCAGTGGCAGCCTGA -CTGGCTTGGTGTCCTTGAACAAGTTACCTAACCTCTCCATACCTCAGTCCCTCAGCTGTA -AAATTTTTTTAAAAAAAAAGAAGAAGAGTACCTACTGTATAGCATTGATTTGAAGATTGA -ATGAGCTGGTATTATACAACGTTTAGAAGCAGTGCCTGACATGCAAAAGGCTCTCAACAA -ATACTATCCTTTACTAATATCCTGTGTGTCTGTATCAGAGCTGGTGGGGTGGAGGGACAG -AAAGAAGTAGGAGAAGGTAAAGAGATGGGAAAATGATCTCTAAAGTCTCTCTGGCACTAA -CACAATTCTTTATTATGTGTTTTGTCTGGCTCTTTATATTGATAGCTGTTCCAGAAGCAA -TCAATAGCTATTAGTCGGTTTTATTCTTATTTTTCTGTCTGATCTTACAGGGGAGCAAAC -TGTGGCAAAGCATGAACTTACTTCTCAGAAAATTAACCATTATGTTGGCAATCACTGTGA -TTATTTGAACTTCAGCATCTGGACAAATTTAGTCACATGAAATACAGAAGAGAGATTTCT -CATGGTTAAAATGAAGCTCTCTTTATTTGCTTCTGCTAATTAAAAAATCAGAGCTAAAGA -TACTTAAACACTACAGTTAAAATGCCATGGTTGTCTATTGGCTTAATGAATTCTCTTATG -AAATCAACTCTAAAATGTTATCCATCATAAATCATGAAACACAATTTTTCTTATTCTCTT -TAGAGCTTTACAATTCATCTTAAAGACCAGTGTTTACACTCTCTTCCGTAGGTTGTACAA -TAACCTTTGGCGAGAAAAAATAAATGTCTGGCTTTCTGACTCATAGGTGTGTTCCCTTTA -ACAGAAAAAGAAAATATGTCCTCTTTAAAACTGATGATCATTGGTCACCTCAATTTTATT -GAAGTTCACTTCTGACCTCTTTAGATGTAGTTCTCTACATAAAACTGCCCAACAGAATTC -TCTGTCTGAATGCCTCCTCCACAAACAAAATTTTAAGAACTAAAATCATCATCTTTCCTT -CCAAATGTGCTCTCCCTATGTCCCCAGGGCTCTCCATGTGTAGAGCTGAGACCATTTGCC -ACTCAGTTTCCTCACCCAATTAATTACAAGTCCCAACAATTTTCCGTTGTTTTTTTTTTT -TTAGACGGAGTCTTGCTCTGTCACCAGGCTGGTGTGCGGTGGTGCAATCTCAGCTCACTG -CAACCTCCACTGCCTGGGTTCAAGCGATTCTCCTGCCTCAGCTTCCCAAGTAGCTGGGAT -TATAGGTGTGTGCCACTACATCCAGATAATTTTTGTATTTTTAGTAGAGAGGGGATTTCA -CCATATTGGCCCAGATGATCTCAATCTCTTGACCTCATGATCTGCCCACCTTGGCCTCCC -AAAGTGCTGGGATTACAGGCGTGAGCCACCATCCCTGGCCCAGTTTTGCCTTTTTAACAT -CCCTCAGCTCTTCAAATCCATTTTCTCTTCTCTAACACCTCCCCATTCCCCAGCTCGTAA -TGAACTCTTAAGTAGATTACTACGATCACCTCCCAAATGGTCTTCCTGGCTCCATCAGCC -TTGTGACCTTCAAGTTCATTCTCCACATGGATGTCAGAGTAACTTTCTAAAATGAAAATC -TGACCACGTTACTCTCTTGCCTAAATCCGCCTATGGCCGCTGTTAGGATCAAGTCTAAAC -TCCCGACCCTGGAACATCAGGTCTTTGTGCTCTGTTCAGTGCTTCTCTACCTCACCTGCA -ACCAACACCACTCCCACATCCATATTCTGCTCACCGTGTATCAACATGAACAGGAGGTGG -GTGCTTCAGTCCCCAGGAAGACACTGGGCCTTTTCAATCATCTACTGCTGTGTAATAACC -ACCCTGCAAACTGACCACATGATTTCATTTTGCAAGGGTTCCTTCCTTGGGCTGTGTTCA -GCAAAAGGGTTTACTGAGCTGGCAGGTCCAAGATGGCCTCACTCACAGGACTGGCTGTTG -ATGGGAGCCTTGATGCTCTTGGGCTCACCCCTTATCCTCCAGTAGGTTAGAGCTTCTTAC -AGTGGTTTCAGGCAGCATCTGAAGACAGTAAATGCAGAAGCTCCAAGGCTTCTTACATTC -TAGCCTGGAAAATCACATCACATTGCTTCCTTCATATTTTTTTGGCAAATCAGGTTGCAA -GGCTTGCCCAGATTAGGGTAAAGAGGCAAAGAGGCTCCTTTTCTTTTCTTTTTCTTTTTT -TTTTTTTTGAGTCAGAATCTTGCTCTGTTGCCCAGGCTGGAGTGCAGTGGCGCGATCTAG -GCTCACTGCAAGCTCTGCCTCCTGGGTTCACGCCATTCCCCTGCCTCAGGCTCCCAAGTA -GCTGAGACTACAGGCACCTACCACCACGCCTGGCTAATTTTTTTTTTTTTTTGTATTTTT -TGGTAGAGACTGTGTTTCACTGTGTTAGGCAGGATGGTCTCCATCTCCTGACCTCGTGAT -CTGCCTGCCTTGGCCTCCCAAAGTGCTGGGATTACAGGCGTGAGCCACCGTGCCTGACCA -AGAGGCTCCTTTTCTTGATGAAAGGAGTAGTGAAGTCACATTGCATGTCCTTGCAAAGGG -ACATGCAGACCACATTAGTGAGAATATGTGCCTGTATTTTGCAATCTGTAACATGGGCAT -AAACTAAATGTTTTCCAAAGGGAATAGGGCAAAACAAAAAGGACCTTGACCACTCCTTTG -GCCCTGAATAAATCTAGGAAGCCTAAGAGTATGACTATCCTGAGGTAGAAAGAGGGTCAC -ATGCTGGATAAGAGGTACCTGGGCTCTCCACTTACAAGAAGAGAGCATGGTTACATTTAT -AATCACCATTCCCAACACGCTGTGAGTGCAGGCAGCTACCAGGAGGAGAACAAAGGAAAT -AACCAGGACACCCATCTCTAAACCTGTTAATTTAATCACACGGAACACTTCTATTTAAAA -TTCCCGAGGGTTAAGATGTAAGAATGCTTATCAAGGTAAATGCTGTTCACACTGCTTGGA -GTGTCAGGCCTAGATCTCTATCCATCAGAAACAACAATATCAATAACAACAACAGCAACA -TGATGATGGGGCAATTTCTGAAAAGCACCATGTATTTTATCGATACATGTCCGTTGCAGA -AAATCCAGGTGAATCCAAAGAAGAAATAAATGTCTTCCACAATCCCATAGCCCAGAGCTA -ACTAACCACTATAAAGAACCCAGCGTGGTTTTAACTAATGGATCAAAAGATGCTCATCAA -AGGCTCTGAGCTTTCCTGAGTGCTAACAGGAAACATCCAGCATCACTGGTCTCTCCAAGG -CTGCAGGTGTCTTTGCCCATAGTGCCTGTTTTGTGTCAGGGAAAGAATCAACCTGGGAGC -CAAGCCCAGGAATCAGGATGACCAAGACATACTGGACAAGGAGGGAACAAACCCATCCAA -GGACACTCAAGGACAAATCAAGCAAATGAATTTAAGGGAGACCTGCTCATGGTCTGCTTT -GCTGCTCAGCATGGCTGGGAGGCACAGTGGAAGATCATGCATCCTTCCCCTGGGACTCCT -CTGCCAGAGCCTGAGAGCTTTCTCCTGCACACAGGCTAGGGGTAGGGCAGTTGGAATTGA -TCCATGCCTTCTAGCTAGACTGTGGGTCCCCTCAGTCTTGGGCATGGTGACAGCCCAGCA -TCAGACAGAGGTCAGTATCAAACTAGAAAATTTAATAAATGCTGTCAGATTTGTAGACCC -AAGAAAATATAAACTGCCAATCACGGAGGAAAAAAATCTCTCAATGATCTTATCTTTATA -TGATTCCCTTGCTGCCTGGAGATTGACATTTCCTTGGGGATAATCTGGTCATAGGATTGG -TGAAGGTGGAAGGGAGGCAACCTCCGAAGGTGGGGCCCTCTGCTCACCTGGGACAGGGAG -GGCCTGAGGTAGGTGTCTGTGTGGGCTGGGGAGGAGGATGGGAGCAGTGCTTCTAGATGT -TTCCACTTTCTCCTCATTAGATAATAATGAATGGGTGATTTCCCTAGTCACTGCAGTGTG -AGGAAATCTACAAAATTAATTTCACAATACACTTTACAGGATAGGTGGAGAAACACATGA -AGCACAACTGCAGTGGGTTATAAAAAATGGCCTTTCGAGTTGAGCAGTAAATTCGTTCAA -GCAGCCATTCTGAAGGACAAACTGGCTCTGTATTTAACAGGGGCATTCCAGCACTTCTCT -AGCTACTGGGTTGACAATGACTCACCAAAGCCTCTGGTAGCCACCACAGGACGCCCAGAG -CACGTTTTAAAGCTGAACACCAAACTGCGGACTTCGGGAGTAAGTGAACTGACTGGTTTT -TATTTTGTTTTACTGCTTTTAACATTACAGTAACTGTTACAGGTTCCAGCAGGATAACTG -GGTGGAAATGAGTTTGGTTTCACTTAGTCTCTCTAAAGAGAAAGCAAGTTGGTAGACTAA -TACCTAATAAAAGCAAAGCTGCCAACAATTGAAATTGCCTGGACTGCTCTGTGTGTCCCA -CATGCATGGGTGTGGGTGCCAGTGTGTGTGCGTGTGTGCATGCATGTGCATGTGTGTTGG -GATAGAGTGGTAAGAAAATGGGAAATAATAAGAATGTTCAGTCCATAGCCCTTCATTATA -AAAAGGTGAGCTGTAATAAATACTAGTGCCACATTTAGCCAAAACTTTACTCCAGCCAAA -GGTGATATTTTCATGATAACATCCTGTGATTGCTTTGTTCTTCGTCTTTTATGTTCTTCC -TAGATGGGCTCAGAACATACAAGAATTAAGTACACATCTTATTTTCCAGTGATAATGCTA -CCGGCAAATTCTGTTGTTTGTATAAACATCAGCCATGTTTATATAACTAAACTAGTGTTT -TGTTTTGTCAATTCAGCAAGAAATTAGACCACATGGTGGCTTAATGCTGCATTGATTTGG -CTATCAATTTGTTTTCACTTTTCTGCAAAATATTTAATACATTATTAAATTGAATTATGC -TGATGCCACAGTTGTTCTTATCTCAATTGTCTTAAAATTCATTTAATTTTTTTTTCCTTT -GGTTTCATTATTCAAATTTTAACTTCAGTTCTCAACATTTTATCTGATGGAAGAGATGGA -GTCCATTACTAAGGACTCCATTGTGCTCCATCATGCCAGAGTTGTAAAATAGATCTTTTA -AAGGAAATTTACTGTGATTTTTTTCTATTTAAGAGCTTCCTCTCCAGTTGAGCATGTAAG -AAAATTATACCAGGAGAATACAGTAAACTCTATGAGGCAAGCTATAAACATGTAGCATTG -TGATTAGGGCTGGTTCTCCTTCTAGAGACATGGTAGGATTGCAATTTCATACCATCCTTG -AAGTTAGAGAGAGCCACGTGACTCATTTAGCCAATGAACTGTGAGCAGAATGACATGTCA -CTTCCAGCAGAAGCTTTAAGAATCTGAGAGACATTCATACGTTTTCCATGTGCTGTAGCC -TTATACCCAAAGCCTGGGTCCCAAGTGACCATGACAGGCAGAGCTCCCTGTTGAGCCACA -GAGATTTAGAGAATGGCTGTTAACACAGCATAATCCAGCCCATCCTGACTAATCTGATAT -TAACATGTATAATAAAGAATTCTATCAATGCTGAGGGAAGATGATTAGTTAAGGTCCTAG -GTTGCAAGTCTCAAAACCTCTTCTAAGGATTGTAGACAGGAAATTAAATGACTTCTAGTC -CCTAGAGTTCCCAATCTCCTACCATCCCATCCTAATATGACAGAAGTAATTCCTGAGTTG -CTTCTGAAACCAGAGCTTCCCTCAGAACCCTTAGCCTGCCAGATGGCTTCTTGGAGAGCC -CTCACTCACTTTTCTCCTTCTGCTATTGCTGCTCATTCATTCCAGCTTTTAAAAATTCAT -CTTTATCCAGGAACCTCGCTTCTAGAAAAGTCATACAGGTGCTTCCAGGAGGCTACATGG -GCACCCATATTTTTCTAGCCACTTTCATTAGACCAATGCAGCAGAGAAGAAAAGCCTCAA -TAATTATTATGACATGGCATGTTAGGATACCAGGTAAATTGCATTTGTAAAATGTGATTT -TCTGTTGGTGTTCACTTCGGCTCTACTGACATTTGGTAAGTATTATTGACTGACTGACTA -ACTAATGTGGTCATTAGTCTTCATAAAGAAAGGCTCTCTACAAAAACGGAGGGATGCCCT -TTTTCTGGCATTTAATACGTAAGAAATTGCCTCCGATAGAAACCAGAGTTGCCTGATTAC -TATCAGCACAGGAGAAATGTATTAATGTGCCTTTCTAGTAACAGGTTTTTAGAAAGTCAA -ATATAAACAAATCTGTCTATTTGTGTGTGTGCATGTGGTAGTGGGGAGGGAAGAAAAAAG -GAGGGGGAGAGAAAGAGAAATAAGAACCAAGTTTATTATACTGTATTCAGGGGGAAAACA -TTTTCCCAAGGTTCTAACAGAAGAGCAAAGTGCCACTGTCAATAGCCTCAGTAGTGTGAG -GGTTGCTTTTATGTATTTATTTATTTACTTATTTATTTATTTTTCCTTTTTTTTTCCTTT -CTCTTTTTTTCTTCTTTTTTTTTTTTTGGACAGAGTCTCACACTGTCGCCTGGGCTGGAG -TGCATTAGCGCAATCTTGACTCACTGCAACTTCTGCCTCCCAGGTTCAAGTGATTCTCCT -GCCTCAGCCGCCCAAGTAGCTGGGATTACAGGTGTCTGCCACCGTGCCTAGATAATTTTT -TTATATTTTTAGTAGAGATGAGGTTTCACTATGTTGGCCACGCTGGTCTCAAACTCCTGA -CCTCATGATCCACCCACGTTGGCCTCCCAAAGTGCTGGGATTACAGGCGTGAGCCACCGC -CCCTGGCCAGGATTGCTTTTATAGCCAGTCTTCAGGTGCCCACTGTAGGAACAATGTCAT -TTAGCCCTCGGGATTATTCTGTGCCAAATATGGATAATGACTAATATTCAACACAGATAT -TCTCAGCTCAGAAGAGCAATTAGCAAATTCATAAATTAAGTGCTTGCTTCCTTTTTAGTC -AAATACAAACATTTGTTAAAAGATATTATTTTGCTTTACACTTTGTCTCTCAGAAATAAA -CAGATGCTTGAATTCCCACAGTGCTGCTTGAGCCTCACACCATGTCATCCTGCCAGGCAC -CCAGATCCAGTTCTAGAGTTTCACATGATCATGAGTGTTGGTTAATAAGTCACTGTGAAC -TGGGAGGGGAGATTTTTCAGGAGTGCCACAGGGCTCTCCCTTTAATCACATACACTCCCT -GCTTTCATTGGAAAGTGTATAATGATGTCAGAGTGCCCCAGAATGGAGCTAGTTGGAAGA -CTGCCGTCATAGGGATGCCTTAGTGAATCAATCAGGTTTTAATTTCTGGCTCTCAACTTT -GTAGATGTAAAAGTTGATTTATCAATATGTGAGAAAGGATGAATCTTTCTGAAGGTTATG -TCATCACACTCACTAAGCACACAGAGAATAATGTCTAGAATCTGAGTGCCATGTTATCAA -ATTATACTGAGACTCTTGCAGTCACACGGGCTGACATGTAAGCATTGCCATGCCTAGTAC -AGACTCTCCCTGCAGATGAAATTATATGGGATGCTAAATTATAATCAGAACAATGTTTGG -TGAGCCAAAACTACAACAAGGGAAGCTAATTGGATGAATTTATAAAAATATACCTCAGCC -AAAATAGCTTAATTCAGTCTCCCTTATCATAAGGATACTCTTGCCTAAAGGGACAGTAAT -ATTAAAGACACTGGGAATAACCTCTGTACTTTGGACAGTAGACCTGCATAGCCCATTAGG -CCTCAATGAAGTCTTATGCAAGACCAGAAGCCAATTTGCCATTTTAAGGTGATTCTCCAT -GTTTCTGCTCTAACTGTGCTTCACAATACTCAAGACACTGAATCAGGATGTTTCCTGGAG -TGCAGGGAGCTGTCCGTGTTACTGAGCAGTTCTCAGCAACACAAAGATCCTACTGACTCC -TCATCAGACTTCTTTCTCACTGGAATTTTACACCTGGGCTGTTAACACCAGGCCAGGTCA -AATTCAAAGGAGAGAAAAAAGCTCATTATGAAGGGTAAAATCCAAAACACTGTGCATAAA -GATATGTGTGCACAATTTTTATACATAAAGATTTCATAAAGCCAAAGCATCAGGAAATGA -AAAGAGATACAGAAAGAAAAATGATGGTAAATGAGACATTAATTTACCCTTCTAATCTCT -ATCACAGCAAAAAGGTAATTAAAAAATCTATATGAGGACCAAAAAATACACAAAGATTAT -GTAGCAAAGCCTATAGCCTAAAAAAGTAAACATTGAAATTTGTATGTCCATAAAATGTTT -ACAAAATTCAGTACATATTACACACCCCACCCTAAAAACATCTAAGCAAAGTAGAGAATG -TAGAAATGCTACAGATTATATTCTCTGATTATGACACGACAAAACTAGAAATTACAGCAT -GGAAATTTAAAAGCTTTCTCTTAAATAATTCTATGTCAAAAAGAAATCCAGGCCGGGTAC -AGTGGCTCATGCCTGTAATTCCAGTACTTTGGGAGGCCAAGGTGGGCAGGTCACTTGAGG -TCAGGAGTTCAAGACCAGCCTCGTCAACATGGCGACACCCTGTCTCTACTAAAAATACAA -AAATTAGCTGGGCCTGGTGGCGCATGCCTGTAATCCCAGCTACTTAGGAGGCTGAGGCAG -GAGAATTCCTTGAACCCAGAAGGTGGAGGTTGCAGTGAGCTGAGATTGCACCACTGCACT -CCAGCCTAGGTGACACAGCAAGACTCTGTCAAAAAAAAAAAAAAAAAAGAAATCCAAATA -AAATTTCCAGAATATGTGGAAAATAGTGACAATAAAAATATTACACATGTGTAATCCCAG -CATTTTGAGATGCCAAGGTGGCAGGATCACTTGAGACCAGGAGTTCGCAACCAGCCTGGA -CAACATAGGGAGACTCCATCTCCACACACGCCAAAAAAAAATTTTAAATAGCCAGGTATA -GTGGTACTTCTTGTAATCCCATCTACTTGGGAGGCTAAGGTGGGAGAATCACCCAACCTC -AGGAGTTCAGGGCTTCAGCAAGCCATGATCATATCACTGCACTCCAGCCTCAGCAACAGA -GCAAGATCCTATCTCAAAAAAAAAAAAAAAAAATCACATGTGGGAAATAGCTATAGCACA -ATAAAAATAAATGTATTAAGTATGAACAACAAAAAAGCTAGTAAAGGTTGAACAACAACT -ATCCTTAGGAAAGTGGAAATAATGTGTTAATAAATATGAAAGCAGGCTAGGCACGGTGAC -TCACATCTGTAATCCCAGCACTTTGGGAGGCTGAGGCAGGCAGATCACCTGAGGTCAGGA -GTTCCAGACCAGCCTGGCCAACATGGTGAAATCTTGTCTCTCCTACAAATACAAAAACTA -GCCAGGCTTGGTTGCGCACTCCTGTAATTCCAGCTACTTGGGAGGCTGAGGCAGGAGAAT -CTCTTGAACCTGAGAGGCAGAGGTTGCAGTGAGCCAAGATCATGCCACTGCACTCCAACT -GGGGCAACAGAGTGACACTCCATCTCAAAATAAATAAATAAGAAAGCAGAAACTAATAAA -TTAGAAAACAGAAACATAGAACTAATTTATAAATCAAAGCACTATGCCTTGAAAAGAGGG -AGAAAAATTGTGAATTAAGGAAGGGAAGAGATGGTTGGAGAGGAGGTGGGAGAAGGCAGA -GATAATTGAAGGAGCAAAAGCATCTGGAGAAGCAAAGCCACTGAAAGATGAACAGGGCTC -TGAAAGAAATGCTTGATTGCTATCTTTTCAAATGACTGCAGTTCCCAGTGACATCATTTT -TCTCCTCCCTGGAAGTCTGAGGGGCAGTTCACTTATCTCCTCCCCTCCCCTACTCCTCAC -CCCACACTCAAAACCTGTCTATGCTCCTTTCATTCTCATATGACAGATTTCAGATGGCAT -TCTTATTTCCCTGATTTCTTTTTGAGATAGCTTGCATTTCCCTACTCTATATAAAGCCAC -CGTTTATCAAATGCCTACATGGACCAAGCAGTCCACAAGGGCTTCACAGACAGTTTTACT -AAACTCATGCCAAAACTTTCAGGTTTTATAGATAAAGATCTATACCTTATAGATAAAGGT -ATCTATAAGGTATAGATAAAGGTAAGGTATCTATACCTTATAGATAAAGAAATTGAAGCT -TATAGAGTTTAAGTAATGTTCCCAAAGCCTCGTGGCTAGTAATTCAAACCTAATTTCTGC -CTACTCCAAAGTCTATTTTTCCTCATGATACTATACTGCCTCTCCATGGATAAAGACAGA -GATCACATATTAATAAAATTTGCACAAAGTCGGCAAATTGTTGAAAGGGAAGGCTAAGAT -GATTAATAAAATCAAGAGCCAGATGATCTCAACAACCTGAAATAACTGGCTGACAACCAA -TTTGAATAACTCCCTGCGGGTGAAGTTCAAAGTACTATTTGGGGTTTTTTTTTAAGTTTG -GCTGGGTGCAGCGGCTCACGCCTGTAATCCAAGCACTTAGGGAAGCCAAGGTGGGTGGAT -CATGAAGTCAGGAGTTGAAGACCAGCCCGGTCAACATGGTGAAACCCCATCTCTACTAAA -AATAAAAAATTAGCCGGGCCTGCTGGTGGATGCCTGTAGTCCCAGCTACTCGGGAGGCTA -AGGCAGGAGAATCGCTTGAACCCAGGAGGTGGAGGTTGCAGGGAGCCGAGATCGCACCAC -TGCACTCCAGCCTGGGTGACAGGGCGAGATTCCGTCTCAAAAAATAAAATAAAATAAAAT -AAAAAATAAAAGTTTGATATATTCAGAATCAGGGAGGTCTGTTGGGTGCAGTTCATTTGA -AAAATTCCTCAGCATTTTAGTGATCTGTATGGTCCCTCTATCCGTCAGGGTCCTAGCAGG -AAATTGTTGCACTCTCAAAGGATTAAGCAGAAAGAGTTTAATGAAGGGTCTCTTTCCAGG -GTTAAGGGAACTGCTAGGGTTTGGATATTTGACCACTCCAAACTCATGTTGAAATGTGAT -CCCCATTGTTGGAGGTGGGGCCTAATGGGAGGTGTTTTGGTCCTGAGTGTGGACCTCTCA -CGAATGTCTTGGTGCCATCCAAGTGAGTTCTTGCTCGCTCTTTTTTTCTTTTTGAGATGT -AGTTTCACTCTTGCTGCCCAGGTTGGAATGTAGTGGTGCGATCTTGGCTCACTGCAACAT -CCACCTCACGGGTTCAACCCATTCTCCTGTGTCAGCCTCCAGAGTAGCTAGGATTACAGG -TACCCACCACTATGCCCAGCTAATTTTTGGTATTTTTAGTAGAGACGGGGTTTCACCATG -TTGGCCAGGCTGGTCTCAAACTCCTGACCTCAGGTGATCCACCTGCCTCGGCCTCCCAAA -GTGCTGGGATTACAGGCGTAAGCCACCGTGCCTACCTAGTTCTAGCTCTCTTAATTCCCA -CAAGAGCTGGTTGTTAACAAGAGCCTGGTACAAACCCCTCTCTCTTGCCACGTGATCTCT -GCACATGCCAGCTTCCCTTCCCCTTCTGCCATGAGTGGAAACAGACTAAAGCCCTCACCA -GAAGCAAATGGTGGCACCATGCTTCTTGCACACCTTCAGAACTGTGAACCAAATAAACCT -CTCTTCTTTAAAATTATTCAGCCTCTGGTATTCCTTTATAACAACACACACACACACACA -CACACACACACACACACACACACGCAAAAGCAGACTAAAACAGGAACTAATTAGAAATGG -TAATGCACCGAGGGATTGGCACCGAGGCTCCCCAACAGGAACTGAGGCCATGGATAGAAG -GACACATTCATGTTATTTTTTTCTAATGGTTAAGTAATTATTTGCTCTTACTCTCAAAAT -TTCTGCCAAGGCCTCCCATGGACCAAACTCAACTAGGATCTAGGAAGCAGAGAACCTGAG -TGTTGCATTCAGCAGAAGTCAGCTTCCTAGGGAATATTGCAGGAAGGGTGAAGGTAGAGA -ATCTGGTGGGGAAGCAAGCAAATGCCCATCACATGCACTTTCCTCCAACAGAGCGACTCA -GATGCTATAAAACTTGCTAACGCAGTCTCAGGGTCTGATCACAGTAACATACAAGCCAGG -TTTTAGTCATCAGAAATCGCAGTCCTATTGTCTTCTGCACAGACCCAAACACACTTGGAG -GTCATGTTCAATATGAATACCTCACAGAGAAGGAAATTTACACACGAGAAGTACATCTGC -AGAAAGCCAGCTGGCATGTCAACCATTCGAAAACTCAGGGTGTTCGGGATAAAGAAGACT -CAGGAAGACAAGTATGAAGCATAATCTGTGACATTATTGATATCTTCCTGATATCAATAT -TATTGATATCTTCCTGAAGAACATAATTCCTGCCTACCATCAACAAGCATCAATACTTTC -TACCAGCTATTCTCAACCCTCATCATCGGAAGAGACAGACACTGACTGTGTCAAAGTATT -AGTCCCATCATTCAGCAATTAACTTTAGCTCAATGCTTCAAAAATTCTTCAGGCCCTGTG -TAATTTCAGCTATGTACATTAATGATGAGTACCCATACAACCATTCTGTTTCTTATTTTC -AGTACCATATTTAATAAATATCAGTTATTCAATACTTTATTTAGACATTTTGTTAGATTA -TTTTGACCAATGAAGTCTAATCTAAATGTTCTGAGCATGTTCAAAGTAAGCTAGGCTAAC -CTATAATTTTTGGTGTGCTAAATGCATTTTTAACTTATGATATTTTCAGTTTACGGGGGT -TTGTTGGGACATAACTTCATCATACATCAAGGAGCATCTGTATATGGGATATAGTTAAAG -CAGTGATCAGAGGAAAATCTATAGCCTTAACACATTTATTAATAAAAGTGTAGGAATTAA -ATTATCAGCTGAAAAATGTAAAAAGTATCTAAAAGAGTAAGCAGAAAGTACAAGAAAGAA -CCCATAGTAGAAAAAAGTGAAAATTAATAAAATAAGAAGCCAAAAAACAGATCAAATCAG -TAAACCAAAAATCTTGTTCTTTAAACAAATCAACAAAGTTGACAAAAAATTAGATCTTTT -AATCATGAATAAAAAAAGAGAAAGCACAAAAATGAATAAGGAATGGTGAGAGAAATAACT -ATTGATAATCAGCAAATAAAAAATCATTAAAAACAATGTTGTTCACATCTATGAAAAACA -TTGAAAGCTAGAGGGAATGGGTAATTTTCCAGAAAAATACAATTCACCACAATTGACTTC -AAAAAAAAAAAAAAAAAGAAGTACAGCACTTATGTGAGCAATTTCCATAGAGAAATACAG -TTGTCATGGAATTATAACACACACACAAACACTAGGTTTAGATGTTTTCACAGAGAATTC -CACCAAACCTTTAGAAATCAGATCATCCAAAGGCAAATTAACAACCCTCAGCCATTTGAG -GCAAAATATTACAATTGAGGCAAGATATACTGTACTGAAAACTTGAGGAAAAAGCAGGAG -AGAAAGTTCCTTTGGGAAATTCGAATACTCAAAAGTGCTTACATACAATGAAAAATTTGG -AAATCCATAAGCATGGCCAAGGTGGGACACATGCTCAGAAAAGGCCTGAGAAGACACTAA -TAACTCACCTTTAGTAATTCCTAGGCTCACAGCAAGAAAAAATGAAGGCTAAGGCAGAAT -TATATATGGCTCCGCTAAGTGTTGAGGGAGCCCCAATACAGAGTCAGTAAGCAAAGTCTG -GGAGATGTTTTTCATATTTTTTTCTTTTTTGGCTCCTTGCAGTCAAGGAAATCATTTTTA -AATCACTAAATGCTAAATGAACACAAGCTAAAGGAACCGAGCCGCCTTCAAACATCAAAC -ATAAAAAAGAATGCAGATATTACAAAACCAGTTTACAAAAGTTACTAAACAAATAAAAAC -TACATCCCACAGTGGGTAACAAAAATAACCTTGAAGAAGGGAAAAATTTGGTTTCCAGAA -TAAACACATTATAATATCCAAAATGTCCAGTTTTCAACAAAAATTAAGAAGCATGCAAAT -AAACACAAAACTATGGCCCATTTACAGAAGAAATAAATGAGACTCTCCCTGAGTAAGCAG -ATATTGGAAATATTAGACAAAAACTTTATATAACTGTCTTAAATAAACTTAAAGAGCTAA -AGAAACCCAAGAGAATGACATATAAATAAATAAGAAATATGAATTTTTTAAAAGGTACAA -AAAAATTCTGAGGCTGAAAAGTACAATAACTAATTAAAAAGTTACTTTTTACTTAGGGTT -CCAATAGAAGATTTGAGCAGCTGGAAAAAAGAATCAGTGAACTTGATAGATCAAGTGAAA -TGATTCAGTCTGAAGAGCAGGAAAATGAAAGAATGACAACAAAAAAGAATAGAGCCTAAA -GACCTGTGTAACAACATCAAGAATGCCTACATACAGAATCCTGGTGGGGAGTGAGGGGCA -GGAAGACTATTTGAAGAAATGTGTTTGAAAGCTTCCCAAATTTCACTAAAAACAAATATA -TACATTCAAAAAGCTCAGTGCACTTCATCAAGGAAATATACAAAGATATTCACACCAAGA -CACACTATGTTTCAAATTGTCAAAAGGCAAAGCGAATGTTTGAAAGCAGCAAGAGAAAGG -CAACGCGTCATTTACAAAGGATCCTCAATAAGTTTGACAGCAGATAGTGCATTATAATCC -ATGGATGCCAGAAGAGCTTAGGAAAAAGGCAATGCATCATTTACAAAGGATTCTCAGTAA -GTTTGACAGCAGAGAGCTCATTATAAACCATGGGTGCCAGAAGAGCTTAGAATGACATTT -TAAAGTTCTGAAAGAAAAAAACACTGTCAACCAAAAATTCTGTAACTTGGAAGATGCCCC -TTCAAGTATTAAGGATAAATTACACATTCCCAGATTAAAAAAAAAAGAGAGAGAGAAAGA -GAAAGAAAGAAAGAAGAGAGAGAAAGAAAGGGAGAGAAAGAAAAAGAAAGAAAGAAAGAA -AGAGAAAGAAAGAAAGAAAGAAAGAAAGAAAGAAAGAAAGAAAGAAAGAAAGAAAGAAAG -AAAGAAAAAGAAAGAAAAGAAAGAAAGAAAAGCAAGCAAGCTTTAAAAGTTCATGTTTGG -TAGGCTGTACTTCAAGATACACTTTTAAAAAAAAAGACTCCTTCAGATACAAACTAAAAA -ACACTAGAAAGTAACTCAAAACCACATAAAGAAATAACTCCAGTAAAGATAACTACATAG -GTAAATATAAAAGCAATTATCATATTTTTTGTAAGTCTTTTTAAATATTCTATATGTTTT -AAAACAAATGTGTAAAATAATGACTATAAATCTATGTTAATGAAGCATGATGTATAAAGA -TGTGGTTTGTGAAATTACCAACATAAAGAAATTCATAGGAAACTAAATAATAATAGAGAT -TTTGTATACTATTGAAGTTGTTTCAATTTACTCTAAATTGTTCCAAATTAAGAATGTTAA -TTGTAAATCCCCATGGTAACCACTAAGTTAATATCTTTTGAAAATACAGAAAAGGAAAGC -AGAGGGTAAACACAGTGATATGCTACAAAATAGCAACTAAACACAAAAGAAGGCGATAAT -TGAGGAAATTAGGAACAAAGGAGGTATAAGACATACAGAAAACAAAAGCAAAATGGTAGG -AGTAAGCCCCTCTTTATCAGTAATTACATTAAATACAAATGAATTAAACTCTCCAATCCA -AAGAAAGAGATTGACAGAATGGATTTTTAAAAAATGATCCAACTATATTGTCCACAAGAT -ACTCACTTTAGATCAAAATACACAATGAGTTGAAATGAAAGGATGGGAGAAAATATTCCA -TGTAAGTAATAACCAAAGGAGATCTGAGGCAAATATACTTATATCAGACAAAATAGACTT -TAAGTCAAAAACTGTTACAAAATACAAAGAACAGTATATATTGATTTCAAAATTAAACAA -GAAGATATAACAATTATAAATATATGTACACCAACTAACAGGGCTCCAAAATATATAATG -TAACCATTGAGAGAATTAAAGGGAGAGACAGACAATTCCACGAAAATTGTTGGGCATTTT -AAAACCCAACTTTAATAAAGGACAAAACACCCAGAGCAAATATCAAGGGAGGAATTAGAG -GATTTGAATAAAACTATAAGCAATAACTATAGATAACACTTCTCTCAAAAACTGCAGAAT -ACACATTCTTCTCAAGTGAACATGGAACATTCTCCAGCACAGATGATATGTTAGGCCATA -AGATAAGCTCAATAAACTTAAAAAGATTGAAATCATGCAAAGTATCTTCACTGACCACAA -TGGAATGAAATAAGATATCAATAACAAAAGAAAAACTAGAAAATTTACAAATATTTGGAA -ATTAAACAACACAGTATTTACCAACCAATGAATCAAAGAACAAATCATGAGGGAAATTAG -AAAATGTTTAGAGACGATTGAAAACAAAGATATAACAAGATGGGTGTGATATATCAAAAG -CAGTGCTCAGAGTTGTAACACCTACATTTTAAAAAAGAAACATGTCAAATCAATAACCAA -ACTTTACTCAATAAACCATAAAAGGAAGAGCAAACAAAATCCAGAGCTAGCAGAAGGAAG -GAAATAAAGATTAGAGCAGAGATAAATGAAATTGAGAATTAAAAAATTATACAGAGATCA -ACAAAACTAAAAGTTGGTTCTTTTAAAATATCAATAAAATTAATATACTTTTACATAGAC -TAAGCAAAACATCTCTATTCAGCTGACTTTTTTTTACAAGGGAGCCAACATTATTCAGTG -GGGAATAATAGCTTTTTCAACAAAAAGTGCTGGGAATACTGAATATTCATATGCAAAAAA -AATGAAGCTGGACCCCTACCTCACATTATATACAAAATCTAGATTGGATCAATAATGTAA -ATATACGAGTGAAAACCATACATGCTTAGAAGAAAACATGGAAATAAAACATTGCTGTGG -ATTGGCAATGCATTCTTAGATAATACAACAAAAATACAAGCATGAAACAAACAAATGTAG -CCAAAATGTACCAGAATCTGAAAACATGTATTATCTATAAAGAATTAGAGGGGAATTTGG -TGAAAGAAATATGGGAGAATGGGATATTGCTCTGTGAATGCTTTTGTGCATAATTGTACA -TTTTTAATTAAGTTAATCTTTTACACTCTCAAAGTGTGATATTAAGCAAGCAAAGATAAG -TTATTACAAGACTCTAAAACCGAATGCAATGAGAAACAAGTGAATCCAAATATATTTCAA -ATGAATGAATGACATAATCAAACTTAAGGGGAAAATAATAATTAATCTGATTAATTTTTG -ACTGTTCTCTTATTTCAAATTGACTTTTGAACATACTTTGACTACATACTATTGCTTGAA -AAAATAAAATATCTGCAAAAAATTATTAAATCTTCATGATAGGATTTTTTCTTTTTATAT -TAGTATAAATATAACAATTCTGAAACAAATGTATGTGCATTGTAAGATTAAGCCAATGAG -TAAATATTAATATATTTGTATTGCTAGAACCCCAGATTCTCACTGTGAAAGGACAGAGAT -ACAGATATGGAATAAGACAAGGAAAGAAGCAGCCCACTGAGTTACATTAGAATCAGTATT -ATCAACATAAATATACAATGTGCTCTCTCACATGCTCTTTCCTTCTCTTAAAAAATATAT -AATATGTACATATTATATATTATATGCATAGACACACGTGTGTCTATACATATCCTACAT -GTACATATTGAGGATTAACAGGTGCTAGTAGAAAATATTAACTTTCTTTGTATTAACAGG -TGTTAGTAGAAAGTAGTAGTAGGTGCTAAGATAAAAGCCATAATTAAACCTCCTGGTGAA -TGAACACACCATCACCTACAATCTTACCAAAAATAGAACCAAGCACGTGTCCTAGTCAAA -CCTCTGGATTCAACTGTCATTTGGATAAAACGCAAAGGATAGTGAAAATGTCGATCTTCA -CTGAGAGTCTAACCAGCAAAATTCACAGTGTGGACACCAAGTGACAAAAATCCCAAATTT -TTCAACAAATATATTGTATGGGAAAGAAAACTTTGAAAAGAAACCTGTATGTTAGAAGGG -ATTTTAAAAACACGACAAATGAAAACAAATGGGCAAGACTAAATCATAGTGTCTTGGAAT -GCATGCAGGAAGGACACAGCCGTGAAAATGCAAGGACGCCTCTACTGGAACAGTCACGTT -TATCGTCACTTTTCAGGAGAAAGGTGGCTGCAACTGAGGAGAGTCACATGCTTCAGGGCT -GGCAAAGTCCTATATCTTGACTTATGTGATGATTACAGGGATGTTTACAAAAATCAAACT -ATAAGTTTGTTTTGTGCCATGTTTTGTATTGTGTGTGTGTGTGTTTTGTTTTTCAACTTA -AAAATAAATAAAATCAAAACCAAGGCTTCATTATCAAGTAGCACAAAGTCTCCAATCTAT -AACCTCCTTTGTCTGGATATCTGCATTTAACTACCATTGCCAGAGCTAATCCTGACAATG -CATTCATATTTTTAACACTGAAACACAGTAAACAGGGAAAATTTTGCTCCTCTAAAACAG -GGCATCTTCAGGCAATCAGAACAACTCAGAAAGTTTCTGTCTGTTGCATAAAACTCCCCT -GTGCAAAGAGTTACACAAAATGCTGTCATAGTAAAGGTAGTTAACTAACGGCACTAATTG -TTCTTGGGCAGTGGCCAAGTGGAACTTCAGAGACCTGGCATTGCCAGCCAGAAATCACTT -GTCATGGGAATTGTCTCCTGGAATCACTTTGGTTGTCCCAGGGTAACGCAGGGAAAGTGG -TTAATGGGTCACTTGGGGGTGGCATCTTCATCAGTAAATCACATTTACTTTCTCCTACTA -AGAATTTTATTTTTGGCCATGAAGCCAAAAGTCAGCTCTTAAATAACAAGGGAAGCAAAT -AATCATTGAATAAAAATAGCAGGAAGAAAAAGCTGTGCAAAGAAATTTATGTTTTTAATT -TGTTATATATGTATATTTTTATCATACTTTAAGTTCTAGGGTACATGTGCACAATGTGCA -GGAATAAAATTTATGTTTTTAAAATTTATTCTACATTATGAATTCTACATTAGAAAAATA -AACCATAGCCTCATCACAGGCACTTAAATACACTGAAGCTGCCAAAACAATCTATCGTTT -TGCCTACGTACTTATCAACTTCCTCATAGCAAACTGGGAGAAAAAAGCAATGGAATGAAT -AAAATGATAGCCACAAAAATCAAGGTGGGAGAAATACTTATTATATGTCCATAAAAAATT -TTAATTAATGCAAAGTATTAACACCAATGATTGCAGTAATACAGATCTTACAAATGATAG -TTTTAGTCTGAACAGGACTATCCAAAAGTTAATTTTCTATAGTAACAGTTTTTAAATAAA -ATATCAATTCCTGAAACACATAAAATGGTCCATGAGTATACAACGAGTGAAAAAAAACAA -ATTCAGAGCAAAGATAAATTAAGAAGTATCTAATATTCAAACATAGTCAAAGAGAGGGAG -ATTTCTGGATAATCACTTAAACCCATGGTTAAACATAAATGCACATATGTTAATGTTTAC -TGAATAACTTATCTGTGCCAAGTGGTGTATTAATGATTCATTTTTATTTTTCACTAAATC -TTTTCTCTAAAGTTGGTGTAGCCTGCAACTAAATGCAAGAAATCTGACCTAGGACCTGCA -CTTCTTACCATTTTGCTCATATTTATTCCCTGTGCATTTTTGTAACATGTATATGTTATA -TATATAGAAAGAGAGAGAGGCAGAGATGGAAAGTAATTTATGGAGTTTGATGTTATGTCA -GGGTAATTACATGATTATATAATTAACAGGTTTCTTTTTAAATCAGCTATATCAATAGAA -AAATAAATGTAGGAATCAAGAGACTCATTCTGTCCATCTGTGATAGTTCCATCATGATAC -TGCATTGTCAAGTCATTGCTCCAAAAATATGGTTTAGCTCAACACTGAGTGACTATAGGA -AACCAGAAACCAGGCTGGGCGCTAAAGATGCAAAGATGAATGAGACATCATCTCTGCCGT -CCAAAAGCTTACTGTCTAGTGGGAGAGTTACACACGTAAGGACAGTAATCTAATAAGAGC -TAATAAGTGAAAACTAAGATAAATTAATAATACAAGATTACAGGGAAGGTTTCCAAAGTC -AATGAGGCCTCAAATGAATCTTGAAAGTGTGCAAGGATTAACCAAATGAAGAAATGTGTA -AGTTTTTCAAACAAAAAGGAACAGCATGAGCAAATGCAAGGAGGCCTAAAATAAAGAGAT -GTGTAAAGAGGTGTAAGCAGCTTTGTACTGCTGCCTGATAATTAGAAGAATATCGGGAGT -AACAAGAGCTATAGAAGAGAGTCACAATTACGGAAAAATATTTATTAAATTATAAGAAAT -TTATAGCATAAGGAATAGTAGGACCGTTAAATGTTTTAATAAAGATGATGCTTCTTTTTT -TAATATTTATTTTTATTATACTTTAAGTTCTAGGGTACATGTGCACAACGTGCAGGTTAC -ATATGTATACATGTGCCGTGTTGGTGTGCTGCACCCATTAACTCATCATTTACATTAGGT -ATATCTCCTAATGCTATCCCTCCCCTCTCCCCCCACCCCACAACAGGCCGCGGTGTGTGA -TGTTCCCCTTCCTGTGTCCAAGTGTTCTCATTGTTCAAGTCCCACCTATGAGTGAAAACA -TGCGGTGTTTGGTTTTTTGTTCTTGAGATAGATGATGCTTTAAATTGACCACTCTAGCTG -CATTGTGGGAGGAAAAAAGATTTTAGAACAAGACTAGAAACAGAATAATTAGAAAAATGC -AACTACAATGCAGATGAGTGATTATCAAGGTCTGAACTGAATAGTGGAAATAGAGATAAG -GAGGCAAATTCAAGATATGTGCGTGACAGTAAAATTAACATGACCTGGTGTTTGATTGAC -TCTGTAAAGTGAAAGGAAAGGATGAATAATCAACAAATAATATTTATTCTACCAAATGCC -TCCATGCCGCTTTGATGACAGGATAATATGTAAGCTTTTCTATATTTCAGAAACTATATG -ACATGACGAAAAGTAAAAAGGGGATGGGGGTAAGGAGGTATCCTGAATTGACTGAGAAAT -AAGGAGGTATTCCACAGAGAATATAAAAAAACATATACTTAGTGTTCAAGGAATAATAAA -AAAGAGAACATCTATGTGTCCACCATACAGGATATGAAATAGAACATTTGCCGGCCATGG -TGGCTCACACCTGTAATCCCAGTACTTTGGGAGGCCGAGGTGGGAGGATCACTTAAGCCC -AGGACACAGGTTGCAGTGAGCCAAGATCACACTATTGTACTCCAGCCTGGGCCACCATGT -CTCAGAAAAATAAAAAAACTAGATGTCTTGGAGGATTGGAAACAAAATAGAACTTTACTA -GTGCCTTAGACGCCCATTGGGTGCTCCTTGCCAATTGTGTTCTCCTTTATTTCCTGCTGG -ATATGACCACTGTCCTTCCATTGCATTGTATGTGTTTTTTAATAGACTTTAATGGTTCTC -AAGTGATGCATTATTTAGTTTGGTTCTTTGAAACTTATATAAATGAAATTATTTTGTAGA -AGTTCTTTCACCTTTATCAGAAGGTACTTTCACCTTGATTCAATAATAAGTTTGCATATT -ACAACCTTGTTGAATGTTGGTGTAATTCATCCATTCGTATTGCTATATGATATTCCACTA -CATGAATATGTCGGACTTCATTCCTCAGATCTATTGTTGATGAACACTTGAAATTTTTCC -AGTTTTTAACTATTACAAACAATGCTGCTATGAACATTCTTTTGTAAATCACCTGGTTCA -TATGTGCAAGATATCCTCTGGGGTATATATTTAAAAGTAAAATTATTGAGTTATTCAACA -TTACCATGAAATGCTACACTATTTTTTTTAACAATCCTACCAATTTACACTTCTACCACG -AACAGATAAGCATTACCATTGGTCTTCATTTGTAGGAACCATATTTGTCTTTTGCTCTGG -GGGCTTTGTTTTGTTTTGCTTTGTTTTTTGCTTAGAAGTGCTTTGGCTATTAGGGATCTT -TTTTTGGCTCCATGTGAACTTTAGGATTTTTTTTTAATTTTGTGAGAAATAACGTTGGTA -ATTTGATGGGAATTGCATTAACTCTATAGATTGTATGGGTGATATGGTCACTTTAGCTAT -TGATTTTTCTAATCCGTGAGCATGGGATGTTTTTCCATTTGTTTATGTCATCTATAATTT -CTTTCATTAGTATTTTGTAGTTCTCCTTGTAGAGATCTTTCATTTATATAGTTATGCATT -CCTAGGTATTTTTCATGGCTATTGTAAATTCAGTTGAGTTCTTAATTTGGTTCTCAACAA -ATTAATCTCAACAAACATTCAAACAGCTTGAATGTATTTGGTGTATAGAAATACAACTGA -TTTTTGTGGCTTGTTTATCCCAAGACTTTACTGAAGTCGTGTATCAAGTCTAGGAGTCTT -CTGAAGACTTTAGGGTTTTCTAGGCCTACAGTCATGTCATCAGTGAGCAGAGATCATTTG -ACTTCTTTTCTAATTTGTATACCTTTTATTTCTTTCTCCTTTCTGATAGTTCTGGCTAGC -ACTTCCAGTACTGTATTGAATAGGAATGATGAAGGTGAACATCCTTGCTTTTTTCCAGTT -TCTAGAAGCAACACTTCTAACTTTTGCCCATCCAGGATGATGTTGGCTGTGGCTTTGTCA -TAGATGACTCATTTTTTGAGGTATACTCCATCTATACCTATATTGTTGAGGGTTTTTATC -ATAAACAGATGTTGGATTTTATCAAATGCTTATTCTGCATCTAATGAGATGATCATAGGG -TTTTTGTTCTCAGTTCCATTTATGTGGTGAATCATGTTTATTGATTTGTCTATTTTGAAC -CATTCAAGCACCCCTGGAATAAAGCCCACTTGATCATGATGAATTATCTTTTTGATGTGT -TGTTAGCTTCAGTTTGCTAGAATTTTGTTGAGTATTTTTACATCTGTGTTGATCAGGGAT -AAGGATTTGTAGTTTTCTTTTGTGTTCTTTTTAAAATTTTCCTTGTTAATTTTACTGCAC -AGTATTATTTTAATGATGAATAAAGTGTTGAGCTGGACATGTGTACCTTGTTCCTCATGT -TACAATGAAACTGTTTAATATGTCATGATTATTTATAATGTTGAGAGTAGTTTTTGTGTA -TATATTAAGATATTTACATCAGTTCTCTTCTATTCCTAGTTTGTTATTATTACAAATAGT -TTCAAATGTGAACAAGTGCTTTTCCCACAGCTATTGAAATAACCATATTTTGTTCTTTTA -TTCAGTTAATGTGGTTAATTTCATTGTTTGGTTTTCTAATTTTAAACCATACATTCTTGA -AATTACTGCACTTAGTCACGATGTATTTTTCTTTGGAGTATATTGTTGGATTATATTTGC -AAACATTTTTGTTTAGAATTATTATGTAGTATATTAGTCTGTAATTTCATTTCTTTTAAT -ATCCCTGTATGGTTTTACTATCATGGAGGTACCACCATATAAAACAAGTTGGAAAGTGTT -ATGTCTTCCCAATTCTCTAAAAATATTCATGTAACATTGGCATTATTTCTTTATTAAATA -TTTGGTAATATTTCTTTATTAAATATTGCATCCACCTAGCCCTGGAGTTCTTTCTACAGG -AAAAAAAAATTTTCTAAATAAAATTTCTACAATGAAAAAAAAACTACTCAGTTTTTCTAG -TTTTTTTCTGATCATTTCATAAAAGTAGGTATTTTTCATAGGAACTTGACCATTCCTTAT -GATTGTCAAATTTATTAATATAAAGTTTCATATTTTATATTTATTTTATCAGATAAATAA -AATTATATGTTTTGAAATATATATTCATTGTAAAATAGCCATGTTAAGCTAACATATGCA -TTACCTTACATGCTTATCTTTTTTTATGAGAACACTTAAAAATCTACTCTTAGCAATTTT -GAAGAATACAAGTACATCCCCTATGGAGAACAGTTTGAAGGCTCCTCAAAAAAGTAAAAA -TAGAGCTACCATGTGGTCCAGCAATCCCACTGCTGCATATATACCCCCCAAAAAAGAAAT -CAGTATATCGAAGAGATATCTGCACTCCCGTATTTGTTGCAGCACTATTTACAATAGCGA -AGTTATGGAGTCAACCTAAGTGTCCATCAACAGATGAATGAATAAAGAAAATGTGGTACT -TATATACAATGAAGTATTATTCAGCCATAAAAAGGAATGAGACCCTGTCATTTGCAACAA -CATAGATGAAACTGGAGGTCATTATGTTAAGTGAAATAAGCCAGGCACAAAAAGACAAAT -ACTATGTGTTATCACTTATATGTGGAATCCAAAAAGCAAACAACTGAACTCATGGAGATA -GAGAGTAGAAGGAAGTATACCAGAGGCTGTGAAGGGTAGTGGGGGTTGGGAGAGGTGGGG -GATGGTTAATGGGTACAAAAAAAGAAAGATTTAATAAGACCTAGTATTTGATAGCACAAC -AGGGGGATTGCAGTCTAAAATTCAATTATACATTTAAAAATAACTGAAAGAGTATAATTG -GATTGTTTATAACACAAATAATAAATGCTTGAGGGGATGAATATCCAATTTTCCATTATG -TACTTATTGTACATTGCATGCCTGTACCAAAATATTTCATGTACCTCATAAATGTATACA -CCTGCTATGTACCCACAAAAATTAAATTTAAAAACAATACATTGTTATCCACTATAGTCA -CCATATTGCACAATAGATCTGTTGAATTCATTCCTCCTGTACAATGCAATTTTGTACCCT -TTGACCAACATCTACCCAATCCTCCTGGTAACCATCATTCTACTCTGTACTTCTATGTGT -TCAGCCTTCTTAGACCTCCACATACAAGTGAGATTATGCAGTATCTGGCTTTCTGTGCCT -GGATTATTTTACTCAGTATAATGTCCTCCCGGTTCATTCATGTTGTCACAAATGATACTT -TTTTTATTTTTTAAGGTTGTATACTATTCTATTGTGTATGTGTACCACATTTTCTTCATC -CACTCATGTGTCGATGGATACTTAAGTTAATTCCACATCTTGGCTGTTGTGAATAATGCT -ACAATAAATATGGGAGTACAGATAACTCATTGACACACTGATTTGATATCTTTTTAATAT -ATGCCCAGAAATAGCATTACTGAATCATATGGTAATTCTATTTTTACAGAATCATTTATA -CTGTCTTTTACAATGGCTGAAATAGTTTACATTCTCAACAATTACAAGGTTTTCCTTTTC -TCCACATCCTCTCCAACACTTGGTATCGTCTGCCTTTTCTGTAACAGCCATTCTAACGGA -TGTGAAATGGCATTTTATTGTAGTTTTAATATGCATTTCTCTGATGATCAGTGATAATTA -GCATTTTTATATATCTGTTGGCCATTTGTATGTCTTCTTTTGAGAAATGTCTATTTAGAT -CCTTTGTCAATTTTTCATTAGGGTTCCTTGTTTTCTTATTATTGTGTTGTTTGAGTTCCT -AAGATATTTTGGACATTAGCCTCTTATCAAATGTATAGTTTGCAGATAATTTCTCCCATT -TTGTAGGTTATCACTTCACTCTGTTGACTTTCTTTTGCTGTGCAGAAGCTTTTTAGGTTG -ATGCTATTCCATTTGTGTTTTGTTGCTTTTCTTGCCTGTGCTTTAGAGTCATATCATAAA -ATATTATTGCCCAGACCAATGTCTTGGAGTTATTCCCCTGTTTTCTTCTAGGAGTTCTAT -AGTGCTAGGTCTTACATTTAAGTCTAACTTATTTTGAGTTTATATTTTTATATGGTATGA -AATAAGGGCCTAATATCAATCTTGTGGACATTCAGTTTTCTCAACACCATTTTTTGAAGA -GACTGTTCTTTCCCCATGTGTGTTCCTGGCACCTTTGTTGAAAGTCAATTGACTATAATA -TGTAGATTTATTTATGGGCTCTTTATTCTGTGTAATTGGTCTATGTGTCTGCGTTTATGC -CAGTACCATGGTGTTTCGATTGCTATAGCTATGTAGTATAATTTGAAGTCAGGTAATGTG -ATATCTCCTGCCTTGCTTTTTTTGATCAAGATTATTTTGGCTTTTCAGAGTTTTTTGTGA -TTCCATACAGATTTGAGAGTTGTTTTTCTATTTCTGTGGGAAAATGTCATAGGAATTTTG -ATAGAGATTGCATTCAATATGTACATCACTTTGGATAGTATGGACATTTCAAACATATTA -CTTTTTCCAATCCATGAACATGAGATATCTTTCCATTTATTTGTGGCTTCTTCAATCGCT -TTCATCAATGTTTTGTAGTTTTCAGTGTAAAGATCATTCACCTCTTTGTTTAAATTTACA -TCTAAGTATTTTTTGTTGCTATTATAAATAGGATTGTTTTCTTGATTTCTTTTTTTGTAT -AGTTTGTTGTTGATGTGTAGAAATGCTACTGAATTTTGTATGTTCACATTGTATCCTGCA -ACTTTACTAAATTCATTTATGAATTCTAAATTTTTTGGCAGAGTTATTGGTGTTTTCTAT -ATATAAGATCATGTCAACTGCAAACAGAAACAATTTAACTTCTTCCTTTCCAATTTTCAT -GCCTTTTATTTCTTTCTTTTGCCTAATTGCTCTGGCTAGGACATCCAGTACTATGTTGAA -TAGAAGTTCTGAGAGTGGGCACCCTTGTATGAAGTTTCCCACAACATCTCTTATCTTTTT -ATTAGCTATATATTAATACGGATGTTTCTTCTTCATCAGGAGTTTGAAAAATATGTCTTT -TCTCTATATTGTTCTTAATCAGTCTTCCTAGAAGTATTTCAATTTCAAAAAGTAGCAACA -ACTGTGGGAGTTCAGTCAGGCTGGTGGGAAAAATTTTAAAGATAGTTTTAAGAAATCGAC -ACAAACCTTCATGGAAGGCTGGGGGTGTTGTATAGCTTCAGTAATAGATCTGAATGAAGG -CGGCCTAATCCTTCCTTGAGTAAACAGCTTAAAGTAGGTGCAAAGGAATGTAAGGGAGTT -TATCTAAATAACTTGTTTACTCATGTGGTCCTGAAGCCAACCTTTGATCATTCACAGGCA -GGATGGCTCTCTCTCGGGGGAGGGTGACCAGGTTAATTACCCTCTATTTGTGTTGACTAA -AAGCCCCTGTCATTTAATGTTTTTTCAATAAATGCTGGCAGGGCTAGCTAGTCAGGGCTC -GTGGCTGCCAGAACTCTTTCTGTGCACGGCCCAGCCCCCTAGCGGCTCTTTCACTGAATA -ATTGGTGTCTGAGTACATTATTCATCCCTCGTGCAGCTGGGGTCTGCAGGACAGACCCCC -ACAAACAACAATTTGCAAAAGCAAACTTCCCTGTTTTGTTTTTTTTCCCGAGATGATAAA -TTAGAGGCTTTTAGTGTGCCTCGGCCACTTAGAAATAGCAAGAGAGTGCACAAAGGTCAA -CTCTGTGAGCTCTACGTCAAGAAGGAAAATGGGAATCCACCAGAATCATGAAGGACATCA -TAGATCCCAAGAAGGAGAATGTGAGCAAACAGTCAACATGACAGCAACCAGCTTATAAAA -GTGAGCGAAGTCCTAGTATGTGAGAGAGGCAGAGAGCCTCCCTCTGTAACTGACATTTTC -ACTGTGAATCTGAGCAACCCCAGCCAAGTTGTTGCATTTTGTTTCTCCCAAGGCCTGGAG -TCAACATGGGGAGAGGCTTGGAGATGCTGTGAAGCAAAGACACTGGGAACAGCTGCAGAC -ATTTTCCCAGACCAGGAAGTAAGAGCAAGATGCCATTTTCAATCTGGATGCATGCAAAGT -CAGCTTTTTTTTTTTCTTTTTGTGACCCAGCAGAATGCCTGCACAGGCATTTTAGTCTCA -GGCCAAAGATTGGAACAACTGCTTTGGGGCTTGGTAGGGACCTTCACAGCCATATTGTGG -GAAACACCTCAGCAGTATGTGCTGGAATTGTGCTTTCCCCCATCGCAGCCTCGGGGCAAC -AGAAAAGCTGCTACAGCTGTAATTTCTCCCAGGTGATGAAACTTGCAGCCAGGGCCAGCT -TGGAGACCTACAACCAGTCTGCAGGTGTCATTGCTGGGTGCCCCAGCCTGTTCCCCTGAG -AATGTGATACAGCAGGGCTTTCTCTGCTTCACCCCCAGGCAGAAATTCAGGCATTGGAGC -ACCTGTCTACCTGGACCAGCATCCTGAGCTACCCCACCGTTTGTAAACATAGGTTGTGGT -GCAGTGGGGCCCTCTCCAGTCTATGGCCAGGCAGATTTCCAGGTATGTGGAGTACCCACT -TGACTGGATCAGCAGCCTGAGCTTCCCCAACCTTCCTGTGCTGAGATTATAGTGCAGTGA -GGCCCTCTCATCTCCACACATAGGCAGACCTCCAAGCAATTAGAGCACCTGCTCCTATGG -AGAACTTAAATTTACAAGAAAAAAAAAACCATCAAAAATTGGCCAAAGGACATGAACAGA -CAATCCTCAAAAGAAGACATGGATGTGGCCAACAAACATATGAAAAAAAGCTCAAATCAC -TGATCATTAGAGAAATGCAACTCAAAACCACAATGAGATACTATCTCAAACCAGTCTTAA -TGGTGATTATCAAAAACTCCAGAAACAACAGTTGCTGGTAAGGCTGTGGAGAAATAGGAA -TGTTTCTACACTGTTTGTGGGAATGTAAATTAGTTCATTCACTGTGGAAGGCAGTGTGAA -AATTCCTCAAAGATCTAGAACCAGAAATGCCATTTGCCCCAGCAATCCCTTTACTGGATA -TATGCCCAAAGGAATATAAATCACTCTATTATAAAGATACATGCACAGGGCTGGGTGCAG -TGGCTCACACCTGTAATCCCAGCACTTTGGGAGGCCAAGGCGGGTGGATCACCTGAGGAC -AGGAGTTTGAGACCAGCCTAGCCAACATGGGGAAACTCCATCTCTACTAAAAATACAAAA -ATTAGCCAGGTATAGTGGTGCACACCTGTAATACCAGCTACTTTGGAGGCTGAGGCAGGA -GAATCGCTGGAACCCAGGAGGCAGAGGTCAAAGTGAGCCAAGATCATACCATTGCACTCC -AGCCTGGGCAACAAGAGCAAAACTCCATCTCAAAAAAATATATATATACATATACATACA -TATATATACATATATATACACATATATATATACATATATACATATATTATATAGGTAAAT -GTATATATATGTGTATATATATACACACATATATATACACATATATATACATATTATAAC -TACATATATATACACACACACATACATATACATGCACACATATGTTTATTGCAGCACTAT -TTATGATAGAAAATACATGGAATCAACCCAAATGCCCATCAATGATATATTGGATAAAGA -AAATGTGATATATATTCACCATGGAATACTATGCAGCCGTTAAAATAAATGAGATCACGT -TCTTTGCAGGGACATGGATGAAGCTGGAAGCCATCACCCTCAGCAAACTAACACAGGAAC -AGAAAACCAAACACCACATGTTCTCAGTCGTAAGAGGGAGTTGAACAATGAGAGCAAACA -CGTGGATACATGGAGGGGAACAACACACACCAGGGCCTCTCAGGGGGACAGGGGTAGGAG -ACCATCAGGACAAACACGTGGATACATGGAGGGGAACAACACACACCAGGGCCTCTCAGG -GGGACAGGGGTAGGAGACCATCAGGACAAACACATGGATACATGGAGGGGAACAACACAC -ACCAGGGCCTCTCAGGGGGACAGGGGTAGGAGACCATCAGGACAAACACGTGGATACATG -GAGGGGAACAACACACACCAGGGCCTCTCAGGGGGACAGGGGGTAGGAGACCATCAGGAC -AAACACGTGGATACATGGAGGGGAACACCACACACCAGGACCTCTCAGCGGGACAGGGGG -TAGGAGACCATCAGGACAAACACGTGGATACATGGAGGGGAACAACACACACCAGGGCCT -CTCAGGGGGACAGGGGGTAGGAGACCATCAGGACAAACACGTGGGTACATGGAGGGGAAC -AACACACACCAGGGCCTCTCAGGGGGACAGGGGTAGGAGACCATCAGGACAAACACGTGG -ATACATGGAGGGGAACAACACACACCAGGACCTCTCAGCGGGACAGGGGGTAGGAGACCA -TCAGGACAAACACGTGGGTACATGGAGGGGAGCAACACACACCAGGGCCTCTCAGGGGGA -CGGGGGGTAGGAGACCATCAGGACAAACACGTGGATACATGGAGGGGAACAACACACACC -AGGGCCTCTCAGGGGGACGGGGGGTAGGAGACCATCAGGACAAACACGTGGGTACATGGA -GGGGAACAACACACACCAGGGCCTCTCAGGGGGACGGGGGGTAGGAGACCATCAGGACAA -ACACGTGAGTACATGGAGGGGAACAACACACACCAGGGCCTCTCAGGGGGACGGGGGGTA -GGAGACCATCAGGACAAACACGTGGGTACATGGAGGGGAACAACACACACCAGGGCCTCT -CAGGGGGACGGGGGGTAGGAGACCATCAGGACAAACACGTGGATACATGGAGGGGAACAA -CACACACCAGGGCCTCTCAGCGGGACAGGGGGTAGGAGACCATCAGGACAAACACGTGAG -TACATGGAGGGGAACAACACATACCAGGGCCTCTCAGGGGGACGGGGGGTAGGAGACCAT -CAGGACAAACACGTGGGTACATGGAGGGGAACAACACACACCAGGGCCTCTCAGGGGGAC -GGGGGGTAGGAGACCATCAGGACAAACACGTGGATACATGGAGGGGAACAACACACACCA -GGGCCTCTCAGGGGGACAGGGGGTAGGAGACCATCAGGACAAACACGTGGATACATGGAG -GGGAACAACACACACCAGGGCCTCTCAGGGGGACAGGGGGTAGGAGACCATCAGGACAAA -CACGTGGATACATGGAGGGGAACAACACACACCAGGGCCTCTCAGGGGGACGGGGGGTAG -GAGACCATCAGGACAAACACGTGGGTACATGGAGGGGAACAACACACACCAGGGCCTCTC -AGGGGGACGGGGGGTAGGAGACCATCAAGACAAACACGTGGGTACATGGAGGGGAACAAC -ACACACCAGGGCCTCTCAGGGGGACAGGGGTAGGAGACCATCAGGACAAATAGCTAATGC -ATGCAGGGCCTCATACCTAGGTGATGGGTTGATGGGTGCAGCAAACCACCATGGCACACA -TTTACCTATGTATCAAACCTACACTTTCTGCACGTGTATCCCAGAACATAAAATAAAATT -TAAAAAATATATACACTGATTCATGATCTCCTTTCTCTCCTTCTGAAACACTCTTTAAAA -CTTTTTAGCATTTCCCCCTCTGTCTTCCATGTCTCCTAACTACATGTTTCTTATTTTCCA -TTTCCTTATTCCTGTGTTCATTTTGGATAGCCCCTTCTGACCTATATTACAGTTTACTAG -TTCACTCTTCAACTGCTTCTAACATACTAATATTCTGTTAAAACCATTCATTTGGGTTTA -AATTTCAATTATGTTATTCTCTATGGACATTCTATTTGTTTTCTTTTAATCTTCTTGGCC -ATTCTCTAGAGTTTCCTGTTCCATTATGATATTTTTAATTTTTTGTTTTACTTTAAACAT -ACTAAATATAGTTATTTTATTTTCTGTATCTGATACTTTCAATAACTGCAGTCTTCGCTA -GTCTTTTTTCTGTGCTCTTGCTCATAGTTTTTTTCGTTTGTTTTCATGATTAGAAAAACA -GAGAGAGAAGAAGGAGAGTAAAGGGAGGAGGAGGAGGAGGAGAAAAGAAGAAAGCAGAGA -AGAAGGGACAGAGAAAAAAAGGAAGTTGGTTCTAACGTTTCTCTAACAACTGTCTTCAGT -GAAACGCTCCCACCTTGTGGATTTTTAGGTTATTGAAATTAACCAGTCTTCTGGGTGCAG -CACACCAACATGGCACATGTATACATATGTAACAAACCTGCACTTTGTGCACATGTACCC -TAAAACTTAAAGTATAATAAAAAATAAAATAAAAAGCTACACAAATTAAAAAAAAAAGAA -ATCAACCTAATTCCTAGATTACCACCTCTTGATTCAAATGCTTTAAATCTAGGCTTTTCA -TCTGAGTCTTTCTTTTTAGTTATTCTGTTTATCTTCAAAACACTCCTGCTTTGAATCATT -CAAAATCTACCTCCCTCCCTCTGTTTGACTACCATCAATTTTTTTGCTCATTCCTAATGC -ATTAATCTATTAGCTGTGAATATCCAAAAACCCTCATTTCACTGAATCTTTGACAGACCC -CTTTGCATCCTCTTGTTCTTCTAATTATTTCCTCAGACACTTTATGTTCTCTTTTCTTTA -CAAGCATGCCATAGTTTATATACAATGTGTGTATTGTTTTTATATATACCTATATATAGC -CTCTTTTTAAAAGCACTGTACACCATGCTTTGAAATATATTCTAAAATCAGGTAGCATGA -AAATGGAAACATAACATACTAAAACATATGGGATGCAACAAAAGCAGTTATAAGAGGGAC -ACTTATAGCAATAAATGCCTACATCAAAAAAGAAAAAAAGATCTCAAATAAGCAACCTAA -TATTATGCCTAAAGGAGCGAGAAAATTAGAGAACAATACAAGCCCAAAGATAGCAGAAGG -AAACAAATAACAAAGATCAGAGCAGAAATAATATAATAGAAACTGAAAATTTCAATAAAA -ATAAGAATTGTTTTTTGAAAAGATAAACAAAATTAACAAATTCTTACATAGACTAAGAAA -AAAGAAAACAAACTCAGAAATGAAAGAAGAGACATTAAAACTGATACCACAGAAGTTAAA -AAATCATAACATACTACTATAATTAATTATTCACCAGCAAATTAGATAACCTAGAAGAAA -TTGATAAACTCGTACCAAAACTGAATCATGAAGAATTCAAAATTTAGAACAAATCGTGAA -TAAGGAAATTAAATCACCAATGAAAGGTCTCTCATAAAAGAAAGACCCAGGATTGAATGG -CTCAGTGGCTGGATTCTAACAAACACTTAGATAACTAACACCAATCCTTCTCAAACGCTT -CCAGAAACATGAAGAAGAGGAATACTTCCAAATTCATTTTTCAAAACCAGCATTACCCTG -ATACCAAAACCAGAGAAGGACACTATAATAAAAATAAATTGCAGACCAATACTCCTGATG -AACTTAGATGGAAAAACCCTCAGCCAAATATTAGCAAATATTATTTTTAAGAAAACACAG -CAAAAAAATTCACCATGCTTAAGTGGGATTCATCCCTGGGAAGCTTATTAGTCTTATTTG -ATTCGTGTAATCAGAAAATTTCTATGTCTAGTGAAGAGAAATGAGAGCAATAGAGACTCA -TAGCACCTCAACAAATTTCCAGGCTTGAGCCAGTTAACAAATACAAGTCCTTCAAATACA -AAAAGACTGTGAAAGAAAATAGAACAGATCAATGAAACTAAGAATTTGTTCTTTGAAAAG -ATAAACAAAACTGACAAACCATTAGCTAGACTAGAAAAACGAGAGAATACTCAAAGCAAT -AAAATCAGAAATGAAAGAGGAAATATTGCAACTAATACCACAGAAATATAGAGGATCATA -AGAGGCCACTATAAACAATTACAAGCCAACAAATTGGATAACCTAGAAAAAGCAGATAAA -TTTCTAGAAAAATGCAACTTACCTAGAGAAAGTCAAGAAGAAAGATAAAATCTGAACAGA -ACAATACTGAGTATGGAGAGTATATCAATAATAAAACATCTCCCATCAAAGAACATCCCA -GGACCAGAAAACTTCATTGCTGAATTCTAACATTTTAAAAAATAATAATACAATCCTTCT -GAAATTCTTCCAAAAACTTGAAGGAGAAAGAGTATTTCCAAACTCATTTTAAAAGATCAG -CATTATTGTTTTTTTTTTAAAGTGATGTTCCCCTTCCTGTGTCCATGTGTTCTCATTGTC -CAATTCCCACCTATGAGTGAGAACATGCACTGTTTGGTTTTTTGTCCTTGTGATAGTTTG -CTGAGAATGATGGTTTCCAGCTTCATCCATGTCCCTACAAAGGACATGAACTCATCATTT -TTTATGGCTGCATAGTATTCCATGGTGTATATGTGCCACATTTTCTTAATCCAGTCTATC -ATTGTTGGACATTTGGATTGGTTCCAAGTCTTTGCTATTGTGAATAGTGCTGCAATAAAC -ATACGTGTGCATGTGTCTTTATAGCAGCATGATTTATAATCCTTTGGGTATATACCCAGT -AATGGGATGGCTGGGTCAAATGGTATTTCTAGTTCTAGATCCCTAAGAAATCGCCACACT -GACTTCCACAATGGTTGAACTAGTTTACAGTCCCACCAACAGTGTAAAAATGTTCCTATT -TCTCCACATCCTCTCCAGCACCTGTTGTTTCCTGACTTTTTAATGATGGCCATTCTAACT -GGTGTGAGATGGTATCTCATTGTGGTTTTGATTTGCACTTCTCTGATGGCCAGTGATGAT -GAGCATTTTTTCATGTGTTTTTTGGCTGCATAGATGTCTTCTTTTGAGAAGTGTCTGTTC -ATATCCTTTGCCCACTTTTTGATGGGGTTGTTTGTTTTTTTCTTGTAAATTTGTTTGGGT -TCATTGTAGATTCCAGATATTAGCACTGGGGCCTGTTGTGGGGTGGGGGGAGGGGGGAGG -GATAGCATTAGGAGATACACCTAATGTTAAATGATGAGTTAATGGGTGCAGCACACCAGC -ATGGCACATGTATACATATGTAACTAACCTGCACGTTGTGCACATGTACCCTAAAACTTA -AAGTATAATTTAAAAAATAAATAAATAAAAATAAAAATAAAAAGGCAAACAAGGACACTA -TAAGAAAAGTATGGGCCAACCAATATCCCTGATGAACATAGATACAAAAGTCCTCAAAAT -AAGTACTAGCAAACAGAATTTAACAACATATTAGGAGAACATTTACCATGATAAAGTGGA -TTTATCCTCCAGATGTTTCAGCAAACACAAATCAAATGTGATAAACCACATTAACAGAAT -GAAGGATAAAAAAATAGCTATCTCTATATATGCAGAAAAAGCATTTGACTAAATTCAAAA -TCCTCTCATGACAAAACCTCTCAACAAATTGGGCGTAGAAGGCATGTACCTTAACACAAA -ACAGGACATATATAACAAGCTCACAGCTCACATCATACCCAACAATGAAAAAGTGAAATC -TTTTCTGCTAAGATCAAGAACAAGACAAGGATATTTATTCTCACTACTTCTATTCAACTT -ATTTCTGGAAGTCCTAGCCAGAGCAATTAAGCCAAATAAAGAAATAAAAGATATTCAAAT -TGAAAAGGAAGAAGTAAAATTGTCTCTGTTTGATGACATATTATATATAGGAAACCCTAA -AAACTCCACCAAAAAGCTATTAGAAATGATAAATGAATTCAATAAAATTGCAGAATTCAA -AATCAATGTACAAAACTCAGTAGTTTCTTTACACTCACAACAAACTATATGACAAAAATA -AAGAAATCAATCTCATTCACAGTAGCATCAAAAAAACTGTATTTTTTTTGTTTAGGAGCA -CATTTAGGATTGTACTTAGGAGTACATTTAACCAAGGAGGTGAAAGATCTGTATTCTGAA -CACTATAAAACATTGATGAAAAATTGTAGATGACACAAATACATGGAAAGATATTTTATG -TTCATGGGTAGGAAGAATTAATATTCTTAAAATGTCCTTACTGCCCAAAGCGATTTATAG -GTTTAATGCAACATTTATCAAAATTTCAATGTCATTCTTCACAGAAATAGAAAAAACAAT -TTGAAAATTTATATGGAACCACAAAGGACCCTGAATAACTAAAGCACTCTTGAGCAATAA -GAACAAAGCTGAAGGCCTCACAATCTGACTTCAAAACGTATTACAGGAAAAGAACAAAAG -AAGGAAGAAGAGGGTAGAGGAGAAGTGCAGCAAGGGTGGAGGGAGGTGCCCGCGCTGGGT -CGGAGGAGCAGGAGTATGGAGGGAAGACTCCTGGGTGGCATGGAGCTCTTGCACCTCTAG -GCACTGCCCAGCCCTGTGTCAGCCAGGGCTGAACCCCCACAGGATAAGGAAGCCTGTGTG -TGTACCAACAATCAAAGCTACATCTGTGACACAACAGGACACTGCTATGGGCAGTCTCAG -TGTTGTAACTACTACTATGAACATTGGTGGTTCTGGCTCGCGTGGACCATCACCATCATC -CTGAGCTGCTGCTGTGTCTGCCACCACAGCCAAGCCAGCCCTCAAGTCCAGCAGTAGCAA -CATGAAATCAACCTGCCTGCCTATCCAGAAGCCCGCAATTACTCAGTGCTACCATTTTAT -TTCACCAAACTATTTATTACCTTCTTATGAGGAAGTGGTGAACTAACCTCCACCTGTTTC -CCTCCCTGTCTGTCCATTGTGGATGAGCTCTGAGCCCTGTTTTCCTGTGAAGATTCTTTG -AATTGCGGCCATTCTATTCACATGAACTCTCACATCTGGAGCACAGATGGCCCTCTCAAG -GTAATTTATTGTATGCATTGACTGTTTACCAAACAAATGTCTTACTATGTACTCAGGTAT -ATTCAGCAGCATTGTCGACTGCAGTCCCCTATGCTTGCCAGAAGATACTGTATTCAAAGT -AGAAGTTTCACAGTGATGAGTAATCACTGCAATTTTCCCATTGCTCCATGGACTCTCAGA -GGCCGGTGTTCTGTTCCCTGTAAATAGAGATGTACTCTGAACCTTTCTGCCTCCCTCAGC -TGTTCCTAGTCCTTGGTATCAGCCCCTGGAGATGTCCACAACCACTTAGGACAAAAGGCA -AAAGTGGAATTTCAGACAAAACTTTGATAGGATCTTCAGTGATAAACTTGGACTAACTGT -GGCCCAGGTATCAGCACTCCCAAGAATTGCCAGGAGGAAGCTTTGGCAGACACCACAGGT -ATGGCAAGGCCTATCTCCCTCTGCTGAATCCAACAGGGGCAAGCAAGCTGGCATGTGGCT -TGAGGTGACCCGAATATGTCAGCACCCCTCAGATGTCTTTCTTTGCACTTTTAAAAAAAA -TCTCAGAATTTGCTGGCAACATGGCCAAATAGGAACAGCTCCAGTCTGCAGCTCCCAGTG -AGATCAATGCAGAATGCAGGTGATTTCTGCATTTCCAACTGAGGTACCTGGTTCATCTCA -CTGGGACTGGTTGGACAGTGGGTGCAGCGCACGGAGGGTGAGCCAAAGCAGAATGGGGTG -TCGCCTCACCCGGGAAGTGCAAGGGGTTGGGGGAATTCCCTCCCCTAGCCAAGGGAAGCC -CCGAGGGACTGTACCATGAGGAACGGTGCACTCCACCCAGAAACTATGCTTTTCTCACGG -TCTTCACAATCCACAGACCAGGAGATTCCCTCCAGTGCCTCTGCCACCAAGGCCCTAGGT -TTCAAGCACAAAACTAGGCAGCTGTTTGGGCAGACACCGAGCTAGCTGCAGGAGTTTTTT -TTTTTTTTTCATGCCACAATGGCAACTGGAATGCCAACAAGACAGAACCATTCTCTCTCC -TGGAAAGGGGGCTGAAGCCAGGGAGCCAAGTGGTCTGGCTCGGCGGGTCCCACCCATACA -GAGCCCAGCAAGCTAAGATCCACTGGCTTGAAATTCTTGCACAGCAGTCTGAGGTTGACC -TAGGACACTCGAGCTTGGTGGCGGGAGGGGCTTCCACATTGCCAAGGCTTGAGTAGGCAG -TTTTACCCCCACAGTGTAAACAAAGCCACCAGAAAGTTTGAACTGGGTGGAGCCCACCAC -AACTCAGCAAGGCCACAGCAGCCAGACTGCCTCTCTAGATTTCTCCTCTCTGGGCAAGGC -ATCTCTGAAAAAAGGGCAGCAGCCCCAGTCAGAGACCTATAGATAAAACCCCCATCTCCC -TGGAACAGACCACCTAGGGGAAAGGGCGCCTGTGGGCACAGCTTCAGCAGACTTAAAGCA -TCTTTGAAAAGCCTGATGGCTCTGAAGAGAGCAGCAGATCTCCCTGCACAGTATTCGAGC -TCTGATAAGGGTCAGACTGCCTCCTCAAGTGGGTCCCTAACCCCCGTGTATCCTGACTGG -GAGACACCTCCCAGTAGGTGCCAACAGGCACCTCATACAGGAGAGCTCTGGCTGGCATCT -GGTGGGTGCCCCTCTTGGACAAAACTTCCAGAGGAAGAAACAGGCAGCAATCTTTGCTGT -TCTCCAGCCTCCGCTGGTGATGCCCAGGCAAACAGGGTCTAGAGTAGACCTAGGGCAAAC -ACCAACAGACCTGCAGCAGAGGGGCCTGACTGTTAGAAGGAAAACTAACAAACAAAAAGG -AATAGCATCAACATCAACAAAAAGGACAGCCACTCAGTGACCTCATCAGAAGGTTACCAA -CATCAGAAACCACAGGTAGATAAATCCATGAAGATGGAGAGAAACCAGAGCAAAAAGGCT -GAAAATTCCAAAAACCAGAACGCCTCTTCTCCTCCAAAGGATCACAACTCCTCACCAGCA -AGGGAACAAAAGAAAACTGGATGGAGAATGAGTTTGATGAATTGAGAGAAGTAGGTTTCA -GAAGGTAGGTAATAACAAACTCCTCCAAGCTAAAGGAGCATGTCCTAACCCAATGTAAGG -AAGCTAAGGACCTGGAAAAAAGGCTAGACCAATTGCTAACTAGAATAACCAGTTTAGAGA -AGAACATAAATGACCTGATGGAGCTGAAAAACATGCCATGAGAACTTCATGCAGCATGCA -CAAGGATCAAGCACTGATTCGATCAAGCGGAAGAAAGATATCAGAGACTGAATATCAACT -TAATGAAATAAATCAAGAAGACAAGATTAGAGAAAAAAGAATGAAAAGAAATGAACAAAG -CCTCCAAGAAATATGGGACTATGTGAAACGACCAAATCTACATTTGATTGCTGTACCTGA -AAGTGATGGGGAGAATGGAACCAAGTTAGAAAACACTCTTCAGGATATTATCCAGGAGAA -CTTCCCTAACCTAGCAAGGCAGGCCAATATTCAAATTCAGAAATACGGAGAACATCACAA -AGACACTCCTCAAGAAAAGCAACCCCAAGACACATAGTCATCAGATTGAGCAAGGTTGAA -ATGAAGGAAAAAATGTTAAGGGCAGCCAGAGAGAAAGGTCAGGTTACCCACAAAGGGAAG -CCCATCAGACTAACAGCAGATCTATCAGCAGAAATTCTACAAGCCAGAAGAGAATGGGGG -CCAATATTCAACATTCTTAAAGAAAAGAATTTTCCACCCAGGATTTCATATCCAGCCAAA -CTAAGCTTCATAAGTGAAGGAGAAATAAAATCTTTACAGACAAGCAAATGCTGAGAGATT -TTGTCACCACCAGGCCTGCCTTAAAGGAGCTCCTGAAGGAAGCACTAAACATGGAAAGGA -ACAACTGGTATCAGCCACTGCAAAAACATACCAAATTGTAAAGACAATTGACACTATGAA -GAAACTGCATTAACTAACAGCAAAATAACCAGCTAGCATCGTAATGACAGGATCAAATTC -ACACATAACAATATCAACCTTAAATGTAAATGGGCTAAATGCTCCAATTAAAAAACACAG -ACTGGCAAATTGGCTAAAGAGTCAAGACCCATCAGTGTTCTGTATTCAGGAGACCCATCT -CACGTGCAAAGACACAAATAGGCTCAAAATAAAGGGATGGAGGAATACTTACCAAGCAAA -TGGAAGGCAAAAAAAAGCAGGGGTCGCAATCCTAGTCTCTGATAAAACAGACTTTAAACC -AACAAAGATCAAAAGAGACAAATAAGGGCATTGCATAATGGTAAAAGGATCAATGCAACA -AGAAGAGCTAATTATCCTAAATATATATGCACCCAATACAGGAGCACCCAGATGCATAAA -GTAAGCTCTTAGAGACTTAAAAAGAGACTTAGACCCTCACACAATAATAGTGGGAGACTT -TAACATCCCACTGTCAATACTAGACAGATCAACGAAACAGAAAGTTAACAAGGATATCCA -GGACTTGAACTCAGCTCTGGACCAAGTGGATCCAATAGACAGCTACAGAACTCTCCACCC -CAAATCAACAGAATATACATTCTTCTCAGCACCACATTGCACTTATTCTAAAATTGACCA -CATATTTGGAAGTAAAACACTCCTCAGCAAATGCAAAAAAAAATGGGAATCATAACAGTC -TCTCAGATCGCAGTGCAATTAAATTAGAACTCAGGATTAAGAAACTGACTCAAACCCACA -CAACTACATGTAAACTGAACAACCTGCTCCTGAACAACTACTGGGTAAATAAAGATATTA -AGGCAGAAATAAATAAGTTATTTGAAACCAATGAGAACAAAGACATAACATACCAGAATC -TCTGGTACACAATTATAGCAGTGTGTAGAGGGAAATTTATAGCACTAAATGCCCACAAGA -GAAAGCAGGAAAGATCTAAAATTGACACCCTAACATCTCAATTAGAAGAACTCAAGAGGC -AGGAGCATACAAAAAGCTAGCAGAGGACAATAAATAACTAAGATCAGAGCAGAACTGAAG -GAGATAGAGACACAAAAAAACCTTCAAAAAAAATCAATGAATCCAGGAGCTGGTTTTTTG -AAAATATCAATAAAATAGATAGACCACTAGCCAGACTCATAAAGAAGAAAACAGAGAAGA -ATCAAACAGATGCAATAAAAAATGATAAAGGAGATACCACCACTGATCCCACAGAAATAC -AAACTACTATCAGAGAATACTATAAACACCTCTACACAAACTAGAAAATCTAGAAGAAAT -GGACAAATTCCTGGACACATACACCCTCCCAAGACTAAACCAGGAAGAAGTTGAATCCCT -GAATAGACCAATAACAAGGTCTGAAATTGTGGCAGAATTAATAGCCTACCAACCAAAAAA -CAGTCCAGGACCAGATGGATTCACAGCCGAATTCTACCAGAGGTACAAAGAGGAGCTGGT -ACCATTCCTTCTGAAACTATTCCAAACAACAGAAAAAGAGGGAATCCTCCCTAACTCATT -TTATGAGGCCAGAATAATTCTGGTACCAAAATTTGGCAGAGACACAACAAAAAAAAAGAA -AATTTCAAGCCAATATCCCTGATGAACATCGATGCAAAAATCCTCAATAAAATACTGGCA -AACCAAATCCAGCAGCATATCAAAAGCTTGTCCACCACAATCAAGTCAGCTTCATCCCTG -GGATACAAGGCTAGTTCAACATACGCAAATCAATAAACATAATTCATCATATAAATAGAA -CCAATGGCAAAAACCACATGCTTCTCTCAATAGATGCAGAAAAGGCCTTCGAAAAAATTC -AACAGCCCTTCATGCTAAAAACTCTCAATAAACTAGGTACTGATGGAACATATCTCAAAA -TAATAATACCTATTTATGAAAAACCCACAGCCAATACTGAATGGTGAAAAACTGGAAGCA -TTCCCTTTGAAAACCAGCACAAGACAAGGATGCCCTATCTCACCACTCCTATTCAACGTA -GTATTGGAAGTTCTGGCCAGGGCAATCAGGCAAGAGAAAGAAATTGTCTCTGTTTGCAGA -TGACATGATTGTGTATTTAGAAAACCCCATGGTCTCAGCCCAAAATCTTCTTAAGCTAAT -AAGCAACTTCAGAAAAGTCTCAGGATACAAAATCAATGTGCAAAAATCAAGCATTCCTAT -ATGCAAAAAACAGACAAACAGAGAGCCAAATCATGAGTGAACTCTCCCATTCACAATTGC -TACTAAGAGAATAAAATACCTAGGAATCCAACTTACAAGGGATGTGAAGGACCTCTTCAA -GGAGAACTACAAACCACTGCTCAAGGAAATAAGAGAGGACACAAACAAATGGAAAAACAT -TCCATGCTCATGGATAGGAAGAATCAATATCATGAAAATGGACATACTGCCCAAAGTTTT -TATAGACTCAATGCTATCCCCATCAAGCTACCACTGACTTTGTTCACAGAATTGGAAAAA -ACTACTTTAAATTTCATATGGAACCAAAAATGAGCCCGCAGAGCTAGGACAGTCCTAAGC -AAGTAGAACAAATCTGGAGGCATCACGCTGTCTGACTTCGAACTATACTACAAGTCTTCA -GTAACCAAAACAGCATGGTACTGGTACCAAAACAGATATGTAGACCAATGGAACAGAACA -GAGGCCTCAGAAATAACACCACACATCTACAACTATCTGATCTTTGACAAACCTGACAAA -AACAAGCAATGGGGAAACGATTCCCTTTTTAATAAATGGTGTTGGGAAAACCGGCTAGCC -ATATGCAGAAAACTGAAACTGGATCCCTTTCTTACACTTTACACAAAAATTAACTCACGA -TGTATTAAAGACTTAAACATAAGATCTAAAACCATAAAAAACCCTAGAAGAAAACCTAGG -CAATACCATTCAGTACATAGGCATGGACAAAAACTTCATGACTAAAACACCAAAAGCAAT -GGCAACAAAAGCCAAAATTGACAAATGGGATCTAATTAAACTAAAGAGCTCCTGCACAGC -AAAAGAAACTATCATCAGAGTGAACAGGCAACCTACAGAATGGGTGAAAATTTTTGCAAT -CTATCCATCTGACAAAGGGCTAATATCCAGAATCTACAAAGAACTTAAACAATTTACAAG -AAAATAACAAACAAACCCATCAGTGGGTGAAGGATATGAACTGACATTTCTCTAAAGAAG -ACATTTATGCAGCCAACAAACATATGAAAAAAAGCTCATCATCACTGGTCATCAGAGAAA -TGCATATCAATACCACAATGAGATACCATCTCACGCCAGATAGAATGGCGATCATTAAAA -AGTCAGGAAACAACAGATGCTGGAAAGGATGTGGAGAAATAAGAATGCTTTTACACTGTT -GGTGGGAGTGTAAATTAGTTCAACCATTGTGGAAGACAGTGTGGTGATTCCTCAAGGTTC -TAGAACTAGAAATATGATTTGACCCAGTAATTGCATTACTGGGTATATATCCAAAGGATT -ATAAATCATTCTACTATAAAGACACATGCACACATATGTTTATTGTGGCACTGTTCACAA -TAGCAAAGACTTGGAACCAACCAAAATGCCCATTCAGTGATAGACTGCATAAAGAAAATG -TGGCATATATACACCATGGAATACTATGCAGCCATAAAGAAGGATGAGTTCATATCCTTT -TCAGGGACATGGATTAAGCTGGAAACCATCATTCTCAGCAAACTAATCCAAGAACAGAAA -ACCAAACACCCGATGTTCTCACTCATAAATGAGAGTTGAACAATGAGAACACATGGACAG -AGGGAGGGGAACACAACACACCGGGGCCTGTCTGGGGGTAGGGGCTGGGGGAAGGTTAGC -ATTGGGTTAAATACCTAATGTAGATGATGGGTTGATGGGTGCAGCAAACCACCATGGCAC -GTGTATACCTATGTAACAATCCTGCATGTTCTGCATATGTACCCCAGAACTTAAAATATA -ATTTAAAAAAAAATCTCAAACAACTCACTGAAGTGTCTCAAAGCTGAACAAGTTTTACCA -AAATGAATCCTTCTCAGTTAACTGATCAAATGGATGAATCCTGACCCTCTGAAGTCTCTT -TCCTGAGTTAGAGCAGGGAACTGCTCTGAGTGTTAACTGTTGGATTCACTGCAGTGTCCT -ACAATATTTTACAAGAAGATGAACAGGCAACCTGCAGACCTAAGCTTGATTCCCAAGTCA -CAGTCTGACCCCTGCTACAGGAGGTTACCCTCCTCAGGAAGAGATAGAAATAGGGAATTT -GAAGGAATAGTGAGGGGACCAGGGAGATTTGATTGAGTCTGGTTTCCAGGTGAATTAAAA -GGAAGGGTGTCATCCAGGGTTTGTTACTACAGTCAAAAGAATAAATAAATCAATGAAGAA -ATACCTTCATTGTCTGTGGTTTTCATGCAGATATACTCATGGAGGTTGTATCTCTCCAAA -AACAGACAAATCCAAGGCTGTGAACAAGCATCCGCATTTGAATTCCATTAAACCAAAATC -TATGTTGAACGAAGTGAAGTCTGTACACAGCATTGCAAATGTGAACACATTCCTGTGTGA -GGCACATCACCATTTGTCAGTTATTGTGAATATGTGTATTTTTAAGCAATAAGATGCAGC -TGGTCAGTTTTCTGGGCAATCTTGGTGAGGCATTTCCTGTGCTGTGGTTGTTCTCTAACC -ACTGTGAGAAACCCAAATAAAAATCGATCCCCCCCAAAACAAGTACGTATCACAAAACCA -TAGTAATCAAAACAATATGACACTTGCACAAAAACAGACACATTGACCAGGGGAACAGAA -TAAGGAGCCCAGAAATAAACTCATGCATTTATGACCAATAAATTTTTGACAAAGGTGCCC -AGAAAACGTAATGAAGAATAGACATTTGTTTCAATAAATGGTGTTAAGAAAACTAGATAT -CCACATGCAGAAGAACACGAATGTGTATGGTGTGTATCCTTATCTCACACCATACACAAA -AATCAATTCAAAATGGATTAAAGGTTTAAACATAAAACTGTAAAACTACTAGATGAAAAC -ATAGGGGAAAAGTTCCACAATGTTGGTTTGGTCAAAGATTTCTTGGATATCACCCCCAAA -GCACAGGCAACAAAAGCAAAAATATATGGGATTGCATCAAACTAAAAAGCTTCTGCACAG -CAAAGGAAACAATATGGTGAAGAGACAACCTACAAGTTGTGAGAAAATATTTGCAGAGCA -TACATCTGATGAAAGGCTAATCTCCAAATATATAAGGGACTCAACTCAATATCAAGAAAA -CAAATAACCAAGTCAAAAAATGGGCAAGGTCCTAAATAGACATTTCTCAAAAAAAATACA -AATGACTAACATAAAAAAAGTTTGTCATCCTAATTATCAGGGAAATGCAAATTAAAATGA -CAGTGAGATGCCACTTCATACCTGTTAGAATGGCTACTATCAAAATGATAAAAGATAACA -AGTGTTGAAGAGGATACAGAGAAAAGGGAACCCTCGTACACTGTTGGTGGAAATGTAAAT -TAATACTATTATGAAAAATAGATAAAAGTTACTCAAAAAACTAAAACTAGAATTACTATA -TGATCCAGCAATCCCACTTCCTTGTATATATCCAAAGGAATTTAAGTCAATATGCTGAAG -AGATATCTCCAGGCTCATGTTCATTGCAGCATTATTCACAATACCCAAATATGAAATCAA -CACAGGTGTCTATCAACTGACAAATGGATGAAGAAAATGTAGTGTATATATACAATGGAA -TACTACTCAGCCTTAATAGGAAGGAAAACCTGATATATGTGACAACATGAATTAACCCAG -AAGATATCACGCTAAGTGAAATAAGCCAGGCACGAAAAGACAAATATCACATGATCTCAC -TGATATGTGGAATCTAAAAAAGTTGAATTCATAGAAGTAGAGAATGGAATGGTGATTATC -AGAGGCTAGTAGTTGGGGGTAGACATGGAAAAGGTAGATGTTGATAAAAGGGTTCAAAGT -TTCAGTTAGACAAAGTTTCAGTGAACTATTGCACAGAATGGTGACTGTAATAAATAACAA -GGTATTGTATGTTTCAAAATGACTAACAGAGTAGATTTTAAATGTTTTCACCACAAAAAA -GATATGTATGTCAATAAGATAGACCTAATCTTTCCACAATTTAAACATGTATCAAAACAT -TACATTGTACCCCATAAATAGATACAATTATTATTTGTCAATTTAAAATTTTTCACTAAT -TTATATTGTTATTGTTGCACCAACTCCTTTCCACCAGGCAGATTCTCATAAAGACTATTT -TCTCTTTTACATGAAGCATTTCCTACACACCTCTTAATCACGGTAGCATTGACGTCATTC -CACCAGATTCTATCTCCAGTGTTAAAATAATCAAGAACCCAGAAATCTCCACCAGGGGGC -AACCAATGCGTATCAAAGTTTCCCACTTTCCTTTAGATTTACTTATGGGTAACTTATGGG -AAAAAATACTTAAGTACTTCCCTTTTTAAAGAAAAAAATTATATGAATTCTACAAAATTA -TGGCAGAAAATTTAAGAAGAGCAGATGCTTCCCAACTCATTCTAAAGGGCCAGCATTACC -CTGATTCTGAAACGAAAAAGCTTTACAAAATCCAAGATCCATTCCTGACTAAAGATAAAA -GAAATTTTCAGCAAACTGTGAATACAGAAAACTTTCTCAGCCTGTTAAAGAGTACCTATG -AAAAAAATTATAGCTAACATTATACTTAATGATGAAATATTTAATATATTTCATAACAGG -AACAAGTCAAAGATGTCTACTCTAACTAATTCTACTCAGCATTCAACAAAATGAATATAG -TGAATTCATACTAGAATTTTAAAAGCAAATGTCTTTATTCACTGACAACATAATCATCTA -TAAAGAAAATCCTACATAACCTATAAAAAACTGATGGAACTTATAAGTTTTGCAAGTTTA -CAGGATATAATGTCAAACAAAGATCTATTATGTGCCCATAAGCTAAGAATAAACAATTGT -AAATTGAAATAAAAATGTCACTTAAAAGGGCATCAGAAATATAAAACTTAGAGATAAATA -TAAAGTACATATGCATAAAGTACCTGTTCACCAAAAACTACAAAACATTGCTGAAAGAAA -TTAAATGGGCATAATATAGATGTAGAGATGTGTTGAATTTATGACTCATTTTGAACAAGG -AATATATTCATCATATATTCATCAGATAAGAATTATGTTACAGGTCTAATAACATTCAAA -TCAATACATAATGTCTCATAGTTCCTGAATCTAAAATATCAAAGAAAGAAACATAAAGCC -ATATCATGTTTAATGAGAAGGGCTTATTATATCATTTATGAGATCCTCTTGTAAATCACT -AGCTGTTTGCATACTCTCTTTATTGCTGCCTTCATCTCCTTATTCCTGAATGTATAGACA -ACTGGATTCAGAAAAGGAGTGAGAACTGCATCAAAAATAGCCAGAAACTTGTCCATCTGT -GAATTAGGGTGTGGCCGTGTATACACAAACATGGGTGGACCAAAGAACAAAAGGACCACT -GTGCTGTGAGCTGAAAGAGTGGAAAGGGCCTTGGATGAACCACCTGAGGAATGTTTCCAA -ACAGTAAACAGGATGAAGACGTAGGAGATTAGAAGTATGAAGAAAGTACCCACACAGATA -AACCCACTGTTAACAGTGACCATGAACTGCAATCTGTAGGTGTCGGTACAGGCTAGTCTG -AGAAGCCGAGGAAGGTCACAGTAGAAGCTGTCCAACACATTAGGGCCACAGAAGGCTAAA -TTAACAAGAAATGCCAGTTGGAACAGGGAGTGACTGACACCAAGGGTCCAGGCAACAGCC -AGAAATGAAAGGCACATTCTTGGGCTCATAATGGTCAGATAGTGGAGGGGCTTACATAGG -GCCACATATCTGTCAAAGGCCATGGCTATGAGCAGCACCATCTCCACACCACCAACGACG -TGGATGAAGAAGATTTGAGCGATGCAGCCTCCAAAGGAGATGACTTTGCGCTTTCTGAAC -AGGTCATAAATCATCTTGGGAGAAGTGACAGAGCAGGCTCCTAAGTCAATGAAGGAGAGA -CTGGCCAGTAGAAAGTACATGGGGGAGTGTAAGTGAGGGTCAGTGGTCACAGAAAACACA -ATGAGGATGTTTCCAGTAATGCTTGCCACATAGAGCACAGAGGAAAACACTAGGAGGAGG -AGCTGGATCTCCCATGAATGAGTGAGTCCCAGAAACAAAAACTCAGATACCACTGAGTGA -TTCTCTCCATCCATTGGTCCAGCCAACTGGGCTGTGGCTAAAATTATGAGAACTAAGAAA -ATGGGGAGGAAATTGTGATTATGAAGATAATAATATGTACTAAAATCAATATTGCAATGT -CACTATGAATAAATAGTATACAGTTATTCTGTTCCTCACATATTAAAAACAAAAAATCAA -CATAATATTATCACAACATGTGAGCTGCAACCTGATTTAAACCCATCATCAATACTTTCA -GTGTAATGTCTGATCTAAAATTAACAGATTAGGTAAGAACAAGATTCCTGACTATCCATG -AAATTCATCAGGTGTTTAAATGACCTGTGATATTAACTATTCCTCATTTCCAACATATTC -CATTTGTACTTATACATATTCTTATAATTTCCTTCCCTTCCCAGTTTGCACCCACAATTC -TCTGACAGAAAGTAGACATAAGAGGAAAACATGATTAACAGATGGATTATCACTGCAGTA -AGAGGTGCCTGGGACAGACTTAGTTGAGGTAGGCTGTGGATTGAGAGAATATAGAGACTG -GGGTATGTGAAATCGGAAAGCCCACAACTGTAGCAGACTAGAGTAAGTGGACTTTCACAA -GAAATAGAATCACCACCATTATCTACCACATTTTCTCATGCTTACTGCTATTTAAGTGCC -TCAGTTTCTATACAATCTTTCACAATTACGAAGCCCTAAATGGCTTCCCATCCTGCAATG -ATTTCATAAGGAGCCTATGCCACCTGTCATGTAAGGCTTTTTCCATGCCTAATAAATATG -TTTTGGAGGGATTTCACCAGTGTTTCTGCTAAGATACATGCATAAAATGGCCACAGAGGT -TGTGAGAAATCTCTGCAGTTTCTCTTTGTCTATACACATGAAAGTATTGAAGACCAGCAC -TTGGATTAGTTAAGATAATGTTTTAATTCATCACTGTCTCCTCCTCCCCTTGGTACCAGC -TTTTATGTTCATTGCATTCCCCACCCTTTTAAGTACTCAGTACCTCCTGCATGGTAACCT -ATTCTGATATTTGATATTATCATGCTTAATTTGACTGAATCCATTCGGATATTTTATCTT -TAAGAAATTTGTAGTTTTATACTTTTAATTTATGATAAAATTAGATTAATATCAAACATT -AACAAGTGACTTTTAGGAAGGTATATGAGCTTTCTTATTGACTTCAAACTATAAAGTACA -AACTGTGACACTAGAAATTTAGTCCTTTAACACATATTGTATTTATATGTGAAGTGGAGG -GTGAGCAGAAAACAGTGTTATATTTCTCTGTGTCCAGATGGATACTCACCTCAATCATTT -TCCTATAGTAGAAAGTAGTTCCTGAAAACACTTAATAGAGATTATTTTAGAAGTTGCTGA -GGTACAAATAAAACTGCTATGCTGACATCATACTTTTTTGCACCAACAACTCCAGTTCTT -CTGACACAAAGGACCATCTTCCTAGTGCCATAATTTATCTTAGACCCCAAAACTCACAGA -GGCACACATCATATCTCTAATACTTGCTCACCACCACTGGCATGAGTCTCTCTCTATCCT -CTTCTACGTGAAGTGATTATACTGTCACCTCTGGAGCTAACTGTCCACAGTCTCAAGATG -CACACTTTTTACAACCAGAAGCCTATGGACTGGGTGAGGGAGCAGAAACAGCCACAGGTA -CTGCCCATCAGGGTAATGTAAGTCAGCATGCAAACAACTGATCAGATGAACATGAATAGC -AAGGTGCTGAGGCACTGGGAAGAGGGACCGGAAAACTCTATAATTGTTGAAAAAGACTCA -AGCCCTTGGGAAGGGAAATGCCTACGAAATTATATAAAGACCATTTTATCCAAGTTGGTC -ATCATTCAGATGAAAACCATGAGGCCCAGAAAAGTAAACTGAGTTTCCAGAATTCACACA -ATTGATAGAATAGGAACCAGAATTCAGGCCTCTTGCTTCCTATTCCAGAAAGACAAATTG -CAATAATAATCAAATAATATGAGCAATCATCCAGTAAAAATAATCTAGTAAAAACAGCAA -AACTCAAAAGAGTGATTTTTCCTGGTTAAGACCAAAACTAACCATAGATTGCTATACATA -GTATCTATTATAAATACTGAATTATATAGCAGCCTGACAATAAATACATAAAATGTGTAC -ACAAAGATTATTGAACCTGTACAATACAGTAGTAAATAGTAACTTTATATTTGCAAAGTG -ACTGATCATTACTATCAGAATTTGTACCCATTCTTCATATTTTGTTGGTCATATAACCAG -TTACTACAACTGCAAAAACAACCTAAGGTCATGTTTCTGTGAAGTCCATCCTTTTGGTCT -TTAAATTTTATTATCCTCAAAGGTCAATTATGATCTCAATCTTTTCTTGTAATTTTACTG -ACAATTCTCCTTCACACTGATTTGTTCTTTCTCTAATTCCTGTAAATAGAAAGAACCAAA -AAAAGTTGAAAAAACATGTATTGTACATATAACAAACAATCATATGTGGTATACAATATA -TATCAAATGAGTATTAAGATAAACATTCAAAGAGTTTTAAAGAAAAAAGTGTTATAGATA -TTGGAGGGCAGAAGAGACGATTGCCATTAAGAACAGGTGGAGGAGGTTATGCCAAGGACA -TTGACCTGACCCTTTAGGAATTAGTGAAAATTGAATAGGAGAAGAATGAGGTATACAATG -TGTGAAAAATACCTAAATTGATATAACAGGAGGAGACCTTTTCATATCAATTATCATTAC -TTCTGTGTATATAACCATATTAGATACCCACAAACGAATAGAAAGTGGATAGTTCTTGAT -TGACAAGTAAGACTAATAATCCCAGATCATAGTAAGGTCTTAACTTCAAGTCAATAATCT -TTATTACTTATGGTTCATTCCTCTCCCTCATGTTTTCCAATAATTTTAAAATGCATAATT -AAAACAATTCTCATTTAAAAACATAGTAGCCATGACTAATGATCTTCCAGTGGGAAGGTA -CTAAGACTTTACAACATGTTTCTTGCTGGGGATAAGACAGCCTACAGCCAGCATTCAACT -CATTTTTCTAAAGTCTATGGATCAATTTGAAATACAGAAAAAGTAGAACAGAGATAAAGT -TAAAAAAAGATTAAAAATATGGGAAGAATGGGAGAAAGGGGAGATTAGAAGATATGAACA -ATGATTTAAAAATAAAAGAGCCTCAAAGGAGAAGAGAAACTGCTAAGCAAGACTAAGGTA -GGATGAAATACAGTAGTCTCTGTTTCTGAGAACACAGGTTAAAAAGAACATAAATAAAAT -AAATTTATCACCTTTAATACACTCATTCAAGGATGCTACTGAGTTTGACTTTGGGAATTT -CTCACCTTTAATACACTCATCTGGGGATGCTACGGACTGTGACATTGGGTTGCATTTAAA -GGGGGAGAGAAAGGGCAGTTGCTTCTATTATCGCCCTGTTGGACTCACAGAGTTTCTTTG -AAAAGCACAGATGATAATAAATGGAAATATTGCCTTTTATACTATACAATAATATACACA -TGCAATTCACTGGAAAAAGTATACTTGTTACTATGATTTGAGGATACTACCATATACTAA -TCAAGAGAAACACATGTACAGAACAAAGAAGGCACATGAAATTTTTACTAGTGTGTGTTT -TCCTTGTGTTCTACCACCCCAGGAGCAGCTTCTGCTACTGAAGATCACAGTAGAGTTATT -TCCAAAAGTTGTGGGTCTGCAGGGTGGACTTATCACATAGCTGTTTGCCAAAATTCAAAA -GTCCAGAAACCATTTCCAAATTTTCACCTCTTTTATCTTCAAATCCTAAAACTATGAAAA -TTCACAAACTTAGCTCCATACATTATGGTAGAAAGGTTAATAATTTGGACTTTGAGGTTG -ACCAGGCCTGATTTTTGAATAAATTCACAAACTTACCTCCATACATTATGGTAGAAAGGT -CAATAATCTGGACTTTGAGGTCGACCAGGCCTGATTTTTGGATCCAGGCTGCAACACTCA -CTTGCTGTGTTAACGTAACAAAGTTCCTAGACCATGCTGAGCTTCAGTTTACTTGTTATT -GAATTAGGGATATAGCGTTCGAAGGAAGAAGTTCTAGTATTTGATTGCACAGCAGAGAAA -TTATAGTTATTGAACTGGGGATATGTAGATAGACATAATAAATTTTAGTATTCAATTATA -CAATGGAGAAATCGTAGGGAACAATAATTTATTATATATTCTAAAATAGCTAGCAGAGAA -AAATTATAATGTTCCCAACACAAAGAAAAGATAAATATTCAAGGTGATGAATATCCAAAT -TACTCTGATTTGATCATTACACATTGTATACATGTATCAAAAATATCACATGTACCCCAA -AACATGTACAACTATGATACATCAATAAAAAACAACAAAAAAACCAAAAGAATAGAAATC -AAAAATAAATACATAAATACATAAAATAGGGATAATAATACCTCCCTTGTTTGCTTGCTC -CCTTGCTCCATTTGTAAGAAATAAGTGATATAATATAGGTAAAAATACTTAACCTCATGC -CTACCACATAGTATAGCACAATAAATGTTATTTATTATAATCTGAGGCCTACCTACATAA -GTGACTTTCAAGTATAGAAAATTATTTCTCAAATTTTAAATACTCCCTGATTCTCAGGTA -TGGTAATTAGACCTGGCTTTAGGTAAAGCTCTCATGTCTACACTTGGATTTAATCACTTA -AGTATATTTCCCAGTGCCCCCCCCAAAAAAAATTGCTCCTAGGTGGACACACTAATCAAA -GACTTCCTGAGAAATGCAGGAAGAAGTTTTGTCCTCTGACCACGCTACGCCCTTTCCTTG -ATGGTAAGCCCCATAATCTAAAGCCATAAGTTTCAATTCCTCACATAAAAAGAAAAAAAA -TGTCTTTTATGACCACTTCAGATAACACTGGATATTTCCCTTGTCATTAGGAATGAGAAA -TGGGAGGAAGGTAAACTTGTAGACAGGAGAATTGGTAGATGCTTGAAAGGATTTCTGAAA -ACTGTGCCTATCCAGGTGTACAAATGTGTTGACCAGCCAAGGCAAAGCAGTCAAACCATA -CAATACCTTATCCTCAGGAAAATGGACTTTTCTCCCAAATTGCCTTTTTCATGAAAAATA -TAAAATTCTCCAGTTTCAACCTCATGTTAAATTTCACATGTGAAGAAAACAGTCATGCAC -ATCAGAAAATTAAATGGCGAGTCAAGACCAAATTCCTAGTCACAGTTATGTTCTGTTTCC -AGTATTACCTTCTCACTTATTCATTTTGTTAAAGTGGAGCCAAAATAGAAGTGGGTGTCA -CACATCAAGAAAGACTGAAGTCGTACAAAGCCGATCCTTATCCAACGTGCATTAAAATAT -GCATCAGGCATGTGTGATGCATACAGTAGAAGTGGAACAAATCAGGCCAGGTGCAGTGGC -TCACGCCTGTCAGCCCAGCACTTTGGGAGGCCAAAGCAAGCAAATCGCTTGAGATCAGCA -GTTCAAGAAGTGTAACAAATCCTCTACAATATAAGTAGAGTGAAAAGAGATAGCTACAGT -GATGAGGGAAGGCACTATAGTGATGTGGCATTTGAGTATAGCCATAAAAGAGGATAAATA -TTACAATACATGAATATAGGGTCTAAAGAAGTCTTTTCAAGTAGATTGTAAAATATTTCA -AAAATGGTAAGTTTGGTGTATGTTGAAGCATACAGATTGTCTACATCCTAAAAATCATTT -TGGTGAATAAAGGAAAATAAGAAAGGTAGTCAATATTCATTTGTTGCCTATCATTAGAAA -CTTCTCAAAGGTATATGAGAATTATTAAATAAATTTAGGAAGCCAGTGAAGGTATGGGTC -CCGGGAATTGAGGATGAAGCCAGTAATTAGGGAAGATGCCCCATCTATAAGTGTGATGTA -TCAAATGGAGGAAAAGAAAAACGGAGGGAAGGAGTTCCCTTAAGAGAAGATTGAAATAGA -GCAGACTTGGGGGGCTACACAGAGGAACTGGGACTACACAGTTCCAGCTTTAAGGCTATA -GAAACAGAAATAGAAATACTGGTAAGTAAAAACCCAAAGGATTGGTGACTTATCACAGCT -GGAGTGAATACGAAGGAGCATGAACTCAAAGAAAATATCAAGATTTAAGCAAGAATAAAT -AGGACAATGGTAGGTCCATTTTTAGAAATTAGAAAGTTGAACATAAAATATGTCAGGGTG -GAGAAAATAATCACGTGTATTTTAAGCAAATAAGAGTATTAGATATTGAGATGCTCAGGT -GAAAACATATGACAGGATATATGGGGGAAAAGTACAAATTCAACATGTAATTGTATAGTA -ATCCATATAAAAATAATAGACGGATGTGTAAGAGTGCATAAGGTCCCTGAAGGAAATAAT -ACACAGGAAAAAAAGATTAAAAAGCAAAGACCCAACTATAGAAACTATCCACATTGATTA -TGTAAAGTAGGAAAAGGAATCAATAAACTAGACAGAACATCACAGAGGTAGGAGGACAAG -TGCTGGCCTCGAGGAGCCAACACAGAAGCAGGTATCAAGAATAAAGGAGGAGAAGAGAGA -ACAAAGAGAGAGAGAAGAGAACTTCTGTGGCAGAAGATCAAGTGGGATGGTAGAATAAAG -GAGAAGAAATACAAGAAAATTGAAATAAAATTTACAGAAATGTTCTACATTGTAAGTGGG -CAGTTTTGACCTGGCACATTGTTGGCACACATTATAAATGTCAAATGTATTAATGAATGA -ATGAATGGATAATATAATGAATGTGATGGAGTTGTCAAAAGCTGAATTAATTAAAAGTCC -CCACGAGAGGTTAGATGACAAAATTTTCAGAAACTTTCCATGCCACTCTGTTGTGACATC -AACAGTGCTGGACCCTTGAAATCAAACCAAAAGGATTCCACCATGAGAATGAAAAGGGCT -GAGAAGGGGAATGCTGGGTGACACAGAAGGTGACAAAGGGCGAAAGGTTTCTAGGCATTT -GATAGACTGATGGACGTCCGCGCTGACCATAAGGCACAGGCCACACAGGAAGGAAAATGA -GACCCAACGCGAAGAAAAGTAGGGCTAAACAGTCGGGAAAATGTGGGAAGAAGGATGAAT -AGTCATACGATCAACTCAGATTCCTCCCTGACATTCTTCTACAGCTTTATTCTCGTCCTT -TGGGAGCCGAGATGTTCATTTTCCTACATTCTTAGCTGCCTACACACGGCGACTTTTCTC -CACGGTGCCTGATCCCTGCTGCATCCTCCTTCTCTAGTGGCAACAGCAAATGGCCACACA -GAAGGCAGACATTGCACCCAACTGAGGAGAATGTAATTCACTCATTGCCAGTCACAGACC -TTGGCTCACCGATTTACTAAGTATAGATTTTATTTCTATCCCTCACCTACCTGTTTTGCC -AAGGGAACTAAGAAAAGAGCATCATCAAAAATTCAGATAGGTATAGTTCTCACAAGATGA -ACCAGATCCAGTACGGCATCACTGCAGACATACACACAGAGCTGCATAAAACAGGAAGAG -AGCTGCTAATCACAGCCCCAGAGGGTAGTGGCCAAAGTGATGCCTTGGAGATCCGAGAAT -GCCAGACTGAGATCACACGGCCTGGGGAATTACCGCCTATGGTCATTTTGGTTTTCCCGG -GATAGCCATGTTAATTGGGTGAAATAAAGCATATTTGATTTTCTTATGACAAAAAAGGGC -TTTTGCCATTGTCTACAGATGATACTTTAAATCTTTATTTTATGACTAAAGGTGAATTCC -AGAGCAACATTAAATGTTGTCCCTTTAAATTTTTAATCATTTACATAACGATTACCATAA -TATTCAATTTAAACATAAAATGTAATTGAAAGTATGAGATTAATATGTGGACATGAAATC -ATATAATGTTCCATGGAAAAAATAGAATGTATAAGGCAAAGAGGTTTAAAGTAACATCAA -AACTAATGCTCACTATACAAATTCTATGAAATCCTCATAATTACACTGTGAAGCAGGTGT -TGTTAGAGCCACATAATCTCAAACAAATTATTTATTATCTAAAATTACATAGATATTAAA -AGGTTAGGCCATATATGAATTTAGGATTCTCTCAAAAATTTTTTCTCTTTCTCCTACATC -AAACTTCCCTAAATTATAGAAAAGTCACAATGTTACCAAACATATTCACAAAACACATAT -AATCTTGAATCCAAATTTCAGTTACAGCAGAAAAAATAAAACTCTAGATCAATCTCAATC -GTGTAAATAAATTCAGATTTCCAATCTAAGAGTCTCAATTTGACATACTTCTTTCTCTCT -CTTCTTTCAAACCAGGAGAAATATAAATATGAGCCACAACCTTACAAAAGCTAGAAAATA -TTTACAATTCCACACAACAACACATGAAGAAAACCTTCTGGACATCAAAAGTTTAAACCA -GTCAAGACTGAACACCAAGATAAAGTGCATGCCTCTGAAGAGCTTGAGCTAGTCAAGAAG -CCCAGAAATCCCTAAAAGAGGTGTGTATACTGAGGACTGAGGATCAAAACCTGTGATCTT -TACTTGGAACAGAAATATTGCAGCATGTGAACCCTCCACAGAGTGACAGAGGGAAAGGAG -TTTAAAGGGAAACATGCAAATGTATCACCTTTGGAATAATTAGGACACGTGTGTGGTGTA -ATGAAAGAAGGCAAAAAGATGGGGAAGAAGCCAGACAGATGGCAATTTTCATTCTATTAT -GAAAAGAAAAGGATAAGTCACAAGTCACATGATGAAATTAACAACTATGAATCCACTCTA -AGCCATAGTCAATCCTATAGCCTAGGAGTCATTCTAACAGATGAGAGTGTTTTGGAGACA -AGATTCCAAAACTCGTCTGCCTTCCATCATACTTACTACCCCCAGCTCCTCCTCCACAAT -ATCCTTTCACAAGTATCTAGAATATTCAAAGACTAATAATATTATATAATTATTTATAAT -AATTGTATTACAAAAATAAAACTTGATGACCTTTATAAAAATACTAGAAGAAAAAGGGAA -AATTACATAAGGTACAGAACATACAAATTATACCATGAAGCAGTAAAAAACAGGATCAAA -TTTTCTATGTTTTTTAAAAATATGCCTTCTCTAAAATGTTTTCTCTCTGAAATGATATTT -AGAAGACATAATTGAAAATAAATACAAAATAAAGTGATAAAAAATAATCTGGCAAAATTC -AGGATGTAATGAGTAAAGACAACCATGAAAGAAATGAAGATCAATAAAAGCAGGAAAAAA -AGTGGGAAGTGGAGAGAATAATGCTGCTAAAAACACAGATAAGAATATAAATGACAGGCT -TAAATATATCCTGAGCAAAACGAAATAGAAAACACAAGAAGGTGAAATGTAACATTAAAG -TCAGGTCCAACAAATGAGAAATTAGTGTGAAAGAGCTCACAATATCTGGTTAAAAAATTC -AAAGATAAAAGAAAACTTTTCTGAAATGAAGAAAACATTGAATCTAATGGTTAAAGGGCT -TATCTTTATCCAGAAAAAATGTGTTATAGTATGACCACATCAAGGCAGATGCAACTGAAT -TTACCGGACTTCACAAACACAAAATAAACAACCCACAAAAAAAAAAAAAAATAGAGTCCC -CATGAGGCTTTAATGAAGACAACTATTAGAGGCCAGGCGCAGGGGCTAACACCTACAGTC -CCAACACTTTGAAAGGCCAAGGCAGGAGAATCACTTGAGCCCAGGAGTTCAAGATAAGAC -CAGCCTGGGCAACATAGCAAGACCCCATCTCTATCAGAAAAACTTAAAAAAGAAAACTAT -CCACTAAAAATGAATAGAGATAACATGATACAAGTGAGCATTCTGAAGCCTAATATCAAA -ATGTTCTGGGGTTTGCGGTTAAAGAACAGAATGCAAATGTTACAAACCATAACTGTATAA -AGACTAATTATATTCATAACAAAAATAAGAAGAGAAAGATAGTAGAAATATATTCTGGTC -CATTCAACTTTCACAGTGGGAGAGAATCAACAAATTATGTTATGGGTGATTAAATATTAT -TTTAAAAGATAAAGGTCATTATTAGAAAAATTAAAAATAACAAAATCAAATAAAGTTGGA -TGACGAAGGTGGGAGAGGAAAGTGGGTTTAAGGGGTAAAGTGGAACTATATTAAAAGAGT -CAATGGAGAGCACCCTTGGAAATAACACAAAAATTAAAGAACTAAATATAATTTATACAG -CACATAACTAAACTATAAATCTTCAAATTAAAAGAAAATAGGTACATACAAAATATCACA -TACAGAGAAATATTAATACCATGAAAATATTAAAATAAAAGCATAAAATTAATTCATTTA -TTTACCCTATTAGTATTTTTTGAACACCTATGTGCCAGGTATTGTGCTGAATGCCAGTAA -GATATAGTTCCTGCATCTTGGAGTTTTCGTGGAGGAGACAGAGATTAATCAAACAATCAC -ACAAATGTAAAATTGCAACCATAAAAATTACTCTGAAATACAATGAAAATTACTATAAGA -GAGGGATTTGATGTGAGTCAGAGAAGTTTCCCCTAAGAAAGCAACACTGAAGCTGAGATC -TAAAGGGTAAACAGCAGTTAACTGAGTGGAGAACAAAGGTTTTCCTGCAGGGGGAACAAT -CTGCTCCCCGAGGCCAGAGTGGGGCCTTGGGAGTTGTGCCTGAAACCACATTGTGAGGAA -GTGAGGGGAAGCATTGTGCAGATAATGCTGAAATAAGTAGTGGAAGATGCTTCCTAAGAG -AATGAGAAATCCAAGACTACTAAGCAGAAGAATGATTTGACCAGATTTCACATTTGTAAA -TATCACTATGGTTACAATGTATAGAATGGATTTTAAGGAATTCAAATTGGATACAGGTGA -GTCAATTAGAAAGCAACATGCTTGCTAAGGCAAGAAATTTGATTACTTAAACTAGATATG -GGAGTTTTGGAAATAAGTAGATAAATTTGTCATATATTTGAGATAATAAATCACCATGAC -TTGATGGTAGACTTAGTTGGAGATGCCCTCACTAATGCACCATCTAATGCTTCAAGTCTA -ATAATTATTCAATTCCTCCAGAGCCACCAATCCAATGGTTCTACCATATTTATGCTGTCA -TTCACTTTACTGATATCCTTCTTACCTTACCTCTTTTCCCACTTTATATTCCATGATCAA -TACCTTGCTCCCTCGTAATGATTGTACTCACTCTTCCAAACAACAATCCTGATAAATCCT -ACTCTCTGCCTTCTACATCTTGATACCACACAGCTATATGTGGCTAGATAAAACAATCAC -ACTGACAATCATCCTATACTTTCTGAATCCATCACTCTTCTACTTTTTCAGATCTTTTCT -TTCTCCCTCATCCTTACCATGTAATGAACTCATTTTGCATGTCAAGGGCTAAAAGTTGAA -TATTTTAAAAGTTCTCATTTTCCCACTACTATATAAACCAACAAATATCTTTAGTCTGCA -TTCACAAATAACATAACAAATGAGCTCTTCATATTTCTATCCGTGGTGAATTAAGATGAC -TAGAAATTTTGTGGCACCATCCCGTTGAAAACGTGGGGACATATTCTTTCTCCTTGAACC -TGGGTGGGCTCTTTGACTGCTTTGACCAATAAAATACAGTGAAAGTAAAACTTCCAGTTT -TGATGTCCAGATGTTAAAAGCCTTGAAGCTTCCATTTCTACATCTTGGAACCAACGTGTG -TGGGTGCTGAGTCAGTATCGAAGAATTCTGCTTATTCTGCTTGCATTAGTCCATTTTCAT -GCTGCTGATAAAGACATATCCAAGACCGGGTAATTTATGAATAAAAAGAGTTTCATGGAA -TCACAGTTCCATGTGGATGGGGAGGCCTCACAATCATGGCAGAAGGTGAAAAGTATGCAT -TACATGGGAGCAGACAAGAGACAATGAGAGCTGAGTGAAAGGGGAAGCCCCTTGTAAAGT -CATCAGCTCTCATGAGACTTATTCACGACCATAAGAACAGTATGGGGGAGCCACCCCATC -ATTCAATTATCTCTCACCAGGTCCCTCCACAACACATGGGAATTATGGGAGCTACAATTC -AAGATGAGATTTGGGAAAGGACACAGCCAAACCACCTCATTCTGCCTCTGGCACCTCCCA -AATCTCATGTCCTCACATTTCAAAACCAATCATGCCTTCCCAATAGTCCCCAAAAGTCTT -AACTCACTTCAGCATTAACTCAAAAGTTGGCAGTCCAAAGTCTCACCTGAGACAGGGCAA -GTCTCTTCCACATATAAACCTGTAAAATCAAAAGCAATTTAGTTATTTTCTAGATAAGAT -AGGAGTACAGGCATTGGGTAAATGCAGCCGTTCCAAATGGTAAAATTTACCCAAAACAAA -GGGACTAAAGGCTCCAAACAAGTCCGAAATCCAGTGGGACAGTCAAATCTTAAAGCTCCA -AAATGATCTCCTTTGACTCTATGTCTCACATCCAGGTCATACTCATGCAAGTGGTGGGTT -CCCATGGTCTCAGGCAGCTCCACCCCTGTGGTTTTGCAGGGGAGAGCCTTCCTCCCGGTT -GCTTTCACAGGCTGGCATTGTATGCAGCTTTTCCAGGCACACAGTGCAAGCTGTCGGTGG -ATCTACCATTCCGGGGTCTGGAGGACAGCAGCCCTCTTCTCATAGCTCCACTAGGCAGTA -CCCTAGTGGGGACTCTGTGTTGGGGGCTTCAACCCCACATTTCCATTCCCCACTGCCTTA -GCAGAGGTTCTCCATGAAGACCTCACCCCTGCAGCAAACTTCTGTCTGGAGATCCAGGCA -TTTCCATACATTCTCTGAAATCTAGGTGGAGGTTCCCATACCTCGATTCTGGACTTCCGT -GAATCCACAGGCTCAACACCACATGGAAGCTGCCAAAGCTTGAGGCTTGCACCCTCTGAA -GCCATGGCCTGAGCTGTACCTTGACCCCTTTTAGCTGTGGCTGGAGCAGCTGGGACACAG -AGCACCAAGTCCCTAGGCTGTACACAGGCAAACAGCAGAGGGGCCCTGGGCCCAGCCTAT -GAAACCATTTTTTCCTCCTAGGCCTCTGGGTGTGTGATGGAAGGGGCTGCCACAAAGATC -TCTGACATGGCCTGAAGACTTAGCGATTAACATTTGGCTCCTTGTTACTTATGCAAATTT -CTGCAGCCAGCTTGAATTTCTCCTCAGAAAATGGATTTTTCTTTTCTATCACAGTGTCAT -GCTACAAATTTTCTGAACGTTTATGCTCTGTTTTCCTGTTAAAACTGAGTGCTTTTAACA -CACCCAAGTCACTCTTGAATGATTTGCTGCTTAGAAATTTCTTCTGCCAGATACCCTAAC -TCATCTCCCTCAAGTTCAAAGTTCCACAAATCTCTAGGGCAGGGACAAAATGCTGCCAGT -CTCTCTCGATAGCAAGAGACACCTTTACTCCAGTTCCCATTGAGTTCCTCATCTCCATCT -GAGACCATCTCAGCCTGGATTTCATTGTCTATATCATTATTTGACATTTTAGTCAAAGCC -ATTCAACAAGTCTCTAGGAAGTTCCAAACTTTCCCACATTTTCCTGTCGTTTTCTGAGCC -CTCCAAACTGTTTCAACCCCTGCCTGTTACCCAGTTCCAAAGTCGCTTCCACATTTTTGG -GTTATCTTTACAACAGCACCCCACTCTACCAGTACCAATGTACTGTATTAGTCTGTTTTC -ATGCTGCTGATAAAGACATACCTGAGACTGAGTGATTTATGAAGAAAAAGACACTTAATG -GACTCACATTTCCAGGTGGATGGGGAGGCCTCACAATCATGGTGGAAGGCAAAAGGCACA -TCTCTACATGATGGCAGACAAGACAGAATGAGAGCTAAGTGAAAGGGGAACCCCCTTATA -AAATCATCAGCTCTTGTGAGACTTATTCAAGACCACGAGAACAGTATGGGGGAAATACTC -CTGTGATTCAGTTATCTCCCGTTGGATCCCTCCCACAAGACACGGAAATTATGGGAGCTA -CAATTCAAGATGAGATTTGGGTGGGGACACATCCAAACCATATTGCTGCTGAATAGATCA -TGTAGACAGGCTCTCAAACTACACGGAGAGCAAGAGAGGCCCACCTTACCACAACATTTC -ATCCAATCCACTAATAAAACAGGCACATCACTGAAGCCACCTTCAACTCTCCAGACTACC -CAGCTGCCAGCTGAATACCACAGATGGCTACAGTTAATACCACATGGAGCAGAATCATGT -AGCTAAGCCCTGCTTGCGCTAATACAAGTCCACAATTTTTTTTAAGTTTGTTGTTTTAAG -CTGCTAAGTTTTGAGGTGGTTTGTGGTACGTGGAATAAGATGTCACTCTAATATAATATA -AACTTAAACTATGTGGCATTGGCTTTGGAATCAGACAATGGATAGAAGCCAGAAGGATTT -CACAAAGACTGTTAGTGAAAAGTGAACAGACTTCAAGGAAAATGATAGCAAAACCTGTAA -AAGCATTCTGGGAACTGACAGTAAACACTGAATGGTCCTTAAGGAGACTGAAAACTTGAA -AGAGCTTAAGAAGTCTACTGGAAAGGGCTTTAAGGATAATGAGAAAAAATCATCAGTGGA -GGCTGAGGAAAACGCACCAAAGTCATATTCTGATGGGAGAATTAGAAAACGCTTGCCTGG -AATGATATAAAAAATAGGAAAAATACCGAAAAAGTTTGTGGATCTGGCTGGGGAGATTTT -TGGTGTCAACTAAAGAAAAAAATTAAGCTTTTAAGAAATTAAAGTTAGATTTATTTAGGG -GTCTGAGAACAAGAGACTGAGGATTACAGCCTAGGAGAAGTCTTCCAGAGAGGTTCTGTC -AGACTGCTCTGGTGAAGGTCTTTAGCCCACAGTTTATATGCAGGCTGTACATATACACCA -TGGAATACTATGCCGCCATTAAAAAATGATATCATGTCTTTTGCTGGAACATGGATGGAC -CTTCTATTATCCTTAGCAAACTAATGCAGGAACAGAAAACCAAATACAGCATACTCTCAG -TTATAAGTGGGAGCTAAATGATGAGAACTCATGAACACAAAGAATAAAACAGACACTGGG -GTCTACTTGAGGGTGGAGGGTGAGAAAAGGAAGAGAAGCAGAAAAGATAACTATTGGGTA -CTAGGTTTAATACCTGGGTGATGAAATGATCTGTACAATAACCCCCTGTGACACCAGTCT -ACCTATGTAACAAATGCCCCTAAACTTAAAATAAAAGTTAAAAAAAAAGAAAATTAAAAT -CTCCTTATCATCTACCTGGTAATATGAAAAACACAAATCTTTCATTCATTCCTTTCAACT -GATGAGGAAAATGAGGCATCGGGAGTTAGTAAAAGTCCACATTGAGATATGAGACCCACC -ACTGGCTGGACGCAGTGGCTCACACCTGTAATCCCAGCACTTTGGGAGGCCGATGCTGGT -GGATCACCTAAGGTCAGGAGTTCGGGACCAGGCTGGCCAACATGGTGAAACCCCCATCTC -TACTAAAAATACAAAAATTAGCTGGGTGTGGTGGCAGGCACCTGTAATACCAGCTACTAG -GGAGGCTGAGGCAGGAGAATCGCTTGAACCCAGGAGGTGGAGTTTACAGTGAGCCAAAAT -CACGCCATTGCACTCCAGCCTGGGCAACAAGAGCAAGACTCTGTCGGGGAAAAAAAAGAA -AAAAAAAAACCACCGCCATCATTTTGCAAGTGTTACCACTATTGTGTGTTAATATTGTAG -AAGTATTCCTAATTATGATTTCTTTGTATTCCTAATTGTAATAGCTTTGTATTTGAAAAA -TTATTGATTCATACTCTATATGTTATTATTTTGTATGTGATGACAACAGAATATATTATC -ATGCTCCTTTTGTGAATCTCATTCATAATATAAAGTATAAATTTGTGATTTTGCTTTAAT -TTGAAATATTAACTTCAAATATGTTATCACAATTTGATACAAACTATTGACAGTAAATCT -GTGGATTAAGTAATGTCTTAGTAGGTATTGGGAAAATTTGAAACTAGTAACATGGAGGAC -TATTGTCATTGTTTATTTCAAAGCCAGTTAAAATTCTGCAAAGCAGTGTACATAAAAATA -ATTTCAAGAAATTTATAAAATACCGAGATTATGGTGTATAAACAACTTTAGATTCTTTGT -TTAAGAAATTCTGCCAGTTTGTAATATATGCTTCATTCAAAGTAGCTAAGGGCTGTACCT -GGCTAATAGTAGGCACCTAATATTTGTTGAAAAGGAATACTGAGTAGCTGGGACCTCCTG -AGTAGCTGGGACCACACACATTTAACCTGTATTTATAAAATTACTGTTTAGAGAATAACA -TTTGATGGAATCATGCTTTTACTTTCTGCTTACGACTCAATTGTTTGTACTGACATTAAC -ATCCCAAATCCTTAGCATGGCCTACAAGGCCCTGAGCAATGTGGCACCTGCTGAAGCCTG -CTGCCTCATTTAATAACTCTTTGTCTCTTTCCCAGATCCAGCCACTCTAACATTTTTTAG -CTCCTGGACCAAGACAAGCTCTTCCCAGAACCTGACCTTTGTACCTGTTCTTTATTCCTG -GAGTATTTTTCCCCTGACAAATTACTTATCATCTATCATAATTCAGGTTAAATGGCACTA -ACTCAGGGAAGGCTTCCCTAACTGCCTCCCTTCTCCAACCAAATTAGGAACAATTATATG -GCCACATAGTATCGAATCAAGTTTATAATTTTAAAATAATTGGGAGATTTTGTTGTTTAA -CACTTGTTTTCACTATAAGACTGTAATTACATGCAAGTAAGAACCATGCCTGTTTGTTCA -CTCCTGCCACAGTCAGAATAGTGCCTGGAATATGCAGTAAGGGCTGAACAAGCACTAAAT -AAATGAACAAGTGAATAAATGGATATTGTCTCATTTTTAGAACAGAGTACTGAATGGATC -ATGAACACTATCTGGTATGTCACGTAGGTAATTTACAAGGGCTACAATTTCAGCTCAGAT -TTACCTTTTCCTGGATACAGGTCTTGATAGGTCTCTTGATGTCATTTCACTTCAGATTCT -TCTTTAGAAAACTTGGACAATAGCATTTGCTGTCTTGTCCAAATTGTTACTAAGAATCAA -GAGAGATATCTGACATGAAATGACATTGGAAAACATTAAACACGATTGAAATAATGCTAG -CCAATATGGTTATTATTAGAAACCAATTACATTTTCAACTTAAAAATAGTAATACTTATT -GCAGACTCAAATGTGCTTATTCTAAAACAAGTAAATGTTTGCCTATGGTCTGAGATTCTA -ATCCACGGAGTTCATTCTAATCCACATTCAACACTATCATGTACCAGTGGGCCTCATAAC -CCACCTAGCCCTGTGATTTTTCAGGTTCACTTTTCTAAACTTGTGAATTAAATATTTATT -TTCTTAGTTCAGAAGAGGAAAAAAACTCTTGTAATTGTTGCCCATTTCAGGAGAAATCTT -GCATATGAAAACAAGAGATAAATATACACAACTGAGGGCTGTGGTTTAAACAAAATCTTG -AGAATGTTTTTTGACCTTACACATTTGTGCTTTAGTATAACAAAATGATATAGACAAAGG -TAACTTTTAATAGAACCAGTCACTAAATTAAAAAAATGACAAATTCTTCTGCTTAGCTAA -GCAACAGAGAAGGTAAAATACTAATTCAATTCATCAATTTAAGCAATACTCATTAAGAGC -CAAGTATGTGCTCACTGAATAAGCTGCTAAGGTTTGGTGGTTACAGAGTGTGCGGTGAAA -TGATGTCTACATCACAGTCCAACATTCACAGAGTTTAAAAGCCTACCAAGAATCAAGACA -GACACAAATACCTAACATAGACATTTGTATATGATAAGAGAGCCAGAGTACAATTTAGGA -GAAGAAATTGTATGGAAGGAAGGTTCATTTCCATTAGACCAGAAAAGACAGCACATTTGA -AGGCCTGAATAAGAAATATTCTGGATAAGATATTGTGGCTGCTACCAGAATGGCTCTTGA -TGATCTCTACCTCTTGGTATTTATACCCTTATATAATCTCTTTCCTATAGTGTAAGCTGG -TCCCAGGTACTTGTTTCTATTGAATAGAATAGAACAAAAGAAATGAGATGCCACTTCTGA -GATTAGATTATAAGATACTGTGAATTTCTTCTTGTGCCCTCTCCCTCTCTCTCTTTCTCT -TGCCCTCTCATTTGAATGAAGCCAACTGGCATGCTGTCAGTGGCCCAGTGTAAGTCCTGT -TACAAGAAATTGATGATTACCTGTAGCCAACCCTAAGTGAAGAACTGAGGTCCTCAGTCC -TACAAATGGAGAGAAACTGAATCTAGCTAAGAACCATGTGAGTGAGCTGGGAAGAAGATC -CACCCTCAGTTGAAATTTAAGATGACATATTGAGCAGACATACTGAGACACACTGAAAGT -AAGAGAGCAGGAGGAAACAAAACCAGGGTCATACAAAGAACACAACTGATTTTGAGATTC -TCACATAAGTATTACACCTTCAGTGAGCACGTGTACTAGAAATTTAAAAAATAAATAAAA -TAAACCTTCAAAGTGAGCTAGCAAATAAATTTCCCTATGGTCTCAGCTCTGAGTGGAGAG -AGAAAATGTTCCCTGTGGAGTTTATAGCCAGAATCCAGCTCTCAAACAGGTTTCAGCCTG -AACTCACACAATCTGTGTGGCTTCCAAATTTGCAAGCTGAGAATTTAATTCAAAGTGGTC -TCAGGTTGATAGCAGTCCAAAATGCTAGGTAGGAAAAAAAATCCTCTCTGGACAAATAAA -TCATCAAAGCAAGCTCATAAGAGCAGGTTTCAAAGGTCATGAGCTTCTAACACACACACA -AAAATCACACACACAAAATGGGGGTAGCAGCAACATGGGTAGCGTATTCAAACTTGAAAA -GACTTTAAATATTTGTATTATTAGATGTAGATTATGAAACACATATTTTAATGTGGTTAA -TTTTTTTAAGGAATCAAAACTATGAGTAAAGACCAAGAAAATTGTGCTGGATGGCCACTT -CCACCATGGCTCCCCTCCTATTTAAGTCTGGGTACTGTGTCACCCGAAGTCTTCAGGCAC -ATTGTTCCAGGTCTGGGTTTGCCTATGAAAGAAACTCATGAGAGCTGGAAATGAGGAGTG -AAGAGGAGGTCTTCAAATAAAGCAGGCTTAAGGATTAGACATAGCAGGTTTGACAGATGT -GATGGCTTGCAGAATCCTTTATGAGCTCCCACTGTCCATCTGGATAAGATTTACAGACCT -TTCAGAAATTCCTATAAGCTTGGGTTCTGTGCCCACACTCTAGACTGTCAGGCTAAGATC -TCTGATATAAAACAGACCTCTTCTGATTTTGTCTAGCTGCTTTTCTAATATCTATTCACC -AAGCTCTTCCAATAATAGCATAAGGCCCTAATTAATATTAAACTTTTATCATTATAATAC -ATAGGATGTCTTCTGTTTTCCTGATCAAATTCTGACTACTATTAAAATATAAAGAATTGT -CCAGAAATATATAAAAAAAGAATCACACATTGATCTTCTTTAAATGAAAATATAACAATT -GTATGGACTAGGATGATTACAGTTGTTCAGTTCTGACTGTTATTTGAAGAAAAAAGCAAT -AAGAAGCCTCAGCAACTTAACAGAAGGAGCTGCCATTTACTAGGAGAAAAGATTGTGGAT -GAGAGTGTAGCAAAGGTCAGAATTCTGTGAAGCTTGAGATGTTTATTATAATGAATTATC -TTTTATACTCACTACAATTTCCTAACAATTTTGGGGTTTATATTTTTGAAAGAGATATAC -CTTTAATTTTCTTTCTTTGTACTATTGTTAGGTAACTTTGATGTGCAGATTATACTACAG -TGAAAGTTGCCAATGACAAGGCAAAGTCACTTACATCAGACCCAAAGCAAAGTGGAGCCG -GGTCATGAAAAAGGGGATCTTGTGTGTCTGTCCACGATAAGCACTATCACAAGGACTTTC -TATAAACTCACAAGAAATTTCTGCCCACCCAGCACACTCTGTTTGTCCAGCTCATCCTGT -AGGTGTCTCTATAATAGGACCTATCATAAAAAATTCCTCAAGACTGCAGCATTTCAGATA -AGCCACCCTCACAAGAACACTTGCCTAGCAATGGCTGTTTCTGCCAGTAAGTTAACACCA -GCTCCTGCATCAGACCCTGTGACCAATGATGTTTGTTTCAAAACAGCTTGCATGGACTTC -TTTTTGTCTTTACATATTTTCCTTACCTCAACCTCTTGGGATGCACCTATGATTGATCAT -AGCACAAATATCTCAGATTATAATCCTTGTTTATTTCCAAATAAATTTATTTCTTTGGAG -ATCCACTTTTTCTGTTATTATACATTGACATTGTTATTATGAAATTGGTTGGGTGATGTG -TCTTATTTTCTTGTCTCCAGAAGAATTTCTGTAACAGTGCAATTAAACGTTCTTTGCATG -TTTGCTAGAACTCACCTGTAAAATTGTCTGAGCAACCAAAGCCTGGTTTTTGTGTTTAGT -TTTTCTTTTGTGATTGGGGAGGGGGGTTTATCGTACTGATTCAAGGTGTGAAGGTAACAT -CATTTTGATTTTATACATCTTCTTCAGTCCATTTAAGCATGTTACATAGCGTTGTTTGTT -CTTTTCATGATATTCTTTACAGTAGTCTCCTAAATGTTCCCTCTGCTTCTGCCATGAGCC -CCTACAATCTATTTCAACTCAGAAGCTATAGAGTTTGTTTAAAACATGTAACATATTATG -CCACCTTTCTTACTGTAAAACATCCCATGGTTTCTCGTAGTATTTATAGTAAAAGTGAAA -TTTTTATGATGGCTTGAGAAACTTTTCCCATTAGATGCCCAAGTGCTGGTCTGGTCTGAT -CTTCTCATCTTCCCTTGGGTGATTCTGTGGCAGTCACACTAGCCTCCTTGCTGCTCCACA -AAAACTCCAGCATGATCCTACTTCAGGATATTTGCCATTGTTACTGCATCTGCCTGGAAC -CTTTTCTCCCATATAAACATAGAGATTGCTCTTGCCTGTCCTTCAAGTCTATTCTTAAAT -GTCCCATTCTCTGTGAAGCTTTCCTGCCCACCCTATTTAAATTACAGACTTCACTCCCAA -TTCCCCATCTACTTTAAGAGTCTTCATTTATCATTCCTTGACAAACTGTAAATATACATG -TTCACTTTTTTATCGTCTGTCTCCAAATACTGGAATGTTAAGTTCTGTAATGTCAGATAT -TTCTGTTTGGTTCACTGGTGTATTCTTAAAGCATGTTACATACTAGGTATACTCAATGAA -TATTTGTTGAATAAATATCACATTGGGCTTATTCCAGAAATTCAAGCTTGTTTCAATAGT -TAGAGCAATCTACAAATGTAATTCCTTACATTAACTAATTAAAGGAGCTAAATCACATCA -CCACCACAATAATGCAGAAAACCACATTTGATACAACTCAATATTCATGTCTGCCTAACA -AACATCTCATGATACTAGGAAAAGAGGAAGGGATATATTATTTTCATGTATAAAGCACTA -ACCATTGTAGCATGCCAATATACTCAAAATTCAATGAAATTCCTATCAAAATCTTAGCAT -TCCTCTTAGCCCTCAACAAAGCATTTCTAAAATGTGTATAGAAGACCAAAGGGCCAAAAG -AGTCAACTTCTGAAGAAGCGCAAAAAGAAAGTTGAGGAAATCTTAAAACATGTTATTGAG -CTTAAAGTTGCAAAAATAAACTCATGTGCCATAATTCATGAGTAGAAAAATAGACTAGTG -GAATAACATAAAAATAAAAACAATGCTTACATAAAATGTTGTAACTGATTTGGATGTCAT -TAGAAATCAGTAAGTAAATAGATGGACAATGTAATGAAAGATGCTAGGCAAATAATGTGG -TAGGGAGAATAATGGCCCTCAAAGATGCCCATGCCTAACCCTGGAACCTGTGAATATGTT -ACACTGAATGCAATAAAGGCTTATCAGATGTGATTAAGGATGCAAACCGAGATGGAGAGA -TCTTCCTGGGTTACCCAGATGGGCCCAGTCTAATCACATGAGTTCTTAAAAATGGAGAAC -CTTTCTTAGCTGAGTCCAGAGAGAGATGTGACAATGAAAGAATGGTCAGAGAAATGTGAC -ATTGCCAGCTTTAAAAAGAGAGAGGAGAGGCAATGAGAAAAGGAATGCTGATGTTCTCTA -GAAGATAGAAAAGGCCAGGATATGGATTCTACCCTAGCCACCATAAAGAAACATGCCTGT -CGACAACTTGATTTTAGTTCACTAAAATTCATGCCTGATTTCTGACTTGTGTACACTGTA -AGATGACAAGTTTGTGTTATTTTAGGTCACTTAGTTTGCAGAAATTTGTTACAGCAGTAA -TAGAACAAGTGGTTATCCATATGAGGCAAATTAGATTGGATACCTATCTCCAATAGAAAT -CAATTCAAGGTGAATTCCAGGAAAATACTTAAAACATTTAGATTAAAAATAAATGAGAAT -TTTTGTTACTTTTGGTAGGTCATAGAACCAAGAAAAACAAACATTAAGGAGGAAAAATGA -ACATATGACTACATCAAAATATAAAGCTTCTCTATTTGGAAGATATCATAAGGTGACAAA -TCATAAACTGTAATATTTACAACATATATATAAGTGAATAAATATACATTTAGAATATAT -ATGAACTCCCAAAAATCAACAGGAAAAATAAGACATAGAACAAGCAAAATGCATAAACAA -AAGAAGGCAAAACAAAAATAATGACTCATAATTATATGAAAAGAAGCTCATCTTCATAGA -TGAGCAGATAAATGCAAATTAAAACCACCCTGAGATGCTTTTTACATCCATGAGCCTGAT -AAAAGTTAGAGTCTAAAAGTAATAATTAACAAAGATGGGAAGTAACAGAAAATCTTGTCC -ATTACTGGTTAAAGTATAAACTGATACAGCTACTTTATAGAATATTACATTATAGAATAA -AGTTGTGAGTATGTATATGCAGTGACTCAGCATATTCATTGCTAGTATGTACTCAAGAGA -AACTTACAGGAGTGGACTAGGAAGTAAATACAAAATGATTACAACATTGTTTGTTATATC -AAAAAATAAAAAAGACACCCAATTTTCCAGCAAAAAAAATAAGTAAAAATAAATCCTGGT -GTATTCTAACAATGGAATAATATATAGCCATTAAAATAAATCAACTATTACTGTACATAT -GAATGTAAGTATCAGCAAAACATATTGTTTAGTGAAAAACTAAGAAGCTGAAGAAGAATA -TATACAATATGGTTACATTTATATGAAGTCCCAAAACTTGCAAAATAAAGAAATGTATTT -AGAAATAGATTCACATGTGAGAAAACTAGAAGAAAATTAATGAAAGGATAAGAGGGATAG -CAGTAATTCTGAGTAGTTGAGGGAATTTCAATTGGAAAAAAATAATATCATATTCTTTAA -GTCAGGTAGTGGGTATTAGCATTTGTTTTACCATCGTTCTTTATTCTTATAGCTACACTA -TATATTTTCAATGTATTTAATATATTTTTTGCATAATTAAATATTATGCAATAAAAATGA -GAAAACAAAAAAGTAGAAAATGATAAATTACAATAAAGAAATGGAGAAAAAATTATAATC -TAGTTGAGTAATGGTATATTACATAGCTATTTTCTTAAGTAGATGTATGTACATGATGTA -TGCACGATTGTACATACATGTTCTTAATTATATATAAATATATATGTACATATTTTTAAT -ATAAAATACTAAACAAAGTACACCAAAATATTAGCTCCTATGTTAGTGAGATAATGTTTT -GTTTTTTTGTATTTTAAGTTTTACATAGTAGGTGTATTTTTCTGTTTTCATACTGCTATA -AAGAACTGCCCAAGACTGGGTAATTTATAAAGGAAAGAAGTTTAATTGGCTCACAGTTCA -GCACAGCTTGGGAGGCCTCAGGAAATCTACAATCATGGCGGAAGACAAAGAGGAAGCAAG -CCAGCTTCTTCGCAAGGCAGCATGAAGAAGTGCCGAGCAAAGGGGAAAGAATCCCTTATA -AAACCATCAAATCTCGTGAGAACTCACTATCACAAGAACAGCACAGGGGAAACTGCCCCC -ATGATTCAATTACCTCCACCTGGTCTCTCCCTTGACCTGTGGGGATTATGGGGGCTATGG -GGATTACAATTCAAGACGAGATTCAGGTGGGGATACAAAGCCTAACCATATCAGTAGGCA -TGTATTGAATTTTAAACTCAGAGAAAAATACTAGTGTTTTTATAGGATTCTTACTAAAGA -AAAACCAGAAAGTAATAAACCATCTACGCTAAGACATAAAATTCAGTTGTTTAGTTACAA -GATAGAATGTGGCCTTGTAAGAAAGCAAATTAACTTCTAACATACAAAGCCTTAGAGAAG -ATTCAAGTGACTGACGGATCTTAAACAGAGCTATTATTACAACTTGAACTGCAGTAAAAT -ATCCTCAGCAACATAGATGTGTATGTTTCACTAGTCAGAGCAATACAAATTTAACGAAAC -TCCATTGGTGGTGTTTTTAATCAGACAATTTCTGAAGATGTCCTGGCTTATTCACAGATG -CAAGCCAAATCTCTAGAAGAGTACCATAATAAGAAAAAAAAGAATACAGGCAATTGAGAG -CTGTTCCAAAGTTTAGGGAGTTTTTGTAAGGAATTAATAAATAAAAATGTTCTTGAAAGA -GAGAAATTAATATGCAGTTCATACTGCCAGAATTGCAGGCAATTTATCAAAGTCCCCTAA -TCCTCCAAAATCGCTATTTTTTTTTTTGACACACACTTTACAGTACAGAAGAAAATGTCT -CCGGCAATAAATCACAAAGTTAAAATTACCTAGTCTACAATTAACTACACAGTGATGGTA -AATCATTTTCTACCAAAAGAAAGAAATGTCTTGTCTATTCAGGTTCTGCTCTACTTAAAA -GTTTTCCTTGTTGGCGAGCAAGTGGTTAGAAAATCATATTTTATACGTACATTCAGCTTA -ACTATCATTCAGCTCAGGAAGATGACTCAGGGCCTTATCCATACCTTCAAGTTTGCTCTT -AGCAAGTAATTGTTTCAGTATCTATATCAAAAATGGCTTAAGCCTGCAACATGTTTCTGA -ATGATTAACAAGGTGATAGTCAGTTCTTCATTGAATCCTGGATGCTTTATTTTTCTTAAT -AAGAGGAATTCATATGGATCAGCTAGAAAAAAATTAAGAGGAAAATCACATGGAAAGTTA -TATATTATATATCTATTATATATAATATTATATATCTATTATATATTATATATTGTATAT -CTATTACATATATATTATATATGTATTATATATATTATATATCTATTATATATATAATAT -TATATATTATATATCATTTCCAAATTCCCCAGCGTTCATATTTGTCAGTGCAAGTAAAGA -GCCTTACTGCTGATGAGGTTTGAGGTATGACCATTTGGCCAGAATTTATGAACTCTACAT -GTCGCTTGATGTGTGCCTCAGGGTATACTTTTTTTTTTTTTTTGAGACGGAGTCTTGCTC -TGTCGCCCAGGCTGGAGTGCAGCGGTGCGATCTCAGCTCACCGCAAGCTCCGTCTCCCGG -GTTCATGCCATTCTCCTGCCTGAGCCTCCTGAGTAGCTGGGACTACAGGCGCCCGCCACT -ATGCCCTGCTAATTTTTTGTATTTTTAGTACAGACGGGGTTTCACCGTGTTAGCCAGGAT -GGTCTCGATCTCCTGACCTCGTGATCCACCCGCCTCGGCCTCCCAAAGTGCTGGAATTAC -AGGTGTGAGCCACCACGCCCGGCCAGGGTACACTTTTAAGCAGAGACACTACTTTGAAGG -TCATAAAAAATATAATAAGAGATAAGGCTAATTTCCTTTAATAATAATAAAATCCTTTAA -TAAAAATATAAAGGAATAATATAATAATTTTATTTAATAAAATATAATAAGAGATAAGGC -TAATTTCCTTTAATAAAATATAGTAACTACATACCAACAGAATTCCAAAAAAAGAAATGG -AGAGGAAGGGAGCATGGGTCATTAATCTTGTCAAAAATATAAAATTATATACGAGGAATT -CCTAGAAACTGTTTTCCTTGTCTGCGGCCATTGTGCTGCTGCTACACAACTACCGCAAGC -AGCCCTTCACGCCCTCCTCCCAGTACAAAGCTAATTGACTTGTGAGAAATGTTAAGCTTG -GAAGAGTCAGCATCGCTGCACTTATTTTTTATTCTACTCTGACATTAGAATAATCCTTGA -GTGGGGGAAAGGTTAAAAACCCCCCTGGATAAGTGTTACTAATTAATGATGATTGTTTTA -AACAATGTTTGGATAATTTTTCCTTGTCCCTTGACATAAACTTGATAAATAACTGAGAAG -TGAGAAGGAGATTAGTGGGTTGATTAAATTCCATTCAGGTACTTAAAGTTAGCTCCAAAA -ATTTAGCTATTTGTAAATTGTCATGCATTGTTAATGTATAAGAGATGTAGATTTCATTTA -TCTTTGGTGGAGCGAGATGAAGCAGTGAATCATTGAAGACTGAAAGAAAGAAAAAGGTCT -TTTCCCTTTTCTTTAAGAAGCATCATTAGTTAAAAACATGTTAGTTGATACCAGAGAACT -ATATTTAAAGGGACAGCAATAAGCAAATTGATTACTCTGGTGATTATTGGAGTGACATTG -CCTTTTAGTTGTACTTTCACAAAAATTCACAATATTTGCCAAAGTCAAGTTATCCATTAC -ACTATTAATTTGTCATTCTTTTGTTTATATAGTCAATCTCTATCTCAATTGGATCTATCT -CAACTGCTTCTAAACAAGCCACCATAGTCTCTCCCATTTCAACAATCTCTTCCAAGTACC -ACTTCATTTCTTCTTTTCATATTTTTGAAAACTTTTGAAAAACTACCTATTTTCCTCCTC -CATTTCTTGTTCATTCCATTCTAGTGGACATGGAATCTGTTCCTCCTCCAAAACGGAATT -TGGTAACCCTTAAATTACTAAACCCAAAACAACATGTTGTCTTTATCTTTACCTCTCTGT -GGCATTTAATGATAAGACCACTACTTTCTTCTCTTTTACCCTTCTTTCTTGAATTCAGTC -AAACAACGTACTTACATTTTTCGTCTTATTCTCCATCTTAGAAACCACCTCAGCTTTCTC -CATTCAGCTATAAAATTGTGCTTTTCCTCAAAGATTAATCTGCCTCTCCTCTCACTCTAT -ACTATCTCTGTTAGCTAATTTTATTTGTGCACATTGCTTATACTGGGCATTATATACACA -TATGCATGTGTGTACATGTGCATACACACACTGTATGTGGACATGTATATATATATATGT -GTGTGTGTATATATATAGTATATATATAAATTACAATAACATAAAGGTGGCATTTTAAAT -TAGTGGAAATTACCCTGATTTGATCACTACACATTCTATACATGTAAAGAAAATATCACT -CTGTATCCCAAGAATATGTACAATTATGGTTTGTCAAATGAAAAAGTTCATACATTGAAA -AATTTTAGATAAATATCAAACTTTCTCTGAAACTGTAACTGTAAAATGTAAAAAACAGTA -ATTGCTATATTGCTTATTTCTGAGTAGAAGAATATGAGACATTTCCCTAATCATTATGTG -TAATTACAATTACATAGAAGAATATGAGACATTTCCCTAATCATTATGTGTAATTACAAT -TACATATATATATGTAATTGTAATTACACATAATGATTAGGGAAATGTCTCATATTCTAT -ATATATAGACAGAAAGAGAGAAAATATATGAGGGAGAGAAGGAATCTTTCCATCTCCTTT -GAGTTCCACGGTGTTGAGAGTCAGGACAACTGCAATTGCTTCATCATGCCTGCTTGCAAT -TATAGGGCTTTTGAACCATTTGTTCCCTCCTTAGATATCCTCATTTTTTTCAGATTCTTG -CTTAGAAGTCACTCCTCCGTGGACCTCCTCTGACATATTAAACATTGCAGTCCATTATAA -GCTGCAAGAGGACAGGGATTTTTGCCTGTTTTATTCCCTACTGTATCACCAGGGGCTACA -GCAATATCTGACAAACAGTGGGCATGTAATGAATATATGTTAAGTGAAGTAATAAATTCA -ATCAAATCACATCACCTGTTTAAAGCACTTCATTGGCTTCACATTGCACTTAGAATAAAG -AGAAATTCTTTTTATACAATATAAGTTCCTGCAGAATGCAGACACTTTCTACTTCTCCAG -CCTCTTTTCGACTCCTCTCCTACTAGCTTCTGTATTTAAGCCACATTAGACCTTTCTTCA -GTTTTTTATATAGACTTTGTCGCATCACACCTCAGAGATTCTGTACATGTTCTTCCTCCT -GCCTAGAAAGGATCGTCCCTCCACTTTCGCCAACTAATCCCTGCTCAACTTTTCATCTCA -GCAGGAGGCCCATTCTCTTTGGCAATCCTCTGGCCTCCAGCCCATTTATTATATGCTCAC -ATGTCAACATGTACTTCGTACAGCATGTAACACAATTGCACTTTTATATTTTAACAAATT -ATATTTCCCATATTGAACTGTAAGTCTCCTGAAAGCAGGAATTTTGTTCTTGCTCATCAT -CAACTTTTTCAACATCCAGTGCACCATTTAGAACTTAGATGTAGTCAATACAGGTTTGTG -GAATGAAAGAGGAAAAGAAAGAATTAATATTCCTTTAAATTAGGATGGCAAAGATCGTAT -ATAGAAAATTGGCTAAGTTGTGGTCCATTCATGTTTGCTCCCAATTAAGGAGCACAGCTA -TGAAAAGGAAGGCTTCAAATTAATAACCAATAGATTTTTTTAAAAAGAAAACTGGCCAGG -TACTGTGGCTTATGTCTGTAATATCAGCATGTTGGGAGGCCAAGGCAGGATTACTTGAGC -CCAGAAATTCCAGACCAGCCTGAGAATTTGGCAAAACTCTGTCTCTACAAAAAATACAAA -AATTAGCCAAGTTTGGTGGCATGTGCCTGTAGTACCAGCTACTTGGGAGGCTGAGGTGGA -AGAATAGCTTGAGTCTGGGAGGTCAAGGCTGCAATGAGCTGTGATTGCACCACTGCACTC -AAGCCTGGGTGGTAGAGTAAGACCCTGTCTCAAAAAAAAAAAGAAAAATCACTAAGCAAA -ATAAGACATGTGAAGGATCATGTCAAAGGTAAGAAAAATTAGGGGAACATTAAAAGCTTT -CTTCCCAAGCCACTAAATCAACTTGACTAACAAAATTACCACTTGATTTAGCATTAGAAA -ATTACATTACATATCAAACATAAACCCATTAATCAAATACTAAAGAAATTTCTGAGTTAA -ATGGTATAATGTTAGCTTATGCCAGAGCTGACCTTGAAAGATTGTTCAAATATGGCTCAG -TGTGATTGAAAGTTCTGTGTGAATATGTTTTTGGAAAGATCCAACAGCAACACCTTAGTG -TATGTTTTTGAAATAAAATGTATCTGAGTAGCAGCAAAGTTATTCTCAAATTTCCATTTT -ATAGCTGGAGATGTCATACCGTGACGTATATGATAGGACCCAATATGGATCAATCCCTTT -TAGAAGTCAATCAGGAAGAGGGGAGCAGTTAAAACAGTTGCTTGGTTTACAAACATTAGA -ACAATTTTCTTATTCACACCATCTGATTATTGTATTTTATTTTTTCCCCAACGTTTAGAC -TACACAATGAGTTAAGAATGATAAAAATAAGCTCACCAATATACTATGTACATATTTACC -AAAATCTGTGCATGCTTATACATATAAACACAGCTGATAATTTATTAGTTAGGCTCATTT -GTAATTTTTGTCACTATAGACCAGTTTTTTATTTAAATTGAAGATTAGTATACATTTTAA -ATGATTAGTCAAAATAAAAAATCTAAAATGTGCTCTAAATACCTCTTAGGTCAGAAAAAA -AAAGTCAAAAGCTAGAGTATAGAGAAATTAAGAAACGCCCTAAATTTCTAATCTGACAAA -AATTCATACAAGATTTAAATATTTTAATGGAAAATAGAACAGAACTAATTATTGAAGAAA -TTATAGAAAGGAAACAAAATAAACAGATTATATGGAGGATTTTTAGAAGATAAGTAAATA -AATTAATATACTAGGAAAAAACAAGGGAAATATACTTGATAAATAAATACAGGTAAGAGT -TCTTTTGAAATAATGATAAAATAGAAAATCTCTGTCAAAACTAAAAGGAAAGATGCATAA -ATATATAAATAAATGATAAAAAATGTTGCATACATATATGACTTTTTCAGAATCAAAAAA -TTTAAATTTCTGTAATAAAATTTAAATGTTTATAAATTTAAAAAACTAGAAGAAAGAATG -TTGACTGTTCACAATACAAATAAATGACAAATATTTGAGGTGATGGATATGCTAATTATC -CTTATTTGATCATTGGGCATTGTATACATGTATCAAAATATCACTCTGTATCCCATGAAT -ATGTACAATTATTTGTCTCAAAAACAAACAAAAAAAAAGATAATGGGAGAATGTTGAAAA -CTCAGAGAGAAGAGCAACTCTCACAGATAGGGATCCAGATAACATTAGCAGCTGATTTCT -CGGCAGAAACCTTGAAGGCCAGCAGGCAGTGGATTATATATTTAAAATAATGAAGAAACC -TGTCAATTGAGAAATATATAGCTGGAAAACTTATCCTTCAAAAATGAAGGAGAAATTAAG -ACATTTCCGGATTTTTTTTTAAAACTGAAAAAAATCCATTTATCCCTGAATTTGACATTC -AGGAAGTGTTAAGTCCTTCAGGTTGAAATAAATGAACTCTAGGCAATAACTATGTAAGTA -AATAAGCAAGCTGTATGAATATACAAAGCTCTCTGGTAAAGGTAAATACATAAACAAACA -TAAAAACAGTCCTATTGTAATTTTGGTTTGTAACTCTGCTTTTTATTTTCTACATAATTT -AAAAGGCAAATGCATAAAATGTAATTGTAAATCTGTTAGCTGGTATACAATGAATAAAGA -TATAATTTGTCACATCAATAACATAAAAAGAGTAGAGCTATATATATAGCAGTAGAATTT -TGGTATGTGATTGAACTTAAGTTGAAATAAATTCAAATTAAAATGTTATAACTCTAGGAT -GTTATATGTAATTCTCATAGTAACCAAAAATGAAATATATATAGAATATAAACAAAAGGA -AATGAGACTAGAAACAAAATGTGTCACTACAAAAAAATCAACTAAAGATAAAAAAGAAAT -AATTGAGAAAATGATTGGCAAAAATCAGTAACTCTGACGTATTAAAACTTTCCATGCTAC -ATAAATCTGAAAACTCTATTTCACATAAAACTGGAGCTGAAAGAAACAAATATTTACCTA -TAAAGTTAAAAGTTATATAGGGAACAAACACTAATTTTTTTTAGAAAAAATTATAAAAAG -TAAAAATATGCCTTATACTACCGTAATTTCATGTTTTACAGCTCTGGGAAAATAGAAAAT -AAAATGTTCTGTTAGCATGAATCCCTCTGTGCCCCCAAAAAACCCTATGGATTGCATCAT -TATTACCTAAAAAGTCTATTCTCAAATGCAGCAGAGTGATATTTTTTACAAGGTAGATAT -TAATTTTAGATATGGAATAATATTGATGATTTCAATTTTATAACACTGGGTTAAGATGAA -AGAATGAGAAGATAAAGGTCCCTCAGCAATATAACTCACAAACATGTTCAGAAGCAGTAA -GAAGTTACATTAATTATCTTTTGAAAGTCGATAATCTACATCTTTAATGTATGCATATAG -CATAGCTAATGTACTATCGCTGGGTCCATTTATTCAATGAATAATTGCCGCTATGTGTCA -GACATTTTTCTAGGCCTAGGAATGGATACATAAGTGAACAAAGCAAAGATTCTGGTTCTT -GTAGAGTTTCCATTAAAAGACAATTTAGTAAAACTTTTCTTCCCCCAAATTATAAAATCT -GTAAGATGATTTAACAACATGTGTAAAAGTCATTGTGGGCCAGGCACGGTGGCTCATACC -AGGTGTGGTGACTCATAGCACTCTGTCACCCAGGCTGGAGTGCAGTGGCACAATCTCTGC -TCACTGCAACCTCTGCCTCCTGGGTACAAGCGATTCTCCTGCCTCAGCTTTCTGAGTAGC -AAGGACTACAGGTGCACACCATCACGCCTGGCTAATTTTTGTACTATTAGTACAGACGGA -GTTTCACCATGTTGGCCAGGCTGGTCTCAAACTCCTGACCTCAAATGATCCGCCCACCTC -GGCCTCCCAAAGTGCTGGAATTACAGATGTGAGCCACAATGCCCGGCCTTATTTTCTACA -ACTTTGGTAACTTTAGCATATACCCCAAATCTGTAAGACATAATATTATAATTCAAATGC -AACTCATGGCTTCTCTTTGTACTCTTTCTCTAGCTTTTGAATTATTTATTCTAATACCAG -TTTTAATTCTGACACAAAATCATGGGAGTTCTAATCAAAATCCAACCTTTTATCATAAAA -ACTATGAAGAAATTATGAGTAGAATTTAAAAAGGAAAATAGGCCTATTAATTAGATTTGT -CTTTGTAGCATTTAACTCTATAATAAATAATATTTTATGCCTATGAGTCCCCAACAAAGC -CTCCAGCTTCTATTTAGATACAAACTGTAAAAGTCACTACTGGATCCACAAGCAAGACTA -TGGTAAATAAATTTCTCCACCTAACCAGCTTCTTTTACATGATGTTACATGTTTCTTTTG -TTTTTTCATTTTGGCAAATATTGATTGTCATCTTCGTGTTTGTCTATGTCCTAAGTGCTG -GGATACAGAATCTGAAAAGATGGACACAGGACCTGCCTTCAAGTTCACCCCCTTTTTTTT -TTTTTTTTGAGATGCAGTTTTGCTCTTGTCACCCAGGCTGGAGTGTAATGGTGAGATCTC -TGCTCACTGCAACCTCCACCTCCAGGGTTCAAGTGATTCTCCTGCCTCAGCCTCCCAAGT -AGCTGGGATTACAGGTCCCAGCCACCACGCCTAGCTAATTTTTGTATTTTTAGTAGAGAC -AGCGTTTCATCATGTTGGTCAGGCTGGTCTCGAACTCCTAACCTCAGGTAGTCGACCCAC -CTCGGCCTCCCACAGTGCTGAGATTACAGGCATGAGCCACCACGCCCTGCTAGGAGTTCA -CGCTTTAGTTGGGGAAAATATACAATAAGCAAGCCAGTTTTTAAAATGAGAACTGCAATT -AGAGTTAAATGCTACAAAGACAAACTCACAGGAAGATGGGATGTAGAATGATAAGGCTCT -CAGAATAGTAAGAGAAACTATTGCTTCTTACGATGTTTGTCTTTCTTTGTATCGGTGCTC -AGCTGAGTCTGCAGTGCTTCAGAGGCAGCTTTCATTTTATAAAAATCTATGATTTCTCCT -TCCAGTTGTTTTTTCTCTTCCTCGAGCTTCCTTATCTCCTCCTGTTGAATCATTTTAAGA -TGCTCGAACTTGTCCTGCAGCTGTGAAACCAATGTGCAGTTGTGACACCAAAGCAGTGTG -GCTGAACACCTAAAAGAATACGCTTTTTTTCTGATTATCAAACAAACCCAAATCATCACA -GTAGAGCACGATCTTAATAACAATCTCAAAAACTCAGGAGTAAACACTCAGATATGGAAT -TTTTCTTTTCTTTCTTTTTTCCTTTTATAAGATGGAGTCTCACTCTGTTGCCCAGGCTGG -AGTGCACTGGTGCGATCTCAGCTCACTGCAACCTCCATCTCCCAGTTCAAGTGATTCTCC -TGCCTCAGCCTCTTGAGTAGCTGGGACTATAGGCATGCACCACCACTACAGGCGTGTGCC -ACCACACCTGGCTAATTTTTGTATTTTTAGTAGAGATGGGGTTTTGCCATGATGGCCAGG -CTGGTCTCGAACTCCTGACCTCAGGTGATCCTCCCGCTTTGGCCTCCCAAAGACTTTTTT -TTTTTTTTTTAATATAGAGACAAGTTCTCAGTACGTTGCCCAGGCTGGTCTCAAACTCCT -GAGCTCAAGTGATCCTCCCACCTCAGCTTCCCAAAGTGCTGGGACTGACTGGATGCAGTG -GCTCATGCTTGTAAACTCAGCACTTTGGGAGGCCAAGGTGGGAGGATCGCTTGAGCCCAG -GAGTTCAAGACCAGACTGGGTGATATAACACAATAGTCAACTTCAACAGGAGAGAGAATC -TGTAAACTTGAATATAGATCTTCCGAAATTATCCAGTCAGAGGACAGAGAAAAAAAGAAT -AAAAGAGAGAAAAGAAGGCTGGGTGTGGTGGCTCAAGCCTGTAATCCCAACACTTTGGGA -GGCCGAGGCAGGCAGATTAAGAGGTCAGGAGTTCAAGACCAGCCTGTCCAACATGACAAA -GCCCCATCTCTACTAAAAATACAAAAATTAGCCGGGTGTGGTGGCACACACCTGTAGTCC -CAGCTACTTAGGAGGCTGAGGCAGGAGAATCGCTTGAACCCAGGAGGCGGAGGTTGGAGT -GCAATGTGAGCCGAGACCACACATTACACTCCAGCCTGGGTGACAGAGCATGACTCTGTC -TCAAAAAGAAAAAAAAAAGAGACAGAGAAAAGAAAGCCAACAAGACACCATTAAGCAAAC -CATTGTCAGGTTATGGGAGTTTGAGAAGGAAAGTAGAGAAAGGAGAATAAAGCTTATTTA -AAGAATGGCTGACAACTGCCTAAATCATGGGAAAGATTTAGACATCTAAATCCATGAAGC -TTAAAGATTCCTAAAGAGGTTCAAACCAAATAGATACTCACCAAGTCACAATATAATCAA -ATAGTCAAAAGTTAAAGAAACTTTGCAGGTCAGGACAGAATCGAATAATACATTCAAAGT -GCTGAAAGAAAAAAACTGCCAGCAACTAATACTATGTCTGACAAAGCTGTCCTTCAGAAA -GGAAAAAGAAATAACGTGTTTCCTCGACAAACAAAGCTGAGGGCATTCAGGACCACTAGG -TCTACCTTAAAAAAATGCTTAACGGAGTTTTTCAAGTAAAAATGAATGAAGTTGGGAGCG -GTAGCTCATGCCTGTAATCCCATTTTGGGAGGCTGAGGTGGGTGGATCACCTGAGGTCGG -GAGGTCAAGACCAGCCTGGCCAACATGGCAAAACCCCACCTCCAGTAAAAATACAAAAAA -TTAGCCAGGTATGAAGGCCACTGAGATCGTGCCACTGCACTCCAGCCTGGGTGACAAGAG -TCAAACTACATTTCAAAAACAAAAAACAAAACAAACAAAAAAAACAAAACTTGAGGCCTG -GCCTTCTGCTCCTCTCCAACCTCCCCTTCTCTGGGCCCAAGCCACCTTGGCTGAGGAGGG -GGCGAGGAGGTGTGAGCCCCTGCCAGGAACCCCCTGCCCGGACCAAGTGCTCGGCCCCCA -GGCCTGCGTTCAGTGAGGCCTCCCGTGGCGTCAGCATGTTCGTGTGGAGGAATGTGGAAG -GTCACTCTTCGGCCGTGTTCTCCTGGTACTCCATCCCCTTCCTGACCCCTCCCTGCAGCC -ACACGAGGCCCAGCAACCTGCCAGTCACTCAGAGTCTCTGGCCTCCAACCAGAGAAAACA -ACCTGCCAAGTTGGCAGCCGTTGCTCATGAGCGTCCACCAAGTGGGACAGGGAGTGTTGA -CCCTGGGCGGCCCCCTGGAGCCACCTGCCCTGAAAGCCCAGGGCCCGCAACCCCACACAC -TTTGGGGGTGGTGGAACCTGGTAAAAGCTCACCTCCCACCATGGAGGAGGAGCCCTGGGC -CCCTCAGGGGAGTCCCTGCTGGACAGTGAGACAGAGAATGACCATGATGATGCTTTCCTC -TCCATCATGTCTCCTGACACCCAGTTGCCTCTACCACTCAGATGATGTCAGGCCCAGTCC -CTCAGTGCCCTGCGCAAGGAAAAGGACTCATCTTCTGAGAAGGATGGACGCAGCCCCAAC -AAATCAGACAAGGACCACATCCGGTGGCCCATGAGTGGCGCTCATGATCTTCAGCAGGCG -GCACCAGGCCCTGGCGGGGCGCACCAGGGTCACCCCAACCAGGATAACCGGACCGTCAGC -CAGATGCTGAGCGAGCGGTGGTACACCCTGGGGCCCAATGAGATGCAGAAATACAACCTG -GCCTTCCAGGTGAAGGTGGCCCACTTGCAACAAGGACCGAAAGAAGTCCAGCTCAGAGGC -CAAGCCCACAAGCCAGGGGCTAGCAGGAGTGTAACAAGGGCTCGTGGGAGCGGAGCATAT -CAGAGACGGGCACTGCCACTGCCCCTGGGGTGTCCTCTGAACTCCTGTCAGTTGCAGCCC -AAACACTCCAGAGCTCGGATACCAAGGAGCAGCTTCTATGGGGCAGAACGGCTGCACACA -GTCAGGGAACCTGGCTCAGCCTGGCCCAAGCCTTCTCCCACAGCGGGGTACACAGCCTGG -ACGGCAGGGAAATAGACCGTCAGGCACTACGGGAACTGACACAGGTGGTGTCTGGCACTG -CATCATACTCTGGCCCAAAGCCTTCTACTCAGCATGGAGCTCCAGGCCACTTTGCAGCCC -CTGGTGAGGGAGGTGACCCGTGGGCAGCCCTGCTGCCGCCCACGTGAGCTGCTCATTCCC -AGCACATGGCCAGCGAGGTCATAGCGAGTGACGAGGAGCACACGGTCATCCATGAGGAGG -AGGGGGTGATGATGTCATTGCTGATGATGGCTTTAGCACCACCGACACCGATCTCAAGTT -CAAGGAGTGGGTGACCGACTGAGAGTGGGGACAACTCTGGGGAGGAGCCAGAGGGCAACA -AGGGCTTTGGTGGGAAGGTATTTGCACCTGTCATTCCTTCCTCCTTTACTCCTGCCGCCC -CTTGCTGGATCCTGAGCCCCCAGGGTCCCCCGATCCACCTGCAGCTTTTGGCAGTCTATG -GTCACACCCTGTCCTCCTCCTACACATACTCGGATGCTTCCTCCTCAACCTTGGCACCCA -CCTCCTTCTTACTGGGCCCAGGAGCCTTCAAAGCCCAGGAGTCTGGTCAACGCAGCAGAG -CGGGCCCCCTACGGCCCCAACCCCTGGGGATGGGGGCCCAGGGACGCCTTCCAAGGTGGC -CTGTTTCCTCCCAATGGATCCTGCCACCTTCTGGTGCAAGAGACCTGAAAGTGTGGGTGA -CCTGGAGCTACCAGGCTCCTCAGTCATCAGGGTCCCTCCCAACACTAAGGCTTTCCTAGG -CAGGAGCTGGGCTGAGCCACCCGGGGGGCAGAGCCTGAAGAGAAACTGACTGGGCTTTCG -GGGTCGGGGCAGAGGGAACCCCACGGACATGGATCCCACACTGGAGGACCCCACCGCGCC -CAAATGCAAGATGAGAAGATGCTCCAGCTGCAGTCCAAAGCCCAACACCCCCAAGTGTGC -CATGTGTGATGGGGACAGCTTCCCCTTTGCCTGTACAGGTGGAGAAGCCGAGGACAGGCT -CAGGGAACCGGAGACCGAGAAGGCGCTGTCCTCTTCACTGCACGTACCCTGGACCAGTGC -CGGCCCTGATCATGCAGCTCTTCCAGGCCCACTGCTTCTTCCTGTCCACTAGGCCACAGC -CGCCCTCCAGGCCCACTATGCACACATCTTCCCCTCCAAGGTTTGTTCTGCCCCTGCCCT -GACTCCCAGCCCTGTGGGGGTCCTGACCGCACCTCACCTGGCTCAGACTCTTGACGCTGC -CCTGGCTGCCCCACCACTGCTTCTGCCCGAGAGTCACGTGAGGCTGAGAGTAGGGGCAGG -GGCAGCAGTGGTGCCAGTTGGGGGGCGGTCCAGTGGGAGGAGCCTCAGCCTCGCAGGCTG -CTCCGTGGGACTGATGACTGCATGATCTTCTGGGCACCTCACGGATCTTCAACTGCAGGT -GAAACGGATGCTGGTGGTGGGTGCAGGGCCGCTGGGAGCTGCTGCATGGTTCCCAGAGGC -TGGACTGAGGCAGGTGCCAACTGAAGCTGCTGGGGCAGCATGGGCAGGATGTTCTGCACA -CAAACCTTGGAGAAGAAGATGTGTGCATAGCAGGTCCACTGCTGCTGCCCCTGCCCTGAC -TCCCAGCCCTGCCTGACCCCACCTCAACCTGCTCAGGCTCTGGCACAACCCTGGCTGCCC -TGCCACTGCCTCTGCCCCAGAGTTGGGGCCTTGACAGCCTGGTTGGAAGGGGACACCCCA -GCCCTGCCTCAACACCTGGGGGTCTCCATAACTACCACAGGCAGGTGGGCAACCCCAAAG -ATCCCAGGACTCACAGTACCCCCTGAGAACATGGACAGTATGTGGGGGTAGCAATGGAGG -GCAGGATGGTTATCTTCTCCCAGGTGAAGCCATTTAATCCTTTCAGTTTGGGACGGAGTA -AGGCCTTCCTCTTTTTTTTTTTTTTTTTTTTTTTTTTTTTGAGACCGAGTCTTGCTCTGT -CGCCCAGGCTGGAGTGCAGTGGTGCGATCTTGGCTCACTGCAACCTCTTCCCGCCGGGTT -CACGCCATTCTCCTGCCTCAGCCTTCCGGGTAGCTAGGATTACAGGTGGACGCTACCACG -TCCGGCTAATTTTTGTATTTTTAGTACAGACGGGGCTTCATCATCTTGGCCAGGCTGATT -TCGATCTCCTGACATCGTGATCTGCCTGCCTCCCCCTCCCAAAGTGCTGGGATTACAGGC -GTGAGCCACCACGCCTGGCCAAGGCCTGCTCCTCTTATCTATACCCCCTACCCCTGCAGC -TGTGCCGGGGGAAAGCTGGGCAGTTTCCCTCCTCCGAGCCCCTGTACATACCATGAATTG -TGGGACCTTCAGAGCTTTTCACTTTTCGGAAAATAGCTCCTGCTGGGGCTACAAGATGGA -GTGTGAAGAGGGCCTTGGGCCACAGGGAGGCGCCTGTGGACTAGGGGGAGTTCATGCACC -CCTTCTTTCCCCAGAGGGGCTGGACTCAGGTGAGTATGGGGGTGGGGGCTCCTGCACTTC -GACACAGGCAGCGGGAGGGTTTTCTCCCCATTCCCTCTGCACTCCCAACTTGAGCTATAC -TTTTTAAGAAAGTGATTCACCCTGCCTTTGCCCCCTTCCCCAGAACAGAACACGTTGATC -GTGGGCGATATTTTTCATTGTGCCAAAAAGTTGCCATGACCGTCATTAAACCTGTTTAAC -ACCAAATAATAAGGAAAATAAAATAAAAAATTCGGGCTTGGCGCAGAAACTCACTCCAAA -TAAATTACCTATCAAAATATTTACATAATGGTGGAAATATTCCAAAATTCAATATTTTGG -GATTTATACACAAAAGATAAACAAATTAGAGGCCAAGAGGCTGCCGGAAGGGAAAAACGG -GGCCTGGAATGGCCGACGTGAGGAATGAGCTGGGCCTAAAGAGGCCACTGGCAGGCAGGA -GCTGGACCTGCCGAAGTGGCCGAAAGGCAGGAGCTTTGGACTGGGGAGGCCGCAGTGAGG -CGAGAGCTAGCTGGGCGTGGAGAGTCTGCTGTGAGGCCGAGGCCGAGGCCGGGCCCGTGC -AGGCCTTCGAGAGGCAGGAGGCCGGGCCTGCAAAGGCCGACTGGAGATCAAGTTCTGCGC -CTGAAGAGGCTGCCAAAAGTCAAAAGCGGGGCCTGGGAAGGCCGCCGAGAGCCATGAGCT -GGGCTGGGCCGAAAGAGGCCACTGGGAGGCAGGAGGAGCTGGGCCTGGAGAGGCTGACTC -GAGGAAGTTTTGCACCTGGAGAGGCCGTCGAGAGGACGGAGCTGGGCCCAGGGAGGCCGA -CTTGCTGCTCTTCCAGGCCCACTTCCAGGCCGACTTGAGGACGACTTGGGCCTGCAGAGG -CCGCCGGGAGGCTGGAGCTAAGCCTGGAGAGACTGACTTCGGGACGATTTGGGCCTGCAG -AGGCCGCCGGGAGGCCCAAGCTGGGCCTAGAGGAGCCCACCGACCGGAGGCCATTTGGGG -CCTGCAGATGTCATCGGAGGGCCAGGAGCTGAGCCTGGAGAGGCCACCGCGAGGCCTGAG -CTGGGCCTGGGGAGCTTGGCTTAGGGAAGTTGTGGGCCTACCAGGGCCGCTGGGAGCTGG -GCAGGAGCTGAGTCCAAAGACGTTGTTGGGACCTGGAGTCGGGCCAGAGTCCGGCCTGGA -GATGCAGCCGGGAGGAAGAGCTGGGCCCGGAGGGGGCGCCGGGAGGCTGCAAGTGGGTCT -GAGAGGCCAACTTGAGGAGGCCTGGCCTCTGCCTCCCGCATTGCCCAGCTGTTCCTCCTG -GCTGCATCTCCCACCTCCCAGCAAACAAGCTCTTTTGGCTCAGCTCCCGCCTGCGTTTGT -AGACCCCGAAGTTTCTGCAACCAAGCTCTTCAGACCCACATCCCTTCTCCCAGTGACTGA -ACAGTCCCAGCTCCGGCTGGAGAAGGGCGTCTGCAGACCCCGCTGTTGCCTCCCAGGGGA -GTCTCCAGGCCCAGCTCTCGCCCCACCGCGACCTCCCAGGCCCAAGTCCCTGCCTACCTC -CCAGCAGCCCGAGTGCGATCCTGTTCCTCCCTCACGGTGGCCTGTTGAGGCAGGGGATCA -CGCTGACCTCTGTCCGCGTGGGAGGGGCCGGTGTGAGGCAAGGGCTCACATTGACCTCTC -TCAGCGTGGGAGGGGCCGGTGTGAGACAAGGGGCTCACGCTGACCTCTGTCCGCGTGGGA -GGGGCCGGTGTGAGGCAAGGGCTCACACTGACCTCTCTCAGCGTGGGAGGAGCCAGTGTG -AGGCAGGGGCTCACGCCTCTGGGCAGGGTGCCAGAGGCATGAGTTGGGCATCAACAGGCC -ACCGTGAGGGAGGAGCTGGGCCGCACGCGGGCTGCTGGGAGGCAGGCAGGGACTTGGCCC -CGGGAGGCCGCCGTGGGGGCAAGAGCTGGGCCTGGAGAGGCCCCTGGGAGGCAAGGGAGG -GGCCTGCAGAGGCTGTTCTCCAACCAGTGCTAGAACTGTACAGGCCACCAGGAGGCAGGA -GGTGGGCCCTCAGAGCTTGGCTGGAGAAAGTTCGGGGCCTACAAAGGCGGTTGGGAGCTG -GGCAGGAGTTGAGCCAAAAGAGCTTGCTTACTTGCTGGGAGGCAGGGCCGGGAGAGCCTG -ACTTCAGGACAACTTGGGCCTGCGGCGGTCGCCGGGAGGCCCAACCTTGGCGTGGAGGAG -CCCACCGACCGGAGACCATTTGGGGCCTGGAGATGCCATCGGAGGGCAGGAGCTCATCCT -GGAGAGGCCACCGTGAGGCCTGACCTGGGCCTGGGGAGCTTGGCTTGAGGAAGCTGTGGG -CCGACCAAGGCCGCCAGGAGATGGGTAGGCACTGAGTCCAAAGAGGTTGTTGAGAGGCAG -GAATCGGGCCTGGAGACCCAACCAGGAAGAAGAGCTGGGCCCGGAGAGAACGCCCGGAGG -GTGCAAGTGGGTCTGGAGAGGCCGACTTGAGGAGGTTCTGGGCCCGGAGAGGCCGCCGGA -AGGGAAAAACTGGGCCTGGAAAGGCTGTTGTCAGGAATGAGCCCCATGGGCCTGAAGAGG -CCACTGGCAGGCGGGAGCTGGGCCTGCCGAAGCGGCCGAGAGGCAGGAGCTTTGGACTCG -GGAGGCCGCAGTGAAGCAACAGCTAGCTGGGCGTGGAGAGTCCGCTGTGAGGCAGAGGCT -GGGCCTGTGCAGGCCTTCGGGAGGCAGGAGGCTGGGCCTTGTCGAGGCCTGCAGAGGCCA -CCGAAAGTCAAAAGCGGGGCTTGGGAAGGCCGCCGGGAGGCATGAGCTGGGCTGGGCCGA -AAGAGGCCACTGGGAGGCAGGAGGAGCTGGGCCTGGAGAGGCTGCCGAAAGGCAGGAGCT -TCGCCTGAGGATGCCACAGTGAGACACCATCTGGGTCTGGAGGGTCCACTGTGAGGCAGA -GGCTGACCTGTAGAGTCCGACAGTAGACAGAAGTTGGGCAAAAGCCTGATTTGAGGAAGT -TTTGGGCTTCAAGAGTCAGCCACGAGGCAGGCACTAGGCCTGGAAATGGACTCACAGTCA -TGAGTTGGGCCTAAATGGGCCACTGTGAGGGAGGAGCTGTGCCTGTTGAGGCTGCTGGCA -GGCAGGCAGAAATTTGGCCTGGGGCAGCTGCCATGAGGCAAGAGCTGGGCCTGGAAAAAG -CCCCTGGGAGGCAAGAGCAGGGCCTGCAGAGGCTGTTCTCAAGTCAAAGCTGGGCCTGTT -GATGCCACCGGGAAGCAGAAGGTGGGCCTGGAGAGTTTGACTTGAGGAAGTTTTGGGCCT -ACATTGGCCGCCATGAGCTGGACAGGAACTGGGCCAAAAAAGGCTGTTGTGAGGCAGCAG -TTGTGCCTGTAGACCCAGCCAAGAGGAAGAGGTGGGCCTGGAGAAGCCCCCATGAGGCAG -AGGTTGGGCCTGTAGACGCTGACAGGAGGCAGGAGCTGGGCCTGGACAGGTCAACTTGAG -GAGATTTTGGGCCTTCATAGGCCACCAGGAGGCAGCAGTTGGGACTAGAGAGTCTGACTT -GAGTAAGTTTTGGGCCCGGAGATGACGTCCTGGGACAGGAGTTGGGCGTGGAGAGGCCAC -CGTGAGGCATAAGCTGGATGTAGAGAGGCCAGTGTGAGGCAAGACCTGGGCCTGTCTAGG -CTGCTGGGAGACAGGCAGGAATCTGGCCAGGGAAGGTTGCCATGAGACAAAAGTTGGGCC -TGGAAAGGCCCTTGTGAAGCATGAGCTTGGCCTAAAGAGGCCACTGGGTGGCAGGAGCTA -GGTGTGTAGAAGCTGCTGAAAGGTTGGGAGCTTGGCTTGGGGGGTCCACAGTGAGGTAGA -TGCTGGGCGTGAAGAATCTGCTGTGAGGCAGACTTTGGGACTGTAGAGGCTGACGGGAGG -CAGAGGCTGGGCCTGGAGGGGCCACCAAGATGCAGGAGCTGGGCCTGGAGAGGCTGCAAA -GAAGCATGAGCTGGGCCTGGTGAGGTCGACTTGAGAAAGTTCAGGGCCTGGAGAGAAGGC -TGGGAGGCAGGAGCTGGGTCTAAAGAGGCCATTGTAACGATGGAGCTGTGCCTGTGGAGG -CTGTTGTGAGGCAGTAGCCTCATCTGCGGAGGCTGCCGTGACATAGGGTATGGGCCTAAA -TAGGCCATTGTGAGTCATGAGCTTGGTCTGTAGAGGCTGACTGGAGAAAGTTCTGGGCCT -GGAGAGGCTGCCGGGAGGTAGGAGCTGGGCCAAAAGATGTAAGCACATTTGCATTTATTA -GGCACTTTATTTCCATTATTACACTGTAATATATAATAAAATAATTATAGAACTCACCAT -AATGTAGAATTAGTGGGCGTGTTAAGCTTGTTTTCCTGCAACTGAATGGTCCCACCTGAG -CGTGATGGGAGAAAGTGACAGATCAATAGGTATTAGATTCTCATAAGGACAGCGCAACCT -CGATCCCTCACATGCACGGTTCACAACAGGGTGCGTTCTCCTATGAGCATCTAATGCTGC -TGCTCATCTGAGAAGGTGGAGCTCAGGTGGGAATGTGAGCAAAGGGGAGTGGCTCTAAAT -ACAGACGAAGCTTCCCTCACTCCCTCACTCGACACCGCTCACCTCCTGCTGTGTGGCTCC -TTGCGGCTCCATGGCTCAGGGGTTGGGGACCCCTGCTCAAGTGCATCCAAAGCGACCCTT -CCCACACCAGTCTTCACAGTGGTCAAGGGCAGCAACCACTTAGCTCCCAAGGCATGTGCC -TCAGCTGGCATTTCGTCACAATCAACAGTAAGTGGTAGCTTGAGTCACTGTGAGGTCACC -TACTGGAAATCACCAGCACCCCATTTCCCACTGGCAAAGAGCTCAGCACTGCCCCCTGGG -AAACCAAACCTATGCCCAAATCCCATCTGTGTGGGTCTACCTCCTGGGACCCTTCCTAAC -ATATTAGTCAGAGTCCAATCAGGAAGCATAAACCACTCAAAAGTTTAAAGTGGTAAAATT -TAATACAGAGAATTATTCATTATAACAGGTGAACAGCATAATGAGAGATTGGCTAGCACA -GAGTAAAGAGAACTCTAGAGAATATGGGACTAGCCCAGGCCAGGCATGGTGGCTCATGCC -TGAAATTCCAGCCATTACAGAAGCTAATGCAGGAGGATTGCTTAAGGCCAGGAGCTAGAG -ACCGGTCTGGACGACACAGTGAGACCCTGTCTCTATCCAAAAGAAGAAAAAAGTTAGCTG -GGGGTGGTGGTGCACACTTGTAGTCCCAGCTACTCAGAATGCTGAAGTTTGAGCCTGGGA -GGTCAAGGCTGCAGTGAGGCATGATTATGCCACTACAGTCCAGCCGGATGACAGAGCAAG -ACCCTGTCTCAAAGAACAAAACCACAACAACCATTTACAGACAGAAAAGAAATAGAGCTA -ATAAGCTGAGGAAAGATGTTGAAATGTGACAAGTAAAGTAATATGAGGTCTTTTGTCTAT -TTAAAATAATCAAACAAAAAATGGCTTACGAAATTATAATACCCTGTGCTGGCAAAGGTG -CAGTGAAATGGGCACTTTCTTATACTATGAGGGGTGGTTAAATTGTGTATAAGCCTTCCA -GGGTAAAGCCTGTCAATTTTTTAAAATAATGGAGACAGGGTCTCACCATACTGCCATACT -GCCTCCTCCAACTCTTGGCCTCAAGCAATCCTCCTCTCTTAGCCTCCCAAAGTGCTAAGA -TTATAGCTGGGAGGCACCCAAAACCCTGTCAATTTACATCAAGGGTAAGGAGAATGTCCA -TTCACCATGACTCACAGTAATCTTACTTCTGGGGAGACAATTCAATCTAAGCAAAAGGTC -ATCTGTACACACACAGTAAAAATCTGGGAGTAACTGAAGACAGAGTTGGTAAGTGAAATA -AGAAACAGTTATAAGAAATTAAACTATGGTATCAATAGGCACCTGGTAAAAGGTCAGTTG -ATGTTAGCTGCTACTTTTTTGTTGTTTTGAGACAGGGTCTCACTCTGTCACCCAGGCTGG -AGTGCAGAGGCCTGATCATGACTCACTGCAGTCTCAGCCTCCCTGGGCTCAAGTGATCCT -CCCACCTCAGCCTCCCAAGTAGCTGGGACTACAGGAACATGCCACCACACTAGGCTAATT -CATGTATTTTTCTGTAGGGATGGTGACTCCCCCTTTGTTTCCAAGGCCTATCGCAAACTC -TTGGCCTCGAGCCATCCTCCTGCCTCAGCCTCCCAAAGTGTTGTGATTACCAGTGTGAGC -CACCACACCTGGCCAGCTGCTACTTTTATCAATATTATTCTTATTCCACTCAATTAAAAA -TTATTATTTTCAAGGCTATGCAACAGTATGTATCCTACAGCGTAATTGTAAAAACATACA -CAGTCGTCATCCCTCAGTATACAGAATTAGTTCCAGCCCCCCATCTCTGCATATACCAAA -ATCCATGCTTACTCACGTTTCGCTGTCACCCCTCTAGAATCCACGTATACGAAAATTCCA -AATGTTAGTTGGGCATAGTGGCAAGCACCTGTAGTCTCAGCCACGTGGGAGGTTGAGGTG -GGAGGATCGCTTCAGCCTGGAAGGTTGAGGCTGCAGTCAGCTGCGATAGCACTACTACAC -TCCAGCCTTGGACAACAGAGGGAGACCCTGTCTCAGAAAAAAAAACAAAATAAAACAGGT -TAGAAATTGTAATGAGGTCTGCTGGGCAAAATTCCATATAAGCAATGTATAAATTAATAA -AGCAAATCGTGATAAATTAGTACGATTGACTTTCTGGAGTTTCTGACAATAAAAGTAAGG -AAAATGCAGAACACAAAGACAGAGAGTAAAAAGAGAAATTAGGAAAGCATTCTACATGTT -GAATAGGAAGACACTGGCCATGTTCGTGCAGCGGCAGTATGTCGTGACATGACATACCTT -GGAGAGAAGTTAACAGATGAGGAAGTTGATAAAAATCATCAGAGAAGCAAAATACTGGTA -GCGACACTCAAGTAAACCATGAAATTTCCATAACTTATGTCAGCAAAGTGGGAATATTGT -ACAGTGTGTGTTGAAGTTCCTATACAACATTGTTTATCTGCCTTTTGTTTGTTTGTAAGG -AATGTACATACTAAAAGTTCTTCTTGCTGTCAAAAGAATATGCGTGAATAAGTCATTTTA -ACTTATTCTTCTGTTTTTCTTTTATCTTCCTGCCATCATCCCACAGCCTTACTTTAGAAA -TTTCTTTTTTAGAAAATTGAACAAGTGCTCCCTGTGGTGGCACATACCTCGAGGATGGGA -GGCAGGGGTGGAAGGGTCACTTGAGGCCATTAGTTTGACACCAGCCTGGCCAACAAAGTG -AGACCCCGTGTCTACAAAACAATTTAAAAATTAGCCAAGTATCGTCATGTATACCTACAG -TCCCAGCTATCTGAACTTACTGAGAATGTTCAGGGCCTGGAGAGAAGGCTGGGAGGCAGG -AGCTGGGTCTAAAGAGGCCATTGTAACGATGGAGCTGTGCCTGTGGAGGCTGTTGTGAGG -CAGTAGGCTCATCTGCGGAGGCTGCCGTGACGTAGGGTATGGGCCTAAATAGGCCATTGT -GAGTCATGAGCTTGGTCTGTAGAGGCTGACTGGAGAAAGTTCTGGGCCTGGAGAGGCTGC -CGGGAGGTAGGAGCTGGGCCAAAAGATGTAAGCACATTTGCATTTATTAGGCACTTTATT -TGCATTATTACACTGTAATATATAATAAAATAATTATAGAACTCACCATAATGTAGAATC -AGTGGGCGTGTTAAGCTTGTTTTCCTGCAACTGGATGGTCCCACCTGAGCGTGATGGGAG -AAAGTGACAGATCAATAGGTATTAGATTCTCATAAGGACAGCGCAACCTAGATCCCTCAC -ATGCACGGTTCACAACAGGGTGCGTTCTCCTATGAGAATCTAACGCTGCTGCTCATCTGA -GAAGGTGGAGCTCAGGCGGGAATGTGAGCAAAGGGGAGTGGCTGTAAATACAGACGAAGC -TTCCCTCACTCCCTCACTCGACACCGCTCACCTCCTGCTGTGTGGCTCCTTGCGGCTCCA -TGGCTCAGGGGTTGGGGACCCCTGCTCAAGTGCATCCAAAGCGACCCTTCCCACACCAGT -CTTCACAGTGGTCAAGGGCAGCAACCACTTAGCTCCCAAGGCATGTGCCTCAGCTGGCAT -TTCGTCACAATCAACAGTAAGTGGTAGCTTGAGTCACTGTGAGGTCACCTACTGGAAATC -ACCAGCATCCCATTTCCCACTGGCAAAGAGCTCAGCACTGCCCCCGGGAAACCAAACCTA -TGCCCAAATCCCATCTGTGTGGGTGTATCTCCTGGGACCCTTCCTAACATATTAGTCAGA -GTCCAATCAGGAAGCATAAACCACTCAAAAGTTTAAAGTGGTAAAATTTAATACAGAGAA -TTATTCATTATAACAGGTGAACAGCATAATGAGAGATTGGCTAGCACAAAGTAAACAGAA -CTCTAGAGAATATAGGACTAGCCCAGGCCAGGCATGGTGGCTCAGGCCTGAAATTCCAGC -AATTTGAGAAGCTAATGCAGGAGGATTGCTTAAGGCCAGGAGCTAGAGACCGGTCTGGAC -GACACAGTGAGACCCTGTCTCTATCCAAAAGAAGAAAAAAGTTAGCTGGGGGTGGTAGTG -CACACTTGTAGTCCCAGCTACTCGGAATGCGGAAGTTTGAGCCTGGGAGGTCAAGGCTGC -AGTGAGGCATGATTATGCCACTACAGTCCAGCCTGGTGACAGAGCAAGACCCTGTCTCAA -AGAACAAAACAACAACAACCATTTACAGACAGAAAAGAAATAGAGCTAATAAGCTGAGGA -AAGATGTTGAAATGTGACAAGTAAAGTAATATGAGTTCTTTTGTCTATGTAAAATAATCA -AACAAAAAATGACTTACTAAATTATAATACCCTGTGCTGGCAAAGGTGCAGTGAAATGGG -CACCTTCTTATACTATGAGGGGTGTTTAAATTGTGTATAAGCCTTCCCGGGTAAAGCCTG -TCAATTTTTTAAAATAATGGAGACAGGGTCTCACCATACTGCCATACTGCCTCCTCCAAC -TCTTGGCCTCAAGCAATCCTCCTCTCTTAGCCTCCCAAAGTGCTAAGATTATAGCTGGGA -GGCACCCAAAACCCTGTCAATTTACATCAAGGGTAAGGAGAATGTCCATTCACCATGACT -CACAGTAATCTTACTTCTGGGGAGACAATTCAATCTAAGCAAAAGGTCATCTGTACACAC -ACAGTAAAAATCTGGGAGTAACTGAAGACAGAGTTGGTAAGTGAAATAAGAAACAGTTAT -AAGAAATTAAACTATGGTATCAATAGGCACCTGGTAAAAGGTCAGTTGATGTTAGCTGCT -ACTTTTTTGTTGTTTTGAGACAGGGTCTCACTCTGTCACCCAGGCTGGAGTGCAGAGGCC -TGATCATGACTCACTGCAGTCTCAGCCTCCCTGGGCTCAAGTGATCCTCCCACCTCAGCC -TCCCAAGTAGCTGGGACTACAGGAACATGCCACCACACTAGGCTAATTCATGTATTTTTC -TGTAGGGATGGTGACTCCCCCTTTGTTTCCAAGGCCTATCGCAAACTCTTGGCCTCAAGC -CATCCTCCTGCCTCAGCCTCCCAAAGTGTTGCGATTACCAGTGTGAGCCACCACACCTGG -CCAGCTGCTACTTTTATCAATATTATTCTTATTCCACTCAATTAAAAATTATTATTTTCA -AGGCTATGCAACAGTATGTATCCCACAGCATAATTGTAAAAACATATAGTCGTCGTCCCT -CAGTATACAGAATTAGTTCCAGCCCCCCATCTCTGCATATACCAAAATCCATGCTTACTC -ACGTTTCGCTGTCACCCCTCTGGAATCCACGTATACGAAAATTCCAAATGTTAGTTGGGC -ATAGTGGCAAGCACCTGTAGTCTCAGCCACGTGGGAGGTTGAGGTGGGAGGATCGCTTCA -GCCTGGAAGGTTGAGGCTGCAGTCAGCTGCGATAGCACTACTACACTCCAGCCTTGGACA -ACAGAGGGAGACCCTGTCTCAGAAAAAAAAACAAAATAAAACAGGTTAGAAATTGTAATG -AGGTCTGCTGGGCAAAATTCCATATAAGCAAAGTATAAATTAATAAAGCAAATCGTGATA -AATTAGTACGATTGGCTTTCTGGAGTTTCTGACAATAAAAGTAAGGAAAATGCAGAACAC -AAAGACAGAGAGTAAAAAGAGAAATTAGGAAAGCATTCTACATGTTGAATAGGAAGACAC -TGGCCATGTTCGTGCAGCGGCAGTATGTCGTGACATGACATACCTTGGAGAGAAGTTAAC -AGATGAGGAAGTTGATAAAAATCATCAGAGAAGCAAAATACTGGTAGCGACACTCAAGTA -AACCATGAAATTTCCATAACTTATGTCAGCAAAGTGGGAATATTGTACAGTGTGTGTTGA -AGTTCCTATACAACATTGTTTATCTGCCTTTTGTTTGTTTGTAAGGAATGTACATACTAA -AAGTTCTTCTTGCTGTCAAAAGAATATGTGTGAATAAGTCATTTTAACTTATTCTTCTGT -TTTTCTTTTATCTTCCTGCCATCATCCCACAGCCTTACTTTAGAAATTTTTTTTTTAGAA -AATTGAACAAGTGCTCCCTGTGGTGGCACATGCCTCGAGGATGGGAGGCAGGGGTGGAAG -GGTCACTTGAGGCCATTAGTTTGACACCAGCCTGGCCAACAAAGTGAGACCCCGTGTCTA -CAAAACAATTTAAAAATTAGCCAAGTATCATCATGTATACCTACAGTCCCAGCTACCTGA -ACTTACTGAGAAAGTTCAGAGCCTGGAGAGAAGGCTGGGAGGCAGGAGCTGGGTCTAAAG -AGGCCATTGTAACGATGGAGCTGTGCCTGTGGAGGCTGTTGTGAGGCAGTAGGCTCATCT -GCGGAGGCTGCCGTGACGTAGGGTATGGGCCTAAATAGGCCATTGTGAGTCATGAGCTTG -GTCTGTAGAGGCTGACTGGAGAAAGTTCTCGGCCTGGAGAGGCTGCCGGGAGGTAGGAGC -TGGGCCAAAAGATGTAAGCACATTTGCATTTATTAGGCACTTTATTTCCATTATTACACT -GTAATATATAATAAAATAATCATAGAACTCACCATAATGTAGAATCAGTGGGCGTGTTAA -GCTTGTTTTCCTGCAACTGGATGTTCCCACCTGAGCGTGATGGGAGAAAGTAACAGATCA -ATAGGTATTAGATTCTCATAAGGACAGCGCAACCTTGATCCCTCACATGCACGGTTCACA -ACAGGGTGCGTTCTCCTATGAGAATCTAACGCTGCTGCTCATCTGAGAAGGTGGAGCTCA -GGCGGGAATGTGAGCAAAGGGGAGTGGCTGTAAATACAGACGAAGCTTCCCTCACTCCCT -CACTCGACACCGCTCACCTCCTGCTGTGTGGCTCCTTGCGGCTCCATGGCTCAGGGGTTG -GGGACCCCTGCTCAAGTGCATCCAAAGCGACCCTTCCCACACCAGTCTTCACAGTGGTCA -AGGGCAGCAACCACTTAGCTCCCAAGGCATGTGCCTCAGCTGGCATTTCGTCACAATCAA -CAGTAAGTGGTAGCTTGAGTCACTGTGAGGTCACCTACTGGAAATCACCAGCATCCCATT -TCCCACTGGCAAAGAGCTCAGCACTGCCCCCTGGGAAACCAAACCTATGCCCAAATCCCA -TCTGTGTGGGTCTACCTCCTGGGACCCTTCCTAACATATTAGTCAGAGTCCAATCAGGAA -GCATAAACCACTCAAAAGTTTAAAGTGGTAAAATTTAATACAGAGAATTATTCATTATAA -CAGGTGAACAGCATAATGAGAGATTGGCTAGCACAAAGTAAACAGAACTCTAGAGAATAT -GGGACTAGCCCAGGCCAGGCATGGTGGCTCATGCCTGAAATTCCAGTAATTTCAGAAGCT -AATGCAGGAGGATTGCTTAAGGCCAGGAGCTAGAGACCGGTCTGGACGACACAGTGAGAC -CCTGTCTCTATCCAAAAGAAGAAAAAAGTTAGCTGGGGGTGGTGGTGCACACTTGTAGTC -CCAGCTACTCGGAATGCTGAAGTTTGAGCCTGGGAGGTCAAGGCTGCAGTGAGGCATGAT -TATGCCACTACAGTCCAGCCTGGTGACAGAGCAAGATCCTGTCTCAAAGACCAAAACAGC -AACAACCATTTACAGACAGAAAAGAAATAGAGCTAATAAGCTGAGGAAAGATGTTGAAAT -GTGACAAGTAAAGTAATATGAGTTCTTTTGTCTATGTAAAATAATCAAACAAAAAATGAC -TTACTAAATTATAATACCCTGTGCTGGCAAAGGTGCAGTGAAATGGGCACTTTCTTATAC -TATGAGGGGTGGTTAAATTGTGTATAAGCCTTCCAGGGTAAAGCCTGTCAATTTTTTAAA -ATAATGGAGACAGGGTCTCACCATACTGCCATACTGCCTCCTCCAACTCTTGGCCTCAAG -CAATCCTCCTCTCTTAGCCTCCCAAAGTGCTAAGATTATAGCTGGGAGGCACCCAAAACC -CTGTCAATTTACATCAAGGGTAAGGAGAATGTCCATTCACCATGACTCACAGTAATCTTA -CTTCTGGGGAGACAATTCAGTCTAAACAAAAGGTCATCTGTACACACACAGTAAAAATCT -GGGAGTAACTGAAGACAGAGTTGGTAAGTGAAATAAGAAACAGTTATAAGAAATTAAACT -ATGGTATCAATAGGCACCTGGTACAAAAGGTCAGTTGATGTTGGCTGCTACTTTTTTGTT -GTTTTGAGACAGGGTCTCACTCTGTCACCCAGGCTGGAGTGCAGAGGCCTGATCATGACT -CACTGCAGTCTCAGCCTCCCTGGGCTCAAGTGATCCTCCCACCTCAGCCTCCCAAGTAGC -TGGGACTACAGGAACATGCCACCACACTAGGCTAATTCATGTATTTTTCTGTAGGGATGG -TGACTCCCCCTTTGTTTCCAAGGCCTATCGCAAACTCTTGGCCTCGAGCCATCCTCCTGC -CTCAGCCTCCCAAAGTGTTGTGATTACCAGTGTGAGCCACCACACCTGGCCAGCTGCTAC -TTTTATCAATATTATTCTTATTCCACTCAATTAAAAATTATTATTTTCAAGGCTATGCAA -CAGTATGTATCCTACAGCGTAATTGTAAAAACATATACAGTCGTCGTCCCTCAGTATACA -GAATTAGTTCCAGCCCCCCATCTCTGCATATACCAAAATCCATGCTTACTCACGTTTTGC -TGTCACCCCTCTGGAATCCACGTATACGAAAATTCCAAATATTAGTTGGGCATAGTGGCA -AGCACCTGTAGTCTCAGCCACGTGGGAGGTTGAGGTGGGAGGATCGCTTCAGCCTGGAAG -GTTGAGGCTGCAGTCAGCTGCGATAGCACTACTACACTCCAGCCTTGGACAACAGAGGGA -GACCCTGTCTCAGAAAAAAAAAAATAAATAAATAAAACAGGTTAGAAACTGTGATGAGGT -CTGCTGGGCAAAATTCCATATAAGCAAAGTATAAATTAATAAAGCAAATCGTGATAAATT -AGTACGATTGGCTTTCTGGAGTTTCTGACAATAAAAGTAAGGAAAATGCAGAACACAAAG -ACAGAGAGTAAAAAGAGAAATTAGGAAAGCATTCTACATGTTGAATAGGAAGACACTGGC -CATGTTCGTGCAGCGGCAGTATGTCGTGACATGACATACCTTGGAGAGAAGTTAACAGAT -GAGGAAGTTGATAAAAATCATCAGAGAAGCAAAATACTGGTAGCGACACTCAAGTAAACC -ATGAAATTTCCATAACTTATGTCAGCAAAGTGGGAATATTGTACAGTGTGTGTTGAAGTT -CCTATACAACATTGTTTATCTGCCTTTTGTTTGTTTGTAAGGAATGTATATACTAAAAGT -TCTTCTTGCTGTCAAAAGAATATGCGTGAATAAGTCATTTTAACTTATTCTTCTGTTTTT -CTTTTATCTTCCTGCCATCATCCCACAGCCTTACTTTAGAAATTTTTTTTTTAGAAAATT -GAACAAGTGCTCCTTGTGGTGGCACATGCCTCGAGGATGGGAGGCAGGGGTGGAAGGGTC -ACTTGAGGCCATTAGTTTGACACCAGCCTGGCCAACAAAGTGAGACCCCGTGTCTACAAA -ACAATTTAAAAATTAGCCAAGTATCGTCATGTATACCTACAGTCCCAGCTACCTGAACTT -ACTGAGAATGTTCAGGGCCTGGAGAGAAGGCTGGGAGGCAGGAGCTGGGTCTAAAGAGGC -CATTGTAACGATGGAGCTGTGCCTGTGGAGGCTGTTGTGAGGCAGTAGCCTCATCTGCGG -AGGCTGCCGTGACGTAGGGTATGGGCCTAAATAGGCCATTGTGAGTCATGAGCTTGGTCT -GTAGAGGCTGACTGGAGAAAGTTCTGGGCCTGGAGAGGCTGCCGGGAGGTAGGAGCTGGG -CCAAAAGATGTAAGCACATTTGCATTTATTAGGCACTTTATTTCCATTATTACACTGTGA -TATATAATAAAATAATTATAGAACTCACCATAATGTAGAATCAGTGGGCGTGTTAAGCTT -GTTTTCCTGCAACTGGATGTTCCCACCTGAGCGTGATGGGAGAAAGTGACAGATCAATAG -GTATTAGACTCTCATAAGGACAGCGCAACCTAGATCCCTCACATGCACGGTTCACAACAG -GGTGCGTTCTCCTATGAGAATCTAACGCTGCTGCTCATCTGAGAAGGTGGAGCTCAGGTG -GGAATGTGAGCAAAGGGGAGTGGCTGTAAATACAGACGAAGCTTCCCTCACTCCCTCACT -CGACACCGCTCACCTCCTGCTGTGTGGCTCCTTGCGGCTCCATGGCTCAGGGGTTGGGGA -CCCCTGCTCAAGTGCATCCAAAACGACCCTTCCCACACCAGTCTTCACAGTGGTCAAGGG -CAGCAACCACTTAGCTCCCAAGGCATGTGCCTCAGCTGGCATTTCGTCACAATCAACAGT -AAGTGGTAGCTTGAGTCACTGTGAGGTCACCTACTGGAAATCACCAGCATCCCATTTCCC -ACTGGCAAAGAGCTCAGCACTGCCCCCTGGGAAACCAAACCTATGCCCAAATCCCATCTG -TGTGGGTCTACCTCCTGGGACCCTTCCTAACATATAACCTTCATAACAAACTTGAGAGGC -TGAGGTGAGACAATCGATTTAGCCCAGGAGTTTGAGATCAGCCTGGACGACGTAACTAAA -TCTCATCTCTACAAGGAAGAGGTGGGAGGATCACTTGAGCCCAGGAATTTGTGGCCAGCC -TGGGCAACAAAAGAAGACCCCATCTGGCCAACATGGCCAACCTGGCCACCACGGTGAAAC -TCTGACTCTACAAAAATGATCTGGGCATGGGTGACATGCATGTGTAGTCCTAGCTACTTG -GGAGGTTGAGATGGGAGGATTGCTTGATCTCAGAAGGCCAAAGCTATAGTGAGCTATGAT -CACATCACTGCACTCCAGCCTGGATGGCACAGGGAGATTCTGTCTCAAAAAAAAGAAAAG -AAATATATATTTAATCTCTGTCCCTGGTTCCTGGCACAGAGCTTCTAAAGCTCTTACAAA -GACCTCAGTGATAGATGTGACAGGAGCATCTTTTGTTTTAATATTTGATCTTGGTCCCAG -GTTTCTAACACAAGAGCCTCTAAGAACTTTGGGATCTCCAGCATGGTAAGAATGCATTTG -GGGATGTTGTTGAGATGACTGGGTGACTGCAAGCTCCTAAATTTCTTCAAGAGGAGGGCT -GATTACCATGCAACCACATGGTAAGAGGCTTGGAACTTTCAGCCTCATGCACTGAACTCC -AGGGGGAAGAGGGGCTGGAGACTGACTTAATCACCAACAGCCAAAGGTTTTATCAATCAT -GCTTGCATAATAAAGCCTCCATAAACACCCTGAAAGGGGTTTGCAGAGCTTTCAGGGTTG -CTGGACACAGGAGATGCTGGGAGGGTCGCATGTTCAACAGAGGGCATGGGAGCTCTGTGC -CCCTCCGAACTTAACTTGCCCTGGGTATCTTTCTTTTTTTTGAGACAGGATCAGGCTCTT -TTGTCCAAGCTGGAGTGCAGTGGCACAATCTCAGCTTACTGTAACCTAAGCCTCCCCAGT -CCCCAGCTCAAGGTATCCTCTCATCTCAGCTTCCCTAGTAGTTGGAACTCTAGGTGCACA -ACACCACACCAGTTATTATTATTATTTTTTAATTTTTTATAGAGACAGGTTTTCACCATG -TTGCCCAGGCTGGTCTCAAACTCCTGAGTTTAAGCGATCCTCCCACCTTGGCCTCCCAAA -GTGCTGAGATTACAGGCATGAGCCACTGCATCCAGCATGCACGTCTCTTTCATTGACTGT -TTCTGAGATGTATCCTTCACAATGAACCAGTAATAGGAAATGAACTGGCCAGATGTGGTG -GCTCACATCTGTAATCCCAGCACTTTCAGAGGCTGAGGTGGGAGGATCACTTGAGACCAG -GAATTTGTGGCCAGCCTGGCCAACACAACAAGACCCCATCTATACAAAAAATAAAAGAAA -CTAGCCAGATGTGGTGGTGCAGGCATGTAGTCTCAGCTACTAGGGAGGCTGAGGTGGGAG -AACCACTGGAACCCAGACAATCAAGGCTGCAATGAGCTATGACTGCACCATTGCACACCA -GCCTGGGCAACAAAATAAGACCCTCTCTCTCAGAAAAAAAGAAAATAAACTGTTTTTCTG -AGTTCCGTAAACTGTTCTAGCAAATTATTAAACCCAAGAAGACAGTTACGGGAACCCCCG -ATTGGTAACAGGTTGGTCAAAAGTATGGTGACAACTTAGGACTTGCCATTGTCATCTGAA -GTGAGGATGGCCTCGTGGGACTGAGCCCCTAACTTGTGGGGTCTGTGCTAACTCCAGGTA -GTGTCAGAATAAAGTCATGGGATACCCAGTTAATATCCAGAGCACTGAAGAATCTGGTGT -AGAAACTCCATACATACATTCAGTCGGAAGTGTGTGAGTAGAGACAAACATGGGCTTTTC -TGTCACCTACCTGCTTAACTGCATAGGAGAGGCAATATGTGGTGCTCATGAACAAAGCAA -ACATTAAAGTCAGACCAGACCCAACATTTGACTCAGTCTTAATATCCAGGTGAGCCTGCG -CAAATCATTCATTATTCCTAAGGTTTTCATCACTCCATTCATAAAATGGGGATAACTGTG -GCACCTATATGTGATTCTGTGAGAATTAACGAAATATTATGCTTGGGGTTATTGTGATCA -TTATACCTGTTCCAAACTATTTGACAAGGACAGTGATGGATGAAGACATCAAAAAATCAG -AAACTGCAATGAGGTCTCTCAGGCAAAATTCCATACAAGCAAATTACTGTGTCTACAAAG -CATTCCTGCCACACTTAATTCACCATTCCCTGAACAAAATATGCCATCTTCGTTGTTCAG -GTCTGTACAGTGCTGGTTTCCCTTCCCGGGCAGTTTGCGCTATCCCATCCCGGCCCATTC -CCCATCCCTCCACCTCCCCCTTCCCTCCCCACTCTCATACAACTCTTCCTCATCTTTCAG -GACTTGGCTTCAATGTCACCTTAACTGGAAGCTTCTCTCACTCTCCAGAAGAGCTTCCCA -TTGCACCTGATGCATGGGAAACATAATTTGATCATTTTTAAGTTACAGTCCAAATCTTTT -TGTACCTGAATAACATGTTGCCCAGTCAGTCTCTCTTCCTGGATTCACAAGTCTTTCATG -GTAGATCCAGCTGGAAGTGACAAAAAGACATCTTTTGACATAAAGGGATGACACAGACAG -ACATAAGTTCTTAAATGTCTTAAATGTCATGTGAAAATTAAACAGAATTCAAAGACTTGT -GGGGAGCACTTAGGAAGTTACTGGGAATGTCATGAAGGGTTAATTTGTATTTTATTTTAT -TTTTTGAGACAGTCTCATTCTGTCACCTAGGCTGGAGTGCAGTGGTGCAATCAGGCTCAC -TGCAGCCTTGACCACCTGGGCTCAAGTAATCTCACTTAATTTTTATTTGGTTTAAGAAAG -TCTTGGTTGAGGGTGGTGGCTTATGCCTGTAATCTCAGCACTTTGGGAGGCTGAGAGAGG -TATATTACTTGAGGCCAGGAGTTTGAGATCAGACTGGGCAATATATTAAGACCCTGCCTC -TACCAAAAAACAGAGTGAATGTGTGGAAGACAATTTTTCCACAGACTGGGAATGAGGGAA -TAATTTCAGGATGATTCAAGTGCATTACATATATTGTGCACTTTATTTCTATTATTACTA -CATAGTAATATATAATGAAATGATTCTACAACTCACTATAACGTAGACTCAGTGGGATCT -CTGAGCTTGTTTTCCTGCAACTAGACTGTCCACCTGGGGTGATGGGAGACAGTAACAGAA -TATCAGGCATTAGATTCTCATAAGGAGTACACAACCTAGATCCCTCGCATGCACACTTCA -CAACAGAGTTTGTGCTCCTATGACAACCTAATGCTGCTGCTGATCTGACAGGACATGGAG -CTCAGGTGGTCGTGCAAGCGATGGGAGGGGCTAGAAATACAGATGAAGTTTCCCTTCACT -CGCCTGCTGCTCACCTCCAGCTCTGTGGCCCTGTGGTTGGAGACCGCTGCTCAAGTGCAT -TTGAAAGGAACCATCCCACGCCATTCTTCAGAGTCATCTTTACTGCTGCAGTGGTCAACT -TGTAGCACCCCCAAGCTCGCAGGACATATGCTTCAACTGGCATTTCACAATCAACAGTAT -GTGGCAGCTTGAGTCATTGTGAGCTCACTTCCTGGAAATCACCAGCATCCCATATCCCAT -TGCAAGGAGCTCAGCACTGCTCCTTGGATAACCAAACCTATTCCCAAATCCCATCTGTGT -GCGTCTATCTCCTGGTACCCTTCCTAGCATCAATTCTGTATTTGTAGGAGTCCAATCAGG -AGACACAAACCACTCAAAAGTTTAAACTAGAATGAGCAAGATGGCTCACACCTGTAATCC -CAGAACTCTGGGAGGCCAAGGTGGGTGGACTGCTTTGAGCTCAGGAGTTTGAGAACAGTC -TGGGAAACATGGTGAAACCTCGTCTCTACAAAAAACACAAAAATCAGCTGGGTGTGGTGG -CACTTACCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATTGCTTGAGCCTGGC -AGGTGGAGGCTGCAGTGAGCAGAGGTTGTGCCACTGTACTCCAGCCTGGGTGACAGTGTG -AGACCCGGTATCAAAAAGAAAAAACGTATATATATATATATATGTAAATTTAATATAAAA -AGTATTAATTTTGGCCAGGCAAAATGGCTCATGCCTGTAATCCCAGCACTTTGGGAGGCC -AAGGCAGACAGATCACCTGAGGTCAGGAGTTCGAAACCAGCCTGACCAGCACAGAGAAAC -CCCATCTCTACTAAAAATACAAAATTAGCTGGGCATGGTGGCACATGCCTGTAATCCCAA -CTACTCGGGAGGCTGAGGCAGGAGAATTGCTTGAACCCAGAAGGTGGAGGTTGCGCTGAG -CCGAGATAGCACCATTGCACTCCAGCCTGGGCAACAAGAGTGAAACTCCATCTCAAAAAA -AAAAAAAAAGGTATTAATTTTTACAGAGGATCAGCACAATGAGGGACACACTAGCACAAA -GTAAAGACAACTCTAGAGAATACGGAACTAGCAGAGGCCAGGCATTGTGGCTCATGCCTG -TAATCCCAGCAATTTGGGAAGCCTAGGCAGGAGGATCGCTTGAGGCCAGGAGTTGGAGAC -CAATCAGTGCTAAATAGTGAGACTCTGTGTCTACCAAAAAAAAGAGACATTAGCCAGGTG -TGGTGGTGGTGCACACCCGTAGTTCCAGCTACTTGGGAGTCTGGGGTGGGAGAAATCCCT -TGAGCCTGGGAAGTCTACACTACAGTGAGCCAAGATTGTGCCACTGCACTCCAGCCTGGG -CGACAGAGTGAGACCCTGTCTTAGAAAGAAAAAAGAAAAGAAAGTGTTAATCCCCCTATG -GGAATCTCCTCTTCTCCTGCCCTCTCTGGAACCTCACTTGTCAGTTCTTCCTCCCACTTT -CCTGTATCTTTAACCTATCCCCCACTTTTAGCTCCTTCCCATCATCATTTAAATTACTCA -AACTTCTTCTGTTTTAAAAACCTCTCCCTAAACTCAGGGAGAGGTCTTCTGCACACACAT -TGAGCCATCTGCTCTTCCTGGTGCCTTCTCTACAGCAGCCTGAGCCATGTCTCTAATCTA -TGAATCTCATCATGTTACTCCCCCATTTACATCACTTCTCCTTGCCTCAGGGATTAAGTC -CAAACTCCTTAACAGCCCCTGCTCTGCCCTGCCTTGCAAGGCAGCCTCACTGCTTGCCCC -TCTCCATTTCATCTGCTATGGAGTCCAACTGAGCCTCATCTGCCCCTTGAACGCACACTC -TTTCTCCTCTGGGAGTCTCTGAAGTGGGTAATATCCTCTGCTTATAATATGCTTCCCCTT -AAACCTCTACTCTCTTCCTAGCTAGCTTTGACTCCTCTGTCACTTGTCCGCTTTGGCATC -ACCTCCTCATAGAAGACTTCTATGACTCCCGAGATTCTCAGGAGCATGGCAGGTGAAGTG -CTCCTCCCATGAATGGATGGAGATTAGGGAGTGTGTGTTATTCATGCTTAATTCACCAGT -GCTTAGCTGAGTACCTGGCATAAAATAGTTACTGTGGTGGCCAAAGTAATAACCCCCACC -GCCACCAATTGCTCATGTCCTATGTTACACAGCACAATTACATAGGAAGGGGGAATTAAG -AGTGCAGATAAAATTAATGTTGCTCATCAGCTGACCTTAAAACAAGATTATCCTGGAGTA -TCTAGGAGAGCCCATGTAATTACAAGCATTCTTTAAAACTGGAAGAGGGAGGCAGAAGGT -TAAGAACCAGAGACGGTGGGCACAATGGCTCATGCCTGTAATACCAATACTTTGGGAGGC -CAGGGTAGGAAAATCCCTTGAGTGCAGGAGTTCAAGGTCAGCCATGGCAACATACTGAGG -TCCCATCTCTACAACAAAATAAAAACAAAATTCACTGAGTGTCACGATGCTTACCTGTAG -TCCCAGCTACTGGGAAGGCTGACATGGTAGGATTGCTTGAGCCTGGGAGTTTGAGGCTAT -AATGAGCCATGATAGGACCACTGAACTCCATCCTGAGTGACAGGGCAAGGTCCTGTTTCT -GAAGAAAAAAAGGACATTGGAATCAGGACCCTCTCCATCCTGAGGTGCCTACAAGGCATC -TCTCTCTGCAAACGAGTAAACATCACCCTCCAACTCCTTACAGAGTGGAGCAACAGGAAA -ACTCCTTCACCTCATTTCTGTGCTGCTTGGGAGGCCTGGACAGCCCAATAACCAGCTCCT -CGCTGATGAAGCAATCAGGAAATGGCTCGAGTTGAGCTAAGGAGAATTTGGATCCTTCCT -TTGGTTCTCAGTAGGCAGGGTAGGGGGCCAGGCATGGTGGCTCATACCTGTAATCCTTGC -ACTGTGGGGGGCCAAGGTGAGAGGATTGCTTGAGGCCAGGAGCTCAAGACCAGCCTGGAC -AACATAGCAAGACCTGGGTGGCATACACCTGTGGTCCCTACTACTTGGTAGGATGAGGTG -GGAGGATTGATCACTTGATCCCAGGAGTTTCAGGCTGCAGTGAGCCATGATCACACCACT -GCACTTCAGCCTGGGTGACAGAGCCAGACCATGTCACAAAAAGTTAGAAAAAAAAAAGAG -GGAGAGAGACTATACACAGGCACCACCACATTTGGCTAATTTTTAAATATTCTGTAGAGA -CAAGGTCTTGCTAGGTTGCCCAGGCTAGTCTAAAACTCCTGGCATCAGGCTGGGCATGGT -GGCTCATGCTTGTAATCGCAGCACTTTGGGAAGCTAAGGCAGGCAAATCACCTGAAGTCT -GGAGTTCGAGACCAGCCTGGCCAACACGGTGAAACTCTGACTCTATCAAAAATACAAAAA -TTAGCTGGGCAGTAGTGGCGTGTACCTGTAGTCTCACCTACTCGGGAGGCTGAGGCAGGA -GAATCACTTGAACCTGGGAGGTGGAGGTTGCAGTGGACCCCATCACTGCACTCCACCCTG -GGTGACAGAGCGAGACTGTCAAAAACAACAACAACAATAACAAAAACAAAAACAACAACA -ACAAAAAAAACTCCTGGCATCAAGACATCTTCCTGTCTTAGCCTCCCAAAGCCCTGGGAT -TATACTGTTTCCTATAATTGAAGACACTTGTTCTTATACTGCTTTAAGGTATAAAGGAAG -AAAAAAAAAACAGATAATGGCAAATGTTGGTGAAGGCCGGGCATGGTGGCAGCCTGTAAT -TCCAGAACTTAGGGAGGCTGAGGTGGGCAGATCACTTGAGGCCAGGAGTATGAGACCAGC -CTGGGCAACATGGTAAAATCCCACCACTACAGAAAAATCTAAAAATTAGCCAGGCATGGT -GGCGTACACCTGTAATTTTCAGCTACCCAGGAGGCTGAGATGAGAGAATCACTTGTGCCT -GGGAGGTCACGGCTGCAGTGAACTGTGATGGCATCATTGCACTGCGGCCTGAGAGACAGA -GCAAGCCCCTATCTAGAAAAAAAAAATGTCAGTGAAGATGTGGAGGAATTGGAACCCACA -TACATTACTGGTGGGAACATAAAATTGTGTAACCATTTTGTTTGGGTATTTCTTTTCTTG -TCATTTTAATTGGATTTTTAAAAAATCAAGACGGGGTTTCACTATCTTGCCCAGGCTGGT -CTTGAATTCACGGGCTCAAGCCATCCTCCTAGCTGAGCCTCCTGAGTAGCTGGGATTACA -GGTGTGAGCCATTGCACCCAACTGGTATAGCCACGTTAGAAAACAGTCTGGCAGTTTCTC -AAAAGGCTAAATGTACAGTCATCCTATAATGCAACAATTTCACTCCTAGGCATATATCCC -AGAAAAATAAAAATATATGTCCACACAAAAACTTGTACAACAATCTTCATAGCAGCATTA -TTCATAATGACCAATACATGGAATACATGGAAACAACCCAAATATCCACCAACTGATGAA -CAGATAAACAAAATGCAGTGTGTCTCTACCATGGAATACTGCCATAGAAGGAATGAAATA -TTGATACACACTATGACATAAAGGAACTTTGAAAACACTGTGCTAAGAGGGAAGAAAAGC -CACAAAAGATCACATATTGTACAATTCTATTTGTCCAGATTAGGCAAATCTATAGTGACA -AAAAAATTAATCAATGGTTGCCTAAGGCTGGGGGCAAAGGTAGGTGGGGAGAGTAGGAGG -TAGTGGCTAAGGGGTATGGATTTCTCTATAGGGTAATGAAAGGTTCTAAAAGTGACTGTG -GTGATCGATGCACAGCTCTGTGAATATTCTAAAACCTACTGAATTGCAGATTTCAATAAA -TAAAGTGAATGGTATGTGAATATTTTAATAAAGCTATTATTTAAAATAATAATAATAGGG -GGCTGGGCACAGGTGGTCATGCCTGCCTGTAATCCCAGCACTTTGGGAGGCTGAGGCAGG -AGGATCACTTGAGGTCAGGAGTTTTGAGCCCAGTCGGAGCAACATGGCAAGATCTCGTCT -CTATGATAAAAAATTACCTGGACATGGTGGCACATGTCTGTAGTCCCAGCTACTTGGGAG -ACTGAAGTGAGAGAACCACTTGAGCCCAGGAGTTTGAGGCTACAGTGAACCATGATCATG -TCACTGTACTGTAGCCTAAGCAACAGAGCAAGATGCCATCTCTGAAAAGGAAAGAAAACA -AATGCAAGTTTTTATCACTTTGTGAGTGTAGCCAAGTTGGAGGAGAAATAGACAATAATA -AAAGAGCACTGAATAATGACGGTGAGTGGCTGGTTAGGCTCAGTTGCTAGCTAAATGGCT -TCTAAAAAATTCAATAAAGTTACAGCTCTGGGGACAGTCATGTAGTCAAAGAATGAAGGC -GAAATTCATTACAATTGCCCATGGTCTTTATTTACATGCCTTCTAGTGAAAAATTCCTAA -GTGCCTAAACAGCAAGTCTGCAATGATAGCAGCTGTTTATTAAAGACTACAAAAAAGAAA -TGGAGGCCGGGCGTGGTTGTTCACATCTGTACTCCTTGAATTTTGGGAGGCTGAGGCAGG -CAGATTGCCTGAGGTCAGGAGCTCCAGAGGAGCCTGGCCAACATGGTGAAATCCCATCTC -TACTAAAAATACAAAAATTAGCTGGGTATGGTGGCGGGCACCTGTAATCCCAGCTACTCG -GGAGGCTGAGGCAGGAGAATTGCTTGAACCCAGAAGGTGAAGGTTGCAGTGAGCCAAAAT -CGCACCATTGCACTCCAGCCTGGGTGACAAGAGAAAGACTCTTATCTTAAAAAAAAAAAG -AAAAAAAAGAAATGGCATCTTCTTCAAGAATTACATCGTGTTTCATGATAAAGAAGCTCT -AATTTTGCATTTGTTCAAGTATTGATGAGATTTACCCAATATGACACCCATCTTGGATAA -AATGCAAACAACACAATTTCATTTTCTCATTAACAAAACCGATTAAGTAGTCTAATATAA -ATTGCGATCTTATTAAAAACTGATCAGATTAAAAAAATTATGGAATTATGGAGCCAATAA -GATGTTACAACCTGTTCCAAGGGGAATTCCAAAATCCACACATATCTGAGACCATCAAGT -ATGATGAAATATATTTGATTACTATATTGAAAAATAAACTGATTACATAGCCAACAATTG -GACAGGGGTCTCCTCATCCACAGCCACACAAACCCGATCATGCAGCTATGTGGTTACAAG -GCCTACATAGCCTAGAAGGGACTGGTCTGACTTGAGATTTCATTTGTATTTGTATTTTGA -GACAGGGTCCCACTCTGTCACCCAGGATGGAGTGCAGTGGTATAATCATAGCTCACTGCA -ACCTTGACCAACTGGGCTCAAGAGATGCTCCTGCCTCAGCTGCCCCCATACCTGGGAATA -CAGGCAAGTACCACCATGTCAGGCATTTTTTTCATTTTTGTAGAGAGAGAAGACTTGCTA -TGTTGCCCAAGCTGGCCTCAAACTCCTAGAATCAAGAGATCTGCCCATCTCAGCCACATG -AGTAACTGGGGCCATAGGTACATACCATCATGCCTGGCTATATTTATTTTATTTTATTAA -ATTTATTTTTTTTATTTTTGTAGAGAGGAGGTCTTGCTGTGTTGCCCAGGCTGCTCTCAA -ACTCATGGCCTTAAAACATACTCCCATCTCTGCCTCTCAAACTGTTGGAACTATAGGTGT -GAGCCACTGTACCTGGCCTGACTTGGGATTTCTTTTATCTAGCATCCTTTACTTGGTAGG -ATTGGGAAAAGCAGTAGTGTTTTTTAAAATTACTTAATAATTCAATCAGAATCAAACTCA -ACCTTGACCACTGCCTTCTCTCACAGCTCACATCCAGTCTGTCAGGAAATCCTACTGACT -GACTTCAACATGTATCCAGGCTCTAACCATCTCTCACCACCACCATGAACCCCGTCAGGA -TCACTATCATCTCCCACCGGGATGTTGCCACAGCTTGGCTCCCATGCTTCTACCCAAATC -TTCCCATAGTCTTTCTCAACTCGGCAGCCAGGTCGTGCTTTTAAATCAGGAGACGGATCA -TGTCGCCTCTCTGCTCAGAAGCCCTCGGTGGTTCCCATTTTAGTCAGAGTAAAAGCCAAA -GCCCCAGCAATAGCGTCCCAGGGCTTACACGATCTGTACCGATCCCAGCCCAGCAACTCC -CTGGCCACCTCGCTGACTTCGCTCCCTCTATCTCTTTGCTCCACTGGCCTCCTTCCAGAG -CCTCAGACACACCAGAGAGTTTCCTCCTAATGCCTTTATCCTGTTGACTCAGCCTACAAT -GCTCTTCCCTCAGCACCTTGGCCAGCTCCATCACCTGCTTCAAACTTTTGCTCAATATTC -ACTTATGAGGCCAACCCTGACCACTCTACTTAACACTGCCATCTGTCCCCATTCCCACCA -TGCTCATTTCTTTCTTTCTTTTTGAAACAAGGTCTTGCTTTATTGCCCAGGCTGGAGTAC -ACTGGTGCAATCACAGCTCACAGCAACTTCAACCTCCCAGGCTTAAACAATCCTCCCGCC -TCAGCCACCCTAGGAACTGAGACTACAGCTGCATGCCACAACACATGGCTTTTTTTTTTT -TTTTTTGAGATGGAGTCTCGGTCGCCCAGGCTGAAGTGTAAGGGTGCGATCTTGGCTCAC -TGCAATGTCTGCCTTTTGGGTTCAAGTGATTCTCTGCCTCCCAAGTAGCTGGGATTACAG -GCACCCACCACCACACCTGGCTAATGTTTGTATTTTTAGTAGAGATGGGGTTTCACCATC -TTGGCTAGGCTGGTCTTGAACTTCTGACCTCGTGATCCACCCTCCTCGGCCTCCCAAAGT -GCTGGGATTACAGGCGTGAGCCACTGCGCCTGGCCTTTAAAAAAATTTTTTTTTAGACAT -GAGGTCTCATTATGTTGTCCAGGCTGGTCTTAAGCTCCTGGGCTTAAGCGATCCTCCCAC -CTCAGCCTCCTAAAGTTCTGGGATTACAGGCGTGAGCAACCGTAACATGAGGTCCCAGCT -TCATGTTCATTTTTTGTTGTTGCTACAACAAAGTACCCTACATTTAGTGGCATCAAACAC -CACAAATCTACCATCTTACAGTTCTGGGGGCCAGAAGCCCAACTAGGTCTATTAAGGTTA -AAGTCAAGGTGTCAGAGAGGCTGCATTCCTTCTGGGGGAGGCTCTAGAAAGAATGTGCTC -CTTTGCCTTTTCCAGCTTCTAGAAGCCACCCCCATTCCTTGACTTACCTCGTGACTCCAT -ATTCAAGGCCAGAAGTGCAGCATCTTCAAATCTCCCTCTCTGACCTCTTCTTCCATTACC -ACATCACTTTCTCTAATTCTGACTCTCCTACCTCATTCTCTTATAAAGATCCTTGTGATT -GGTGGGTATGGGGGCTCCCATCTGTAATCCCAACATTTTGGGAGGCCAAAGAGGAAGGAT -TGCTTGAGGCCAAGAGTTAGAGATCAGCCTGGGGAAAAAAAGGAAGATCCTGCCTTTACA -AAATTAAAATCAGCTGGACATGGTGATGCATGCCTGTAGTTCCAGCTACTGGAGAGGCTA -AGGTGGGAGGATTGCTTTAGCCTAGGAGGTCAAGGCTGCAGTGAGCTATGATCACATCAC -TGCACTCCAGCCTCAGTGGCAGAGTGAGACTCTGTCTCCGATATAAGAAAAGAAATATAC -ATTTGGTCTCTGCCCCTGGTTCCTGGCATAAAGCTTCCAAAGCTCTTATAAAGCCCTTCG -TGACAGAGGTAATAGGAGCATTTTCTGTTTTGATATTTAGTCTTAGTCCCAGGTTCCTGA -CACAAGGGCCTCTAAGGTCTTTCAGATCTGCAGCATGGTAAGAATGCATGTGGGATGCTG -TTGAGCTAACAGGGTGGCTGCAAGCTCCGAGACTGCTTCAGGAGGAGGGCTAGCTGCCAG -AGAAAGCAACCACATTTTTTTTTTAAAACGGAGTTTGGCTCTTGTAGCCCAGGCTGGAGT -GCAATGGCACAATCTCAGCTCACTACAACCTCCACCTCCCGGGTTCAAGCAATTCTCCTG -CCTCGGCCTCCCGAGTAGCTGGAATTATAGGGATGTGCCACAACGCCTAGCTAACTGTTG -TTATTTTTAGTAGAAATGGGGTTTCACCATGTTGGTCAGGCTGGTCTCAAACTCTTGACC -TCAAGTGGTCCATGTGCCTCAGCCTTCCAAACTGCTAGGATTACAGGAGTGAGCCACCGC -ACCTGGCCCCAACCACATTTTTTGAGGCTTGGAACTTTCAGCCTCACCTGCTGAACTCCA -GGAGGCAAAAGGAACTGGAGATTGACTTAACTACCAATGGCCAATGATTTTATCAATCAT -GCCTCCATAAACACCCAAACAGCAGGGTTTGGAGAGCTTCTGTGTTGCTAAACACAAGGA -GGTCCTGGGAGGGTAGTGTGCCCAACAGAGGGCATGGAAGCTCTGTGCCCCTCCCCACTT -ACCTTGTCCTGTGCATCTCTTTCATTGGCTGTTCCTGAGATGGAGCCATTACATTGAGCC -AGTAATAGAAAATAAGGTGGCCAGATGCGCTGGCTCATGCCCGTAATCCCAGCACTTTGG -GAGGCAGAGGTGGGCGGAATCACTTGAGCCTAGGAATTTGAGACCAACCTGGGCAACATA -AGAAGACCCCATCTATACAAAAAATAAAAGAAATTAGCCAAATGTGGTGGTGGGAACCCT -GTAATTCCAGCTACTTGAGAGGCTGAAGCAGGAGAATCACTTGAGCTCTGGACGTTGAGG -CTTCAATGAGCTATGATTGCACCACTGCACACCAGCTTGGACAACAGAGCGAGGCCCTGT -CTCTTAAAAAGAAAAGAAAAAAAAACTTGTTTTTCTAAGTTCTGTGAGTTGTTCTAGTAA -ATAATTAAACTCAACAAGAGGGTCATGGGAAACCCTGATTTCTAACTGGTTGGTCAAAAT -ACAGGTGACAACCTAGGACTTGCAACTGGCATCTGAAGTGAGGGTGGTCTTGTGGGACTG -AGCCCCTAACCTGTGGGTTCTGTGCTAACTCTAGGTAGTGTCAGAATGGAATTGTGGGAT -ACGCGGTTGGTATCCAGAGAGTTGGAGAACTGGTGTAGAAACTCTGCACACACATTTGGT -CAGAAGTCTGTGAGTAGAGAGAAACGTGTTGCAGGAAGTCAGGGACCCCAAACGGAGGGA -CTGGCTGAAGCCACAGCAGAAGAACATAAATTGTGAAGATTTCATGGACATTTATTAGTT -CCCCAAATTAATACTTCTATAATTTCTTAGGCCTGTCATTACTGCAATCTCTGAACATAA -ATTGTGAAGATTTCATGGACACTTATCACTTCCCCAATCAATACCCTTGTGATTTTCTAT -GCCTGTCTTTAATCTCTTAATCCGGTCATCTTCGTAAGCTGAGGATGAATGTCCCCGCAG -GACCCTGTGATAATTGCGTTAACTGCACAAGTTGTTTAAACAATATGAAACCTGGGCACC -TTGAAAAAAGAACAGGATAACAGCAATTTCAGGGAACAAGGGAGATAACCTTAAACTCTG -GCTGCCAGTGGGCCGGGTTGAACAGAGCCATATTTCTCTTCTTTCAAAAGCAAATAGGAG -AAGTATTGCTGAATTCTTTTTCTCAGCAAAGAACATCCCTGAGAAAGAGAATGCATCCCT -AAGGGGAGGCCTCTGAAATGGCCGCTTTGGGGACGGCTGTCTTTTACAGTCATAGATAAG -GGATGAAATAAGCCCTGGGTTCGCGTGGCGCTCCCAGCCTTATCAGGACAAGGAAATTCC -CGCCTAATAAATGTTGGTCAGATGGGTTGTCTGCTCTCAAACCCTTTCTCCTGATAAGAT -GTTATCAATGACAATGCGCGCCCGAAACTTCATTAGCAATTTTAATTTCGCCCCGGTCCT -GTGGTCCTGTGATCTTGCCCTGCCTCCATTTGCCTTGTGATATTTTATTACCTTGTGAAG -CATGTGATCTCTGTGATCCACACCCTATTCGTACACTCCCTCACCTTTTGAAAATCACTA -ATAAAAACTTGTTGGTTTTGCGGCTTGGGGGGCATCACGGAACCTGCCGACGTGTGATGT -CTCCCCTGGACATCCAGCTTTAAAATTTCTCTCTTTTGTACTCTTTCCCTTTATTTCTCA -GACTGGCTGACACTCAGGGAAAATAGAAAAGAACCTACATGAAATATCAGGGGTGAATTT -CCCCCGATATCACACTGGCTCTTCTCTCACCTGTCTACCTGCTTAACTTAATAGGAGAGG -CAATGCATGGTGCTCATGAACAAGGCAAGCATTAAAGTCAGACCAGACTAACATTTGACT -CAGTCCTAATATTCAGGTGAGCTTGGGCAAATCGCTCATTAACCCCAAGTCTTCATCATT -TTGTGCATATAATGGGGATAACTGTGGCACCCACCTGTTTTTGTGAGAATCAATGAAATA -TTATGCTTGATGTTATTGTGATCATGATACTATCTGACAAGGGCAGTGATGCATGATAAC -ATCAAAAAATTAGAAACTGTAATGAGGTCTCTTGGGCAAAATTCCATACAAGCAAATTAC -TGTCTCTACAAAGCATTTCTGCCACACTTAATTCACCATTCCCTGAACAAAATGTGCCAT -CTTCATTGTTCAGGTCTGTATAGTGCTGGTTTCCCTGCCTGGGCAGCTCACTCCATCCCA -TCCCAGCCCAATCCCCATCCCTCCACCTCCCCCTTCCCTCCCCACTCTCATACAACTCTT -CCTTATCTTACAGGACTTGGCTTCAATGTCACCTTAACTGGAAGCTTCTCTCCCTCTCCA -GAAGAGCTTCCGATTGCACTTGATGCATGCACTATTATTTGATCATTTTTGAGTTACAGT -CCAAGTCTTTTTGTACCTGAATAACATGTTGCCCAGTCAGTTTCTCTTCCTGGATTCAGA -AGTCTTTCATGGTAGGTCCAGCTAGAAGTGACAAAAAGACATTTAAAAAAAAAAAAAGAG -GGATGACACAGACAGACATCAGCACTTAAAAGTTTTAAACGATATGTGAAAAACAAAATT -TAAGGGCTTCTAGGAGAAATGTAGGAGGGAAGGTGTTACTGGGAAATATGATAGAAGGTT -AATTTTTATTTTATTTTATTTTTAGAGAAAGGGTCTTGCTCTATCACCTAGGCTGGACTG -CAGTGGTGCAATCACAGTTAACTGCAGCCTCAACCTCCAGGGCTTGAGCAATATTCCCAT -CTAATTTTTATTTTGTTTAAGAAATGCAGTCTTGCTCTTAGCAAAGCTAAAGTGCAATGG -TGTGATCATAGCTTACTGCAGCCTCAACCTTCTAGACTCAAGTGATCCTCCAGTCTTAGC -CTCCCCAGTAGCTCGGACTACAGGTGTGCACTGCAACGTGTAGCTCATTTTTTTTTTTAA -TTTTTAGTAGAGACAAAGTGTCACTATGTTGACCAGGTTGGTGGTGATCTCCTACACTCA -GGCAGTTCTCTCACCTCAGCCTTCCAAAATGCTGGGATTACAGGTGTGAGCTGCCACACC -TGGCTGAGGGGGTTAATTTTTAATTATATAAAGAGCTCAAAGCAAATATTAGAAGGAGCC -TAAATGCCTCCAGCAGTTGACTGGTACTGGTAAATTGTGATACATCCATATAATAAAATA -TTATGCAACCATAAAAAGGATTAAGATAGATCAATAGGTATTGGCACAAATGTCCACGAA -ATATGAAAATATGAAGTGATGTTCAATCACCATGTACGTATCTTGAAGGATATGGCCCAT -TTTCTCAACTGCAATTATTTCCTGAGATAAGATTATGGGTCTAAAGAGTGAAGGACATTT -TTCACTTATTTAAAAGTATTTATCATTTTTATAATTTAATAAAAGATTAAACAGATCATT -GAATTAGTAAAAGACAAAGTAACTCTATAAATAAATGGAAAAGACACAGATACCCCAGGC -ATGGTGGCTCATGCTTATAATACCAGTACTTTGGGAGGGGGTGGTGGGGGGATTGCTTGA -GGCCAGGAGTTCCAGACCAGCCTAAGAAACAAAGCAAGACCTCCTCTCTAGTAAAAATAA -AAAAATAAAAATAATTGGCCAGGCATAGTGGCATGTGCCTATAGTCCCAACTACTGAGGT -GGAAGGATCACCTGAGCCTAGGAGGTCAAGGCTGCAGTGAGTTGAGACTGTGCCACTACA -CTGAAGCCTAGGAGACAGAGCGAGACTTCATCTCAAAAAAAAAAAAAGGACAATAAAGAA -ATAAAGCTAATAAGCTAACATAAGGAAAGATAAAATATGTGACAAATAGGCTGGGCACAT -GGCTCACAGCTGTAATCAAGCACTTTGGGAGGCCAAGGCGGGTAGATCACGAGATCAGGA -GTTCGAGACCAGCCTGATCAACATGGTGAAACCACGTTTCTACTAAAAATACAAAAATTA -ACCAGGCATGGTGGCATATGCCTGTAATCCCAGCTACTCAGGAGGCTGAGGCAGGAGAAT -CGCTTGAACCTGGGAGGCACAGGTTGCAGTGAGCTGAGATCACACCACTGCACTCCAGCC -TGGTCGACAGAGCGAGACTGTGTCTCAAAAATGAAAAAAGAATGGGTGACAAAGTAATAA -TAGGAGGTCTTTCATTTATCACACAGAAAATAACTTGTTAAATTATAATACCTGTGTGGG -CGAAGGTGCAGTGAAATGGCCATTTTCTTGTAGTATTAGTGGTGTTTAAAATGTATATAA -GCCTTCCAGCATAAAGCTTGGAAATTTTTTTTAAATCATACAGACAGTGACTCATTATAC -TGCCTCCTCCAACTCCTGGCCTCAAGCAATCCTCCCACCTCAGCCTCCCAAAGTGCTGGA -ATTACAGGCTGACAGCCACCATGCCTGAAAGCTTTGCAATTTACATCGAGGGTAATAAGA -ATGCTCATGCCCTGTGACTCACAGTAATCTCACTTCTGGAAATTTCACCTTTGGATATAA -TTCAACCTAAACAAAAGGTCATATGCACAAACACAGTGAAAATCTGCGAGTAATTTTTTT -CTCTTTTTTTAAAAAAATATGGAATGCTTCACAAATTTGCATGTCATTCTTTCACAGAGG -CCGTGCCAATCTCTCTATTGTTCCAACTAAAGTATGTGTGCTACTGAGGCAAGCATGAGT -AATTTAAGATAGAGTGGTTAAGTGACATAAGGAAGAATTATGGAGAATTTAAAAATCTAT -GCTATTTATAGGCACCTAGTAACAGCTCAGTAAATATTAGCTGCTACTATTATTATTTTT -ATGGTAATTTCACTCAATTAAAAACTGTCATTAAAAATTACCATTGTCATGGAACATAAT -GTCTCCTACTGTGTAATTGTAGAAACAGATACAATTTGTCCCTTGGTATATGGGGGGATT -AGTTCCAGCTCTCCCATTTCTGTGTATACCAAAATCCACGCATACTCAAGTTTTCGAAGT -CAGTCCTGTGGAATCCACATATAACACAAATGGGAAAATTAGTGAGGTGTGGTGACAAGC -ACCTGTAGTCCCAGCTACTTGTGAGGCTGAGGCAGGAGGATTGCTTGAGCCCAGGAGGTT -GAGGCTGCAGTGAGCCATAATTGCACCACTGCACTCCAGTCTGGGCAACACAGTGAGACA -GAAGGTTGACTTTTTAATAGAATTTTTCTGTTCACTTGAAGATATGGTCAGGATTGTGGC -ATATGAAAATTCTTCATAAAATAACTATCTAATCCAATTAATGCTGGAATTGGGAACAGC -AGAAGTGTCATCTCAGAGCTACTCACAATGAAAGGTGATGTCTGGGGCTCAGGTGTGTTG -AGGTCCCCATGCCTGGACTATGGGTGCTGAGTGGGATTTACTTGTCCATCCATTTTCTAT -ATTCCAGCACTGGGAAACTAGGGACAGTACTTGTTCTCAAGGGAATCTTCAGCTTAGGTG -GCTCTGTAAAAGAGAAATTACATCATTGAAAAATCGTCGCAGGTCAGGTGAGGTGGCTCA -TACCTATAATCCCAGCCCACTGGGAGACTAAGGCAGGAGGATTCCGTGAGGCCAGGAGTT -CAAGACCAGCCTGAGCAACACAGTGAAACCTCATCTCTACAAAAAATTAGAAAATGAACT -GGGTGCGGTAAAACATTCGTATAGTCCCAGCTACTCTGGAGGCTGAAATAGGAGGATCGC -TTGAGCCCAGGAAGTGGAAGCTGCAGTGAGCTCTGATCTCACCACTGCACTCTAGCCTTG -GTGACAGAGTGAGACCCTGTCTCAAGACACACACAAACACACACACACACACACACACAC -ACACACACACACACACACCCAATCTCACTCTGTCCAGCCTTGACTAATCAAAAGGGCCTT -CTGGTTACAGAAGAGGTATGCTCTTTTGTAGGACAGGGAGAGACCAGCAAGCTTGTTCAC -AGACTTTTCCTCATCCTCTGCTTAGTTTTCCAAGAACCCTCACAGTGGAAATGGAGTCTC -TGGGAAAATGACCTAAATCTTTGGGTTACCAGGGGAGAAATATGCCTCCTTTGTCAATTA -ATAAATGGAACATCAGCCTTAAAATCCAGGGAGTTCTGCTAGAATGAATCACTCCCTAAG -ACCCTGACCAATGCATGGAACATGAAAAACTGAAGTTTAACTGGGCGCGGTGGATCACGC -CTGTAATCCCAGCACTTTGGGAGGCTGAGGCGGGCGGATCACCTGAGGTCAAAAGTTCTA -GATCAGCCTGGCCAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGTTGGG -CATGGTGGTGGACACCTGTAATCCCAGCTACTTGGGAGGCTGAGGCAGGAAAATCGCTTG -AACCCGGAAGGCGGAGGTTGCAGTTACTTCTAGAAGAATTTCCATTAGCCCTTTGAAATC -CTTCAACATTCATGAAGGCCAAAGAGTTTTCACCTAATTTAATCTGATGGGTATGTGACC -AGAGTCTTTCTAGGGAATAGAGACTCCCAAACAGTTCGACTGGGAAGTGAGGAGAGAATT -TATTACTCAAAACCAAAGGGAAATGAAAAGAGGCCAACATAGAATGTCATTATTCTTTCT -TGGCGGGGAATGGATTCCAGAGTCATTCTGTGACCTTTACATGACCTCCTTATTAGCATC -TAAAAGCTTCCAGTGTAGGATGCAGCCAGCTAGGTTCTCTTCTAATGTAATAAAATTTGC -TTCGGCAAATCTTATGCAGAGCCAACTCCAGGCTCCAGAAACAATAGGCTATAAATTACT -GGATCTCCCATTTGATACAATGAAGTATGAGCACGGTCCTGAATGACTCCTCTACATACT -ACTCTGGGTGGCTTGAAGTGAATTTGATACAAGAACTGGAGCGAGGGCAAAGCAGAGCTA -GATCTAGGATTAATGTGCTTGGGCCCAGCTCCTCACTACTCACCTATGAGTCTAGTTCCA -GAACCCAAGTAGAGGATGGGGAAACAAGGCTCCTGACTTTTTTTCCCTAATATCTGCATC -TCTTTCACATTTCTTATCTCCTTGCAAAGAAACTAAACAGTCTCAACTGAAATAACTAAA -TGATTAAACCCTATACAGAGAATCTCCAAAGACTGACAAAATATCATTCAAGACTGTTAC -ACAGACAACCTTGAGGATGACTTGATGTACCAGTGATCTACAATATTTGGGATCATTCCA -AATTCCCATCAAGGATCTGCCTATATCAACAAAGGAGCCAAGGACCAACCATTCAAATGG -GCCCTGCTGCCAAGCCTTTTTTTTTTTTTTTAACAATGCCATCTCTTCATATTGTTCCAT -TTAACAAAACTGCAGCCCTTCATCTATCCTTAAGTCCCTTGGCCAATGGTACAGAGCCAG -AGTATGCTACTCCCTAGCAGGAAATCAACAGGATGACCTACTAAACACCATTCAGAAGAT -GCTAAGACCCATGAATTGCAACAGGAAAGAAAAGACAGAGAATTAGTCAGACAGGTACAT -GCTGTGCCAAAAATGCACTACAGCCCCCACCCAATTCTGCCTAATCCTAGCTGGGCTGAC -ACCAACCTGATGAGACAGGCCTATAAGATCTCAAACTAAAACAGAAACTCCTGAACTGGG -TTCTTTTGAGCCCAGGAAGCAGCAGTAAATCATTAAAGAACAGATAAGTTCTTAAGGTGA -GGGAGAGTTTCAGATAAATGGAATGCTGGTAGAACACAGGGCCCAAAGGAGCAAAAGTTA -ACCTAAGCCCAGGTAGAACCTTGTTTACTAGAGTATTAGGCATGGGTTTGGGCAACTATT -CTAACCAGAGAAACTGGCTTCAGTGAGGGCAAGTTGGCAATCCAAGGTATAGCATGCATA -GGGCTGGCAAAATTCAGGGTGACTGAAGCAAAAGCTTCAGAACCAGAAAGACCACATCTG -GGGGTAGAGCACAAAACTCTCAAGAGATGAATCTTTGTAAGAGTGAGGCAGAACTATATA -GCAGTTTTAGGAGATCTGTTGGTGCCCAGCAAGAGCTCCAAACGGGCTATATGCAGGGAT -GCAGGCTGTAGTCTCAGGAGAGGAGGTTCACAAAAGTCATTCAGTCCAAGACCTCAAACT -GTGTTCTCTACTAAAAGGAATCAAGGTTCCCTAGAGAAACGGCTGACTCCATGTATGGTG -CAGTATATTGATCCTGGAACATCTTTTTTGCCAGAAAGCAAGGAAGCCATCAAAGTCCAA -CAGGATCACGTCAAAAAGACATGAAAGTCAACTTGAAGAGATAATTATTAACCTAGATGA -GACAATGTAAGCATCCAAAACAATAAAGACTGCAATGGCCTGAAATACATCAAATGCAAA -CAATAAACTATGAGTTCATAATGGTATTCAGAAAAAAAAACTACTGGTCATTAGAGGGAA -GGTTACTAGGTCACTAACTTACTACTCTGAAAAGTGACTTAAGATGAGAGGTAGGGTGGA -GAATTAGCTATTTATTCAGTCTTTCCTGTACAAACATAAATTTTTAGGGAGATTGAAGCA -GATGAAACAAATCTGGAAAAATGGAGGTAACTGCTTAATCTGCGGGTTGGGTGCATGGAG -GTTCAACATATTTCTTTTGTGTATATTTGAACCCCCTACAAAAAAAGCACAAGACAGAAT -GTGAGCCAAGCAGCTTAGGGTTTAGGCAAGGCTTCTGCCTACAAGAGACACCAGGATATG -AGGGGTAGTTTTAGCCCTATTGGGCTGAGCCAACTGGAGGTATATAGGGAAGTGCTAAAT -TGCAGAGGTATCATGTTGCCCAGCACTTGATCAAATCCTAGATCCTAGGTCTGCTTGGTG -GCATGCTTCCTAGGTAGTGGATCTGAGGCTACCTATAGAACTTCCTTTGCAGTCATAGTT -CACTCAGAAACTACAAAAGTGCTTGCTCTTGAAAATGGAGTCTTTGTCCATTTCATGCTT -CTATAAAAGAATACCACAGACTGCATAATTTATAAAAAGGAAAAAAGGAAGGAAAGAAAA -AAGGAAGGAAGGAGGGAAGGAGGGAAAAAGGGAAGGAGGGAAGGAAAGGAAGGAAGGGAA -AGAAGGAAAGGAAGGAAGGGAAAGAGAGAAAGAGGGAAGGAGGAAGGGAGGGAAGGAGGG -AGGGAGGGAGAGAGGGAGGGAGGGGAAGGGAAGAAAAGGGAAGAGAAGGGAAAGGAGGAA -GAAAAGGAAAGGAAAGGAATAAATTTTATTTCTTAACAGTTCTGGATGTTAGGAAGTCCA -AGGTTGAGGGGCCTGCATCTGGTAAGGGTCTTCTTGCTGCATCATCCCACTACAGAAGGC -AGAAGGAAAAGAGAGTGCAAGAAAGCAAGAGGGCAAAAGGGGCTGAACTCTGTTTTATAA -TAAGCCCACTCTGTGATTACTAATCTATTAGCACAATAACAACATTAACTCATTCATGAA -GGCTATTTTATTAGGCCCCACATCCCAACTGTTGCATTGAGGATTGAGTTTCCAGCACAT -AAACTTTGGGGGACACATTTAAACCATAGCAGAGCACTTAGGTTAATTCAACTAAGAGGA -GCTGGGAAAATCAAAGGCATGAGAAAGACAGCAAAAGCTAGCAGAGAGAAATGCATAGGT -TAAGGAAAAAAGTCACAGTGAATCCTGTAGTGCAGGCTACTTTATCAAAAGCACCTAAAA -AAGATCTCATTAACTCCCCCAGCTCACCTCCACCCACATCTAAAGAGCCACACACAGCAC -CACCAAAGGCAGCACAATGAGAACAGCATTCTCCTCAACAGACAAGCTGGGAGTATCTAG -ACACCTGACCTCAATAGCTCCAGAACAGCCCTAAAACATTTCCTCCCTAACCACCACTCA -AGTCACCAGCTTGGAAAGTATTAAGAAAACCCAAATCCTGACACACCACTATGAAACAAC -TTAAAACAGCAAAGAACAACCCATTTAAACAGCAATGCCAGCTGTTGGGGAAAAAAGGAA -CAATGAGTAGAGGAGAAACAGACCACTCGGGGTCCACCAAGACCCAGTCTCTCAGCTTCA -GCACTTTTAAATGCAGAATCCATACCCCTCTGGGGCCTGTGGAGCTCCACAAGGCATGTC -GTCCTCAAAGATAAATGAGCAGGCAAGCTGGCTAGAAAACCACTAAGGGTATTTATTCTT -TAAAGAATCTTTACAGGGTCAAAGAAGAATGGGTCTTAACTGGCTATGTGAACTCCCCAC -AGATTCTGAGGATGATGTCAGTATCCCTTTCCAGATGTGTTTAACACTTTGCAGTCACTT -GTATTCCTGCCACTGAGTGCCAGTGCTTTGCTAATTTGAACTGATTCCAGCTCACGCTGA -CCCCAGCTCCCTGGATGTTACCATTAGCCAAGACTGTCACCCATACTGTACCCTTTCAAA -GAGTCCTAAAAACAGCTCTTCACCTACTCTTCCAAGACAAGTAAAAATGTCTGCCAAAGA -AATGGGGAAAAAAGATTCAGAGAGTGAAAACAATTAATATACTAACAAGAGAGCAAAAAG -CAAAGGGGGAGGAGAAACTAGGAAAATCATATATGGGCTCTCACCTATTTCCAAAGCTGG -GCTAATGTCCTTTTGCTTGTGTCTGAATAAGGCACCAATTTTAAGCTGCTAATGAAAAAA -AAAGAAAAAGAGAAAGAAGCAGGCCCAGGCTGGGCGCAGTGGCTCATGCCTGTAATCCCA -GCACTTTGGGAGGCCGAGGCGGGTGGATCACCCAAGGTCAGGAGTTCTAGACCAGCCTGG -TCAACATGGTGAAACACCATCTCTACTAAAAATACAAAAAATTAGCCAGGCATGGTGGCG -CATGCCTGTAAATCCAGCTACTAAGGAGGCTGAGGCAGGAGAATTGCTTGAACCTGGAAG -GCAGAGAATGTGGTGACCTGAGATCACGTCATTGCCCTCAAGCCACGGCAATGAGAACAA -AATTCGGTAAAAACAAAACAAAACAAAACAAAATCACCATAAAATAACTCAGACTTAATT -AAATACAACCCTAGTGGTGAATGACTAAAGATGGATTACTCATAACAGAGATAACGGTCC -AATAAGAATCCAGGAATCTTACCTTTTAATAACAAAAAAATCCTTTCCTTCTAAAGTAAC -ATCCTCTCAAGGCCAGGAATTCCATTAGTAGAAAGCCTTCCTAAAAAACAAAATTCCTGG -CCAGGCATGGGTTCACGTCTGTAATCTCAGCACTCTGGGAGGCCGAGGCGGGAAGATCAC -TTGATATCAGGAGTCGAGGCGGGAAGATCACTTGACGTCAGGAGTTCGAGACTGGCCCGG -CCAACATGGTGAAACCGCATCTCCACTAAAAATACAAAAATTAGCCTGGTGTGGTGGTGG -GCACCTGTAATCCCAGTGACTTGGGAGGCTAAGGCAGGAGAATTTCTTGAACCCAGGAGG -CAGAGGTTGCAGTGACCAGCAAGGTTGCGCCATTGCACCCCAGCCTGGGCGATAAGAGTG -AAAACTCCATCTCAAAAAAAAAAAAAAAAAATTCCTTTGGGAAGGCCTTCTACATAAAAA -TCTTCAACATGAGACTGGAAAAAAGGGTATGGGATCATCACCGGACCTTTGGCTTTTACA -GCTCGAGCTATAAGAACAAAAAGAAAAAGGGATATCATTTAAACACAGTATGTAGAAAAG -AATAATTATTGAATCTGTACTGGTCTTTAACTTTTACACTTTGATCTTTAATTCTGTTAT -TGTGATTGAGTCCAAAGAAAAACAGTATGAGTAAAATAAAAAGAACACCAAAAATGCTAA -TATTCTGTTTACCGAAGTCTGTAGTGATATATCCCATTAAATCCAAGTGCAGTGACACAC -CCATAATCCCAAGCACTTTGGGAGGCTGAGGCGGGTGAATCTCCTGAAGTCAGGAGTTCA -AGGCCAGCCTGGCCAACATGGTGAAACCCCAACTCTACTACAAATACAAAAATTAGGCAG -GCGTGGTGGCAGAGGCCTGTAATCCCAGCTACTTAGGAGGCTGAGGCAGGGAGAATTGCT -TGAACCCAGGAGGTGAGCTTGCCATGAGCTGAGATCATACCACTGCACTCCAGCGTGGGT -GACAGAACAAAACTTCAACCTCCAAAAAAAAAAAAACAGCTAGCAGGTGACATTTGCTAT -AGGGAGACTAGGGATATGATCTTGCTGCAATCCTTCCATTTTAGTAAATCTAAACAGTGT -GAATCCATTCTGTTTCGTCCCCACTCCACTCCAGAGCCAAAACAAGAAAATCAATTATAT -TTCTAGTTCTTTAAAAACATATCTAACTAAATCATCTAATTAAAAGATAATATGCATGGT -TCCATACTCTAAAAGAAAACTTATGTCCTGCATATCATGGACATTTGATGAATGCTTATT -CAGTTGACTGGTGTAGACTTCAATAATAACCTGTTCAATGCATTATGCCAGATGAATCTT -GCATCTCAAAAGTAGAACAAATATTGTTCTTTCAGTTTTGTCTACCCATAAATGCAATAT -TTACTAATAAAAAGAAAATGAGTTTATTGTTCTAGAGAGTATGAGAATTTTGACAACATG -AATTCTCCTGTCCTAGGACATAATTAATACTTAGAGGCATACTATTTCATGTGGAAGCTA -CCATTAAATCAATGTTAAGTGTTAATTACCTCACATAATCTTCTAATCTGACTTGACTGA -AGACGTACCTGACAAAGTTGATTTATCAAGTTGTAAATCTTCACCTGTTGAATTCATAAG -TTCATGTCTGAAAGGTGAGAATAAATACTTAATATTCACTAGGCAATTTCAGCAAAGTAA -TATCCACTAGTACATATTTAACATTTCATCATGAACTGCGGGTGTGAAGAGAAAAGACAG -GCTGGGCACAGTGGCTCACACCTGTAATCCCAGCAGTTTGGGAGGCCGAGGCAGGCAGAT -CATGAAGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTAAAACCCCGTCTGTACTAAA -AGTACAATAATTAGCTGGGCATGGTGGCAGGCACCTGTAATCCCAGCGACTCAGGAGGCT -GAGGCAGGAGAATTGCCTGAACCCAGGAGGTGGAGGTTGCAGAAACCATTATCACGCCAC -TGCATTCCAGCCTGGGCAAGAGAGCAAGATTCTGTCTCCATCAATCAATCAATAAAAATA -TAAGGAGGAAGCATTTACTGTGTATTTATATGTCTGGTATTATGTGAAGCACTTTACTAT -CTTATCAAATCTTCGGGACAGGTCTTCAGTTCTCATGACCACAAAAGAGGATACTAAAGC -TCAGACAGGAGAAGAGACGTGGCCAGCCTGTGTCCCCAGGGCCTATGGTCTTACCACTAG -GTTACAGTGTTTCCAGATATCACATGTTGTGAGATTTTTGCTTTAAAATGAACCAAAAAA -AAACCAAAGGTGAAAAAGGCATAAGCTATTAAAAAGTGGGAGAAACACTAAGAGAACCTT -AAGCATGTAACTAAAAATATTATGGAAATGTTATTGAATTCATTAGCAAATTTAGTGCTA -GGTTTTCATTGAGGAGTAGGTTATATTACTCATGATGAAGAAAAATGTTCCTTTTAAGTA -TATTAACATAAATACCATCAATATTGTTTATCATGTTTAAATGTTCACTTAAAGCAATTC -AGTTAAAATTCTGCATATCATACAATTTTATAGTTTGCTAGTAGGTTACAAGTAAATAGT -CACCCAAATAAAAACATCATGTTTTCCACTGGTTGTTGCTCTTTTTTAGGTGAGTATTTG -ATGTATACCAACAGAGAGAGGATAATAACAAATCGCTAATTTCTTTCATCACTATATAAA -GGTGGCTTCAGGATAGAATAGTATCAGGGCAATGATGAATTTGAAATCTAACATCAATTC -AGTGATGCATCAAGATAAAAGCAGAGACAACAGGGGCACCTTGGTGAGTACTGAACATTT -TATTTATTTACTTATTTATTTTGAGATGGAGTTTTGCTCTTTTTGCCCAGGCTAGAGTGC -AATGGTGCCAACCTCGCCTCACTGCAACCTCTGCCTCCTGGGTTCAAGCGATTCTCCTGC -CTTGGCCTCCCGAATAGCTGGGATTACAGACATGCGCCACCACACCCGTCTAATTTTGTA -TTTTTAGTAGAGACGGGGTTTCTCCATGTTGGTCAGGCTGGTCTCGAACTCCCGACCTAG -ATATCTGCCTGCCTTGGCCTCCCAAAGTGCTGGGATTACAGGTGTGAGCCACCGCGCCCA -GATGAATTCCAAATTTAACAAAGCAGACTAAGAGAAACAATTCATTTAAAAAAATAATAT -TTGGCCAGGCATGGTGGCTCACACCTATAATCCCAGCACTTTGGGAGGCTGAGGTGAGTG -GATCAGGAGGTCAGCAGTTCAAGACCAGCCTAGCCAAGATCATGAAACCCCGTCTCTACT -AAAAATACAAAAATCAGCCAGGCGTGGTGGCTGGTGCCTGTAATCCTAGCTGCTCGGGAG -GCTGAGGCAGAGAACTGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGAGATCGTGC -CACTGCACTCCAGCCTGGGCGACAGAGTGAGGCTCCGTCTCAAAAAAAATAAATAAATAA -TTCAATGAAATTCCTAAGATCCAGGGCTTTGCAATAAATATGTAAATAAATTTCCAATCT -CCATACTGAAAGTTTAAAAGAAATGCTAACTAATAACTAAAGAAATACAACTTTTCCTCA -GCTTTGCAGCAATCTAGAAACAAAGTGTGTAGACACTACAAAGCACCTTACAAGGAGAAA -CATGTAAGGATGGCATGACTCGCCGGCAGCCCTGGGCTTGTCCACGGTACCCCCATGATG -AACAGTAACTCCACTGTGTAAACGCCCATGAACATAAGATTACAAGACTTTTCCAGTTTA -GACATACCATATTTTCTTTCAGACAATTCTTCAGTTTGTTTACGTAGATCAGCGATACGA -TGATTCCATTTCTCTGAAAACCAAGCAAAAGTTGCTTCTCAATAACACATCCCTATGTCA -GAGCAGCACTAACGTATAATGACTGATGTCATATATTTTACATTCTAACAGTCCATATCA -TTTTACTGCTTTCAAGAAAAAATTTCCCCTTCTTGGTGGTTCTTAGAATTGGTTTAATGG -GAGACTATTAGAGAAGCTGAAAAGCAGGAGGGCAGAAAAGTTCAATCAAATTAAACACAA -TAACAGGGAGGTCACAATGAGGCGGTCTCCAGGGGTCTTTTAGCAAACTTCCTAAAACAT -GTCTCAGCTGTGTGAAAATAGACTTTACAGCAGCCGGGTGCAGTGGTGCAGGCCTGTAAT -CCCAGCACTTTGGCAGCAGAGGCAGGTGGATCACTTTGAGCTCAGGGCAACATAGCCAAA -ACCCCCCTCCCCAGCCCCACCCCCACCCCGTCCCTACCAAAAATACAAAACAGCAGGGCA -TGGTGGCGGGCGCCTGTAGTCCCAGCTACTCAGGAGGCTGAGGCAGGAGAATCACCTGAA -CCCAGGAGGCAGACATTGCAGTGAGCCAAGATCACACCACTGCCAGCCTGGATGACAGAG -CAAGACTCCACCTCAAAAAAAACAAAAACAAAAACACAAGGTTAAGAGGGACCCCCGACC -TTACAGATGCAAGTTTAAGAGGGACCCCTAAGCAAAAAATGCCAACCCTTTTTCTCCCAA -TCATTGAAACACCAGGAGGGTGTAACAGTTTTGCAGCCTAGCTGTAGCAGGCTGATGCCC -CCAAGATGCCCATATCCTAATCCCGGGAACTGGTGAACATGACCTTATATGGCAAAAGGA -GCTTTGCAGATATAATGAAGTTAAGGGTCTTTGGCTTTTGGGGTTGATGTACTCACTCGG -ATCCTTGTAAGAGCAGAGCAGGTGATGGAGAGGGTGGGAGGTGTAGTGACAGAAGCAGGA -AACTCCAGTCATTCGAGACGGGCAGCACAGGCTGAGGAGTGCAGGCCACCTCTACGGCCA -GGAAACAGATTCTCCCGCAGAGCCTCGGAAGCTACCGACCCTGCTCCCACCTTGACTCAG -TAGGACTTACTGTAGAATTCTGGCCTTCAGACCTGTAAGGGAATACATTTTGGTTGTTTT -AAGTCACTAAGTGTGTGGTAATTTGTTGCAGCAGCCACAGGAAACTAGTATTGTAGTGAA -GCCTCAAAACCCCCCTGAAGGGGCTGGGCTCAGTGGCTCATGCCTGTAATCCCAGCACTT -TGGGAGGCCGAGATGGGTGGATCACTTGAGGTCAGGAGTTCGAGACCAGCCCAGCCAACA -TGGTGAAATGCCATCTATACAAAAAATACAAAAACTAGCCGGGCATGGTGGCACATGCCT -GTAATCTCAGCTACTCAGGAGGCTGAGACAGGAGAATTGTTTGAACCCAGGGGGGCGGAG -GTTGCAGTGAACTGAGATTCCACCACTGCACTCCAGCCTGGGTGACAGAGCGACGCTCCA -CCTCGAAAACAAAACAAAACAAAAAAACCCCACCTGAAGGTTTCCAGTTCTGCCAGCACT -CTCCCACCCAACCCCCAGAAACAGACATTCCATTGCTGTGGGCCATGGACAGGCAGAAGG -AAGCACCTCCTCATGGCAGAGGCCTACCCAGGAGAAACCCAAGGGAAGGCACTGCTGGGC -TGGCCCCTCTCTGCCAAGGCCATATTCTTTTTTTTTTTTTTGAGGCCAGTTTCACTCTGT -CTCCCAGACTGGAGTGCAGGGGCACAGTCTCGGCTCACTTCGACCTCTGCCTCCCCAGTT -CAAGTGATTCTCCTGCCTCAGTCTCCTGAGTAGCTGGGATGACAGGAGTGGAGCATGCCT -AGCTAATCTTTGTATTTCTAGTAGAGATGCGGTTTTGCCACGTTGCCAGTCCACCTGTCT -CAGCCCCGCAAAGTGCTGGTATTACAGGAGTGAGCCACTGCACCCAGCATTTGCCAAGAC -CTTTGATGGCAGGCTTTTTCCAGGTGATCAGTCCTTGTCTGGTCTGGCTCTGCCCCACTC -TCCTTCTCACCTAGTTGGAATCCCTAGCTACTTTTCAGTAGAGGAGAGTGTGTACCCCAA -TCCCAGCTTGGTTCAGATCTGCATTTAACTCATGGAACCTGGCTGCTCCCCAGGTCCTGA -AGAAAAAAACGGTCTCTCTGTGGGTATGATAAAGGATGGGCCTGTCCCCAGGACCCTGTG -AGAGGGAAGCCCAATGTCCCACCAGGTTGGCAGGGCTGGGGAAGGGAAAGTGTTATGGCA -GCCCCAAGAAAAAAAAGAGGCAGCAGAGGGAGCAGGACAGCGCTCACATGGAACTCATGC -CACTGCCTGAGGGGGGGGAGGAGTGCACGCCAGTGACGTCAGGGGGCAGAGAGGCGCAGT -TCCAGGGTGGCTTTCCCCCTCACTTCCTGCCATGTTACTCTGATCGCCTCCAGGTGAGCC -TGCCCACTTTGTGCCCAGGGGCCTGTAGAAAACCACAGCTCCCCATGGTTATGGCCCCAG -GAGTGGGGCAGAGCAGGGAGGAGTCCTGGACAGAGGAGAGGCAGGGGCAGGAGGGAGTGG -GCCTCAAACTCCAGGAGGGGGCCCTTCTCATGGGTCCTGCTTTCTGGCTTCTCCTTCCTT -ACCCCTGGGCTGATCACTTGGGGAAGAACTGAGACAAAGTTTCTCGCCCTCAGGCCCAAA -GGGTTTAATTACTGGGCCCTTAGGGAGGTGTGAGCCCCCTGAAAGGATGCAAGGTTTTGT -TTTGTTTTGTTTTTTGAGACAGAGTTTCGCTCCTGTCGCCCAGGCTGGAGTGCAGTGGCG -TGATCTCACCACACTACAACCTGCGCCTCCCAGGTTCAAGTGATTCTCCTGCCTCAGCCT -CTGGAGTAGCTGGGATTACAGGTGGCTGCCACCACGCCTGGCTAATTTTTTGTATTTTTA -GTAGAGACAGGGTTTCGCCATGTTGGGCAGGCTGGTCTTGAACTCCTGACCTCAGGTGAT -CCGACTGGCTCCGCCTCCCAAAGTTCTGGGATCACATGAGCCACTGTGCTTGGCCACGAT -GAAAGGTTTTGTGTGGAGAGCATGTACATGCCTTTCTGGGAAAACAGTCCACAGCGCTTA -TTCTCAGCAGACTTCACGGTGAAAAAAGGTTAGAACTCTTGCTACAGAGCTGTGGAAGCA -GCCAGGTGAGGGGCCTGCCAAGGGCACTCTGGGCACTACCTGGGCACTCTCGAGCCCATC -ATCCCCTAGGCAGGCTGCACTGCTTGGTATTTGCAGAGCTGAGGGGGTGGGGCATGTGGG -GACTGTGAAATCGCCCTGAGATGACCCACAGTCCTCAGCTGGGAAGTGAGCGCTGCATCT -CCTGCAGCGTCCTCCATCCCTAGAGCCATGGGGCCAGGAGAACCGGCCCTTGCAGCAAGT -GAAAAGCCTATTATTGATTCCCTCCCTAGCCATGTAGACAGTGAACCAAGACACTCATAT -CAGGTAAATGCCTTGTTCTCTGTTACCAAGGTAACCAGTAGGCATTCCCAGATACAGCGA -AGGTCCTCACACCAAGATATGCACCTGGCCACCTGAGGAAAGAGAAAGGACTATCTGAGG -GGATGGGGCTGAGCTGGGTGTGGAGTGGTCCTTGTGGGTCTTGGAGAGTGGGAGGGGGAG -CAGCATGAGCCAGGCCTCGAGGCAGAAGGACAACCAGGAGACAGCCTGGAAAAAGTGCTG -GACCCACAAGGGCTCTAGGCTGGCCAGAGGGGAGGTGGGATAGGCTGTAAAGTCCTGAGG -TCTGAAGATTGGCCCTGGCAGGAAGAAACCAGGTAAGGTGGGGTGTTACCTACACCCTCG -GGGCCAGATGCAGGCCAGAGCCAGCCAATTACCAGGCCCTTAGGGAGGTGTGAGCCCCTT -GAAACGATGCAAGGTTTTTTGTTTTTGTTTTGGAGACGGAGTTTCGCTCTTGTCACACAG -GCTGGCACCTTTGCCCAGAGCAGGCACCAAGACTTCTGGCTCTGGGTGTGACCTCAGTCT -GGGTAAAAGCCCCAGCCCCCACCAGCACCACCTATCCCCTAGACTACTTCAGGTGCTGAG -CCCAAGCCAGGGGCAGGAAGCTAAACTGATACCTAGGGTAATCCCAACAAAGTCCCTGGT -TCCCCGCAGCTATGGGGCTGACGGGGAATTACAGCCCAAACCCCAGATGCTGGCTCTCAA -ACTAACACTGAGCCCTCAGTGCCCACAGGGAGATACAATCAGCGCACTTTCCAGATGGGG -AAATGGGATCAGAGAAGTGCAACAGCCTTGCCCAATGCCCCAGACCAGGGCTCCAGGCCC -AGAGTGTTCTTTTGTCACTGTGTTCAGAGGGCAGCAGCTGCTGTGATGTACCCACCTGAG -CCTGGCAGCTTTCTCCAACTTTGGAAGCCCAGGAGCATGGCCCCTGTCCACAGATGCACC -TGGCATGAGGCGTGCCCAGAGGGACAGAGGCAGATGAGTTGCGTCTCCTCCACTGGATTG -TGAGGGCCTAGAAGGAGACAAGGGTCTGCTTGAGAAGGCAGTGAACAGCGAGCAGCCTGA -GGCAGTGCCCCTCTGGATGGATGCGCAGTGCCTGGATGGAACCTGGCTCAGACAGAGCTC -AGTTCTGCAGGTCCCTGAGGCATGGAGAGTTCACAGCTACCAAGTGTAGGAGTCTGGATT -CAAAGCCAACGGCGTGACTCCAAAGTCCCTGCCCTAGCCCCTGGACCACCCTTGCAGGCC -CATCAGATGCCCAGGCCAGCAGCACAGCCGGCCAAGACCAGGGAAACTTGGGGAGCCTCA -GAGCACCCCCAGGTATTCCAACCTAACCCTGGTGCCCCGCCTCTCACCACCCTTCTTCCT -GCTTTTACCTCAACCCCTACACAAAGCCTGGGCCACTTAATGTGGCATCAAACAGACGCC -TCAATAAATCAGTCTAATCTCGAAAAAAAAAAGGCTTAACAGATATACAATTGCACGTTA -GAATGCTAAAGACCATAAACATATAACAACTTAAAGTACATATAAATTCAATATATATCC -AATCATTGTAACTATGACACAGTAGAATATTAAAATACTATTTTCAAAATGTATACAAGC -TTAATGTTCTATGTATTCAAACTGTTTATTCAAAATACAAATCATCAACATAAATTGCCA -CTAATATTCAGTCCCTTCACAGGACATGATTCACTGGGAGTTAATAAATTAGCAGCCGGC -AGGCAGTGACACACCGCAAAAATGAAAACCAAGAGGTGAAATAGTTCTGAAATAAAGGTT -TTAAAGCTAACAGAAATCACTGAATTACTAAGTCATTAGCACTAATTTTGAGCCAACTAA -CTAATTAATATGAGATGATACAATGTCCTATACTTTGGTAAATACAGACTATGTTTAAAC -AATGTCTGTAACGTGACTTGTAAAATGCTCCTGGCTTTACAAAGATGTGATTAAGATGTA -GTAACACATGCTAAACCATTTCCCCCTGCAGAGCATGTGGTAACTTTCATCAGTCACATT -GAGAGTCCAGAAGATAAAGGAAAAGGTCATGGATTTCGCTGAGAACTTACCAGAGTTGAA -CTCCCTCATTTTCCGTTCCCCAGCATTGGCGGGTTCTGGGACTGGTGGCTGTGGTGGCTC -GTTGGTCTTTGTCTCTTAGAAGGTGGGGAATAATCATCATCTTGAAAAAGAAAAAATGGT -CATTACTGAAGGAACCATCTTAGGTTACAGCCACCTCTGGGTCAATTCCCAACATTCAAA -AGCTGAGCAGGGCTTTAAAGCTATCTTATTAATAATTATTTCTGTATTGCGAACTTCAGC -ATACTTTTTTCTAGTTACATTTGAAATGTTATTCTTTTGGGATGTGCTCAAGTGAGTACT -GCTTTTTCCTCTGCCTTGCTTCATTACTTTTTAGTTTCCTTCATTTGAATCATCATTGTA -AGTCTCCCCTTCTCCTCAAATAACTTTCAAATTGCTGCCAAGAACTATGTTCTATCTTAA -GGCTTTTGAGAAAAAACTTTCAATGAAGATAGCCGCCTAAAGTTATACAAATATAGAAGA -AACGGGATAAAATAAAGCTTAGATTGGAAAAAATATTTAAGATTCTACAAAATTCACGCG -TAAACAAGGGAAGCTGAGTAATTGTATGTTCAAATACTTGCAAAACATGTAGGCTTAAAG -AAATAGAGCTGGCCAGGCATGGTGGTTCACGCCTATAATTCCAACAGTTTGGGAGGCCGA -GGCAGGCAGATAACTTGAGGTCAGGAATTCAAGACCAGCCTGGCCAACAGAGTGAAACCC -TCTCTCTACTAAAAATACAAAAATTAGGCCAGGAGTGATGGCTCATGCCTGTGATCCCAG -CACTTTGAGAGGCCGAGGTGGGTAGATCACCTGAGGTCAGGAGTTTGAGACCAGCCTAAC -CAACATAGGGAAACCCCGTCTCTACTAAAACTACAACATTAGCCAGGTGTGGTGGCACAT -GCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCCCTTGAACCCAAAAGGCA -AAGATTGTGGTGAGCCGAGATTGTGCCATTGCACTCCAGCCTGGGCAAAAACAGCGAAAC -TCCGTCTCAAAAAAAAAAAAAAAGAAAAAATTAGCCAGGCGTGAAGTTGCGGTGAGCTGA -GACTGCACCATTGCACTCCAGCCTGGGTAGCAGAGCAAGACCCTGTCTCAAAAAAAAAAA -AAAAAGAGAGAGAGAGAGAAAGAAAGAAAGAGGGCTACATTATTTATGAAACAGGTACTG -TTAACTCAGTCACCAGAAAGCCTGTGTATAAATGAGCAGTGAGATATTCAAGCACAGCAC -ACACACACTTCTCAGGACAGCTGTCGTGAGTGTTCCATGCTCATTTCCTTCTGGATACAT -CAGCAACTCACTCTGCTATGATCCTGCAATACATCTCATGTTAGAATTAGAGACATCTGG -GCCAGGCACAGTGGCTGACGCCTGTAATCCTAACACTTTGGGAAGCCGAGGCAGGCAGAT -CACCTAAGGTCAGGAGTTCGAGACCAGCCTGGCCAACATGGTGAAATGCTGTCTCTACCA -AAAATACAAAAAATTAGCTGGGCATGGTGGCGCGCGCCTGTAATCCCAGCTACTCGGGAG -CCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGTGGAGGTTGCAGTGAGCCGAGATCTTG -CCACTGCACTCCAGCATGGGGGACGGAGCAAGGCTCTGTCAAAAAAAAAAAAAAAAAAAA -CAGAAAAAGAAAAAGAAAAAAGAATTAGAGACATCTGGATCAAATCAGCTGCCAGTCTCG -CAAAGTGTCGGGTAACATCCTATTAAGCTTGCTGCTTACACATCATCTATAAAATACTGA -AAATATCATTTTAAGAAATCTTTTTTTTATTTTGAGACAGAGTTTTGCTCATTGCCCAGG -CTGGAGTGCAATGGTGCGATCTCAGCTCACTGCAATCTCTGCCCCCTGGGTTCAAGCAAT -TCTCCTTCCTCAGCCTCCTGAGTAGCTGGGATTACAGGCATGCACCACCACGCCTGGCTA -ATTTTGTATTTTCAGTTGAGACAGGGTTTCTCCATATTGGTCAGGCTGGTCTCGAACTCC -TGACCTCAGGTGATCCACTGACCTTGGCCTCCCAAAGTGCTGGGATTACAGGTGTGAGCC -ACCATGCCTAGCCAAGAAACCCTTATTTTAAAACAAGCCAGGCGCGGTGGCTCATGCCTA -TAATCCCAGCACTTTGGGAAGCCAAAGCGGGTGGATCACTTGACGTCAGTAGTTTGAGAC -CAGCCTGGGCAACATGTTGTAACCCCATCTCTACTAAAAATATATTTTAAAAATTAGCTG -GGCATGGTGGTGGGCACCTGTAATCCCAGCTTCTCAGGAGGCTGAGGCAGGAGAACCACT -TGAACCTGGGAGGTGGAGGTTGCAGTGAGCGGAGATCACGCCACTGCACTCTAGCCTGGG -TGACAATAGAAAGACTCCATCTCAAAAACAAAACAAAACAAAACAAAACAAAAAACCACT -AAAAAAAAGACTCCATTTCAAAAACAAAACTAAAACCAAAAACACAACACAAATGTAGTA -CACAAATGAAAATAATTACTGTGTTAAACACAGTTTCATAGAAAATAAAAGACCAATCAA -ATACAATAAGCTGCCTTTTTAGATGGGTATGTTATTCTTCTTTCACAGCTAAAGAAACAG -GCTCAGAGAATGTTATTTGATTGGACCGTGTTGCATTTCTGGACAGTGCAGCTGAGATCA -GACTTTGTGTGTAACTCCACTAGCCTACCAGGGTGCCTCTCATAAAGCTAAGAAATGTAA -ATTTGGCCTAATATACAAAGTTGCCAGGGCAGCACTGGGTCAATTCTACATACAGTACTT -CTATGTTCATCAAGGGAAACCTTAAGGGAAAGTGAAAATGCTTCTAGAAGGCGACTGGAC -ACCAGCGCCTTTGCTTGTTGCCTTTGGGCTCTTCTTCTAAGGCCAACAGTGACCTGAAAT -TATTGACTGGCTTTTCAATCAAGTGGACAAAATGGTACCAAGGTCGGCAACATCAGACAA -ATTTACTTGAGGGCCTTATCTATGCGCTTTGAAAGACAAAACTGCTTTTGTAAAGGACAC -TGTATTTCAGAAAAACATAATCATATTAACAAATAATAACACTGTAAAATGCTGATGTGT -TGAATGCTACTTTAGAAAAACATGCTCAAATCTAGGGAAAAAATTTGATACAAAACTACG -TATCAATTATCTAGCTAGCTATCTATCTAGAGACATGCTTTCATTCTATTGCTCAGGATG -GGAAGCAGTGGGATTATCATAGCTCACTGCAGCCTTGAGCTCCTGGCCTCAAGTGATCCT -CCTGCCTCAGTCTCCTAACTAGCTAGGGCCACAGGTGGACACAGTTATGCCTGGGTTTTT -GTTTGTTTGTTTTGTAGAGACAGGGTGTCACTACATTGCCCAGGCTGGTGTCAAACTTTG -GAGTCTCGCTGTGTCGCCCAGGCTGGGGTGCAGTGGTGTGATCTTGGCCCAGTGCAACCT -CTGCCTCCCGGGTTCAAGTAATTCTCCTTTATCAGCCTCCCAGGTAGCTGGGACTACAGG -CATGCGCCACCACGGCCAGCTAATTTTTGTATTTTTTGTAGAGACTGGGTTTCACCATGG -CCAGGCTGGTCTCCAACTCCTGACCTCAGGTGATCCACCCGCCTCGGCCTCCCAAAGTGT -TGGGATTACAGGTGTCAGCCACTGAGCCTGGCGGAGCACTTTATGTTATTAAGTAGCCTA -ACCCAGGTGGGTCGCTGTCCCTCACGCCTGTAATCCCGACAACTCTGATGGCCAAGGTGA -GAAGATTGCTTCAACTCAGGAGTTCGAAACTGGCCCGGGCAACATAGCGAGGCACCCCCC -GACCCCATCTCTAGAAAAAAATACAAAAATTAGGCCAGGTGTCCACCGCGCCCGGCTAAT -TTTTGTATCTTTTGTAGAGACGGGGTTTCGTCATGTTGCCCAGGCTGGTCTCGAACTCCT -GAGCCCAAGCCATCCATCCTCCCGCCTCGGCCTCCCAAAGTGCTGGGATTACAGTAGGGC -CCAGCCAGCCTCATGTTTTATTTAGCAGTCCCTCCCTGTTGCACACCTGGATAGTTTTTT -AAATTTTTTTAGACAGGGTTTACCTCAATCTCGCAGGCTGGAATGCTGTGGTGGGATCAT -AGCTCACTGGAGCCTTGAACCTTTGGGTTCAAGTAGCTGGGGGGCTGAGGTAGGACTACA -GAGATGGGGTTGCGCCATGTTGCTAGGCTGCTCTTGGCCTGAAGGGTCCTCCCGCCTCGG -CCGCGCCAGACATAGTTTTCTATTTTTGACCAACATAAACACTGTGCTGGGTCTGAATTT -TTCAGCTACCCTTCTTCAGCCGGCAACACACAGAACCTGGCGGGGAGGTCACTCTTACCA -GTCCCCACTCTGATGAGAAAACTGCCCAGCTCCAGGCACCATGGCGCCCCAGTGATGTAG -CCGAACACCCGCGCCTCTAACGTCGCCAACGGCCCACCTCTATGGTGTCGGCGAAGACCC -GCCCTTGTGACGTCACGGAAGGCGCACCCTTGTGACGTCACAGGGGACTACCACTCACGC -AGAGCCAATCAGAACTCGCGGTGGGGGCTGCTGGTTCTTCCAGGAGCGCGCATGAGCGGA -CGCTGCCTACTGGTGGCCGGGCGGGATGTAACCGGCTGCTGAGCTGGCAGTTCTGTGTCG -CTAGGCTTCTGCCCGGCCGCCGCCGCACATAAGCCACGAGGAGGAGCTTTACGACTTCCC -GGTCTTCGGCGCCGGGCGCAGCAAGGGCCAGACTCTGCGCTAGCAGGCGCTGCGCGCCAA -CCGGCCGGCACCTGTCGCAGAAGGTGCAACCGATCGCACTGTCGCGCAGAAGCTCCTCAA -TGGCCAGCGCCAGCTGCAGCCCCGGCCGCCCACTCGCCTCATCTGAGCCTGGGTACGTGC -GCTCCACAACGCCTCCCCCAGCCAGGGCCCGGGGATCCCCGGGAGCGTCCCCGGCTACCT -GGCGCCGCTCATCCTGGGTAGGGTCGGCCCCCTGAGGCTGCCCGGCATGAGGGAGTTGCA -CCCCTGAGCTTGACCTCTGACGGTCCTTTGTAATAGCATTAAGTCTTTGAAACTTGTAGC -GGGGTAGAAGGGGCTAGGAAATGAAGAAAACATCTTTTTAAAAATATAAGCAGTCGGCTG -GGCGAGGTGGCCCACACCTGTAATCCCAGCACTTTGGGAGGTCGAGGCGGGTGGATCACG -AGGACAGGAGTTCAAGACCAGCCTGGCCAGCATGGTTTCACTGAAACCCCGTCTCTACTA -AAAACACAAAAATTAGTCGGGCGTGGTGGCAGGTGCCTGTAATCCCAGCTACTCGGGAGG -CTGAGGCAGAGAATTGTTTGAACCCGGGATGCGGAGGTTGCAGTGAGCGGAGATCGCGCC -ACTGCACTCCAGCCTGGGCAACAGACCAAGACTCCGTCTAAACAAACAAATATATGTGTG -TATATATATGCGATCGAGCCCGGGAGGTTGAGATTACAGTGAGCTGAGATTATATAAGCG -ATCGAGCACTGGAGGTTGATGTTACAATGCGCTGAGATTGCGCCATTGCACTCCAGCCTG -TGTAACAGAGGGAGACTCTGTCTCTAAAAAATTATATGCAAGTGAGAGCTTTTCTTCCAG -CACTCATGCTCAGACTGAAGAAAGTAATTGGGCCAGGCCCGGTGGCTCACGCCTTTAATC -CCAGCATTTTGGGAGGCGGAGGCGGAAGTGGGTGGATCACTTGAGCTCAGGAATTCCAGA -CTAGTTTGGGCAACATGGTGGAACCCTTTCTCTACAAAAATACAAAAAATTAGCTGGACA -TGGTGGCACGCGCTTGTAGTCTCCGCAACTTGCCGGGCTTAGGCGGGAGAATCGCTCAGC -TGCAGCCTCGACCTCCAGGGGCAATCCATTTCAGCCTCCCAAAGTGCTGAGATTACAGGA -ATGAGCCATCGTGCCTGGCTTTACACTATATTTTAACACTTTTTTTGAAAATGGAAACTT -TTACAGGCAATTCACTTCCTTCAAACTAATGATAAGGAAGTGATGCTGTTCTGTTCTGTT -TTGTTTTTTGTTTTTGTGGGTTTTTTTTCTTTTTTGAGATGGGGTCTTGCCCAGGTTGGA -GTGAGGTGGTGCAAACAAGGCTCACTGCAGCCTTGACCTTCGGGCTCAAGGAATCCTTCC -CCGTCAGCCTCCCCGGTAGCTAGGACTACAGGTGCATGCTACCACGCTTGGCTAATTCTT -TTTTTGAAATGGAGTCTCACTCTGTCTCCCAGGCTGGAGTGCAGTGGTGCAATCTCGGCT -CACTGCAGGCTGGTCTCAACCTCTGACTTCGGATGGTCCACCCACTTCTGCATCCCAAAG -TGCTGGGATTACAAGTGTGACCCACCGCGCCTGGCGATTTTGCTCATTTTAGATACTAGA -ACTTTTTAATTTAAAATTTTTTTTTCCTGAGATGGAGTCTTACTTTGTCTCCAGGCTGGA -GTGTAGTCGCGTAATCTCGGCTCACTGCAACCTCCACCTCCTGAGTTCAAGCGATTCTCC -TGCCTCAGCCTGCCAGAGTTGCTGGGACTACAGGTGTGCACCACCACACCCAGGAGTTCA -AGGCTGCAGTGAGCCATGATCGTACCACTGCACTCCAGCCTGGGCAACACAGCGAGACCC -TGACTCCACAAATAAATAAATCAACGTCATATGATCTGTACCAGGGTATAGGCAGGTGCT -ATGATCCCCACTTTTCATCCTCAACTCTAAGTTGAGTCATACATCAACCTCTAGTAAAAA -GTGGCATGCTCTCAGTCAAAGGGGTAAGCCCAAACCACGTGGAGAGAATCTTATCTCTTT -TGAGAGCTAATATAAAAAGAATTCCTCCTAGGCATAAAAATATTATGACACCAGTTACTT -AGGCTAAACATGCCTATTATGCTAAGTGAGTTATTAACAATAAATACTTTAACTCTGTGC -CATGTTAATTATCATAATCTGATTTATAATTTGTTTTAACCTTAGGTTATATATACCTTG -AAGCCATTTATATTTTGGTATACTTGTAATAATTACTATACACTGGACTATGTATATTGG -ACTAAACACGGAGAGTCAAAAAAGAGTATGTGGTCAGAGTAGAAATCATGCCCTAGCTTC -CTTCGTGTCTACCTCCTACCTTGAGTAGAAGTGGTAGAAAAAGTAATTACCTAAGATTTT -TTGGATTCTGGTTTGTGGAGAAGCACCCTTATATTTAGGCTGATGGGCGGCAAAATTAGA -AAGTATTTTTTGTGATTTAGAATTTTATACAGAGATGTTCATTGTGATTAATTATTCTTT -GTATTAGCAGATTTTTGCTTTTTATAGCTGCATGATTTCTTGTTTATTATTCATTCATTA -TTGTCTATTAATAAAGAAAAACTTTATTTCACTGAAGCAGTGATATATAATCCAACTTGG -ATTTTTAAATAATGACTGACTTTTTTTCTTTGGGAATACATTACTGTTAAAAATGTAATT -ATTAGATACATTACTTTTAATGAATATAAGTGGTATAATTAGAAGGCTGAAAAGAATCCT -TGGAAACGTGAGTTTAATTTGATAGCTAAGAAACTGAGGACAAGATACTTATTCTTTGTA -GCATATTTTCTAATGTCATTTCATTGTCTCACCAAGAAATACTTGCATAAAGCAAGTTCA -ATTACAGTATCTGTTGAATATTTAAGGTTGAGTAAAGTGGGTGAGTTTAACAGATATTTT -CCCTTATTTCTTTTAGGCAAATCTGGATTGGGAAAGTTGACATTAATCAACTCATTATTC -CTCACAGATTTGTATTCTCCAGAGTATCCAGGTCCTTCTCAGAGAATTAAAAAGCCTGTA -CAGGTCTAGATATTGGTATTTTTAATTGATGATAAGCTGGAATAATATTAATACACACAA -AGCACGTGTTGTAACTTTCATTATGCTTCCTTAGAGGTAAGATGCAAATTTGCCCTTAGC -CAGTGTAAGATGGTAAATATGACTTCATAAAATCAAAAAAACAGAAGAAGTACAGTTAAT -CGAAAGATTATCTTGACTAGAACTTTCCAAATTTGTCCTAAGGATTCTCCTAGAGATGAC -ACTGTGACATAGTAACCAATTCCCCTGGAGTTGTGCTATGTAGTATGATAGTCATTTGCC -ACATGTTTAAATCAATTAAAATTAATTAAATTAAAATGCAATTTCTCATTTGCTCCAGAT -ACATTTCAAGTGCTCAACAGCCACATGTGGCAAGTGGCTGCCATTTTGTGCAGCACATAT -ATGAAGATTTTCATCATTGTAGAAAATTGCATTGGACAGTGTAGAGAAAACATGATTCAT -AGAAAAACTATTGTTATTTAAATACAGTGTTCTATATTAGTCAGTGGGATAATACCATAT -CATAGTTGAATGGCAATAGCAATTCTGTAAGACTCCCAAGCTATATGTGATCTAATTTAC -TGCTTCTCAGTCTTTGCTATGCATTCCAATCCTGGGTATCCTGTTAAATTTATTTCTTCT -AGTAGTTCTGAGATGGGCTGCCTTTCTACATTTCTAACAAGATCCCAGGTGATGCTGATG -CTGCTGGATGGTAGATCACACTTTATAAAGCAAGGGGCTAGACTCTAGATATGCACTTTT -TATTAAATAGTACAGCAGCCTGTAGCCACATGTGGCTATTAATCTTTGAAATGTGGGTAG -TCTGAATTGTGATGTTCTGCAAACATAAAATATGCCACAGATTTCTAAGACTGAGCATGG -AAAAGAAAATCTCCATAATTTTTTATATTGATTGTATACTGCAGTGATAATATTTTGGAT -GTATCAGGTTAAATAAAATTGACTGATTTCACCTTTTTCCTATTTTAAAAGTGGCTACTA -AGAAAATTTTAAATTACTTACATGACCGACATGGTATTTTTATTTGGCAGCGCTGCTCTA -AGCTGTTGATGAAAAATATTGTTGGTGAGCTCTGCTTAGGTAATATATAGGACATGAGCA -GAGAGGAGGCACGTGAACAGTTCTGGCCTGGAGTAGGCTTCATTGAGGCTGTGATGCTTT -TAGCTGGATTTGAAGAAGTGGTAGTGATCATCCCAGTGCACAGGATAGGTGGACAGTCTA -TGTATTCTGAGCAGTAACTCATATATCTCATACTGCAAGACCCCAAAGGAGTAATTTTGT -GAAGTAAATATCTTATTTCTCCTTTTTAATGTTTCTATTTTAGGAATTTTTTTTTTTTTT -AGTAACCTTCATAGGGCTTGAGATTTAAAATTACCTGCAAAATTCTACTCTAAAAACTTG -ATCCTACATGCTTATTTTGTGATAAATATTGGAAATTTTAAACCTAAGCAAGAAAATGAA -CTTTGAACTTTCTTAATTTGGGTATCTATTATGAATACCTTCACTTAAGTATTTATGAAT -TTAGATATGAAAGGTAAAACTAACCACTATCCAAATTAATATACAGTTCATTTCCAGAAC -CCTAGTTTCTTCCATGTGCTCACTTGCATTCAGTATTACAACCCCCAAAGATAAACACCT -TACTGACTGCCTTCTCCATAAATTTGCCTGTTCTTGAATGTTATATACGTATACTTTTTT -GTATCTGTTTTCTTTCAGTGAAGATTATGTCTGTATTATTTACTCATGTTGGGTGTAGTT -GTTTTTTTCATCGTCGTATAATACTCCATTGTGTGAATGTATCAGTATATCCTTTATTAT -TTATTTAAACTGACTTAAATGTTTTTTGACACTTTGGTTATATTTAAGAAGTTGACTTCT -CTAATTTCCTTGTCATGTTTATTTTTAAATATCTTTCTCTTTAAAAGTTGGGATACTATA -ATAAATATTCAGCAAGTATTTTGTGTTTAAATATAAAATCTTGTTATTTGGATTTTAATA -CTTTATATATAGTATTTATATATATAAACATAAACAAAACTAAAGACTCTATGAAAGAAT -CAAATGGATTTTCTATAACTGAAAATTTCAATGACTAAAATTAAGATATTACCAGATAGG -TTTAACAGCAAATTCCATAAAGTTGGTAAGAAAACAAGAATACTCAAAAAATGGAAAGAA -GTAGAAAATAAAAACACTGAGAAGCATAGAATGCAAATTTAGAAAAGAGCTTAAGAGACA -TATCAGACATGGTAAAAGGTTTAACACACATATAATCAAACTTTCCTAGCTCTGTTCACG -GAAAGGGCCTGGGAGCTGCAACACCTCAACAGCAACAAGCACACCTGCTACCTAGAACTT -GGTTTCTAAAAACCATCCTCCTCTAAAAGGAAACAGAGCTCTTTGAAGAAACGGTAATTT -CAAAGCTAGAGCACAGAAAGTATAAGATGAGCCCAGAATATCTTTTTGTACAAGAAAGTA -AGGCAATGCTCAAAGAATGATGGAGACATGCCCAAAAAAAGCAGAGAAGCCAACTTGAAA -AGATTCCAACAGGCCAAATATGGGGCGATTTGAACATCAGAATAAAATGGTGACAGTCAC -AGAATTATAACCCAGTGAAGAAAGGAATTCATGACATCATATTAATATAAATAATAATTG -AATATTGAAATTCGTTAAAGGAAATGAGATATTTATGTAGTCTTAAGGTATCTTCTCACA -AATTATGTATTACTTACAAAGGGGAAAAGTGCACCTTGACGTGAGAATCTTGGCAGAACT -ACTTTAATCAAGAGGTTTAGTTGAGCATTATCAGTAACAGAGTAAATCAAAATCATAAGC -CACTTGATAGATACAATGAGAAAATAAAGCATCACTTCTGTGACACCCTATAAAAAATGA -ATCTAATAATGAGGAAACATGAGAAAAAACCAAACTGAGGGATATTCTACAAATAAATTG -TCCTGTAATCTTCAAAAATTTCAAGGTTATAAAAGTCAAGAAAAACAGACAATCTTTTCC -AAACTCAAGGGAACTAAAGAGGCATGAAATCTAAATGCTTAATTCTGGATTTCATCTTTT -TGATATAAAGAACAGTATTGAGACTATTGATAAAATTTGAGTGGGGTCTGAAGATTCATT -GGTAGTAGTAAGCTCAATTTAATTTCCTCACTTTGATCATTGTACTCTGGTTTTTAGAAT -GTTCTAGTCAACAGGTAATATGAATTAAACTAATCGAGGGTGACAGGGCATTATATCAGC -CACTTATCAACAAACATTTCAGAGAAAAATAGTTCCTTGTATTGTTATTGCAATTTTCTT -TGAGATTGCCCCCTCCGAAACAGTAAGAACTTTCAAAAACAAACAAAGATATCAAGCCAC -AGATTCAAAGTGCTATAAACTCCACGCATGATTAGTTCTCACTCATAGGTGGGAATTGAA -CAATGAGAACACATGGACACAGGAAGGGGAACATCACACACCAGGGCCTGTTGTGGGGTA -GGGGGAGGGGGGAGGGATAACATTAGGAGATATACCTAATGTTAAATAACGAGTTAATGG -GTGCAGCACACCAACATGGCACATGTATACATATGTAACTAAACTGCACATTGTGCACAT -GTACCCTAAAACTTAAAGTATAATAAAAAAAAATCATACCTAGATATATCACAATAAAAC -TTGACCTCAGAGTTTCTAGCTCTCAAGACCAATTCCTCCCATCCTGCCACTAACAGATTT -CTCCAAACATCTCTGCACCTCAGAGTGCAAATACAATCAAACATTTCACTCCATTGATAG -GAAGCATCCTTCACTATCTTCTACCAAGGGCTTCCTCCTTTGGTGCTTCAAAATTTTTTA -TGAAAGGAACATCCATTTTATTCAAAGCACCTCCAAACCTGCAATCCTAAGTTCCAGGCA -ACTCAATCCCAAAAATCCACTGTAGATGCCCAAAGGCTGGGGTGTTCGGTCTTCAACATT -TTTGCCTTTGTGGCTCCCAGTCAAGATAGAGCTGCACCAAGTCCAATTCCATTCCTCATC -ACAGATGATTTTTTCTACTTTAAGATCAGAACTATACAAGCTTCTTGCTTTGTGTCAGCA -TGCTGTTGTACCCATGGGCAAATTCTTAGGTAAGACAAAAACACAGTCCCAAGGGCAGGT -AGTAATTTTTTCAGAAAAAGGTAAGGCAATCATTTATCTCAGTCTGCCCAGGACAGTCCC -AATTTACACATGTATATTCTCCCAATCTGTAGGCTGTCTTTTCATTTTGTTGATTATTTC -ACTTAATTTTTTATTATTTATTTATTTTATAGAGACAGATCTCATTATGTTGCCCAGGGT -GATCCTTGATCTCCTGGCCTCAAGTGATCCTCCAACCTTGGTCTCCCAAAGTGCTGGGAT -TACAGATGTGAACTACCACACCCAGTCAACGTGCAGAAGGTTTTCAGTTTGATGTAGTCT -GATGTAGTCTCATGTATTTATCCTTCTTGTTGTTGCCTGAGCTTTTGGTGTGATATCCAA -AAATATCATTGCCAAGATCAATATCAAGAAACTTTCCCCCTATGTTTCTTACAGAAATTT -TATGGTTTCAGATTTTTCATCCATTTTGAGTATATTTGTGTGTATGATGTAAGATAAGGG -TCCAGTCTCCCCAGTGTTGGATATCCAATTTTCATAACACCATTTATTGAAGAGATTATT -CTTTCTCCACTGTGTTTTCTTGATGTCCTTGTCAAAAATTAGTTGACTTTTATATGCTTG -GGTTTATTTCTGGGCTCTATTCTGTTTCATTGCTTTACATCTCTGTTTTCATGCCAGTGC -CACAGTGTTTTGATTACTATAGCTTTGTAATATAATTTGAAATCAGAATGTGTAATACCT -ATAACTTTGTTTTTTGCTCTAAAGATTTATTTATTTATTTATTTTTGCCATTTCAGGTCT -TTTGTGGTTTCATATGAATTTCAGAATTGTTTTTCCTATTTCTGTGAAAAATGCCATTGA -CATTTTGATAGGGATTGTGTTGAATCTATATATTGCTTTGGATAGTATGGATGTTTTAAC -ACTATTAATTGTCCCAATCCATGAACATGAAATATCTTTCCATTCACTTGTGTCTTCTTC -AATTTCTTTCATCAATGTTTTATAGTTTTCATTGTGCAGATCTTTCACTTACCTGGTTAA -ATTTATTCCTACAATTTCATTCTTTTTGATACTAGGGTAAATTGAATTATTTTCTTGATT -TCTATAAATTATTTCTTATAATACTCATACTTGTCAGGCCTCTGGGCCCAAGCCTGCATG -TATACATCCAGATGGCCTGAAATAACTGAAGAATCACAAAAGAAGTGAAAATGGCCAGTT -CCTGCCTTAACTGGTGACATTACCTTGTGAAATTCCTTCTCCTGGCTCAGAAGCTCCCCC -GCTGAGCACCTTGTGACCCCCGTCCCTGCCCACCAGAGAACAACCCCCTTTGACTGTAAT -TGTCCACTACCCACCCAAATCCTATAAAACAGCCCCACCCGTCTCCCTTCACTGACTCCT -TTTTCAGACTCAGCCTGCCTGCACCCAGGTGAAATAAACAGCCTTGTTGCTCACACAAAG -CCTGTTGGTGGACTCTCTTCACACAGATGCGCGAGACAATACTAACACTAATATTATTTT -GATTCGTCAGATGGAAAAGTAAGGCTTGAAGAGGTTAGAAATAACTTTTCCAAGGTCACA -GAGCTAATTGCCACAACTATAACTCAGCTCTAGTATGTGAACAAAGATTTTTTTATACCA -AACCAAAATTATTTATTTCTACTCCACTATTCTATCATGGTGCATTTTAGGTGCTAATGG -GAAAATCTGCTCTATGATGGTGTCCAATAGACAATTAAAATTCAAATCTGGAAATGAGAT -CTGGACTGAAGATTTTTTTAAAAATTAGCCCTCATCACATGTAGTCAGCTGTAGAAATCC -TTAGCATGGCTGAAATTTTTCATATTAAGACAAGACTAGAACTTGGCCAGGTGTGGTGGC -TCACACCTGTAATCCCAGCACTTTGGGAGGCTGAGGTGGGTGAATCACCTGAGGTCTGGA -GTTTGAGACCAGCTGACCAACATGGTGAAACACCATCTCTACTAAAAATACAAAAAATTA -GCCAGGCGTGGTTGCACATGCCTGTAATCCTAGCTACTTGGGAAGCTGAGGTAGGAGAAT -TGCTTGAACCCAGGAGGTGGAGGTTGCAGCAAGCTGAGATCGTGCCATTGCACTGCAGTC -TGGGCAAAAAAAGCAAAACTCTGAAGAAAGAGAGAGAGAGGGAGAGAGGGAGAGAGAAAG -GAAGAGACGATGAGAGACAGAGAGAAGGAGAGAGAAAGTACAAAAGAACGAATGAACGAA -CAAACTAGAAATCGAGCAGGAACCTTGGAGGACCTATTGCTTAAGGTGTGGGCCAAAGAA -AGTAAGTTAGGGCAAGAGACTAAGGTATGCCAGAGACCCAGGACAAAACACAGTGCAGAG -TGATGTCACAGAGCCAAATGGGAGTGCAAGCTATGGCAAGCCCTCCCAAGTATGTGTGGG -TTAAATGTAATTAAATTCAAAATCTCTCAACCCAAAAATTTTCTCCACAAAGGAAGTAGA -GAAACAAAACAGTTCATTATTGAATAAGCATTAAACCAGAATGTGATGTGTGAATATAAT -GGAATGGAATGGAATGGAATGGAATGGAATGGAATGGAATGGAATGGAGTGGAGTGGAAT -GGACCCGAATGGAATGGAACGGAACGGAATGGAATGGAACGCACTCGAATGGAATGGAAC -GGACATGAATGGAATGGAATGGAACGGACACGAATGGAACGGAACGGAACGGAATGGACT -TGAGTGGGATGGAATGGAATTGAATGGACTCTAATGGAATGGACATGAATGGAATGGAAT -GGACTCAATTGGAATGCAGTTGAATTGAAAGGATCCAAAAGGAATGCAATGGAATGCATT -GGAATGGAATGCAATGGACTTGAATGGGATGGAATGGAATGGAATGGACTCTAATGGAAC -GGAATGGAATGGAACCGAATGGAATGGAATGGACTTGAATGGAATAGAATGGAATGGAAT -GGACTCGAAAGAAATGAAATGGAATGGATTCAAATGGAATGGAATGGACACAAATGGAAC -CAAATGGAATGGAATGGACTCGAATGGAATACAATGGAATTTAATGGAATGGACTCTAAT -GGAATGGAATGGACTAGAATGGAATAGAACGGAATAGGCTCGAATGGTATGGAATGCAAT -GGAATGGACTCGAATGGAATAGAACAGAATAGACTAGAATGGTATGGAATGCAATGTAAT -GGACTCGAATGGAACGGAATGGAATGGACAAGAATTGAATTGAATGGACTGGAATGGAAT -GGAATGGACTCCAATGGAATGTGGTGGGATGGATTCAAATGGAATGGAATGGAATTGAGT -GGATTTGAATTGAATGGAATGGAATGGTATGGAATGGAATGGAATGGAATGAAATGGACT -AGAATGGAATGGAATGGACTCGAATGGAATGGAATGGAATGTACTTGAATTGTATGGAAC -GGAATTGAATGGACTCGAAAGGAATGGAATGGAATGGAATGGAATGGAATGGAATGGAAT -GGACTCGAATGGAATGGAATGGAATGAACTCCAATGGAATGGAATGGACTCGAATAGAAT -GGAATGGAATGGAAAGGACTCGAGTGGGATGGAATGGAGTGGAATGGACTCGAATGGGAT -GGAATGGAATGGAATGGACTCGAATGGAATGGAACCGAAAGGAATGGAACGGAACGGAAC -GGAACGCAATGGAATCGACCCGAATGGAATGGAATGGAATGGAATGGAATGGAATGCAAT -GGAATCGAATGGGATGGAATGTATTGGAATGGACTCGAATGGCATGGACAGGAGTGGACC -CGAATGAAATGGAATGGAATGGAATGGTCTCGAGTGGAATGGGATGGGATGGGATGGGAT -GCGATGGGATGGGATGGGATGGGATGGGATGGGATGGGATGGATTTGAATGGAATAGAAT -GGAATGGAATGGAATGGAATGGAATGGAATGGAATAGACTCGAAAGGATTGGAATGGAAT -GGACTCGAATGGAATGGAATGGACATGAATGGAACGGAATGGAATGGAATGAACTCGAAT -GGAATACAATGGAATTTAATGGAATGGACTCTAATGGAATGGACTTGAATGGAATAGAAT -GGAAGAGACTCGAATGGAATGGAATACAATGGAATTTAATGGAATGGACTCTAATGGAAT -GGACTTGAATGGAATAGAATGGAAGAGACTCGAATGGAATGGAATGCAATGGAATGGACT -CGAATGGAATGGAATGGAATTGACTCAGATGGAATGGAATGGAATGGACTCGAAAGGATT -GGAATGGAATACAATGGAATGGTCTCGAATGGAATGGAATGGAATGGACTCGAATGGAAT -GGACTGCAATGGAATGGACTCAAATGGAATGGAATGGAACTGACTCGAATGGAATTGAAT -GGAATGGACCCGAATGGAATGGAATGGACTGGGCTCAAATGGAATGGAATGGAAAAGAAT -GGAATGGAATAGAATGGACTGGAATGTAATGAGTTTGGAATGGACTTGAATGCAATGGAA -TGGAATGGAATGGAATGGAATGGACTCAAATGGAATAGCATGGAATGGAATGGACTCAAA -TGCATTGGAATGGAATGGACTCGAATGGAATGGAATGGACTCGAATGGAATGGAGTTGAA -TGGACTCATATGGAATGGAATGGCATTGAATGGACTCGAATGGAATAGAATTATAACAGA -ATGGAATGAACCCGAATGGAATGGAATGGAATGGAATGGAATGGAATGGAATGGAATGGA -ATGGAATGAAAGGTGCTCGAATAGAATGGAATGGAATGGAATAGAATGGACTCAAATGGA -ATGGAATATAATGGAATGGGAATGGGAATGGGAATGGAAGGGATGGGATGGGATGGGATG -TAATGGAATGGAATGCAATGGAATGGACACCTATGGAATGCAGTTGAATTGAATGGACCC -GAAAGCAATGGAATGGAATGCAATGTACTCGAATGGAATGGACTCGAATGGAATGGAATG -AACTCGAATGGAATGGAATGGAATGGACTCGAATGGAATGGAATGGAATGCACCCAAATG -GAATTAAATGTAATGGAATGGACTTGAATGAAATGGCAAGAATGGACTCGAATGGAATGG -AATGGAATGGAATCGAATGGAATCGAATGGAATGACATGGAATGGATTCGAATGGAAAGA -CATGGAATGGACTCGATTGGAATGGGTTGGGATGGAATGATCTAGAATGTAATGGAATGG -AATGGACTCAAATGGAATAGAATGGAATAGAATGGACTCGAATATAATGGAATGAAATTG -GCTCGAATGGAATGGAATGGACTTGAATGGAATGGAATGGAATCGAATGGAATGGAATGG -AATGGAATGGAATGGAATGGAATGGAATGGAATGGAATGGACTCGAATGGAATGGAAAGG -AATGGACTCAAATGGAATAGAATTTAATGGAATTACAAACCACAGTGATATAACACACAT -GCATGAAGATTTCTAACATGCCATCCTAAATTAAGTCACTGTATCAGTCAGAGTCCAAGT -ATAGGAAACAGTCACTACCCATGCAAACCTGAAGAGACCTTCATACAAGGGAGCTGAGGC -AGCCGCAGCCTGCAGCTCTGTCTTCTAGTCTTGCAGGCATTCATTTAGTTAGTGGAAGCA -TATCTCCTCCCAGAGCCCAGGCTGCAAGAGTCTGAAATGGAGCTTTTAGCTTTCCAGCCT -CTGTATCAAAAGGGCACACCAGAAAGAGGCTAGAATGAATGGTTGGGCACTAACAAATAT -TTTCACAACCTAAGCCCATACTCGCAGTTGTTTGCTGAACAGACAATCAATAAATCAAAC -AGCCCTTCCATGTAGAAATTAAGAAGGAAACACAACACCAAAACTCATTATTAAATAGCA -TTTTGTATTTGAAAACTCATTATTAAATAGCAAATAAATTGCACTAAAATACAAAATTGT -AGAATTTGTATTCTGGGAAGCCACAGTAACAAATCCCTGTGACAGAACCCACGAAGTAGA -GGTCTCCTGTGGGAATGATGACCGAGGCCCTCGCCGCTGCTCCACCTGCCCCTCCAGGGA -TGCCCTGCTTTTCCAGTTGCCCCTACTCTGATGTGCATCATGGCAGGAAAAAGTGGGCTG -CTGCTTTCCTTTAATGCTTTTTGTCCCACTTTATTTTTTACTTTTGCCTAGTATATCTTT -TCATTCTTTTATTTTCAACTTTTGTAAATCTCTGTTTTAGGTGGGCTTCTTACGTACAAC -TTGGAGTTGGGTTTCACTTTTTGATTCAATCTGAAATCTTTTACTTTTACCAACCTTCAG -GTTATGTGTATAAAGTTATGTGTTTACATGTATAGATACAATGTTTGGTCTTACTTTTAT -GACATGTTTTTGTAGCTTTTTGAAAAAGTTTGTGTTCTCTCTGTAGTTCTTCTGAAATTT -AGAAATGTTTGCACTATTTTGTACTAGGGGTTACTTTTGGAATTTTAACTCTATGTAATT -CCCTCTCCTTCGGAATCCTCATACAACACATCTTAGCCTGTTAGTTTCCTGTTCCACACT -GTGATAAAACTGTCATTCATCTTGCTCCTTCTTCCTTCCATCCCTCTCCTCTACAACTTG -ATTTTAGTGAATAACATCTTACTGCCTCCCTGTGATTATAGGTGAGACAGTCAACAAACC -TCTAACCACCGACCTTTTCTCCTCTGCCCTCCACTCACACTCTGCTCCATCACCCTCAGC -CACACAGCTGACGCTGTAGAGATTCACTGACATCCAGTCTGATGGACACTGTTTCTCCAG -CCGAAACTGCTCATGAGAACAGTGTGTATTCCCTGAGTTCTCACATGATCAATAGTGTTT -GTTTGCAGACTGGATACAAAAGATGGTTTGACTGGACATAAAATTCATGGGCCATCCTTT -CTTCCTGGAGGATCCCATAAGTAAGGATTACTCCACTATCTGAAGAATTTGGAGAAATTT -GAAGCCACCCTGATCTTTTCCCTCCGTAAGAGATGACATGTTTGTTTACCCATTGGGAGG -TTCTTGCTTCATCTTCAGAGTTTAATAATTCCTGTAGGATATGGCACACTCATAACCTGT -TCTCAGTCAACCTTCCCCAGCATAAAATTTGCCCTCTCACAATGTACACTTCCATCTATT -TTTACCTGAGCAGAATTTTCCTGAACATTATCTTTAAATATTTGTTCTGTCCTTTTGTTT -TGTTTTCCTGTTTGAAGATTCCAATGATAAATATGCTGGAACCCCTCTCCCTGTTCTCTT -CAGCTGTAATTTTCTTTCTAGTTCCTTTTAAACTCATGATTACGGTTTCATTCTTATTAA -TTCTCTCATTCGTATTTTTCCATCACCTTTTTTGTGTTTCCCAAAACATCTGTCTTCTCC -TGGGCCCTTCCAATCGCACCTTCACCTCTGTGGTGGTTCTCCTGGCTGCTGCCATCCTTT -CTTCTGCCAACTTGACTTTGTCTCCTGCTGTCTCACTTGGTTGTACAGGTTGAGCATCCC -TAATTCCAAAATCCAGAATCCTCCAAACTCCGGAACTTTTTGAGCATGGACATGATGCCA -CAAGTGGAAAATTCCATACTTGACCTCATGTGATGGGTTGAACAAAATTATTAAAAATAC -TGTATAAAATTACCTTCAGGTTATATGTATAAGGTGTATGTGAAACATACATGAATTTCG -TGTTTAAGCTTGTATCCCAAGTTATCTCATTATGTATACGTAAATATTCCAAAATCTGAA -AAAATCCAAAATCTAAAACACTTCCAGTTCTAAGCATTTGGGATAAGGGATACTCAACCT -CATTAAAATCTCTTTTCTGTTTTGTGGCATTCCTGCACTGGGATCTTCTGCCACAGAACT -GCTTCATGAGTTTCCTGTTTTTTTCATTTATGATGAACTGTCTGGTCATGATTCCATCCT -GCTTCACAGACACATTTCCCACAATTTCCTTAGAGAATATCCATGCAGTGATGGTCACCT -TCTCTAACAGGCATTTCAGAGTGAGGTGGGACGTTCTAGGGCACCTGTTTTGCAGATGCC -CTCAGGGTGGGGGAAGGGCAGCTTCCAGCCTTCCCAGTTCCAGCACTCTCTCCCCCAGCC -GCTACCTGCATGTGAATCCCTGGGAGACCCCACAGCCCATGTCTCTGAGTAAAACTGGAT -CCAGGAAGCCCTTTGCTTTCAGTGGTCCTCCCTGGAACTTCTGCACTCTGCAAGCTGGAG -TTGAACATCTGCGACTCAGCCTCTCAGTGCACAGGGTATGTGGGGCTCGACTTCTAGACC -TGGCCCTGACGAGTGCTTTTGTTAGCCTGAGCCCTTCTGCTCAGTTCCGCCTATACTATC -GCTGCCCAGGCTTAGCTGCTTTTGGTAAGCCTCATGCACATTTTAGAGTCTGTGAATTGC -ATCTGCCTCTTATTTCTCTGAAAATGGAGTTTTTCATCCCTTCCTTCCAATTCTCCTTCC -AGCCTTTCTTGATTTCCAGAATGAGAAATCATTAAGTCATATACTGAGCCACAAATAACA -TTATAAATGTGACAATTACATGATAATCTTTGGGGGGAAAACATTCTGTGATTTCTAACA -TATTTACATAAAAATATCTTACACTAAAACACACCAGTTGAGGGCACTGGCCAGAGATAA -GATTAGGTTAAGGCCAAGCAAAGCTGAGAAGACCATTGTTAAAATTTCAATCCTGTTCCT -TTATCTTTTCAAATTAACTGAATATTGTTATTAAATTTCTTGTTTTAGTGTCGAATAGCA -CCTTTTCCCTGCCTCACTTTAGAATCAATTTAGAGACAAAGGATTCAGGCCAACTGAGGT -CATCAGCATTATCGCTAATAATAGCTGGACTGGCGGATGCGATTCAGATTCACACAACAA -TGGATTTCCTAATCTGAATCCTAGACTGAGATGAAGCCAGCCAGCCGTAAGCATTGCTTA -ATAACCAAAGCCTCCCCAGATAGGCTTCTTGCCCTACAGCACTGAAGACATGAAAGAAAC -AGACCAAAATGTACAAATATCTTTTATTCCTCAAAGGAAAAAGAAGAGTTACACATGCCT -GTTTCTCACCAATAAGAGGGGTCAGGGCAGAGTGAGTCTGGGAGAGAGAGTTCTACCACC -ACGGTTCCCAAAGCATCGTCTAGGGGCCTGTTAGGGGAGCCCGAGGTCTAAACTATTTCC -ACAGTTTCACTAAGATAAGATTTTCCTTTTCCATCCTCACATTCGTTAGTGTGCAGTGAA -GTGCTCCAGAGGCCCCAGCATGCTACATTACAGAAGACTGAACTCAGGAGAGATGAGGAA -TAATCCCCTCCATCACACCAGACACCAGGAGGGTGTGCCAAGGTGTGAGACATACAGTCC -TTACTCTTTTTTTGTTTTGTTTTGTTTTGTGAGACGGAGTTTCACTTTTGTCCCCCAGGC -TGGAGTGCAATGGCCCGATCTCGGCTCACTGCAACCTCTGCTTCCTGGGTTCAAGCGATT -CTCCAGCCTCAGCTTCCCGAGCAGCTGGCATTACAGGTGCATGCCACCATGCCCGGCTAA -TTTTCTGTATGCCTGGCTAAGTTCTGTATTTTTAGTAGAGACAGGTTTCACCATGTTGGC -CGGGCTGGTCTCAAACTCCTGATCTCAGGTGATCCACCCACCTCGGCCTCCCAAAGTGCT -GGGATTATAGGCGTGAGCCACTGCACCCAGCCCAGTCCTTACTTTTAAATAAATGGAGAA -ATATTTTAAAAATTGTTTTAATTTCTAATGTGGCAAACATTAATAGATATAACTCACATG -ACCAAAATCTCTTTGGGGTCCTCAGTAATTTTAAAAAGTGAAAAGGACCCCTGAGACAAC -ATTTGGGTTTGGAACTGCTGCTCCACTAGGGGAAGAGATACCAGAACAGAGAATATGTGT -TCCCTGGGAGATAAGGCCTTCCCGACTACCTCCCCTCCTATCATCGAAATAAGTTTTCTA -CATTTCTTTAATATCATGTTTTAAAATTCCTTTTAAAAGACTGAAATCATCAGCAGAAGG -CACGGGATTAGCTTAGCACAGTCAGTTTAGACTAGTTACCCACAGGGGACTACAGAATGG -ACATCACGAGGCATACATAAGCATAGAGGTGAGAAGGGCCGTGTTCACAGTTGACAAGAT -TACATTTCAGGTTAAACTGGTAACTAAGATAACAGGGAAAAAGACAATTAACAAAGAAAC -TGTAATCGTCCATAAGCCTAATTAGCCATAAAGCAAAGTCTGTTGGGAATTTAATGAACA -TTTGTTAAAAACACAAATATTATAGGAAGTTTTTTATACAGTCATGGGTCGCTTAACAAG -GGGGATACAATCTGATCCGAGAAATGCATTGCTAGGTAATTTCCTCATTGTGTGAACATC -ACAGAGTGTATTACACAACACCTACACAGCTAGGCTACAGACCTATACAACATATTAATG -CACTGAACAGCAACTGTAACATAATGGCAACTATCTGTGTATCTAAATATATCTAAACAT -AGGAAACGTACAGTAAAAAAAGGAAACAATCTTATGTGGCCACTACACTACACGCGGTCG -GTCATTGACCAAAACATCGTTATGTAGTGCATGACTGCATATCTCCTCAAATCTGACAAT -TCTAAACAAGTAAAGATGTGGAAGAATTAGATAAACAGAAAGAAAGTACATCCTTCAAAT -AGAGAATCTGTATTTTTTTCACACATCAATAGAATATTTACAAAAATCAATTATAAAGAA -GGCCACAAAGGAAAACTTAATCATTTCAAAGAATTAGAGATCTTAAAGGCCAAACTCTCT -GGTGGTAATATAATAAAACTAGAATTCAATAAAGTTAAATAAAATCACAGCTATTTGAAA -TTCGAAGTCCACTTCTGAACACCCTTGGATCTGGGAGCAAATTGGCACTGCATGTGTGCC -TGGGCTCCTGAAGGGCCTCACATACATGGGGAAGGGCAGAGAAAGAGAAACAACAACATC -CACTACCTCTATTTTTAAAGTCAGCCTTACTACAAAATACAGAAAGTATTCTTCACTGGG -CAGACCAAATCAACTTTGCTCAATCTTCGCCTTTGGGTTCCTTTAGGTTTATAATGAACT -GTAAGCATTTACTGAGTGATTATTATAAAGGCACCATTTGAAGTACCTGATGCCCTTTTA -ATGCTGTAATGCCCCTGTGAAGTAGGTCTTACTATTATCCCTGCTCTAGAGATGAGAAAA -CTGAGGCAGGGAGAGATGAAGAAGCTGGCCCCAAGGCCACACCACTGAGGAGGGAGGGGC -CAGACCTGGAGAGCAGGGGGATCCCACAATCTGTGCTTGTGCCTTCCTGCTCTGCTGCTT -CCCAGCTAGCGTGTGTGCTGGACACAGCCCTCAGTGATCTCAACTTTGATTATCTAATTT -TAAAAAGACTTCTCAAGTTTATTGTCTTTTACAAAAAAGGGATGTAATCTAGCAAGCCAA -AGCAGAACCAAGCAGACTTTGTAGTTTTCATCAATTTTCTGGACGCTCCAGCCACTTTCC -TCAGGTCCTTTAGCAATGTGTGGACTGCCCGCCCACCGCTGCCCCGAGGTAGGGAAGCAC -CACACTACAACCTCATGCAGGCTGGATTAAAACATGCCCTCCACTTCAGGCTTAGGAACC -AGCGCCCCTCCTACAGCTCACAAGTTGCTCAAGCAGTGGTCTGTGAGAAGTGATTCTATT -TTTGGGGTTGTCCCTTTTCTCTGCTTTTCTTGGGAACCATTTTGACTCTGTCAAATGTTC -ACTGACTTCTAGCACTGGCAGAAAGAACGTCTGCTTTTTTATCTGAAACTGAACTGTTAC -ACAACTTATAATTTTATTTTGGTAAAAGCATTCTTAGTTGCTGTGTTTAGTCATACTCTA -CAAATTATCTTGTTGGTAGGATAAATATGGTGAGAATTAAAGAAAAATGAAGATGGTAGT -GGACATTTGCAGACTATTATCAATACCGGCATTTCAAACTTCCAATATAATTCGGATACT -TGCCTGGAGGACAAACTTTTTTTGGCATGCCGTATAATGAGGAGCCTTATATTCCCAGTG -TGCTCAAACTGCCCTGACACCACCTATCCACCGTCGTCAGCAATCTATGTTCAATGTTTC -TTAAAAACATCAGTTACAAGGTCAAATTTAATTCAACTGAGGTCAGACTCTCAGGGGAGC -TGAGGAGCACTTCCTTCAATGGAAATGGCCATTTCTGAGTGGTGACAACACTGTCATTTC -TTGGACCTTCTTTAACAAATCTGTTCTCAGGAGCATTAACATACTTTGCTAATACATTTT -AATCTGGCATTTTTATGGGGGTAATTATAGGAAATGCCTGGAATTAAATAGCCTACAACC -AATTCTTGGATCAACAACTAGGAAAACTGAAAAATATATATGTAAATATATCTTTTTCTG -TGTAAGAAAAGTCCTGCTAACTTAGGAAATTAGAGGATATCTTTGTGTAGAATCTTTTTA -TAAAGTGGAAATAGGCCAGGCATGGTGGCTAACGCCTGCAATCCCAGCACTTTGGGAGGC -CGAGGCAGCCAGATCACCTGAGGTCAGGAGTTCAAGACCAGCCTGACCCATATGGCAAAA -CCCCCTCTCTACTAAAAATACAAAAATTAGCCAGGTGTGGTGGCAGGTGCCTGAAATCCC -AGCTACTCGGGAAGCTGAGGCAGGAGAATCACTTGAACCCGGGGGGCGGAGATTGCAGTG -GGCCAAGATTACACCACTGCACTCCAGCCTGGGCGACAAAGCGACTCTGTCTCAGAAAAA -TACAAAATAAAAAAATAAAGTGGAAATAACTTCCTCTGCTTCTAACTATGCAGTTTGCTT -GGAAAAAAAAAAAAAAGTAACCTGTAGGTGTAGTACAACTATCAGCACAAATGTAATTAT -CTTAGAGTATCTTAATAGTTCCTACTTCAAGTAGAACTTATGAAGGAGTTTAACTGTGGT -AAAAAAAAAAATAATTGGAGTAACTTAGAAAACATTTATATATACAATAGTTGGTTTGTA -TGCTCAGTCACTCATTCATTTTAGGAATAACAAGTGCCTACTACTTGCCAGGTGCTTGGG -ATATAGCAGGGCCTACTGAATAAATTATTATACAACAGTAAATTAGCATTGGATTGTGTT -GCTTAAAACAACACTCACCAGAGCAAACAAAAGCCTGATTAGCAATATGATCTGAAATTT -TAAAAACAGCCCTTTTCAACAGTTCCATCTAATTTGCCAGGTCATTATTTTATAATGTCA -TATGGGATTGCTGGGTCAAATAGTATTTCTGGTTCTAGATCCTTGAGGAATCACCACACT -GTCTTCCACAATGGTTGAACTTATACTCCCACCAACAGTGTAAAAGCATTCCTATTTCTC -CATGTCCTCTCCAGCATCTGTTGTTTCCTGACTTTTTAATGATAGCCATTCTAACTGGTG -TGAGATGATATCTCATTGTGGTTTTTATTTGCATTTCTCTAATGACCAGAGATGAGCTTT -TTTTCATGTTTGTTGGCTGCATAAATTTCTTCTTTTGAGAAGTGTCTGTTCATATCCTTT -ACCCACTTTTTGATGGGGTTGTTTTTTTCTTGTAAATTTGTTTAAGTTCTTTGTAGATTC -TGGATGTTAGCCCTTTGTCAGATGGATAGATTGCAAAAATTTTCTCCCATTCTGTAGGTT -GCCTCTTCGCTCTGATGATAGTTTCTTTTGCTATGCAGAAGCTCTTTAGTTTAATTAGAT -CCCATTTGTCAATTTTGGCTTTTGTTGCCATTGCTTTCGGTGTTTTAGACATCAAGTCTT -TGCCCGTGCCTATGTCCTGAATGGTATTGCCTAGCTTTTCTTGTAGGGTTTTTATGGTTT -TAGGTCTTATGTTTAAGTCTTTAATCCATCTTGAGTTAATTTTTGTATAAAGGTGTAAGG -AAGTGGTCCAGTTTCAGTTTTTTGCATATGGCTAGCCAGTTTTCCCAACACCATTTATTA -AATAGGGAACCCTTTCCCCATTGCTTGTTTTTCTCAGGTTTGTGAAAGATCAGATGGTTG -TAGATGTGTGGCGTTATTTCTGAGGCCTCTGTTCTGTTCCATTGGTCTATATATCTGTTT -TGGTGCCAGTATCATGCTGTTTTGGTTACTGTAGCCTTGTAATATAGTCTGAAGTCAGGT -AGTATGATGAAAAGATTATAAATCATTCTACTATAAAGACACACGCACACGTATGTTTAT -TGCAGCACTGTTCACAATAGCAAAGACTTGGAACCAACCCAAATGCCCATCAGTGATAGA -CTGGATAAAGAAAATGTGGCACATATACACCATGGAATACTATGCAGTCATAAAAAAGGA -TGAGTTCATGTCCTTTGCAAGGACGTGGATGAAGCTGGAAACCATTATTCTCAGCAAACT -AACACGAGAACAGAAAACCAAACACCACATGTTCTTATTCATAAGTGGGAGCCGAACAAT -GAGAACACATGGGCACAGGGAGGGGAACATCACACACCAGGGCCTGTCGGGGGGTGGGGG -GCTAGGGGACGGATAGCATTAGGAGAAATACCTAATGTAGATGACGGGTTGATGGGTGCA -GCAAACCACCATGGCATGTGTATACCTATGTAACAAACCTGCACATTGAGCATATGTATA -CCAGAACTTAAAAGTATAATTTAAAAAATTTTTTAAAAAGTCATATGATGCATTTAAGAA -AGTCACTTAATTTACATCAGAGGAAAATCAAAGTTTATAGACTTAGGAAATAAAGTCGTA -ATGAAGAAGCTCTTCACGGCTGTCAGGACAGCTACGTTTTTGGTCTCTGTCCTTGATTCC -ATTGTGACCTTCAGCCCATCTCTCTGGGCCCCATTTTCTTGTCTTTACCTCTTGGGTCAT -AAATGGATCTCCATGCAGCTGATATCCCTCTGCCTAAATCCTCCTCAAAAGAAAATCAAA -ATAGTGGCTAACACAGAGTACAGACTGTTCCAAGAGCTTCCTATGATGGAACTAATCTAA -TCTTTATAACAGTGCTCTGAGGTAGATGCTAAAATCTACCAGATACTATGGATGAGATGA -TGAAGTCATATGCTTGAGATCCCTGAGTAAATAAATAAGAAAGAGACAGAATTCCAACAG -CGGCCGTGTGGCTGCAGAGCCTCTCTCCCTCCCTGCCTCACCCTCGAGTCCCCGCCTGGG -AGGGCTCAGGGTCACTCACTAAGCATCTTTCCCATGCGCTGCTGTGAGGCTGCTGCTATT -AACTTGCTACTATGGAGTAGTCATTAGTAGAAATTATGAAAAAATTTGAAAAAAAATCTT -CATATAGCCAGAGATTCTAGCCTGAGATGTCTTTCCTTATTTGCTTATTATTATTTGTAA -AAACAGGGTCTCCCTATGTTGCCCAGGCTGGCCTCAAACTCCTGGGCTCAAGTTATCCTC -CTGCCTCGGCCTCCCAAAATGCTGGGATTGCAGGCATGAGTGACCGCACCTGGCCACCTT -TCCACATTTAAGAGATCCCTGGGATACTGCGAAGCAGGAGTCCATCTCCAGACATGAGGA -GCAGGTGGGCTAAAGGAAACAGGACTGGGGAGTCTTGGAGGGGCAGAGCAATGCCCAGGG -ACACAGAAACTTTTGAATAAAGACAAGAGAGACCGACTCTTCGCCTACATCTAAAGCAAA -TGAAAACATAAAAATAAATGATGGCAAGAAACTAAACTAAAAATACACTACCCCTGAAAG -TATGTGACACTGGATGTACTATCTAATTGGTCTGCCACAGGTAGAGAATGAAGTACTTCA -GATAAGTTAATTTATCAAATAACTAAAATTAGATATATAAACTTTACGATTCTGAAAACT -TTTTTCCTACAGATGTGTGTACTTTAGGAAACACAGCATATTTAACATTTTTATAAATTT -CAGTTGCACACCGTGCAGCTTTCAGGAAGCTTTCACACCGTGCACTGCCCTGCATGCACC -TCCCAAGCCTCGGGCTGTTCATGCCTGGCTGTCAGAAGTCACCTCCTGGCTGCCAGAGGG -GCGAGGGGGCAGGCTGTTCTTCTCAGTGCTATAAGCAAGCCCAGGACTCCAAGGGAATGA -TAACAAATGTGTAAAAACCACAGTCACATTAACCTATAGGCTCAGGACCCAGTTCTACTT -CCTCCAGACAGCTTTTGGGTACTGGTCTCCCTCTCTGTGTTTACAGCCGTCCTGGGTTTG -CTGGGCACCTCCGAGTTCATGGAAGTGCAGCTCCTCACTGCAGTTGGGACACACTCCACT -TTGACAAAGGGGGTGTTATTTTCAGCAGTGGGTGAACAGCAGTGAACAAACCAAGCCCCT -GCTCCTGGGGCTCAACTGGGATGGGGACGCAGACAACTTAAACACGTGACCACTGGCGTA -CCTAAGGGCCAGGGAATGCTGCTGACATGATGGGGGTGGCGAGGCCAAGGTCCCAGCCAG -GTAGGCTTGAGTTGGTATTGCTACAACCTTGTGATCACTGGCAAACAAGATTTCATGGTG -GGAGTGTGACTAGAACTGGATTTCAAAGTTTCTTGAAAGCACTAGTTAGAAAAGACAAGG -TACATTGATCTGCACACAGGAGGTGCTCAGCGACGCCAGCACTGATGGGCTCCTCCTGCC -TTGAGTGAAGAGCATCTGCCCCTGGACAGTGAACAAAAGGTGGGGCCATTTTATGCCTCC -AACAAGACATCTGGCTCAAACTCAACTTCAAAGATTAGAGTAAAAACGAAACTTCCATTC -CAAACTACTTATCTTTATTTTGGCAACTGGAACAATCTGTAATTGAACACTAAATTCTAT -TACTAACTTTTATCCTAAGACTGTGTAGTAATTATTGATTAGTCTCCGTTTAAAGTTGCT -GTTTAGATGGAAAAAATGATTTTACATAAAACATTAGTTGAAAGATACAGGCTGGGCATG -GTGGCTCACACCTGTAATCCCAACACTTTGGGAGGCCGAGGCAGGTGGATCACTTGAGGT -CAGGAGTTCAAGACCAGCCTGGCCAAAATGGCGAAACCCCATCTCTACTAAAAATACAAA -AAAGAATTAGCCAGGCATCGTGGTGCATGCCTGCAATCCCAGCTACTCAGGAGGCTGAGG -TAGGAGAATCACTGGAACCCAGGAAGCAGAGGGTGCAGTGAGCAGAGATCGTGCCACTGC -ACTCCACCCTGGGCAACAGAGTGAGACTCCATCTAAAAAAAAAAAAGATACACATTAAGT -TTTTCACACAAATTCTTAAGGGCAGATATTACTAAATGCCATTAGAAAAAAAGGAAACCT -TTTATCAAGCATTTTTTAAAAATGCTTCTACATTTCTTATTTATAGGTATTCTAATAATA -CTGCGTGACATTACGGACAACTTAGCCTAAATTATGGAAAATCAAATTATTTAGTAGAAC -TGCAAGACAATCCTCTCAGTTGTTGTAGTAAGTGTTGCTATAAACATTTAAAACAGCAAA -AAAATACCAAATACCTGCACAGTATGTATGATAAATGCATATGATAAAGTAAAAAAAAAA -ATAGCACACACTGAAAGAAAGCCAACAGAAGAGGGCACTGGGCATGGGCCAGGGAGGGCA -AGAATTGGGATGGGGACATGGAGGAGCCCAATCCAAGGCAAGACACAGGTTCAGGCTTTA -CCACAGTCACAAAGGCTGCTTCTTGTTTTTGTTTTTAGCAGAAGGTAAGCATGAGCAAAT -TACTTTTTAGAGGTAACTTTGCTGAACTTGTGAAGAATGGTGTGCAAGGTCCAGAGCGAC -TGCAGGAGAGGGAAGGTGGGATTCCCACAGAGCAGGAGCACAGATAAGCCAAGCAAGGCC -CTGCTTGGAAGGCAGCAATCAACAGAGATGCACAGACCTGTGAGGGTGCCGGGACAGCCA -TGCAACAATGCAGCCCTTTTGCTTCCTGAGCTCACCAGTTCCCTCGCTCCACCTCTGAGA -GGTGGTTTGGAGAAACACAGCCCTTCTCAAGAGGGCTGCAAGGTAAGTTTAGTTGGTACA -TGAGTGCACAGCACATTTTAATTTTTATAGTTATGCATTTATTTTATATGTACTAGACAA -ACGACCGACAGAAAATTTACCATTTCACAGGTATTAGTGTTTAGGATGAGGCTAAAGTAG -GTATTTCTGTTTAAAAAAGTAAATTTGAAGAAAAGCTACCCAGCAAATTATAGTAGTATG -TGGTACACAGACAAAAAAAAAATTATGCAGTCGTCCAAATGACTGAAACTGATAAAATGC -TGGTCCTGGTCTATGGATTCCCCCTCTGACAAAGCACAGAATACTCGCACCTTCTCCAGA -GTCAGTGACCAAAGATGAGAGAGCAGGGCACCCAGCACAGAAACCACCAGGAGCCAATGA -CTTCCTCCTGTGCTCCATCCTACTCTCTCACTCACACCAGGAATTAAATCCTTTTATGTA -GACAGATGGTCAAGAATTGCTACTATAAAGCAACTCAGTATGGTCTGAACTATCAGAGAG -CTACATGGAGAAATAGCTACTGCTAAACAGACCTCTCTGCTGATGTTTTTCCCAGCTACT -TAAGTCCTGAAAATTTCCACAAGGCTGAGTCAAATCTGCGTTTCATCATCTATAAGAAAG -GTACCTATCGAGAACACCCTGCTGGCCAGTGTGTAAATATCTAAAGGAGGACTCAGAAAA -CACCGGGGAAGTCCAGCCTGCACGTGGTGGCTGGGCTTCAGTGAAGCATGCAGCACAACA -GGAGTTGTAAGTAGTAGTTACATCAGCAGCCCTGGAAATTCTGCTCAGAACCAAACTGAA -CAAATAACATTATCTAAGGCTTACAATTATTTAACTCCCTAAATTTTCTGTCCTCCCAGT -AGCACTTTCAAATGCCTAAAAGCAATTAAAAGAAACATTTTTCCAATGTCTCACAGAACC -ATTAGAAACACAAAATTAATAGCTTCATAAACTATAGCTTCTATTTTATCCATAATAGAA -TGAAGGTGCATAAACCACATAGTAATTAATCTTTGGACAAAAGCAAACAATAAATGGAAT -ATATGGCTAAGATCCTTTCTTTTTGAGTGTGGCCCAAGATAAAAATTTCTTCCAAAAGGG -TAACATTAATGCAATAAGGCTTTTGTGGAATTCTATTTTGTACGAAATTCCTGTTTTCTA -TTAGCTACTTCTTCCTCTGTGACACAAGCCTCATTCCTTGTGAAAAACACGAAGCAGAAA -ACATTCGTGAAATCATCAGGTAAAGATCCCATGACCGTTCTATCACTGACACAGTATGTA -GGTACATGGTACAACCCCCAAGGGACCACCTTGTGGCATCCTCAGCAACCACAGAGCCAC -AGGGCAGATGAGTGTTTGCTCCCACTGAGGCTCTGCAACCTCTGCCACCAATACTGGAGA -AATCCTCCAACCTCACTGTTTTCTCCTGAACTTGTTCCCTTCTGTTTTTCGATTAATACA -CAGCAAACAGGCACACCTTCAAGCTGCCAAAAGCATCTTAAACGTTGTACACTTACAATC -TTCAAAATATAGTTGTTCAAAAGAGTCATCAAAGTAGTTTTTGAAATAGAACACTTACTT -TGACCACATAATTGAACCTTCGGATATCTTGAATTGCACTTGAGAAGTCTAACCGATTAA -AGGCTTCTCCCAAGGTGCAATAGCCATGCCTCTGGAAGAGCAACACAGAATTTAAAATTA -GTCAATTAGCCAAAAAGAATTGGCAGTTAATGTCAATTAATTGTGCGATTAAAAAAATTT -TTGGCAAAGGACAATTTGTTTTTATTTTGAAGACTGATTTTAGATTTAGATGAGAGTATA -GTAAAATTGTAGCAATGCTAATAATTTAAGCTGTTTATGTATACCTGAGACACCATTAAC -TGACATTTTTTACAACCTGCTGAAGTAATGACAAAGACAAATATTTATTAAATATCTTGC -TGGTTTGTTTTGTTGGGGACAAACTGGGGTGTGGACGATGTTAAAGCTAAGATCATAAAA -AAACTGGATTCATTCTAGGCTACGCAACTAAAAATACATAAATCATCTGATTAACTGCAT -TGTAAGGATGTAGGTGTTACAAATATCTAGTTGAAACACAGGATTTCTCTGCAGGGGAGG -CATGCACTGCCCGAGTTTGAAGTGTAACATGGGATTTCTCTCCAGAGCAGCCATGCACTG -CCCAGGCTGGAAGTATGCTCAACCACAAGGGTCAGGGCTGGGAGAGGCGCTTCGGTAGCA -AGAAGGTGCCTCTGAAAACCAGCATTGGGATGGAGAGGGCTGAAGGCAAGTGCTGGATGT -GACCACGGGCAGCTTTCAGGCTGGGAGCACGGATGCCAAGAACCCAAAACACCAAAAAAA -CTGGTGCTTAGACCCACAGGTCCAAGAACCGAAGGAAGAAAATGAAACAATTTATTTTCA -GTACTGTAAACACTGCTGCTATTCTCTTAGATGTTTTTCTTCCATGATATACCCTTATCC -TGTATTGGTTTGTATAGATTAGCACATTAGGTTTCAGAAGTCATTTTAAACTCCATCTTC -ATCCTCCATATTTGAAATATTTAAAATCTACAGATTTTCAGGTCAAAGTTGTAGAGATAA -GTAAGCTAGAAAACAATAATAGAAAACATGAGACGATTGGTCTCAAATTCCAAACAGGTG -ACTTGAGATGTCCTAGAGAAAGCAGCTGGAGCCATAGCACCTTTGTCTCTAACAGCCGAT -ACACTCAGAGGCTCATGTGCTTCTGTGCGCCAACCCCAATCGCCCTGACGGGTGCACAAC -TCAACTAAATATACTCATTTAAAACATCCAAATATGTTGACTGAGTGCCTGCTATGTGGA -AAACATTTTCCTGGGAACTCTGGGGAAAGGAAACACTCATTTTGATATAGATTATAATCT -GAAATCCATCACAGCTGATATTCCACACGATGGTGTAGCAGACACTTTCCAAGGTCACCA -CCCATCTCACAAAAGGAAATTAAATCTGATTCACAGAGCAGACCACAAAGAGCATGTCTG -GACCTAGAACCACAGCATGTAACCTCGGAAGCAGTGAGACACCAGCCAGCATGGACAAGC -AGCAGGCACTTGCTCTATACCAGGTGAGGGTGTGGAGACATGACGTGGTGCAGGGACACC -AGCACCCAGTCCTAGTTCTGGTCCCTCTCAGCCTTGTTAGGTCCTGGTTCCTAAGATTCC -AGGGAACATCCCCACAGCCTCACAATAAGATCCTCCTTTCCTGCATATGCTAGCTTGGAT -GGGATCCTCTGTTCTGTAATCAGTATGGCAACAGAGCAGATGAAATATTTAATGGTCTTT -CATGAGCACTAAATTTTGTTTTTTACAAACTAGGTTAGATTCTGTCAAATAATCGTCTAA -TGGTGTATTCGAGTGTATATTAAGGATCTGATTCATTCTATACCCACTAACCATAACCAA -ACAGATTAAGTTTTCTTTCTCAGAATCTAATCCTTCAGTTTCTTGGAAGCTGGACTAGTT -TCAGAGCATCTACAAACATTTCTGGAATATTTAACTTACCCTGAAATAACAGACGATAGA -CAGTAATTCCCTAAATTATTTTCCCCAGTTGTTGCAAAATAAAGCAAATGCAGAGTTTCT -AGGACTATAAAAGGAACTCAACTTCCCGGATCCTAGTAAAGAAACAGGAAACAGCTTGAA -GCTCTCTGGTTTGTTTTATGGCTCATGAAAAAGCTTTAGCCCAACTTGGCAAAAGAAAGG -CAGGGAAAGAGTTCATATGGCTCTGCACAAACCCAACCCAATTACTAATTTCATGTTAGC -CACTCTTTATGTGGAATGAGAGGGCTCACAGATGCCCTGCCCTCCAAAACACGCCACAGG -GAGGACACATTCCCATCAGCATCAGGGGTTCATGCTAACACAGAGAAAATGCGTATGACT -GCAGGAGTCCATGCTTGGTTTAAATAGCCCTGCTGTTGACTCAGATATGTACAGGTAGGC -AGGAACCACACACTGTACACATATACCACATGCCACCACACACCATACATCCCACAGACC -AATGTGTGCATAAATACATGCACAACCATACATACACACCATACATACAACACACATACA -CCATACACACAACACACACCAATGTGTGCACAAATACACAGCCACATACCACATGCACAT -GCAAGCACACACAATGGAGAATCACTGCCTCAAAAGCTCCTCATATGCTATTATCTGTCA -GAATGTGAACCATAGATCTGATATTGCAAAAGAAATGTGTTTTATGCAACTTTATTAATA -CATTTATTTAATGTGACTCCATATTCAACAGAAACAATCCAAGATACTCTCTTATTTATA -ATAGAATACTTACTTCTTTTGTGCTTTCTTTATGGACATAGATCCATTTTTCATGATAAA -AACCTAGAATAAAAATTACCTTTGTTTTTAAAATCTGGCAAATCATTTCAAAATGAAGAT -TTTAAAGGAATTTAAATAATTGGACATATTAACAAAATTATCTGACTTACTATATTGACA -AGAAATGCTTTTACTTGGTTGAATGCAAACAGAATTGCTTTGTTTCTTAAATCAGTTTAA -GATATGAACAATGATTTCAGACAGTACCAAGTCCTAGTAACTTAGAAGAAAATTAGTATT -ATTAATGACTGAAGCCATATGAAGACATAAATGATTATAAAATGCAATTACATTACTACA -TTCCTATGTACCCTAATAAAAAGTTCTATTCTTCTGTTGCTGTGTATAGTACTCCATAGA -AACAAATTTTTCAGATAAATCTTAAAAGTTTCAAGAATCACACTAACTGTATTCTCCATG -TGACCCTATCTTCTTCATAAAGTAGTCCCCCCGTATTCACAGTTTCATCTTCTACAGTTT -CAATTACCCACAGTCAGCTTTGGTTTGAAAACATTAAGTGGAAAATTCCAGAAATAAACC -ATTCATAAGTTTTAAATTGTGTGCCATTCTGGGTGGTGTCATGAAATCTCACACCGTCCT -GCTCTGTCCTGCCTGGGATGCAAATCCTCCCTTTGTCAAGCGAGTCCTACACTACCCGCC -CCTTGGTCACTCAGTAGCCGTCTTGGTTATCGGATCACCTGTTGAGATATCACAGTGCTT -GTGTTTAAAGAACCCTTATTGCACTTCATAATAGCCCCAAAGTGCAAGAGCAGTGATGGT -GGCCATCTTGCTATAACTGTTTCATTTTATTATTATTCTCGTTAATCTCTTACTGCACCT -AATTTATAAATTAAACTTTATTATAAGTGTGTATATACAGAAAAAAAAACATAGTATCCA -TAAGGTTTGGTAGTATCCACAGTTTCAGGCATCCACTGGAGGTCTATCCCCTGAGGTAAG -GAAGCCTACTATACATTAACATGTGTCTTGGTAACTCACAGATATGCTGCATGATAGAAC -GCTATGCCCTCTCACAGATAGGTCCCACCTCCAGCCTTCCCCTGCTGCCATCTAACATCC -TAAACTCCAGCTCTGAATGTCTGTCTCCTGCTCTGAATCTTCAGTGACTTCGAAACTCAA -GTCAGGACACCTCTCAGTTTGGCCTCACTGCTCAAGATTGAGCTGAATTCATGACCATAA -TTCAAGCATTCAGATTCATGGGCTGTTTTGTGGGTTTTGCTATCTCTTATTTTGTTTTTG -CACATCTTACCCACTGAAACGTTGGGCTGCAAAAAGTTTGATCACTAAATATGTAGGCAA -TGCTGGATACTGGGCTGTTATTTACATATTTGTATCACCTTTTATTTCATAAGATAGCAT -TGTCAGAGTAATTTAGTATTTCAACATAATCAACAAGTAAAATAAAATTAATGAGAATGA -TCTTACTTTGAGTATTTGTGTCATTTCTAAAATGGTCCTTTTTCCTTTTTTTGGATGCAT -ATTCATGCTCTTCATTATTGACTATTTCTCCATCTTCACTATTTAAGATACTGAAATAAA -GACATATTCTATTAAAATATTTTTTCAGGGAGATCTTCATTTGGCTTTTCTTTTGTAAAA -GGATACAAATACTTCAAAGTGACAGACTGTGGGCTTGAAATCACAGGGGTAATGTCTAAT -ACATTTTTGTTTCATTTTGAGAAATAAGATGTATCCTGGTTCTTTGAGAATATTGTACCA -GAAAGTGCTGAACATGTTTTAGAATCTCTGAAGGGTCTTGATATGCTTATCCAAGGTAGT -TTCAAACATCAAAATGGCTTATTAAAACAGAGATTTTTTTAAAAAACAACTATTAAAACT -CCAGAAAAAAGATGGTAAGAACATGATGATACCCAATACTGACCAATGACTTGATGTGTC -CCTTACCCCATGCTGAGTAACCACTCAACATTTCTGTTTACTCCCTATATGTTTAAGGGT -TTAACTGAAGTTAATTATTACTGCACTGAACATGTTTTTATTAAGCACCAACCACATACA -CTGTTAACACATTTAACTGGAACCAGGTGAAGTGACATGTATATTTTTACTATTTAAATA -CGTTTAATTAAAAGCTGTTCTTTGTGAAACAAGAAAATCAAATCATAAGGCAATAACTAA -ACAATGGGAACACCTTTTACTTTTTAAAAAAATGTCTTCCTTACAGAAAAAAAAAACCTG -TAAATAGTAATCCACATCCTCAAAACTAAAGATGTGTAAAATTTTTATTTTCCACACACT -GATAACAGATTTTCAGTGTAAAGTGAGGAAGGAAGCTCTGTGGAGACAAGCTGGTTGGTG -GAGGCATGCAAGAGTGGTGCTCAAATCCAAGGAACTAAAATTGCTTATTTGCCGGTCATC -GTTCTTTGACAAGAAAATTGTATACAAGCCCCTTTCCACTCACCACTATTCACTTTTAGT -AAAAAACAGCTGACTTTGCCAAATGAGTCACTTTCTCACTGTCAGAACAGACTTAAACAG -CAGTGCCAACAGTTGTAAATCATCAAGACAAGCAAAGCACATTTGAAAAACATACAAACA -ACTGAACTTTTTGTGGCAGACATTATAACAGCAATTTATGGAAATGTGTTGATTTATGGA -AATGTGTTTGTATTTTATATTTAGTCTTACACCAGTTTGTTATCATTGATTGAAATACTG -AATGTAGAAGCTTTAGAATCTAAAAGGGTTTTCTAACGAAAATTACAAACATATCAAAGG -AAAAGCACAAATACAATGTTCTCCAGAAATAGTGTCGCAGAAATAAAGACAGAATATGGA -AGGAGACAGGATTGCTGACTAATCTCATATGTACAGGGAGAACGACACTCCATGCAGCTT -AGCTCCAACATGTGAGCGTGGGACAGAAAAGCAAGGTGAACCTAAAGACATCCCATGGAC -ACACTGAGCTGGAACCAACTCTGCCCATAGGTGGTGGGGCCAGGTTCAGATGCTTGCAGT -AACCGCATCCTCCTGTGAATCTGGGTCTACATGGCTGTGGCTCCCTGGGGGCTACCCACA -CTGTGGATTCCACAGGTGGAGGTGACCTTCTTGGGCACTGCTGGGACACTTCCTGGGCCT -GCCTGGGCAGTGGTAGGGCTCAGAGAACTTCAGCGTTAGGGCCTTGGGGAGTCTATGTCA -GACTTGAGGACCAAGCCTGGGCTCACAAATGACAACTAGGCTACTATTTTTACAAAGTAT -TTTAAATGGGGAAAAAGCCATTATTTTTTGGTTGTGGGTTTTACACTGTCAGGTAAACAA -AAATGTACAAGTAGAGAAGAAAGATGAATGCTTCTGAAATTTAAATTTGACACATTAAAA -TGTTAATAAAGGAGTATTTAATTTATAAATCTTTCTATTCTGCATGTGTCAACTACATTT -CATAGCAATCAACTACATGTCATAGCAAACATGTTCTCTTTTTATAACCTTCAAGACAAA -CATCACCTACTCTGACTTAAAAACAAGGGAACCTGTCCAACAACTTGATTAAAAAATGTC -AAACAACTTCAACAGACACTTCTCCAAAGAAGAGACACAGCAGCCAACAAGCCCATGAAA -AGATGCTCCACATCACGAATTGTTAGGTAAATGCAAATTAACACTACAATGAGATACTAC -CTCACGCTCATTATGAGGCTACTGGCAAATTAAAAAAAAAAAAAGAAAGTTTAACAAGTA -TTGACATGGATGTGGGGAAACTGGATCCTTCGTGCAATGTTGGTGGAAATGGAGGATGGT -ATAGCTACTATAGGAAACAGTATGGAGGTTCTTCAAAAAATTAAACACAGAATTACCATA -TGATCCAGCAATTCCACTTCTGGGTATATATTCAAAAGAACTGAAAGCAGAGAATGAAAG -ATACTTGTATACCCACATTCATAGCAGTATTACTTGCAACAGATAAACATGGAAGCAACC -CACATGTCCATCAGTGGATGAATAGATAAGCAAAATGTGGTGTACACTATACACAATATG -GAATATTATTCAGTCTGAAAAAGGAAATGCTGACACATGCTACAATAGGGCTGAAACTTG -AGGACGTTACGCTGAGATAAGACAGTCACAAAAGGACACATACTGTCTGATTTGACTTAT -GTGAGGTACTCAGAAAAGTCAAATCATACAGACAGAAAACAGAAAGCCAGTTACCAGGTC -TGGGGGTGCTGGAGAATGAAAAGTTAGCGTTTAATGGGGACAGAGTTTCAGTGTGGGAAG -ATGTAAAAGTTCTAGAGAAGGATGGTGGTAATGGTTGCACAATAATGTGAATGTACTTAA -CACCACTGAACTGTACATTTAAAAATGGTTAGGAAGGCAATTTTATGTTATGTGTATTTT -GCTGCAATTAAAGATAAACAGTGTGCAAGAGAGGAGAGGAAGTAGCAGCTTGTCTTGTTC -ATGCTGTCTGAGGTGCATGTCGGAGGGATGGGGTGGGGGCGGGAAGTGTTAAAAACAAAG -AATAGAACGTTATACAACACAAGCGGAAAACACAGGGCACAAACGCACTTGTATAAAACA -CAGAGTTTCCATAAACTTAAAACATGTCTGAATGATGGAGCTAACAGCCCTTAACTCCCC -ACACCCAGGCTGCACCACAGCATATGTCACCCCCTTGCTTGCAAATGTGCCCAAAAGGCA -ATGACATTCCAAGTTTCCTCTGACAAGCCCAAGGACAGGGCATGAGTTTTCCAAGTTCCT -TTCCATTCAAGAAAAGGAAGAGAAGAGAATAGAGAAGAATCAACAAAACAACTCCAAATA -GAAGTAAACGAGAGCCAAGAACGGAACTATTTCTCATAATTAAACCCCAATTTCTATAAA -TTACAATCCTCATTCTAGTGATGACCTATAATAAGATTTGCATTTTCCTCTGATGGTATT -TCCCTTAAGAGATGGATAACAAGGTCTTAATCTTCATCTCCCAGACCACTCTAGGGTTCT -AAGCACAGGCTTTACAGAAATGTGCTGTTATGGGCCATCATCTTCAAATCATTTCCACAC -AAGTCTAGGAAAATAAGACAGGCTAGGATAAGCCTCCAGTTTTTAAAATTGCTAATCAAG -GGCATCAGTTCTTAACTATATTGCTGTAAGATATGTCACAAAACTTTTGTTACCAGTAAG -AAAAATGACCAACATTTGTGAATGATTTAATTTTTAATAATTATTAAAGTACTACACTAC -ACATAATAAAAAATAATACATACTCATAAACTCAACTTCCCTGAGTTGCCAGTAGGAAGC -AACCCTGCCGAGCCCTTGATTTTGGATTTCTGGCCTCCAGAATTGTGAGGACATACATTT -CTGTGGTTTTAAGCCACCGAGTTTGTGGTTATGGAATCCCAGAAAATGAATAAAATTATC -TATCTTTTCAAGCTACTTCAGTTTGATATTGATTATGAAAGGTACATATATGCTATCAAA -CAGAAGAGACTTTAGGGAGAAAAAATCTCGCATAAATGCAACAAGTTGCCATGACTCTAA -GTGCCAAGGTCATATAACATGCAGACTGTGATAATTTCACCAAAACCAAAACAAAGTGGA -ACAAATCCTCAGACACAGTTGCTGATAATTCCCACCCTGGCCTCCTCTGACATTTCCTTT -CGATCAATTTGGCTGCACCTCTTCTGTCAAGCAGGAGCTGGACGACATTTTGGTCAGCTC -CTCCCCAGAAGGGAGCTACAATCTCTGCTCTAACAATCCCCAGTTGTTGTCTTAAGTCAC -ACTGTGTTCATCAATGGCTACCTACTAAACTTAGCTTTTTATCTGTACATTTTCCAATCA -GGTCGTATTATTTTCTCCTGGTAGGCAAATGTTTACGTTTATCCATTTTCCTGATATAAA -GCTACTTCGTATCAGTGTGTTATTAGTCTCTAATTATAAGAAGATAATCCAGAAGAGAAA -GTCCAGTCAATTTTATATAAGTTAAAAAAAAGATGTGAAACCTATTTTCAGAATTAACAT -TTCCTTCCTAAACATCTAACACGACACACTTACGGACTCTTAACACACCCTTATTACATG -AAGGAGCAGCAGAGCAGAGGGCGGCAAGAGCACCAAGGCCAGGTGGAGCCACAGCCAATG -TGGGCCCATCTCACTCCGCAGGGAGAAGCAACTGCACTGTGCACAGAGTGCAATCTGGCA -GAAGGGAAACGCCGTCTTAAAGAGCTTCAGATGCAGCAACCTTGAGGAAGGGCTGTGCCA -GAAAGTCCACCAGATGAGGCCGCAAACCTATCAAAGGGCATCAGACACTCTGTGCACAGG -GTACACAAAACAATGCCTCCCACATTCTGTGACTTCCTGCGCGTGCCACTTGGACCACCA -CACTCCCTACCTGCACCATCTTACCTGGACAGACTAAATCTCAGCCACCTCATGACTAGG -ATATTAACATGGCTTCCAGTTCTATAAATTCCTCCCCCTTAAGAATGCATGTCTGTAAAA -TCAGAAATGATGAAAACTGGACTCGTGAGTGGCTTTGTAGTAGGGATTACAGGTCCAGAA -TAGAATAGGTTCAGTAACATATTTAAGATATTTAAGGGAAAAAATATAAGCCAAAGATTT -AACATCTAAATAGTGACTATCAAGGGTAAAAGTCACACATATTTTTTATGAGTACACACA -AACACAGGAAGTACGGTGACCAGGAGCTGAGGGATGACCCACTAAAGAATAAGCTCCGGA -AACCAAAATGACTAGAGGCAGATGCAAAGGTGAGCTGCAGGTGGTCTGTATTTATCTGTG -GAGCTGCTGGCACATGACGGTGATAAAAGTGCAGCATGCCATGGTTACCAGCTTGGACAA -TGCAGACAAAGAACAACCACCAGAGAAGTGGTAGGGGCGGGCAGAAGATGTGCAGGGGCC -AACTGGGACTGGGGTGTCCATCAGCTAACTGCAGTATCAGGTACTATGGGGAGCCAACCA -AAGAAACTAAGTGTTTGCTATAAAGGCATTAGGATAAAAGTGGAAAAAAAAGAGGAAGAA -AGCCCTCTTAAATACCAAAAGGGTAAAAGCAAATAAAATAGAACAAGGTGGTTCCCTGTT -ATCTGTGATGTAAAAAATGGACTTGGCTCACCTATTAAATGGAAAACAGTCTTGGATTGG -CTCACAAAGCAAAATCAAACACCATACTGCATATAAGATATACAGCTATAAAAGGCTGGG -AAAATATATAGAGAATTTATAGGACTCAGAAAAAAAGTAACTGTCACAGGAAACTTTATA -GCATTAAATACCTATATCAATACAAATTTAAATAATAAAAATAAATTATTTAAACATATA -ACTGAAAAAGCCAGAAAAAGAATAAGTGAACCAAAAGAAAGGGGTGAATTATTACAAATA -AAAGCAGATATTATTAAGTAGAAAAAGAATAGAACTAAGAAGTAAATCCAAAAGCTGGCT -CTCAAGAGAAAATAATCAACCAAAACAAACCACTAGGTATCTGATTAGAAAAAAAAAAAA -ATAAGAAAGTTACAAGTGCTAACAGAAGAAAATTTAAACATTGTAAAAGATAAGGAAAAG -AAAGAGATAGAGAGAAAAACGTGTAGATTAAAAGAGACTTTAAAAACATATCAAATTTTA -AGAATAAAACAACACTAAACTATAGTGTCTAGGGATATACACTTGGTGATAAAACTATAA -AGATTAGGGAAATGATTACCATAAGAGTTTGGGAAGTGGTTATTTTTGGGGAGAGGAAGT -AGGTTATAATAGAAATGGGACATGTGGTGGGCGCTTCTGGGATGATTGATAAAGTTCTAT -TCCTTGACCTGGGTGTGGTTACAAGGATGTTTCCTTTATAAAAATGAAGAAAAACATTAA -AAAATCATTACAGGCAACTTTATAAAACTCTTTGCAGTAAGTTAGAAGTAGATGAAACAT -TTTTTAAAAATATTAAATTTAATGCTATTCCAATACAAAATCAAGTTTTTTTCTTAGAGC -TAAACAAGTTAATTATAAAATGCATTTAAGAACAAGAAGAAACTATCCTAAAATTCATAT -GGAATGAAAAGAGAGCCCAAATAGCCAAAGCAATCCTAAGCAAAAAGAACAAAGCCAGAG -GCATCACACTACTCAACTTCAAACTATACTATACAGCCCCAGTAACCAAAACAGCTTCTG -TACTGGTACAAAAACAGACTCATAGACCAATGAACAGAACAGAAAACTCAGAAATAAAGC -CACACACCTACAACCATCCAATCTTTGACAAGGCCAGCAAAAGCAGCAGTGGAAAAAGAC -CATACTATTCAATATATGGTGTTGGAATAACTGGCTAGCCACATACAGAAGACTGAAGCC -AGACCCCTACCTTTCACCATATACAAAAATTAACTCAAAATATATTAAAGATTTCAATGT -AAGACCTCAAACTGTAAGATCCTGGAAGATAACCTAGGAAATACTCTTCTTGACGTTGGC -CTTGGCAAAGAATTTTTGGCTAAGTTCCCAAAAACGATTGCAACAAAACAAAATTGGCAA -GTAGAATTTAACTAAATGAAAGAGCTTCTGCACAGCAAGAGAAACGTTTGACAGAGAATA -CAGACAACCTACTGAATGAGAGAAACTATTTGCAAACTATGCATCTGACAAAGGCCTAAT -ATCCAGAATCTACAGGGAACTTATGCAAAAAACGTTCACTTTCTGTCTGTGTTCACGTCA -CCAAGAGAATAGAAAGGAAAAGGGAAGAATGCAAAAGTCAAAGACACGTCACCCTCCTTG -AGACAGCCCTCCAGTCCAGGCCAAATCTCAGCCTGCCCTTGGTCCGCTGTGGTTGGGCCT -GCACCCAAGCCATGAGCACACGCAGCAATTGTGGCAGCAGAAGCTTCCTCTGGGCTCAGA -CTCAGGCTGATGCTGCGTCAGGACCTGCCGCGGTCTCGGCTGGGCTTCCTGGGACTCGGT -GGTTGTGGGCTGATTGTAAAGCACGGAATGACTCTTAGAAACTGGGCGTCATTCTTTGTG -GTTTTCCAAGCTTGGTCTCTGATGATACTCCAGGTCTTAGGAGACATGCTGAATATTTAT -TATGCTTACATTCAAGCAACATTAACCCTTAAGGTTGATGTAGCTCCCCGTCTTTTTTTC -CCAGAAGGAGGAGCACTGAAGGAACACTTTTCCAGTATGGATTCTTTCCAGCTCCGAGAA -GCTGGAGGCACACGGATCCCTCGGCCAGCTCTCATCTATGGACGTGCTGTAGTCACAAGG -ACTGTGACTAAGGCTCAGTCCCTGAGGACTGCCTTGGCATGGGCTGCTTTAGGCTGTAAA -CACCCAGTTTTATCCACTTTATGTGAAGAAAGCCAACAAGGGGCATGGAGTGAGTTCCGC -AGGTTTTAGCGGCTGCGGCGGCTGGTGCTCAGTGGGGATGATGGCGGGAAGGCGCCTCCC -TCTGTGGGCCCCGAGGTCTGTGCGGGAATCAGCTCTGCAGCTGTGTCCAGGGGCAGCCGT -AGACCACACACGGCAGGCTCACAGCTCTGTTCCATGAGAACTTTATACACAAAAGCAGAC -GGGCTGGGCTTGGCCTCTGGATCATAATCTGCTGACCCCTGGGTAAGAAATTTTAAATAT -TTACTTATTTCTGTTCAACAGAAGGGGTGATATACTGAGGAGTGAATAATGGGAAAGATC -TGATTCGGCTGTATCAGGAAGGACTGGTGTAAATTCAACTTATTAACTGAATTCACAGTA -TTCGTGTTTTATGCCTTTAGGGGTTAAAAATGGGTCACACACGAGCAGCATGCACTTCAC -TGGCGTGGCAGGGCACCTCAGTGTTTACATGTGTGGTTCCCATGCTTACCAGGGCTGGAG -GCCCCTGTGAGTAGTGAAGTGCATGTGGAGTTCTGGATACTTTTCCTGGCTTTCTCTATT -TGTGTGAGCTTGTGCAGTTAGAGGTTTGGGCTGAATTTGGGTAGAAATGGGTGGCTCACA -GGCTGCAAAAGTTCTGTGGACACTTTTTCCCCCAGCTGATTAATGTTGTAAATATTAGAA -TATTGTTACATAAAAGTCTGGATTTTTAGTTTCTTTCACATTGGAATAGCTGCCAACATT -GGGCCTGCATTCATCTCTCTAGGGCAACGTCGGCTGCAGCTGAGATGGCTGCTCCCCGGT -GGGGTGTGTGCTCGGCCTGCAGTCCCCGCCCTCCGGACTCCATTCGCCTCCACTCTCAGG -TTTGCACCTCGTCATTGTCTTCTAATTTTGCATCCCTGGACTGCGTGACCTACAAGGCTC -TCAGCACAACAAGACTCTATGATTCTGTCTATTGGAACAAAAAGCCAGTGAGGCAAGTGT -ATCATCCTGTTGATGAATTCACAGCATTAACTCTGGGAGTTGGGGACAGTGTGTATTCTT -CCTCCAGACACTCTCTGTTTCTCCTGGATGGAAAGGTTCTGCTACTTGTCCCGTGGTCAG -GCCCAGCCAATGGAACGGAATGGAAGTGACTCTGCCCCTTATTGGCAGAAACTTTAAAAG -CCGCACAACGTTCCTGCACCCTCCCCTCTGCCATGAGCCTGGCAGTGCTCAGGATGGGAA -AATTATCTCACCTGGGCCTGAGGATACAGGAGCTACCCCCAGCCTGCAGTGGAAGAGAAG -CATGGACAAGTGATTAAACTTTGTGTTTTCAAGCCACAGAGGTTTTTTGAAGTTGTTTGC -TACCATGCTTTGTCCCTACAAACACAGTCATGGAGAAGGCCAGTGGCAGAGCCTGAGCCG -TTCGCGCATCTGTTCACCAGTATCCAGAATAACAATAGATTTTTGAAACATTCCTGAGAA -AATTCTGGGAGTTGCATACCGGCCAGTCTTATTCTCTAAAGTTGTTCCTTCTAAAGGGTG -TGATGACCGAAAATTTCAGAAAAGCAAACCACCGCTGAAAGGCAACGTTATTTCTGTTGG -CAGAAGGCGGCCTGAGCAATCTAGATTTTCCACGGTTCACCAACTAGTTTTTAAGGAAAT -ATGGCTGTGAGAGGAATAAAACATGATTCCTACCTTTAAGGAACTCAGAGAAGTGAATTA -AAGGAAGTCACAGATCAGACAACCAACCACACAAAGTTTCTAAGAGCAAACTGTTCAGGT -CGGCAAGTCACTCTTATCCACTGTTTTGCCTTCTAAGGTTTCAGTTACTCTCAGTCAGTC -ATGGTCCAAAAACATTAAATGAAAAATTCCAGAAATAAACAATACACACGTGTTAAATCA -TGTTTCATTCTGAGTAGCTTGATGAAGTCTCATGCCGTCCCACTCAGCCCCACCTGGGGT -GTGACACCTCCCTCTGTCGAGCAGATCCACCCTGTCTATACTACCTGCTTTTCCAGGAGA -TCCACCCTGTCTAGACTACCTGCGTGGCCAGCAGATCCACCCTATCTACACTACCTGCTT -TTCCAGCAGATCCACCCTGTCTACACTACCTGCCTGTCCAGCAGATCAACACTGTCTACA -CTACCTGCTTTTCCAGCAGATCCACACTGTCTACACTACCTGCTTTTCCAGCAGATCCAC -CCCGTCTACACTACCTGCCTGGCCAGCATATCCACCCTGTCTACACTACCTGCTTTTCCA -GTAGATCTGCCCTATCTACAATACCTGCTTGTCCAGCAGAACCACCCTGTCTATACTACC -TGCCTGTCCAGCAGAACCACCCTGTCTATACTACCTGCCTGTCCAGCAGATCCACCCTGT -CTACACTACCTGCCTGGCCAGCAGATCCGCCCTGTCTATACTACCTGCCGCTCCAGCAGA -TCCACCCTGTCTACACTACCTGCCTGTCCAGCAGACCCGCCCTGTCTACACTACCTGCCT -GGTCAGTATATCCACCCTATCTACACTACCTGCCTGGCCAGCATATCCGCCCTGTCTACA -CTACCTCCCAGCCCAGCAGATCCGCCCTGTCTACACTACCTGCCTGGCCAGTAGATCCAC -GCTATCTACACTACCTGCCTGGCCAGCAGATCCACCCTGTCAACACTACCTGCTTGTCCA -GCAGGTCCACACTGTCTACACTACCTGCCTGTCCAGCAGGTGCACCCTATCTACACTACC -TGACTGTCCAGCAGATCCACCCTGTCTACACTACCTGCCTGTCCAAAAGATCCACCCTGT -CTATATTACCTGCCTATACAGCAGAACTACCCTGTCTACACTACCAGCCTCCCCAGCAGA -TCCACCCTGTCTATACTACCTGCCTGGCCAGTAGATGCATCCTGTCTTCACTACCTGCTT -GTCCAGCAGGTCCACCATGTCTACACTGCCTGCCTGGCCAGCAGATCCACCCTGTCTACA -CTACCTGCTTGTCCAGCAGGTCCACCCTGTCTACACTACCTGCCTGCAAAGCAGATCCAC -CCTGTCTACACTACCTGGCTGGCCAGTAGATCCACGCTATCTACACTACCTTCCTGTCCA -GCAGATCCAACCTGTCTATACTACCTGCCTGTCGAGCAGATCCACCCTGTCTATACTACC -TGCCTGTCCAGCAGGTCCACCCTGTCTACACTACCTGCGTGCCCAGCTGATCCGCCCTGT -CTACACTACCTGCTTGTCGAGCAGATCTGCCCTGTCTACACTACCTGCCTGTCCAGCAGA -TCCACCCTGTCTATACTCCGTACCTGGCCAGCAGATCCACGCTATCTACACTACCTGCCT -GTCCAGCAGATCCACACTGTCTACACTACTTGCCTGTCCAGCAGATCCACTCTGTCTACA -CTAACTGCCTGCCCAGCAGATCCACCCTGTCTATACTACTTGCCTGGCCAGTAGATCCAC -GCTATCTACATTCCCTTCCTGTCCAGCAGAGCCACCCTGTCTATACTACCTGCCTTTCGA -GCCAATCCACCCTGTCTATACTACCTGCCTATCCAGCAGGTCCACGCTGTCTACACTACC -TGCTTGCCCAGAAGATCCACACTGTCTACACTACCTGCCTGGCCAGTAGATCCACGGTAT -CTACACTACCTCCCTGGCCAGCAGATTCACCCAGTCTACACTAACTGCTTGTCCAGCAGG -TCCACCCTGTCTACACTACGTGCCTGCCAGCAGATCCAAGCTGTCTACACTACCTGCCTG -GCCAGTAGATCCATGCTATCTCCACTACCTGCCTATCCAACTGATCCACCCTCTCTTTAC -TACCTTCCTGTCCGGCAGATTGACCCTCTCTACTCTACCTGCCTGGCCAGCAGATCCACG -CTATCTACACTACCTGACTTACCAGATCCACCCTGTCTACACTACATGCTTGTCCAGCAG -GTCCACCCTGTCTACACTACCTGCCTCTCCAGAAGATCCACCCTGTCTATACTACCTGCC -TATCCAGCATATCTACCCTGTCTACACTACCTACCTGCCCAGCAGATCCACCCTGTCTTC -ACTACCTACCTAGCGAGCAGATCCACCCTGTCTACTCTACCTGCTTGTCCAGCAGGTCCA -CCCTGTCTACACTACCTGCCTGTCCAGCAAATCCACTCTGTCTACACTACCTGGCTGTCC -AGCAGATCCACCCTGTCTACACTACCTGCCTATCCAGCAGATCCACCCTGTCTATACTAC -CTGCCTGTCTAGCAGATCCACCCTGTCTATACTACCTGCCCATCCAGCAGGTCCACCCTG -TCTACACTACCTCCCTGCCGAGTAGATCCACCCTGTCTACACTACCTGCCTGGCCAGAAG -ATCCACCCTGTCTACACTACCTTCCTTGCCAGTAATGCACGCTATCTACACTACCTGCCT -GGCTAGCAGATCCACGCTGTCTATACTACCTCCCTGTCCAGTAGACCCACCCTGTCTATA -CTACCTCCCTGGCCAGCAGATCCACCCTGTCTATACTACCTGCCTGGCCAGCAGATCCAC -CCTGTCTATACTACCTGACTGGCCAGCAGATCCACCCTGTCTACACTACCTGCCTGCCCA -GAAGATGCGCCATGTCTACACTACCTGCTTGTCCAGCAGATCCACCCTGTCTACACTAGC -TGCCTGTCCAGCATGTCCACCCTATCTACACTACCTGCCTGTCCAGCAGATCCACCCTGT -CTATACTACCTGCCTATCCAGCAGATCTACCCTGTCTACACTACCTGCCTGCTCAGCAGA -TCCACCCTGTCTATACTAACTGCCTGGCCAGCAGATCCACGCTATCTACACTACCTGCCT -GGCGAGCAGATCCACCCTGTCTACACTACCTGCTTGCCCAGCAGGTCCACCCTATCTACA -CTACCTGCCTGCCCAGCAGATCCGCCCTGTCTGTACTACCTGCCTGGCCAGCAGATCCAC -CCTGTCTACACTACCTGCCTGCCCAGCAGATCCACCCTGTCCATACTACCTGCCTGGCCA -GTAGATTCACGCTATCTACTCTACCTGTATGGCCAGCAGATCCACTCTGTCTATACTACC -TGCCTGTCAAGCAGGTCCACCCTGTCTACACTACCTACCTGGCCAGTAGATCCACACTAT -CTACACTACCTGCCTGTCCAGCAGATCCACCCTGTCTATACTACCTAACTGTCGAGCAGA -TGCACCCTGTCTATACTACCTGCCTATCCTGCAGGTCCACCTTGTCTACACTACCTGCCT -GCCCAGCAGATCCACCCTGTCTACACTACCTGCCTGTCCAGCAGACCCGCCCTTTCTATA -CTACCTGCCTGGCCAGCACATCCGCCCTGTCTATACTACCGGCCTGTCCAGCAGATCCAC -TCTGTCTATACTACCTGCCTGTCCAGCAGATCCATCCTGTCTACACTACCTGCCTACCCA -ACAGATCCACCCTGTCTACACTACCTGCCTGGCCAGTAGATCCATGCTATCTACACTACC -TGCCTGGCCGGCAGATCCACTCTGTCTACACTGCCTGCTTGTCCAGCAGGTCCACCCTGT -CTACACTACCTGCCTGCCCAGCAGATCCACCCTGTCTACACTACCTGCCTGGCCAGTAGA -TCCACGCTATCTATACTACCTGGCTGGCCAGCAGATCCACCCTGTCTATACTACCTGCCT -GTCCAGCAGATCCACCCTGTCTCTAATACCTGCCTGTCCAGCAACATTAGTCCTTAAAAA -AAGCAAACACACAAAATCAGTGTCTATTTACAACAGCCAAATATTATGACTACGATTTGA -AATAAATTTGTAGACCCATGTAAATAAATTTTAAAACTCAATGAGGATATAAAAATGACA -TGAATAAAGCCTGAAAATCATATTATTAGAATGGAGGACATAGTGACATAAAACCTCAGT -GACTGTAGACTCAGGGCAACCTAGACTTAAAAGTCCCATGTGGTCTTTTACATGTAAAAA -ATGAGAATTAGTCTAAAAGTCAATTTTGTCTAAATTTTGATTTTTGGTGAGTATACAGTC -AAAATAGTTGTGAAAAGAAAAAAATAAAGTTGTCAAATTTCATGTAACCTATGTTATTTG -GAAATTTAAAATAAGTTATATAAATATTTATAACAATGTTAAACAATTTCATAAGTGGAC -TGAATAAAACATAATATTTTATCATATACAATAGCTCCTGCCTTCCTGAGGAAAACATAA -AATCAAAGGGCGTGAAGGAAGGATTTTGGTTTCACTGCAGAAACATAATAAGACACCGAA -GTGTGTGTTTGTGTGTGCGTACATATATTTAAACTACAGAATATAAAATAGCATCTAATA -TACATCAAAAATGAGTTTCATAGAAAAATTCATTTTACATATATGTCTATAAAATAATAA -AATTTATTCAGCCTCACAATTACTTTGTGAACTGGAAATAACAATGAGTTGTCATTTTAT -CCAAATCTAAAAAAAAACATACATACAGTATCAAGTTCTGGTTAAAGTAGTAGATGTACT -TTACGTGGTACATAAGAGTATCTATACAGTTTGTGGGCTGCATCTTGCTAGAATATATTA -CATTATAAAATGCACCATTTATTTACTCTGCGATCAAACCCCCAACTTGCCCCAAGTGGA -GGAACCCTCAGACATTTGCAGAGGAGTCAGTGTGCTAGTAAGCAGCATTCTTTACAAATC -TATGAACATCAAGGTCTCCTTGGAACAGATGCTCTGTGAACAATTTATAAAACTCCCTCC -TGTTAGACACTTAGGTTGATTCCATTTTTAAATCAATTACTGAATAAAACACACTCCATC -GTGTGGATGAAATGCTACCTTAATTTGTCAAAGCTATCATTTTCTAAACTTTTCTTTTTA -ATTCAAATCATTAATAATTTGTGACCAGATCAATACTGATTCATTGTTTTAAGCTTCAAA -TGCATTATACAGTTGGGCAGAACACATTTCCTCTCATCAATCTTCTTTTCCAGGATTTGT -CAGGTATTCCTGACATTAATTCACTACTAATATGCACAGTTTCTCTAATCATGGTCAACA -AAGATCTGACAGTGCATTGTCCCTAAACGATCCATACTTGCCTCACTGACACCATGTGGC -CCACTTCCCATCTATAATCTATGTCTGGGTGTGAAGCCCTTCCCATATGATCCCCCGAAT -GGAACTTCACAAGTTCGAATTCACTGGGTCACAGTGTGATAGTGTGAAGATGGGAGGACG -TTAAGGGAAGGCTATGGGTGAGTTGGGAAATGTGTTAGGCAGGGTCAGAGATTACCACAT -CCTAAAAACAACACTTAAGGAGGGAGATGACAAAACAATCAATGAATAACATGACTTTTT -CCAGTGAAAGTGCCATATCTAATCCTTTTCCATTTTTGTTCTCTGAGCTTCTTTCTTAGG -GAAGATCCTTCTTGAGAAGCCCCTGCTGAGTATTAGGAAAATGCATTTCAGGACCTCTCA -TCAACACATCCTCTTTCTTTACCACAACCACATATATGGGGGCATAACTCAACATGTGTA -AAAGACAATCTTCTGCTTTTCACTGAACCTCCAGGAATTCAGGACAATAAACGTCTACAT -GGAGACCAACAGGTGAGTTTTTCTGCCCCTTCTTTCATAACACCGTTCTTCCCTAGTGAA -GTCCACACACATCCTTACATGGCAGCTGTGGGTATATCAACTGGTCTGACCCCTTTTAGT -CACAGAGCCTGAAGTCTCTGCTAGTACCTGCTGAGCACAGGGTCATGGGTGAGAATGGGC -AAGTCTTTTTCTTTCTCTGGTTCCTGAACTTCCCAGGCTCTCTCACTTCTGGATCCTGAA -TACCCAAAAACCAAGCTTCCTTCCCAGAACCAACACCTCCTCCTCATTAGAAAGATACCT -TTGTTCTGTGCTTACTTTATAAAGTCTTGCTCTTTCCCTATCCACTGCCTTGTGTCAGTA -TGTGTGTGTCTTGGGGCCGGTGGAAAGGTGAACAGAAGCCAGTAGAGAGTAACCAGCACC -AGCTTCACAGGAATGGCATGACCTTGATACGATAGCGGCAGTTTTCCCTTAACATCCCTG -CCCCCTAAAGACTTCAGATCATATGTCACACTCTTAAGTAACAGCGATTTGTCTTTCACG -GTTTTAATCATATTGATTAAAAGCATTTGTCTTCTCCAGAACATCACATTAAGTCATCAA -AAAATATAAACCTTAAAAAGATGTAATTATTGGAACTGAAAAACATAAAAGGTGAGCTTT -GGAAATATCTTTGAGCAATTTATTCGTTATGAACACATGTAATCTGTTGGAACAAAGTTC -TAGGACAATCCAGGTCATCCTTCAATATTTGCAGAAAACATCACAAAGAAAACTTGATAC -TTATACTTAGTTGGAAACTTTATGCCACAGCCATTAAATACAGAGATCATACAAAGGAAT -AGAGGAAGCTGTTGAATACTAAACTAACTCAAATCATCAATATCCTTACGGAGTGCACAC -TGAATTAATGTAAAAAGCATTTAGTAAACAAAAAGTATTTTCAATATACAATTAAGACTG -AAAAGTATTGAGGCCTCATAAGCTGAACCTGACACAATAAATTTAAAAGGGAAACTAATT -TGGAAATCAGAAAACCACTAAGGAATTTGGGAATTAGGCTTCTGCTGCCCTCTCTGCTAC -TGACGGTCAAGGCCTCCTCATTGTATTCTGTCCTCCATATCTCTGCTGATTCCCATTTTG -TCTATTTCCATTTACCCCACTACTGCTTGCTCAGGTCACTCTCCTTCACTGTCGGTGTTT -GTTCAAATTCCTCAGACCCATCCACTTCCCATCTAAACTTCCCTCCCCTTTTCTCGCTCG -TTGGCTCTACCTCCCTCCTCTCTGTTTTCTCCTCACTCTCCTGCCCCACCTCGACATCCA -CAGCGAGGCAATGAAGAAGCCCCTGCCAAGGAGGAGCCCGCTTCTCAGTGGGACACCGGG -AAGGTAGACACCCAACAGTCACCGCTAGTGGGAGGCGATTGTGCAGAAGCACGAGGGTTG -TTACAGGATCGGGCAGGTCCCCTACCCCAGTCTCGGACTCAGGGTCCTGTCTGAGGCGGC -CACCCCGAAGCGTGGGGTTTGCGGAGACGTAGGGCCTGGCGGAGGGAAGGACGGGGAAGC -ATCTCAGGGAGGACTGGCGTCTGCCGAATCCCAGGGCTGCCCTGAGGGGCCAAGAGGGGC -GAGGGTGGGGACGATGGAAGACAAGCCACATGCCGAATGGGGACCTGAGGCCGCGCGCGA -TAGGATGGGCGGACGGTGAAGAGAACTAGGGTGGAAGGGCCGGACAGGGGCGACCTCAGT -GACGGAACCGGACACAGACGCAGATCTGGCAGCTGAGCGACAGGCTTCGGAGCATTTCCG -GGCGTCGCGGGACTCCCCGCCGACAGGAGGGCGGTTGCCGAGCCTGTGACATCCGCGGAG -ACCAGCAGACCCCGGGTGTGGAGGACGCCGCAGGGAGGGGACTGCGTGGCTGGGTTTGGC -CACAAAAAGCGGAGGGCACTCACCCGAGCGGACCTTGGCTCCGGATAATCCGTTTCCGGG -TCAACAAAAAACGTCGCGCGAGGGGCGGGGCGCGTACGTGCAGGGAGGGGAGGCAGAGAA -AAAGGCGGGGCCGGGCCGGGCCGGGGCGGGGTCTCGGGCAGGGGCGGGGAGCTTACCGAC -CTCCCGCCCCCGCTGCGCGCGTTTCTGGCCCTGCCAGTGTCTCCGCCGGTTGAAAGCGCG -TGTCTGCGTCGGGTTCTGTTGGAGTGCGTTCGGTGCGCCGTGGGTCCGCGCTGCTTCCAC -CCAACTTCCTGTTAGGTAAGAGGCGCGTGAGGCTCCTGTGCCGGGGGCGGTGCTGCTCCC -GAGTCGGCGCGCGGCGGGGACGCGAGTCCGTAGGTGCTGGCGGGAGCGAGAGTCGGGTGG -GGACCCTCGCGAGCCCGCACTCCGCCTCTGGGTAGCAGCCTCTTCGGCCCCACACGGCGT -GACGCGCGCTCGGGCTCCGCGTTCGCGTCGAGGCAGAGGCGTAGTAGGGGTCGGGCCCAG -GGCTGGAGGGGCCGGGACCGGGCGGGGTGCCGCCCTGGACACCGCGCCGGCAGCTGTTCC -GCGCGGGTTCATGTCATTCCTATTTTCAACCTGTCCTGCTCCGCACCTGAGATGATTTAT -AAATTCGGTACCTTTGGGACAGGCGTGGATGACATCCCATAATTTACTTCGTTATTAATT -TCTAAATGTAATACATACCACTCTCTAAAAGTATTTTTTAATTTGAAATATATTTGTATA -TATGTACATATATATTTATTTATTTCTGAATTTTGTCTCCAGTACATATAATGAGGCTTG -TAAAGTGGATAGTGTTCAGGACATAGGTGGATTTTGCTTTTAAGTAGTAAAGACTTAATT -GGTGACTTACTGGGGCTATTTGATAAGGATTTTTTTTTTTAAATGAACATTAAAAACAGT -GAAATTGTATTTCCGGATTTCATTAGCTTCATTTATATCTTAATTGGTGAAAACTGTAAG -TTAATAACTCATTTTTATTTCCTTTGGAGATTCTTAAGTTTGTGCTACCAATGATTATTT -CCAAAAAAAGGCACACTTCTGGTTTTCCCAGAACTAATGCTAGCTTCTCAATCTTTTGAG -TTTACTTGATATTAATGTTTGACCTCAAATCATGTCACATTTTTGAAGAAAACTTTCTCT -TAGCCAGTGGAACATAAACCACCCTGGAGTTCATATAGAGGAGGGGTTCAAATGCCTCTG -ATAGTGTCGTGTTAAAACTCATGGCCAAACCCAAGGTCACATAGCTTTCTTTCCATGTTT -TCCTCTAGAATTTGTATAGTTTTGTCATTATAAAATGGGTCTTGTCCTAGACCCCAAGAA -CAGGTTTTTGGATTTCACATGGGAAAGACCTTTTGGCAAGTCACAGAGTATAGTGAAGTT -AAGATAGTTTATTAGCAACTACTCAGCTACATAGCAGGGCGTCCTCAGAAAGCAAGAGGA -GGAATGCACCTGTTGTAAACATATAATTTTTTTTTGAAACAGTTTCTCTCCTGTCACAAT -GGCATGATCTCGGCTCACTGCGACCTCTGCTTCCTGGGTTCAAGGATTCTCCTGCCTCAG -CCTCCCAAGTAGCTGGGATTACAGGTGCGTGCCAATATACCCGGCTAATTTTTTGTATTT -TTGGTAGAGACTGGGCTTCACCATGTTGGTCAGGCTGGTCTGGAACTCCTGGCCTCAAGT -GATCTGCCTGCCTCGGCTTCCCAAAGTGCTGGGATAACAGGCATGAGCCACCCGGCGCCC -GGGCTTAATGTTTGTTTATATAGGTTATTAAGAATCAGTTTGTGACAGGCTATTAGTATT -GTTACTTCTCTTTGTTACTGTCGATTTTAACATCAATTTATGTGTGTACTATTACCTTTA -AAGTAAAACTTATTTTTAAACTAAGAATGCTGAGTGGTGTGCTGTGTGGGTGTACTGTGC -TGGTGTTCTATGCAGGTGTATTATGCATGTGTGCTGTGAAAGTGTATTGTGGGGGTATAT -TATGTAGGTGTGCCATGCAGGTGTATTGTACAGGTGTGCTGTATAGGGGTGGTATGCAGG -TATATTGTGCAGGTGTGCTGTGTAGGTGTATTATATGGGCATGCAGTACAGGTGTGCAGC -ATCTGAGCTCCGTCTTCACCTTAATCCCGAACACTCTTTTCACCTCTCACCTGCACTGCA -GTGCTGTTTCCTGGATCACACTTTTTTGTTTGTTTGTTTAATTCCTCCAGGAGAATGAGT -GTATAGGAAATAAGGATTTCTCTTCACATTTTACTTGACTAACAGTTTCTCTGGTTATAG -AATATATTTTGGATTTAAAGCTCTCTCTGAATTTTGAAAACACTGTTTCATTTTCCGCTT -GCCTCCTATGTTGTTCTAGAGAAGCTCAATCGCAATCTCGTCCCCCATCCTCAAGCGATA -CACTTCTTTTTTCTTTATTATCTTGAAGCATTCAGGGTCTTTTCTTCATTTTTGGCTTTC -TGAAATTGCAGGACAATATGATGTAGGTTCGTTTTTATCTCTGTGCTAGCTCTTTTCATT -TGGAAACCTGTGTTGCGTTCTGAATGCTGTGGTCTGAAAGTGTACCTTCAAATTCATATG -TTCACACTTAATGGCCAAGGTGATAGTATTGAGAGGTGGGGCCTGAAGGACGTGGCTAAG -TCACAAGGGCAGAGCCTTCACAGTGGGATCAGTGCCCTTAAGGAAGGGCTGAGGGCCTGG -GTTTGCCTTTTTACCTTTTCACCTCCTGCCGCGTGAGGGCCCAGCCACAAGGTACCATCT -GGGAAGCAGAGTCCCAACCCTTGCCAGACACTGAGCCCACTGGTGCTTTATCTTGGACTC -CCAGCCTCCAGAACTGTGAGAGATAAATTTCTGTTTTTTATAAAGTACTCAGTCTCCTGT -ATTTTGTTGGAGCAGTACAAATGGAGTAAAACACTAAGACATTTTCTGGAATTCTTTGAT -TGATAATTTTTTCTTCTCAGTCTTTTATCTTGTCTCTTCCTTGAACACATTATTTCTGGT -GTTGAACATTCCAGACCACTTCTCCAATTTTCTTATACTTTTTTCTCCTATTTTTCACCT -TTTAGATCTCTTTTTGTTGTTGATTTACTTTCTGTGAGGTTTACCAACTTTATCTAGTAC -AAGTTTTATGGAATTTAAAAATTGTTTCAGAGTTTAAGTTCCCAGATCCTCTTTTTTTAA -CTGTTCATTTTTCATGACTTCCAGTTCTTTAGTGGTGACGTATCTTTTCTCTCTGAAGAC -AGTATTTACAGTTACTGGAATTCCTTCCTGCTCTCCACCTGTCTTTGGTCTGTTTTCCTT -TTCCCGTTTTGATCTCTGTCCTTCATGGTGCATCCTCCTGTTGACTCCTGACCATCTGTT -CACATGGGGCTGCTGTGGGGTGACCGGGCCACGCAGTCTCCCTTGGCAGCTCTCAGCTGT -CTGTATCCGTCAGCATTTTCTCTTGGTCTGGTCAGGTTTTCCCAGAGGGGACAGTCCGTT -CTCCAGCCTGGGACAGAGGTCAGGGACACATGTGCTCCCTCCCTGGGTTGGCTCTTTATA -TGGTGAGTGGCAACTGGTTTTGGACCTCTCTCTTGCAGGCTGGGTCTGTGGGATGTAATT -AGAAAGCAACTTTATTTCTATTCACTTACATTTATTCATTGGAGGAGGAGTTTCTCTTTC -CTAGGGTACACGTGGACATGCCTATGACTTTTCTGCTTTGTCTTATGTTTAAAAATGTCC -TTCAGTCATTGCAGGTCACAAGCAGGCTATCAGCTCAGTAATTAAAATAATTCGGTTCTT -CATAGTGAATGTAATTCTAAATTAGATTTTAAGTTGTAACTCCCTGCTTCAGCAATGGTG -ATGGGGCCTAGAAACCAGAGCACCTGAGCTCCATCCTACAGGGGGCCATACCGGGATCTT -TCCATTTTCAGAGGCTTCTCTCTGACAGTGAAGTGTGATGACAGACTTGGGGGCAGGGCA -ATGGCTAGCTTCTGAAAGCCGCTGGCACTTTAGTGATAAATTTAAATTAAGTGACGGGTA -GTGAGGTGTTTGTCAAGGAAAGTGCCGTCCAAATGCTAAATACTGATTATTTCTGCAGCA -GTGACTGCAATACCTCACTCAATCTCTGTCTTTCTTGAAGAAGTCATAAATAAACACGAT -GAATCTATGTAGAAGCGGTAAGTCAGAAAAATCTGTGTGTTTCATTACATAAACAACGGT -TTATCATTAATTGACAGGCTTGGATTGGGAGTTGTTAATGAAACTGATGAGATGTTGGAC -AGATGAGCTCCCTCTTATTTCGAAGAGCTTATCTAGGGCTGAGTCATGGGACCTGATAGC -GTCTTGTGGTGCTGTCTTCTTGTAGATATATCCGTGTTTTAGAGGATTTAGTTTTTTAAA -ATTTCTCTTAGAATGTGAATTTTACAAAAAAGCACTTCCCAAATGGATGATTATTTGAAA -AATGAATTGTCAGACAAAACTGACACATCAGTTATGGAGAAAACCCTTCAAGAACTGGCT -TTAAATGTGTTTTAGTGGGAGCCACAGTGTGGAGAGAAACAGAAGAGGGAGGAGAGGGCG -CCCCTTGTTTCTTCTCTCCACAGCCAGGCCTTCGCCACCTTTCTCAGTGTCTTCAAGAAT -AAAATGCCTCCGTTGTTGGTTTTAGCTGCTTTTCTCCCTCGGGGTAGGTAAAGTGGTTCC -AAAACGACAAGCATCCTGTAAAGTCGGAAGAGCTGTGTCAACATTAAGCTGCGTGACTTT -GGCTATGAGGGAAAAAAGGCTGGTGAGTGCAGAGAAGACAGAGCTGTGGCAGGGCTCCTC -CCGCCAAGTCGCCATGGAGAGGGGCTGTGAGGTGTCCTTAAACGGCCTGGTCTCCAGGGT -GACTCAGGAAGGGCTGAGAGTGGTCAGCTCCCTCACCTGCTAAACCCGCAGCGCCCCGCT -CAGCACACACCCTCCACTCTCCAACCTTGCCCAAGTGCTGGTCCGTCACGGCACCAGGAC -AGGGCATGGAGACTTGGGCTGATTCTTTTCTCTCCCTTCCTCCCTCTTTTTTTTCTTCTC -TCACTCCTCCTTTTCCTTTCCTGCTGTTTCCTGCTCTCCTGTTTCTGTCCTGCAGTGTCT -GGAGCTCCAGAGAGGCTGGCCCTGGGGTGGGGTCCACATGGACATGGGCGTAAGCAGGTT -TGATGGTCATGGGCATAGGCAGGTTCGATGGCCAGAGTTCTTTCAGCTCACAGTAAGTTT -TGTTTTGTTTTGTTTTGTTTTGTTTTGTTTTGTTTTGTTTTAGATGGAGTCTTGCTTTGT -CGCCCAGGCTGTAGTGCAGTGGCGTGATCTTGGCTCACTGCAGCCTCCACCTTAGAGCAA -TCCTCTTGCCTCATCCTCCCGGGTAGTTGGGACTACATGTGCATGCCACATGCCTGGCTA -ATTTTTGTATTTTTAGTAGAGACACGGTTTCACCATGTTGGCCAGGCTGGTGTCCAACTC -CTGACCTCAGGTGATCCATCCGCCTCAGCCTCCCAAAGTGCCGGGATTACAGGTATGAGC -CACTGCACCTGGCCTCAGCTGACAGTAGGTTTTAGAGCCAGATATTTACACACTAACTTG -CCAGAAACATATATGACTTTATTATTCTAATTGATTTTAAGAGATATTATGAACTCAAAT -CCAAAGTTACGTCCCACCTATCATGACAATTTCATTAAGGAAAAAGTCAAACCATTTTGG -AAATGATTTAAGTGAGCAACTTGGAAAAATTTTCTACATTCCTAACTTACTTTCCAGGGG -ATCGTTCCTGACTTAACATCTATCAGGTGTCTTAGCTTAGCTCTCTTTTTACTTCAGGTT -TTTCTTGCCTCCTCAGTGTGCTGGGAGTCCCACTCCACTCAAATGCCCTCAGGTCTAATA -ATTAACTTCATTGCAGGCTCCTGGCAGGCCTGGGTGGGCGGCAGCTGCATTGTGCTCCTG -AAGAAGATTTAAGTTGGGTTTGGTGAACTGGTAGAATTTGCATTTTGCTGTTTCTTTCCC -TCTCCCAGAATTTGTACCTTTAAATAGGTTTTTTAGTGTCATTAAGTATATCAAAAGGAA -ACCCAGTGGGGCAAATTGGCCGGGCTCCATAGAGGTGGCCTTGTCTAAGCCTTTCATCTT -ATCGATAAGGAAAGACAGGACCAGAGAAGTCGCCGACTGTCCCTGGTCCCACTGCTTGGT -TTGGGGCAATTTCCTGAAAATAATATCCAAGATGCAAAGCATATGGCTCTGGTGAGACAT -GTGTGAGGAGCTGAGAATGAGACGGCTGAGTGTCGGGGGCAGATCACGAAGGGCTGCGCT -CACCATCAGGAGGTCTGGACTTCGCTGTGAAAGACACAGGCCCTCATGTACGTCCAGGAT -GCGGTGACAGCGAGGCTTGCAGGAGACAGGTCCCTGCTGTGTGGGGGTGAAGCTGGAGGC -AAGATGATGCCTGGAGCTAAGAGATGGTCACAGGAAATCCGGCAAGAATTAACGAGGACT -GGACAGTGACAGGCAGGCCAAAGAGTGAGAGGAACTTCACTGGCAAGAGCCAACAGGGCT -TGTTGATTTAGGAGAGGAGACAAAGGACTGAGGGGTTTGGGGGCTGGGGCCTGGGAGGGT -GGAGAAGCCACTGTCTGCATTATGGGATGCAGGAGGAGAAGCATTCAGTTCTCCACACAA -TGAGTTCCCTGAGAGGTGTCTCAGTGGGATCGTGGTGCAGTTGGAAATGTTCATGAGAAA -GATGAGAAGCGGCACCAGCAGCAAACATCCAGGAACCCAGAAACCATCAGCACAGGTGCC -TGCTGAGTCCCATAGACCCACTAATGGCCCACCAGGACCAACCAGGAAGCAAGTGTGGAG -CTGGGAGTGAGGGAGCTGGGTGTGGAGATCAGGGGGAAGACTGTCATCTAAAGGGCGAGA -GTGGGAAGGATGGAGTCATCTGTAGCTACAGGGAACCACCATTAGTCAGTCCTTGTGATG -AAGGTGCAAGATGTTCCTGCTTCCGCGCACGTCGCTCCTGGGCTGTGGGCAAGTTTGGAA -CTGCTGTTGTTCCCCAGCATAGTCTCAAGCGAGTGGAATGACGGTTTCCTATAGAAGCAC -AGTTCCTACAGGAAAGAAGGCGTGGTTAAGAGCATGAGGGCCAAGGAAAAGGAGGGGATT -AGAGATAGCCAGCAGTGAGGGAGACGGTTCCAGACACGAGCCGAGTGGGCAAAGCAGGGA -ATTCAAGAGAGAGAGGAGCATATATTACGCAAATTTTAAATTTTTTGGTAGCAAGCAACC -TAGCAAAACTAGCTGAATCCAAAGGGGATTTATTGGCTCACATCATAAAAATCTAGTGAA -AGATTCTAGCTGAAGTCATAACTAGATATACGAGTTTAAATAATTTTGTCAGAAACTGTT -TCTTTGCTGCTCATCCACCTATCCATCCACCCATCTATCCAACCCTCCCTCCCTCCATCC -ACCCATCCACCCACCTACCCACTCACCCGTGTCTTTATCCATTGATCCACGTGCACATCC -ATCCTTTCATCTCTACTTTCCTCCATCCCTCTCCCTTGCCTCCCTCCCCATCCATCTGCC -CATCCCTCCATCCACCTCTTCATCTCTCCTTTCCTCCCTCCCCCATCCCTCCACCCCCTG -TTCACCCACCCATTCATCCATCCCTGCATCTTTCCGTCCACTTCTCTATCTTCTTGTCTC -TGCTTCTCTTTGTATTTTGTTCTCACTATTCTCTATTTCATAAGGCTTCCTGAAAGCGGC -ATCCATTTATTCCTTGTAGCAAGATCCCTAGAGAAAGACTCATAATTTATCTCTCAGTGT -TCATAAACTCTCAGGGCAAGTTTTATTTGGCCTGACTTGGATCACCTGCCAATATCTGAA -CGGATTGCACACCCAGGTAATGGAGTATTTTAATCACTGCAGACCCCCCACCCTCACCTG -ACCAGTGCCCCACAGCAGGACCACGAGCAGGGCCAAGGTGTCTCCAAGGTGCTGAGGAGC -TGAGCGCTCAGCCAGCCCACGGCCACGATGGTGTGCCTCCGAAGCCACGCGGCTTACTTC -ACAGCCAGGATCCGGGATCAGGCTATGTCCCATGCAGCCTGATGAAGGGTAAAAAAGAGC -CCAATGCAGAGTGCTGGGGAAGCATAGAGAGAGCCGGGGCACCTGACCCAGCCTGGGACG -GTCAAGGGTGACTGCCGTGCAGGAGTTGGCATCTGAGCTGTTCCTTAATTAGAAAGCCTG -GCACAGAATGAAGAATGCATTCCTCAAACTGAGTCAGGGTGCAGGGATCCACATGACCGT -GCTCCTCTTATCCTTAGGAAGGGACAAGAGACTTCTATCCTTTGGCCTGCAGCTGCTGAA -ATGACCCTTGCAAGTACTGAATCATCTTTAATGAAAAAATACACTAATATGCTGCAAATT -TGGAGCTTATCCTTTCAGTCCAATCCATGGGGAAGGTGTGAATTAAAGACCCTGTGCGTG -TGCTGGAGGCATCGTGGACTTTTGTTCACGATTTCCTTTCCTTTTGATGCTTCAGTTATG -GTGGTTGCAGCTCTATAAGCTGTGTGATATGGGCAATTCCTCTCACCTTTTGACCACTAT -TTTTCTTACTAATGAAATGAATACATACAAGAATACTTGAAGTTTAAATAATGAAACATC -TGATACTCACAGGCACTACAGTATTGGCTGAATTCTTAAGTGACTATAGGACACCTTTAA -GCATGTTCTAGGGCAGGATAACCAAGGACACCATCTCACGTGCCAGGAAATGAGGGGCCT -GTGTCCAATAAGTCCCTGGCTCCATGTGGCTCTGCTGTTGCCCACTTCTCTTGGACCCTG -GTTGTGGTCTTCCCTTGCCACGGGGCCTTTGCTGGTGATACTCCCTCTGCCTGGAGTACC -TCCATAATGTCCACTGCTGGGGCCTTGCCCATATTCTCTACATGTGGCACTGCAGTGCCC -CCCCAGCCAGCTCCCAGGGGCCAGTGCCCCCAGTTCCTTGTCCAAGGTCTTTGTCCCGCA -GCTAAAACCCAATCTGCTGCCACCGGCTCCATCCACAGGCAAAAGTTCCCGGGAATAAAT -GCGTCAGGGCACAGCCCTCAGGAGACCTTGGTTACGGACATCTATCCATCTCCTCGCCCT -CTGGGGTGAATACATCTCAGGTGCACTCTTTTGGGTGTTTCTTTTTGCTTTTGTTGTTTG -CATTGGCTCCCAGAGTCTGACAGTGGCAGAAGGCTCCAGCTGCCCACAGTGGTGACTGGT -TTTAAGCGTACCCTTTGTTGGCCATCTTCCTCTCTCTTGGAAATAAACAGCCTGCACTCC -AATCCTTGTCACAGGGTCAGCTCCTGAGGGATCTTCTTGGCCTTGCTAATGCTGGCTTAT -CCTTCAGAATTTAGCTTCCATTTTCACTTCTTCATGGGAGTCTTCTTGAGTATAGTCTCC -TCGTCATGTCTGCCGCTTCTTCCTGAGTCAGGGAATATCTCTTAGGCCATATCTATTATA -GTCGTGGTCTGACTTATATTTGTGGTCAATTTTTTTTTCTTAATTTTTCGTAGAGACGGG -GTCTCACTATGTTGCCCAGGCTGGTCTCAAACTCTAAGTGATCCTCCTGCCTCAGCCTCC -CAAACTGCTGGGATTACAGGCTTGAGCCACCAAGCCTGGCCTATGTTTGTGGTCTCTTTG -ACTAAAAATGATCTTTTCTTCTAACCTGAAATCTCCTGAGGGATGGAACTTTGTGTCTCT -TTGGTTTATCCCAGCATATAAATAGTTACGCATTTTTGAATTAACAAATGAGCACAAATT -TGTATCAAATTATTATCTAGGACAAGCAGTGGAAAAAAATTCTGTAAAGGGCCGGGTAAC -TGTTTTAAGCTTTAAGGGCCATGCAGTTTCTGTTGCAGTTACCAACTCTGCTGTTGAAGG -GTGAAGACGTGGGTAGGTAATATATAAAGGAATGAGCATGTCTGGATGTTCCAATAAAAT -TTTATTTTCAAAAATAAGCAGCAGAGGAGAGCTTCTGGAATGGTGGTGTGAGGAGCTTGG -CAGGCCCTCTATCCAGGGAAATAACCATTTAACCTCCGAACATTCATTTTTTTAAAACTA -GAAATTATCCTAAAGGCATACAGCAGGTGGATAAATATTTACTCAAATAAATAATCAAAT -CTCAGTAAGAACGGTAAGGATCAGTGGTATCAGAGCCACAATCCACCGCTCCCCACCCTC -AAAGCGCATTGTGATGAAAGCTCTGCTCCAGGAAGGTCCAGCTAACAAGATGCTGTGGTC -TGTCTTCCCGGCTCCTGGTCTAGGGCTGTGGTTTCACCCCAGGAAGGCAGGCCACCAGCA -TCTCTCATCCCTCTCAGTTTGCACTGCAGAAGCACCGTTCCAGGAAGTTGCAACTGAGAG -GACTAGGGCTCCCCTGCTTCAGCCTGTGCTTGTCCTCAGAGGGTGGGAGCCCCATCCCAG -GTGTGGCAGACTGAGCACATCTGCCTGGATTGCCCCACACCAAGTCACTCACAGTGTGGA -GGTTCCATGTCTGGAGGGGCAAGCTAGGAAGACAAGAGGCTACCATGCCCACCCAGCTAC -TGGCTCATGCAGCAAGGGTGTCGCTCTGGTGGAACTGGATCACGGTCCCCAGGAGCAGAG -GAGACCTAAGAGCAGAGCATGTCCCTGAGGTGACAGACTTTACTTGGAGAACAGCATGCG -GAAGTTCAAGCCCAAGGAAGTTGGCAAAAATAGTGGAGATTTTGTTGATGAACAATTAAG -AGTGGGTGAAATGGTAGACTAGATAGAACTTAAACAGAGGGAACAAGGAAGAGAGATTGT -TGAGAAGAGCTCCGGGGTCTGAGCAGACTTGAAAAGCTGGCAACACTCTGCCCCTGCAAA -AGAGCCTGATGTTCACTGGATGAGTCTATGGAGCAATTTGTGCCCCAGGCATCATAAAAA -ATGATAGAGCACTTGCATTTAGTGGATGTTAACAGCTGTGTGTGACACCAAAGAGAGACA -GACCAGCAGAAGCTTAACAGAGAGCCCAGAGAAAACCACAGATACCACAGGTGGTCGGAG -AGACTGTGTGCTAGTCCAAGGCTGTGCCCTCTGAGGAGCAATATCAGAGCTACGTCCCTA -ATCAAATAAACAAGCAATCAAACAGAAATAGCAGCCCCTGCGGGTCGGGGTCAGAATCCA -GATTTGCTATGATATATTACCTAAAATGCCAGTTTCCACAAAAATGCAAGAAAACAGGAA -AGTGAGACCCATGCTCAGGAAAACAGAAGGCAACAGAAACTATGACAAATTCCAGACATC -GGATTAACAGACAAAGACAGCCAGTGTCAAAACAGCCACAGAAACATATTCAAGTTACTA -AAGGAGACCATGTTAAAAGAATTAAAAGAAATTATGATGACAGTGTCCCATCTAATAAGG -AATATCAATAAAGAAATAAAAATTATTTTAAAAAACAAAAAATTGTGGAGTTGAAAAGAA -CAATAACTGAAATGAAAAGTTCACTCAGGGGCCCAGCAGTAAATTGGAACAGTCAGAAGA -AAGAACCAGCAGACTTGAAGTTATGTCAATAGAGATTATACAACCTGAAAAACAGAGAGG -GAAAAATAATTAAGAAAAATGAATAGAAGCTTGGGACATCCTTAATGAGAGTACCAGAGG -AGATGTGAGAGAGAAAGAAGCAGAAAAAAAGTTCCAAGCAGAAAAAATGTCCAAGAAATA -ATAGCTGAAAAGCTCCCAAATTTGCTGAAAAATGTTAACCTACACATTCAAGAAGCCCAA -AAAGCTCTACACAAAGAGACACACCTAGACACACACACCTGGACACACACACCTGGACAC -AAACACCTAGACACAAACACCTGGACACACACACCTAGACGCACACACCTGGACGCACAC -ACCTGGACAAACACACCTGGACACACACACCTAGACACACACACCTAGACACACACTCCT -GGACACACACACCTAGACACACACACCTGGACAAACACACCTGGACACACACACCTAGAC -ACACACACCTGGACACACACACGTAGACACACACACCTAGAGACACACACCTGGACACAC -ACACCTAGACACACACACCTGGACACACACACCTGGACGCACACACCTGGACACACATAC -CTAGACACACCAGAATCAAAATGTTCAAGACAAAGACAAGGAGAAACCTTGAAAGGAACA -GAATAAAATGGCTCACCACAAAGAAGGGAACCCAGTAGGATTAACACTTGATCTGTCTGT -AAAAGGATGGAGGCCAGAAGGCAGTGGGATAACATATTCAAAGTGCTCAGAGGAAGAAAC -TATTAATCCACAATCCTATATCCAGCAAGGCCATCTGTCAGACATGAAGGTGAAATAAAT -TTCAAGATAAGCAAAAACGGAGAGAATTTCTTGCTAGCTGAACTGCTTTATGAGATATTA -AAGGAATTCTTCAGGCTGAAAACAAGTGAACTCATACGATTTTCAAATCCACACAAAAAA -GCAAAGGGCAGTAGTAAAGGTAATTATGTACTTTTTAAAAAAGGTGTAAATGCATATATT -TTCTCCTGTTTTCAAAAGCAACTGCATAGGACAATAAGTATGGAATTGTATTATTGGACG -CATAACATACAGAAATGTAATATACTTGACAATAACAGTACAAAGGAGGCAAATGGGAAA -AACTGCACTGGAGTAAGGAAATGGCCACATATTGTATAATCCCATTTATATGAAATGTCC -AGAATAGGCAAATCCACAGAAGTAGAAAGTAGATTCATAGTTGCCTGGGCTTGCGATGTG -GGTGCAAGAAAGAAGGAAATGAGTACTAATGAGCATGTTTCCCTTAGGGAATGACAAAAA -TGTGATGATTTCACAGCTCTATGAACGTACTAAAAACCATTGTAGTATTAAAAAAAAAAA -AAAAGAACAAAAGAAAAGAAGAGTAGAATTTTGGGTACATAATTGTAAAATCAATCTTTA -GTGGAAAGCTCTGTTATCCAGAAACTCAAAATTAGCTACATAACTTCCCCAGAAATATTC -ATCCGCAGCAAATATTCATCAGAGACAGAATCCAAACCCAGGTCTGTGTGAATCTAAAGT -TTATTTTCCTCCACCTGCCTTAACAACAAATTATTGAATAACTCAAGGACACAATACCTC -GAAAGAGTCTGAAACATTTCTGTGATGAATTTACTTATGAATCCCAATACTCTTGATTCT -AGATGATGTGTTTTGTTCAGCATCTGTTTCAGTCATATCAAGTAAAACCACTTCCCCCAG -GTAATATAGTTTTCCTTTTTACTTTTTCCCTTGGCCTCAGCATTTACAGCCCCGTGCAGA -CTGTTTTAACAAACGCGTTGGTGAGGTGTGGTAGAATCACAGGCAAAGGCGTGCTTTGCT -GTGCTGTGTAGGTACATATCAAACGCTCACCAAGAAATTATAAAATATTATTCATAGCAG -TTTTTTTCTTCAGTATTTTATGGGCTAAGTGCAATCTGGCTTTTGATAACAACGGCTGAA -TAATATTTGAGTTTGCCAGCTGAAATGTCCTAAATATCTTATTGATTCATTTATTGCCTC -TTCAAATAACAAGGCAACAAGACAGTGTCAGAATGCTCAGTGTTTTTACTTTTTTGTCTA -TCATGGGATGGTGTCAGTTTCAGTAAAAACGATGTCTCTTATTTTGGTCCACATTGTAGG -AATCTCACCAGTGACACGCGTTTGTGAAAAGCTGTGAATATTCAGTGCCACAGGGTTAAA -CCTCGGTACAGAAGCGAGACCCTGCTGGGCAGAGAAAGGGTGACCTGGAAGGTGTGTGAG -GGCCCCGCCCATGGGCCCCTGTGATGGTCATGGCCTCAAGAATCACAGTCCAGGTGAGGC -CCTGAATATCCACAGCCAGGACCAGTTCCCTCTGCTCTTGGGTGCCAAGGCCACCGTCAG -CCAGGAGAGGCCTGCAGAATCAGCCTGTGCACCTCTCTGACGATAAGCAGAGATGCTGGT -TTAGAGACTTGCTACTCACGGGGAAGTCCTTGGGCCTCCTGTACTCACATTACCTGGAAC -TTCTTGGAAATTCAGAATCTCAGGCCCCAACCCAGACGGACTGAATCAAAATCTTCATTG -TGGTAAGACCCTCGGTGACACACAGGCCTGGGAAGCACAGGTTAGCGTGTCACCTTGGGC -AAAGCTCTCAGCATTGTGAGCCTCTGTTTTCTACTCTGTAAAGGAGGCATGAATATCTAC -AACATCAGTTTGCCATGAGTATTGAAAAATAATGTCTTAGAAGCACAGGGCAGAGCCTGG -CATGTAGTTTGTGCTCAGTGCACAGCAGACAAGAAACCACATGCACCAGACCTGGGCGGC -CGTCGGCAGCCCACCCTGAGCAACCATGGGTGGCCCTCTTGTCTCTCGGGACAAGAAATG -CTTCTTTAGAAATGCTTCTTTCCTTTCTAAAATGAAAGTTTTGGACAGTATTTCCTTTCA -TTTAAAAATTTCATCTGTGTATTTGATGGCCTCTGTTGTTTCTTTCCTGAAACTCCTGCT -AACATACTGGGAGCTGAAGAAGGGCTCCGTGAAGGCGAGTAGGGGTGCCTGTCCCTCCCA -GGGAGGAGCTTCCCTCCTCTCACCTGCTGCACGAGCCCTAGTGCTTCACCAACTCCAGCC -TCAGTGCCCTGACACTGGGGGAGGGAAAGGAAGCGCACGCACCAGCCGTTCCACCCACCG -AAGTTGTTTGGTCCCAATCTGCAAAATCAGTTAAACGTCTTCCTGCCTGGCAGCAGATCA -AAGGGTGAGGGGTCTGGGACAGACAGAGACGGCTAGAGAATGGATGGTGAAGTGCTCAGA -GGCCCTGTGGGCTATCCCACACTCGGCGGAAGACAGCAACACCATCAAATCTCCACCCTT -TGTTATCCATGACTTAAAGAAAAGTGAACAGGGAGGTGGACAACTGTGCAAAGACTGGCT -GGAGTCAAATCCTGGGCATAGGTGAAGCATCGAGAATGCTTGTCACACGTTTGAATGTGC -AGGGGGACTCTGACTGGAAGCTCCTAGCAGAGGCTGAAGACACTGGTTAGGTCCTGGTGC -GTGCCTTGGGATGCATCCCAGGCAACGGGCCCAGGAGCTTGAGGTCATGTCCACCTGGCT -CACCAGGGAGTCCTGCACCATTCTTCAAACCTAACTGGAAGAGACACTGATCCTTCCTCC -CACCTAAGGGCTCCCAGAGCCACAGGTCTCCGACTCTCCTGCAACACCTCCTGCTGCCTG -TTCCCACCGCCCATGATTCACTCAGTCACCATCCTCAGCAGCACCCGACAGCCTCTGTGT -GTCTGTGTCACTCACCATTACCAGCCCCCTGGGTGCCCAATGCATGTATGTTAGACAGAA -CAAATGCACGGCGGCCTTCAGCAGCACCGACCGCGTCAACCCCTCTGTGCTCACACCAGG -AGTGATCAGCGCACACGCCCTCCCACAGGATGGGAGAAGGTGATAACAGCTGAGCTGGGT -GTCCAGAAGCCAGCCCCACCCCACAGCCACTACTGAGAGGTTATGAGATCATGGCCTTAT -CCCGAGTAATGCTGCTGCAGTGAACTGGGACTTTTTTCCTCTGAATTCAAAGGTGGGGCA -GTCTAGGCACCTGGATGCACCATCTGCTCTGTCCCGGCCTGGTGGCTGCTCACTGTGGGA -TGCTGTGCAATTAGACAGTTACTATCTTTCCCTGGTTGACGGATTAGAGTTTCCCTTTTC -TGAGCATCTTGTTTTGAAGTGATCCGAAGTGTTTAGGGTTAAAGAGCGTGATTTTCCCAA -ACTGTCCAAAGAAATAGAAGCAGGTCTGCAAGAGGGGGGTGCCCAGAGCCTTGAGATGGA -AGCGAGATGGGGTGAGACCTGGGGAGCTCTCCAGGCCGCCGGGAAGCTGCACGTCATCCT -CTGGACCTCTTTGCTGACTGTGTGCTGTCACCACAGCAGCCGCCTTCTCTCATCTGTAAA -CAGGATTTTACGTAAATTTCCATACACTTGGTTGTTGACAATTAAGTAGATTGTTTTTAA -AGATACTTGAAATGATATCAGAATTTCCTAAATATATCATTAAAACAGGAAACTTAGTTA -CCTACTCACTCGAATCACTAGAGAATACCAAATAGGAATAGGAAGATAACACACTGGTAA -GAAAAATGTCCAAGGCCAATCACAGGAGTCAAAGCTCGTGATCAAATCAGCTCTGCCTGG -GGAGGCCGTGCTCATGGCACCATTTAGTGACAAGTGGGTGACTCTGGGGCAAGTTCCAGG -GGTGTCACCCCCAAGGCAGCAGCTCAGGTGCAGCCACCATGGAGGCAGTTTCACTGAGGG -GCCCTCTGAGGCCCCTACTCTGAGATTCTAAGACAGGGTTTGAAGAATGTTCCAGCATTT -GAACACATGAACCCTATGATGTCCTGCTGTGAGAGAGAACAATGTCCCAATTTTGCCCAG -GTGATTTGAACATCTCGGTATGGATCTGTTATGGGTTGAATTTTCTCCTGCCCAAATTCT -TATGTTGAAGTCCTTACCCCTGATGGGACTAGATTTGTAGACAGGGCCTTTAAGGAGGTG -ATTAGCGTAGTGAGGTCACCAGGTGGGCCCTGATGCAATCTGGCATCCTCCTAAGAGGAC -ATGAGGACACAGACACATACAGAGGGACGATCGTGTGAGGACACAGAGGATGGCATCTGC -ACGCCAAGGAGAGAGGCCTCAGGAGGAACCAGCCCTGCCCACACCTTGATCTGGGACTTC -CAGCCTCCAGGGTTGTGAGAGAGAAATGTCTGTTGTTTAAGCCATGCAGTCTATGGTGCT -TTGTTATGGCAGCTCCAGCAAGCTAACCTGGGATCTAAAATGATACTTAAACTGGTTCAG -TCTGATTCTTAAACTGGTTCAGTGGAGCTAGGCCAGGCTCCCTCTGAGCAGATGTTGGTC -CCTTTGCAGGCCTGCTGTGTGTGATGATTGCTAACCAGGTTATGACAGTGATCTTTAAGT -AAGTGGGAATCTTGTGAGTTTTGAGGTTTTGTTTTTTTTTTTAATGAAATCTACATGGGA -TGTTTCAAAAATAGCAGCCTCTGTATACATTTGTCAAGCAGGAAGCTGGGTCTGCGGGGA -GTAGGGTGGGGCTGGTTCTCCCACACGCTTGCCACTTTCAGGCCCTTGCCTTGCATGGGC -TGCGGTGGTTCTGCCAGTGTGGATTCGAACCGATAGGTTTCGCTGTACCTTGATCAGCAT -CCTGCTGCCGAGAAAGCCAAAAAGGGCTGGAGCAACCCTCCCGTGTGCCATGTGAGCCTG -TTTCCTTTCTACAGTCACCAGTTCACGCAGCAAGTGTCAGAGCATTCCTGTAAGGCCCGG -CTCTCCACAGGGGCCAGGGGAGCTTTCTCTGGCAGGGTCTTCTTCACTGTGTGTAGGATA -CGGCAGCCTTTGAGGCTGGGGAACCGAAGTTTTCCTTTTATTCTATTTTAATTAATTTAA -ATTACAATAAGTATTATCACTAAGTTTATGCAAACACGTGAGGGAATGCTGATTTAGAGC -TGGTGGCGTAAGGTCACAGAGCTCCCACGAATCTCACATGGAAGCCTTGTTTCTCCAGGT -TTTTTGTAGTTTGTACTGAATCACACACCATGCTGCTTCCATGTTTTTTCAGGGATTTCC -AACACAGATTTTCCTGAGTACCCTGGATTAATCTCCTTTTGGATAGGTCCATGGGGGCCC -TGCTGCTTTTTCCCCTTAGCCCTGGGCGAGGTCATCATAGAGGGGGAGTGGCAATGGCTC -ACAAGGTACTAGTGGAACCCCAGTAAGTTATCTCAGAGCCCGCTTAGAACACAAGTGCTA -CGTCCCCCAAAAGCTTTGCAATGAGTATCTGATGGGAACAAACTCAGTCAAGGACAGGCC -CAGGTTGGGGCTTGCAGGCTGCAGATTCAGAATTGTTTATGAGATGGGAGCCATACTTTC -TAACAACAAGACCTGAATTTCTCAATTTAATCCAAGTCGTGACTTAAGTTAGCGCCCTTC -CGTTCCTCTATTACATTTCTGTTCGGCATGGATCAAATTGCCTACAAGGTGGAACAGATT -TCAACTGCAATCTCTGAACCAGAAAATTCACTTATTCTCATGAAAGTTTGTAATCTTTGG -AGAGTTGCTTAAACACTTAAAACCATCTTTCCTCTTTCTATACTCCAAACTTACCTGCTG -CAATTTCTTGCTAAGAAGCAAAGTGCTATTTGCCTATTCCTATCTCTCTTTACCATCAGA -CACTCCTTAAGTTAAGAGCTAGATAATTCGCTCAGCCTCAGGCCAGGCCGAGCCTCACTC -TAGAAGTCACATTCCTGAGGTGTAGGGGGTCAAAATGCCTCTCATTGTTCAGAAGCAGGT -GAGGGGCCAGCCAGGGCACATCCTGCTCTCCAGGCTTGGTTCAGATAACTGTCAGCCCAG -TTTTCAAGAGCACACACCAAAAATGCACCAAAGCTTACATCCATACAAACACCCGCACAT -GGATGTTTATGGAAGCTTATTTGTTTTTATTCATAATCACCCAAACTCAGAATCAACCAA -GATGTCCTTCAGTAGATGAATGGATAAACTGTGGTGTGTCCAGGCAGTGGAATATTATTC -AACGCAAAAAGAAATGAGCTATCAAGGCATGAAAAAATATGGGGGAACTTTAAATGCATA -AATGAGTGAAAGAAGCCAGTCTGAAAAGGCTACACCCCGTGTGCTTCCAACTACAGGACA -TCCTGGAAAAAGCAGAATTACCAACACAGTGAAAGATAAGGCCTGGTGGTGTGGGGAAGG -ATGAACAGGTGGAGCACAGGGATCTTTAAGGCAGACAATCTACTCTGTGTGATACTGCAA -TGATGAGTTCATGCCACTATATATTTTCCCAAACCTATAGAATGTACAGCACCAGTGGTG -AGCCCTGATGTGAGCTGTGGACTCTGGGTGACAATAGTGTGTCAATGGAGGTTCATGGAC -TGTAACAAATGCATCACTCTGGTGGGGGATGTTGATAATGGGGGAGGCTATGCATGTGGG -GAGGTGGGTACATGGGAAATCTCTGTACTTTCTGCTCAGCTTTGCTCTGAATCTAAAACT -GCTCTAAAAATCGTTTATTTAAAAATACACCAAAGCAATGAGGCCGGGCATGCATACAGC -CAAAGCCAAATGATATTTGTGTGAGTCAGGTAAATTTGAGATCTGAAAAATGATCACTCC -AGGGAGGCTGAGCTGTCATGGGGCACTTATTGAGAACCTACTTTATGCCCATCTGGTGCT -TAGAATTACGAATTAGCTATTATTATTACTAAACAATTCAAAACAAAGTCACTTATCTCA -GGGCGCTTTCAATCTTGTTGCCATCGAAGCTAACAAAAGTGGAAACAGAACAAAGCTACA -TACGGCACATTTCCCAGAACATGCCAGGTGGAGCCTGGCCCTGTTGATTGTGTGTGGCTG -TCACTTGCAGGAGGGTTCCATGGACAAGTGAGTTTGGGAAATGCTGGGTTGGGCAAATAT -CAACAGGCTTCCTTACTGCAAGATTTCTCATAGTCAAAACATACTTTAAATCTCCAAGAG -GATGATACAGAGAGCCATGTTTCCCATAATTAGTTGGCCCCAGAAACAGTTTCTTCTGGG -AACATTTTGTAAGATTAGTGCTCCTTGAAACACACTGAGGGAGAGGCTAAACTGAGTGGT -AGAGATTCATAGACTATTTGGATTCTGGCCCCAGAGTATAAAAGGCCAGGGGGAAAGGAC -TGTGTTCCTGAGATGGTGAGGTGGAGAAGGGGACGTGTTTCTCCACCACCCACAGAGAGG -GCTGAGAAGCCCTGGCACACGGGCTGAATCTGGGAGGTCAGAAGGTGAGGTGAGAGGACA -GGAAGACAGCCCACGAGACTTCCAAAGGAAATGGTGAGTCTTACCATGGCTCTCTGGGCT -GATGGCAGGGCCCGGCACAAGGTAGGAACTGAGTGTGAGTGCGGGATGCACCCAGGTCTG -AAATGCTCAGGAAGGACCCTAGGACATGAGCAACCTGGGCTGGTCACTCATGGAACCTGA -ATGGCTGGAAAGAAGGAAGGGTGATCCTGCTAAGACAGGGCGTTGTGAAGATTTCCTTTC -CCTCCGAACTAACATCTCACTCACTTCTCTCAGTTTCCATCATTATCTTCTATGGAGTTC -TTCATTCCCACATCTGTGGACCTTAAAATCCTACCGTTGAGTGCCTGCCTTGGATCAGCA -GTCAGTTCGTTACCTTGGTTCTCAGACGATGCTTGCAACAACGCCATGCGATTCGCCCAC -TCTTGGGTAGGTGGAGACATTGGGGCTCAGGTGTGGGTAAGTGATTGTGTGACTCCTTGT -TAAGCGGCAGAACCGGGACTCAAATTCACACAGATCTGATTCCAAACCCTGTGGCCCTAA -GCATAGTGTTATTAGACAATAAGCCCTCTGCAGGGAGATTTCCAGTGCTGATGGCAGGGT -CTGTCATGAAGGAGGACTCTGCTGAATTTTTCTTTGAACCCCAGGAAGTGCCTGGCACAG -TTCTCTGAAGAAATTAGAATGCAGCCAGTGGTTACTAAAGAAATGAATAAGTCAAGTAAA -TGGACAGAGCTGTGTGCTAAGAGTTCTTTTGGGACACAGAAATGGGTCAGAATTGGAAAT -GTCCAGAAAATACTCTTGGATAATTATGAAAGCTACATATAGGAGCTCAGGTTTAACTCC -ATATGAAATGAAGAGTCACAAAAGAAAAGGAGGAGGAGCGTGTTCAGGCGGAACCTCAAG -CTTGAGAGTGCTATGAAATATGTTTGAGACTCAGAAAACAGTTCCTGAAAGAAATGACAC -ATTAATGAATGAAGGTATAGTTATTTGGAGAAAATGAACCTAGATATAAGAGTAACCATA -TCAAAATGTGTTTCTTTAACTGCGGTCTTCAGAACCTATGAGGTTCATTGGTATATTCTT -GGGAACTATGTGTGTTTGAGAAACATATTTCTGGCGCCAAACTGACAGTCACCTCAAATC -CATCACAGCACTTATGATGAATTCTTTTCAAGTTAAATGCTGTAAAGAAAATACTTCTCT -TTTTTACTGTTAATTCACAATTTAAAAGTGTTTTCTTACTGAACTACATGTTGGTCCCTC -AGATAAGGATTTCTCGAGTCTCAGGTCTTTGGGGTCTTTGAGGAGTGTGACTTCTCAAAT -TGGATGACACTGATCTAACTGGCTGTAGTATCCATTCAAGCATGAGGGAGGTCAGAGCCT -GGGAAAGCTCAGGTCCAAACAGCTCTTGAAAGAGGACGTTGCAGGGCAGGCTGCTTTGCA -CAAAGGGACCTGTAGACACTGAGAACATCAGTATACCAGGAACCAGCCCACCCTTTCACT -CTGCCAGACATGAGGCTGTGGGTTACCCATCTTTCCCTGTCTCCTGAACTCATAGCAAAA -ACAAAAAACTTCACTTGTTTGTTAACACATATAGTTCAAGACGGAAGGGCCTACACTGAA -GCAGAAAGGATTGAGGTTTATCAGCATCTTCGCTTTGAGGCCTCATAATGTACTTCCCAT -GGACTAAAGTTGTTCACTTTCTTTAGAGGATATTAGCTAAAGATGTGGTAAAACCACATT -TTTGCAGAAAAGTGAATATTCAAAAACAAATGTATATGGTGATTATTTAATAGTTTTCAC -TCCACTTCGCAACTCAACTTTTGGTTGATGCAAGAGGGATGCGAAGGGAGAATTGTGCTT -CTAATTCCAGCATTGTGGTGGAATAAAAGAGCACAGCATTGCAGCTGTTGAATATAGGCA -GTTTTTTCTTTTTATAGGCAGTTTTAAGAAGAATGCATTGATTCTACAACGTGCTATTGT -GAAGCCATCCGGGACTGTTCACTCACTCATTTAAGAAAGGTGTATTTTCCACTTGAGGTG -TGAGAGAAAGTGTGGTGTTCACTCATTGCTCTTCCTTCTGGCTTTTATTTTTCTCACTTT -TAGAGAAAATAAGAGAAGTATCCCTGAAGGATGAAATATCCTCGAATATGAAAAGGTCTG -CTCTCTGAAGACCAACTGTCTCAGTCTGCTTTTTGCTGCTGTAACAGAATACCACAGACT -TGGTAATTTATAAACAGTAGAAGTCCATGTGGCTTATGCTTCTGGAGGCTGGGAAGTCCC -AGGTTAAGGGGCTGCATCCGGCAAGGGCTTCTCGCTGCCTTATCACATGGCAGAAGGCAC -CTTGTGGTGAGACAGTGAGGAAGGGCTGATTTCACTCTCACAACAAACCCACTCCCATGA -TAATGGCATTAATCCATTCAGCAGGGCAGAGCCTTCGTGACCCCATCACCTCTTAAGGCT -CCCGCTCAGCATGGTTGCACTGGGGTTAAATTTCTAACACCTGAACTTTGGGGACATGTT -CAAACCATAGCCAGGGCCCTGAGAAACCCATTTCCACTGACTTCAAAATAGTTCATGAAA -ATGGAGTGCTGAGAGAGCAGCAGGGCATTCACAAGAATGGTTTTGAGAGGCCTCACTGTG -CCAGGCATGGCCCTCAGGGCAGGCAGCTCTGCACAGCCCCCCATGGCAGCAGCTGGTCAG -GCTGCCCAAACTCACCACTTTGGAATCACTTCAGCACCACCTGTCTTCACTTGAAATCAA -TTGTCTGCAGATTTTAAACTCGTTTCTATGTGCCCAGTAGGCAGAGAAGCCTTCAGAGAA -GGATCCTGACTCGGTGGTTTGTGCAGTGACATTTGGCAGTGTTTTCTCGGCAAGCGAGTC -TTTGAGGCTGCCCTCATGCTGCTCAGTGGGCACACCAAGAACAAGAGCTGGCCAGGGATG -ACGGACGCATCTAGGCCTTCTCGGCCTAAGGGCAAGTCCCATTCTTCCTTGATAGGTCTT -TAGATGTACCAGTCAGCAAATGTCATCCCCCTCTGCATTCACGTCAAGCTGTGCAGGGAA -TGCTAAACAGAGGCAGATCTAAACTTAGGAGTTAGGCTTCTTCTCCATGGAGATGTGGAT -CTGCACAGACAAAGTGTCCAAGTGGGATTTTCCTGCTATTTCAAGGACTGCTGCTGCACC -CTGCTGGCTCTTCCTGCACTCCCTGCCTCCAGGAATGACTGTGTCTCTTTGAGTTAGTGA -AGTCATCAACTTTTTTTTTTAAATCTCTTATTATTATTATTATACTTTAAGTTTTAGGGT -ACATGTGCACATTGTGCAGGTTAGTTACATATGTATACATGTGCCATGCTGGTGCGCTGC -ACCCACTAACTCGTCATGTAGCATTAGGTATATCTCCCAGTGCTATCCCTCCCCCCTCCC -CCCACCCCACAACAGTCCCCAGAGTGTGATGTTCCCCTTCCTGTGTCCATGTGTTCTCAT -TGTTCAGTTCCCACCTATGAGTGAGAACATGCGGTGTTTGGTTTTTTGTTCTTGCAATAG -TTTACTGAGAATGATGATTTCCAATTTCATCCATGTCCCTACAAAGGACATGAACTCATC -ATTTTTTATGGCTGCATAGTATTCCATGGTGTATATGTGCCACATTTTCTTAATCCAGTC -TATCGTTGTTGGACATTCGGGTTGGTTCCAAGTCTTTGCTATTGTGAATAATGCCGCAAT -AAACATACGTGTGCATGTGTCTTTATAGCAGCATGATTTATAGTCCTTTGGGTATATACC -CAGTAATGGGATGGCTGGGTCAAATGGTATTTCTAGTTCTAGATCCCTCATCAACCTTTT -TAAAAAGCATTTAGGAGCTGCTGGTTGTAAATGATCACTGAGAAATAGTATTTCCCTCAC -TTGTAGCCATCTGCTTCTCTTTTTGGTTCTGGAACATTCTAGAACCTTGGAAGGTGGCTG -GGGCTGAGTCTCAGCCAGCAGGGTTGCCCAGTGCCCCTTGTCACCCCCCGAGCAACACAA -GCCAGGCTGCGGTTACTCTGGGTCTGTGCGTCTGGGATCATAGTTTTTAAATCTGCCCCA -GGGTCCTCCAGTCCCAGCTGTGGAAAGTCACCCTCAGAGGGTGAGGCGGGCGGCGCGCCT -CTGTGTGAGTGGCCCCATCCTTCACAGCGAGTTTGTGTCTACTGAATCGCAGACTCTGGG -AGGCTGAAGGGTTACAGGAGGTCGTGTGTCTCACGTCGCCACTTCACGGTTGAGGACCCC -GTGACCCGCTTTGCTCAGTGGCTGCGCAAGATGAGTAATGACCTGAAACAGGGAAAATGT -CTTGGATACATCTTGCGTAATGAGGAGAAAAATGCAGCCATGTTGCAGCCTGATAAAATA -CTCTGCCAGTGTCCTGCCATAAAATGACAGGCGAATTTTCAGTAGCAGATTCTCTAATAG -TTCTGTGGTCTTCTAGGTGCTAAACTGTTTAAGTATCTACATTTTCTAAGCCCGCCTAAT -GCAAATATTCTCAAAAAACATAAACCCTTCATTCTTTCTCAAATAGGTTACATTAGTTAT -ACACTCTGGAGGTGACTTGACCTGTCATTGTGAACAATTATTGCTCTTGGACGACCCAGG -ACATAGGCCAGCCAGTACGTACCCCAGTGTGTTGGAGAATCGCGCTCGGCTTCTTCCTCT -GTGCTGAGTCATGAAAGTTGCCGGAGCAGGTGCAGTTACACAACCTCCAGGTAACATCAC -ATGATCGTTCAAAAAATAATCATCCAAGTCCAGGATGCAGCATCTGTCTCAGTTTTTGGC -ATAGGATGACAGTCTGAAATACACTTACTGAATTTGAATAAGAACGGGCTCAGGTCAGTG -ATTATCGCTAGTGCCTTATCAACGCCCTGTGGCTTTTCAGCATTAGTCCCCATATCCTCG -TCCGGTGTGGCACTGAGAGCAGCTAACTGTTGCCCTCGTTGGTTCCCAGTTGGCTTCCGT -GACTGGTCAGGGTCAGGTCCACTGCCAACAGGCTGGTGTTGAATCCCTTGGAGAAACACA -GACATTCTGACCCTAAATTATGCTTTCAATGCCATGTGTTTTCCTATCACAAAAATCCTC -GTTCTCAAGTTTCTTCTTTCTTTATTTTTATTTCATTTCATTTTTTAGCATTCCTCCACA -ATTCATTGCCCAAATCTACTTTTTACTCAATTTACTTGCTTTGGTCATTTTTCAATATAG -CACTTTAATTTCTTAGACAAATATTTTCAACATTCTCCTGTTTTCTCAAGGATGTCTGTT -TTCTCCCCAGGTATGATCCTGTTTAAGGACTGGATTTAGGATAACTACTTAGAGGTTAAA -AGTCACAAGGGTGTATGGATGAGGCTGGAGTGATCTGGGACCAAAGGTATGGGTGATAAA -GCAGAGTATCTAAGCAGCTCCTGGGATTGGTGTCTTTAAAAAAGTAATAATGCATTTGCT -TATTTTAGAGACAGGGTCTCACTATGTTGCCCAGGCTAGACTTGAACTCCTGGGCTCAAG -GGATCCTCCCACCTCAGCCTCCTAAGTAGCTGAAACTGCAGGCATGAGCCACCACACTCA -ACTCACTATCTTTTTTTTTGGAGACGGAGTCTCGCTTTGTCCCCCAGGCTGGAGTGCAGT -GCTGTGATCTCAGCTCACTGCAATCTCCACCTCCCGGGTTCTAGCTATTCTCCTGCCTCA -GCCACCTGAGTAGGTGGGATTACAGGCGTGCGCCACCATGCCCGTCTAATTTTTGTATTT -TCAGTAGAGACGCGGTTTCGCCATCTTGGCCAGGCTGGTCTTGGAACTCCTGACCTCAAG -TGATCTGCCCGCCTCGGCCTCCCAAAGTGCTGGGATTACAGGCATGAGCCACTGTGCCCT -GCCTAGCTCACTATCTTTCAATCAGTAGAGATTCTTTAGTTATTTTTTAACTCCATGGAT -CCCAAGCTTTGATTTTTGTTTTCCAAACAAATTGCATTTATAAATAATAATTTTTATTTA -TAATCAACAGACATCTAGGCTTGCTGTCAAGGCTTCTGATCAACATGAGATGACCGCCGT -GTGGTAAACTGATGAACCCTGACCCTGATCAACATGAGATGACCGCCGTGTGGTAAACTG -ATGAACCCCGACCCTGATGAACGTGAGATGACCGCCGTGTGGTAAACTGATGAACCCCGA -CCCTGATGAACGTGAGATGACCGCCGTGTGGTAAACTGATGAACCCCGACCCTGATGAAC -GTGAGATGACCGCCGTGTGGTAAACTGATGAACCCCGACCCTGATGAACGTGAGATGACC -GCCGTGTGGTAAACTGATGAACCCCGACCCTGATCAACGTGAGATGACCGCCGTGTGGTA -AACTGATGAACCCCGACCCTGATGAACATGAGATGACCGCCGTGTGGTAAACTGATGAAC -CCCGACCCTGATCAACATGAGATGACCGCCGTGTGGTAAACTGATGAACCCCGACCCTGA -TCAACATGAGATGACTGCCGTGTGGTAAACTGATGAACCCTGACCCATTAGGCTTTGGCT -ACAGAATGTGGAAATAAGTTGTGTTACTACATGTGTGTAATCCTAGGGTGCAGGACACCG -GCCGGGAGGTTCCATAGAGTGATGGGTTCTGCAGGTAACTCATCCTCTAGTCCTCTGTAA -GCTCCTAGAAGGAAGAAATTATGTCCTTTAGACTAATAAAATTCCTCCAAACCAAATACA -GCACCTACTGTGAAGACACAAAGATACTTTTAGAATAGTAAAAACTTTATCCATTGAGAA -ATTCCTTAATGAAACAGTATCCAAGAAGTCATTTGCCAGCAGATTTCTTAGAGGTGCGAT -AAAGAAGAGGACATTGCCAGTCGTCACAGCAGCTGCAATAGCTCCTCTCTATTGTTAAAC -AGTGGGATATCTTGTGCAGGTTTTCAGTTGACAATCAATTTTAAAGATTAGTTTCGGTCC -CCATCAATCAATTATTTATTAACCCATCAATAAAAATTTAAATGCTCTGTGAGGTACAAT -AGCTATTAAAAGAGACAGAGGCACTTTCTGTGTCCAGAGGGGCTTTTAGTCTGCTCTGGA -AAGCAAGATGCGTGCAGATGAGTGACGCAGTGCATCGTGTGGATGCAAAGGGAGGGACTC -ACATGGGAACCAGAGGAGCTACGAAGGGAGGCAGTGGGGACTGGTGGGTCGAGACCTGGA -AATAACACATGAATAGGCAACAAAGGTTTCCTTTCCTCTTCCATGCACTTCAGTCCTTGA -AAAACGTCTTACCACGGAATTCCACAGCGTACCAAGCGATTCCACAGCTTGATGGCACAC -TCTCCTTTCTCAGCATTCTTGAAAATGGCGTGTGAGCCAAGCCATCTTACTGAGAAATTA -CCTTAAACCATTTGATGAACCAAAAATATTTTGTAATACCCATCTCCGACATTAGGTAGG -CAAATCACACAGAAACACCGAGGTCTTCTGAGTCATATTTATCTGAAAAATCACAGCTTG -GGTGCATGTGAAGCCAGAGGAGCACTCCTGGGGCCTGCGGTGCCATCACTCAGCTCCCCT -GGGCTTCACATGGCCATGGAGCACCCAGCAAGTGTAGGCTCTGAGCCTTCAGGGAGGGGC -GGCATCAGCCAGCACCATCGTCTCCTGGGTCTTGTGCCTCTTCCTTGGTTGCGGTGTTGT -CAGGGCCAGAATTGGGCAATTCCGGGTGACATCCAGGTGTGGCTGCTGACACGGAGCACA -GGTGAGGTTCACTGAGGTAAGTGGGCCATGGCCTTGGGCTTCTAGTTCAGAGCACACCAT -CCACTCAGCATGTGAACCCAGCTCCAAAGCGTATGTGTGCATGTGTGTACCTGTGCACAT -TGCGCATGTCTCTGTGTATGCATGTGCTTTGATGCATGTTGATGTACGGGTGTATCTGTG -TATTGTGTATGCACACACGAGCATATGTGTACATGAATTTGTATTGCACATGTGTTTAAT -GCGAACACGTGTCATGTGTATGTGTTCACATGCATGTGTGTCTGTGTACTGTGTGCAACA -GTGTGTGCAAGTGTGTATATGTGGGTTTATGTTTGTACAGTGTGTGTAGTGTGTGTACAC -ATATACACCTGTGTGCATGTGTACATGGTATTTAAGCATGTTTGCACGTGTGTTTGTGCT -TGCATGTGCTGCGTGTTTGTGTTGGTGGGATGTGGGGAGGCTGCTGTGGAGACAAAAGCT -GGAGAGAACTTGGTAGAGTAACCCAGGTCAGGAAATGGCACCTGCAAAGGAAGGCTGGAG -TGCCTGGGATTCACGTTGAAATGGCCAATCCGTCAGCTGGGCTGGACACAGCCATCACGC -TGGGCAGCTGTGAGGTTAAAACAGAAAGTCTGGGCTGTGGGGAGGCTGAGAATTGAGATG -CATGTATGAGATGAGTCACGAGGGCCAAGTGGTGTGTGTGAGAAAGCAGGCACAGCACCA -CTAAACACTAAGGAGATTTCAGGGGAGTTACGGGTGGAGGGAGGACATCAGATCTACCCT -GGAAGTTAAACGTGTTTCGAGTGCATTAAATACTATGGGCCACAGACGCCTTGTCTCCAT -ATCTACTCTTTTATAAATGAAGTAAAGTTCTTGGGAAATACTTTTCTCACTCTAAAGCTC -ACAATCTATCTTGCAAAAAATATTTTAAATTCCATCTCAAATAAGCCAGGGTGAAAAGGG -AGCCTGTGCACCAGACACTGCCAGCCTTGCCTGGCTCTCGCCTTCTTGCTCTTCCTTCCC -CACCTGCTGGGGATTTTCTTAACGATGGAGATGGGTTTGGGTTTGTCCTGCTGTGCTCTG -CTCCCCATTCCCGGATCCAAGGTCCTGCCTCTGTCCTGTCCCCTGAGCCACCTCAGGGAT -GCAGGGTCCCCCACCTGGTCAAGTGCCCAGTGCTGTGTTGTCATTTGCAAGTTCTTCCTG -TGACTGAACTCCAAATGGCACTGGGACTGCTGACTCCACCCACTGGACAACCCGTGTTCT -TGCTTTTGGGGTTTCTGAAACAGCCCCAAGACTCTGGGCATCTTGATTTTGCTCCCATTG -CTTCTCAGGACACCCTGCTCCTGTGGTTTGCAGCCCCGGCCTTCTCTTCGAGGACGCCTC -TGCTCTTCTGCCTCACACTCGGATTGGACCTTCTTCAGCACAGCCAGTGGCCGAGGCTTC -CTCCCTGGGGCTCAGTGGAGCAGGACAGATGCTGCATCCAAACTCTTCCATTGGGTTCCA -GTCTGTTCCAGTCATGCCCTTGAGCCTCTAAAGCTCCTAGGTGAGAGACGTAGCAGCTGA -CAGCACTTCCCACTTGATTTGGGTGGACTCCAGCCTCCCCAGCAACAATAAGAGATCAAA -AGCATCGTTGAGGAAGCAGCTTGCTGAAACGCTGAGTGCCCGCCACTCTCAGGTCAGGTG -GGACCGGCAGGCCAGCATGAGTTCCTGAACACTTGGTTCTCAATACTGGCCACAGCCACA -CTGTAAGGGGAAACAAGAGGGCACTGTATGCAAACATCTCTTGAACTCTGGAGTCTGCTC -ACCTTCCTGCCTCAAGCCCCTCTCCCACGTGGTCCAGTCACCATTCTCCACAGAGACTAC -CCTAAAACCCAGCGACTCTCGTGTGCCTGCAGAATGGCACAGCCCGTTCTCATAGCAGCA -CTCCTGTTTAATCAGAGGGATGTTAACGACCAAGTCATATTTGCTCGATTTGTGTTCAAC -ATATTTCATTTGTACCGATAAAACTTAAAAATATCCCCACACATGCATTGCCTATTAAAG -AGTATCTTCCAGGTACACCTCCCTTACACATCAGTTAACTTGATAATTTCTTCCCATTCT -TGTGCAATAAATTTCCTTCCTGATCAGCTCTGTCCAGCAGCAACAATAATCCACGTAGAG -ACATGCAAACTAAAAGTCCGTTAGTGGAGGCACGAAGCTGATGAGGCTTGGAAAAAAATG -ACCGATTTGATTAAAATTAGGACCCATGGGAGTGGAGCTCTGCCTATTTTAGAGGCAAAG -TAAATGCCTGGGAGTCCAATCACCGACATTCTGTTTGAGGTTTCTAATCACAAGGAAGAT -GGAGAAAATGCAGAACAAGTGGTCAAGAACAGGGAGATAATAAATAGAATATTTATGGGC -TGAGGAAAACAATTACCAGGGGAAAGCCCAAGAAGCAAAGATGAACAGAGAACGTGCTGA -CTGCGCTCGTTTGGAAAGGCCTCATGGCCAAAGGAGGAGAGGCATTATGAGGAGCAGTGA -CCGAGTGGGCAGGACCCCCGGGGATCAGGAAAGGTGCACGGGGGGAAATGAGAGGCCTGA -GCGGCTTCCCAGCGAAGGTTTTTGAAGCACGGTTTGATTTTCTCTCTCCCCCTCACCATC -CCCAAATTTTAGTTGTGACTATCTCCAGGTACATGGCTTGCGACAGGCGGTGTATAAAAA -CTAATGTCAGTTTAATTTTAAAACCTTAGCCATTTTCTGGAACTTAAATATCAAAGAGAA -AATGTCCACATATGATGTTAATTGAGGTTTGTCTCACTGGTGATTTGTGCTGATTCAATT -CCTGTTTCTTTTTTTTTTTCTTAAGGGGTCAGTTTTAGAATTGGGAGATAGGTGTATAAC -ATATGACTATACAGCGCAGGTTGGTTTTTTAACATAGAAATATCTGCCTTTAAATGAGAA -CTGAAAACGGAGCTTCTTGGAGGCCACCTGCTGGTGGCAGTGATCTGACCGCTGTTTAAG -CTTTCTTTGAACTCCTTTTTTTAAAACAGCCTCCATAATCAATGGTGTACGATCTACTCT -CGTGGTAAAACTTACTCAGTGAAGAGTGTGTTTTATTTTCTGAGGAGCTGAACTGTTCCA -ACCTGAGTATTCTGAATAAGGACAGTGGTCGAGCATGAGTGATGCCATCTGGGCTTAGAA -ATAAGTGGGCCTAAAATCTGATTGTTTTCATACATTGTTCAGATATTGACGCAAATAGCA -ATTTATTTTGTAAAAAATGATTGGTATCCGGAACTTGCAACAGCTGTGTGTGGCTTGAAG -GGAGATGAAGTGGTGAAGGCCTGGTTTCCACCGAAGCTCTCACAGCCCAGCCTTTCACTG -TGTGGCCGGGGGAAGGGTGCTCCGGGTGGGGGACGGGAATGGTGGGACTGGGGATGCCAC -GGGACAAGGCTGCTGGCCTGGAAGGTAGTCACGTGGAGAACCGCAGGAGATGAGATTGGA -AAGTAGTAATAAGCCATGTGGATAAGAACAGAGGAGCGGGTTTTAAGGGGGACGTCCTGA -AATGCTGCTCATGTCGTTTCAGTTCCATAGACCACAGGAAATGCAGGTGAGAGGGCAGCC -CGGTGGGAAGGAAGGAAGAGGGTGGTGGTGAGCCAGGTGAGTGTGGAGCCGCCCAGGGCA -CCGTGCTGTGCGATAGCTCAGGCATCGGGTGCTTCTGCCAAACCCTTCAGCAGCTGGTTT -GGGGCCAAACGTCCTTCCTGTGTGAGAGAAGGCAGAGCCTAGGCAGCATTCCAAACCCCA -TCCAGATGGGAGGCTGAGTGCAGAGCAAACGGAGCCCAGCACTCCAGAGCCGTGTCCCTT -CACTGCCATGATCACATCACAAACAGCGAGGCTTGGAGAGGACTTAAGAGCTCCTTCAAT -GCCATCTTCCATCCACTGCGTGAGCCAGAATAGAAAAAAAGGAATAAGAAGAGGTCGGTT -AAGCTCTCTATTAAGTTGAGAAAATGGGAACTTCAGGTGATCATGTGAGATATTCAAGTT -AAAAAAATTATTTAAAAAGCACATTCTTATTATTAAAATTTTAGAAAGTACAGAGAAGGA -AATTTTAATAACCTACACCTAGAACACTAAGATACTGGTAACGTAGAAAAATGTGTAGTT -AATGCCTTGATGGATTCTTTTCTATTTTTTTCTCTAGCAATATTTATGTCTATCCACAGA -AAGCGTACACTCATGTATTTGCATGGCTAATATATTTTATGTAAAGTTCTATATATTTCT -CAACATTTCACTTAATATTTCTTTATAAACATTTTTCCAGTGAATAAAAATTTTTCCAAA -CAGTAATTTTAATGACTATATAACATTTCATTGCATTTATATATCATTTGTTATTTAACT -ACTTCATCATTTTGGATTCACATATTTTCAATAATTTCCATTATAATAATAATGTCATGA -ATACCTTTGTACAAGAATATTTATATTTCTAATTATTTCCTTAGTCTAGTATCCTAAAAA -CTAAAATTCCTACATCGAAAGGTCAATGTGTATCACGGCTCTTGATTGACATATTGATTT -CCATGAAGCTTTCATCAATTAACCCATGAACAGTGTCTGCAAGTGCTCCTTGCCCCATAC -CTTCCACAATGTGGACTCTTATTGGAAGTATCTAAATTTCACTTCAGAATTGCAGCCCTG -AGTTATTAAACACACCTCTACTACACCTATGAAATTGTCTACAAATTGTCTTAGTTTCTT -TTCAGCTTTGATTTCTAGAATTGCATGACATTGAAGACAAATGATATAATACCCATAAAG -AAGGTTTTATGACCTCTTTCATTATCTCCAACAATCAGAAAGGCAAATTCACAGTAGAGG -GCTGAGAAATCTTATCTGAAAATTAACTAAAATGCTGCTTTTGTCAACAGAATTACTTGG -GCTTCATTTCATTCCACAATTTCCTGTGTACTGTTTATTACAAGAAGAAAAAATTTCCTG -CCATACAAAATGCTCCATGCAGGTAGAACCAGGAATCTAAAGAAACCTGAGGAAGGTGCT -AGAATCATCACTACCATCTTTTTTTTTTTTTTTTTTTTTTTTTTTTTTTTTATGGAGACA -GGGTCTTGCTCTTCACCCAGGCTGCAGTGCAGTGGTACAATCTTGGCTCACTACAACCTC -CACCTCCAGGGGCTCAAGCGATCCTCCCACCTCAGCTTCCTGAGTAGCTGGGACCACAGG -CAAACGCCACTGTGCCCAGCTAATTTTTAAACCTTTTTGTAGCAACAAGGTCTCACTATG -TTGCCCAGGCTGGTCTTGGACTCCTGGGCTCAAACAATCGTCCCGCCTTGGCCTCCCAAA -ATGCTGGCATTCCAGGCAGGAGCCACTGTACCTGGCCCCACCTTCTTTTTGCTGTAGGCT -GAGCACAGGAGAAGTTGAATTTATCAGGGAACCTAAAGACATGCCCTTCTTTGAAGGCAG -AAGTCCTGTCCACGTCAAATGCCCTCCCTCCATCCCTCCCAGCTCCCTAGTCATCCTTCC -TATTCTAGGCTCCAGGAGCGAGACCTCCTCCATGTGCCTGCTAACGTCAGTGCCACGGGC -CCTCTTTGGTTCTCCTGCCCACCTTCTCTGACTCTGCCCAACACCCACGGGCCAGAGGCC -CTTTTCCTTCTTGGCACTTCTCGGTGTTGTAGCAGGATGAGCCACGGACAAAACCCCTCA -GACGCCGGGTTAAGGAATGATTTGGTTTTATTCGGCCAGGAGCTTCAGCGGACTCAAGTC -TCAAGAACCGAACTCTCTGAAGACAGAGTTCCTGGCCCTTTTAAGGGTTTACAACCTTTA -GGTTCCACGTGAAAGGGTCGTGATAGATTGAGAGCACATGCGTTTAGAGTGGGGTGGGGG -GGTTAATCTTTTAACCTCAGGCCTGATCATCAGGGGCACCAGCTGGTCTTGCCACTGACT -TCATTCCTGTTGTTTTTCAACTTTTACTTCCTCCTCCTCTTCAGACAGGAGACAGTAAGA -GAAATGGCCTCTCTCCTCAGCGGCACAATGGACTTTAGACATCGCGCCTGTTTTGTACTC -TCCAAGCCGGACTTCTCTACTCGCTGGCCTGGCGCTGATGCCCAGAGGCCCCCTGTGCTT -GTGGTCGTGGCCTTAGACAGTTCCCTGCCCTTTGTAAGTACTAACTTAACTCTTGAATGT -GGACGTTTTAAGCTGACTTTTCTTCTCAGCCCTCTGTAAGAGTTTCGAATCTCCCCATAG -CAATCAATGTAATTGTTTTCACCCAGGGTGTTGGTCCTGGCTGCTTCGATTTTAAAGTAA -TCTCTCATTTTGCTGAGGAGAATTTATTAGAGTAAATGACTGTTTTCACCTGTCATGTCA -CATTAAAATGTGGAGAGAACTGGTTGTAGGGGCAGTCAAACTGGCTGTGAGACCCTTCGA -GCAGCCATGCATCTCCTGGACAGCTCGAACACTGATCAGGGAGGAGATACTGAAAATAAG -AAATAAGAATTGCCTTTATATGTGTGTATGAGTATAGACACATACATCATGTACATGTAT -GTGTGTATGTGCATATGTGTGCATGTGAAGATGGATAGATGATAGATACATAGGTGATTT -ATGTATAGGTAGATGACAGATATTGGTAATTAATTGATAGTAGATAGGTTGATAGTATAT -AGGTGATTGATAGATGGATGATAGATCATTGATAGATGATAGGTAGATAGTAGATAGATT -ATAGGTAGATAAATAGATGGATGATGGATGGATGATAGATACTTGATTGATAGATGATAG -GTAGATAGTAGATAGATGATAGATAATGATAGATGATAGCTAGATAGTAGATAGATGTGA -TAGGTAGATGGTAGATAGAGATGATGATAGATGGATGATAGATGGATGGATGGATGATAG -GTGATTGATAGATGGTAGATAGGTGGATGGTAGAGATGGTAGATAAATAGATGGATGATG -GATGGATGATAGAGAGCTGATAGTAGATAAGGTAGATAGTAGATAGATGATAGATGGATG -GATGATAGATGATTGATAGAGAGATAGAGAGAGAAGGATGATAGACTGAGCATCATAACT -TCACTGAATGCTACCAGTTGGATTCAAAAGTCAGCAAACTGAAACGTCGAATTTCAGCCA -GCTATCAGAAATATTGTAATCTGACAACAAAAGATAAACAAGGGAACATGGAAGTGGCAG -CTATTCCAGAAGCTGCACCTCTCAGCATGGGCACAGAACCACAGAAGTGGAGCCAGAGTC -CTCTCCACATCTCCTCTGGGTCGGCGTTATCATTGTCACAATGGGTGGAGGCTGGACCTT -GTGAAGGCAAAGGCATACGGTGCTTTCTTGCTTCTGCTGTTTGGTGACTCCCTTACTCAT -TCCCTCTGCGGTGGCTGAGGGGCTGATGATCAGTTCCTCTGCCCAGAATGCCCTGACCAT -GCTGGGTGTCTGTCCTCCCTAGACCTGGGTCTGCAGGATGACAAGGACCCTGCAGCAGAA -ACTCCTCTGTCTCTTCCCTGAGCACCGTCTTCCATGCTGCCTGACTATGGTGCTGGTTCC -CCTCTGATATGGAGATTGGTGGAGAATGACCAGGATATTTTATGTGGCAATGGGGGTTGA -AGCCCACTTCAAAATGGCTTAGGATAAGTGACCAAAAGTCCCAGTGTGAGCATCAGGCAT -GGCTGGATCCAGGTGCTCAGCACCATCTGGAAATTTGTCTCCATCTTTGACTCTGCTGTC -TCTGTGTGGGCTTCATTTCTAAGATGGTTTTCTCTGCACAGCTGTAACAAAGCTCAGGGC -TTGCATGATGCTTTGCAGCCAGTACATCAGAGAGGACTTTCCCTCAAGACTTCTGGCAAA -ATTTGGGGTAACATGCTGTTCTTGCTGGGGTCAGGAGCCATCTTGCACCAATCTCAGAGG -CCAGGGGATGGAGAACTCTCCTAGGGTAGTCCCAGGTTCTGTGCCTCCCCGGAAAACACA -AGGTCGGAGCCTCCCCATCCAAATTAATGCTCAGACTGTCAGGGAGGAATGACTTCCAAA -GAAAAACCAAGGGCCCTTATGAAGAAAAGGAAGGGGTGCACCTACAGTTGCCAGTTCTGT -TTGGAAGTGAGGGAGGGGAGGGCAGATTCCCTTGGCTTGTTCCCTAGGACAGCTGTACTT -AGGTTTTACTACACAGTCCACTGAAAATGCTTCTCTCATTAGTGTTGTGCCTCTCTCATG -CCTCTTTCCTTGGATAAAGAGCAAGCACATTACGAGCCACACTTGGTGCTGGTGCTGTGG -CATGCAACACTACCTAATGCGAGAGAAAGATGTGAGCAAATATCCGGAATATACAAATAT -AATACAAAAATACAAATATAATCAGTTATACAGCAAACAGCTGTGGGAACAGCAGCTCTG -CTTGCAGGGTTGGGTAGTGGAAGGTTTCAGAGTTGATAGCATTTGGATTGGGCTTTAAGG -TATGACTAGGAGCTTACCAGATAGAGAAGTGGTGTTTGGACGTTGTATGAGAAGGAAACA -CAATCTGAGAAGGTGTACCATCCTAAGTGAATCTGTCACAGAAGCGAGAAGATGCTGTGT -AAACCGGAATAATGCTTGTGTGCATGGATCTTGATCCCTTCGTGAGCAATAAATGATTTT -GTGAATAAATTGAAGAATGCTGAATTAGATCATAGGGTGTGTTTGCCGGGGTGGGGAGAG -AGGAGAGCGTCGAAACTGGGGAAGTGGGGAACCAGAGATGGCAAAGCCTGGGACTTCCAG -CTTCACCCACAGGACGCGAGGAGCCTCATCAGTATCACCCGCACAAGCAAGCTCCCATGA -AGGCAGCGGTGTCCAGGCTCTGTCGCGTCCTTTCTTTGCAGCCTGGGCCTTGGTTTCTTG -CAGGTGCTGTGCCCAAAGGTTAGATTGACAGATGTGGCCGTGTCTATCAGGGAACATGGA -CTGAGGCCAGTGCTTTCAACCATACTCACTTTTCACTGTGTTCAGAGGGGGTGGGAAATC -TCCCCTAAGGAGGAGATACGACGTGTGCAGATTGAGAGCTGGGACCACACGGATTCCTCC -AGGGGCAAGGGCTGGTGACCTTGCAGTAACTTCCAGAGGCCTCAGCACCCTCCTCTGCAC -AATGGTGGTGGGCTAGCCAGGGCACCACAGAAAGGGCCAGCAAGGCACACCCTCGTCTAT -TGCCCAGGCACACATGGGCATCCATGACAGCCATGCATGTGTTAGAGCCCGACCAGAGCT -GCAGCCTCCTTTGGCTGAGGTTGGAAAAGCGGAGATGTGTTCACAGTTGGAGAATTGGTA -TGCCTTACCCAAGTGACATCCCTGTCCTTGGAAACTTATTCTGGGGTCACAGAATTAATT -CCCCAGGATTGGGTGTCACGAGGAGGTGGTTCCTGTGGCTGAAAACCACCAACACCTCCT -TTCCTGGAACATTTCCCTCCTGGCATAGGGCAGTTCTCATGCCAGAACATCTTGGGCCAC -AAAGAACCTTTAGGACTGAGCATGTCTTTCTGTTTGCTTTAAGCTTTTAAGAAAAAGAAT -ATGCAAAGGCTGATTGAGGCAAAAATAACAGGCTATTTCTGACGTTCATTCAGAATGCCA -CCTAACTAGGCCAGTTTTTGGACTGTATGCCAGCCTCTTTCTGCGGGATGTAATCTCAAT -GTCTTTAAGTTCAGTCAGTCCTATAAATTGCTATCCCTATTCATGCAGTGTGTTTTCCCC -TGTGTGAGGCATTTGTGAGTTCCATTAGCACTGATAGGACTTTTAAATGCAGAAGCAGCA -GTGAAGGGAATGGCATTTCCCAGCTGTAGGGCACGGGCCTTCTTTGAGATAAAAACCCAC -CCTGGCATCGATGACATGGGAACTATTCTGTGTCTTTTCACCCGAGAGCTCTTCAATCAA -CTGATGATCGCACCTGCATAACTGCTACCAGACCTGCTAAGGGGGAGCCTGGCCCAGCCA -TCTCTTCTTTGTGGTCACAAGCATGAACGGCCCTGGGACATCCTCTTTCCTCACTGTCCC -CTCACAGCATTTCCTGACCACTGTGGCCTTGGTCCCACCACCCACCTGTGCAGCTCATCT -GGCCATGAACCTCTCCAGCTCACAACTCTGTTTTCTCCCTGTTGTTTCTATGAAACCAGG -TTCCAGCCCCGCCACACAGTCTGCACGGCCTCCACCGCAGCTCTGGTGAGCCTCTTGGCC -AGCTCCTGGTGACAGCGTGCACCTCCCTGCTCTGAGAAGGTCTCCCTCTCCTCTCTGCCC -ACCCTGTACAGAGACATCTTTCAAGCCCATCCCAGAGGAGAGTGGCCTCTCTCCTCAACC -CCAAGAGGACGGCCTCTCATGTGGCTGTCACCCATCTGACCCCTATCACAGACCTGAGGG -TAAGTGGTGCTCACGGGCCCACATCTGTCAGCCTGCGCCTGGTTGGAGACGCCTCCCTCT -CATTTGTCCTTGCTTGCTGCGTGACTTTGGCAAGTGCTTGCCTCTTTGAGACCCTCAGTT -TTCACACCTGAGAAATAGAAAGGTGGTGCCTGCCCCAGCTGCCACGCAGAAGAGTTTAGG -TGGCATGTGAGAAAATGCCTTATGAACTACGATGTGAGCAACTGCAGCATGCTGTGAACA -CCGCTTTCATGAGCTCCTCAGGGGCAGGGTAACACCCAAGCATTCTTACACCTCCCACCG -GGCTTGTCACGACCGTATGCAAATGAAGGCCATCAAGCGTGTTTGATCAGTGATGTATTT -CTTTATTTTTAGTTGTAGAATATGACAACTCTATTTTTAGCAGCTATAGCGGCCAAAACT -TTGTTACCACTCAGCAGTTGTGTGTTCTTCAAGAGTAGGTTTTGTGCTTTCAAAATATCT -GAATCCTCTACCATTTACAGGTGTTCTGTGCATACTTGGTGTATGAGTTCCTCAGGAAGG -AAGAAAAATGTGCCCTTTTTATCTTTTAAAAAGATGGCTTGGCTTGGTACTCCTTTGCCT -GCATTCCTTCTCTGTATTTAGAAACGAACCTACACAAGTGAAGGCAAAGGAAGCCTCTTG -AAAGATAAGGCAGGAAAAATGAGGATAGAAAACAAAACCCTTCTAGAGAGTTTACGTGGA -GGCTACCACGGGCATCGCTGCTCTGCAGTCTGTCAACCAGAGGCCCCTGGTGCTGCAGCA -CGGCCTTGGCAGCTTCACCAACAGGAATGTGTTCTCCTAGGGTACTGGAGGGTGGCAGTC -CCAGAGCAAGGTGTGGCAGGGCTGCTCCTCCTGAGGCCTCTCCCTGGCTTGCAGACGACA -TCTTCTCCCATGTTCTCATGTGGGCCTCCCTCTGCACACGTATATCTGACATCCTCCCAT -GTCCTCACACGTTCCTCCCTTTGCACTCGAATCCCGGACATCCTCCTATGTCTCACGTGG -TCCTCTCTCTGCACTCGAATCCCAGACATCCTCCTATGTCCTCACATGGTCCTCCCCCTG -CACTCACATCCCTGACGTCCTCCCGTGCCCTCACGTGGTCCTCCCTCTGCACTCACATCC -CTGACGTCCTCCCGTGCCCTCACGTGGTCCTCCCCCTGCACTCACATCCCTGACGTCCTC -CCGAGCCCTCACGTGGTCCTCCCTCTGCACTCACATCCCTGACGTCCTCCCGTGCCCTCA -CGTGGTCCTCCCCCTGCACTCACATCCCTGACGTCCTCCCGAGCCCTCACGTGGTCCTCC -CCCTGCACTCACATCCCTGACGTCCTCCCGAGCCCTCACGTGGTCCTCCCCCTGCACTCA -CATCCCTGACGTCCTCCCGAGCCCTCACGTGGTCCTCCCTCTGCACTCACATCCCTGACG -TCCTCCCGAGCCCTCACGTGGTCCTCCCCCTGCACTCACATCCCTGACATCCTCCCGTGC -TCTCACGTGGTCCTCCCCCTGCACTCACATCCCTGACGTCCTCCCGTGCCCTCACATGGT -CCTCCCCCTGCACTTGCATCCATGACGTCCTCCCATGCCCTCACGTGGTCCTCCCCCTGC -ACTCACATCCCTGACGTCCTCCCGTGCTCTCACGTGGTCTTCCCCCTGCACCTGCATCCA -TGACGTCCTCCCAACAGTGAGCACGATATGTTATTGGGGTGGGTGTGGGATAAATAAGGT -ATACCAGGTGAGAATAATAAGAAACTCAACTTTAAAAGACGGTGCTGATTTGGACTGTGG -AGAGATTCAACTGCCCTGCTTAGCATTTGAGATTGTGATGGATGAACTAATTAAGAGCCC -AAAATGAAAGCTTGGGATAAATATCTGAGGGTGTCTAATATCCCAATTTTTCATCCTAGA -GTGGGCAGAGTCCTTGACCGCATTCTAGGGAGACTTCCAAAAGAAAAAAGACCTGCATTT -CTTCAACAACCCACACTGAGAGACTTTCCTGCACTTCTGACCTGTGGCTAACACTCCTCA -CCGTTCATTCTGTCATCAGTGTTTTGGGGAAGCACCTTTAACTCTCTGTGATTTACAGGT -TATTAAGTGGCCCTTACAATTCCCTCCAGAGATGGAAAAGACATGATGATGGTGTCTGAG -CTCACAGCAGCAAGCAGGCGTGTGTGCTCAGCAGCCACGTGGCTCATCTGCTGGGAGCTT -GCTAAATACGATGTTCTACAACATTGCCTAACACAAGGGGAGACGCTCCTGACTCAGAGT -GTTTAATTGCTCACCTACTTCTTTTTCTGCCCTCTTGGGCTTCTGAAATGAAAAGAACCC -TGGGGTGATACAGTGAGTCAAAGGGGTGCCAGCTGCATCACAGCAAAATAGATTCCTAAA -AAATCCCTGGCCTAAGATGATACCCTTGGCTGGATAAGTTTGAATGTGCTCATAGTGGAC -ATGGTAGAATGAAGGTGGTTGAAATGTTCACATTAAAGAACTTCCACCCAGATTGCAAGA -AAAGAGAGAAGAATGGAGACGGCAGCACGAGTCCCTACAATAAAAGCAGATGTTTTGAGA -TCAGTTATATTTCTTCTGACAAAAATTAAAGACAGAAACCAAAGTTTAGCCTGAGGCTAC -AATTAATTGGGCAATAAGCCAGAGGCACATATGGCATAGACAGATTTAAACATTTCTCCC -TGATATTAATACAAATACTAAAATTACAAATACTTTGATTCCAAATAAAACAAATATTTA -AAAAATTTAATGAATAAACACTGGGGTCTACAGTAGTATTTGAAGGACAGCTCACAAACA -GGTTTGGTTTTTGAAGGTTAGAACTGGTGGTCTAGAGAATTCATTTCATTCCAGAGAGAG -AAAGAGAGGAATTTCTTGGGTTCCTTCAGGAATGCGTCTAGCTTTGCCTCATCTTTGTTT -GAACTATGGATACGGCAGAAGAAAACATGAGGATTTCACAGATTTAAGGTGCAAAAAGTC -ACTGGGTTCTCTAAGAAGTCTGGGATTCTTCTGCTGGAAAAATAAGTTTGTTGAGAAAAA -ATGAGTTGGAGGAGGCTGTTATTGAAGTGAAGCAGAATTGTTTTTACTAATCTGCTTATT -ACCCACTCTGTAGTATGGAAACAAATTATTCATGCACAAGGTCCTCTTGCTGTTCCTAGA -ATGCAGTGGAAAGAGAACAGATTAGTTTTCCTCCCTCAGAACACAATCCCTAGAGACAAC -CTACCTCAGATGAGATATTGCCTAATTATTTTCAAAAGACAGTGAAACATCATGGATGTA -AATGTTTGCTGCAAAATAAATACATGCTAGAAACAGAAGCATCTGGGTCACAGCTATATT -AGAGCTGCCTGTGTTCCCCTGTCACTGAGATTAAAACAAAAATGTCCAATACAATCATTC -ACAGCATGGGAGAGGGGAAGATGAAGGATGGAAAGGCCAGGCATAAAAGGATTTCAGAAT -TTCGGTCCATAAGGAAGTGGCTTTGTGCATTGTCTGTTACTATGTGCAAGGTGAAGTTTG -AAGAATGAAAACGTGCAGTAACAAAGGCTGCTTTGTCCATCTCACCTCCCCAGATACCAA -GTTTCAGACATGTTGCATTTTAATTGAAAGGTTGATATAATTTTTTAAAAGAACACTTGT -GGTGTTTGAAGTGACAAAGGCTGCTGTGACAAAAAAGCAGGGAAAGGGAATTTAAAAAAA -AAAAAGCAAACAACAACAACAAAAACCCCACAGAAAAGCAAACAACAAACAAACAAAAAA -CAGAGGAAGAAGTCAAACACCCTGGGCTGTGGCTACTTCCAGGAAGGGGCTACAAGAGGC -AGTTGGAAATTCTATTTGTTTTGCAACTGTGGGTTTTCCGGCCTGCTTCCTTTCTAAAGT -ATATTACTCTGCTTTTGGTTCATGAAGTTATCCATTTCTGTTTTCTGGAACAGCTATGTA -TTTATCTATCATCTATCTATCTACCTGCCTATCATCTATCTATCTATTTACTATCTATCT -TTTCTACCTTTCGCCATCAAGAGCTTCAACACCTGGACACATTCCGCAAAGTTTCCTAAG -AAAGCAAGAAAAATAATTAAAAAAAAAAATCCGGAGTCCGGGGGGCTAATGGGGCTTTAC -TGGGACTCTCTGGCTTAATCCTCCAAACAACCCTGCCATAGCAGCCCATCAGTCCTCTGA -GACAGGTGAGGAAACTGAGGTCGCAGGAGGGCACCCAGAAGGTCCAGGCAGAGCCCCCAG -GCCCCCACACCTCCCCCCGTGGCAGCTCCAACCCCAGCTTTTTCACTAGTAAGGCACTCG -CGCTGCTGGGCCACGCCCACTCCCCCACGCGGGGAAGGAGCTTCGCGCTGCCGCCTGGCT -GGGGACTGGGCACGCCCTCCCGCGGCTCCGGAGCCGGCTGCCACCAGGGGGCGCGCCCGC -GGTGTCCGGGAGCCTGGCGGCGCCTGTGCAGCGGCCAGTGCACCTGCTCCTGCCCTCGCC -TCGGTCTCTGCCAGGACCCCGACGCCCAGCCGGACCCTGCCCTCCAGCGGGGCCGCGGCT -CCACGGCCCGCAACAGCAGCCCCACCCGGCATTCGGCGCGCTCCGCGGGGCAGAGGTCGC -GGTGTCCTCAGGCTGTGGCGCCGGCCTACAACCCCCACGCCGGGCCCGGGCCCCGTGATT -ATATTTGGGCCCCGTGTGATTATATTTGACAGGTCTTAGTTGACGCGCTGTTCAGCGCTT -TGAGTTCGGCTGAGTTTTGGGTTGGAGAATTTTCTTCCACAGGGGATTGTCTTGGATTTT -TCTATTTCTCCCTCAGTATCCACCTGGAAAACATTTCAATTAATTTATATTCACTTAAAC -ATTTCCGTGCAAAAACTGTGTACAAAAGCCCCAAAGTATAATTTGCGCAGTTGAGCACAT -GTTCTGTTGTCCAGCATTTATGGTGGTTTGTAGTGGAAAAGATTTTTAGAATATGTGGAT -TTTTGGGATATTCCCAGAAGCCCAGATGGCCACACTTTAACTTTGGAGGAATTAATTCTC -AGAATATTGCACACAATCAATCGCCTTTGGAAGGAGCATATATTCCCAGCAAAAGCTCTG -GTTTTTTGAAGTCTGTGTTGTGTGTTATTTCCAGGAGAATATGCAATGATGACAATGTTA -TTAACTGATTCGAATATGAAATGCTGTTATGCCAAACAATGAATCTTTGTGTTACACATT -ATGCCTAACTATAAATCTTCGTGTTATACATTTTAATGTCATTGGAGAGTACTCCTGTCT -TCTTGGCATTATTGATAATTCGATTCTAATTGCTAATAAGTCAGAAAAATTAGGAACACC -AAATTTCAGTCGTCTCAAAAGCACTCCTCTTATTAAATTTGGATTTTTACCTTTATCACA -TCAAAAGAAATATTGTTAGAAAGGTGTTTAATGTTTTCCAGATGGTTAGATTACTGTTAT -TAGTTCTGATTTCATTGTTAATTTTTAAAACCATAGAGTTGGAAGTATCAATATGCCTTT -CAATATACCTTAGTGGAATTTATTAAATTTTCATGGATGTCCTTTAGGAGGTTCAGGAAG -TTATTTCTATTGCTAGATTTCTGGAAGATTTATCAGGAATGAGTGTCAGACATTGTCAGA -CGTCCATTGAAATCATCATGGTCTTTTCCTTTATTCTATTAATATGGTGTATTACACTGA -TTTTTAGATTTGTATTGGTAGGATAATTCCACTTGGTTATATTGTCTAACTTTTTTCTAA -TTTTCTTTAATTTTTATTAGAGATGAGGCCTCACTCTGTCACCCAGGTTGGGGTGGAGTG -GCACAGTCACAGCTCACTATAACCTCAAACTCCTGGGCTCAAGTGATCCTGCCACCTCAG -CCTCCTAAGTAGCTGGCACTACAGGTGTGCACCACCATGCCAGGCTTATCTAACATTTTT -ATGTGTTGCTTCTTCCAGTTTACTAGAGTTTTTGGAGATTTCTGTCTTCATTCATGAGGG -ATAATAGTCTGCACATTTATTTTCTTGTGATGCTTTTGTCTGATTTGTTATCTGGGTAAT -ACTGGCCTCAAAAATGAATTGAGGTTTTCCTGCTTCTCTGCTTTGCAAGTGTTTGTGAAG -GATTGGTTATTCATTAAGTGTTTAATAGAATTCACTAGTGAAGCTTTGTGAGCCTGGGCT -AGACTGATGAAGAGTTTTCATTAGTCTAATCTGTTTACTTGCTGTATGAGTATGCATATA -TTCTCTTTCTTCTTGGTTTACTTTTACAATTTCTGTATAGCAGGGAATTTGTTTCTAATT -TGTAGTATTTCATGCTTCTAGGTTTTCATGGCAGTTGAGATGTAAGAATAAAAATAATGT -TGGGAGAAAGAAGTTGTGGACAATCTGTGAATATCCCAACATCTGTTGTAGGAAGGTTAA -GATTTTTTTTTTTTTTTTGCTGTACTTAACTGAATACTCATATTTATAGTGTGAGACAAA -TGTAATGTTGTGTATAAATAGAACTAGGAAAATGTCTTAGTATTTAATCGAGATGGAAGT -CTGGGCCTACCTCCTCTCTTTTATTAATATGTAGACAGGACACCAACACAAATTTGAATG -AGGACAAATAAAATGTTAGCAAATGAAGAATAGTATGAATTGGTTAAAATGTGATGAAAT -AGAGTGGTGAATATTTACATAGAATCCATGATGTGTTAGGTGCTATTTCAAGCTATTTGC -ACATATAGTTTTAATACCAGTGACATTAAGATGTATAACACAAAGATTCATATAAATAAA -AATTACAACATTGAAAATAATATTAGATGACACTAAAACTATCGTAGAAATACACATTTA -TATAAAACAAAGTAACATCAAGTATTAAATAAATTTTAGACACTTTGATTACTAATCAGA -TGAATAAGTGATTAGCCTTTTAATCCAGTAAACAAGGCATACATATTATTTTCAAATTCC -AGAGACAAATATTTTAAATATTGAAGTCTAAGACCTAAAAATGTGTCCTGTAACTCTGGG -GGAGGGGGTTTCATTTGTTCCACCTGCAGTGAGGTCTGTTAGCCCGTCTCAGGTTTGACT -CCTGACTTAATTCCTAACAGGGGAAGCTGCTGTCCTGTAACTCTGGGGGAGGGGGTTTCA -TTTGCTCCACCTGCAGCGAGGTTAGCCCGTCTCAGGTTTGACTCCTGACTTAATTCCTAA -CAGGGGAAGCTGCTGTCCTGTGACTCTGGAGAAGGGGGTTTCATTTGCTCCACCTGCAGT -GAGGTCTGTTAGCCCATCTCAGGTTTGACTCCTGACTTAATTCCTAACAGGGGAAGCTGC -TGTCCTGTAACTCTGGGGGAGGGGGTTTCATTTGCTCCACCTGCAGCGAGGTTAGCCCAT -CTCAGGTTTGACTCCTGACTTAATTCCTAACAGGGGAAGCTGCTGTCCTGTGACTCTGGA -GAAGGGGGTTTCATTTGCTCCACCTGCAGCGAGGTCTGTTAGCCCATCTCAGGTTTGACT -CCTGACTTAATTCCTAACAGGGGAAGCTGCTGTCCTGTAACTCTGGGGGAGGGGGTTTCA -TTTGCTCCACCTGCAGCGAGGTTAGCCCGTCTCAGGTTTGACTCCTGACTTAATTTCTAA -CAGGGGAAGCTGCTGTCCTGTAACTCCGGGGGAGGGGGTTTCATTTGCTCCACCTGCAGG -GCGAATGGTGCTCTCACCTCACACGTGACACTTGGTCCTTTTTGCATTATGGTGGTGACC -ACTGATGACCGTATACCTGGCCGTGGAGTGACTGGCTGTACTGTCTTACAGGTCAGTGTG -GGGCCAGAAAAAACTGGGCCAAGGGACACTACACAGAAGGCACCGAGCTGATGGAGTCAG -TGATGTACGTTGTCAGAAAGGAGGCTGAGAGCTGTAACTGCCTGCAGGGTTTCCAGCTGA -CCCACTCCCTGGGTTGGGGGACTGGGTCTGGGATGGGTACCCTTCTCATTAGTAAGATCC -GGGAGGAGTACCCAGACAGGATCATAAACACATTCAGCGTCCTGCCCTCGCCCAAGGTGT -CGGACACCGTGGTGGAGCCCTACAACGCCACCCTCTCAGTCCACCAGCTCATAGAAAATG -TGGATGAGACCTTCTGCATAGATAACGAAGCGCTATATGACATATGTTCCAGGACCCTAA -AACTGCCCACACCCACCTATGGTGACCTGAACCACCTGGTGTCTGCTACCATGAGTGGGG -TCACCACGTGCCTGCGCTTCCCGGGCCAGCTGAACGCTGACCTGCGGAAGCTGGCCGTGA -ACATGGTCCCGTTTCCCCGGCTGCATTTCTTCATGCCCGGCTTTGCCCCACTGACCAGCC -AGGGCAGCCAGCAGTACCGGGCCTTGACTGTGGCTGAGCTCACCCAGCAGATGTTTGATG -CTAAGAACATGATGGCTGCCCGTGACCCCCGTCACGGCCGCTACCTAACGGCGGCTGCCA -TTTTCCAGGGTCGCATGCCCATGAGGGAGGTGGATGAACAAATGTTCAACATTCAAAATA -AGAACAGCAGCTACTTTGCTGACTGGCTCCCCAACAACTTAAAAACTGCCGTCTGTGACA -TCCCACCCCGGGAGCTAAAAATGTCAGTCACCTTCATTGGGAATAATACGGCCATCCAGG -AACTCTTCAAGCGTGTCTCAGAGCAGTTTACAGCAATGTTCAGGCGCAAGGCCTTCCTCC -ATTGGTACACGGGCGAGGGCATGGAAGAGATGGAATTCACCGAGGCCGAGAGCAACATGA -ACGACCTGGTGTCTGAATATCAGCAATATCAGGATGCCACGGCTGAGGAGGAGGAGTTTG -AGGAGTATGCTGAGGAGGAGGTGGCCTAGAATTTTCCTTTTCTAGGTAAAGGGGGGAAGC -AGCGTGGATTCTTAACTGTTCTGACAGCCATGTGTCTCTAAGCACTTATTCATTTGTGTC -TTCACCTCTCCTCCTGCTGCATTTTAAAGCACTTTTATAGTATGCAGTTTTGCCTAATAT -TTTCACAGCATCTGGTTTCACCTCCAACTTCTTTCCATGGGCCCTCCGGCTACTGCTGCC -AGATGTGCATAGTTGTCCTGCAAGGCTGAAGCTGTCTGGGTTTATCACATGCCCAGGAAC -AAGCATTCCAGTGGCTCTAGGAGGGGTCGGCATGGGTTGTGGACATGGCAGGCAGGTGCC -ACATGAACTTGGGGATGCCCTGGGCCTTGGGCAGCGACGTGGTGGAAAACCTGTTCCTGA -AGGCAAGCCTTGGCTTATCCCATGTGCCAAACTTCTAGGGGACCAGCTGGCCCTCTGTTT -CTGGAATTTTAAAAGGGGTCAGTGACCCTGGTGGACAATGTCCCCAAAGTCTCATCTCAG -GGTAGGAATGTGGTCAGACAGCTGGCTCTGAACCAGCAAGGAAGGGTGGGCAAGTAGGAC -CCCAGGCACTCCATCACCACGATGGCCTGGGTGTGTTTGTGTGGCCTCATTCTCTTCACC -AGGTGGGCATGGGGTATCTGGCAGGGACTAGGCAGGAATCAAGCCCGGTGTATACTCACA -TGCACTGAACCCTATGTAGAAGGGATTAGGTCCTGGGGGCCATAGATGGCGGTTGCTGGG -CCTGTGTGCTCGGGGCAGTCTCTCCAAAGGCACAGATGGGGTTTCTGAACAGGACCTGGG -GAGACAGGCAGGTGCTCACAAGTGCTGCTTCCCCCAACTGGCAACCAGTGAGGAAAAACG -CCCGAGTGGAGGTCTGACCTGCCCCACTCTGGAGGGCTGATGCTCTCTGGAAAGGTGGGT -GATGTGCAGTGTCTGCTGTCTCCCTGTCCCCCACTCCAAAACTTCAGGGAAAAAATAATC -CAAGATTGTCAGGATGAGCCTGGTGAGGGTGGCACCTTTGGGGATAGGCCCTTCAGCCTG -GCAGAGTCTCCTCCCCAGGCTTCTTGGGGAGCCTGGACTGCAAAGCCTGCTTTGGGGAAG -CTGTCAAATGAGAGCTGTGTGTGTGAGCTGGGTGCTGGGCAACACGCACGGACAGTGTTC -TTCTCCCTGGCTCTTGTAGAACTTGTCCATGGCCTGTGTGTTGGTCTCTTGGTAATTCCC -ACCCTACCCCCATCACACAGATAAGATGAAGCCAGCATAGCCCAGGGGTGGGGAGATGAA -CAGGCGCTACCCCAGGTCCCCTAGGCATGCCCATCTGCCTCTGACATGTCCGGGAAAGCA -GGTGAGGCCCCTTCTTGTTCTCTGAATGTTGTCAATGGTCTATTGCAGCCAAATGGGGAC -AGGCAGGCAGGAGAGTGTCTCATCTCGAAAGAAGTGGTTCCTGGAAGCAGCTGGGAGGTG -GGAGAGGTTCCCCAAACTCCCCCATACTCCCCCATACTCCCCCACATTCCCTCACACTCC -CCCACGCTCCCCCACGCTCGCCCACGCTCGCCCACGCTCCTCCCCCACACTCTCCCACAC -TCCCCCACACTCCCCCACACTCCCCCACGCTCCTCCCCCACACTCTCCCACACTCCCCCA -CACTCCCCCACACTCCCCCATACTCCCCCATACTCCCCCATACTCCCCCACACTCCCCCA -CACTCCCCCACACTCCCCCATACTCGCCCACACTCCCCCACACCCCACACTCGCCCACAC -TCGCCCACACTCCCCCACACTCGCCCATACTCGCCCACACTCCCCCACACCCCACACTCG -CCCACACTCGCCCACACTCGCCCACACTCGCCCACACTCCCCCACACTCGCCCACACTCC -CCCACACTCGCCCACACTCGCCCACACTCCCCCACACTCCCTCACAGTCGCCCACACTCC -CCCACACTCCCCCACACTCCCCCACACTCGCCCACACTCCCCCACGCTCCCCCATACTCG -CCCACGCTCCCCCATACTCGCCCACGCTCCCCCACGCTCCCCCATACTCCCCCACACTCC -CCCATACTCCCCCAAACTGTTCTCAGGTTAGGAAAAGGGGCCTCTGTGACAGCCCCACTC -AGTGGCTCTCACTGTCTGAGGGGTGTCCTTGCCCAACCCAGGTGCGCACCCATCTGAGAT -GGCCTTGCATGGACCTGGTTGGGAAGGTTCAGCTACAGCAACCACTGGAACCTGCCCACA -CCTAGTGTCTCCACTCACACGTGGGGCTAGATGTTCCTCCCTCCCGTAGTGGCACAGCCA -GTGGCAGAGGGGGCAAGTCACCGCTGCAGTTCCCACTTGAGTCTGAGGGGGGATCAGGCT -TAGTGCCCATGTATTTCCCAATTACCTGGTTCCATCTGGGGGCTTCATGGACAGGAGTGG -TGCTTTTCCAGGCCTCTTTTCCATATGCCAGCTACAGGCCCAGGTTTCCAAGTTTCTGGA -GCCCCTCTTCCAGCCTGGCAAGCATGGCGTGTTGTAGGGGAAGGACATGAAGCCTACAGG -CAGCAGAACCTGTCTGGGTATGTTCTCTACCCCTGGAGGCCCCTGGTTGTTTACCTCTTG -GGTGAGAGTCGGCTTAGGATCTCAACATTCTTGTAGGACTTCAGAACTGTGCCGACAGGG -GCCCAGGAAGGAGCAGAGGCTGGGGCTGGCAGCTAACCAGTGTAGTGGGAGTTGTAGGGC -TCAGTTTGGTCTTGCAGGGAATTCAGGGAGGCTTGGATTTGCTGAAGCTCTAGATGAGCT -TGGGCTTGGATATGGAAACGGCATGGAGCCAGGGCCCTTCTGCACACTGGGGTCTGAGTA -GTTGCACTCTGGTGCATCCATAGGTGTTCCCCACCTGGAGCACAGCTGTGGATAGAAGCC -GGGAGAGCTGTGGAGGGAAGAGGAGGAGGAGGGAGTCTCGGGGCAGCCCCAGCTGCCAGG -CAGGGCCTCTGCAAGTGAGATGCAGATCCAGCCTGTTGGCCACTTAGCACTTGCTTGGCC -GCCTGCAGATCACCTGACCTCTGCTCACCTGTAAATGGGGGTTGCAGCAGCACTTACCTT -CTGGGACTCCTGCAGCTTGAAGGGGCAGCACACACCACATGCTGAGAAGGCGCCTAACTC -AGGCAAGCTTCTCCAACAGCACCACATCAGATTAACATCCAACCTGTACAGGACATCAAA -TCTCCCCATCCCTCATTCCAATGGAAGAAAAGGGAGTCTCTGTCCTAGGGGAGCAAGCAC -AGGCCTATCTATGCAGTTGGCAGTTGGCACTTGACCCAGGTTGGGGAAAGGCCCTTGGAT -ACATGCTGGTTTCACCAACCATCTGTGGGTTGGGTTTGGCCTGGACCCATGTACCCCAGG -AGGCCAGCAGCCCCCTGCATGGGACAGGACTGGGAGGTGTGTGGGAGGGCTGAGCTTTGA -GGGAAGCCATTATTTGGCCTCATGGGAAGTGGTGCAGGTGGTTGTTGGTGGCTCAGTTTT -GCAGGGCCTGGGTGATCACCCAAGGAGTGAAAATTGCCTTTTTATGAGAAATTGCCAAAA -CTGATGCAAGCTCATCCGTTGAAAAGGTGAGTAATGCTGGCAGTTGGCTTCACCTGCCCC -TTCCCCACAAGTAACTGGTGTTCAGAGGTGGATTTGGTTCCTTCCCAGCCTTTCCCGTTT -GCATGTAGCTGTGTGCATGTACTTTTGTGTGTACACACACATTCCCTGGAGGGGTTACTT -TTATTTTTTTATTTGGGGGGATAACTAGTGAGGCAGCCTGACACTTTCTTATCTTGTCTT -TTAAGTGTGGAGTCCTCTATGGAGTGGGCATCAGGTACTTCCTAGCTGGCCTCTGCCAGC -TGTTTGGCTGCCCCAGTTTCTGCCCTTCACAGACATGCCAGCCACCTGCTGTGACATTCA -GTGGCCTTGTTTGCAGCTAGTGTGATGAGACAAGTGGATCAGGTACATTATAAACTGAAA -AAGCACACGACATGCAGAGGGAAAGGGTAAATGACCATGTGTGTCCTGCTCGGCTGAAGT -CCACATCACATGACTGAGATGACATTTTTTCACCTAACATTTGGGCCCTGAGAAACGGCA -TCTATGTTTTACTTTTTATTTATGACAGAGTTAGAAGAAATACTACCAGGCTTTCTTTTC -CATTTTCCCCAACTCCCTCTTTACCCCCTCAAGTTTACCTACCTCAGAGAGAAAGCGGAG -CTCGCCTGGTTAATGACAGCCTGAAATTATTTGAGTCAGGTCACTGTGTAAAGGTCATAC -TGCTTCTGTCTCCTTGTGCATCACCTGCGCAGCTCAGATATTTCATGGCTCCCTGTATAC -AGGTAGCTGTGTTACCCTCCTAGCCGCTTTCTTGGTTTGATACATGCCTGGGAGCATGTG -GGAGCAGTTAAGGTCTAGGCTCATGGGAGGACAGTTCTGCCCACCCCAGCTCATCTCTCC -AGCTCAGCCTGCATACCTGCCTTCCTCCATCTGATTCCAGAGTAGGGGATGGGAGGTCTC -ACACTGACCTCAAGTTTATGTGACTTTTTCCACCTCTGCTTTCCCAGACAGCCCCTGCTG -TGGGACTTGTAAGGAGATTTGTGAAGTCAGTATCTACTTTTCTTGTGTGGGTGTTTGTTT -ATAAATTATTCCCCTGGAGGGGAATAAATGTTAGAGGTACTCCAAACCCCTAACATATAA -ACATCTAAGCCTGGCCCTTTTTTGGTGGTAAAATATATATAACATAAAACTTACCATTTT -AACCATGTTTAAAGGTACAGTTCCATGGCATCCAATATATTCAGTGTTGTCCAACCATCG -AATTTATCCATATCTACAACTTCTTTATCATCCTAAAATGAAACACCAAAACCATGAAGA -AGTCACTGAATAGAAGACTGATGTATTTGACTCCATAAAAATTAAAACTTTGTATGAGAG -AAAAATGCCTCAAAGTCAAAAGTCAACAGGCTGGGGAAATAGATCTGCAATATACATGAC -ACACAAAAAGCTAATTTGGGATATATATATACACACACACATATATATACATATGGATAT -ATGTAAATATCCATTTTTAACACCATTTAAAAAATACCATCCTTTCCCCATTGAATAGTG -TTGACTCCCTTGTTAAAAATCATGACCGTGTTTTTCGGTTCTTTATTTCTATCGCATTGG -TCTTTATGTCTGTCTCTATGCTGGTACAACATTGCTTCGGGTACTGAAGCATTACAGTAA -GTATGAAACCAGGAGGTGTTTGTCCTCTAACTTTGTTAGTTTTTAAGATTGATTTGGCTA -CTTAGGATTTTTTTAGATTTCATCTGAATTTTAGAATAGGTTTTTCTATTTTTGAATATA -TTGGAATTTTTATAGTGATTTTATTGAATCTGTAGATCGCTATAGATAACAATGGCATCT -TGACAAGGTTTTGTCTTCCAGTCCATAAACACATGATGTCTTTTCATTTATTTGTGTCAT -CTTTAATACTTTTCTGCCATGTTTATAGTTTTTGCTGTACAGGTTAAGTGGGTTTCTAAG -TATTTTATTCTTTTGATGCTATCATACATGATACTGTTGTCTTGATTTCTTCTTCAGATA -GTTTATTGTTATTGTAGAAATACAACTGATTTCTGTGTATTGATTTTGTATCCTGCAACT -TTGCTGAATTTTATTTATTGTATCTGACAGTTTATTTCACAGAAACTAAAAGATTTTTAA -TATATAAGGTTATGTCATCTGCAAACAGATAATTTTACTTTTTAAAAAATTGGAATATCC -TTTATTCTTTTACTCACCTTATTGTTTTAACTAACTAGAACCTTCAGTACTACATTAAAT -AGAAGTAGTAAAAGCAGGCATCCTTGTTTTCGCTCTGAGGGTAAAAGCTTTCAGTCTTTC -ACCATGTTAGCTGTGTTTTTTGTTGTTGTTGTTTTTTGGGGTTTTTTTTGTATAACATTA -TGTTAAGGTGTTTTCTTTCTTTTTATAATTTATTAAGTACATTTTATCATGAATGTGGGT -TAAATTTTGACAAATGCTTTTTCTTTAAGATGATCACATGAGGTTTTTTCCTTCATTATG -TTAATGTGATATTACACTGATTTTCATGTGTTAGAACATACTTTTATTTCAGGAGTCAGT -TATACTCATTCATAGTGTATAATCCTTTTAATGTACTGCTAAATTTGAATTGCTGGTATT -TTGTTGAGGATTTTTGCATCAACATTTGTAAGGGATGTTTGTTTGTAGTTTTCTTATGGT -GCCTTTGTCTGGCTTGGTGTCAGGGTAATACTGGCCTCATATAATAAGTTAGAAAATGTT -ACCTCCTTTTCAACGTTTTGAAAAAGTTTGAGAAAAACTGGGTTAATTCTGCTTTAAACG -TTGGGTAGAATTCAACAGTGTAGCCATCTGGTCCAGGCTTTTCTTTGTTGCTGGGTTTTT -TATTACTGATGCAATCTTCCTGCTGAATCTCCTTGCTCAATAGGTTTATTCAACTTTTCT -GATTCAGTCTTAGTAGGTTTTTTGTTTCTAGGAATTTGTTCATTTTATTTAGGTTATTCA -ATTTTTTTAGTGTATAATTCCTTATGGTACTCTTCTACATCCTTTTTTTACTCCAAAAGT -TTGTTAGTTATGTACCCATTTTATTTTTGAGTTTGGTAATTTGAGTATTCCCTTTTTTTC -TTAGTCAATCTAGATAAAATTTTGTCAGTTTTTATCTTTTTCAGAGAACAAACTGGGTTT -TGTTGGTTTTTGATATCTTTTTCTATTCTCTATTTCACTTATTTCCACTGCTATCTTTAT -CATTTTTAAAATTTTGCTAGCTTTTAGTTGTCCCTCTTTAATAGTCCCTCTTTTTCCCTC -TGTTTTTCTTTCCTTAGGAGTAAAGTTGTTGATTCGGTATCTTATTTTTTATAATCATTT -ATAGCTATAAATTTTTCCCGTGTGGTACTGTTTTTGATGTATCTCTTAACTTTTGGTATT -TCATATTTTTAATTTGTCTCTAGATATTTTCTATTTTCTCTTGTGATTTCTTCTTTTATC -CATTCTTGGGTGTTTAATAACTATATTTTTAGACATAAAATGTGTAACCTACAAAATTTT -CTTGATTTGTTACAGTTTTATTTGTTGTAAGTTTTTATTTCAGAATTAAATATGTGTATC -AACATTTGTTGTGTTCTCATAAACTTTGTAATACATGGAGATTTCTGGTCCACATATGTA -AGTCTCTACATTAATATTATTTTGAAGCATTTAAACTTCTGTTTTAATATTTCAAAGGTC -TAAATGAAATTGAGATTTTTGGTTTCTGAGATGAAATCATGGTAGGTGACTGAGAAATGC -TTAAAAATTAGCCAAAACTTAAAATTAAGTTAAAGTTTACTAAGTCACCCTGTATTGCTG -GTAATAAAAAATAAGTCTTTAATGGTATAAAAGCAAACTTCAGAGAATGTTTTCTTTTCC -CCAGTTGACATCTAAATTAAAAGCTGGAAAAAAATTTTATGGCTTTATGCGTTTTTCACT -TTACAATTTCAACTTTTTCTGGTTAAAATTTTTCCAAACAGATTCCTGTGTATTTGAAAG -ACAAATTTTTTTTAGTTGAAATGCTTAAGCAGTTAAATAAGGCCATGAAACTTTCTTGAA -CCTGTGGGAATCCATGAGAAAATCTGACATTATGTTCTATTCTCTTGGAAGGTAGAAATA -TCGTTTGACTTCTGTTTTGCTGACAAGAAATATGGTCCTGAGCAAGGCTCCCTGGGACAA -TGACCTCACACATGGAAAACGCTGGAGCCCATCTGTCTCCAATCTGCTGTTTTCCAAAAA -TTAGGGAACTTCAGTTTTCCCTTTGATACTCTGTATTTCTACCAACCACAACGCCAGGGC -TGTCCTGCTTCTACAAGTGACAATGACAAATATAGGCCTGAAGGAAGATGAGCTGATGGC -ATTCCCAGCTTACTACCACTCCTTGGGTGCCTTATCTCACATACGTGGATTCAACTCATA -GACTCAGGTGGGTGAGGATCTATTGTTCAGCTACATTAGAAGTGACTGCTTAAGACTCTG -GTGTGTGGTGAAATGAGGCAGAATTTTCTCAATGCAGTGTTAGGAGAATTTTCTCCTCAT -AATTACCATCTTACTATCACTAAATCATAGCTAAAATAAGGAAATTATTCAAGAAGAAAT -AGAGATGTAATCTTATGAAGACATAAATTTAGAGATTTGTGGAGAGCCCTTCATAATTTC -ATGGTGTTCTCTTTGAGCTGGGATTATAGTTGACATTTCATTATAATATATTAGCTATTC -TAGACTTTATGCATTTATGTAAAGTTTTCTTTGTTGCACTTTAAGTTCTGTGATACATGG -GCAGAGCATGCAGGTTTGTTACGTAAGTATACACGTGTCATGGTGGTTTGCTGCACCCAT -CAACCCATCATCTACATTAAGTATTTCTCCTAACACTATTTCTCCCCCAGCCTCTCACCC -CATGACAGGCCCCAGTGTGTGATGTTCCTCTCCCTGTGTCCATGTGTTCTCATTGTTCAA -CTCCCACTTATGAGTGAGAACATGCAGTGTTTGGTTTTCTTTTCTTTTTTTCTTTCTCTC -TTTTCTTTTTTTTTTTTTGAGACAAACTTTCACTCTTGTTGTCCAGGTTGGAGTGCAATG -GCGCGATCTCGGCTCACTGCAACCTCTGCCTCCCGGGTTCAAGCGATTCTCCTGCCTCAG -CCTCCCAAGTAGCTAGGATTACAGGCATGTGCCAACATGCCTGGCTAATTGTTTGTATTT -TTAGTAGAGACGGGGTTTCTCCATGTTGGTCAGGCTGGTCTCAACTCCCCACCTCAGCCT -CCCGAAGATCTGAGACTACAGGTGTGAGCCAATGCTCCTGGCCTGGTTTTCTTTTCTTGT -GTTAGTTTGCTGAGAATGATGGTTTCCAGCTTCATCTACGTCCCTGGAAAGGACATAAAT -GCGTAGTATTCCATGGTGTATATGTGCCACCTTTTCTTTATCCAGTTTATCATTAATGGG -CATTTGGGTTGGTTCCAGGTCTTTGCTATTGTGAACAGTGCTGAAATAAACATACAGTGC -ATGTGTCTTTATAGTATAATAATTTATAATGCTTTGGGTATATACCCCGTAATGGGATTG -CTAGGTCAAATTGTATTTCTGGTTCTAGATCCTTGAGGAATTGTCACACTGTCTTCCATA -ATGACTGAACTAATTTACACTCCTACCAACAGTATGAAAGCATTCCTATTTCTCCACAGC -CTCATCAGCATCTGTTGTTTCCTGACTTTTAATAATAGCCATTCTAACTGGCTTGAGATG -GTATCTCATTGTGGTTTTGATTTGCATTTATCTAATGACCAGTGACGATGAGCTTTTTTT -CATGTTTGTTGGCCACATAAATGTCTTCTTTTGAGAAGTGTCTGTTTGTTTCCTTTGCCC -ACTTTTTGATGGGGTTGTTTTTTCTTGTAAATTTGTTTAAGTTATTTGTAGATTCTGGAT -ATTAGCCCTTTGTCAGACAGATAGATTGCAAAAATTTTCTCCCAATCTATAGGTTGTCTG -TTCACTCTGATGATAGTTTATTTTGCTGTGCAGAAGCTCTTTAGTTTAATTAGATCCCAT -TCGTCAATTTTGGCTTCTTTTGTTGCCATTGCTTTTGGTGTTTTAGTCATAAAGTCTTTG -CCCATGCCTATGTCCTGAATGGTATTGCCTAGGTTTTCTTCTAGGGTTTTTATGGTTTTA -GGTCTTATGTTTAAGTCTTTATTCCATCTTCAGTTATTTTTTTGTATAAGGTGTAAGGAA -GATGTCCAGTTTCAATTTCTGCATATGGCTAGCCAGTTTTCCCAACATGATTTATTAAAT -AAGGAATCCTTTCCCCGTTGCTTGTGTTTGTCAGGTTTGTCAAAGATCAGATGGTTGTAT -GTGTATGCTCTTATTTCAGAGTTCTATATTCTGGTTCATTGGTCTATGTGTCTGTTTTTG -TACCAGTACCATGCTGTTTTGGTTACTGTAGCCTTATAGTATATTTTGAAGTTGGGTAGT -GTGATGCCTCCAGCTTTGTTATTTTTGCTTAGAATTGTCTTGGCTATTTGGGCTCTTTTT -TGGTTCATGAGAATTTTTAAATAGTTTCTTCTAATTCTGTGAAGAATGTCATTGGTAGTT -TAATGGGAATACCATTAAATTCTTTTATAAATTACTTTGGGGAGTATGGCTATTTTCACG -AATTAATTCTTCCGTATCCATGAGCATGGAATGCTTCTCCATTTGTTTGTGTCCTGTCTG -ATTTCTCTGAGCAGTGGTTTGTAGTCCTCCTTGAAGAGGTTCTTCACTTCTCTTGTTAGC -TGTATTCTGATGTATTTTATTCTCTTTGTAGCAATTGTGAATGAATTTCATTCATGATTT -GGCTCTCTACTTGCCTGTTGTTGATGTATAGAAATACTAGCAATTTTTGCACATTGGTTT -TGTATACTGAGATTCTGTTGATGTGGTTTATCAGCTTAAGAAGCTTTTGGGCTGAGATGA -TGGGGTTTTCTAGATACAGGATCATGTCGTCTGCAAACAAAGATAATTTGACTTCCTCTC -TTCCTATTTAAATACCTTTATTTCTTTCTCCTGCCTGATTGCCCTGGCCAGAAATTCCAG -CACTATATTGAATAGGAGTGGTAAGAGAGGCCATCCTTGTCTTGTGCCAGTTTTCAAGGG -GAATGCTTCCAGCTTTTGCTCATTCAGTATGATATTGGCTGTGGGTTTGTCATTTATGGC -TCTTATTATTTTGAGGTGTGATCCTTCAATAGCTATTTTATTGAGGGTTTTTAACATGAA -GGGATGTTGAATTTCATTGAAGGCCTTTTCTGCATCTATTGAGATAGTCGTGTTGTTTTA -TGTTTAGTTCTGTTTATGTGATGAATTACATTTATAGATTTGCCTGTGTTGAACCAACCT -TGTATCCCAGGGATGAAGCCATCTTGATCGTGGTGGGCCAAGCTATCCTTAACAGTCTTA -AGTTCAGTCTTTTTACATAATCCCACATTTCTTGAAGGTTTTGTTGTTCATTCTTTTTTG -TTCTTTTTTCTCTATTCTTTTCTTCCTGTCTTGTATCAGATAGTTTTCAAGCTCTGAGAT -TCTTTCCTCCACTTGGCCTATTCTGCTAGTGATACTTATGGTTGCATTGTGAAGTTCTCA -TGTTGTGTTTCTCACCTCCATCAGGTCAGTTATGTTCCTCTCTAAACTGAATATTCTGCT -TATCAGCTACTGTGTTCTTTTATGATTTTTAGCTTCTTGCATTAAGTTAGAACGTGCCCC -TTTAGCTCAGTGAAGTTTGATATTACCCACCTCCTAAAGCCTACTTTTGTCAATTCAGCC -ATCTCAGCCTTGGGTCAGTTCTGTGCCCTTGCTGGGGAGGTGGTGTTGTCATTTAGAGGA -GAAGAGGCATTCTGCCTTTTTGAGTTTTCAGCGTTTTTGTGTTGATGCTTTCTCATCTTT -GTGGGCTTATCTACCTTTGATCTTTGACGTTGCTGACCTTTGAATGGGGTTTTTGTGGGG -TCTTTTTTGTTGATATTGTTGTTGTTGCTTTCTGTTTGTTCTTAACAGTCAGACCACTCT -TTCCTAGGGCTGCTGTGGTTTTCTGGGGGTCCACTCTGGACCCTAGTCACCTCAGTCTCT -CCTGCACCTGGAGGTATCACCGGTGAAGGCTGCAAAACAGCAAAGATGGCAGCCTGATCC -TTCCTCTGGGAGTACTATCCAAGTGGGTACCGACTTGACGTCAGCTGGAACGCTCCTGTA -GGAGGTGTCTGGAGACCCCTGTTGGGAGGCCTCACCCAGTCAGGGGAAACAAGATCAGGA -ACTGCTTAAAGAAGCAGTCTGGCTGCCCTTTGGCAGAGCAGGTGTGCTGTGCTGTGCTGA -TCCCCGGGAGTCTCCAGAGCCAGCAGGCTGGAAAGGCTCAGCCAGCTGAACTGGGGAGAT -AGCAGCTACCCCTCTCCCTGGGGACTTCATCCCAGGGAGAAATCAGAGTTCTGTCCATAG -AACTCTGGCTGGAGTTGCTAAAATTCCAATGGGGAGGCCCTGTCCAGTGAGGAGGGATGT -GTTTTGGTCTCACTTAAAGAAGCAGCCTGGCCACAATCAGGCACAGCAGCTGTGCTGTGT -TATGGGAAACTCCTCCTGGACCCTGGTGCCAGCAGGCTAGAGTGGCCAACTCAAACCACA -GATATAGTGGCTGCCCTTCCCTCCAGGAACTCGGTCCATCTCTGGCTGTCTCCAGCCTGC -TGCCTCTGGCCAGCTGGAATTCCAAGCCAATGGGTTTTGTGAGGTGCTGTGGGAGTGGGG -CCTCAGAATGATGTCACTTGGCTCCCTGGATTCAGCCCCCTTCCTAGGGGAATGCACAGA -TGTATCTCCCACTTTGCTGGAATTCTCGGGGCATAGGATGCAAAACTCCTGGGTTTCCAC -GCATGCCCCAGTGAGCCAGCGAGCATTCCGCCGAGACTCCACACAGCTCTGTGCTTCAGA -CCCAAGGCCATGGTGGCTGAGCTCACCGGGGGACCTCCCAATCTGCAGGTTGCAAAGATC -CGTGGGGAAAGCATGGTTTCCCAGGCAGTCACGCAATCACTCACCGCCTCCCTTGGCTGC -GAGTGGGGGCTCCCTAGCTCCGTGCCACACCTGGATGGGCCATCACCCCACTTGCTTTTC -CTCACTCCCTGTGGGCCTAGTGGGCCTAGTCAGTCCCAATGCAAGAACCTGGATACCTCA -ACTCAAGGTGCAGAAGTCACTTGTAGTTTTCATTGCTCTCCATGAGAGCCATGGGCCACA -GCTGCTTCTAATCGGCCAGCTTGGCCCCATCTAAAGTATGATTTCTTAATACATGAGATG -TTTTAAGTACATGACAATAATGATATTTATCACAAATAATATTTTATCTCAATTTCATAT -AAAAATTGCTAACAAATCAATTATTTTTGGTTACCACAAAGCTATCTGGAAATGTAACAT -CTGCCATTTATAAAATTTCTGTAGAGTTAATAGAACTTTTCCTGAAGGGAGGCCGGCAAT -ATGCATCATGAATTCAAGCACTACCAGTGAAGTTGTGGAGTTTGAAGTGGTACTCACATC -TTGTTACTGGGATTATAAATTCGTACAAACTTTATCTAATGTGATTAAACAATATATACC -AAAATTATCAGTGGAAATACTCTCTGATTCAGCAATTTCATTTCCAGAAATTTACCCTAC -AGACATACTCATGATGCCTGGAATTATGTATGAATGGGAGAAAGTATTATACCACCTTTT -TCATTAACAAAAGTCTGGAAATCACCTTAATGTTTATCAGTCACATTAATGGTTATCACC -TTACTGTGTATTGAAATTATGGTTATTCATACGATAGCATACTATGCAGCTATTTAAAAA -AATAAATTTTAAAAGGATGCTCAAAAATGATGTCCAATATATGTTACAAAGTAAAAACAA -CCCTGGGTGCAGAGCCATGTGTCTGATATGCCTCCATTCCTATAAAATCAGAGTGTGTAG -AAATGCATAGAATATCTCTATTAACTGGTAACTGTTACAAAATTCAAAGTTAATGCAGGC -AAGACCTTTCTTTTTTAATGCTAACACTCCAAGGAACTGCACAACATTTGAGGATTCCCA -ACACATGCCAATCTACCTTTGAACCTATAGATTTTAGGAAATGAGGCTCTTGAAAAATCA -AGCATTAATATTCCTAGCTACAGTTGTTTGGGACATAATTAGAATGATCCATTCTTTGAA -AGTTTGTAAAATTTGCTCATACAACCATCTGGGCCTAGTCCTTCCTTTGTGAAAGATTTT -ATTTTACTAGAGATTTTATTTTCTTCACATTATAGTACTTCTTAGGTTTTCTATTTCTTC -TTGATTCTTGAGTCAATTTTGGTACCACTTTGTACCCCACAGGGTGCTTGGGCTCAGAAC -ACATCAGTCAAAGAAAGAGAGAAGAAAGGAAGGCAGGAAGGCAGGGTGAAAGGAAGGAAG -GAAGGAAGAAGGAAGGAGACAAGGAAAGAGAGAGAAGGAAGGATGGAGGGAGAGAAAGAT -GGAAAGAGAGAAAGAAGGAAATGAGAGAGAGAGAAGGAGAGAAGGAAGGAAGGAGGGAGA -GAAAGGGAAAGAAGGAAAGAAACAAGGAAGCAGGGAGGGAGAGAAAGAGGAAGGGAGAGG -AAGGAAGGAGGGAGAGAAAGAGGGAAAGGGAAAGAAGGAAGGAAAGAAACAAGGAAGCAG -GGAGGGAGAGAAAGAGGAAGGGAGAGGAAGGAGGGAGGGAGGGAAAGGAGACAGGGAGGG -AGAGAGGGAGGGAGGGAGGAAAAGAAAGAGAGAAAGGTGAAAGGTGGGGACGGGAAGGGA -AGAGGAGCCAGCCAAAGGCTACAGGCTGTTTGTTCACTCTTCTACTTGACCCAAGCAGTT -CTGCCTTTTAAATATTCCACCTTCTGCCATGAGTTACACTGTTCAATATTCATTTCTCAG -AGCATTCAAAGGTCTATGTGTGCCCTGCCATGATGGACCATGGCTTCAGCTCTCAAACAC -AACCCTCAGCCAAAATATTCATGACTGTTCCCTCCCATATACTCATCAATCCCCCATGCT -ATGGTCTGCATGTGTCCCCCAGAGCTCACGTGTTGAAAACTTAATCCTCTATATGACAGT -GTTGAGAGGCGGGGCCTAATAAGAGTGATTAGGTTATAAGATTCTGCCCCCATGTATGGA -TTAATGTCATTATCTCAGGAGTGGGTTAGTTATCTTGGGAGTGGGCTTGTATTAAAAGCA -TGTTCAGCCCCTTTTGCTCTCTTTCTTTCCCAAACTCTTGCTCTTCTGCCTTCAGCCATG -AGATGACACAGCCAGAAGGCCCTCACGAGATGCAGACCCCTCATCCTTGGATTTCCTAGC -CTCCAGAACTCTAAGAAATAAATTTCTTTTCTTTATAGATTCCCTAGTCTGTGGTATTCT -GTTATAGCAGCACAAAATGGGTTAAGATGCCCCATTACATGGAGAGTGCTGATCCACAGG -GTTCAGATCATTGACTTAGGGCTTGGAGTCTTATACAACATCCCTATGGGAGTTGACCTC -CATATTCCCTATCTTCCCGGAATCGCAAATGGTGATTTCAGACCAAAATATAGCCCAGAT -ATTTTGCATTTGGCAATATTGCCGACTTTTCCACAACTTTATCATGGCAGGTTTGATGTG -CTCACTTCTATGATCCCTGAAAGGATATGGGTTCAAGATCCTGCAAGGTTACAATCCAAG -GATAGAAGAGCCTAGACAAGAGTCCCATCACCTGGGCGATCAGTGCAGAGATATGTCACA -AAGCCCCTGTAGGCAGAGCCTAGACAAGAGTTACATCACCTGGGTGACAGGCAAACAACA -ATGACAACTTATTTTCATCCCCACTTCAGTCTTTGAGGTTAGACAGACCTGGATTCAAAT -CCAAGCTCCACCCCTCGCTGTGTGAGTTTGCTCATGCTGCTAACCTCTCTGAGACTTGAC -TCTTCATTTATGAAATGAGGATAAAGCCCCTTCTCTCAGGGGCTGTGCCAAGGATGAAAT -GAGTCACGCATTGGTCAGGACAGGTGATGCTGTGTAACAAGCCCCTAAACCTCAGTGGCG -TCAACAGCAAAGTTGACTTCTTTTCTTTTTTCTATTTTTTCTTTTGTTGGGGGGGTGGGG -AGGTGGATGGAGTCTCACTCTGTCACCCGGGCTGGAGTGCAGTGGTGCAATCTCAGCTCA -CTGCAACCTCCACCTCCTGGGTTCAAGTGATTCTCCTGCCTCAGCCTCCTGAGTAGCTGG -GGCTACAGATGTCAGCCACCAGGCCCAGCTAATTTTTTGTATTTTTAGTAGAGATGGGGT -TTCACCATGTTAGTCAGGATGGTCTCGATCTCCTGACCTCATGATCTGCCTGCCTCAGCC -TCCCAAAGTGTTGGGATTACAGGCGTGAGCCACTGCACCCGGCCTTGACTTCTCAATTGA -TTTCACATCCATCACGGGTCAACAAGGGGGTTCTGGTGGTCGTAGTCAATGAGCCGAGAC -CATGCCACTGCACTCCAGCCTGAGTGACAGAGTGAGACTTCATCTCAAAAAAAAAAAGTC -TCAGGCTATGTCTGAACTAGGAGGGTAGAAAGAATAGTCATTTTGGTTGCCACAAACCAT -CGAAACAAAGATGCAGATCATTGATGTAAAATTACAGTTAGTTCCTTCCCACTCCTTTTC -AGCTTCTCTTCGTTGCTATGACCCAGCGTCTCCTGTGTCAGTTTTCAGTCTATTGTCTCC -CAGCTTCTAGTGCACCTTTCAATATGTGCACTGTGATAAACTGGGAAGCACTTTTCAATA -TACCTTCTGGAAGTGAACATTCTGCAGGCATCTAGATAGAGGATGGAGAGACTGCAGGGG -GCAGGAGCTCTCTGGCTGGGCCTTGTTCAAGCCCCAACCACAGAGACCTAGGCATGGTCC -CTCAGCCACCTTGCAGCCTTGGCTAGCAACATCTCGACACGGAAACCAAAACGCAGCAGA -GCCCATGTGATCTGAAGGTTCCTGAAAAGTTGCCCAGACCTCCTCTTGTACCCACATACA -AAGAGTGTGTCCAGGGTCATGAGTGAGCATGATATTACAGAGGAATGTAAACAGGAAAAC -CATAGCATAGAGCAGTGGGGATCCATAGCTCACAGTGATAGCATGGAAGTTTCCTGGTTA -CATGAAGTAATTAAGACGTATTTAAAAGCCAAGAGTACAAAATTAGACCTGATGAAAAAG -CAGGAGTTATCATCCCAGCCATGCAGAAAAGCCAAGCCTTCTCTCCCTTCTCAAGAAGGA -ACAGAAGACAATGATGTGATCTGTGAGTCATGTGTAACATGAAAGTACAGGAAAAGTTGA -ATTTCTGATACACAAATCTGAAAAGTTTTTATAGTAACAGATTTCAGGATTAAAAGTCAA -TATTTATTACTTCATTAAGAGCAAATAAATACTTTAAGAAAACCTTGTTGTTTTAACCAA -AATTTTTAGTTTTGTATCACTATGTTTTTAATATTATACCTAATTTAAATAAACTTTATA -AACAATCTATCTGATCTCAATCAGTTTTGACCTCGAGGTAAGATTTACGTAAACTTTTAA -TAACCTTGTATAATTTTTTCCATCTTTTCCAACTTTTTATACACATTTTATCTATCTTTT -TTATTCCTTCAATTTAAAATAATCCTTAAAAATCTCTAAGCGAATTTACTTTCTCTGAAA -CAAAAACCGGTATACATTTTGCATACAGAATTGTTTCTCTTGTACCTAGTAGTCTTAATC -ACATATATCTACCACAATATTAATACTTAGTAACCTTTATTTTAATAAAAAACCTAGGAA -GCAAGAAATCTTGAATTGTCATATAGCAGTATCTTACAGATGAGAATAATTTCATAATTT -AGAAATATGTGTTCCTAAAACATTTTTTTTTAAGATGGAGTTTCGCTCTTGTTGCCCAGG -CTGGAGTGCAATGGAACAATCTCGGCTCACTGCAACTTCCGCCCCCCGGGTTCAAGTAAT -TCTCCTGCCTCAGCCTCCCGAGCAGCTGGGATTACAGGCACCCGCCACCATACCTGGCTA -ATTTTTTGTATTTTTTAGTAGAGATGGGGTTTCTCCATGTTGGTCAGGCTGGTCTTGAGC -TCCTGACCTTGGGTGATCCACCTGCCTCAGCCTCCCAAAGTGCTGGGATTACAGGCATGA -GGCACCACGCCTGGGCTAAAACATAAGTTTTTAAATTGGAAATAACCCAGATAGTTAATG -AGTATCTATTATTTAATTTAACATAACTAAAATTTCAAAAATAGGCTGGGCATGGTGGCT -CACACCTGTAATCCCAACACTTTAGGAGGCCAAGGCAGGAGTATCATGAGACCAGCCTGA -GCAAAATAGTGAGATGCTAACTCTACAAAAAAAATAAAAATTAGCTGAGCATGGTGGTGC -ATGCCTGTAATTACAGCTACTTGGGAGGCTGAGGTGGGAGGATCCCTTGAGGGCAGGAGG -TCAAGGTTGCAGTGAGCTGTGATCATACCACTGTACTTCAGCCTGGGTGACAGACAGAGA -CACTATCTCAAAAAAATTTCAAAAATACATTAAGATGTCTTGGATAGACATGTATCCATT -TACATTTACTTATTTTTAACAGTTTATCTAGAGTATTTGTGAGAACTGAGGTATTAGACA -AAGCTAGTCATCATTTCTAGGTTATTTTCTTGTTAACCATGTTATAGCCTGTGAATATCA -GGTGTTCACGTAAGTGAGGACTTCAAAGTTAAATACATGGGTATTTTACCAATAACTCAG -AAAATTCCATTACTTTTGTTCAACAAACCGTATTAAATTGGTCTTATGTATTAAAAAAAA -TCACAAAAACAAATATTCCTTTTTTTCCTGTGTTTATAGCTTTATAACCTTCATGCCAAA -CCCTAGCACCTTAAAATATCTAGCAAATGTAAATATAAAACACAGTCAAAAATGTATGCT -GACAATTCTGAAGACATTTCTATTTTCCTTTTATCCATACTTTTTAAATTATTTGTATTT -ATAAAAGAACTCTTTTGTCTGGGCACAGTGGTTCATGCCTATATCCCAGCACTTTGAGAG -GCTGAGGCAAGAGGATCACTTGAGCTCAGGAGTTTGAGACCAGCCTGGGCAACATAGCGA -GACCGAATCTCTACTAAGAATAAGATAAAAAATTGCCAGGCATGGTGGTGCATGCCTATT -GTCCCAGCTACTGGAGAGGATGAGGCAGGAGGATCACCTGAGCCTGGGAGGTTGAGGTAA -CAGTGAGCTCTGGTCCCACTACTGCACTCCAGCCTGGGGAACAGAGTGAGACCTTAGAGA -GAGACCTTGTCTCAAAAAGAGAAAAAAATAAAGAATTATTTCATTCTTTTGTTTTTCTTC -AGCCAAGTAACCTTGAATTGGTAATACCACAGACAGTAAGTTTCATCTCAACACCAGTAG -ACAAGTCAGCAGATTCAAAATAGGCAGGGAAAAAAAAATAGACAGGCAAAAGAACTGAGA -TTTTTTCATTTTAGGGTTTTTAAAAATATAAACTATTTGAGTTCTGAATTTTCTTTCATG -TTATTCGGCCATCAGGTTTAAAGTGTGCACTAGAAGCCAGGCGTGGTGGCTCCTGCCTGT -AATCCCAACACTTTGGGAGGCTGAGGCAGGTGGATCACTTGAGGCCAGGAGTTCGAGACC -AGCCTGGCCAACATGACAAAAACCCGTCTCTACTGAAAATACAAAAATTAACTGGGTGTG -GTGGTGTGCACCTGTAGTCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATTGCTCAAACC -TGGGAGGTGGAGGTTGCAGTGAGCCAAGATTGTACCACTGTACTCCAGCCTGGGAAACAG -AGCAAGACTCTGTGTCAAAAAGAAAAAAAAAAAAAAAAAAAATATATATATATATATATA -TATATATATATATATATATAGGCCTGTGCGCAGTGGCTCATGCCTGTAATCCCAGCAGTT -TGGGAGGCCGAGGCGGGTGGATCACTTGAGATCAGGAGTTCGAGACCAGCCTGGCCAACA -TGGTGAAACCTCGTCTCTACTAAAACCACAAAAATTAGCCGGGCATGGTGGCACACACCT -GTAATCGCAGCTACTCAGGAGGCTGAGACAGGAGAATCACTAGAACCTGGGAAGTGGAGG -TTGCAGTCAGCCAAGATCACACCACTGCACTCCAGCCTGGGCAACAGAGCAAGACTCTGT -CTCAAAAAAATGTGTGTGTGTGTGACTAGAATGGTCTATAATATATAGCCAGCTCGAGTC -CCAGAAAACCTAGCAAGCTTAAGGTTAGAGCTTCTCATTTTGGCCTTTTCAAGATTAAAT -CTCCTTTAGTAGGCCCCTCCCCTCTAGGGAAGTACTTGCCGGAGCGCTGCCTAAAGTTGG -TTTTCTGATGCCCTGTTGTTTCTGTTCTGAATGGTTTATTTCTCATTATAAGGGCTCAGC -AAAGCAGGCAGAGTTAAAAAGCAGAGACAGGAAGAATTTTTAAAATCGTGGACTTCACTC -CTACACTGAATCTCAGGTCCCCAGAAAGACAGAAACACCATGGGACCACAGCAAAGGCAG -GAGGAGGAGTGAGGGAGGGAGGTGGACAGAACAACAAACAGGAGTTGGCTCTCAGTTTTT -CACGTGTGCCATTTTCTTTAGGTTTTTCTAGTTTATGGAGTCTCTTTGTTCAAGTTGAGC -ACACAGATAAACTAGAGATCTCACAAGGCTTTTGCTGAGACCATCAAAGCCTTTAACCTC -TGTTGGGCCAAATATTTTAGACCAAAAATACAGATAGACACACAAAAGCCAGAACCAGAC -CAGATTGAGTATCTCAGTGGCTGCAGCCTTTATTCCCTTTATTCTTTAGGATTTGAACTC -AAACCAGATTCAGGGTTCTAACCCAACCAGGATCCCCCTGGGGTGAAACTGAAACCCACA -GTCTAGACAAGGTTGGGGGTCTTTTTTTATTTTTATTTTTTCATTTTTTTTGAGACGGAG -TTTCACTCTTGTTGCCCAGGCTGGAGTGCAATGGTGCAATATCGCCTCACTGCAACCTCC -GCCTCTCGGGTTTAAGCACTCATCCTGCCTCAGCCTCCCAAGTAGCTGGGATTACAGGCA -TGTGCCACCACGCCCATTTAATTTTGTATTTTTAGTAGAGACAGGGTTTCTCCATGTTGG -TCAAGCTGGTCTCGAACTCCCAACCTCAGGTGATCCGCCTGCCTAAGCCTCCCAAAGTGT -TGGGTTTACAGGCGTGAGCCACCACGCCCGGCCCGCTTGTTCTTTTCATTTCATCCTGAT -GTCCGAATACAGGAGAGTAGCTGAGTTGGTGTTCACTAACAAGCACGGAAGCTTTGTTAC -ATTTACAGTGTCATTCTTGGCAAAACCTGAAGTTTTGCCTCCCGGGTTCACGCCATTCTC -CTGCCTCAGCCTCCCGAGTAGCTGGGACTATAGGCGCCCGCCACCTCACCCAGCTAATTT -TTTGTATTTTTAGTAGACACGGTGTTTCACCGTGTTAGCCAGGATGGTCTCGATCTCCTG -ACCTTGTGATCCGCCCACCTCGGCCTCCCAGAGTGCTGGGATTACAGGCGTGAGCCACGC -GCCCAGCCAGAAGCTCTGTAATTTCAATGATGATTGTGCTTTTAATCTCTTTCTCGGCAT -CTGGCTCATGATAAAGTTTCAGGTGTCTTGATGGTATCTAAATCAGTTGTTGATTCGGTC -CTGGAGAAACACAAGCATAACCTCTACGCCAAGTTATTATTTTACCTATTTCCCAACTTT -TTGTTATTGGATCTGTCCACCAAACCAGTTGTTCTGCTTGTGTCTTTGCAGCTGGTTTCT -GTAGATGCTGTTCAGCTGCTGGTAACATCTGGCCTTTGGGAAGGCTCGAAAAATGGAAAG -TTAATAATGCAAGATTCAATTGTGTCTGGGCTGTCCCGTAATCCCTGTTTCCCCCCTTTT -TTGTTTTTATTATCAGTTGTTCATCTGTATGAAATCGTAACTGAGCATTTTCAATTAACT -GTGTGGAATGAACCATGTATGAAGAATCAGAAATCACATTAATAGGCATATCAAAAGCAG -TCAATACCTCAATTACAGCTACAAGCTCCACTTTTTGAGCTGAAATATAGGGCGTCTGGA -AAACTTTACCTTTTGATCCAGAATAAGAAGCTTTACCATTACTGGACCCATCTGTGAAAC -AATGAAAACGCTTAGCAGGCTGCAGGTTGTTTACTGCAGGAATTGTAAATGCAAATCGTT -CACAGTCTTGCTCAGCTAAAAGGGTAGTAAAGAAACAGTCTTTTAAATCTGTGACTATTA -AAGGCCAATTTTTTGGAATTATAGTAGGAGAAGGCAATCCTGGCTGTTATATTTCCATAG -GTTGTATAACTGAATTGATGGCTCTTAAGTCAGTTAACATTCTCCATTTACCTGATTTTT -TCTTAATTATGAAAACTGGAGAATTCCAAGGGGAAAATGTTGGAGCTATGTGCCCATTTT -CTAATTGTTCAGTAACTAATTTCTCTAAAGCGTCCAGTTTCTCTTTGCTTAGCAGCCATT -ATTCTATCCATATTGGCTTATCTGTTAACCATTTGTAAAGGTATAGGTTCTGGAAGCTTA -ACAACGGCCGCCGTCAAAAATGATATCCTAATCTTTGGCAGGAACTTTGTCTTTCCACTT -GAAGCAGTTCTTTCAAACCTTGCAAATATTTTCCTAGTCCCATACCAGGAACATGCCCCA -TTTCATGAATTATATGTCGACTTTGAGGGCTATATAATTGTTCTGGAATTAGAACTTGTG -CTCCCCATTGTTGTAATAAATCTCTCCCCCATAAATTTATAGGTACAGAAGTTATAATTG -GTTGAATAGTCCCAGGTTGTCCATTGGGCCCTTCACAATGCAAAATATAACTACTTTGAT -ATACTTCAGGGGCTTTACCAACTCCAACTATGTTAAATTGAGTGGGTTGAATTGGCCACG -CGGACGGCCACTGCTGTAGAGAAATAATTGAAATGTCTGCTCCTGTATCTACCAAACCTT -TAAAGTTCTTTCCCTGAATAGTTATTTCACAGGTAGGACGTTTATCAGTAATTTGATTTA -CCCAATAAGCCACTTTGTCTTGTTTATTTGTGCTTCCAAATCCTCCTGTTCATTTAATTT -CACTTTTCCCCATTCCCACATATGGCACAATCAGGAGCCGATCTCCTGGCTCTGCTTTCC -AGGGAACAGAAGTAGATATAACAATTTGAATTTCCCCATTGTGATCTGAATCAGTGACTC -CTGTATGTATTTGTACCCCTTTTAAACTTAAACTAGACCTTTCTAAAAGTAATCCTATCG -TCCCTGCTGGCAAGGGTCCACAGACTCCTGTTGGGACCTTTTGCAGGGGTTCCCCAGGCA -GAGGGCTCACAGCTTTTGTGCAGCATAAATCTACTGCAACACTACCAGCTGTGGCAGGGG -ACAGACATTGTACGGTGGGGAGGGAATGGCCTGAGTTGGAAATGCCCCGGTTTAGAACGG -GCCTAGGATGGGCCCCTCATGGTGTTTCCCGAAATCGGGTTCCGTTCTTCATCAAACTTA -GAGTGACATTGGTTAGCCCAATGATTTCCTTTTTTACATTTTGGACATATTTCAGCTTAG -CAGTTCTCTTTTTTCCCCTATCTGACAGCCGACTCACTGATTTTTTTTCTACATTCTTTT -TTAGTATGAATAGCTTCTTTAAATTCTTTGAGTAATTTAAAAGGAAAAGGTTCAAATGTA -GCTATAATATCTCCCTGTTGATCTGGGGGGTGTATTCTAACAGGGAACTGCCAAGCCTCT -AAATCACCCTCTCTTCTAGCTTGCTGAATTCCTGCCTGAATAGAACTAAGAGCAGTCGCT -CCAGGCGCTGCTCAGTCACTGGGGCAACTACTTTTCGCCCACAGTCCTCTGGAAAAGAAA -TACCTGGAGGGTCATTTTCTTCAAAATAATAATGAGGGGGTGCAGAAGGGTAGGGATGAA -CCTCTCCCTCCTTTGCCGCTTCAGCTTTAGCTGGCAAACAAACCTGGTCTGTAACCTCTT -CTGTTACGTCGCTATACTCTCCTTCCTCCTCCTCATCAGTGTGAAAAGGTTCCAAGGTGA -AACGAACCAGACCCCACGCCTGTCCCATTGTTACCCTGATGCTTCCGAGCTCCCCTTCTT -ACTCACCACGGGGATGGCTTTAAGAGTACTCAGGTGTCCTCCAGCTAGTTCCACGTTCTC -CAACCGTCGCTCTGGCGACCCTTCGACCTGGATTCGAGCCCCCACGATGGACGCCACTTG -CAGAGACCAGCTCGGTCAGGAAGACCCTAACCCAGCGGCACTAGAGGAATTAAAGACACA -TACACAGAAATACAGAGGTGTGAAGTGGGAAATCAGGGGTCTCACAGCCTTCAGAGCTGA -CAGCCCCGAACAGAGATTTACCCACATATTTAGTAACAGCAAACCAGTCATTAGCATTGT -TTCTATTAACTAAAAGTATCCCTTACGGGAAATGAAGGGATGGGCCGGAATAAAGGGGTG -GGTTTGGCTAGTTATCTGCAGCAGGAGCATGCCCTGATGGCACAGATCGCTCATGCTATG -TTTGTGGTTTGAGAACGTCTTTCAGCGGTTTTCCACCCTGGGCGGGTCAGGTGTTCCTTG -CCCTCATTCCGGTAAACCCACAACCTTCCAGCGTGGGCGTTAGGGCCATTATGAACATGT -CACAGTGCTGCAGAGATTTTGTTTATGGCCAGTTTTGTGGCCAGTTTATGGCCAGATTTT -GGGGGGCCTGTTCCCAACAGTAACCAATATTAAGTCATTCTCATTTCAACATTTAAACTC -TTCCAACTGAATGCATTAAAAAACAAAAGTCACACACCACTGTACCCCTTATATGTACAC -AGCGGTCGGCAAACATGTGACAGGTGGAGGTCCTGAGGCACCACTGGGAGCTTGTGAGCG -GATGGGCGTCTTCCAGAACGCACTCTGCAGGCACTCGGCAACGTGAAGTGTTCACGTCCT -GTGATGCAGCCTCTGCTCCAGGCCACTTCCGGAACTGCGAGGGAACAGCTGTGGGCGCGC -TCATTTCAGCTTTGCTTCAGATCCTGGGAGTTGGGGGCACCTTCTTTTTTTTTTTTTTTT -TTTTTAGACGGAGTCTTGCTCTGTCACCCAGGCTGGAGTGCAGTGGCGCGATCTCGGCTC -ACTGCAAGCTCCGCCTCCCGGGTTCACGCCATTCTCCTGCCTCAGCCTCCCGAGTAGCTG -GGACTACAGGCGCCCGCCACCGTGCCTGGCTAATTTTTTGTATTTTTAGTACAGACGGGG -TTTCACCATGTTAGCCAGGATGGTCTCGATCTCCTGACCTCGTGATCCGCCCATCTCGGC -CTCCCATAAAGTGCTGGGATTACAGGCATGAGCCACCGCGCCCGGCTGGGGGCACCTTCT -GGCCCACAGTGAGGGAATAAGCAAACCAGAATGGGGGGTGCCTGCACGGAATACTCCTAA -GTGCTCAGACACGGCGTCCACAGATGGATCCAAATCAGTGCTGGATGACGGGCACTCACC -CCAGGTCTGCAGTCCAATAACACGGGCCTGAGCAGAAAGCACGTGGCATGGAGCCCCGTG -GCAGATATGGGGACGAGCGGCCAATACATCAGCTCAGGTGTCCGAGGGGTTTCAGGGACA -TGAGAGAGAGTGGGGAACGAAGGGGGAAATCGCTTGGAGACCCAGGACGAGCCTGGCACA -CCAGGATGCTGATTCTGAAAGGGCGATTAAGGAGATTCCATGTTTTAAAAATCTGGATTT -CTGGCTTCTTCTGAAAAAAATCAGAAGATGTTTAGCACAACAGCGTGGCATCGTCAGCTG -TACTCCTGCCCCACTGTCCCCCAGGGAGCCTGGCTCATCCCATGGCTCACAGAGGCCCAC -ACTGTGGCCAGACAGGTCCACTGATGGCTCAGCACGTGCACCCCGGCTGCAGGGAGATGG -GTACCAGCCCAGGAAGTGGGACACTGGCTGAAACAGGATGGGATGCAGGGATGGGGTGGG -ATGGGAGACCAAACCAGTGTGAGGAATGAGGATAAAGGAGATGCTGGAGATAAAATCTGG -GCAAGTAAGCAGGGGGTGGTCCTGCTGGCTGAGGCCAGAGATGCCAGCCCACTCAGACTC -CTGCGCTGGCCCTTCCACACCATCCCAGGCCCAAGGCCTCCCACACACAGCGTCACATAC -ACAAACAGCACCCTCCTCATGGCAACAGGTGACCCTGCCCCTTCACAGACCTCCCTGCCC -CCACAGTCACCCCACATTTTAAAGGGAACTTGAGTCCATCCTGATATGTAAACGTGAGGT -TAAATATCTATCATGGGGGAGAACAGACAAATCTCCAGTGCAGAATAGTTCTAAATAACC -TAAGTGGAGGCTCCACTCTTGAGGAGATCCAGCCTAACTCCCCACCTCTCCAACGCGGCT -CATCGCAGCGACCTCCTTCTTCCAACGTGGCTCATCGCAGTGACCTCCTTCTCAGGAGTG -CAGAGTGGAGGTCAGTGGTGGAGTGAAGACGGACCAGGGTTAACATCGGCAGTGATCACT -TGACCTCTGCACACTTGACTCTGGGTCTTTCTCCCCAAAAAAAACCAGAACCTCAGTATA -ATCGTGAGGAAAATAGACAAATCCTAATTGAGGGACATTCTCCAAAATACCTGACTGGCC -CTCCTCAAAACTGCCAAGGTCATGGAAAAAGGAAAGTCTGAAAAACTCACAGTTTAGGAA -CCTAAAGAGACTTGATTACTAAATGGAATATATCCTGGGATCCTGGAAAAGAAAAGGACA -TTATGTAAAAACTAAGAAAACCTGAATAAAATGTGGCCTTTAGTTAATAAGAATCCATCA -ATATTGGTGCATTCGTTGTAACAAGTAGTTGTAACAAGTGCCACGCTAATGTAACACGTT -AGTACCAGCGTAACTGGGTGCCAGGCGTTTGTAAACTCTGTTCCGTCTTCTCAATTGTTT -TGTGAATCTAAAACCGTTCTTTAAAAAGAGTTTATTTAGTAGGCTGGGCATGGTGGCTCA -CACCTGCAATCCCAGCACTTGGGAAGGCCAAGACTGGTGGATCACTTGAGCTCAGGAGTT -GGAGACATGCCTAGGTAACATGGCAAAACCCCATCTCTACTAAAAATACAAAAATTAGCC -AGGTGTGGTGGCGCACACCTGTAGTCGCAGCCACTTGGGAGGTTGAGGTGGGAGGATCGC -TGGAGCCTCGGAGGTCGAGGTGGTAGTGAGCCAAGATTGCACCACTGCACTCCAGCCCGG -GCAACCAGAGTGAAACGCTGTGTCCAAAAAATAAAAAAAGAGTGTATGTAAAGTGAAAAC -AGAGAGAGTACAAGAAAAGAGGGAAACCAGGGGCTCAGTGGAGGTGGGCAGGGGCTGGTC -CATGTGCATTCAGCCCACCTGGTTGGCAGCTGCCCAGGTGTCTCCTCAGGTGTCGGAACA -GGAGTTTCTTCCACAGCCTTCAGTTTGCTCAGGTGGGCATGTGGCGATGGCAGACCCTTG -GGCTGTGAGAAACTATGTTGCTGTTTTATCCAAGTCTTCACAGACCAAAGACGGGGCTTT -GCCCAGAGGAGGCCTTGAGAAGCCAGGCTGGAGTTTGTGGAGAGAGTGTGTGTCACTCAC -AGGACATATGACGCATTTGCAACATGCGTTCTCAAAGTGGGAGCCACAGCAGTGTTCGTT -TTACTATTGCTGGGCCTGTAAATGGAGCGTTTTATCTTTTTCGTCAGCTGGTTCATTGAA -CAAGTGTTTACAGAGCACCTGCTAGGCAAATCCATCGTGACAGAGACTCGGTGTGCCCCC -AAGGAGCTCACAGTCTAGCGGTAAAGATGGTGCATAAACTCCCTGACACTCAGGGTGGCA -ACAGCCACCCCACCTGCTCCTCCCTTTCCTAATGCCCACACGGAGCAGACACTCGAGGGC -TGCTTTTAGGAGTGCTGACTACATGCTTCCCTACCTCCATGTAGGCATGTGTGTACACAA -GCGTGTCCTGTTTTCACCTTTTCACAAAACTATGTCAAAAGTGAAACATTTTGGAATACA -TTTCCAGTTATGCAAAATGTTTAAAATATGAATTTCTTCGGTTAACACAAATTAGGCATG -AAATGTAGGCAACCCTGTTTACCAAGAAACATCAGGGTGCGGTGTGGGTCTGGGAGGTGC -CCATGAGCACCTCATCTTGAGGCCAGTCTTCATGCTAGACCCTGGGTGGAGAGAGCGAGG -CGGCTGGAGGTGGGTGTGTGACACCAGGTGACTTAGCGGCCCCAGGAGGGTGACTTCCCC -TCCGGAGGTGCCATGCGACTGTACAGCTCAGGAGCACTCGGGGTCACCTACAGGAGGGGC -AACTCCTGGGTGTCTCCCAACAGAGCCCAAAACCTGGAAGTGGACAGAGCACCCCCCGCT -CATCTCCTGGGCCCTCGTCTCAGAGGAAGGACGGCCATTCTGGCCAACACTGACCAATGC -TCCAGCCCACACTGCCCTGCACTGCCTAGAAGGAGAACCTAGGCTGGGCTCCCAGACAGG -AGAGAGGGGTGCGTTTGTGGGGCTAATTAATAGTAATAATAGGCCGGGAGCGGTGGCTCA -TGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGTGGGTGGATCACCTTAGCTCAGGAGTT -CAAGACCAGCCTGGCCAACATGGTGAAACCCCGTCTAAAAATGCAAAAAAACTAGCTGGG -CGTGGTGGTGCCTGTAGTCCCAGCTACTCGGGAGGCTGAGACAGAATCACATGAACCCGG -GAGGCGGAGCTTGCAGTGAGCCGAGATCGCGCCATTGCACCCAGCCTGGGCAACCAGAGT -GAAACTCTGTCTCAAAAAAAAAAAAAAATCGTCATAATAATAATCCCCCCTCACCTGAGT -TCTGGGAGGTCAATCCAGGTTCAAGATTCCTCCTTTGAAAGGTAGACTGGATTTGGATAC -AGAGGGTGCCCATGCGTGAGGGGACGAGGGGGCCCGGGATGCGGGTCCGTGTGAGGGGCT -GAAGAGTTGCCCCTGTGCTAGTCAGTGCCGCCGCCATAACCGAGCCCCGCCGGCTGCGCG -GCGTCTTCAGCAAGCGTTTATTTGCTAATTCTGGGGGCTGGAGGTCCGCGGTCACGGTGT -CCACAGACTGACTTCTCCAGAGGCCTCTCCTTGGCTTGTGGACACCGTCTTCTCCCTAAA -TCCTCATCTCCTCTTCTTATACATTGTATCAGGGCCCGCCCCATGACCCCATTTCACCTT -AATCGCCTCGTTAAAGACCCCATCTCCAAACAACCATATTCTGAGGTCCTGGGGGTTAGG -GCCTCAGCACAGGAATTTGGGGCGGGGGGACACACACTCTGACTTCGCACCACCTCCCCA -CCACTGCGTGGTGTGTGCTGCGGTTTAGCTTGTGTGACTGTGATCTTTTTCGTCAACTGG -TTCATTGAACAAGTGTTCAACGGGCCCTCTAAGAAAGTAATTAACGTCAAATGAGGCCCT -AAGGGTGGGGCCCTGATCTGATAGAATTCGTGTCCTTATAAAAGAGGCACCAGAGCACCC -ACTCCCTGTCTCCGACGTGTGGGGACAGAACAGGCGGCCATCTGCAAGCCAGGTAAGAGC -CCTCGCCAGGAAAGGCCCAGCTCACACCTTGACCCTGGACTTCCAGCCCCTAGAACTGTG -AGAAAATTAATTTCTGTTTAACCTACCCAGTCTGTGGTACAGTCATCTCTCAGTATCTGT -GGGGCACTGATTCCAGGATCCCCACAGATACCAAAATCCACAGATGTTCAAGTCCCCCAG -TGAGCCGTCTGCATCCATGGAGGCAGCCCCAGCCTTGGAGACCGACTGTGTTTCCTTAGG -GCAGCCCTAGGCGCAGCGGTGCAAGGAGAGCCACATTTACCCCTGGCGCTGCACGGCCCT -GAGGCTGGGCAAGGCTGTCCACCCCGCTGTCAGAACCCCAGCAGGGAAGGTGTCCAGAAG -GCAGTCCTGGGAACCCTGCACAGAGGCCCAGCGGGCACAAGGTTGGGGCAGCTCTGTTCC -CAGCAGGCCGAGCCCGGGTGGCTGGAGAGGGAGCTCTGGAAGGTCAGCCTAGGGGCCGTC -GGCCCCTGCAGACCCTGTGCCCAGCCCAGCATCCCGGGGAGCTCCCTCCACATGCTCATC -TCACGAGGTTCCTGCTGCACTCAGAGTGGAGGATGGGAGGCCTGGGGCGGAGGGCCGGGG -CTTTGGAATGGCTGAGGGGGACAAGGATGCACAAGGGGCCAGTGCAGAGGACAGCGCGAC -TCCCAGGGGCCCGGGGTCCTGGTCTTCCTGGTCCTGCCGTTTTTATTAGAAGCGAGCCCT -CCACCCCAGTGGGTGTAGAGCCCAGGACGCAGCAGAGGGTGGGGGGGTGGGGGGCGGCAT -CGGGGCAGGTGGCAACCCCTTGGACGCAGGCTCAGGACGCCAGGGTCAGGGCGTGAGTGC -CGGGGCCCCCTCAAAGCCGCGGGGTCCAAAGAGGCCGCCGGCCCCGGCCCCGCCCTCTGC -TCCTCCTCCCCCTCCACCGCCAGGCCCGGGTGGCCGCCGCCTCCTCCGAACGCGGCCGCC -TCCTCCTCCGAACGTGGCCTCCTCCGAACGCGGCCGCCTCCTCCTCCGAACGCGGCCGCC -TCCTCCTCCGAACGTGGCCTCCTCCGAACGTGGCCGCCTCCTCCTCCGAACGTGGCCTCC -TCCGAACGCGGCCGCCGCCTCCTCCGAACGCGGCCTCCTCCTCCTCCGAACGCGGCCGCC -TCCTCCTCCGAACGTGGCCGCCTCCGAACGTGGCCGCCGCCTCCTCCGAACGTGGCCGCT -TCCGCAGCGCCCGGCGCAGGCCGCACTCCGCCACCAGGGGGCGCCACAGCTCCTCGCGCC -GCCGCCTCCCGCAAACACAAAGAGCCGCGCGGCCACGACGGCCGCGTGCCCGGAGCGCCG -GGGTCTTTCCTGGGCTCCAAAGTCAAGAGCTCACGTTCCGGGAGGATCTGTCCGCGGAAA -TTCGGTTCTGAGCGTCGCCGGACTCCGCCGCGGGGAGGCGGGTGAGGGGAGGGGGCCGGA -GGGTCGGGGGTGCCGGGGGGTGCGGGAAGGCTGCGGGGGAGGCTGTTGGGGACGTTCGTG -GCGGGGGAGGCTGTTGGGGACGTTCGTGGCGGGGGAGGCTGTTGGGGACGTTCGTGGCGG -GGGAGGCTGTTGGGTCCCCTCCCCGCCCCACCGCGTCCCAGGGAACCCCGGCAGGGCACC -CAGTGAGGGGGGCCCGGGCGTCCGCCCATTCCTCACTGCTGTCCCCGCCTGTGCCCGAAA -CCCCCGTTCACGTTCACCGAGAAAACAGACATAAACCCAGCCAGGCACATCCACTAGAAT -GGCTGTGATTTCAGAAAAGCGGACGTAAGTGCTGCCGAGGAGATGGAGGCGTTGGACCCC -CTCGCGCATTGTCGGGGCGGGTGCAGCCGCGGTGCAAAAGGACCTTCCTCAGAAAGTTGA -GCACGAAGTTCCCACAGGCCCGGAAGTTCCCCTCCCGGGCGCTCCCCAGAGAGCTGAAGA -CTGGGCGCGTGCCGGCGGCAAATGTTCACAGCAAAGGGCGGCCCAGTGCGCAGCTGGAAC -ATCAGCCCCAGGCGGTCGCTGCGACAGGGACGAGCCTGGGAAACGTGAAAATGTCCAGAA -CAGGGAATCCACAGATAAAGAAAAGACATCGTGGTTGCCAGAGCTCGCGGGAGGGGGCAA -CAGGGACCGACTGCTTAACGTGTATGGTTCCCCTTCAGGGTGAGGACGTGTTCTGGGACG -AGGTCGAGGTCAGGGTTGCAGGACAAGATGAAAGCGCTAAATGCCACTGAATTGTTTGCT -TTAACGTCATTAATTTTGTTATGTGAATTTCATCTCAATAGAATAAATAGGTCAAGCTGG -CTGCAGGGCCCACCCCACCGCGGCCTGGAGCAGGGTCTTCTGGGGTGTACCACCTCTGCC -CTCACCCAGGCTCCACCACGACCAGCTTCGTCCACCCCCCAGGAGACCATGAAGGCCCAC -GTCTGAAATCCTCACTAAGCCCACCCTCCCATCTCCCTGAACTACGGGTAGGACCCCTCT -GGCCCCCAGCCCTGCCCTTGACCCGGCCCACCAAGCCCCCACCCAGATCCACACCACCAG -GCACTCTTGCCCTTGGCCTGCTGCCAGGCTGGCCCCGCTCCTTCTGGGCCTCCTGGAGCT -TCAACCCCTGCCTCCACAGCAGACCTTGGCCTTTAGCATGTTCAGTCTCCTCAGTGGCAG -CCCCGGGAGGGCCATCTTCTTGGGTCAAAGCCCTCCTCACTACCCACCCTCTTGCCAGGA -CTAGCTGTGTCCTGCAGCAGCCCAGCATGTGCCGTTGAGCTGGCCTTTTCTCAGGCCCAG -TGCCCAAGGAGGAGCTGATTGCATAGGCTCAGAGTTTCCAGGAAGAGTGGGGACTCAGAT -GTCTGCCCAGGTGTCTCCACCGCGTCCGCCAGGGCCTCCAGCTTTCCTAACCAGGACCCT -GGCCTCTGGCCTTGGTTGAGTATTTCACCTTCTTCCATGTTTAGTCCCTTGGGCTCTGCT -ACCCTCCTGCTGGAGGTGAGAGCATCCTGTGTGCAACCAGAGATGCCCTCTGGCTTTCAG -ACCTGCCTGCTTTTCACCCTCAGCCCTTTCTCACTCAGCAAAATTGTGGGGGTCCCTAGT -CAGCAGCTCCCTGGGCAGCTCTCTGAGCAAGGTGGTCTCTGTGGTCATGAAGGAGAGCCG -GCTAGGACAGTGCCGGAAACTCAGCTGCCTCTCCCCTTCAACTCAGCTGGCCCCCCGCAC -CTGAAGTGCACAGGAGCCGGGAAGAGAGTCTGGAGCCCACCCCGGAGGGCAGCACAGGAG -GTGTCTCTGCAGCTGGTGTCCTGCCACCCCTGCAGGCAGCACACGTCCCGGGCATTCTCC -TTAGCCACAGACAGAACAGCCAGTGCCAGAGTCTGCTGTCGCTTCCCCTTTAAGCACACT -CATTCACCACACCCGAGGAGGCCAGAGGTGCAGGGAGCATGGGCTGTCGCTTCCCCTTTA -AGCACACTCATTCACCACACCCGAGGAGGCCAGAAGTGCAGGGAGCATGGGCTGGGTGCA -CCTCCGCAGGAGAGAAGGCTGAGCCACCGCCGTCCCGGGAGCCCGGCTCCCAGGCCTCTC -GTTTTCCCCTACCTCCCTAAGACTTTTCTGTCACTCTCTGGCCATTGAAAGGCTTCTGTT -CCTTAAAGTGCTGTTACACTCTCCTTTCCCAGGATGCAGCAAGCCAAAACAGTACCACTG -CACGTCAGCCTGGGTGACAGAGTGAGACCCTATCTTAAAAAAAAAAAAAATTGGCTGGAC -ATGATGGCTCACGCCTGTAATCCCAGCACTTAGGGAAGCCAAAGTGGGCGGATCATTTGA -GGTCAGGAGTTCAAGACCAGCCTGGCCAACATGGTGAAACCCCATCTCTCTACTAAAAAT -ACAAAAATTAGCATGGTGTGGTGGTGCATGCCCATAATCCCAGCTACTGGGGAGGCTGAG -GTGAAAGAATTGCTTGAACCCAAGAGGTGGAGGTTGCAGTGAGCCGAGATCACACCATTG -CACTCCAGCCTGGGCAACAGAGGGAGACTGTGTCTCCTAAAAAAAAAAAAAAAAAAAAAA -AAGTCTTCTTTCCATGATGAGAATGTCAGGCCCTGCAGCCTCTTGCACTGGCCAGAGGGG -CTGGGGTCACTGTCTGTTTCCTTGCCCACCCTCAAGGGACAAGGAGGAGAGGTGAGGCTG -TGGGCGCACCTGATTTTACCTGCTGGAGTCTGTGTTCTCTGGGATTAGGGAGCATCTGGA -GCTGACTCTTCCTCCATGGGACCCTCCCTTTTTCAGGAAAACTTCCCCTCCTCGGGGATC -CCGCAGGGCTAAGAAACACCCTCTTCACCTCCCTCCTGCCCGGTCCTTCTGACCAGCCGA -GAGAGTACAGACCCTCCCCGATCTGGGAGGAGGGCCCATCACTGGCTCCCTGCCCCCTGC -TCGCCAAGCCCCCCGGGACTTCCCAGGCTGTTCCTTCCACCTGAAGGGTCTCCCTCTGGC -CAAGGCGAGGCTCACAGTTCCCCTGTCAGGATGGGGCCTTAGACACCCAGACTGACCCAG -TGACAATCACCTTAATTCTCCACAGATAACTACCTACAAGTTTTCTGATTTATTCATTAG -TGGATTTGTTCGTGATCAGCCCCACACCTGTTAGAATGGAAGCTGCAGGCAGCAGGAACC -AGTGTGGCCAAGTCGGAGGGCAGCACAAGCCGGTCCTCCTCGTGGACAGCAGGTGTGGAG -CAGGCCAGGCCCACAGGAGGGCGGGCAGGAGGGCAGGCACCGAGAGGTGCGGATGGCCTC -TCAGAACAGGGGTGCAGGCTGGTGGGGGCAGCAGCTGGAAGGGGAAGGTCACAGAGCCAG -AAAGATAGGGTGTCCGCCACAGCCAGTTCTTTGGAAGTTTCCCTGAAAAAGGGAAAAGAG -ACAAGATATGGTTCAAAGGAAAGCAGGGCCTGGGAGAGGCCTGTGTGCAGTGTGTCTGCA -AAGGGAGGAGGAGGCAAAGATACTGAAGGTGAAGAGGGAAAGGAGGAAGGGACAGGGGAG -GTGACAGAGGGAGGGGAGGGGGAGGAGGGGCGGGGGAGAGGAGGGAAAAGGGGGAGGCGA -TGGGACGGGGGAGGGAATGGGGGAACAGGTGGGAGGGGAGGAGGGGGTGGGGGAGAGGAG -ACAGGGGAGAGGGGAGTAGGGGGAGGGGATGAGGGGAAGGTGGGAGGGGAGAGGGGAGGG -GATGGGGGAGGGAATGAGGGGACAGGTGGGAGGGGAGAGGGGACAAGTGGGAGGGGAAGG -GATGGGGGAGGGATGAGGGGACAGGTGGGAGGGGAGGGAATGAGGGGCAGGGGGGAAGGG -AGGGATGAGGGGCAGGGGGGAAGGGAGGGGGGTTTGGCCCTGCAGCAGGTGGGATTCTGC -TCAGCCCATTTCCTGGGCCACGGGATTCATGAAGGGCACCGGGTCAGGCCCCCCGGGCGC -ACCGTTGCTGGTATATGCGGTGATCGGGGTCAGGCCCCCGGGCGCACCTTTGCTGGTATA -TGCGGGGGTCGGGGTCAGGCCCCCGGGCGCACCGTTGCTGGTATATGCGGGGGTCGGGGT -CAGGCCCCCGGGCGCACCGTTGCTGGTATATGCGGTGGTCGGGGTCAGGCCCCCCGGGCG -CACTGTTGCTGGTATATGCGGTGGTCGGGGTCAGGCCCCCGGGCGCACCTTTGCTGGTAT -ATGCGGGGGTCGGGGTCAGGCCCCCGGGCGCACCGTTGCTGGTATATGCGGGGGTCGGGG -TCAGGCCCCCGGGCGTTGCTGGTATATGCGGGGGTCGGGGTCAGGCCCCCGGGCGCACCG -TTGCTGGTATATGCGGTGGTCGGGGTCAGGCCCCCGGGCGCACCGTTGCTGGTATATGCG -GGGGTCGGGGTCAGGCCCCCGGGCGCACCGTTGCTGGTATATGCGGTGGTCGGGGTCAGG -CCCCCGGGCGCATCTTTGCTGGTATATGCGGTGGTCGGGGTCAGGCCCCCCGGGCGCACT -GTTGCTGGTATATGCGGTGGTCGGGGTCAGGCCCCCGGGCGCACCTTTGCTGGTATATGC -GGGGGTCGGGGTCAGGCCCCCGGGCGCACCGTTGCTGGTATATGCGGGGGTCGGGGTCAG -GCCCCCGGGCGTTGCTGGTATATGCGGTGGTCGGGGTCAGGCCCCCGGGCGCACCGTTGC -TGGTATATGCGGGGGTCGGGGTCAGGCCCCCGGGCGCACCGTTGCTGGTATATGCGGTGG -TCGGGGTCAGGCCCCCGGGCGCACCGTTGCTGGTATATGCGGGGGTCGGGGTCAGGCCCC -CGGGCGTTGCTGGTATATGCGGGGGTCGGGGTCAGGCCCCCGGGCGCACCGTTGCTGGTA -TATGCGGGGGTTGGGGTCAGGCCCCCCGGGCGCACCGTTGCTGGTATATGCGGGGGTCGT -TTGTGGTGTCATCACTGCTATCTTCCAGGCCGGGAGGAAGGACCGAGGGTGGGCCCGGCG -CGGGTGGGGGTCCTGGGCAGGGGCGGCGGCGCGGCCGGGCTGGTCCTGGCGCTGGGACCC -GCAGCTGCGCCCTCTGCCTGAGCAGAGACCGGGGCCCCCACGCTCCGCGCCAGCACCCGG -CCGCGCCGCGGAGAGGGAAGGGTTACGGCGGGGATGGGGGTGGGGGGGTTGGCGGGGGCG -CGACTGACGGGCTCGGGATTGGCTCGGCGCGCGCGGGACCCGGGGGCAGCTGCGGGCCCA -GACTTCCCGGACGCCCTGGCGCCTCTGCTGCCCACGGCGGCCCCGAGGCCGCGCCCGCGG -AGAGGGGGGCCCCCATCTCCTGTCAGCCGCAGTGACTGCGGGTGCCTGACGGCGCCGCCA -GCCCGGGGGGCCCCTCCCGGCCCCAGCGGGGTCTCCCGGGGCTGCCTCTGTCGGTCCCGA -CCTGCCTGGTCCCTGGAGCTGGGGTGGGAGTCGTGCTTTGATCAGTCACCGGGGGCGGGG -AGACTGGTCGACCACCCCTGAGGGCCCGGGACTTGTTTGCCACACCTGGGGAGTTTCGCG -GCGGCATCTGGAGGGGTCCTGGTTGAGCAGCTAGGGGGGTGTCTGGTAACCAGCCGGGCC -CCTCAGGCTCCCTCCCGGCAGGCCCTGAACAGACAGCCAGGGATGGAACTCGCCCCCTGG -GCACCCTGTGCCTGCCCTCAGCCTCCCCACTGAGGCCCAGGACTTTAGAGGTGGGCGTGC -CCGCCAGGCTGCCAGGCCGTCCCTCCGTGGGCAGCTGAGCAGGCCACAGTGTGGAAGAGG -CTCCAGAAAACCCAGCCCTGCCGCTGCACACGTGCGTGGCCAGCAGATAAAGTCTTCCTT -GTTATTGTGGGCAGCGTAGCTGCACCTGCGGTGAGGCCGGCACTGCTGAAGAGATGTCAA -TTCACAGAGCTTGACTATGACCCAAAGGTGAGGTCAGGACTCCGGGAGAGGATGGCAGCG -GTCTTCAGGGGAAACTCTCCTTTTCTTCTGTCTGGACACTGGAGCCACACACTCGCCTGT -CCCCATCCTCCCACAGCATAGGGCTCCTGGGACCTCGGCCCTGGGCAGGATTTGGGGGAT -GGCCACGTCTCTCTGAGTGGGCTCTGCTCATGGTCCTCACAAGGCCCGGGACATGGATGA -GACCAGGCTTGCGTCCTCTGCCTCCCCGCCCCACTGTGGCTGTGCCAGCCTCCCTGACAG -GGGCTCTTCCGTCCACGTGCCCCTCCTGGGCCACTATCCCGTTATAAACAGGCAGGAGTC -TTCCTTCCAGCCTCCCTCTGGGGCGGGCAGGCAGCACGGCGATCACCTGCCCCCACTCCC -TCATCTATCACCCTGAACTGTGTTCACGGTAAAATTACTCATCCTCAGCCAGTGATAAAT -GGCATCAGTCTAGAGCCAGCCCGCGGCAGGGGGTGGGGCTCCCTGCTCAGGGTTCCCAGG -CCTGGGCCAGATAAACCTGGTGAGCTGCGCCTTTGTGCTCACACGCAGCTGGCAATGGCA -AGTCAGTGGATTTGTACGTGTCTGATGTGTGCCCTTGGTAAAAGCACACGTGTGCACGAT -TCTGTGTGCATGTGCTTGCGGGGGCTGGGGGCTGAGGGAGGCCATCTGGGATGTGGGGTC -TGGATGTGGTGGCCAGGGTGGGCGCTAGGCAGGCAGCAGAGTGGAGAAGGTATGTCACCA -GGAGAAGGGACCCAAGGAATCGAAGAGCAGGGGGAGCCACTGAGTGGGGTGCAGGGAAGA -TGGGGTGTCTGGGAGCTCAGCCTCGTGCAGAGGGAGGGAAGCAGGCAGCTCCTGGGTGCA -CGGGTGGGGCATACTCTCTACAGATTCAATGCTGGATTTGTATAGTGTATAGATTTTCAA -TAGTTATTTAAAATCATCAAAAACAATCGTGTTTACAATTTACTGGGCAGCCACTATATG -CTGGTCAACATCTAGAATTTATCAACAATTGTACAAGCCAAGTATTTTATCCTCATTTCT -ACAGAGGATAAAACCGAGAATAAGGAACTTTACATTGTCAATGATCAAACACCTAGTGCA -CCCATGGCCGTGCGTCCGCAGGACAAAGCAGCCTTTGGAGCCCTGGAACTTAAGATGTCC -AGAGATCAGCAGCTCTCGGCTCAGGCCCAGGCAGCTGGACAGCACCCAGCGCCTCCTCCA -GGTCCTCCTGGGTCCCCTCCTTTCTTTCACTTTCAGCCCGGGAATCTCTGTGAAGTCCTA -GCTGATAACTAAGGGGTTAATGAATAATCACAGTGATGAGCTCTGGAGGAGCCATGGCCC -AGAGCAGCTGTGGCCTCCTTTGATTAAACCACAGAAGTCCGGAGGATCAGGCCTCAAACC -TCCACCACCTGCCAGCTGGCACCTGTGAAGGAGGTGGGACCAGCACCCACCTCACAGTGG -CTGCAGGGTCACCTGAGATGGTGATTGCAAAGTGCTGAGCCATCGGGACACATATTTCCA -AGACCTCCTGAGTGCCGGCTGGCCCCTGGAGCAGAGATGAGACCCCTGTGGGGCCTACAG -TCCAGTTATGAAGGCAGGGTTCCTGTGTAAGCCAGCAGGCCCAGTTCTGGAAAGGCCAGG -ATGTGGGTTCAGAAGCTCAAGGACAATGGACTCATTCTGACTGGAGGGATCCAGGAAGGC -TTCGTGGAGGAAGTGGCATTTGACATTGGCATCAAGGATGAACAGGAATAGAGAGAGGGG -ACTGGTGTCTGCGTGAAGGATCGCCAAAGCGCTGTTCTGGGGTGAGGGCGATCAGCCCCT -CCTGCCCCTCCTGAACTATGAGGCTCGGGAGCCTTTGGCAGAAGGTGGCTCTGCACGCCC -CAGGTGCAAGCTTGGAGCTTCCTTTTCTGCACTCCACAGCAGGAAGAAGGGCAGTGTGAA -CTGCTCACCACTGTCTTCCTGGGTTTGCAGCTCTGCGCCTGGCACAGAGACAGGCTCAGT -GACGGTTGAAGGAATCGGAGAAATAATGAAAAGTGTGTTCATCCTGCAGGCAGCAGAGCC -TCGGGTTAACCGTTAACGTCAGGAAATGACAGATCCAACGCTCCTGCTTGGGGCAGCGTG -GAGGCCAGCGGAGGAACTGCAGGAGCCTAAAGGAGATGGCGCGCGGGCCTGGCTCAGGAG -AGCAGCCGTCTGAAAGATGGCGGCGAAGGGTGCGGGAGGAGATGCCCCGGGCAGGGGCTT -GGCGGGGTCTGGCACCAAACTTCCCAAAGCAGCTGCCTCTGTGAACTGTGCCTGGCAGGG -AGGGAGCCACACCGGGAGTGACCCTAGACGCTGGCTCCCCAGGGGTGACTGGAGGCAGTG -TCTCCCGCCCATGTGGGCCTCCGGCTTGGGGTCCCCAGAGCTCTGCCCTGCTGCTGGCTG -CACTGAGAGAGGTGGCCTTCTGAATGGGCCCTGTCCCCGGGGAGCCTCTGGTAAAGAGAT -TCACCTGCACCCTCAAAACACGCCATGCCCATTGGAGGCTCTGGGTGCAGGCTGCCCCTC -AAACAGAGAAAAACCACACGCTGTTTAAGACCCAAACCAAGGAGACAGCCCCTCATGCCC -CCTTCTATCTCCCCTTCTGTCCAGGGCCCCCTGCCTGCTCTGGTCCACCCCGTCCTGACC -CCCTCTGCCTGTTCATCTGAGGGCCGTGAGCCAAGGCCTGGGCCTGGCCAAGGGTCAGGG -ATCCTGGGACCTGCTTGAGACCATGCCCCATACACTCCTTCGGCCAGAAGGTCAGCCGTA -GAGACAAACCCCCACCCTGAGCCCGCAGTGTCAGCAACGCCCTGTCCTCAGTGCCAGGCA -GTGTCAGGCTGAGACCCGGGCCACCTGATCCAACGTCCACTCCAAGCAAGCCAGAGCCAG -GTGCTGCCAGCCTGCCCATGTGCACACGTTAGCAGACAGGTTTCCTGGTGTGGCACACAC -GTGTTATGACCGCGGCTGCTGCCCCCAGCCCAGAGTGCACTTCCGGGTAATCCAGCACCC -TGAGGCTTCACTGCTCTCCTGAGAGTTTTCTAAGATTAAATCTCCTTCACAATGACAGCC -TCCTGTCACCTGGGCCCTGGTGACAAAGCCTTTGGAGAGGCAAGGACCCAGCCGGGGCAT -TCACAGTGGGCATGCTATCCACCCTCCGCCCCTGTCCTGGCCCCCACAGTGGAGCCGCCA -CCTTGGGTAACAGGGGCTGCCTGAGGTCCTGGAGAAGGAAGAACCAGGTGGCCCACCTTC -GGTGCACAGGGAACAGCAGGGACCTGACGGCAGCCCCCGCACCCCTCCCTGGGCTGAAGT -TCAGGCTGTCTCATCCCTTGCCAGGAGCTCAGGGCTGAGCTAGGTTGGCAGGGGATGGGT -TGAGGGTCTGTTGTCCAGCAGATTGCCCGGGCCCCACCCAGGCCACTCAGAAAACACCTG -TGAGAGCCCCGCAGGCATGCAGGGCACTGTCGTGAGCACACCAGTGGGGACAGACGTCCA -GGCAGGAGGGAGCAGCCAGACCCCCATCCCGCCAGGGTCACCAGGTGAGCAAGGCTGGGG -AACAATGGAGGCGGAGCCCCGCGACTGCCCAGCTCACTGCCCCCAGTGTCCAGGCTGTGG -TGCAGGCGTGGGGACCCAGGTGTGTTCAGGGGTCTCCTTCAGGGAAGGAGACCAAGCTGG -GAGTCTGGGGAGGCTGAGGTGTGAGGTGACAGCAGGTAAAGAGTGAGCCACAATCAGCAT -TTTCACATGAAAGGAAACTACAGGCCTGGGCGCAGTGGCTCACGCCTGTAATCCCGGCAC -TGTGGGAGGCTGAGGTGGGAGGATCACCTGAGGTCGGGAGTTCGAGACCAGCCTGACCAA -CATGGAGAAACCCCATTTCTACTAAAAAAAATACAAAATTAGCTGGGCATGGTGGCGCAT -GCCTGTAATCCTAGCTATTCGGGAGGCTGAGACAGGAGAATCACTTGAACCCGGGAGGCG -GAGGTTATGGAGAGCCAAGATCGCACCACTGCACCCCAGCCTGGGCAACAAGAGTAAAAC -TCCGTCTCAAAAAAAAAAAAAAAAGAAGAAAGAAAAAGAAAAAAAGAAAGGCAACTACAG -AAGGTGAGGAGAACCACCCGAGATCACCAGAGGGAACCGTGGAAGGTCCGTGGTCCACCA -GCCAGGCTGGGGCACCTCAGCCCCTGGGCAGAGCACCAAGCAGGGCCGTGCCCTGGTAAA -GGAGGGCACAGTCAGCCCCAGACTACAAGCTGCCTTGGTCCTCCCAGCAGGGCTTAAAAG -CAAGACCCCAAAGGACCAAACAGCTTCCAAGTAACTTCCTGGAGTCCTGAGCAAAGTAAG -CTTTTCTCAGCTTTGCTACAAAAATAGTCAGCACCCAGCAAAATTCACAATCCCTGTCAC -CCATTCAAAAATCACCAGGCATGCGAGGAAGCAGGAAAAGGAAAATGCACCCAGAAGAGA -AGGAGCACCCATCAACGGGGCCGCCTCAGAAGCAACAGACGACCGGGCAAGTCCAAGGGC -ACCGAGGCACCTGCCACCACTGCGCCCAGCACTCCCGAAGCCAGAGGGCAGGTGGGACAT -AGGTGGGGACGTTCTGAGCAAAAACGCATGCGGCCAAGCTGGGGTCGCCCGTGGGAAGAG -GGCGAAACGCTTGCACGTGGGTAGGGCAGTCTCTGCAAAGGGCTGTGTGGGCTCCGGGAC -CAGATGCTGTGAGGGCCTCACCAGCTGCGAGGTGGCAGGACCAGATGCTGTAAGGGCCTC -ACCAGCTGCAAGGTGGCTGTCTCTGCCCCACCCCACACGCTCAATGCATGTTAATTTCAT -CTTGTTTCATTCTCATTCCCATTTTACAGATTGAGGTTCAGAGAAGTCAGAAGCCTTCCC -AAGGCTGCACAGCCAGAAGTGGGCACAGCGTCCTGGGGTGAGGGCTCACACCATCTGCGC -CACCTGCCCTCCAGGTCCCACCATCCTCACAAATTCAAGGCAAGGTTCTGGAACCCCCAG -CCCTCCAGAAAGGGGAAGCTGAGCCCAGGAAGCACATCTGAGAGTTCGGGTCCGTGAGTT -TACCCTGCGCTCACGCCGATTCCTCCTGCATCCTCTGTCGGGATGTCTGGATTCCAGAGT -CCCCACCCTGATTTTCCAACCTTGCCTCAGCCTTGGCTTCTCCCTTTTGGGGTGGGACAG -GGAACCCCAGCAGCAGGTGTATGAGGGCATGAGAGGGCAGGAGGTGCCCTATGCCTACCC -GCCAGACCAGGGCCCCAGCCCTGGACACAGGGAGAGAGCATGAGCGCTGTTCCTGCTCCC -ACTCCCTCATCTGAGCAGGTGCTCCCAGGTACAGGTGCCGAGTCCCACCCAGAGGGGCCC -TGCCACAACCAGAGGACTGACAAACCCAGACACAACTGTCTCTTCCCCCTGGTCAGGGTC -TGGGCAAGGGTCCCTCTGGGCTGCTGTCCATGCTGTGAGTGTCCGTGCTGTGGGCCACTG -CCGTGGGTGTCCGTGCTGTGGCCTGCTGTCGTGGGTGTCCGTGCTGTGGCCCGGTATGTG -AGGTTGTGTTTCCAACAGGGAGTAATTTGGCTTTGGTTACCTGAGGGTCTGAGGACAGGC -ACTAAAGCCCCACCTTTCTGGCTTCCAGAGTTGCCGGCTCCAGCAGCAGCCTCCAGGCCT -GAGCAGGCTCTGGGGCTCCCACACCTGGGGGGCCAGGGTGGGGGTGACAAAGGGCCCCAG -GCGACGGCTGAGAGCCGGCCCTGAGCCGGCCAGGGCGGGCAGCAGAACAGCCACCAGCTC -CCGCCAGGCCCTGGCAGCATGAGCGATGGCAGGCCCAGCGATAAGAAACTAATAATTTAT -GCTTCCAGCTCCCGGGGCCGGCGCCGAGGGAAGGTTGGGCCACAGCCTCCCCCGCACTGA -GCGGCTGCAGTCCTTTATTGCACAAATTATTAACGACCAGAGAATGAATGACTCTGTAAT -CAGATCAGGTTGCCAGCACTTTTCATTGCATTTATTTGTATAAATTCTGAAGTCGGGGTC -TGCCCTAAGCTCAGCAAGCCAGCGTCGTGCTGGCTGGGCGCCCAGGCCCCCACCCAGAAG -GAACACCCGTCCCTCACCCTGCCCACGGGTTCCAGAGGACAGAGGGCTCAGGAAGGGGTG -CAGGGAACTGCTCTGAGCCAGAAGCCGAGTTCATAGGCACCCAAAGCAGCCCTGGGCCAG -GGTCAGAGCTCTGTCCTTGAACCTGCCTCAGGGAAGATTCCCAACTGTCCTCAGAGCCAG -GGGCACCCAGGGCTTGGGAGCTGAAGGGGGGTGGGTCTGAGACCAGGAGAAGGCTCCCCA -GCCCTGAGGGAACCCTCATCACCCCCCTGCTCTCCTCGATCCAGGAACCGTCCCAGGGTT -GCCCCAGGCCTCCTGGCTCTCCCGCCTCCATCCCGTGGGCTTCCCGGGAGCCCCAGGCTG -GTCTCCCACCTGCCCCCTCCTTTTCTGGTCTTGCCTGGGCTGGGCCCAGGGGCTCTGGCT -GTGGGTTTTCTGTGCAGCACCTCGCAGTGAGCCTGACGCTGGTCCTCTCCTGAGCCCCCG -TTTAATCTTATTGACCTCTCGTTACGCTACAGAGCGTAAATTCAGATTTAGAGATCTTAT -GTTCCATCATAAATTGGGCTGGCAGACTTCCGATCAACAAGATAAAGCTGTCTTCCGTGA -GGCTGGTGTTTTATTAGTCTTGGTCCCAGTGCTGCAGGTGTGGGCTGGGGAGTGCCTGAG -GGAGGGGCCTCTGCTTGGGACCCTTCCTGCCTGGGCGAGGGGCTGAGTCCCTCCTGCCGC -CCGGGCTGGGCCCCAGGTACCTGGCGAACAAAGGGACCCTGAAATTGCCGCCTTTCCCCT -GCCTCTTGGGCTCTGCATATGATTTCAGCCAATCCCTGCTGCCCAGCCTCGCCCACCCGC -TTCTGGGGCCACCCCCGCGTTAAGCAGGGCTGTGCAGCATGGGGGTCCTGTTCTCATTCA -GCCACCGGCACGGCCACCCCAGTGTGATTCCTCAGCAGCCACACAGAAGACAGATGGTCC -ATAGGAGACTCAGAAACAGAGAAGCCTCACGCCAGGTCCACAGAGGCACCCACGCCCGCC -AAAAGGATGCCACGCACTCACCCTGCCCTCTGGGGAGCACAGTGGGAGTCCAGGACACCG -CCTTGGATGGGGTGAGGCTCCGTCTGTGACCTCAGAAAGTCAGTCTGGGGCTGGACTTGA -CATGGGAAACAGAATAAAACTGCCTGTCCACCTGAGCTTGCCGCCCTAAAAATCCCTGAC -ATGATACAGAAGTCAGTGCTGACAGAGGGCCTGCTACCCCCAGTGACCCTGCCGGTGGGG -TCTCAACCCACCCACTTCTTCTGGAGCAGCCGGTCACAGCTGTGGTCCTGCTGGCGCACA -CGGGTATGAGACCCTAAAACACACAGCGACTGCACAGTGCAACCCTGCATATCCCATTTG -GGTACAAGTTTCATTACAGGAAGAAACACGGGGAGGGACCCCAGAGCAGCTCACGCGTGG -GTACCCTCCGCTGTGTTAGCGTCCCGGCCCTCACACGGCACCCAGGCCTCGTTGGGGCAA -GGCCTTGTGCAGACACGGTGGGATCTGCATGTGCACTGGGGCCTGTGCCTGGGCTGCTGC -TCCCCGGCCACCGGTGTCAGGATCTCCAGGACCCCCATGAGTGGTCAGTGGAGCAGAGAT -GGCACAGACGCCAGCGACCTGGGTCATTCTCTACCTGGGATGTGGGACCCCAGAGACCAT -GCTGTGGGTCTTTATCTGCCTCTTCATGCAGGAGCAGGTGCGACCCCCGCCTGCCCCAGC -CATGAGGCTCTGTCACAGGGGACCTCTGTGGCACCCTGTGCTGCAGGCAAGGCCTTAGGA -CAGATGCCACGCCACTGTCCAGGAGACTGTCTCCTGAGACTGACCTCCCCTTGCACTGGG -CAATGTCTGCTGAAGATAAGGACGTCTTCACTGGGCCAGGCCTGGAGTTCTCCCAGATCG -TGAGCTTTCCTCTCTCTGATGAAGAGGATACCTGTGGTCAAACTCCTACAGAGCACTGGG -GACAGGAAGGCAGGCAGAGTCCCACCTGGGCAGGTGGTAGGAGTGGAAGGAGCAGGCAGG -CAGCAGGGCTGCCCAGGGCTAGGAGTCTGGCTGTGAGCAGGGCCCACCCTCCCCTGGACA -CAATGGAGGACCCCGTGTGTGGTTTTCACTGACTGAGCACCTATCTCGTGCCAGACATGT -GGGATTGCCGGTGAATTAACAAAAGCCCTGCTCTCAGGGGGCTCCCATCCCAGCACATAC -ACCGTCACATCTGGGGTCCAGCCTGGACCCCCCCATGCAGTTGGAGAGGGTCTCAGAACC -AGGTCTGAGAACAGCAACTTCCAGCCACGGCACCCCACCCCTCCCCAGCTGGCCTGGGCT -CCAGCTCCTCGCACCTGAGGCTGCCTGTGCAGGGCCCCCGGCTGGTGCCCCTCTCCTCTG -AAGCTCGGGGGTCGCCACAGCCTGGCACCCTCATCGGGCCTGTTACGCACGTTCTGGTCT -CTCCGTGCCCACAGACCCGCCAAGCTCACCAGCCAATGTGCAGCCAGCACAAGCCCGACC -TGCTAGGGGCCTCAGAACAAGCGGTGTGGCCCGAGGCCGTCACACAGCACCTGTGCTGAG -AGTGAGCTGACGTGGACGGCGGCACCGTGGCCGTGGCAGAGGCACCATCCCTCCACCCTC -ACTCATGTAGGGATGTGGGGCACACGGACTGGAGCCCAAGGCCTTCGTGCTGGGCCCTGG -CTCTGCACTCGGCTCCCAGAGTCTCCCACCCAATGTCAGAGAGGGTGCCGCAACAGTGCT -TCGGGGGCTCCTGTCATGAGGGCTGAGGACCACCTAGGCCCACGTCCGCCCAGCAGGTGG -CAGCTGCATCCCCGGTCCCCTCCACAACCCGGGCCAGGTCCAGGCTGCAGGCCGCAGTGT -TGGCAGGGGGAGGAGAGGGTGAAATTGGCTGAGCCCATCCATTGGGACAGACCCTCCCGC -TCCTTGGGGCTCTGGAGAACTCTATTCCTTCTCTTTGCTTAACCTCAAGGTGCTGGGGCC -TCTGGCTGCTGCAGCATTTACAGAGGAATTGTCTGGGATGTGCCGGGCCGAGCACTGTAG -CTCTCGCCGGTGTCTGCGTCAGCACGCTAGTGACATGGCAGGTGAGGACCACGGCACCGC -CCCTGCGATCTGGCAGTCAGAGCCCACCTGTGTGTCTGCAGGAGCATCCCTGACTACACA -CCACGGGACGGCAGGGAAGGGTCCCTCGGGCCCCACCCCTTTGTTCTTTCAATGGTAAAG -GTTCAGGTCGGTGGACAGACTGGACTTGGAAACACCTTCTTGCGTCCTCGAAACGACGTG -GCACGCAGCCAGCTCACAGCACCCAAAGGCACGGGCAAGTTGCATCACGGCAGCCCCTCC -TGTCTGACCAGGAGCAGGTGCGTTCCTGAGGTCCTGGCCACTTCTGCAGGAGCGTCCGAG -GGAGCCCAGCTGATATACCACAGCCCCTGACCTCCCAGGTTAGCCTTTCCATCCAACAGC -ACCAGGACTGGACAGGCCACCTTGGCTGAGGATCACGTGTGCCTGGGTCTGGGCGGTGCT -GATGCCCACAGGCCCTGAGTCTGTGTTGCGCACAGGCCTTGGAAAGCAGTGCACATCCTG -TCTGCACCGGTGTCTATAGTGAAGCCATCTTTGTCCGTGTGGCCATGGGAGGGTCTGTCT -GTGCTGTGTGTGTGTCCTGCGCGCGTCGGGAGCTGCTGCGCCACACACAGGCACGCAGGG -TGTGGGCACACCTGTGCTTCTGAGCCCACGTGCCCTTGCCGGTGGCCAGGCACACACACA -GCTGTGCATCCTTGGCCCAAGATCAGCTGTGCCACACCTGCAGGCTGCAGGATCTTTTCT -GTATATCTCCCTCCATCACCAGAAGTAAGCTCAGGACTGAGGCTGACAGGCTGGTCTGAG -CGCTGCTCACCTGCACCTCCTGGCTGCACCTGTGGCCCCGGACTCAGCTTCCCCATCTCT -CTCCTCCCCACCCCACCTCTGGGTCATCTCCGGCTGGGGCTGTACCACATCTGGGCTCAA -TAAATGGTTGATTGATTGATGAGGGGATGGATGAGAAGGGCTCTAAGAGAAATGCTGGGG -AGCCTGGGCAGGCACTCCCGGATGGCGGAGGCGGCATGCGGGCTGGGGCAGCGGCCCCTG -GCGCCCCCACACTCCCCCAGGACGTCTGGGGTCACCGTCTGCTCCATGGCAGCCCCAGGG -TTATTTATGACCTCCTCCCTCTGGCGGCGGGAGGCAGGCTCCAGCCTCAGCCCAGCGGCG -GAGGGGCCCCAGCAGGGGGACCCGGAGCAGCGACAGAGGCACCAAGGCCCAGGCAGGCGG -GGCTCGGTGGGCCGGAGGAGGGGCGGTGGAGTCCACACCGCCAGGTCCCTGCCTCGCTCA -GGATGATTCCAGCGCCAGAACTCCGTTCCTCTGGCCTCTGCCGCCAGCCTGAGGAGTGCA -GGGGAGAGTGGGGCCCAGGTGTCCCAGACCAAGACAGGTGTGTGAGTGGACATGGGACAC -AGGTGTGGTAGTGGAGGACACGTGTGAGCAAGTGAACACATCACACAGATGTGCGAGCAG -ACACAAGACATGGGACACAGGTGCGCCAGTGAACACGGGACTGGTGTAAGCCAGCGGGCA -TGAGACACGGGTGTGAGCGAGTGGACACGGGACACGTGTGAGTGGGCACGGACAGTACAG -GTGTGAGCGAGTGGACACGAGACACAGGTGTGGGAGTGGACACAGGTGTGTGGGAGTGGA -CACAGAACAGGTGTGAACATGGACACGGACACGGGTGTGTGTGAGTGGACAGGACCAAGG -AAGGGGCACAACCCCGTGGAAAAGGGTGATGCTGGGGGTGAGGAGCCTGGTCCTGTGGGA -ACGTGGCCTCTGAACGGGTGCCTGCTTCCCAGGAAGACAAGGAGGTGGTGGGGAAGGCCT -CCTCACCCAGCCCCTGGAGGGACCTCCAGAACATCAGGGAGTGGACAGTGAGGATAGAGG -GGTGCCTCCAGCTTTGGACCCAGTCAGGGTCTTTTCTGGAAGACACCATGGGCCCCGGGT -AGGCCCCCACACCCAGCCAGAAACCCAGGGCCAGCCCCATGCCCCTCCTTAACCACACTG -TGGGCCTGAGCATGATGAGATGCTGGTGAACAGGGGAGGGCTCTTGGAAGGGAAAGGAGG -CCCCTCTGCTGGCCCAGGTCAGAGGAGAGGCCTGGCCCAAGGGCCTCAGACCCTGAGAGG -CACTGCCATGCAGACCTGCGCCTCCCCAGCCTCCCTCTCCAAATCACTGTGTGAACATCA -GGGAGTCAGGTGCAGGCGAACCTAGAAGGAGGGTCAGGTGCAGGTGAACCTAGTAGCCCA -CACACGGGCAGTAGGGTCAGGGCTGCATCCAGACAGTGGGCACTCAGGGCCAGTCCACAT -GGCCTCCAGCTGGCCCCAGGAGCAGACTTTCCACATGGTATCAGACCTGGGAGAAGACAC -AGACTTCAGGAGAGGAAGGCACAGGAACTCACTGGCAGCCACAGCTGGGGTCAGGGATGT -GCTGGTGTCCTGGATGCAGACAGGTTGATAGGGCCAAGGGTGGCCACATAAGGAAGGGTC -ACCGACACTCACACCCACACTCCTACCTGGCCCCCCAGACCCCAACAGACCAACGAGCCC -CCACAGAACAGGGCCAGGATAGCGGGGGAGGCTTCTGGGCATGTTCCTTGCCTGAGCAGA -GCACTCCTGGCCCAGACCTCACTCCGCGGGTTGGCTGTGGGACCAGCAGAAGCCTCTGGT -GAGATAAGGTGAAGGAGCCCAGCGTGGTCACCCAGGGTCAGGTTTATGCTCAAGGAAGCT -GGTCTGGCAGGAGGTGGTGGTGGGCTGTTCCCTCCCTCGAAGAAGGCACCTGTGCAAACA -GGCCTGTGGCCCACTCACCCCTGGACCTGCTCTGGGAGATGCCCACAGGGACATGCCAGC -TGCATCTCAAGGGCAGGGGCCAGGGTCAGAACAGGAGGCCCCTTTCTAGTGGATGCAACA -CCGCACAGCAGCGCAGGACAAGGCTGTCTCACCTGCTGTTACCAACGCCCCCAGGTTGTG -TTTCTCTTCGGAACGCTCCAGATGCAATGCCGATCTGGGCACGCAGGGAGGTGGGGGGTG -ATGGGAAGCTCACCAGGAACCAGGGACTGGGGCCCAGACTGACCTGTCAGAAGGCACCAA -GGTGGACGTGGTGTGGCCGGTCCTGCTTCACTAGCCTTGCTCCTCCTAGTGGGAGGCCGT -GCACTCTGCCAACCCGCTATCCCCCACCCTCACCCTGCCTCGGATCCACACCACCTTCCT -GCTGGGAGGTGTGGGGTGACAGGAAGCTCTTGCCCCACACCATGGTCCTGGCGCGGTCCT -GGTGTGAGACATCCTGCATTTGAAACAGCTGTGTGACTTCAGGAGAGTTACTTGACCTTT -CTGTCTCAGCGTCTTCTGCAAAAGACTGAACAGGAACTCCGTGGCTCGGGCGAACTCACT -CCTGTCAAGTGCATAGGAAGGGGCACGAGTGGGCGGGGAGGTGCTGCCCTGTTATTCACA -GAACACTTTGCCCAGGCAACACACTACAAATCCACAACCTCGCTCCCTGCAGGTGCACTG -AGACCACCCACGCCCTCCCGGACACCAACGCCCACCATCAGATTCGCTGCGCAAAGTCCC -AGAGCCGCCGGCGCACGCTCACACCCCGGCGAGCAGCCCCCAGCTCCCTCCCTCCGAGAG -GAGCCCGGTCCGCGACCAGCCCAGCCCATCCCAGTCCCGCGCGGAGTCCTGGATTCCAGC -CGCTCGCAGTGACTCGGTACTCGGGATAGTGCCGGGGGCCGCAGCCCTGTCCCGCTGCCG -CCGCCGGATGCCCCGAGTCGGCCGTCACGCACCCCCCGCGGGAGCCCGCGCCGCCCGCCG -CGCCGGGGCCGTTTAAATGGGCCAAGTTGTGGCGGCGGCGTCGGCGGCGGAGTCTCCCAA -GTCCCCGCCGGGCGGGCGCGCGCCAGTGGACGCGGGTGCACGACTGACGCGGCCCGGGCG -GCGGGGCGGGGGCTTGGGACCCCCGAGAGGGGCGGGGACTCCGCGACTCCTCGCTGCCGG -GCTCGGCCTGGCGGGTGGGTCGGCGAGCCGGGCGTGGGACTGCCCCGGGCGCGGGCGCTG -GTGGCCGGGGCGCGGGACTCCAGACGCCCCGGGGAGCCCCGAGGCCCTGGAACTGCGGCG -CTCGGCGAGTCGATCCGGGATCGATAGCAGCTCCATGTCTCCGGCCTCTGAGGCCCCGCC -GGCCGGCTGGGCAGTCCGGGGAGGCCTGGCGGGCGGCGCGTAGGCGGCGGCTGCGGGCGC -CGGGGCGCACTAGCGGACGGCGTGGGCGCGCGGCCAGGCGCCTCCCCGGCCCCCGCGACC -CAACTCCAGCCCGGGCCGGAATAAGTTGCTGCCGCCGGCGGAGAGCGGGGCTGCGGAGCC -ACCGGGGCGCCATGCCGGCGGTCAAGAAGGAGTTCCCGGGCCGCGAGGACCTGGCCCTGG -CTCTGGCCACGTTCCACCCGACCCTGGCCGCGCTGCCGCTGCCGCCGCTGCCAGGCTACC -TGGCGCCACTGCCCGCGGCGGCCGCCCTCCCCCCGGCCGCCTCGCTGCCCGCCTCGGCCG -CCGGTTACGAGGCTCTGCTGGCCCCGCCGCTCCGCCCCCCGCGCGCCTACCTCAGCCTGC -ACGAGGCCGCCCCGCACCTCCACCTGCCCAGGGACCCGCTGGCCCTCGAGCGCTTCTCGG -CCACCGCGGCCGCGGCCCCGGATTTCCAGCCGCTGCTGGACAACGGCGAGCCGTGCATCG -AGGTGGAGTGCGGCGCCAACCGCGCGCTGCTCTACGTGCGCAAACTCTGCCAGGGCAGCA -AGGGCCCGTCCATCCGCCACCGCGGCGAGTGGCTCACGCCCAACGAGTTCCAGTTCGTCA -GCGGCCGCGAGACGGCCAAGGACTGGAAGCGCAGCATCCGCCACAAAGGTGCCGCCGCCC -CTCCCTTCGCTGCCGGGACCCGCGGGCCCCGACCCCACCCCCTACCCGACTCGGACACCC -GGGAGCCTCCGGCTCGGCCGAGGGGGCGCTGCAGCTCCAGGGCTGCGCGGGGACACCCCC -GCCGCGCGCGGAGGCCTCGGTGAACACGGACAGATCGCCCCCCGCTGCACCTCCCCCCAG -CTTGGGCCACAGCGCTTGGGGCTCGCGGGCCGCTCCCTCCGCTCGGAAGGTCTCTGCGAG -GCTCCTGGGCCTTAAGGCCCGAAGGAAGTTTACGGGGACTCGAGAGAGCGGGCAGGAGGC -GGGTTGGGAGGGCGCGGAGCCCCGGGTTCGGGGGAGACTGGAGGGGCGCACGTGCGGCCG -GGTGCGAGCGCGCGGCGGGGGAGGCTGCGGGGCGGCGCGGGGGCGCGCGCGGAGCCCGAG -CGGCGGCGCCAGGTCACACAACCTGTTTTGGCGCCTGCGGGCGCCTGGGCCCAAGGGTGC -GACGCGGGGGCGCCTGAGCCGGGACACAGGGGGTGCGGTGAGCGCCAGGCGCCGCGGGGA -GTTAAAAAGTTCGGGACCTGAGCGGTGCGTGGTTCCGCGGTGGCCGCCTCTTCCTGCCGC -GCAGGCCGAGGGTCCCGACGGCGCCGCTCACCGCTCCGGGACTCAGCCTTTCTGGGCCCG -GCCTGCGGTTCCCTCGGGGCCGGGGAGAGGGTGGAGCGCGGGAGGAGGGGCGCCGGGTGG -GGACGCCCAGGCCCTTCGTCGGGGGAGGGCGCTCCACCCGGGCTGGAGTTGCAGAGCCCA -GCAGATCCCTGCGGCGTTCGCGAGGGTGGGACGGGAAGCGGGCTGGGAAGTCGGGCCGAG -GTGGGTGTGGGGTTCGGGGTGTATTTCGTCCACGAGCCGGGGAGGGGGTACTGGCCCTGC -CGCTGACTGCGCGCAGAAGCGTGCCGCTCCCTCACAGGGTCTGCCTCGGCTCTGCTCGCA -GGGAAAAGTCTGAAGACGCTTATGTCCAAGGGGATCCTGCAGGTGCATCCTCCGATCTGC -GACTGCCCGGGCTGCCGAATATCCTCCCCGGTGGTGAGATGCGGGGCTCGGTTGGGGCTG -GGAGTTACTCTCCCCTGCGGAGCTTGTCCCTGCGGTTTTCAGGGTTTTCAGGATCGAGAG -TCCTAACCTCACCCCTGCGGGTGTGCTGGAGGGAGCCTCCGAAGGGCAGGGGGAAGCGGC -TTTACCTCGTGCTCTCCCAGCCCTTCTACCTGGACGGGGGAGGAGTCCTCGGGCACCCGA -GCGCCCTCCCCGGTGGAGACAGGGGGGCCGCGCTTGTCTTAGAGCCTCCCCTTGGGTGCC -TTTTAGCTGCTTATCCTCGAGTCCTGGGTCAGGGTCTTCTCCCTGGGAGGAGTAATTCAA -CGTGGGCCTGGCACTGTGCCCTGTCACCGCTTGGGGGTCACCGTGTTCTCTGGCCCAGCT -GGTGAGGTGTGATTCTGGGACGACAGCATTTTGGGGAGCTACAGGCTTGGGTGTGAGTGA -CTTGTGTCTCTGGGTGCTGAAGGCCAGAGGGTGCAAGGGCCTGGACGTCGAAGTGTGTCC -TAGGGACGCAGAGGCTAGCCAGGGGCAGAGTCTTTGCAGTGTGGGCCTTTGGTGTCCAGG -GAACTGGAGTCGGAGGCTGGTTCAAGGCCCCAACCCAGGGTAGACAGCTATGGACACCCT -CACTGAGGGAGCAGGCAGGAGAGACGGGGATGCTGGGAGCTGCCTTCTGCTCAGGGAGGC -ACCTGCACCCCCTACCCAGTCTCCAGCCCCCTAGTTGGGCAGCAAGGGTTAGAGGATTGA -TCTGAAAAGGAAGAATGCCTGTTGGGAAGGACTAGTTTGGAGCCAATTAGGGCCATGGCT -GCTGGGGGTGGGGGCTGCAATTCCTGACACACTCAGGAACCCCTTCTTCCAGGAAAGGGT -AGGAGAGGCAGAGGTGCAAAATGGGCCTGAGGGTCCCGGGCGTACCTCCGCTTGCCTGCT -TTGGGCCTGAGGTAGGATGGGGGAGGGGATGCCCAGGGGCCTGTGAGCCATGAGTGCCGT -AGCCAGGGAGCTGGGCGGCTGCAGACACACCTGTGAAGACGGCTGGTCCCTCAGACATAC -AGCATGTTGGGCAGGGGAAGGGGACACAGCCGCACCTCACCCATGTGCCCACCTGACACA -CAATCCGACATGGACCTGCACGCACAGGCAGGCAGCTCACAGAGTTCCCAGGCAGGTGTG -CAGACAGCCGGCAGCCCCCTGTCTGCTGTCACAGACCTACCCGGGGCAAGAGGCCCAGTT -CCCTCCTTTCAAGCAGCTGGTGCTGGAGAGGGCTCCTCTGGGCAGCCCGCTGCCTAGCCT -TGGGTCTCTGTTTGGATTTGAGCGGCCCCCTTGAGGGCTCCCCCAGGAGTGGGGAGCACA -CAGCCTGAGCCCAGCGTCAGTCTCTTCCGACAGTGCTTCCGTGAGCATCTCCTCCCCACC -CCGTGGCCACAGCCAGGAGATGCCCCCCCACCTGGGGCTCCCAGGTCCCTGCCCTGCGTG -AGGGACGGCTCAGATCCAGGCCTGCCTCTGCCAGTCCCTCCCAGGCCTGTCCCACACCCT -TCCCCTAGGAAGCAACTCCAGGGGCCCCTTCTTTCCAGCCCCCATGTTTCTTACTCAGAG -GCTGTCTCCCCCAAGCCCCATGCCAAATCCGCAGGCATGTGCACCTCATGGTCACAGATG -CTCCGGGGCAGAATATGAGTGTGTATGTGCCTTGGGGACCCTGCACAGGGGCCCTGCAGG -CCAAGCACCTTCCAAGAGGAGGTGCTGTCAGGGGCCGAGTTTTCAGATCTGTGTGCTGTG -GCCGAGGTCTCTAGTGTGGAGGAGGTGTGTTCTGTCCTTGGGCAGGGTGGGTGGCAGGGA -AGCTGTCCTGGTCCTCAGCACCCCCATCAGCCACTCCAGACCTGCCCTCCAGGTGCCTTG -GGGCGTGGCTGGGGTGCCGGTGTGTCCCCACGCCCGACTCTGCGCATCACGGGGCTGAGG -CTGGTATACAGCCTGGGCTCCATTCCCAGCCAGCCCTGGCCTCCTTCCAAGGGGCAGTCT -TCTGGTCCTTGCTTCCCTCTCTTCCCCATCCCACAGACAAGAAGCAGAGAGCAAAGCATT -GTGTCTTCTCCTCAAAAGAAGGGAGGTGGGAGGCCGGGTGTGGTGGCGCATGCCTGTAAT -CCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACGAGGTCAGGAGATCGAGACCATCCT -GACTAACACGGTGAAACCCGTCTCTACTAAAAATACAAAAAATTAGCCGGGCGTGGTGGC -GGGTGCCTGTAGTCCCAGCTACTTGGGAGGCTGAGGCAGGAGAATGGCATGAACCCGGGA -GGCGGAGCTTGCAGTGAGCCCAGATTGTGCCACCGCACTCCAGCCTGGGCAACAGAGTGA -GACTCCGTCTCAAAAAACTAAAAAAGAAGAGAGGTGGGAGAGGAGAGGCTGTCAGAGCCT -CTAAGCCCTGGTGCTTGGGCTGCAGAAGGGCAGAGCTAAGCGGGACTTCCCAGCACAGCA -CACTCCGGACAGGCTGTGGCTGTTGAAGGGACCCCCGAGCTCCAGCTGACACGCGGAGGC -CCGGGCACAGACAGGCATCATACCTTCGGCCTTGGCCGCACTCTGTGGTCATTGGTGTTG -GGGGCAGCCCAGGGTCAGGGCAGGGTCTCAGCCTCGGACCCCAGGCCCCACCCCTTGCCC -AGCAGTGCTGCGTTTTCCCAGTGAGCTGTCGTGGAGAGAGCAGAGGGGACCCAGCGCAGG -CCCAGTGGCCGGTGAGGGGAGACGTGGCTCTGGGACGGGGGCCTCCACCTGGGTGGGGGG -ATGCTCCAGCTTCCAGACCCTTGGGGAGGGGGCACTGCCCAAACTAAGCTGGCACTGGGG -CTGTGCATTTGAAGGTGATGGTGGTTCTAGGTCTGAGGAGGACACCCTCCTAACAGCCTC -ATCCCCAAGCTCCGGGCTGTGTTGTGGCAATGGGAGGGAGGAAGTCTGAGGAGACCCTGG -TGACTGAACGGAGGAGGGAGTGAGTTAGACGCTCTCAAGGGCTCTGCCACCTCCCGGAGC -CAGCGGCCTGTTACTACATTTAAAAAAGCCTCCCGCCCACTGGAAAATAATCAATAACTT -TCCTTTATCCCTGGGGGTGGCAGGACCTAGAAACACTGGAGGAGTCCGGAAGTGCCTGGG -GCTGGGCCGGCGCTGGTGTGCTGTGCAGGGTGCCGCGGGCACGTCCGCCGCGTGTGTGCG -TCAGCTCGGGGCTCGGCTGTGCTCTGCAGGGACCACAGCGGGCGTGTCTGTGCTCCCACC -CGAGGCACCCACAGCTCCACACGCTCGTTCCGTGGGTGCAAAGGAGATGGGAGAAAGAAG -CCCTGTGAGAAATGCGGGGCAGGGTTTGCGGAACAGGGGACCTGGGCTGGTGAGGGCTCC -TCGTCTGGTGACCTGTGAGCCCCGGGGCCTGCAGTCTGCGAGGGTTCAGCTCAGACAGTT -GCCAGTGGCCTTGCACCAGGCTGCAGCTGCCCCTGAGCCGGGCTGTGCGTGGCGCTGATG -AAATAGAAAAGGGCATTCGCTTGTCAACGTTGGCATCGGTGGCAGGGTGTGGTGGGCAGA -AGGGTCACAAAGTACGGGTGGGATTGGCAGGCAGATACACGGAGGGAACGTGCGCATTTG -AGTGCACGTCCACCAGCACCAGCCCCAGGCCACAGGCAGATCCCAGGAGACACGCAGGGG -CCCTAAGAAGGGAGCTGGGAATGAGGGGCCACACAAGCCCGGGACGGAGGCCTGTCGCAC -ATGGGGTGGCCCCGACTCAGGCCCTGGAGTTGGCCAGGACCCTCTAGCATCCTCAAGGGC -TGGGCCAACCAGGCTGGCGTGGGGTGGGGCAGGGGAGGGCTGAGCCAGTGGGCGTCGTCT -GTAGGGGGATGCCCAACTGCGGCCCCGTCTCTCGGCTCTCCTCTGGGTCTCTGGCCAGCT -GTGGCTCCTGCTGGCCCCAGGCGCATCCCAGAGGCAGGTAGAGGGAGGATGGCTGCTCTG -AGGGCACCTCTGCCGTGCTTGGGGCTCGGCCTGGGGTGCGAGACCAGGGCAGACCCCCGG -GAGATGGAACGGCCCGGTCCAGCCCCACCTTCCTCTCCTCCTGCCCCACCTTCCTCTCCT -CCTGCCCCACCTTCCTCTCCTCCTGCCCCACCAGAACCGGGGGCGGCTGGCAGACAAGAG -GACAGTCGCCCTGCCTGCCGCCCGGAACCTGAAGAAGGAGCGAACTCCCAGCTTCTCTGC -CAGCGATGGTGACAGCGACGGGAGTGGCCCCACCTGTGGGCGGCGGCCAGGCTTGAAGCA -GGAGGATGGTCCGCACATCCGTATCATGAAGAGAAGGTACTTGGACCAGGGCCGGACAGG -AAGGCGCAAGGCTCAGATGGGGCTGGAGCTTCAGGCCTTCAGCTGCTCAGATGAGAGTGT -CCACACCGGCCTCCCACACCTTCCCTCAGATGCTGGTCTTTTTGGGGTCCTGTGTGGGTC -GCAGGCAGGAGCTGTTTCCTCATCTGCCCCCTGTCTGGCGTCCCCTCCCACCTCTGCTCT -GCGGCGCTCACTGGCAGAGGCAGGTTGGCAGCAGTTGGGACCCAGAGGTCTGCACCTTCC -TGGGCCGACGCTCCAGCTACCCTTGCTGACCGGGTCCCAGTCTGGCCAGAGAGCAGCTCT -AGCAACAGGGAGCTCCATTCAGGCTCGTGACTGGCTGTGCAGAAGCAGCCTCGGCCCCCA -CCTGCGGTACAACAGGAGGGCTCCTCTGAGTGCACGGCAACAAGCAAGAGGGAGAAGGGG -CCTCGGTCCTGTTCTTCCTGATGCGTGTCTGCTGAGGCCAGGAGCTGGCTTTGGCCCATG -GGCCTGTCCTAGTGGGAGGCCCCAGCATGTTGAGCCAGTAGCAGGTGGTGCTGGGCATGG -CAGCCGCCCTCGTTCACTGCCCAGGGCTGTGGCCCAGCGGGGCACTGACCCGAGACAGGT -CTGCGCACGCCCTGCTATCCTGAGGCTGGGGTCAGGGGCCTCCAGAGCAACATGGACCTT -CTGCTTCCCTTCCTGCAGAGTCCACACCCACTGGGACGTGAACATCTCTTTCCGAGAGGC -GTCCTGCAGGTAGGAGCCGTGCTGTGCGTGCATAAGAGGGGGCCGTGACTCCCCTCCCTC -CCTCCCACCCCTGACCGTGCCCTGCTGTCTGCTGTCCGCTGTCTCAGCGTGAGCTGATGC -TGTGATGCTGGCTGAGTGTCTGCCAGGTTTGACATGTGCTGCAAGGTTGTCCCCCATCCC -GGGAGGCAGACAGTGTTGCACCCAGTTGGGACTGAGGGACCCCAGACCCAGTCAGATGCA -GCTCTCGGCAGCAGCTCAGGTGTGAGTTCTGGGCAGCCCGGCCCTGGAGTTAGAGTGCAC -TTCCTCCCATGTGAGACTGGCCATTTGAGCCCAAAAATGAGGCTGTCACCTCCCCCTTCC -CACCCTCCTAGAGACCCACAAGGAGGTGAGAATGCTGATGTGTGAGTGGGGCCCTGAAGG -GTGTGTAGGAGCTCTAAGGCGAGGGGATGTCTGCAGAGTAGAGGAACAGGGAAGGGCGTG -TAGGAGGGACGAGGAGTGAACCTGGCAGCTCTGGTTCAGTTGGATGCTGAAGAGTCATGG -ATGCTGGGCCTGTGGGCACCGTCCTCCAGGCGGGAGCCACCGAAAGTTCTTGAGCAGGGC -AGTGACCAGGTGTATGTTTGGAGAAGGTCCCTCTGGAGGCCTTCCTGGCAGACAGGGGAT -TGGATTCAGGCTGTGGAAGCAGGACGGTAGGGGGTGTGATTCCAGGATGTGGAAAGGAGA -TAAAAATGAAGAGCCCCGGGGAAGAGGTCAAGGGAGTTGGGGGACCCGAGTTCCTGGCTC -CAGGGGGAAGCGAGTGGTAAGTCTGTGAACAGAGCCCAGCTGTGGATTCTGTCAATGGGG -TCAGGTCTCACCCTGTGGCTTCCAGGGCAGCAAGGCAGGAAGGAGGCGTCTGCCACAAGG -CCAGCTTCCTGGGGCCAGAGCCGTGAAGGCCCAGGGGACCTGCGTGTCTTGGCTCCACGC -CAGATGTGTTATTATTTATGTCTCTGAGAATGTCTGGATCTCAGAGCCGAATTACAATAA -AAACATCTTTAAACTTATTTCTACCTCATTTTGGGGTTGCCAGCTCACCTGATCATTTTT -ATGAACTGTCATGAACACTGATGACATTTTATGAGCCTTTTACATGGGACACTACAGAAT -ACATTTGTCAGCGAGGCCTGTAGGGAAACCCAGCCGCGGTCCCCCCGACCCCGCTCCAGT -AACGGCTCCTCCTGCCTGCAGCCCCCTCCTCCGTCTGCCTGGCCTCGGGAATGCAGCGTC -CCTCGGCAGCACTGACGGCAGACAGCCTGGGGTGCCCTAGGAAGAGGCCAGGTCTTCCAT -CCTGCACGGGCCCTAGAAGGGGCTAGGATGAGTTTCTGAATCTCCCAAGGGCGAGATTTC -GGTCAGAGGGGAGGGCGTGCTGGGGTCCCCGGAGGAGAAGGCCCAGCACACGCCTGAGTG -GACTGAAGCCTCCGCCTGTTGACCTGACCCTGGTGTCCGGTCAGAGCGGGTGGTGGTCCC -TGAACCCACACGGGCTCCCAGACCATGTCTGTGTTTCTTTCAGCCTGTCCCTGGGTCCTT -CTGCCTCTGCAGGCTCCCACAGAACACACTGCCAGGCCACCTCCATCTGTGTGTTCATTT -GCTCCCGTCCAGTGGTCTCCACCCATCTGTCCGTCTGTCCTTCCATCCCCTTCGCCCTGT -CTGGCTGGCTCTGCAGTGACCACCTGCCTTTTGGAGCCAGCGGAGCCCCAGGCCGTCCTC -CTCTGCCTCAGGAACCCGGGGTGGCAGATGCTCCTCGAGCCATTGTTTGCAGGCGGGGGC -TTGGCCCCTCTCTCCTGGGCCCCTGAGCTGGTGGGAAAATGGGCAAGGGCTAGGCCGTGT -GGTCATCAATGAGGGGCGGTGGCGGGAGGCCCATGCGTGGGCAGCTGGGGTCACACCTGC -CAGGCTCTGGCCTCCCCCTCCCCCTCTCCTTCCTGCGCCTCCTGCCCCAGCCCTGACTGC -TTCTCCCAGCTTCCCCACCTCCTGACCTGCAGCCCGGCCCCACCACAGAGACTCTCAGGG -GCTTCGTCCCTTGTGCGAAGCAGGGTGCAGAGGGCATTCTGTGGTTCGAGGACCATGCGC -TGATGTGCCCGGGCCGGGTTCCTGCTTCTCCACTCTGGGACGTCCAGGGCGTGTTTCTTT -ACATAAAACTGGCATAACTGGCTCACTGAGTGGCCAAGTGACCAGAACAGGTTTTCAGGG -GCCGGGCCAGGCCAGGCTGTGTCGGAACCTCAGGAGCAAACTCCAAGGCAGAGACCAGGG -GCGGGGAGGGCAGGTGGCACCCAGCTCCCCACCAGGTGCCACTGCCCAGCCACAGCCCCT -CCACCCAGCTATTAGGCCCTCCCTCACTTTCCTTCTGGGCGCCAGGCTCGGGGCTCACTG -CCAGCCCCCAACCTCTGGAGTCTCTGGGAAACTAGTTCTCCTCCTGCAGGCGTCCTGGGG -ACACCAGAGGGGGGACCCCTGGGGAGAACTCCATGGCAGCTGTGGCTACTGCCAGGCCAG -CCCTCAGCCCCCACCCCATGCTGAGGCCAGCAGTCCTCTCCTGACACCCCCGCGTCGATT -AGGATCATGGAAGGGATGAGTCTCGCTGCCGATTAATCCCATAAAGTACTTACTCCCACC -CAGCTGCCTTCCTATGTGCCTGGGGGGGGCTTCCTTTCCCACTGGGAGCCGGTGGGGGTG -GGGGAGAGCCGTCATCTAGGTCTCCTGGAAGGTTTAGAGCCCAGCCTGGGAGTCTTTGGT -GCTGAAACGGATCTGCTTAGGGGCAGCCTTGGATTAGCCCAGCTCCAGCCAGCCCAGGTC -AGGGGAGCCGGGAGCTATTTAACGAGGTTTAGGGTAGGCTCCTAGGTCACTGCGCAGGAC -TGCTCCGTTACAGGTGGGCAGGGGAGGCGGCTGCGTTACAGGTGGGCAGGGGAGGCGGCT -GCGTTACAGGTGGGCAGGGGAGGCGGCTGCGTTACAGGTGGGCAGGGGAGGCGGCTGCGT -TACAGGTGGGCAGGGGAGGCGGCTCCGTTACAGGTGGGCAGGGGAGGCGGCTGCGTTACA -GGTGGGCAGGGGAGGCGGCTGCGTTACAGGTGGGCAGGGGAGGCGGCTGCGTTACAGGTG -GGCAGGGGAGGCGGCTCCGTTACAGGTGGGCAGGGGAGGCGGCTCCGTTACAGGTGGGCA -GGGGAGGCGGCTGCGTTACAGGTGGGCAGGGGAGGCGGCTGCGTTACAGGTGGGCGGGGG -AGGCGGCTGCGTTACAGGTGGGCGGGGGAGGCGGCTGCGTTACAGGTGGGCAGGGGGGGC -GGCTGCGTTACAGGTGGGCGGGGGAGGCGGCTGCGTTACAGGTGGGCGGGGGAGGCGGCT -CCGTTACAGGTGGGCGGGGGAGGCGGCTGCGTTACAGGTGGGCGGGGGAGGCGGCTGCGT -TACAGGTGGGCGGGGGGGGCGGCTGCGTTACAGGTGGGCGGGGGAGGCTGCTCCGTTACA -GGTGGGCGGGGGAGGCTGCTCCGTTACAGGTGGGCGGGGGGGGCGGCTGCGTTACAGGTG -GGCGGGGGGGGCGGCTGCGTTACAGGTGGGCGGGGGAGGCGGCTGCGTTACAGGTGGGCG -GGGGAGGCGGCTCCGTTACAGGTGGGCGGGGGAGGCGGCTGCGTTACAGGTGGGCGGGGG -AGGCGGCTGCGTTACAGGTGGGCAGGGGAGGCGGCTGCGTTACAGGTGGGCAGGGGAGGC -GGCTGCGTTACAGGTGGGCGGGGGAGGCGGCTCCGTTACAGGTGGGCGGGGGAGGCGGCT -GCGTTACAGGTGGGCGGGGGAGGCGGCTGCGTTACAGGTGGGCGGGGGAGGCGGCTGCGT -TACAGGTGGGCGGGGGGGGCGGCTGCGTTACAGGTGGGCGGGCGGTGCTGCAGGAGGACT -GCTCAGGGAGTGGCGCCTGGACCCTGAGCCCCTTCTCTGCTGACTGGGGAGAGGCTCACG -GAACCGGGAAGGGGTGGAGGGCCGTGCTCCACACAGTTCGTCTCATTGCTCTCTGGGACT -CTGTGGATGTGGGATTGGGCTGAATTAGCAAGAAGAGGAGAAATGAGGGAAGAAAAGAGT -TAAATGCATGTTGATTCCAAGCCCCCGCCTGCCGGGGGGACAGCGGGAGGTTGGAGCACG -CAGCCCTGGTGCCTGGTGCGAGCTGCACGTGTCTGCCGGTGCCGTGTGTGCGTGGGGCGC -GTCTCATCAGCTGCAGGACTGTGGTCTGGGCCTCAGTTTCCTCGTGTGCAGAAATCGGGG -GTCAGGGGATGGTTCACATGTGGCACATTCTCTCCTGGGGCCTGTCCTGCAGGACTGCCC -CTGAGCAGATCGGCCTCTTCCCGGGCGCCCGGTGGGCCCCTCGACCCCCTTTGAGGCAGG -GAGTGAGATAACTGTGATTCCCTGTGGAGGGCGTGAAGGCAGAGCCGGCTGGCTGCTCCA -CATAGACCCTCCCTGGAGCAGCCGTGGGGTCCCAGGTCCCAGTGCCAGGTTCTGTGTCGC -TTTGACTCGGGTGCTGCGTGGGTGTGCACACAGTGGCGTCACGGGCCACATGCCGAGGCG -TGGGCACAGCAACGTGGCACTCAGAGGTCATCCCCACGCTCACACACAGAGCTAGGCACT -CCCTGTGCCCAGGCTGGGCTCCAGCCTCGCAGCTGCCCACGGGGTCAGCTTTTCCCGGTC -TCGTTCTGCAGCCAGGACGGCAACCTTCCCACCCTCATATCCAGCGTCCACCGCAGCCGC -CACCTCGTTATGCCCGAGCATCAGAGCCGCTGTGAATTCCAGAGAGGCAGCCTGGAGATT -GGCCTGCGACCCGCCGGTGAGGAGCACAGGGGGCCTGAGGGCGGGGTCGGGGCTGTGGGG -CCAGAGGACGGTGGCGTCTCCACTCAGCACCAGCAGCCTTGGCAGGCAGCCAGAGAGGCA -GGAGGAGCGGCCTGTCCCCCAGGGGCTGCATGGGATGGTAATTGTGTTAATCCCAGCCAG -CGGGGCAGACAGGAGGCAGAGGCGGTGGCTCCGCTGTGGCTGCCGCTGGGGTGGGCTTGG -AGTAGCCGGGGCCCTGCCACCCCCTTTCCACAGGGCAGACGTAGGCGTGGCCTCAGAGGT -TCAGAAACGCACACCCTGGAGGAACGCACGCACTCCCGCAGCGCACGCATGACTGGTCCC -GCCTCCTAGGGCTCCTGGACGGAAGGGGTCCCCGGTCCCGCCTCCTAGGGCTCCTGGACG -GAGGGGGTCCCCGGTCCCGCCTCCTAGGGCTCCTGGACGGAAGGGGTCCCCGGTCCCGCC -TCCTAGGGCTCCTGGACGGAAGGGGTCCCCGGTCCCGCCTCCTAGGGCTCCTGGACGGAG -GGGGTCCCCGGTCGGTCCCGCCTTCTAGGGCTCCGGGAAGGATGGGGTTCTCGGGAGGGA -AGGGATCCGGCGCCTGAGGGAGGTGCTGCTGCCTGGTCACAGTTGTGGGGGGACCAGGCC -CCCCTCAGAGGGCACTGCTGTAGAGAGGGGCACAGCAGAGCCTCAGCCCCAGGGCAGGCC -GTGAAAGGAGGCGGGGGCGCCCCGAGGCCCTGTGGACCCCAGGCAGGGGTGTTCCCAGCA -GGGCCTGCATCTCTTGGGAAGGAGGGGTGGGGGAGGCCCACCCCCATCTGTGTCCCCCAT -CCATGGCCCCCATCCGCGTCCTCGTGCACCTAGGAAGGCCCTTGTGGGGCTGGGTGGGGG -CAGCTTCTGATGCCGCGTTGGAGACAGCTGAGAGGCGGTTGATAAAATCTAATTGCCCCA -TCGATCCAGCAGAGCGGAGGGAGCCCCACAATGATTGAGATATTCTGAGCCAGCAGGCCC -TCCCCTGTGCCTTCACACAGGGAGACCTCCTCAGGTACACGCGTGTGCGTGTGCCGGCAT -GTCTGTGTCTGGGGTCCTGTGGGGTGCACGTGATGGGGGTTGCCCGGCAGCTCTCACCCA -TGGAGTCAGGACGTGTTCGTGCACTTCCGGGCTCACAGGCTCTACGGGGCCTCACGTGTC -CTGGACCCGTGTCCAGGTCTCCCATACGCACTCCGTGTCAGGGTCTGGCCCGCTCCCCGG -AGCCTCCTCTTGGAGGGGCATTCACCCTGGGGGGCGTTCACCTCTTCTCCCTTCCTGTGA -CCCCAGGAACCACACATCCATCCTGTTCCCAGCCCGGGCCCTCCCGCTAAGCCGCACCTC -CCTGGGCCCTGGGCTGTGAGGGACTCAGAGCAGGTCCTGCATCTGCCTCTGTGAGACCCG -CTGGGGTCCATGAGTGAGGAGTGAGCATGGCCTCATCGGCCTTCCTGCGGTCTCATTGCA -GGCCCCCTTCCACCTGCCCCCCCCCCCACCCAGTCACCTCCCCCAGGCTAGGAGGAGGCC -TTAGCCCCCCACAGAACGGAGAGGGTAGTTTCCACTGTGTACAATGGAAAAGTGATTGCC -AGGAGGTGAGAGGCCTTGCTAACCCTGAGGGCATGTGCATGGTGGGCCAGGTGGCAGGTG -TGGAAAAGAGCCAGGTTCCCCCAGCCTTGGCCCACCCCCTCCCAGCCCACCGAGCTCTGG -CACGGGAGGCTGTGGGGGAGACGATGGCTTCTCAGGGGCCTGAGCAGTGGTGCCTGGATC -CGTGTGTGGCCAGGTGCCCCCCGCCGCCCGCCGGGCCCAGCCACCCGATCTGTCACCGAG -GTGGGGACCCTGGACCAGACCGTGGGACTGACCCTCTCTCTGGGGCCGGGCCTGACAGCA -GCCGGGCCAGGATCAATAAGTTATTAGCACCACTCTGTCAGCTGTAATGTGGGATTGATC -GGTGTGGCCGCCGCACTTCCCCAGCCTGATAAAAATGACAGATTAAGGGAATAAGAAAAA -GGAATTAGGCCTGGAGCTGACGGCAGGGCTTGTGGGGGGACGGGCTTGGGAGCCCCACTG -CCTAGGCCTCATGGAGGTCTTGGGTCACAGGGGAGTGGCCCCTCACTCCACCCAGCTAGA -GCCCTCATGAGGATGAGGAAGGGCCAGAGTCGGAGGCACTGGCTGGCCTGGGAGACCCCC -AGGGCGTGGAGTCAGGGGCTTCGGAGGAGCTCGGGGTGGGTCGGAGATGGGTACATGGAT -GGTGTGGTCTGGAATGGGTGCGGTCGGCAGGACCCAAGGGAGGACCTCAGGAGAGTGAGC -TGGGCCTGGCCTGGGCCTCCCCTCTGCCACCTGCTGGGCTGTGTTTGGGGCTGAAGCTGG -ACCTGGCCTGGGCCTCCCCTCTGCCACCTGCTGGGCTGTGTTTGGGGCTAGGGCTGGGCT -GGCCTCGTGGCTGAGGAGGTGGGTGAAGCTACTGGGAGGTGCACCCCAGAAGCCCAGAGC -CTGGCTGGGCTGGTGGACAAGGGCATGACAGCCACGCCAGGGTGCTAGCTCAGGCAGGAC -TGGGCCAGAGAGGAGGACGTGGGCCTTCTGGGGGCAGGGATGGGTATGACCAAGTAGGAG -GCCTGGGAGTGGAGGCGCCTCGAGGCGGCCTGGGGGGCCCACAGCCCAGTGACTCACAGA -GCAGCAAGAGGTCAGGTGTGAGGTCCTTCCCGGCTTGTCTCACCCCACGCTGGCATGTGA -CCCTGCACAGCCCGCCCTCACTCCTGTCCAGGAGGGGAAGGTGGTGCCTGGTCAAACCAA -AAGCTTTTTATTCTCCTCTAGGGGGATGAGAGGGGGGCTCGTTAACTTGCACAAGAGGCT -AGATGGCGGGTGGGGCAGCTGGGTGCCTGCTGTGGATCTCTTCTGCACACACGCACCAGG -GCCAGTGTCAGAGCTCCCCTGTGCCCCTGTCCCGCCACAGCCAGGCGTGATGTCCTCTGC -GCTGAAGGCTGGGGCTGCCAGGGCTGGGCAAGGCCTGTACTCACCAGGACCAAGGGCCCC -CTGAGAGATGGTGGGTGCGGTCCAGGCTGAGCTGGAGCAGGGGCTGGGTTCCCCTTCCAT -TCCTTGAGATGCAGGTGGGCACTCACTACCCTCCCGCAGGTGACCTGTTGGGCAAGAGGC -TGGGCCGCTCCCCCCGTATCAGCAGCGACTGCTTTTCAGAGAAGAGGGCACGAAGCGAAT -CGCCTCAAGGTAAGAGCGTGGCTGGGACGAGAGACAGGTCACCAGGGGAGGGGGCAGTCC -CTGAGGGTCCCCTGGACCTCGAGCAGGCACTCTAGAGGGGCGTGGTCCTCGGCAGTGCCT -GGAGAAACCTCTCACCCCGGGTCCTCCCCAGCAGAGGCGCTGCTGCTGCCGCGGGAGCTG -GGGCCCAGCATGGCCCCGGAGGACCATTACCGCCGGCTTGTGTCAGCACTGAGCGAGGCC -AGCACCTTTGAGGACCCTCAGCGCCTCTACCACCTGGGCCTCCCCAGCCACGGTGAGGAC -CCACCCTGGCATGATCCCCCTCATCACCTCCCCAGCCACGGTGAGGACCCACCCTGGCAT -GATCTCCCCTCATCACCTCCCCAGCCACATGTACTCGGCCATTCCTGTTGCTGAGGCCCT -GCTGACACCAAGGCCAGGCTGGATGCAGGTCCCTCTGCCACACGTCCTGCCCCATGCCCC -CTGGGGCGGGCCACACCTCCATGTCCCCTAGGTCCCCAGGGTCATGACTAGCTCACATTT -TATATAGAGAGAAATGGAGTCTGGGGTGGACCCAGGTGAGGGTGGGCAGTGGGCATGTCA -GCAGCACCCCCCGAGGAGAGCAAGCTCCTGGACCCTGTGGTCTGTGAGTCGTCTATGCAG -CCAGTGGACGCCGACCTGCCAGACGCCTGCCCCAGGAGCCTGGGGAGGGGCAGTGAGCAG -AAAGGCCGGGCTGGGTGCAGTGGGCACTTGGCCACCAGGACTCCCCAGGTGCTGAAGAGA -CGCCAGCTGGAGGGGCTGCCCCTTCCCCCGGGTCGGCCCTGACCCTGTCCACCCCACCTC -AGGACGTTCTCCAGGGGTCCCTCCGGGATGCACTCGGACCCCCTGCCCGCTGCACTCAGC -CTCCCAGGCCCCAGCCGCCCGCCTGGCAGGGGAGCTTGGCTTTTCGGGCTAGAGGTGGGT -GGGGGCGCCGGGAAAGGAGGCAGGATTCCTCACACCAGGCACCGTCCCCCAGGGCAGCTC -AGGCACCAAGAGCCTGAATAATTCACCAAATGTTAATAATGTAAAAATCCTCCTTTTTAA -TTGCTTTCCCTGCTCTGCCTGGGGCCGCTCTGCTGGCCGCGCGGGGGAGGGGCGCCGGCC -GCCGGGGAGCGCGCTGTCAATCAGGCCGCGCCGCCGCCCCCCCCCCCCGCCCCGCCGCGG -AGCCGGCCGTAAATAACCCTGTAACTAACCCGGCCGCTAGCGCGGGGGCGCTGGGCCCCG -CTGGGATCGATGCGGGCGGCCGCGCCGGCTGGGCTCTGCGGGCTGGCACCCGGCCCGGGG -CGGGACCCACCTCCGCTTTCGGGTAATTAATTTATAAACAGAGGCGGCGGTGGAGCTGGC -GGAGCCTGCATAGTGGGGGCTGCGGGGACTCGGGAGGCCCGGGCGGGAGGGAGAGGCCGA -GAGACCTGGGACGCGGCGCCTTAGACGCGGGCGCTGCGTGCGCATTGGGGCGAGTGTGGC -CACGCGGGACAGTGACCCTGCGCAGCCGGGACTGGGCGACCCCTGTGCTAGTGTGGCGTG -CGTGCGCGGGCGCTGCCTTGCCTTTGTGACAAGCTTTGGCCAGCCGCGTCTACTATGGGG -ACCTCAGATTTTCTTGCCTCCCACCGAAGAGGGGGTCCCCTGGGCGGTCAGCCCCTGGCT -GGCACTTCTGGACTCTCTCGCTGCCCCGCAGGCTCTGTGGCCTCGGGACGTCTGCACAGC -CCCCTCCCCGCAAGGCTCAGCCGCCTCTCAGGCCGGAAGCCTCCAGGCACCCGGCTCCCC -TTCGGGGAAGAGCTTTTCCCGACACTTCCTCGCCCAGCATCTTGTCTGCCGTCTCGGCCC -TGTGGCCGCCCATCCTCCTGCCCCGTGCCCGAGACCAGCCCAGGGGCCGAGCACGGCCGA -GTGGTGTGGTCAGTTCCCCACCTCAGTGTTCTACGCCAGGACGCGGGCTGGGGAGGATGA -GGGCGCATAGCCGGGGGGATCACTGCTGTTGTCCCCCACCCAGATCTCCTGAGGGTCCGG -CAGGAGGTGGCGGCTGCAGCTCTGAGGGGCCCCAGTGGCCTGGAAGCCCACCTGCCCTCC -TCCACGGCAGGTCAGCGTCGGAAGCAGGGCCTGGCTCAGCACCGGGAGGGCGCCGCCCCA -GCTGCCGCCCCGTCCTTCTCGGAGAGGTACTGGGGTGGCTGCCGTTCTCTGCTTGTTTCT -GGGGTGCCGCCCGCACCCCCGCGCTCTCAGCCACCAGCACGCGCCCCGAGAGTGCCAAGC -ACTGTGTTCAGCTCTAGGTTCGGGTCCGGGCAGAGCGTTTCGGGGGTGACACCGATCTGG -GCTGCAGTGTTGAGGGCGCCACTGGGGTGCGTGAGGGAGGCTGAGGCCCATCAGGGGGTT -CCCTGGAGGAGAAGCCAGAGAAGGGGAGAGCTCCAAGTCTGGAACCCCGGGGTCAGTCGG -GAGGGGTCGGCCAGAGGACTCAGAGCTGGAGGCGGAGGGGGGGTCCTGGCTGGCGCTCAA -ATGTAGACGCCGGCGCCGGATCTGTTCCCGGCACAGACAAGGCCTCCGGCACAGACCCGG -GTTTCTCGGGTCCAGGACACGAGGCGGGGCGGGGCGCCTGGAGAAGGGAGGGGCCGCCTG -AGGCCCGAGTCCCTGCCCGGCCGCTGAGCCCGGCGTCTGCAGCTGCCTCCACCGCCGCCC -GGATTGCGGCTAATGACGCCCCCGCTTCCCCCGCCGCTCGGGTCCGCAGGGGAGGGGAGC -AGGCGGGGCCGGCGCCCCGCGCAGTAATTACCGCTGCAGCCGTCGCCGCCCGCCGGGTCA -GCGCCTCCGCGCCGCCGCCGAGATTAATTGGCGCCGCCGGCGGGGGCGGGGATGGCGCGC -GACCTGGGGCCGTAACGAGCTGCGCATCGACCGCCCGCGGGGCCGGCAATTAGCGGAGGC -GGCGGGGGAGGGGCGCCGGGGCCTTTACGGGAACGGGGGCGGGGGGGACGCCGCTCATTG -CGCTGCCGTCCACAGGGAGCTGCCTCAGCCGCCCCCCTTGCTGTCGCCGCAGAATGCCCC -TCACGTCGCCCTGGGCCCCCATCTCAGGCCCCCCTTCCTGGGGGTGCCCTCGGCTCTGTG -CCAGACCCCAGGTGAGGAGGCGGGTGCGCATCCCCTGGGAGCCCGCGTGGAGGCTCGCGG -ACCCGGCCCTGCCCCTGTCGGAGCCGAGACGGACCGGGTAGGGGATTGCAAAGGGCCGGC -TCGGACCGCCTCGGACCCCCCGACCCCGCGTTGTCCCCCTCCCCACCAGGCTACGGCTTC -CTGCCCCCCGCGCAGGCGGAGATGTTCGCCTGGCAGCAGGAGCTCCTGCGGAAGCAGAAC -CTGGCCCGGTAGGTGCGGGGAGGCGGGCGGGGCCGCGCGGCCCGGGAGGCGGCTGACCCG -CGTCTGCCCCCGGCCCAGGCTGGAGCTGCCCGCCGACCTCCTGCGGCAGAAGGAGCTGGA -GAGCGCGCGCCCACAGCTGCTGGCGCCCGAGACCGCCCTGCGCCCCAACGACGGCGCCGA -GGAGCTGCAGCGGCGCGGGGCCCTGCTGGTGCTGAACCACGGCGCGGCGCCACTGCTGGC -CCTGCCCCCCCAGGGGCCCCCGGGCTCCGGACCCCCCACCCCGTCCCGGGACTCTGCCCG -GCGAGCCCCCCGGAAGGGGGGTCCCGGCCCTGCCTCAGCGCGGCCCAGCGAGTCCAAGGA -GATGACGGGGGCTAGGCTCTGGGCACAAGATGGCTCGGAAGACGAGCCCCCCAAAGACTC -GGACGGAGAGGACCCCGAGACGGCAGCTGTTGGGTGCAGGGGGCCCACTCCGGGCCAAGC -TCCAGCTGGAGGGGCCGGCGCCGAGGGGAAGGGGCTTTTCCCAGGGTCCACACTGCCCCT -GGGCTTCCCTTATGCCGTCAGCCCCTACTTCCACACAGGTGGGCACCCCCACACTCTAGA -TCCTTCCAGAGGGCACAGGACTGGCAGGCCGCCTGTGGAAGGGTCTTGGGGGGAGGAAAA -ATTCCCCTTAGGCACCCATCCCCCACCTCAGCAATTGGGGCACACGACGGTCAGGAGACG -GGCGGGTATGGGAAAGCCAGCCAGAGCCCTAGTAACACGCCCCACAACTCAGGCGCGGTA -GGGGGACTCTCCATGGATGGGGAGGAGGCCCCAGCCCCTGAGGACGTCACCAAGTGGACC -GTGGATGACGTCTGCAGCTTCGTGGGGGGCCTGTCTGGCTGTGGAGAGTACACTCGGGTA -AGGGGGGGCCCCAGTTCCTGGGGCGGGGCTGGAGCTGGCTGGCAGTCACTACCTCCCTGG -AAAGGATGGTGGGGTAGGGCCATTCCCCAACGCCCTCTCCCTCCCCAAAAGCAGTGCGCA -GCAGGGACTGGACTGTGCACCCCACCTTTTTTTTTTTTTTTTTTTTTTGCCAGGTGTTTT -CTGCCTGACACTCAAACCCAACAGATCACTGTTTTTAAAAAATTTCCGTGAGCTGCACAA -ACAGCTCCTCTTGGCTCTGCTGGGCTGGAGGATGGAGCAGCACCCGGGTCCTGACCCTCC -CTCCCTCCCCCTTCCAGGTCTTCAGGGAGCAGGGGATCGACGGGGAGACCCTGCCACTGC -TGACGGAGGAGCACCTGCTGACCAACATGGGGCTGAAGCTGGGGCCCGCCCTCAAGATCC -GGGCCCAGGTGAGACGCTGGGGAGTGAGGTCAGGGTCTCCAGACCACAGCTGGGCAGAAA -GCTCTGGGTGGGTGTGCGACAGCCCCCACCAGGCCATCTCTCTGCAGGTGGCCAGGCGCC -TGGGCCGAGTTTTCTACGTGGCCAGCTTCCCCGTGGCTCTGCCACTGCAGCCACCAACCC -TGCGGGCCCCGGAGCGAGAACTCGGCACAGGAGAGCAGCCCTTGTCCCCCACGACGGCCA -CGTCCCCCTATGGAGGGGGCCACGCCCTTGCCGGTCAAACTTCACCCAAGCAGGAGAATG -GGACCTTGGCTCTACTTCCAGGGGCCCCCGACCCTTCCCAGCCTCTGTGTTGAGGTTGCC -GGGGGTAGGGGTGGGGCCACACAAATCTCCAGGAGCCACCACTCAACACAATGGCCCTGC -CTCCCACCGCTTTATTTCTTTCGGTTTCGGATGCAAAACAAAAAATTTTAAAAGAAAATG -TGACTTCAAAGGAAAGGAACAAATTTTCAAAGACTTGGGGGAGTGAAGGCAGAGCCTGGT -GCAGATGGACGAGGTCTGCAGACGGAGGGCAGAGGTGGTGGAAGGGGCCAGGGGCCTGCA -GGCCTCCCCCTGGAACTGGGACTGGTCTCGGTCTGCTGACGTCAGGGTCAGCTCCCCCGC -GGAGCTGACTTCAGCAGCCCACAGCTGTGGGGCTTCAGCAGCCACACCAGCCCAGCCCAG -CCCAGCTCTCGATACGTTTGGTCTTTCATGCTGAAAAATAAATAATAAAGCCTGTCCCGT -GTCTACTGCCTCCCCCAACTGCACAGACGCCAGCCTCTAGGCCTGACTGCCAGGGAGGTG -GAAACACTGGCCACCAGCCCGGCAGCCCCTACAGGCCCCCCAGATGGGCTGCCTCAGTCG -TCCTCTGAGAGCTGCAGATCCTCCAGCTCGTCCTCCGGCCCCTGGGCCAGCTGCTGCAGC -TCCCCAGGGGCCAGCCCCGCCTCTGCGTCTGGGTCTCCATCTGCGGGGAGAGATGGAGGC -TACATAAATTTTGCTTTATCAGGAAGAAGCCAGCCTTAGAGGTTACTCATCACTAATTAA -TCACGGCACTAATTAATTTATCCCTGTTGCTGGCTGCCAGAGAACAGAGCATTTGGCCTG -GCCTTCCCAGGGAGGGAAAAGCCTGGCCCAGAGCCCCACGCCCCCCGCCCACGTGGCTCT -GCCCTCCCGCCAGATGGGCTCACAGGGCCACACCCTCTCACCCCAAGACCATTCACCCTC -CGAGTTGCTGCTGTCCTCCTCGCCCTCCTCCTCGTCCTCTTCATCGTCTTCCACCCCATG -CCGAGTGCTCAGGGGCCTCAGTATCCCTGAGGAACAAGAAGCAGAGTCCATATGACTCCC -ACCCACAGGGTCCACCAGCAAAGTCACAGTGGGGGCAGGAGGGTGGCCAGGCTCCCAACA -CCCTTCCCTCCGCTGACTTCCAGCAGGTGGAGAGGAGCCCTGGGGAGGAACTGGGAGGTC -ACAGGCCTGGGGACAGAGTTACCAATCCCAGTAGGCCTTCACTTCAAGGAGGGAAGGCGC -TGGCACCAGAAGCCTGGCAACACTGAGGTTGGCCCCAGCTGGGCCAGAGACTGGTGAGCC -CCCTGCAGGATGGGTACAGGTGGCCCTCGTGGCTCTGGGAAGTCCAGCAGAGCCCTCCAG -GCCCACCCTTCCCCTGGGAGCACCACGCAGGCCCCACCTCTCTCCGAGAATCCCTCGGTG -TCGTCCTCTTCAGAGCTGTTCAGGTCAAAGAGGTCTTTAAATTGCTTCCTGTCCTCATCC -TTCCTGTCAGCCATCTTCCTTCGTTTGATCTCAGGGAAGTTCAGGTCTTCCAGCTGGAAG -GCCAAAGAACCAGGGGCTCAGGTGAGAGAGGGCAGGGGCTGGCGGCCACAGCAGGGCCAG -GCATCGCCAGACCCACCACCAGGGCCCCATGTGGCCAATTTCTAGTCCCCTCTGTTCCCA -AATCACAAAGCCATCCTCCAAGTTGTCCATCCCATGTCCAAGGTCAAAGGCAGAGCCCTT -CCTGCTTCTCCTCACGGGCCCCTGGTGCCCACATACTGGCCTGGGTGACGAGGTCAGTCC -AGCCACTCCACCTGCCCGGAGCCTCCAGCCCATCAGGCCTGAGGGGGCATGGCCTCCCCA -ACCTAGTGCAGCCTGGGGCTTCCCCTCCCTGGAAACGCCTGGTTCTGGCCAGTTCTCCAA -CACCTACCCCCTCTCCAAGTCGAATCATCCGGGCACGGCCCTGGCCGCCTGGCACTGTTT -CCAAACCCTCGCCCTGGTCTCAAGTCATAGTGCGCTAGATCTGAAACCCAGGAAGTCACA -ACACACCCCCAGGTCCCCTCGCCGAGCCGCACCCGCTCTTTGCCACTGATCTCCAGCTGG -ATCTCCCGGTCACGCAGCTTGCGCCAGTGGCTGTAGTACAAGGTCAGGGGTGTCCCCTCT -TCCCGGGTCAGCTTCTCCCAGGCTTCCTGGGGGGTTGGGGGAGTTCAGGGTCATGCCTCA -CCCTGGGCAAACCCCCACATGTAGCTGGGGCTATACCCTGGCAGGTGCCCTCAGGTGGCA -CTACCCCCAGGGCCCACTAACCACTGCCTGCTGCTCAGAGACGCCGAAGGAAACCCTCTG -GCGGCGGCTGCAGATGTATGCCGAGTTCTCCTGAACCTTCCCAAGCAGCTGCTGCACCTG -CCGGCAGTAGTTGGCCACCTTGCACTCCCGGAGGAACGACTTCAGCTGCGGAAGGGAGGG -GTCAGCCACTGAAGCCCAGGACCGCTCCATGTGCACAGCTGGCCCAGGTCCTGTGCAAAA -CCACGCGTGGTGGCCACGGGGATACCCCAGGAGGGGACATGGATCCCATCTCAGGGCTCA -AGTGCATAGCTGTTGCAGCTGGGATGGCAGAGGCAGAATCAGCCCACCCTCTGGGCCAAC -CCTGCCCACTACTCACCTCTGGAAATAAAGTTTTATGCCAGGCGTGGTGGCTCTCGCCTG -TAATCCCAGCACTTTGGGAGGCTGAGGCGGGTGGATCACCTGAGGTCAGGAGTTCAAGAC -CAGCCTGGCCAACGTGGCAAAACCCCGTCTCTACTAAAATACCAAAATTAGCTGGGTGTG -GTGGTGGGCGCCTGTAAACCCAGCTCCTTGGGAGGCTGAGGCTGGAGAATCGCTTGAGCC -CAGGAGATGGAGATTGCAGTGAGCCGAGATCGCACCATTGCACTCCAGCCTGGGCAACAC -AGCGAGACTCCATCTCAAACAATACTACTACTACTAATAAAATACAGTCTCGCTGACGTG -CAGCCACACGTGTGCATTGCATGGTTCTGCAGTTGCCTGTGCAGCTGAACATCCGTAGGA -AGCCACGTTTACCATTTGGCCCCTCACCAAAAACATTTTCTGACCCCTACCCCAGACCCC -GACCCTGGGCCCTTGAGTCCAGAAGCAGAGATGCCCCAATGCCAGGTATCACCACCCAAG -AGGACATGGGAGGAACAGAGGCTGTGGCCCCTGCTGTGAGTGCCCCCCAGAAAGGGGGTC -CCGGCTCTGTGCATGTGACATGTGTGGCCGTGTGTGAGTACACACACATGCACACACCTC -TATCTGGATAAGCCTCTGACCAATTGTGGCTCATGTGAGCAGATCCCTCCTCCCCACACT -GCACAGACCTATAGTCGGCACATCTGATTCCAGCCACCAGGGCCAGACAGCAGGGCCCCC -ACCCCTTCCACTAGGCACAGGCCTCCCTGAGGCTGGAAACATCACGGCTGAGAGCAAACA -GACCTCCCGTGGGGGCCCAGAAGGACCTTCTGAGGATAAGGAGAACCCCCTCCTCCACCC -CACTCCTGCCTAAGATGAGGCTGACGTGGGGTATTTAGCGGGGCAGGCTGGGCCTTCCTA -TGAGGCTGATGTGGGGTATTTGGCGGGGCAGGCCAGGCCTTCCTGCCACCTGAGAAGCCA -CTCCACCCACTCCCCACACCCGGGATGGCCTGGGGAAGTGTGCGATCAGCGTACCAGCCT -GAGCCAGGGTCGGCATGCTCAGTCCCAACCCCGAAGCAAAGATCAGCCTTGTGGTTCCCA -CCTGGGGAGGAGGCTGTTGTGCTCCCAGGGTCCTCAGCCCACTGCCCAGGCCTGCCCCCA -AACCTCCTGAATGGCTTAGAACCCCTCATCAGCCCCTCCAAGGGGGCCTCACGGGGCGCG -TTGCCAGCAGTCAGGTTCCACCCCAGTCCCAGGTACCCGGGACAAGGGCACCTCCTACCA -GCCTGGGGCAGCCAAGCCCGTTATAAGACAGTCTGAGTCGGCCACGAGCCGGTGTGGGCA -GGACACACACCTGCAGGACCACAGGCAGCACCAGCTCCGGGAAGCCGATGCAGTGTGCCT -GGCTGTGCAGGTACTCCAGGGTGAGGTCGTACAGCTGCTCCACCAGGCCGTCCTGAAGAG -CAGGAGAGAGGGCCGAGTGCATCAGGGAGAGGCTGGGGCTGGGCACTCAGGCCCCTTCCC -CTCAGGCTGTCAGGGCAGCGCCATCTCCAGGGCACGGACTGCAAGGAAGGGGCTCCTGGG -CCCCAGCCCTGGGAGACCATGAAGGTCCATGCTTGAACTTGGAGGATGCCAGCCCCCTCC -CATCCACCTCAGCACCCCCAACCCCACCCTGGGAACTGCCCAGGCCCCTCCCCAGGAGGC -CAGCCTCACCCGGTACGCCTTCTCCTGCAGGTTGACATTGGACAGCTTCAGGATCACGGA -GAAGTTGATGGGCTTGGAGCTCATGCGCCCTGGCTTCCTGTTGAAGTCGACCTGCTGGAA -CATCTGCCCCAAGGGCCGTGTCAGGCTCTCTCGGCCCCATGCCTGGTCACCCTGGCTTCA -CCCTGGCTGCACCCTGGTCCCCCTGGTCCCTTTGGCCCTGCACCTGGCTGCACCCTGGTC -ACCCTGGTCCTCAGGCTTCAGCACGAGGAGACCCAACCCGAAACAAGAGATAAGCAGCTA -GGCACGGTCCCAGCCCCATGGCCCCACACAGCCTGGCGTGTCCCCGAGTGGGGCTCTGAT -CAGCAGGGAAGGATCAGGAACACGGGCCCTCTCCCAAAATCCTGGGAAGCACTAAGGACC -CACGTCTGGAGACCTAGAGGTCCCTGCCACACAGAGTACCAGGACAGCCCCCATTCCTGA -CAACATGGCACTGAGGCCCATCCTGGCCCTCAGCACAGCAATGCCACATGGGGCTCCGTC -CCGAGCAACCAGAAGACGCAGCAGCAACAGCAAAGAGTGCCAGACACAGGACGGGACAGA -TGGAGGTCACGGGAGGCCTGGGGGGCCCCTCCCACACCCTCCACAGAAGCCACAGGCCAT -GCACCTCCGTAGGACATGCCAGGAGGAGCAGAGAAAGAGTCAGCCTGGCCTCTCAGTCTT -GTGACCCCTCCCCAACCACTAGGAGCCCTCAGGCTGTGAACCAGAGAGATCCAGGGTACA -TGCTGGGGCACCAGAGGACAGAAGCAGATTATGGGGGGCCCAAGGGTGGAGGCCCCAGCA -AGACACCCCACTCAGCAGGGGTGGCTGCCAGACAGCTGAGCTCAGGTCCAGATGGGAAAA -CGCCCTGGTACTGATGAACCTCTGGGAGGACACTGCCCTTCTCTAGCCTGGGCCAAAAGT -ATGGGCAGGCGACTGGCTTCCTGTCCAGGCACCGGGGAAGGGCAGGCACGGCCTACAGCT -GAGGGCTTTGTTTTAGCTTTTAGGGTTTGCTTTTTCCGGAGAGGAGAGGCCTGCATCCCT -GCGTGAGAGGGGCCTACAGGGTGCGGCTGCAGTGAACCAGGGCAGTGCACAAGTGAAGAA -ACAGACACTGCAAGAGAGTAAGAAAGCACGTAGCCAAGGAGATTGGACAAGGGAAACAGA -CACAAAGCATGCCTGGAGCTGGGCAGCAGAGCTGGAGGCCCACAGACACAGGGGCCAGGC -CAAGGGCTGGGCAATCAGAGACCACTGCTGGCTGCCATGGGAGTGAACATGGCTTCCTAA -AGATGTTCAGCATCCCTGCCTCAGTGGAAGGGGAATCAGAACGTGCCTGGGGCTTCCATA -CCTTCTGGACCCAGCAACCTGGGGACCCAGCCCCAAGGACAGCTGTGACACGACTCTGGG -CCTTCATGAGGCTGAGAACTCATTAGATAAACAGGGTGGAGATCGTGAATTCCTAAATTT -ACAGCGGGGTGGGGCCTAACCCACCCACTGAAAGTTGAAACTTCGGACTCCAATCTTTCC -CTACCTGAGTGGCATGTGCACGTGCAAAGATGCATACACACAGGTACACACAGGCGCACA -CATGCACAGGCACACACGTAGACGCACGTACATGCACACAGGTGCACACACGCACAGGCA -CACACAAGCAGACGTGCATGCATGCACCCAAGTGTACAGGTACACGCACAGGTACACACG -CACAGTACACACATGCAGATGCAAATGCATGCACACAAGTGCACACAGACACGTGTGTAT -GCACATAGGTGCACACAGGTACATAGATGCACGCAGACACACATGCATGCACACAGATGC -ACACATGCAAAGGTTCATGCATGCACAGGTAGACACATGCAGACGCAAATGCATGCACAC -AGGTGCACACACGCACAGGTACACACATGCAGACAGGTGCACACAGGTACACACGCATGT -GCATGCATACAGGTACACACAGGTACACACTGGTATACAAAGACACATGCACAGGTGCAC -ACACGCAAAGGTACACGCAAAGGTACACACATGCATACACACAGGTGTACACACGCACAG -ATGCACACACCTGCAGGCACACAGGCATTCATGGATACACGTGCATACACACATACAGAT -GCACACATGAACTGATATGCACACACACACAGATTTACAGACCCATGCACCCAGATGGTG -CACACACACGCATGCATGCACAGACAAACGCACCCACCCAGATGTACACACATCCCCCAT -ACAAATGCATACACATGCACACAACTGTCAGGGCAGGGCACTGTTCAGTGTACAGTTCAG -CAATCAGACTTGGGTTTTGGCCCATCTCGCCTCCTGCCTACTCCAGTCTTGGGCAAGCAC -CTACAGGGTCAGGTCCCGGCATCCTCAAGCACAGCCCTAGCAGCAGCCGCCTTCATCCCC -AGTGGTCCCACGTTCCCCAACACTGCCCCCAGCACACGGAGGAGCACTGTCCTCGTGACA -CCCGTGACAAGGAGGCGGCCAGGGCTCCGGGAAGTCGCCGGACAACTCAGCACAGACGCC -CGGAGCAGCAGATGCTCCCTACAGGAGCAGGCAGAGGTGCCACACGCCCACCACAGCCTC -ACTCACCTCCAGGATGAAAGGCAGCACCGGGATGAAGGCCCCCGAGCTCCCCGAGAGCAG -CGTCAGGGCACGGATGCAGTGCATTCGCAGCGGGTAGAAGCGGGCAGTGGGGATGAGCCT -GGGGGTGGGAAGGCCGAGTGAGCAGAGGCCCCGGCTCTGGCAGCCCCTGCCCCTCCCCCT -GCTGTCTTGGACCTCCTCCCCCACTCACCGACATCAGACCCCTAAAGCAGGACAAGGCAC -GTCTGAACCCCAGGGACCTGCACCCCTTGCCCAGCTATGGGGCTGCAGGTACCTTACCCA -GCTTTCAGCTTTATTTCAACACGGTGGCAGGGGTCATCTGTTCCTGCCTGCTCTCCTCCC -TGTTCCCGCCTTTCCTACTTCTTCCCTTGGACTTCCCACCTCCCTTCCCAGCCTTGAGTT -TCTAAGGCTCAGCCAGACAGATGCCCCCTCCTGGCCAAAGAGGCCACAGTACTGCTCCCA -CCTTTTCCTGCTGCAGCCCCTACCGTGCCTGGACCCTCCTAAGCGCTCACACCCAAAATG -CAGTTCACTGCATCAGATGTGCTCCACCCAAGAACCCCACGTAATGAACCAAACTCACTG -CAAACTGCACACAAGCCCCCAGAACACACGCTGGGTGGCACCCGAGGCGGCTAAACCGCT -GTTGGAGGAGCTCATGTCACAGGTGCCCACCAGCCCTAGCTCTCCAGAATCCAGAGCATC -TCCCCGTAGCAGGTACAGGGACCCCAGCCCTTCCTCAGGGACGGCCAGGACACAGACTCA -GGCCCCAAGGCCCTGAACGCCAGAGGCACCGCCCACACAGTCCCAGCAAATTTGCTTCTC -CTGACCCTCCCGCACAACCCTGCCCACCCCACAACTCACTTGATACAGCCAATGATGACT -TGGGCAAGGGGGTAGACCAAGGGCTGGAGGGCTTCGCTGGGGCCCGCAGTGCTCAGGACC -CGGCACCACAGGAAGAGGCAGTGCACATACTGCCAGTTGTACACAGACTGGTATGTTTCC -TGGTCAGAGAGAACCACGTCAGCTACTGGCCAGGCTGACAAGTCAGGCTGATGCACGTTC -CTCCTGGGCCGGCACAGGAATCATTTCCTCATCTTGCACACGGGGTCTCAACCCATCCAC -CCTTCCCCCACCTGCAAGGACCGACTGCACCAGGGTGCTGGGCTGTCTCCAGACAGGGGC -TTCGGGGAGGCCCCAGGCCCTGCCTTGGGTCGGGCACCTGGGCTGCCCCACCCCATGCCC -AGCATGAGCCTGGAAGGGCCCCACCACACACCTTCTTGCGAGTGGTCATGGCGTTGCGCA -GGTGTATGGCGAGCTGGCGGATGTAGAGGAAGGCGTGCTGGTAGGCCACACCCGGCTCCA -GGGCCAGCAGCTCCGTCAAGGTCCACTGCATGAAACTGATGAAGGGGAGGGCACCAGGCG -AGGTGAACTTGCAGTTCCTCACATACGTGATGTACATTTGCTGCGGAGAGACCCGGGTCA -GAGCCACCTGGGATCAGGGCCATGCACCTCCACCGCCCACTCCAGGGCCCCTGTGAACAC -CTGGGCCTTTCCCTCAGAGCTGGGCCTCGAGGAAGAGCCGTAGCCCCTTGCACAGCCCCC -ACCCCCAAGTGCCCACCAGCCTCAGGCCTGGGAGAAGCTGGGGCAGAAGCTCCTGCTGCA -CACTGGGCCCCTCTGGGGGCTGAGGGTCCCCACATGCAGGCCACCCATGGCTTGGGGACG -GGCAGTAGGACTGTACCCTGGCCATGGCCTCAGGTCCCAACACCCAGTGTCCTCCTCCAG -CCAGAGAGGCCCTCCCCTGGGGAAGCTGTGTGAAGCAGGGTCCAGGTGGGGCCCTGAGAA -GGCCGAGGGCTCTCTTCCCTGCCCACCACCCCCAGGTGCTCTGTGAGACATTCGTGATCC -AAGGGCCCAGGTCTGCTCAGAGCTGCAGTGAGGGTCCAGTGAGGGGCACCAACCACAAAG -GCAGCCCGCCCTGCCCTTAGGCCGAGATTTCCAATGCAGATGCTGAGGGACACAGACGCA -GGGCCCACCACTACCTTGAGGACGGGGCCAAGGAAAGTGTCCTTCTTGTGCCGGCAGACT -CTGCTGAGGACCAGGAAAGCCAGCACCCGCAGAGACTCTTCCCCAGTGCTCCATACGATC -ACCATTCTCTGCAGAAGGTCAGACGTCACTGGTGGCCCCCCAGCCTCCTCAGCAGGGATG -CCCCAGGGCCAGCACAGCCCTCCCCAGCCAGGCAAAGGCTCCCATGGCCACCAGCTCTTC -CCAAAGCACCTCGGGGGAGCCGTGAGTTAGGTGCTCAGTTACAGAAGTGAACAGAACAGG -TGTGTTGCTCCTTGTGAGAAGAGGACCACAAAAGTTTACCACGTCAGACACGCCGACGTA -TGTGAGATCACACCGGGAAGAAGATACCTCACCGTGGCTTTGCTCACGGACTGAGCCGCG -CTGCCCGGGCAGGCAGGGACTGCCTGAGACAGAAACCCCAGGTGGGGGTGGGGGCCAGGT -GCTTCTGTGGCCTCTCTAGCCAAGCGGAGCCAGTGGAGTGTGGGCACCACCTGTGCCCTG -GCCAGGAGTGGGATGTGGTGGGGGTAGCCGTGTGGCCCCCCGACCCCATGACAGACACAG -GGAGGGGACTGGGCCACGAACCTTGAGCAGCATGCGGCACTGCTTGGGGAAGGTCAGGAA -GCAGGGCACCAGCACGCTGATGTGCCGCAGCACGGCCGCCAACACCGTCGTCTCCGACAG -ACAGGACACCAGCTGGGGGCAGGAGGGGACAGTGAAGCCCCAAACCCATGTATTCTGGGA -TACAAAAAAGGACCGACCACCAGATACAGCCAGGCCCCCGTGCCCTCCCCACCAGAATAG -CACCTGTATGGCCGAGCCCAGGTAAGCCTTGATGTCCACACGAAGCTTCCCCCAGAGCGG -GCTGCTGGACGGCTGCAGCATCCTGCAGAGAGACCACCCACCCCTGGCTGGGAGGCCCCA -CGGCTCGGACGCGAGGCTGCTCAGCATGTTGGCGCGTGCCCTGGCCAGCATAGCCTCTAC -GACTCTGCAGAGACCCCCCGTCTCTCCACTCAAAAAAGCTCAGGGCCCCTTACAGCTGGA -CAGACACAGGGGCTTAGGAGGACCCTCTCAAGTGCATTAGCTCCTCCTTCAGTGGCCTTG -AACTCCTGTCTGCCCTGCCCAGGGTTGGCCACCGCCCTAAGAGTCCCCGGAAGTCCCAGC -CTCCAACTCCCTCTCAGACATAAACCTTTTCTAGGTCCCCTTGATCACATCCCCACCGTG -AGACCACACGAGGTCCCTAAGCCCAGCAGCTGGTACTCAGCACCTCTGGGGTCGCCCAGG -CACCACCAACTGCCGCAGACTGGTTTCCTTTGGCCCACATTTGCTGCACAAAGAAAAGAA -AATCAGAGGGCAGGTGTGGAGACTCATGCCAGTACTCACTGCACTTTGGGAGGCCAAGGC -AGGAGGATCAAACTCCAAGCCCAGGAGTTTGAGACCAGCCTGAACAACACAGTGAGACCC -CGTCTCTACAAAAATATACAAAATATTATCCAGGCCTGGTGGCGGAGTCCCAGTTACTTG -GGAGGCTAAGGTGAGAGAATCACTTGAATCCAGAAGGTACGTGTCGCAGTGAGCTATGAT -CACTGCATTCCAGCCTGGGCGACAGAGCAAGATCCTATCTCGTAAGGAAAAAAAAAAACC -AAAAACCAAACAAACAAAACAAAACAAAACAAAACATTTACCAGAGCCCACGCAGTAGGC -GCTCACTAAAATCTGCTGAAGCATGGGAAGGACAAAGGGCAGGGCCCCAGAAAGGCCCCC -CGTCCTCGACCCTCCTCACACCTGTGCTGACACTGGCTGCTGGGCACCTGCAGCTGCCCA -CCCAGACCCAGGAGGCAGCTCTGCTCCCCACGGCCTGACTCCCTCCGGTACAGCTGCTGC -CTCGACAGGGGTCCCTGACCTGGTGGCTCAGGCTGCAGTGCGTGCTGCCTCCCAATCGCT -GCCTGTCCCTCCACCCCCATCTGCCAGCTTCCTTGTCCCCTTCGGACAGCACTGCCTCCA -TGTGGACATGGCTCTGTTCTATCCGTCCAGCCCCGACCACTACCACCAGCAACAGTGCCC -CTGTCTCCTGAGCCGCTGTCGGCGAGACCTCTCCTGTGGGTCTCCTTTCTTCCTTTGAAG -GTGTCCTGGGGCAGTTCCAACTCTAGGCCTCCACTGCCTCAAGGTCACATGGCTGCACAG -CCCCGGAACCCCAACGTGCTCCATGCTCTACCAAATGCTTGGCCGTGCGTCTCTCTTCTC -TGAAAACCTTCCACGGCCTTCTCTGCCCAATCTTTCTCTAAAGGGGAAGTTGAGGCCCTC -AGGTTCTCAGCATTGATGAGGCCCCTGTCTACAGACACACACAGCTCCAGGAAACAGGCC -AGTCATAGTGCAGAGATCAAGGAGTATGGACAGGACTTACAAGTTCTTACAAAGGGAAAT -AGAGCAAGAACCCTAACCTGGGAAAATCTGAGAGCAAAGGCAGCTGCACACGCCACACCT -TCTGAGACTCTGAGCAGACAACTTCCCTTTTCAGGAAGGAAAGAAGGTGGGGCCGCTCCA -ACTGGCCCCAAGTGCCCAGCCTCTCCCAACGGTCCCTCGTGCCCCGCTGCCTTCTCAGGG -TCCCCAAGAAGACGCTGGCTCTGTTGCCATGTCTCTGTCCTAGCCACAAGGCCTCTGGCT -TCTCCTGTGTGTGGTCCCGACCCACCTTCCACCCTACCCCCCTTCACCCCCTCCCCTCTT -ACCTGCTGCTATCCTTTGCCACCTTTCCAAACAGCAGCTTCTGGAGACAGCCAATGAGGT -CTCTGATGCAGAAGGTAACCAGAGCATTGAATGCTGCAACGAAAAGGCCTGGATGTACTC -ACGGGACAGAGAACGCAACAGACAGCCTGGATGCCAGGCTCCCCCCAAGCTCACCAGCAC -TGTCCGTGACCTGGAATTTGTTGGCCTCAGCACTTTCCTGGTCCCCTCGGGTGGTGGCCA -CAGCTGCTCGGAACGCCTGTACCACTTCATGGAACAGCTTTGGAGTGAGGCGTTGCTGAA -GGAGCAAGAGTACCAGGGGCGTCAGGGGAGCTGAGACTGCACTTGGCAGAGTGGAAACGG -CAGCCCCAGAGAAAGGCACCCTCACCCTCACCCTCAGACATAGGGCAGAGGTTGGGGGGA -GGCACAGAGCCCCATACTGATAACAAAAATGGAAACAAAGTCTAGAATTCTCTGGGAAGA -GGAGGGAGTCTGGCTCAGGAGCCCCAGGAAAAGGACTGGGAGTTCCAGATCCTGGACTAT -GGCCACCTCCAGGTGGTATCTGGAGCTCTCCGTATCCTTGTCCCTGGAAAAAAACACTGT -GAGAGGCTCAGAAGGACCCCAGCTCCACCAACCAACAAAGGCACAGTCCGTCCCACCCAC -AGCGGGACTGACTTTGGGGAGTGGGGCGCCAACAGAGCCCCTGGAATCTACCCAAAAGTG -AACACACAGTCCTGGGGCAACCAAGCAAGCAGGAGGAGCAACGTGTTGTCACTTGCGCTG -AAGAAGGCTCCAAGCGTCCCCTGCGTGGAGAACAGCCCCTCCCACCAGCACAGCCTCAGG -CGCCTCAGGTGAGGCAAGGCCAGATCTCTGCCTGGGCACCCAGCTGCCCGCCCCTCGCTG -CTGCTCACCTCAGGTGAGGCAAGGCCAGATTTCTGCCTGGGCACCCAGCTGCCCGCCCCT -GGCTGCTGCTCACCTTTGCTGCCTGCTTCCATCTCTCAACCATGGCGACGGTCACAGGAA -CAGAATTCTTCTTCCCCTTCAGCCCTCTGGGGACTCTGTCCCCATCTTCTCCTTCCTCCG -CTCCATCCTCCTCCTCACTGGCTTCCTGCACAGAAAGGCTGAGCTGAAGGAGAGTGTAGA -GACAAGTGCCCCCCTTCTGGTTTGGCCCACGCCCTCACCTCCAGCACATCTGGCAGGGAG -TGGAACGGCCCCTCTTCCTCCTCAGAGCTGTCCGAGTCGCTGAAGTTTAGCAGGCTCTGG -TCATTCTCCTGCAGGAACTTGTAGAACTCGGGGTCTCTGTCCTTCAGCCGAGAGAGCTGG -TCTTTGTGCTCAGAGGCACGGCCTTTACGCCGGCTGAGGAGGCAGAAGTCAGCGACCCCA -GTGGGAAGTGGAAGTAGAGGGGGCGGGGAGTGGCCTACAGGGTCAGTCTACTCCCTTCAC -AAGGGTTACCAACTAGCAAGACAGGATTGCCAGGAGGTACGTTTTTGGCAGACTCACGTC -TCCTACCCAACAACCTCTACAACATACCCTCAAACACACTACACAGGCCCCCCAGCCGCG -GTCTTCCCTGGACTTGCTGTGCCTGCGCCCTGCGCTACACAGGCCCCCAGCCGCGGTCTT -CCCTGGACTTGCTGTGCCTGTGCCCTGCGCTACTTTTGCCTGATGGTGGCTTCACCCTTC -CAGAGGCTCAGACTAAAGGCAAATCTCTGTCTCTAATACCCAGCACGCAACTTGTCATCA -GATCTCATCAGCAACACCTTCAAAACCGTTCGTGCCTCCTCTCAAACCACCACATAGTTC -AATTCTCAGTTAACCTAAAGGTCTCTCTGTTTCCACCCTTGTCACCTACAAGGCACTCCA -CCGCTCAAACCCAGAAGTAACTCCCTGTTTTACGAGGCAATCTTATGACGGTCTACGGCA -CCTGGCTCTTCATCACCCTTCTGGGCTCATCTACCCCTATTCACCCCCTCACTCCTGCCG -TAGCCACGTTTACCTCTGTACTCTCCCCAAATGCTCCCACTGCAAGGCTTTTGCTGTTTT -CTGCTGCCTGAAATCCTAAGACACGTTTCCCCTACTGTCTGTGTGGCCTCCTTGTTCGAG -GTCTTTATTCAGACGTCATCTTCTCAAACAACCACCTCCGCTTTTTTTTTTTTTTTTTTT -TCTCCTGAGGCGGAATCTCACTCTGTCGCCCAGGCTGGAGTGCAGTGGCGCAATCTCCAC -TCACCGCAACCTCCGCCTCCCGGGTTCAAGCGATTCTCCTGCCTCAGCCTCCCGAGTAGC -TGGGACGACAGGTGTGTGTCACCACGCCAGGCTAATTTTTGTATCTTTTGATTTCTTTCT -TTTTCTTTTTGAGATGGAGTCTCACTCTCTCACCCAGGCTGGAATGCAATGGTGCCATCT -CGGCTCACTGCAACCTCCGCCTCCCAAGTTCAAGCGATTCTCCTGCCTCAGCCTCCCGAG -TAGTTGGGATTACAGGTGCCCACCACGCCCGGCTAATTTTTATATTTTTAGTAGAGACAT -GATTTTTCCGTGTTGGTCAGGCTGGTCTCGAATTCCTGACCTCAGGTAATCTGCCCGCCT -CGGCCTCCCAAAGTGCTGGCATTACAGGCGTGAGCCACCGAGCACAGCCTCCGCTCCTTC -TAACAGAGCAACTCGGCTCCCCTGCAACTCTCTCTTCAGCCCCTCTGTCCTTCCTTTCCC -TCCCCAGCACTTATCTCTCTTCTACCGAACTGCAGGCGGTGATTTCACCCAAGAACGTGA -GAGTTCTCCTAGATCGGGAAGAGATTTTTGCACAACTCACCAACATACGCTCCCTGCCTA -GGACAGAGTTTGGCACGGAACAGGAGCTCAGTAAACATCGGATGAAAGAGTAAGTTAAGC -TGAAAGGACTGGGGGGCAGAGGTCGGCGATCCTTAGGCCTTGGCCCTGAGACCCCAGGCG -AGGTCAGCAACCCAACCGGGGTGGGACAGGACGAGCAAGAGGTTCTGCTCACGCATGTCC -CCACTAACCTGGCCGAGGGGCTCCCGCCCGGCTTATCCGGACTCCGGGCAGCCTCGCGTG -CTTCCCGTGTCTCCGCTTGTGGAGAATTTTCGGACTCGGATTCGGACTCGGAGTCAAAGC -CCGAAGCTAGGAACTCGTCCACCGTCAGCTCCGCCAGGCGCCTGCGGGTCACGCAGGAGT -CACAGCTGCCCGCACGCCCAGCTCGCCCCAGCCCCGCTGAGAGGAGCAAGAAAAGCCCCC -TTGGATACAGACACCCACCGGGAGGCCAAATCGGCCCTCGGACCCGCGGCTTACCTCTTG -CGGCTCCCCGCAGCTGCCATGACACCAACCCGAAGCGTGCACCCCACTTCCGGCCCCAGA -ATGCCGCGCGGCTGCGCACTTCCGCCGCCCAGGCCCCGCCCCTTTCCCCGCCCCGCCGCG -CCACGCCCAGCCGAGTGGCTCTATGGTTCTCCGACCGCAACGCCGGCGGCCTCAGGGCGG -GAGGGCGCGTTCGCGTGCTCGGTGCGGGCAGCCCCGGTGGGGCCCAGATGCGCCTCCCGC -TCGGCGCCCGGCTCCGTAGGACGCGGTGACGCCGGTGTCCGCCCCGGGGAAGACCGGGAG -TCCCGCCGCGCCCGCAGCCCACCCGGCGCTCCGAAGGCACGCGCCTGCGAGGACGCCAGA -CTGCAACGGCGGGGCTCCTATGCAAAGAGCTCCCACAAATCAACAATAAAAAGCAGGGAG -TCCAGTGGAAAACGCGAGGGGCAGTGGGAACCGCACTGATGTCGCCAGCTCGACAAAAGA -CGGGCGACCCGAGGGCCAGGCTGGCTTCGCCTCCGATCCGCGGAGACCGGGCCAGCGCCA -CGAACACCACGCAGGGCGCTCCCCGTCCATGGCCCTCTGGGTGCCGACCGCGGCTCTTCC -CGGGGACGCCGCACGGGACGAAGACGGTGGGGAGGCCGGCGCCTTCCTTCCCGCTACCAG -CCTGACACCCGGGCCCCCGGGCCTGGACAGCCAGACCCCGCGACAAGGGCGCCGCGGGGC -GCAGGCACGGCTCCCCCAGCCCTGGCGCTGAGGGGGCGCGTGAGGCGAACACGGGCGGAT -TGGCCTCGGGGTCCCATTCGACTTCTTGGTGCCGCGGGGCCCCGGGGCTCCCCGGAGGAG -AGCAAGTTAGGGGGTCGGGGGAGCGGGGATGGCTTCCGGGGGAGGAGGAGGGCGAGGCCT -GGGGGGCTCCTCGGAGGAGGAAGAGGGCGAGGCTTAGGGGGGCTCCTTGGAGGAGGAGGA -GGGCGAGGCTTAGGAGGGCTCTTCGGAGAAACAGGAGGGCGAGGCCTGTGGGGGGCTTCC -CGGGGAAGAAGGAAGGCGAGACCTAGGGGGGCTTCCCGGAGGAGGAGGAGGAGGAGGGCT -AGGCCGGGGGCTTCCCAGAGGAGGAGGATGGCGGGGCCTGGGGGGCTTCTCGGAGAAGGA -AGATGGCGAGGCCTAGGGGGGCTTCTCGGAGGAGGAGGAGGGCGAGGCCTGGTGGGGGGC -TTCCCGGAGGAGGAGGATGGCGGGGTCTGGGGGTGCTTCTCGGAGGAGGAGGCGGACCCG -GGGCGCAGCGCTGGAAGAATCCGCGTCCAACGTCTAGTCCCCGAAGCCTCTCGGGAGGCG -GGGCGGGCGGCGCCGAGAAACAGCGGCTGCGGGCGGGAGCGGCGGGAGTGAGCGACACAG -AGCGGGCCGCCACCGCCGAGCAGCCCTCCGGCAGTCTCCGCGTCCGTTAAGCCCGCGGGT -CCTCCGCGAATCGGCGGTGGGTCCGGCAGCCGAATGCAGCCCCGCAGCGAGCGCCCGGCC -GGCAGGACGCAGAGCCCGGAGCACGGCAGCCCGGGGCCCGGGCCCGAGGCGCCGCCGCCT -CCACCGCCGCAGCCGCCGGCGTGAGTGGGCGGGGGTCGGGGCGCGGGGGGCGGCCTCGGG -ACCTGCGCGGCCCCCGCCCTCGCGTCCGCTCGCAGAAGGGGCGGGGGCCGCTTCCGAGGG -CCGGGGGAGGTCGGGACTCAGGTGCGGAGCGGGGTCGGCCCGGAGTAGGTTCCCCACCCG -CGCCCCGCGCGCCCAGGACGCGACTCCCGCTGCGGTCCCGAGAGGGCGGCTAGGGACGCG -GAGGAGCTGAGCTCGTGGGGGCGCCGGGAAGCGGGGCCGGACGCGGGGCTCTGTTCGCGG -CTCTGACTACGCCCCAGGGGAGCAGGGGCGCAGCGGAGGCCTGGACACGGCGCGCTCCGG -GGCGGGGGTCCTTGGCGGAGGTCAGGCGAGGGCTGCCGGCGCCCCCGTCGCACCAGGGGC -TGGGTCCCCGCGGGCTGCCCGGGCCCCCCAGCGGCTCCAGGGCGGGCGGGCGGCTCCAGC -GGGGCGAAGCCTGACCCGCCCGCCTCCTGCAGCCCCGAGGCAGAGCGCACGCGGCCCCGG -CAGGCTCGGCCCGCAGCCCCCATGGAGGGAGCCGTGCAGCTGCTGAGCCGCGAGGGCCAC -AGCGTGGCCCACAACTCCAAGCGGCACTACCACGATGCCTTCGTGGCCATGAGCCGCATG -CGCCAGCGCGGCCTCCTGTGCGACATCGTCCTGCACGTGGCTGCCAAGGAGATCCGTGCG -CACAAAGTGGTGCTGGCCTCCTGCAGCCCCTACTTCCACGCCATGTTCACAAGCAAGTAC -CCGCCTGGGCGGCGCTGGGGGCTCCGTGGGTCCCTCGGGTCAGCTCGTGTAACCCGCTGT -CCCCGCAGATGAGATGAGCGAGAGCCGCCAGACCCACGTGACGCTGCACGACATCGACCC -TCAGGCCTTGGACCAGCTGGTGCAGTTTGCCTACACGGCTGAGATTGTGGTGGGCGAGGG -CAATGTGCAGGTGAGGGCTCCCTCACCCGGATCCCGGTGTCCCCCGACCCTGTGCCTCCC -TCACCTGCCTCTCGGTGCCCCGTAGACTCTGCTCCCAGCCGCCAGTCTCCTGCAGCTGAA -TGGCGTCCGAGACGCTTGCTGCAAGTTTCTACTGAGTCAGCTCGACCCCTCCAACTGCCT -GGGTATCCGGGGCTTTGCCGATGCGCACTCCTGCAGCGACCTGCTCAAGGCCGCCCACAG -GTACGTGCTGCAGCACTTCGTGGACGTGGCCAAGACCGAGGAGTTTATGCTGCTGCCCCT -GAAACAGGTAACAGCTGGCGGGCCCAGCCCTCGCCCCCCACCCCACCCCACCCCAGTCTT -TGTCTTTGACTCCCGACCCCGTTTTGTTCCTGACACAGCCCTGCCCACAATCCTTAGTGC -CTGCTGTGTGTCCCCGAGACCTTTCTGGATCTGGGCCCCCCAGGAGCCTCGTCTGTGGCT -CCTGACTCTGCTCGGCCCCTCCCAGTATGAACACTCAGCCCCCACCTGCTAACCCTCCCT -CCTAGGCATCTTCAGGGCTCCCTGGGTCCACAGGACCCTCCCCAGATCTCAGGTCTGAGG -ACCCCCACTCCCAGGTTCTGGAACTGGTCTCTAGCGACAGCCTGAACGTGCCTTCAGAGG -AGGAGGTCTACCGAGCCGTCCTGAGCTGGGTGAAACACGACGTGGACGCCCGCAGGCAGC -ATGTCCCACGGGTGAGGCGCGGCCGCGGGGGGCTCCCACAGCATCCAGGAGGGCATGCAG -GTGGCTGAGGGCCTGGTGCACCCTGACCTTCCCCGAGTTCAGGGACTCCGTGGGGGTGGT -GCCCCCACCTGTCTGAAGAAGAATCCATCACACAGGTGGTACGGGCATCTGGGGGGTTGT -CTCAGCCCTGACGCCCAGTGTGCCCGAGGGTCCCGCCTGACCTTGGCGTTCCCTGCACCC -CAGCTCATGAAGTGTGTGCGGCTGCCCTTGCTGAGCCGCGACTTCCTGCTGGGCCACGTG -GATGCCGAGAGCCTGGTGAGGCACCACCCTGACTGCAAGGACCTCCTCATCGAGGCCCTG -AAGTTCCACCTGCTGCCTGAGCAGAGGGGCGTCCTAGGCACCAGCCGCACACGTCCCCGG -CGCTGCGAGGGGGCCGGGCCTGTGCTTTTTGCTGTGGGTATGGCCCCCCGCCCGTTTCCC -TCTTGCCCTGTGCCTTCTACTCCCCACCAGCACAAGCCCACCCCACCTGTGCCGGTCAGG -TCCTGACCTGCCCCTCCGCCCCTCCATTCAGGGGCCTCTCCAGGAGCCTGGGGTGTGGCC -CAGCAGTGGGATCCACTCACGAGTCCCGTCTCCACCTGCCCTCCCCAGGCGGCGGGAGCC -TGTTTGCCATCCACGGAGACTGTGAGGCCTACGACACGCGCACCGACCGCTGGCACGTGG -TGGCCTCCATGTCCACGCGCCGGGCCCGGGTGGGAGTGGCTGCGGTGGGGAACCGGCTCT -ATGCTGTGGGCGGGTAAGCCTGGAGGCTGGACTTGGGTCGGGTCTGGCACGTGCCCGCCA -GGCCAGTCTTGACCTGCAGTGGCTTAATTCCGCTAGCTATGATGGGACCTCAGACCTGGC -TACCGTGGAGTCCTACGACCCCGTGACTAACACGTGGCAGCCGGAGGTGTCCATGGGCAC -AAGGCGAAGCTGCCTGGGTGTGGCCGCCTTGCATGGACTCCTGTACTCGGCCGGCGGCTA -TGACGGGGCCTCCTGCCTGAACAGGTAGTTGGGGTTGGGGCCCCAGTGGCTTTGTACAGT -CCATCTGCAAGAGGCAAGTTTGTGTCACCATCACAGGGGTCGTATCTGATGGGGTGTTAA -AGGAGGTGATCCGCGAGGCCGTTTCACCCCAGGCCACTGCCACACTGGGCCTGAACTCTT -GGCTTTGCTGCCCCAGTGCCCTTTCCTCTCTCGGGTCCTTACCCCCAGTCCAGAGGCTGG -GCCCAGGTGGGTGTGCACCCAGGGTTGTTCAGGCAGCCAGGGTCCTGTGCCCACCAGCGG -GCCCTGCCTGGTAGGACTTTGCGGTCTGAGTTTGACTCCTAGGGTAAGATTTCAGCCATT -CCGCTGGGGAGGGCAGGTCCTGGGGCCGGGACGCCTTTCTGTCTCTGCTGAGCTGTGGCT -GCGGTCCTGGTGCCCACAGTGCTGAACGCTACGACCCCCTGACCGGAACGTGGACGTCCG -TCGCTGCCATGAGCACCCGGAGGCGCTATGTGCGAGTGGCCACGCTTGGTGGGTGATGGG -GCCTGCCTGGGGGGCATCCCCACCTTCCCCCACCGTGGAGACCCCACTCCCAGCAGGAGT -GCCACGGGTGTGTTGACTTCCGGCAGATGGGAACCTGTATGCTGTGGGCGGCTACGACAG -CTCCTCACACCTGGCCACTGTGGAGAAGTATGAGCCCCAGGTGCATAGTGCACCCCTCCT -GGCCACCCCCTCCCGTGCGCCGCGGGGCCCTCCTCCCTCTGTTTACCCACATCCCCCCCA -TTCCTGACACCCCACCCTGGAGTCGGGGCTGCGGCAGAGGAGGGATGCCAGTGGCGGGTC -TGCGTCCAGCCCACGCCCTCGCCCCCAGGTGAACGTGTGGTCGCCCGTGGCGTCCATGCT -GAGCCGACGCAGCTCAGCGGGCGTGGCCGTGCTGGAGGGTGCCCTGTACGTGGCAGGGGG -CAACGACGGCACCAGCTGCCTCAACTCGGTAGAGAGATACAGTCCAAAGGCTGGAGCCTG -GGAAAGCGTGGCGCCCATGAATATCCGCAGGTCCGCAGTGGGGCTGCGGGGAGGGGGGCG -CGGGTCCGCAGTGGGGCTGTGGGAGGGGTCCGCGCGTCCGCAGTGGGGATGTGCTGCGGG -GAGGGGGGCGCGGGTCCGCAGTGGGGATGTGCTGCCGGGAGGGGGGCGCGGGTCCGCAGT -GGGGATGTGCTGCCGGGAGGGGGGCGCGGGTCCGCAGTGGGGATGTGCTGCCGGGAGGGG -GGCGCGGGTCCGCAGTGGGGATGTGCTGCCGGGAGGGGGGCGCGGGTCCGCAGTGGGGAT -GTGCTGCCGGGAGGGGGGCGCGGGTCCGCAGTGGGGATGTGCTGTGAGAAGGGAGTTCTC -CCAACCTCAGCGAGCATGTCCCGCCACCACCCCTTTTTGTGGTGCAGCCCCTCCCCCCGC -ATCCCTTCCTGCAGCCAGGGGCTCACCCCGCCTTCCCCCCAGGAGCACGCATGACCTGGT -GGCCATGGACGGATGGTTGTACGCCGTGGGGGGTAACGACGGTAGCTCCAGCCTCAACTC -CATCGAGAAGTACAACCCGAGGACCAACAAGTGGGTGGCCGCATCCTGCATGTTCACCCG -GCGCAGCAGTGTGGGTGTGGCGGTGCTGGAGCTGCTCAATTTCCCGCCGCCATCCTCCCC -GACGCTGTCCGTGTCCTCCACCAGCCTCTGACCCACCTACCACCAGAGGCCTGCAGCCTC -CCACATGCCTTAAGGGGACCGTGGCCCCCACCAGGGACGTCCTGCGCCATCCGTTCACGT -CTCTGCATCCATTCCTTCATGTCTTTATTTAGTTGTTTATTTATTTAGTTATTTATCTTA -TTTATTGAGGGGTGAGGAGTGCCACGGCTGCCCGTTTACACCTTTAGCGTCTGGTCCTCC -TGCGTGTCCTCCCCTCCACTGCCTGCATGGGGGGCGCGGGGAGTGACCAGGCGGGGGCCT -CACCGCCCCAGGGCCGTTGCCTGCTCAGACCTTGCAGGCTGTGGAGCAAGAGGCCCTGGG -TCTCTCCAAGCAGCTGCAGACCCCAGCTCGAATTTTGCACATGGCGGGGTCCCGGGAAGG -GTGGGGAGCAGTTGTCCTTCCTGTCGTCGTCTGCCGTGTGCCATCTTTCCTGGATCTTGT -AGTGGGTGCACACGCGTGCACTGGGACCCCACACAGCAATACGAGTCCAACTTAATAAAC -ACATTTCTGGGGTTCCTCAGGCTGAGCATCTCTCTCTGGCATGTGGGGCAGCTGCGCAAC -TTTGGGTCCTGTCTGGGGTCCAGGGTGAGGGGTGTGGGGGGGTGCCCTGAGATGCGCAGG -CATCTGGGAGCTGCAAGGCAGAGCTGTGCGTCCAGGGAGGGTGGGGGCCGTGCAGTTCCT -GTGGACCAGCGTCCCAGTGTGGGTGGCGTTTGCCTGGGCTGGGTACTGAGGCCGAGGTCC -CCGCCACATCGTGGGCTCTGGGGTTAGGGCTGGGGAGGACAGCCTTGCCCCCGAGTGCGC -TGACTGTCTTGGCCGTCTAGGGGGCATGTGGCCTCCCTGAGTCCCCTTAAGCCTTGGGGA -CCCTGACTCGGGTCTGTGGCGAGGGGGCCCAGGCAGGAGGGGAGGCTGCGGTGGCTTTGG -CCGCCGTCTCCTGTGCTGGAACTCCTGCCTCAGCCCTCCCTGCAGTCACCGGTGACTCGG -GCCGGCCAGAGTTTAGATGGAAACAGGATGTGTGGGCACGTTGTCCCGGGGGGCCTGGAA -GGTCGCCCCGGGTTCACCAAGCCGGAGCACAAGCAGGTGGGGTACCTCTGCACACTGGAG -GCCTCGTCTGGGCCAGAGGGGTGCTTGCCCCAAGGCTGGCCTCTCGAGTGGAGGGCCCAG -GGCAGAGACCTGCACGGCTCAGGTAGGGGCCAGGCCTCTTCCAGAAAGGCTCCACCCTCG -CCCAGGCCCTGGTGCCGGGCGGGACGTCCCGGAGCCCCGCCTGCCCGCGGGAGGCGGGGG -CAGGAGGCTGTGGACAGGGACCCAGACTTGCCGACCTGTACGACTCTGGCCATGGGGAAC -AGCCACTGTGTCCCTCAGGCCCCCAGGAGGCTCCGGGCCTCCTTCTCCAGAAAGCCCTCG -CTGAAGGGAAACAGGTGAGCGGGGCGTGGGTGCGGCCACCTGGGCGCAGGGCTCCCCCAC -CCGCTCCGGGGCCAAGCCACGAGACCCCTTGCCTTGTCCCCAGAGAGGACAGCGCGCGGA -TGTCGGCCGGCCTGCCGGGCCCCGAGGCTGCTCGAAGCGGGGACGCCGCCGCCAACAAGC -TCTTCCACTACATCCCGGGCACGGTGAGCGCGGCGTGCACGGTGGCTGTGGTCTGGGAGC -GTGGCTCTGCCCGCGCGTGTGTGCCGTGTGTCCGTGCAGCTCAGGGTCTTCCCCTCGCCC -CCGGGGCGTTCAGACCCCGGTAGGTGAGGAGCCGACGCTGACTGCCCCGCCCTGGGGAGC -TCATCCGGCCGAAAGTCTGAGCGGAGAGCGAAACCGCGACGCAGGACTGAGTCAGTCGGG -AGAGAGCTGGGCGGGGCGGGCCGCGGGCGGGGCCTCCCGGGACCTCCTCCCGCAGGGGAC -CAGCGCACGTGTCTCTGTCGCTGCAGTGGGGCTTGGGGTCGTGCCGGCAGGTAGTGTCAC -TTGAGAGTAAGGGGCCTCAGATGAGCAGCGAGCCAGCCGGTCACCTACACCGGCCTTTCT -CCCTGGGTGTCCCGCAGGAAGTTGCCGCTGGGTATGGCCGCCTGGTCCACAGCAATCCCT -CTGTGCACGCGCCGGCCTCCTCCCAGCTTGCCAAGGCCATGCAGCAAGGAGGTGTCTCCC -AAGCACACACTAGGCCACCTCTCCGTCAAAGGAGCAGAAGACCACCCCCATGCCCACCCC -CCCCCCAGCCCCTGTGGGACTAAGGGTCTTCACAGGGTAGATCCCAGCCCCTTTCAGATG -TGTCTGGTGCTGGGATGAGGGAACAGGACCAGGAACCTGGGCTTCAGGGCAGACAGGAAC -CCCCACTGCACCCCCGTCAGGCAGCCTGGATGGGTGGGCTCCGCTATGTGCAGGCCCTAG -GAGCATCTGCGGGAGAGGACGCCTGCCCTGCACTCCTGGGTCCAGCAGCTGGCATGGCCG -TGCAGACCCCTTTGCCAACATGCCCCCGCCAGGCAGGAAGCTCGTGCCATACCCTCTCCT -GACCTCCAGAGTTTCAGGGCTCCCTGCAGACAAGTACTGGTTTCGGAAACCACGCTGCCT -CAGAGGAGTGGGCAGGGAGAGGGAGCCGGGCTGGGTTAGGGGTGGGGTCCCTGTGGCTGC -ATCTCAGACACCACTCCCTCTGTCCAGGCCCAGGACATGCAGTGTGACCCTGGGGGGTCC -TATGAGGTGTGGTGGGTGGCCGTAGTGGTCCTCCCTTGCCAGGACATGGTAGCCACAGAG -GCAACAACCTGCTGAACCTCGGGAAATGGGGCTGGGGGAGGAGCTCTGGGCCAGTCCTAG -AGCCAGTGCTCCGCGGCCCTGTACCTGGGCTCTGCACCCAGTGCTGTGAGCTGGCTCTAC -TACGGCTCCAAGCTGAGTCCTCCCCGGGGCCCCGAGGCTGAGCTGCGCTGCAGGGCCAGC -TGTGTGGCCCTTCCTGGTCTGTGGCCTATTTTTCATGGGTGCCAACCCGGCATCAGTTCC -CACGCTGGGTGTGGGTACAGGAGGCCCCACCCAGAGGCAGAAGGCCGGGAAAGCCATGCG -TCTGTCTGTTCACATTCCTGGGCCTGCTCAGGGGCAGCTAAGCTTGGCCAGGGCACAGCA -GCTCTGCAGGTAGCTCTCGCCAGCTCCTAGAAGGAGGAGGACACCTTCCCACTTGGCCCT -GAGCCTGTGGATCACAGAGGTCTCCAGCCCCAGGTTCACACCCGTCCCTTTTCTGACTTC -CAACCTGGTGATCAAAGCCTGCATTTGTAGAGGACTGTGTGTGCCAGGATTGACTACATG -TGGCGTGGATGTGGAGTCCCCTCCCCTCTCAGCACATGCAGTGATACCCACAGCACATCC -CAGGCCCTGTCTTAGGCTCTGGGGACACAGCAGTGAACGGAATAGACAACCCCTGTTCTG -CTAGTGCTCCCATTCCCACGGCAGAGACACACGACGGGACAAATCAATAGATCCAGTGAG -CGGGGTCAGGTCGGTGCTAAGGAGAAAAACAGAGGGGATGAGTGCAGAGGATCAGGGAAG -GCTGGAATTTTAGAAAGGCTTTCAGAAAAGGAATTCTTGGAGCAGGTAATGTCTGAGCAA -AGCTGCAAAGCGGGTAAGGAGGGGGGTCAGGACTGAGCGGTCCCCAAAGCAGGAACAGAA -CATGCAGCAGCCAGAGAGCATGGGTCTGATGTGAGGAGACAGTGAGGCCGGGGCAGCCAC -AGAGACCCCTCGGGGGAGACCCCTCGGGGCACTGCCAGGACCCCGTTGTCCCCTGAGTGA -GGCATACGGAGCGGCCAACACACAGAGGATCGACCCCAGAAATCTCCTCACATATTTCAG -GCTGGGGGCTGGAAATGGGCAACGGTGAGGACACTGACACCGAGGAGATTGGCAAACGTT -ACAAATCAGGGCATCGGTGTGTTTCTGTGTCTGTTTTTTGTAGAACCAGGTGTTAAGCAT -TTACCATACAATACTGCAGACGTGGGAGGGTTTTGAGTGTTACCCAGACACCCCCAAATT -CTTCTAACAAGTCTTCAGAGGTTGAATAACCCAAGCCATGTTACACAGCTTAGGAAAGAA -TGAAGATGGGTTTAATCCACTGAGTCCAGATCTCACCATCTCTACCACTAGACCAGGCAG -CTCTGTGTGGGGAAGTGTGTCTGTGTGTGCGTGTGTGTGCACAAGTGTGTATGTGTGCAT -GTGTTTGCACGTGTATATGTGTGCACACATCTGTGTGTATATGCACAGGTGTATGTATAC -GTGTGTGTTGGTGTATTTGTGTGTGTGTGGAAATGTATGCATGTATGCAGTGTGCATGTG -TGCATGCATGTGTGTGCATGTGTGTATAGGTGTGCATGTGTATGTGTGCACGTGTGTATG -TGCACGTGTGTATGTGTATACATGTGTATGGGTGTATTTGCGTGTGGATATGTATGCATG -TATGCACGTGTGTGCATATCTGTGTATGTGCAACTGTGTATGTGTGCACGTGTGTATCCA -TGCATATGTGTGCGTGTGTGTACATGTGTGTATAAGTGCGTATGTGTGTTCCCGTGTGTA -TGCATCTGTGTCTGTATTGTGTGGCATGTATGTGTCTATTGTGTGTGTATGCATGTGTGC -GTGTATGCATTTATACATGTGTATGTGTGCGCATATATGGATGCATGCATGTTGCCTGCA -TGTGCACGTATCGGGTGTGTGTGCGTGTACGTGTACACGAATATGCATGTATGCATATAT -GTATGCACGTGTGTGTAAATTCTGCCGTGACTGTTTTCCTGTGGAAAGGCTGAGTGTGCA -GGTTCTGTGCCTGTGGGGGGCTGTTCTTCACGTATGTGTTGTGTGGCTGTGCACAGGTTC -TGTGCCTGTGGGGGGCTGTTCTTCACGTATGTGTTGTGTGGCTGTGCACAGGTTCTGTGC -CTGTGGGGGGCTGTTCTTCACGTATGTGTTGTGTGGCTGTGCACAGGTTCTGTGCCTGTG -GGGGGCTGTTCTTCACATATGTGTTGTGTGGCTATGCACAGGCAGACCATGCTATAGTCC -TGTAGCTGTGTGGATGCGAGCGGAGGGGGTGGGGGGCCCAGGGGAGGCCCCCTCCCCTGA -GCTCTACTCCTCCTAGGACATCCTGGACCTGGAGAACCAGCGAGAAAACCTGGAGCAGCC -ATTCCTGAGTGTGTTCAAGAAGGGGCGGCGGAGGGTGCCTGTGAGGAACCTGGGAAAAGT -TGTGCATTACGCCAAGGTCCAGCTGCGGTTCCAGCACAGCCAGGTGGGGGCCGGGCTGGG -TGGAGCACGCTAAGGGTGCAGCATCCCCATCAGCCTGGGGCTCCCCAGACTCCGCACTGA -CGACCCTGCTCCCCGCGCAGGATGTCAGCGACTGCTACCTGGAGCTATTCCCCGCCCACC -TGTACTTCCAGGCCCACGGCTCGGAAGGACTCACATTTCAGGTGAGGCGGTGGGCAATGG -GGTGGGGCCATGGCCGCCCTTCCCTCCATGGATCCCTGAAGCTCCTCCTACCCTGTGCCT -GGCAGGGGCTGTTACCGCTGACGGAGCTGAGTGTCTGCCCGCTCGAGGGGTCCCGAGAGC -ACGCCTTCCAGATCACAGGTGTTTGGGATGCTTCCCGGGCCCCCAGAGGCACTCCTGACC -CAGGACTTGGAGAGGGGCCTGCCCTGTGGCTGCGGAGCACGTGTGTGTATGTGTGTGCCC -TCTCTGCCCTGCCCGCAGGCCCACTGCCCGCACCCCTCCTGGTGCTCTGCCCCAGCCGGG -CCGAGCTGGACCGCTGGCTTTACCACCTGGAGAAGCAGACGGCCCTCCTCGGGGGGCCGC -GGCGCTGCCACTCGGCACCCCCACAGGTCAGTGCCGGGGACCCCACCCCCCTCCCCACCC -TGATCCTCGCAGCCGGCTCTGACCTCCTCCTCACAGGGGTCCTGCGGAGACGAACTCCCC -TGGACTTTGCAGCGCCGTCTAACCCGGCTGCGGACGGCGTCAGGGCACGAACCCGGCGGC -AGTGCTGTCTGTGCCTCGAGGGTCAAGCTGCAGCACCTGCCCGCACAGGTGGGTGGGAGG -TGCGTGGGGCTGTAGGGGGATGGGAGGGGTGCATGGTGGTGGGCAGGGCGGTGCAACAGC -AGCTCAGTTCCCTCATCGCCTGACCCCACCCCCACCCACCCAGGAGCAGTGGGACCGGCT -CTTGGTCCTGTACCCAACGTCCTTGGCCATTTTCTCCGAGGAGCTGGACGGGCTTTGCTT -CAAGGTGGGCCCCTCCCCACTGTGGGCCCGCCCCAGGGAGGCAGCTGTGTGGGGGTGGGA -GGGGGCAGCCATGCAGGAGGAACCTGTATTTCGGGGCTTGTTGAGACAGAGCGCAGGGCC -CTGCCCACCCAGCCCGCGGTCCTGGTCAGTCTGGTCTCCGCTGTGACATGGAGGAGCCCC -TGCCCGCCCTGAGGTTCTCACCCTGAGGTTCTTGACCGTCACCCTGGGGCGGGCAGCATG -GGGCTGAGAGCCCCTCCCGGGGACTCCCTTGTGTGTGCCTGCCCGTGAGGCGTGTGTGTG -CACACGTGCGTGTGCGTGTGTCCTCCAGGGCGGGCTCCGGGAAGGGGGTGTGCACTCACG -GTAACCTTCAGTCACTGAGGAACAAACACAGGGCCCTCCCCATGGTTCACCCGGCCCAAC -TTCTTCTCTGGGGACCCCAAGAGGCCAGTCCTGTGGCTTTGTGTGTCTGCCCCTAGCCGG -CGAAGGCCCCCGCGCCAGGGTTGGTGGTAGCCCCAGGAGACATGGGACCCACTGGCCTCC -CTCAGGGTGGTGGCCTCGGTGCCCAGCTCTCCAAGTACCCAGCCAAGCTCTGGAGGGCAA -GAGGGTGGGATGAGGCCAGGCGGGGCCCCGGGGCTGCCCCTACAAAGGCCTGGCCCTCAA -TCTCTGCTCCGCAGGGGGAGCTCCCACTCCGTGCCGTCCACATCAACCTGGAGGAGAAGG -AGAAGCAGATCCGCTCCTTCCTGATTGAAGGTAGGGCCCTGACCCTGGTTCTGCCTCCCG -CCTGGCCAGGCCATGGTGGGGCGGGAGCCTGGGGGACGCCCGACTCTTTAGTGGGGGCGC -TGAGGGGTGCACCCCCCCGCCAGCCCCTCACAGCATCTGTATGCCAGGCCCCCTCATCAA -CACCATCCGCGTGGTGTGCGCCAGCTACGAGGACTACGGTCACTGGCTGCTGTGCCTTCG -CGCTGTCACCCACAGGGAGGGGGCCCCGCCGCTGCCTGGTGCCGAGAGCTTCCCAGGGTC -GCAGGTGAGGGGTCAATAGGCCCCACAGCCCAGGTCCTGGGCAGTGGTAAAAAGGGGGCA -GCAGACCGGGCGTGGTGGCGCACGCCTGTAATCCCAGCATTTTAGGAGGCTGAGGCGGGC -GGATCATTTGAGGTCAGGGGTTCGAGATCAGCCTGACCGACGTGGAGAAACCCTGTCTCT -ATTAAAAATACAAAAAAATTAGCCGGGCATGGCGGTACATCCCTGTAACCCCAGCTACTC -AGGAGGCTGAGGCAGGAGAATCGCTTGACCAGGAGGCGGAGGTTGCAGTGAGCCGAGATC -GTGCCACTGTACTGCAGCCTGGGCGACAGAATAAGACTTCGTCCCAAAAAGATAAAAGGG -GGGACAGCACGGTGGGTCCAGGCAGGGGCGGGTGGGGAGGGGGTCCAGCCCTCACTCACC -CCCACTCACTGCCCATCCAGGTTATGGGCAGTGGCCGAGGCTCACTCTCCTCAGGCGGAC -AGACCAGCTGGGACTCGGGGTGCTTGGCGCCCCCCTCCACCCGCACCAGCCACTCCCTGC -CTGAGTCCTCAGTGCCATCCACCGTGGGCTGCTCCTCCCAGCACACACCGGTGAGCGCTT -ACGGGGTGGCAGACGAAAGTGGGGCAGAAGGCTGTCGGGTAGGTGTGTGTTGGGGACCCT -GGTTCCTCAGGGGAACTCAGACTGGAGGGAGCCCCTTGCAGCCTCAGAGAGTTGCACGGG -AGAGGGGCCAAAGGGCTCTTCCTGGAAGGTTTGTGGTCCCCACAGGACCAGGCCAACTCT -GACCGTGCCAGCATTGGCCGACGGAGGACCGAGCTGAGACGCAGTGGCAGCAGCCGGTCA -CCCGGGAGCAAGGCCCGGGCAGAGGGCCGCGGCCCTGTCACCCCACTGCACCTGGACCTG -ACCCAGGTGGGCCCAGCACACCCACACAGCCCCTGGCCTGGTTCCCACCGTTCCGCACCA -CTGGTCTCTGTCTCTGGGCCCAGTTGTCCTGGAGCCACCCAGAGGCCTCTTGCACAGAGA -AGGGGTGGCCTAGGCTGTTTCTAGCCGAGAAGCCCATTTCTCCCACCTCTGCCCTGCAGC -TGCACAGGCTGAGCCTGGAGAGCAGCCCAGATGCCCCTGACCACACTTCGGAAACATCAC -ACTCGCCCCTCTATGCCGACCCCTACACACCACCCGCCACCTCCCACCGCAGGGTCACAG -ATGTCCGGGGCCTGGAGGAGGTCAGGCCCCTGCTGGGTGACAGAAAGGGTGGGAGGTGCC -TGCAGCCTGAGGCTGGGGAGGTCTAGACCGTGCGTCTCACCCTGGGGTCTGGGGCTGCCC -CAAGCCTGAGGTCTGTTCAGGCTCTGATGGGAGGTTGAGGTTCTGGGGGCCCCTGGCTGC -CACCCAGGCCCCAGCCCTGGCTCTCCCTGCAGTTCCTCAGTGCCATGCAGAGTGCACGTG -GACCCACGCCCTCGAGCCCACTCCCCTCGGTGCCTGTGTCTGTGCCTGCCTCTGACCCTC -GCTCCTGCTCCTCCGGCCCCGCTGGCCCCTACTTGCTCTCCAAGAAGGGAGCCCTGCAGT -CCAGAGCCGCTCAGAGACACCGGGGCTCAGCCAAGGATGGGGGGCCGCAGCCCCCAGACG -CCCCTCAGCTTGTGAGTAGCAGCCCCCACGCCCGTGTGCCCCGGGCTCCGGGCTGGCCGG -GGGTCTGGTGTGGGGCCTCTTGGGACTCTGAGGGAGCAGGGAGGGAAACAGGAGGACGGG -GGCAGATGGAGGCCAGGGGGGCCAGTAGGGAGTTGGGGAGATGGGACTGGGGAGGGAGAG -CAGGGGGACATGGGGGGCTGCACAGTGACAGGCCGCCTCCAAGCTCCCTGCCTGGGGCTG -TGCCCGGCTCTCAGACTTGCGGTTTGGGGTTCCAGGTCTCCTCTGCCAGGGAAGGTTCGC -CCGAACCCTGGCTGCCTCTGACAGGTGAGTAAGGATCCTGCCTCCTGAGGTGAGTGCCTG -TTGCCTCCCACAGGCTGACACATCTCTGCCTTCCCTACCAGATGGTCGGTCCCCCAGGAG -GAGCCGGGACCCCGGCTACGACCACCTCTGGGACGAGACTTTGTCTTCCTCCCACCAGAA -GTGCCCCCAGCTTGGAGGGCCTGAGGCCAGTGGGGGGCTTGTGCAGTGGATCTGATGGCC -GCGGTGAGGTGGGTTCTCAGGACCACCCTCGCCAAGCTCCAGGGTACCTGCCCCTCTAAC -CCACTTCAAATTACAAGTCAGGGTCTGAACCCAGTGTGATGGGGGGAGTCTCTGGGGCCC -TGAGTTCAGAGCCCGTCCCTCAGCTCCTGTTCCTTGGTGCCAGCAGCTGGGGCAGGGAAG -GGTGGGAGGGGCCCCATCCAAAGGATGCCCTGGCCAGCGAGGCTGGGTCACAGGTCAGGG -AGGTCCTGGCCGTCCACAGGGTCGGCCCTCAGCTCAGCCCGCCAGGAGTCAGGGAGGAGA -CTCGCTGGGAGTGGGAGGGCAGCACGGGCGTGAAGGTCGGAGGACAGAGAAAGGTCAGCA -GGGTCAGAGTATGTGAGGTCAGAGGGCATGAGGGTCACAGGTCAGCAAGGTGTGAGGAGC -ACAAGCCAGGGTGCCCCGAGGAGGAGGGTGGGTGGGTCCTTGTGTGGCCTGGCGCGCACC -ACAGGGCAGCACGGGAGACGTTGACACCACCGGACGAGAAAGAAAAAAGAGAGAAGAGAG -AGAGGAGAAGAGAGAAAAGAAGAGAAGAGAGAAGAGAAGAGAAGGAAAGAGAGAGAGAGA -ATAAGAAAAGGAAGAAAGAAAAAGAAAAGATAGAATTTTATTGGTGCTGCATCCATGTGT -TCTCTGCTCAGCAGCCAGGGTCTCCCACAGTCTTGAGGACCCCCACCCAGCACCCAGCCA -GGCAGCCCCCTTCCTCTGCCACCTCGGGCCCCTCACCGACCTTCCCACCTCATCTCTGAC -TCCTCTTGGCTGTGGGTCCCCAGCTGCCCCACAGGAGCCCCCGGGACAACCCCAGGAGCC -CAGCCCTCCATCTGAGGCCACCGAATTCTCCCTCTGCACCTGCACCCAGGGCTCCCGGGG -AGGGGCTCGCGGCTCTGCCACAGACCCCCACCCTGCAGGGGCTGCTGCACTGGGGAGGGG -CAGGCAGAGCCTTCGCTGTCTCAGGCCAGAGCCCGCAGAGGCCTTGGCCACAGTCCTTTG -AGGATCAAGAGTGATGGGCCTTGGAGCCCTTGCCAGCCCAGCCCACCTGTGAGGAGGCTG -CCCATCCCCTCTTTGAGGCCACCCTGTGTCCTCTCCCCTGCCTCTGCCCAGAGCTCCAGC -CGGAGTGTCTTGCTGCTCAGACCCCTCCGAGGTCCAAGTCCTGTCCTGCCACTCAGCTCC -CCCTGCACCCCAGAAGAAACGCAGGGTGCGGTTGCATTTGATTTCAGATAAACAACAACT -TCTTAGTAAAATGACCTCCCCACTATTGCCTGTCTGAAATTAACCGAATGCCCTGTGTTC -TCATCTGTGAATCTGGCCACCCTCCTACCCAGCCACCTGCCTGCCCTCCACCCACCCAGA -CTTTAGCACCTCCCTCCCAGGCGTGGGGAGTGGCCGTGGTCACTGGCTGGATCCTCAGGT -GAGTCGGAGGGAGCAGCACCAGGACACGCCCCCCTCCTGGACGCGGTAGAAGAGAGGGGT -CAGAGGGCCCGGGCGAGGGCGGCACCTCGTCCTGCCCTGGGCGCCTGTGGTCGTCTCCTC -ATCCTGCATCTCCCTGGCCCGGGCCTGGCTCCTAGGAGCTGGGGCTGGGGCTGTGGCTGC -GGCGCCCTTGCCCCACCTGCCGGCGGAAGTAGCGGATGGCAGAGATGGTGCCGACGTTGG -CCAGCAAGGCTGCAAGAGAAGCACAGGCTCTTCTGAGGGCCAGCCTGGCTGTCGGCACCG -TCTGCCCGCAAGACCCAGCCCTCAAAGGGCGGGCAAGGTCGGTGCGGCCAGGGCCGCAGC -TCAGCCTGGGGGGAGCAGGTCAGGGGTGAGCCCCGGGGCCCCCGTGCACCCCTCGTCCTG -CCAGCGCCCCTCGGTCTGGCTTCTAGGCGCAGCTCCCTCTGCCCCCAGGCACCCAAACCT -GTTTTCCAGGCGTCTGGGGTATGCGGATCTGACGTCCTCACAGCCCAGGTGGCAAAAGCT -ACAAACACCAGGCACATGTCATTCTGGCTGAAGGCAAATGATGGGACAGGCCCCCGGAGC -TCCCCTAGGACAGAAGCTCACCTTCAGCCCCACGGCTGCACTCAGAGATGGCCCCGCACA -CGCCCGCCCCGGGAACCGCCTGCCCCCACCCCCACCAACCCCGGGAACCGCCTCCCACTC -CCCCCGCCAACCCCGGGAACCGCCTCCCACTCCCCCCGCCAACCCCGGGAACCGCCTCCC -ACTCCCCCCGCCAACCCCGGGAACCGCCTCCCACTCCCCCCGCCAACCCCGGGAACCGCC -TCCCACTCCCCCCGCCAACCCCGGGAACCGCCTCCCACTCCCCCCGCCAACCCCGGGAAC -CGCCTCCCACTCCCCCCGCCAACCCCGGGAACCGCCTCCCACTCCCCCCGCAACCCCGGG -AACCGCCTCCCACTCCCCCCGCAACCCCGGGAACCGCCTCCCGCTCCCCCCACCAACCCC -GGGAACCGCCTCCCGCTCCCCCCACCAACCCCGGGAACCGCCTCCCGCTCCCCCCGCAAC -CCCGGGAACCGCCTCCCGCTCCCCCCACCAACCCCGGGAACCGCCTCCCGCTCCCCCCAC -CAACCCCGGGAACCGCCTCCCGCTCCCCCCACCAACCCCGGGAACCGCCTCCCGCTCCCC -CCACCAACCCCGGGAACCGCCTCCCACCACCCCGCCAACCCCGGGAACCGCCTGCCCCCA -CCGACCAACCCCGGGAACCGCCTCCCACTCCCCCCGCAACCCCGGGAACCGCCTCCCGCT -CCCCCCACCAACCCCGGGAACCGCCTCCCGCTCCCCCCACCAACCCCGGGAACCGCCTCC -CGCTCCCCCCACCAACCCCGGGAACCGCCTCCCGCTCCCCCCACCAACCCCGGGAACCGC -CTCCCGCTCCCCCCACCAACCCCGGGAACCGCCTCCCGCTCCCCCCACCAACCCCGGGAA -CCGCCTCCCGCTCCCCCCACCAACCCCGGGAACCGCCTCCCGCTCCCCCCACCAACCCCG -GGAACCGCCTCCCGCTCCCCCCACCAACCCCGGGAACCGCCTCCCGCTCCCCCCACCAAC -CCCGGGAACCGCCTCCCGCTCCCCCCACCAACCCCGGGAACCGCCTCCCGCTCCCCCCGC -AACCCCGGGAACCGCCTGCCCCCACCGACCAACCCCGGGAACCGCCTCCCACCCCCACCA -ACCCCGGGAACCGCCTCCCAATCCCCCCAACCCCGGGAACTGCCTCCCACCCCCACCAAC -CCCGGGAACCGCCTCCCAATCCCCCCAACCCCGGGAACTGCCTCCCACCACCCCCAACCC -CGGGAACCGCCTCCCACTCCCCCCGCAACCCCGGGAACCGCCTCCCACCACCCCGCAACC -CCGGGAACCGCCTGCCCCCACCGACCAACCCCGGGAACCGCCTCCCAATCCCCCCAACCC -CAGGAACCGCCTCCCAACCCCCCCCAACCCCAGGAACCGCCTCCCAACCCCCCCCAACCC -CAGGAACTGCCTGCCCCGGGAGCCGCTTCCCCCGCAACCCCGGGAACCACCTGCCCCGCA -CACGGCCGCCCCGGGAACCGCCTGCCTCCCCCTCCAACCCCAGGAACCGCCTGCCCCACC -CTAACCCTGCACACTCTTGGCCTGGGAACTGCCTGCCCCGCACACGCCCGCCCCGGGAAC -CGCCTGCCCCAGATACATCCATCATGGGACATGTCTGTCCTAAGATACATTTGTGCTGGA -CACGTCTACCCTGGACACGTCTTCCCGAAACCCCTCTGTCATGGACACGTCTTCCTGAGA -ACTGGTTGCCCCGGGAACCGCCTGCCCCGGGAACCGCCCGCCCTGGACGCGTCTGTCGGA -GTCACATCGCCCCCGTGCTTCTTCTGCCTGAGATTTGGGTGACCTGGTTGAGTTGGGCCA -GTTTGGGGGAACTGCCAGTGGAGGCCCCGTGTTCTGGTCTGTAAAGCATCTCCCAGAGGA -CATCAGTGTGAGATGGGCCTCGTAGAGTGCCTGACCCTGAAGGTAGCCAGGCCTGGGCGG -GAACCCTGCCAGAGGCTGGGGGAGGGACGCCGCCGTCACATGGGCCCGAACACAGGGCAA -CGGCGGCGCAGAGCCAACCCCCTGAACAACCCGGGTGCTTGGACTGGGCCGCCCCATCTG -GACTGTGTGCTGGGATGACTGGGGGCTGGTCCCCAGGCTCCCCTGCTAGGGGATGACCCA -AGCCCGGCCTGCCCGGCCCCTGCGGCCCCCTGCTTGGCCAAGATCCCTGGACAGTGTGTG -CCTGGGATCTGGACGGGCTGTGGGATCCGAGAGCACGTACCTGCCCGTCTAAGAGCCAGG -TGGAGCCGCTCTACCACGGCTGGCTTGAGGGGGGTCCCAGGCCCCGCCCCCTCGGAGGCC -GACCGGGGAGGCTCCAGGGCCTGCAGTGGGAGCGGGACAGCCGGCCCCAGCACGCCCTCA -AGCCTGTCCTCCCCGAAGAAGAAGTGTTCATAGACCTCAGGGATGGAGATGGGCACGGGG -TCTCCAGGTATGGGGGCCGGCACAGGATCAGCTCTCGGGAGCGGCTCCGGGGACCCCCGC -CGCCTCGACCTCTGGGCTCCAACGTCTGGGAAGAAGAACTCGCACATGTCCGGCCACTGG -ACGCCTGCCGGATCCTGACCGGCCGCTGCCGCCTCAGCCTCTTCGTTCTCCTCGATGGTG -TCACAGAAGAAGAACTCGTAGGCCTCCGGGAGGGTCACGGCAAAGCTGCTCCCGGGCCCG -ACCCTCGTCACGGCAGAGGGAGGGGGGCGAGGCAGGTGCTTGAGGATCCGAGGCTGGTGG -GGCCGGGGCCCGACAGCCACAGCCTCCCAGGCTCCGGGCCCCCCGTGGGCCCCAGTTGCT -GTCTGGGGGGCTGAGGGCCGGGCTGAGGCCTGTCCTGAGCCTGGCTTATTGGGGCTGGGC -CCAGCCACGGAGAAGCGCACTTTCTTCTTCCTGGGGACTTGGGTGAGACCCAGTGCGGGT -GCCCCAGAGCAGCATCCGGGGGCCCCTGCTGAGGGCTCAGACACAACCGCCTCCATCTCC -ACCACATCAGGCCCAGCTCTGCGGGTGGGAGGCCAGGCGAGGCCAGCGGCGTCGGCTCTG -GGAACAGGTGTAGACACAAGCCCGCTGGACTCGGTCATCCTCGGCACAGCCTCCGAGACA -GGTGGAGATGAAGCCACCTCTAGCTTAGCCACTGGGCCTGCTGTAGGCAAGGCCACATCC -AGGCCATGTTTGGAGGCAGGTGTGGACACAGCCACGTCCGTGTCCAATTGTGGCTTGGAG -ATGGGTGTAGACAGAGCCACACTGGACTGAGGCTCAGAAGCTGGTGTAGACACAGCCGTG -TCAGATTGCGGCTTGGAGGCAGGTATAGACACAGCCATGTCCCTGTCAGGTTGCGGCTCA -GAGGCAGGTGTAGACACAGCCATGTCCGTGTCAGGTTGCGGCTCAGAGGCAGGTGTAGAC -ACAGCCATGTCCCTGTCAGATTGCGGCTCGGAGGCAGGTGTAGACACAGCCATGTCCCTG -TCAGGTTGCGGCTCGGAGGCAGGTGTAGACACAGCCATGTCTGACTTAGCCCTTGAGACA -TCTGGGAGGGCTTCCCAGACAGTCGTGGACACTGTGTGCAGCTTGGCTCGGCGCGGGGTT -CTGATTTGGTCTGTGCCTTGCTCTGTCACAGGGACAGGTGTAGACAGGCCCAAACCTGGC -CCTGGTCTGTCTTCCTGCACAGGGGACCTGGGGCCAGGCTCAGGAGCTCCTGCAGGACCT -GGCCCCAACTCCTCCTGCCCGGCTTTGGCCATCAGCTTTGCCGTCTCAGGACTGGCCGCA -GGGAGCAGCGGGGAGCCCGTCTGGGCAGAAGCAGAGGCTCCTGTGTGCCCACCCCCCTTG -GCACCCACAGCTCGCCTCTTCTTTCGGCTGGGGCTCCGTGGTGGGGCTCCAGGGCTATCG -GGGGGCCTCTGGGAGCCAGTGCTGTGGCCAGGGGACTTGGGACTCCCAGGGGGCTCACCA -GGGGGCCGTGGGGCAGGGCCCTGCAGAAGCCTCTGCATCTGGTCTCCAGAAGACGCCGGA -CCAGGGCAGGATGAGAACTGGCTGGGAGGGCTGGCGCCGGGGCCGAGGGACGGTGGAGCT -TCTGCCCGTGCGGACGTGCTGGGTGTCTGCTGACCGGTCCCCAGGGCCAAGACAGGCTCA -CCCTGAGACCTGCTGACCGGCTGCTGTGTGGCCACGTCCTCCTCCTCGCAGCCCCGCCGG -CTCCGCCCTCCTGCAGCTAGCTGCCCAGTTGGGAGAGGTGGGGCCCTGGGGGGACTGCTG -CCACTGCTGTCCCCTTGGTCAATGTCACTGGACAAGAGCTCGTCCCCAGAGGCCAGGCCG -GCCTGCAGGAGGCCACACTCATCGGCGGTGGCTGAGAACTCGGCCCAGTCCTGGTCACTC -AGCTGGACGCTGTACTGGAAATTTTCCATGTGGAGTCAGCAGAGGCACTGGAGGGTAGCA -GAATGGGTCCGGTGGGGTCTTCATGGGTTCAGGCCCCGGGCACCACCCTGCACATGCCGC -CCCTGCCCCACGAGACCTGGGAGCTCCCACCGCCTCGGGGCTCCATCCATGCCCTGAAAG -GAAGAGAACAGCATCTCGAGGGGAGGGCCGCGCTTCCTTCAAACCTAGTGGTGACGATTT -CCAAGTTAGAAGATCCCCAGCTCCCATGACCCTAGTTCCCAACGCACCCCAAATGATAGC -TGTGTGATGATGCGGTGTTACATTCCTAGAATCAAGGATGATTTTCTACCAGTGAAGCTA -TAAAACCAGCCGTCCTCAGGTTTGAATGCTCTTTCCCATCACACCTCAGCTGGGGCAGCC -TCACCTCCTCCACCTTCTGCCAGAGCTGTCTTTGCACGGCAAAGCACCTTTCAGGGTCCA -CCCGATGGGACCAGTGCCCTCGGGGGTGGGCAGCCCTGGTCCATCCCAGTGCGCCCCAGC -TGGCAGCCGGCCACAGGAAAGGTTTACAGGGCCCAGCAGGTGCCCAGCCCTCGGCGATGA -CCTTCCGATCGCCTTGGCTGGGCCAGGCTATTCTCTGAGCTCACCAGGTGGTGCTGGCCA -GAGCTGGCCCAAGTCAGCACGGAGAGCCTGGGCAGGAGGTGCAGGCTGCGGTGGGTCTCT -TGACCCAGCAGCCACCTCGGGCCGTCCTCGAGGTCTGCACCACGATCCAGGCCTGCCCGG -CTGCCCGGGGTGCCTTCCTTTGCCCCGTCTCAGAGAAGCAAGGAGACCCTAGCCAGCTGT -CGGGTCTACCCCTAGAGGGGGCCGCCCTCGGCCTCAGGTCAGCCCCTCTGGACCCAGGGG -TGGGAAGTCACTTTGGTGGGGACGGTCCTGAGACGGAGGCCAGGGCATGGTGGCTTCCCA -CCCACTGACCTTCGCCCTCCTCTCTGGTCTCTTGAGAAGCCTCTGTGGGGGTTGTTACCA -TTGGGGCCCCTTGGGTCAGGAGCCAGCAGCTGACCATGTCCTACCTGGGTCCCGGCGGCC -GAGCTGGGCGTCTGAGCTGCCCGTCCTGGGTCGGCATGGTGCTAGGCTGTGGCTGCACAG -GCTCCTCCCCCTGTGCCAAAAATACCACGTCCCTGTGGCCACATGAGACTCGTGCCAGCC -ATCAGGGTCCAGGCCACAAATAGATGGCATTTGAGGGCCCTCCAGCTACAGTACATGAGG -ACGACTTCCTGGCACGGGGCCGGGCTGAGGTGGGGTCAGACACGGGCCGGAGGACGCTGA -CCAGCAGGCAGCACCGCTCAGTTCCCGTGCCTCCGCCACCCGCGGTGAAACCTCAGACCT -GCCCTCCCTGCCGCCCCTGGAATGTTCCTGGCCTGCTTCTGAGATGGCCTCTGTGTCCCG -GCCAGGGCTTGTGCCTCCCGGTCCTGACCTCTGGGGCTCATGTGAGGGTGAGTGACGCCA -GGGAGCGTCAGCGTCAGAGCCCCCACGCCTGGCTCCGCTCAGCTGCACCCTCCAGGCCGT -CCTGACCTTGGGGTTCACGGTGCCCATTCCCAGGCAGGTTCCGAGCCAGAGGGGACAAGA -GGACAGGGCGAGGGATCCAACAATAAACATCCGATCAAACAGGCAGGTGAGCTCAGCTCC -GATGGCAGCACGTCCTGAGAAAGAAGTAGGGAGAGGCGTGGCTGGAGGGGCCGGAGACCT -CTCTAAGGAGGAGGCTTGGACCGAGAAGCTCCTGAGAGTTCAGGGCACGATACTAGGAGA -CTGGGGTGTGCGCCGTGAGGGGTGGCAGTGAGAGCTGGGCGTGCAGAAAGTGCATGCCTG -GTGCCATACGATGCTTTTCCAGAAAGTAGCTGCCACGAGACCACAGGACAAGGCGTCCCG -CCACGCAGGGCCGGCCTGACTTGAGCTTTCACAAGTGGAATCGCACCCTGCATCCCTTTC -TGCATCTGTGTCCTCGGGCCCACGCCGTGCTCTGGAGACAGCTGCCATGAGGGCCGCGGG -CGACTGCCCGGGCGGGTGAGGCTGTCCTGTGTGAACGTGCCACGCGGCTGTGCCGTTTCC -CGTGGGTGGCGATGTGGGTCGTTTCCAGTTTGCAGCTACCACACACGGTGCGGCTGTGAA -TATCTGGGAACATTCCTTTCGGCGAACCTCTCACATTTCCAGGACGCTTGGGGTCAGCGT -CAGAAGGTGCCGCCCCGTTCCCCAGGTGGCTGCGTGGCCGTGCTCCAGGCTGGAGTTTCC -CAGGAGCTGCGCATCTGCTTCTGTGTGGCGTCTCTCGGCTGCGGCCGCCTCCCTGTGCCT -CCTCCCTGTGGGTCTGTAGGAGTCCTTACGTATTCTGGACGAGCTCTTCATTGAACTCTT -GTACTGGGGAATCTTCTCCCTCTCTGCCTCCTCTTTCCACCCTCATAACGGTACCTTTCT -TTGCTTGTTTGTTTGTTTGAGACGGAGTTTCACTCTTGTCGCCCAGGCTGATGTGCAATG -GCAAAATCTCAGCTCACTGCAACCTCCGCCTCCCAGGTTGAAGAGATTCTCCTGCCTCAG -CCTCCTGAGTAGCTGGGATTACAGGCAGGCGCCACCATGCCCGGCTAATTTTGTATTTTT -AGTAGGGACCAGGTTTCTCCATGTTTCCCAGGCTGCTCTCAAACTCCTGACCTCAGGTGT -GAGCCACCGCGCCCGGCCTATTCCTTCATTTAAAAAAAAACTTCACTGTGTCGCCTTTCA -CGCTCGGCTCTGCCACACACTTGGCATTGACTTCTGTGAGAGGTGGGAGGTGGGGGGCAC -GGGACTCCTGTCTTCACGTGGACGCTCAGCTGACCCAGCAGCACATCCTGGGTGGCATGC -ACGTGGCATCCGGGCCCCACGTGGACCATCACGAGATGAGAAGGCTTTGGGGCTTGGGAC -AGGAGAGGCAGGGAGGCCGACGGCAAGGCTGTGGCCAGGGAGCTGTGCGAGGAGGTCTAG -GGTGGCGGAGGGAGGGGCCCTACCCTGAGGCCTTTTCATGACGAGCTGTCACTGGAGTTG -GCCTGAGGCTTCAGGGGAAGCCCTTCCCTGTATCCAGCCCAGTCATGACCCTTCCTGGTG -GGAGGGTGGCTGTAGGATGAGGAATAGTCAGGGCCCCCCTGCACTTCAGGCAGCAGCACC -CCTCAGTCCAGGGAGGAGGAATAACCCAGTTCTACGGTGGAGGCAGAGACCAGACCCGGG -CCTGGGGGGCAAGTCGGGGGGCGGGGGGAGGTCGGGCAGGGTCCCCTGGGAGGATGGGGA -CGTGCTGTGCCCCTAGCGGCCACCAGAGGGCACCAGGACACCACTGCGGTCGGCTCAGCG -GCTCCTGCCCTGGTCAGGGGGCGCCAGGTCCTGCCCCTCCTGGGGAGGGCGGGGGGCGAG -AAGGGCGATTCTGGGGGCGGTTGCTCGGCTCCCTTTCCTGAAGCCATGTGGCCCGGGTGA -AAGTCCCGGACCTTGAGACAGTCGGGGAGCTGATCCATGAGCAACCATCGCATGCCGGGT -ACAGCCGCAAACAATGTACACAGCTGCGGAATTATTTTTCTTTCTTTTTTCTTTTCTTTC -TTTTTTCCTTCTTATTTATTTATTTATTTATTTATTTATTTATTTATTTATTTATTTGAG -ATGGGGTTTCGCTCTGTCGCCCAGACTGGAGTGCAGTGGCGCAATCCCAGCTCACTGCAG -CCTCCACCTCCCAGGCTCAAGTGATCCTCCAGCCTCAGCCTTCTGAGTAGCTGGGATCAC -AGTCGCCATCGCCAAGCCCGGCCTCCTTTTCATTTTTTATAGCTTTATTGAAGTATAATT -AACACGTAATACACTTCAAGTATTTATTTATTTAACTATCTATCTATCTATCGTTTGAGA -CGGAGTCTCACTCTGTCGCCCAGGCTGGATGGAGTGCAGTGGCTCCATCTCGGCTCACTA -CAACCTCCGCCTCCCGGGTTCCAGCGATTCTCCTGCCTCAGACTCCTGAGTAGCTGGGAC -CACAGGCGCCCACCGTGTCCGGAGAATTTTTGTATTTTTAGTAGAGATGGGGTTTTGCCA -TGTTGGCCAGGCTGGTCTCGAACTCCTGATCTCAAGTGATCTGCCCGCCTTGGCCTCCCA -AAGTGCTGGAATGACAGGTGTGAGCCGCCCCGGTCTTCAAGTATTTAAAATGTGCAGTTC -GCTAGGTTTGGACACATATACCCCCGGGAGCCACCACAAACGTCTCCAACACTCCCAAAC -GTTCCTTTGGCCCCTTGGTGATTCTTTCCCTCCCCACACTCAGGCAACCCCGAATCCGCT -GTCCCTGCAGAGTAAGTTGCATTGGCTAGAATTGTCCGCTGGGCCCTTCTTCGTACAGGA -CAGAAAAGTACAACACGCCTGTCCTCTGTGACAGCGTTTCTTAGAGATTCACCCACACTG -TGGTATATGTCAATTGTTGCTTTTCATACAAAGTGTTCCATTGTTGGATACACTACAGTT -TCTGTATCCATGCCTCTCTTGATGGACATTTGGATTATTTCTAGTTTGGGGCTATCACAG -GTAAAACTGCTACGAACATTTGTGTACAAGTGTTTGTACTGTGAAAGGAAAGTGAATTTT -GGGACCCCCCAAATCACTGAGCCAAATGGAAAAGTCAAGCTGGCAACTGCTTAGGGCCCA -CCTGCCTCCCGTTCTATTCTTTAAAAAGACAGCTTCTAAGATTTAAATAATAAACAGCTG -CCTCCCTCCCTCAGGACGTGTTCACAGGGGAACTCCTTGCAGACACAGGATGAGCAGAAT -TCAAAGCCGTTCCTCTGCTTGCTGAGATGAGTGAACATCTAATCAGAAACTCAAAAGAAT -GCGACCCTCTGTTTTATCACCTGTGACCTGGAAGCCCTCTCCCCTCTTCAAATTGTCTCG -CTTCTTGGGACTGAACCAATGTACATCTTACACATATTATTGAAGTCTCATGTCTTCCTA -AAATGTAGAAAACCCAGCTGTACCCCGGCCACCTCGGGCACAGGTCGTCAGGACCTCCTG -AGGCCGTGTCACGGGCACGTCCCTAACCTTTAACCTTGGCAAAATCAACTTTCTTTCTTT -TTTTTTTGAGACAGAGTCTGGCTCTGTCGCCCAGGCTGGAGTGCAGTGGCGCCATCTCGG -CTCACTGCAAGCTCCGCCTCCCGGGTTCATGCCATTCTCCTGTCTCAGCCTCCCGAGTAG -CTGGGACTACAGGCACCCACCACCACGCCCAGCTAATTTTTTAGTATGTTTAGTAGAGAC -GGGGTTTCACCGTGTTAGCCAGGATGGTCTCGAACTCCTGACCTCGTGATCAGCCCGCCT -CGGCCTCCCAAAGTGCTGGGATTACAGGCGTGAGCCACCGCGCCCGGCCTGGCAAAATCA -ACTTTCTAAATGGATTCAGACCTGTCTCAGATACCTGGGGTTGACCGTGTGGACACATGC -TTTCATTTCTCTTGGGTACATACTCGGAATTGGAGTGGCTAGATCATATGATAGGTATAT -GTTTAACTTTTTGAGAAACTGCCAGACCGTCTTCCAGTGTGGTTGTACAATTATTTATTC -CCACTAGAGGTTCCAGGCTCCGTGTCCTCGTCCTCACCCACACTCAGCGCGGGACAGCTT -TGTAATTCAGTCATCCCAGTAGGCGCTCATTCTGGTTTTAATTTGCATTTCCTTAATGAT -GAACAACACTGGGCATCTTCTCACGTGTGCATTTGTTATCCATGTATCTTCTTTGGTAAA -AAGACTGATCAAATATTTTGTCCATTTTATTTTATTTGAGACAGAGCCTCACTCTGTTGC -CCAGGCTGGAATGAAGCAGTGAGATCTTGGCTCACTGCAACCTCCACCCCCTGGGTTCAA -GTGATTGTTCCACCTCAGCTTCCCGAGTAGCTGGGATTACAGGTGCTGACACCACACCTG -GCTAATTTTTGTATTTTTAGTAGGGACGGGGTTTTACCATGTTGGCCAGGCTGGTCTCAA -ACTCCTGACTTCAAGTGATCTGCCTGCCTCGGCCTCCCAAAGTGCTAGGATTACAGGTGT -GAGCCACTGTGGTTAGCCTATTTTGTCCATTTTAAAAATTAGTTTGTGGCCTGGTGCGGT -GGCTCACACCTGTAATCCCAGCAATTTGGGAGGCCGAGGCAGGCAGATCACTTGAGGTCA -GGAGTTTGAGACCAGCCTGGCCAACATGGTAAAACCCTGTCTCTACAAAAAATTAAATTA -GAAATAAAAATTAGGTTGTTTTCTTATTTTTGAGTTTGCAGAATTCTTTTTTTTTTTTTT -TTGAGAGTTTGACTCTTGTTGCCCAAGCTGGAGTGCAGTGGCACGATCTCAGCTCACAGC -AACCTCCGCCTCCCAGGTTCAAGCAATTCTCCTGCCTCAGCCTCCTCAGAAGCTGGGATT -ACAGGCGCGTGCCACCACGCCCTCTGGCTAATTTTTTGTATTTTTAGTAGAAACGGGGTT -TCACCATGTTGGCCAGGCTGGTCTCGAACTCCTGACCTGAGGTGATCCACCCAACTCGGC -CTCCCAAAGTGCTGGGATTACAGGCCTGAGCCACTGCACCAGCCCAGGTTTCTTTACATA -TTCTGCATGTAAGTCTTTTATCAGATATGTGATTTATTTTCTTCCAGCCTGTGGTTTGTC -TTTTCTTGTCTTTTTTTGAGATGGTGTCTTGCTCCATTGCCCAGGCTGGAGTGCAGTGGC -ATGATCTCAGCTCACTGCAACCTCCGCCTCCCGGGTTCAAGTGATTCTCCTGCCTCAGCC -TTCTGAGTAGCTGAGACTACAGGCACCCACGAACACACCCGGATAATTTTTGTATTTTTG -GTAAAGATGGAGTTTCACCATGTTGGCCAGATTGGTCTCGAACTCCTGACCTCAGGTGAT -CCGCCCACCTCAGCCTCCCAAAGTGCTGGGATTACAGGCCTGAGCCGCCGCGCCCAGTCT -TTTCATGTTTTTAACACTGTGTCTTGAAAAAGAGTTCATGCTTAACAATGAGGATACACA -AAATTTTTTTAAAAAAGAAAAAGAAAAGTTCTTCCTTTTAATGAAGTCTAATTTGCCCAT -TTTTCTTGATGTATTATTCTTTTGGTGTCGTATCTAAGAAATCTTTGCCTAAAGGTCACA -AAGATTTTTAAAGTTTTCTCCAAAAAGTTTTATGGTTAGATTTTGCATTTAGGACTATGA -TCTATTTTTAGTTAATTTGTGTATATGGTGTGAGGTAAGAATCTGTTAATTTATTTGCAT -ATGGATATACAGTTGTTTTTGAACCACTGTTGAAAAGACTCTCCCGGCCGGGCGCAGTGA -CTCAAGCCTGTAATCCCAGCACTTTGGGAGGCTGGGGTGGGTGGATCATGAGGTCAGGAG -TTGGAGACCAGCCTGACCAACATGGTGAAACCCTGTTTCTACTAAAAATACAAGAATTAG -CTGGGTGTGGTGGCATGCGCCTATAATCTCAGCTACTCAGGAGGCTGAGGCAGGAGAATT -CCTTGAATTCGGGAGGTGGAGGTTGCAGTGAGCCGAGATCGCACCATTGCACTCCAGCCT -GGGTGACAGAGGGAGACTCCATCTCAAAAAAAAAAAAAAAGAAAGAAAAGAAAAGAAAAG -ACTCTCCTTTCTCTATTGAATTGTCTTTGTCAAAAGCAGCTGACCATCCATCCATGGGCT -GGCCCATTTCTGGAGTTCTGGGTTGATTGTTTCTGGAGTTCGGGGTTGATTGTTTCTGGC -GTTTAGGGTTGATTGTTTCTGGCGTTCAGGGTTGATTGTTTCTGGAGTTCAGGGTTGATA -GTTTCTGGAGTTCTGGGTGGAGTGTTTCGGGAGTTCTGGGTTGATTGTTTCTGGGGTTCA -GGGTTGATTGTTTCTGGAGTTCAGGGTTGATTATTTCTGGTGTTCTGGGTTAATTGTTTC -TGGAGTTCAGGGTTGATTGTTTCTGGAGTTTGGGGTTGACTGTTTCTGGAGTTCTGGGTT -GATTGTTCCTGGAGTTCAGGGTTGATTGTTTCTGGAGTTTGGGGTTGACTTTCTGGAGTT -CGTGGTTGATTGTTTCTAGAGTTTGGGGTTGATTGTTTCTGGAGTTCGTGGTTGATTGTT -TCTGGAGTTCTGGGTTGACTGTTTCTGGAGTTCAGGGTTGATTGTTTCTGGAATTTGGGG -TTGATTGTTTCTGGAGTTCTGGGTTGATTGTTTCTGGAGTTCTGGGTTGATTGTTTCTGG -AGTTCTGGGTTGATTTTTTCTGGAGTTCAGGGTTGATTGTTTCTGGAATTCGGGGTTGAC -TGTTTCTGCAGTTCTGGGTTGACTGTGGAGTTCAGGATTGAATGTTTTCTGAAGTTCGGG -GTTGATTGTGTTTGGAATTCTGGGTAATTTCCTTGTCAATATATATTTTGCCAACGTTTC -CTCCCATATGTGATGTCTTTTCACTTTTTGATAATGCCATTTGAAACATAAGTTTTAAAT -TTTGATGATGTCTAATTTTTTTCTTTGGTCACTTATGCTTCTGGTATCTGTTTTAGTCTA -TTTTGTGCTGCCTTAATAGGATATCTGAGACTGGGTAATTTATAATGAACAGAAATTTAT -TTCTCACAGTTCTGGAGGCTGGGAAATGCAGATGAAGGTGCTGGCGTCTGATGAGCTCCT -TCCTTCTGTGTCATCCCTGGACAAAGAAGACAGAGTGGGAGAGCAGGAGGGGCTGGACCC -CCCTTCCATGAGGAACCCACTCCCACGATACCAGCGTTCATCTCTTCGTGAGGGCAGAGC -CTCCATAAGCTAAACACCTCTTAAAGGTCCCACCTCCCAACACTTCCACATGGGGGTCAA -GCTCCCGGCACATGAGCTTTTGGGGCCATATCCAAACCACAGCAGTATCCTACCTAAGAA -GACTTTTGCCCAAGGTCTTTCCAAACCCAAGATCATGACAATTTACTGCTATATTTTCTT -CTAAAAGTTTTATAGTTTTAGCTCTTATGTCTGTCATCCATTCTGTTTTGTTTTGCTTTG -TTTTTGTTTTTTTGAGACGGAGTCTCACTCTGTCGCCCAGGCTGGAGTGAAATGGCGTGA -TCTTGGCTCACTGCAACCTCTGCCTCCCAGGTTCAAGCGATTCTCCTGCCTCACCCTTCT -GAGTAGCGGGGATTCCAGCCGCCTGCCACCATGCCCGGCTAACTTTTTGTATTTTTTAGT -AGAGATAGGGCTTCACCATGTTGGCCAGGCTGGTCTCAAACTCCTGACCTCAAGTGATCC -GCCCACCTCAGCCTCCCAAAGTGCTGGGATTACAGGCGTGAGCCACCGCACCCGGCCCTT -TTTTTTTTTTTAGATGAAGTTTCACTCTTCTCGCCCAGGCTGGAGTGCAATGGCACAATC -TCGGCTCACTGCAACCTCTGCCTCCCAGATTCAAGCGATTCTCCTGCCTCAGCCTCCCGA -GTAGCTGGGACTGCAGGCACCCACCACCACGCTGGCTAATTTTTGTATTTGTAGTAGAGA -CGGGGTTTCACCATCTTGGCCAGGCCGGTCTCGAACTCCTGACCTCAGGCGATTCGGCAT -GAGCCACCATGCCTGGCCTGTCATTCATTTTGAGTTCTCTGTGTGTGTGATGTGAATAAT -GTGAGCAGCTTCCCTCACGGGCATGTGGATGTTCGGGTGTCTCAGCACCATTTGTTAAAG -ATGAGTCTTTCCTCCATCGAATTGTCTTGGCACCCGTATTGAAAATCAGTTGACTGTAGG -CCGGGCACAGTGGCTCAAGCCTGTAATCCCACCACTTTGGGAGGCCGAGGCAGGAGGATC -ACTTGAGGTCAGGAGTTCAAGACCAGCCTGGCCAACATAGTGAAACTCTGTCTCTACTAA -AAATACACAAATTAGCCAGGCACGGTGACCGGTGCCTGTAGTCCCAGCTACTTGGGAGGC -TGAGGCACAAGAATCGCTTGAGCCCGGGAAGTGGAGGTTGCAGTGACCCGAGATTGCGCC -ACTGCCCTCCCGAGACTCCATCTCAAAAAAACAAGTTTCATTTTTATATTGTTCATTGCC -AGTGTGAACAAATACAATTGATTTTTGAAAAATTGATCTTGTGCCCTCCAAGTATTCTAT -ACCTTGCTGTACCTGTTTATTAGTTCTAATAACTTTTTTAGTGGCTTCCTTTGGATTTTC -TATATATGAGATCATGTCATCTGAAAAGTTTCACATCTTTTTCTTTTCTTTTGAGACAAG -GTCTCACTCTGTCATCCAGGATGGAATGCACTGGTGCAATATCTGCTCACTGCAACCTCT -GCCTCCTGGGCCTAAGCAGTCGCCCCACCTCAGCCTGCAGAGTAGCTGGGGCTGCAGGTG -CACACCACTATGCCCAGCTGATTTTTGCATTTTTTTCCTTTTCTTGGTAGAGACAGGGTC -TCACTATGTTGCTCAGGCTTGTCTTGAACTCTTGGGCTCAAGTGATCCTCCCGCCTTGGC -CTCCCAAAGTGCTGGGATCACGTGCAGGTGTGAACCACTGAGCCTGGCCCTGGATACCTT -TTATTTCACTTTCATTTTCTTTTCTTTTCTTTTTTTTTCTTTTTGAGATGGAGTTTCATT -CTTGTTGCCCAGGCTGGAGTGCAACGGCGCGATCTCAGCTCACTGCAACCTCTGCCTCCC -AGGTTCAAGTGATTCTCCTGCCTCAGCCTTCTGAGTAGCTGGGATTACAGGCATGCACCA -CCATGCCTGGCTAATTTTGTATTCTTAGTAGAGACAGGGATCACCATGTTGGTCAGGCTG -GTCTCGAACTCCCGACCTCAGGTGATCTGCCTGCCTCGGCCTCCCAAAGTGCTGGGATTA -CAGGCGTGAGCCATGATGCTCAGCCTCTTTTATTTCATTTTCTTTCCTAATTGCTCTGGC -AGGAACTTCCTGGAGTGTCAAAAGTAAGAGGCAGGAGTGAGCATTGCTGTTTTATCGTGG -CATTTTGTTGACGTGATTGCGACGCTCCGGGAGTCTCTGTCCAGGTTCTTGTGCTGAGAG -GCTCCTTGGATCAGTGGGTTTATGGTTCCCATCAAGCTTGGAAAAACTCCAATCATTATT -TCTTCAGCTATTTTACCTTCTTCCCCTCTTCTGGGACCAACTCCAATTAAACGTATGTTA -GGCCACTCAACGTTGTCTCACAGCTCACCATTCTATTTCTCTGTTTTTCAGTTTTTTTGT -TTGTTTGTTTGTTTTTTGAGACAGAGTCTTGCTCTATTACCCAGGCTGGAGTGCAATGGC -ACGATCTCGGCTCACTGCAATCTCTACCTCCCGGGTTCAAGCAATTCTCTGCCTCAGCCT -CCCAAGTAGCTGAGATTACAGGTGCCTGCAACTACGCCCAGCTAATTTTTTTGTTGTTGT -TGTATTTTTTGTAGAGATGGGGTTTCACCATGTTGGCCAGGCTGGTCTTGAACTCCTGAC -CTCAGGCGATCCACCTGCCTTGGCCTCCCAAAGTGCTGGGATTACAGGCATAAGCCACCG -CGCCCAGCCTCTCTGTTTTTTAAAATCTGTTTTATTTTAAATAGTTTTTATTGTTATAGT -TTCGAGTTGACTACTGTTTTCCTTTCCAGTGTCTAACCTGTTGGTACTTCCCCCCAGTGC -ATTTCTCAAATCACACATCATAATTTTCATCTCTAGAAGTTCCCCGTTGGGATTTTTGTA -ACTTCAAAGTCCCTAACACATTCGATATTTCCTCTAGCTTCCACTTTTCTAGTTTATTTC -TGTTTTTGTTTAGAGATGAGATCTCGCTTTGTTGCCCAGGCTGGCCTTGGCATCTTGAGT -AGCTGGGACTATAGGCACACACAACCACACCTGGAATAGCTTCTTGGAGTAAGTTGTAGC -AGCAGCTTTCATATCCTTGTCTATGAATTCTATCATCTCTAACATTGCTGGAATCTTCCT -GTCCATGTGGGGAGGGTTCATGTGTCCGTCATCTGGGAGGGTCCATGTGTCTGTCATCTG -GGGAGGGTCCATGTGTCCGTCATCTGGGGAGGGTCCATGTGTCCGTCATCTGAGGAGGGT -CCATGTGTCCGTCATCTGGCAGGGTCCCCGTGTCCGTCATCTGGGGAGGGTCCCCGTGTC -CGTCATCTGGGGAGGGTCCCCGTGTCCGTCATCTGGGGAGGGTCCCCGTGTCTGTCATCT -GGGGAGGGTCCCCGTGTCCATCATCTGGGGAGCATCCTTGCCTGAGTGCCAGGAAGGGGG -GACACTCTCACTGTAACGTCAGCTCAGATCCTTCATGCTTTCATTGCTGCCTCCACATGG -AGATGGCATTTGCCCCAAGGATTTCTGTCAAGCAGGTGACAGCCTCCTGCCTGCAACCTG -CTTGGTAACATTAAGCCCCTGGCTTGGTCAGGAAAAGTCCAGCCGAAATCCCGCATAGTA -GGTTCATTGGCCACCTCCTGGAGTGCTGCTCTCACCCCTTTCCCAACAAACCAGCTTCCT -GGGGACGTGCTGATGGAGCTTCCTCTTCCTAAAGCCGAACTGGAAAAACAGAAGGTGCAC -AACGACACGATGTCCTGGCCCCCAGGCGTCTCCGCCGACAGCTTGGGCCTCCTCCCGGTG -CATGTGAAGGAGGAAGTTTGGCCAGAGCCAGCAGACCTCATCCCTGACCGGGGCTGGGGG -GGCCAAGACCAAGGGGGCCACTGGGCCTGGGGCTTAAGAGGCCATGGTTGGGGGGGATCG -GCAGCTGGAGGGTCCCATGCTGGAGCACAGCCCGCCCTGCCATCTGGTGTGTTTGGCACA -TGCCAGTCAGTGATATGGTTTGGATCTGTGTCCCCACCCAAATCTCATGCCAAACTGTAA -TCCCCAGTGTTGGAGGTGGGGCCTGGTGGAAGGTATAGACCATGGGGGTGGGTTTCTCAT -GAATGGCTTAGTACCATCCCCCCGCCGTGGTACAGTCCTTGGGTTAGTAAGTGAGCTCGC -AGGAGAGCTGGTGTTTAAAAGTGGGTGGCACCCCACCCCCAACCCCATCTCGCTCCTGCT -CTGGCCATGTGACCTGCCTGCTCCCTCTTCTCCTTCTGCCAGGATTGGAAGTTTCCTGGG -GCCTCCCCAAAAGCTGAGCAGGGCCAGACGCAGTGGCTCACGCCTGGAATCCCAACACTT -TGGGAGGCCAAGGTGGGTGGATTGCTTGAGGTCAGGAGTTCGAGACCAGCCTGAACAACA -TGGGGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCTGGCGTGGTGGCACATAGCT -GTAATCCCAGCTACTCGGGAGGCTGAGGCAAGAGAATTGCTTGAACCCAGGAGGCAGAGG -TTGCAGTGAGTTGAGACCATGCCACTGCACTCCAGCCTGAGTAACAAAGCAAGACTGTCT -CAAAAAAAAAAAAAGCTGAGCAGGTGCCAGCACCATGCTACCTGTGTAGCCTGCAGAAGC -ACAAGCCAATTGAGCCTCTTTTCTGTCCCCCAGGCTGGAATGCAGTGGCAAGATCTCTGC -TCACTGCAGCCTCTGCCTCCTGGGATCAAGCGATTCTCCTGCCTCAGCCTCCCGAGTAGC -TGGGACTACAGGCACCGCCACCACACCCGGCTAATATCTGTATTTTTAGTAGGAACGGGG -TCTCACCTTGGTGGCCAGGCTGGTCTTGAACTCCTGACCTCAGGTGATCCGCCCGCCTCA -GCCTCCCAAAGTGCTGGGATTCCAGGCGTGAGCCACTGTGCCTGGCCTACAGGCAACCGA -TTTTTCAACACAGGTGCCAAGACAATTCAATGGAGGAAAGAATGGTCTTTAACAATCACA -CCACTGCACTCCAGCCTGGGCAACACAGCCAGACTCCATCTCAAAAAAAAAGCAACTGAC -AAATAGAAGAGTGAGCTGTGGGACAACTTCAACTGATATACATGTAACTGGAGTCAGTCC -CAGAAGAGGAGAGCTGCCCCAGCTCCACCTGTCCCTACCCCCAGGGTCCCCCACACCCGT -TGCCCTGTCCAGGTCAGAGTGAGCCCAACGGCTCAGATGCCGCTGCCTTCCTCTGCCCAC -CAGCTTCCTCTCTCCACGCTCCATGCTGAGCTTATAGGCTGACTGTAAGTTCATTCTCAC -ATTGCTATAAAGAAACGCCTGACAGTGGGCTGGGTGCGGTGGCTCAAGCCTGTAATCCCA -GCACTTTGGGAGGCCAAGACAGGCAGATCACTTGAGGTCAGAAGTTCGAGACCAGCCTAG -CTTCAACAAGGTGAAACCCCGTCTCTACTAAAAATACAAAAATTAGCCAGGCACGATGGT -GGGTGCCTGTAATCCCAGCTACTCGGGAGACTGAGGCAGAAGAATCGCTTGAACCCGGGA -GGCGGAGGTTGCAGTGAGCCGAGATTGTGCCACCGCGCTCCAGCCTGGGCGACAGAGACT -CTGTCTAAACAAAACAAAAGAAAACCCAATCTAACAAAGAAAACCTTACTACAAAGCTAC -AGTCATCAAGAAGACAGTGTGATTGATAATAGAACAAGGATAGATGTATAGATCGATGGA -AAAGAATTGAGGGTTCAGAAATAGGTCCTCACATTTACAGTCAACTGATTTTTTTTTTTT -TCTGAGACAGGGTCTCACTCTCAGCCCATCACCTGGGCAGAACCCTGCTGATCCTGCAGA -TCACTGGACCCTCAGGACACTGAGGTGTGAATGCCAGAAGGGGACAGTGGGACATCAGGG -AGGCTGCCACCCCAGGGCCCTTGCCCCGGCTGCGTCCGAGGTGGGTATAACCCTGGGGCT -CCAGGGGGCCGTGGGGCAGCAGCCAGGCATGGTGAGGAGACAGTCCTGGACCCAGGTGAC -CACAGAACCCGGCGGGGCGAGCTTCAGCCTCACCTCTCACAAGCCCCGGCTCCAGGCAGC -CCCAACCCCACCCCCATCCCTAACTTGCCGGCGCCCGGAGTTCATGGGCCTGGCCTAGAC -TTCGGTCACCACAGGGACTGAGGTTCTCCAGATTTCAAAAGCCTGTGATCTGCGGTTGTG -TTGCCCCGTTCCCCCCGCGGCAGACAAGCCCAGACACACACGGCCCAGACACCCCAGAGG -CAAAGGAATTCAGCAAACATTTATTGACCCTTGGTCCTCATCAAGGAGGCAGTGAGAGAT -GAACTGGAAGTGACCAGGGGCTGCCAGCCACACCCCCTCCACCGAGAAGATGACTTTCAC -CTACTATTCAGCAGAAAACCAAAAGCCAAGATAAAAATCGCTGGGGAGGGGCAGGGATGG -GGGACCGGGCCAGACCCCAGCTGCTGAGCAGCCGCCACCTGAGGTGGGGAGGGGCAGGAA -ATGTCTGGAGAGTAGGGAGGGCAGAAAGGACCCCCACGTGAGGGGGCACCCCACATCTGG -GGCCACAGGATGCAGGGTGGGGAGGGCAGAAAGGCCCCCCCGCGGGAAGAGGCACCCCAC -ATCTGGGGCCACAGGATGCAGGGTGGGGAGGGCAGAAAGGACCCCCCGCTGGAGGGGGCA -CCCCACGTCTGGGGCCACAGGATGCAGGGTGGGGAGGACAGAAAGGACCCCCCGCTGGAG -GGGGCACCCCACATCTGGGGCCACAGGATGCAGGGTGGGGAGGGCAGAAAGGACCCCCCG -CTGGAGGGGGCACCTCACGTCTGGGGCCACAGGATGCAGGGTGGGGAGGACAGAAAGGAC -CCCCCGCTGGAGGGGGCACCCCACATCTGGGGCCACAGGATGCAGGGTGGGGAGGGCAGA -AAGGACCCCCCGCGGGAGGGGGCACCTCACGTCTGGGGCCACAGGATGCAGGGTGGGGAG -GGCAGAAAGAACCCCCGCTGGAGGGGGCACCCCACATCTGGGGCCACAGGATGCAGGGTG -GGGAGGGCAGAAAGGACCCCCCGCGGGAGGGGGCACCTCACGTCTGGGGCCACAGGATGC -AGGGTGGGGAGGGCAGAAAGAACCCCCGCGTGCCTAAGCAGGTTCTGGTGGGCGTCCTGG -CTGGGTGTAGGCAGAGGCTGGCTCCCGGAGGCCCGAGGGGGGCTCTGAGAAGGGGGCGGC -CTGAGGGGGAGCCCAGGACAGCCCCTATGCTGCCCCCGTCCAGCCCGGCCCCTCAGGCTG -TGTTTCCTGAGACCTCGCTAGTCTAACCCAAACCTCCCAGCTCTGTCATTCAAAGGGATG -GATTAGGTCCCCGTGGGTCCATTTCCCTGTTTTGGGTGCTGAGGACAGAGCTTCTGGACA -GACTCAGCCCTCGCCCTCTGGAGCCCCGTCCAGCTGGGCCCGGATGATGCACCACCCAGC -CTGCGGCAGATGGGATGGACGACAAGTTAGGAGGAAACAAGGGGGAAAAGCCAGGGGGCA -GGTGGTGTGGAGCACAAAGGAACCCAGACTGCGAAGGGACTGCCCAAGGACTGTGATTCC -CCCAGAACCTGAGTGGTCCCTGGGCAGCTATGCAGGGCCCTTTCGCCACAGTGGAGAGGG -CATTCAAGGCCAGAGCCTGGTGGAGAGATGCCCTGCCCTCTTGGGACCCACAGCCCGGGT -GACTTTGTGGGGTGCCTCTCTTACCCTGAGCTCCTCCCCACACTCCCAGCTTCGCTGCCC -CAGGCCCTCCTTCCCCTTCTGCACTGATGCCTTCTCTGAGCAACTCCCCTCCCCCGGCCA -CGCTGAGCTTCCAGCTGCCCCCAAGAAGACCGTCCCTTCCTGTGCTGCTGAGGAGGCCTC -CCTCACGGGGTCTCAAGCTCCCAAGGGGAAGGGGGCCTCCCTCACGGGGTCTCAAGCTCC -CAAGGAGAAGGGGGCCTCCCTCATGGGGTCTCAGGCTCCCAAGGGGAAGGGCTACTTTGA -GGCTCTCCTGGGACCAGGACCCCCAGAGTAGGACTGCTGGGGGGACCAAGGGTGGGACCC -CCAGCCCAATGCTACCCCGCCCAGGGTCACTGGCCTGGCCCTCGGAGCTCAGGGAGGGGG -CAGGGCAGCCAGGGGCCAGGGGTGGCCTGGCTTGTTGGGCCTGGGAGGCTCCTACAAGCT -GTGCACGGCTGTGTCCTGGAGGGCCCAGGGGGGCTCCTGATGGAGGCACAGACTGGGGCC -TGGAGGGCCAGTGCTGGTGGGAGGGCTCGCTCGCCTCCCGTGGGCCCTGGTGAACTCGGC -CCCAGTTGGGAAATGGCCCTGGGTGCGGCTCAGGGGGAGACCCTCTGCCTCGGCTGAGTG -CCTCGAACTGCGCCGGACCCCCCCGAACGCGGGACCGGGATGGCGACCGCGGCGCTGGTT -CAGGGGAACGTCCGGCGCTGCCTGGTAACTCGGTGGTCGACAACGGCACGTGCTCGGGAC -GATGAGGGAGGAGCCCCCAGTCCTCACCCACTGGGGAGGCGGAACCTCCCTTACCGGGGC -AGGGGAGGCTGCGGGCAGGGCCGACGCCCTCGTGAGCGACGTCCTTGGCCCCGGCACTCG -GTGTCCACAGCCCAGCTCGGACCCGCGCGCTCCCGCCGGGCGCCCCCCGCACAGACGCCT -GGAGGAGGGGTCTGCGGTGGGCACGGGCAGCTCTGCACTTAACAGGAGAACCCAGCGGGG -GTCTTCAGGGCCAAGGGCGGCCGCCCTCATCCCAGCGCCGCTCAGGACCGCAGCCTCCGC -CTTCCGCGGTCCGGGGACTGGGAGTCGGGAAAGGGGCCTCCGAAAAGTAACTTGCCCGGC -GATGCTGCGCGACCGCCTTCCAGCACCGGGAAGATTCTGGGCACTCAGGGACGTTGAGCT -TCCCACCTGAGCCTCCGGGGGGACCCCTCACAACCGCCACCGCAGAGCGAGGCAAACCCA -ACGCGGGGGCAGAGGGCGGGTGCGCATGCGGGGCTGCAGGGATGCGGAGGGGAGGGCGCG -GAGCGGAGGGCGCGGAGCGGAGGGGTCGCCCTCAGTCCTCGGTCCCGCCCCCAGCCCGCC -CCCCCGGGCCCGCCCGACGCCCCCAGCCACCTGCAGACCGCGGCCCTGGGAGGAGGGCGG -GACCCCGGCGCGGCGTGGCTGCGGGGCGCTCCCAAAGTCAACTCTTCACCAAGACAAAGA -AAGAAAACTCGTGACGCAGACTCTGGAATAATAAATACGTTTTCTCTGCTACAGTCTCGG -CAAAGGCCACGGCCCTAGAACGGGGCGCCGCCTCCGATGCAGTCTCAGGGCCACAGCCTC -AGCGCAGCCACGGCCTCCAGGGCCCACCCGGGCCCTGCGGCCCCGCCCTGGGGGCGGCGG -GCAGCGCCCGGGTCAGACCCGGCAGCAGCGGCGGCGCGAGCAGAGGGAAGGGGCCGCCGA -GCGATGGCAGCAGCGGGCGGCCCGCGTAGACCTCGGGCGCTGGGGCCTCTGCGGGGGCAG -CCGGGGACAGCGAGGCCGGGCGGCGGGAGGGTCCCAGCTGGCGCAGGCAGGCTGCCAGGT -GGCCCAGCAGGCGGGAGCGCACGTCGGCCGGGACGCCCTCGCAGCCGGCCAGGAAGCGGT -TCACCTCCGCCAGACACTCGTGGAAGCCGGCGCGGTACTTGCCCAGAACGGCGGGGTCGG -CGCTGAGCGCGGCTGCGGGAGCGACACAGGAGGAGAGGTCGGTGCCGGGTCCCGGGGGTC -CCGCGCCCTCCCCCCGCCTCCAAGCCGCCGCCGCCCGCGCCTCACCCGTCACCTGCACGC -GACGCAGGCTCCGCAGGTGTCTCACGGTCATCTCCAGGATGTCCGCCTTCTCCAGCTTCG -AGTGGCGGGAGCTCTGGGGGCGGGGATAGGCGGGAGGTCCAGGTCAGCTGCGACCCAGAC -TCCGGGTCTCGGGCCTTCGCCCCCGACTTACCTCTTTTCTGAGGGCGTCCAGGATGAGGG -TTTTGAGCTGAGCGAGGCTCTCGTTAATACGCGCTCGGCGCCGCTTCTCCATGACCGGCT -TGGAGGACTGCGGGTCGGGCACCGGCTGAGTCCCGCGTCCCTCCCGCCCCCCGGTCGCCC -CCCTCACGCCCGGCCGGGACCCCACCTTGCGGTGCTCGGCCGCGCTCCGGGGCTTGTCTG -GGGTCCGGCTGGCGCTGGCCGGCGCTCCTGCCATCGGCGAGGCGCTCGGTTTCCCCGGCG -TGTCTGCGGCCATGGTGCGCCCCGCGCCTCCCCGTGCCGGGTGGAGCGCGCCGCCACGGA -CCACGGGCGGGCTGGCGGGCGAGCGGCGAGCGCGCGGCGATCCGAGCCCCTAGGGCGGAT -CCCGGCTCCAGGCCCGCGCGCGCCTCAGGCCGTTTCCCTATTTAAGGCCTCGCCGCCGCG -GGGTGTGTGAACCCGGCTCCGCATTCTTTCCCACACTCGCCCCAGCCAATCGACGGCCGC -GCTCCTCCCCCGCTCGCTGTCAGTCACGCCTCGGCTCCGGGCGCGGCCTCCGCGGGCGAC -AATGGCATGCGGGGCCCCCGCCCGCGCCCCCCTCCGACACCGCTGGGGACAGGGCCGGGT -GATCCCGCGCTCCCCGATGCAGCCGGGGCCGAGCAACGCGCCGGGAGGGGCCGCTGGGGG -CGAACGGGGCCCGGGACCCCCGGGGCTGGGCGGAGTCTCGGGGCTCACTCTCCCGCCCAG -GGGGCCGGGAGCCGGGGCTGGACGGAGCTGGGGCTGTGGCCGCGCGGGAAGTCGGGAAGG -AAATTCCCCCAGTGGCGCAGGGTCCGGCGGCGCCGAGGGGTGGGCGAGCCTCGGTCTCGA -GCCTCTTGGCTTCCTCCGCCCGTCCCCACTCCGGTCCCGGTTTGGGCCCTGCTCGGTCTC -CGAGTTTGATCCGACACCGGCTCGGCCTCCGGGGGTCCCACCCTCAGGTGTGCGGCCTGG -AGCACGGAGGGCTGCAGAAAGCCTTGGGAGCGACAGAGCCGGGGGAAGGTCGGCGGCCGG -GTCGGCAGGCGGGAGGGCGGAGTCAGCGGACGGCGAAGGGGCGCACGGGTGGCCCCGCAG -AGCAGGGCCGGTGATGGCGCGGGCCGGGCCGGACCACGAGGAGCAGAACGTGCGCGTGAC -GCGAGCGGGCTGGTGACGTCACCAGGCACCCGGGGCGATGACGCAAGCCTGCTGGGATGA -CGTCATGTGGCCCGTGTCGCCACGTGCTTCCAGGTGACCCGCTGGCGAACTCAGCAGCAG -CAAAGTGGGGCTCACAGAAAAATGAGGGGCCACTGTTAATATAACTGCAAAGGGGCAGGT -TGCGTAAAACAGGGCTGTGGTTATTTTCGTGTTTGCTGTTTTTATTTCGAATGCCGCTGC -GGGGCACGTTGGTCCTTTCCGCACTCGGGGTCCCCGGCGGCCTCACGCGTCCGTGCAGCG -GAGGCTTCCTGAGCCCCCTGGAGAGCCTGGCCTGGGCCCGGGTGTGGAGACCCTCCCGGG -CTTTCAATCCGGGCAGGAGGCAGATGGCAGACTCAGCAGTCACGTAAGAGAACCGAATTA -GGTGGGTGGCCTGGGTGGACAAAAGCCTTCTTGACGCCGGGTGGTCCCAAAGGCTTCTGC -GGGGTGGGGGGTCCTCAGGGGGGAAGCCTCAAGGGAGGGCGTGGCATTCCCAGGGTGCGA -AGGGGGCGCAGGGACGAGGGAGGTGGGGAGGGGGAGCTGGGCCAGCGAGAACCGGGAGCT -TCTGGTCGGGGAGGGAGTCGGGGAACTTTTTGGGGAGCTTTTCTGAGCCAGGGAGTCGGC -TGATTGGCAGGTTCGCCCCTGCCCGGGCACCTGGACCCAGGGTTTCTGTGCGGAAGCTTC -CCCTCCCCTCGGACCCCACGTCTAATCTGGCCCCAAGCAAAGTCCTGCGGCCCACGCGGG -AAGGCGCCCTCTTCGCGGCGCTGACCCCGGCCCTCCGCGGTGCCCCTGAGGCGCCCCCCA -CACCCCGCCGCTTGCACAGGGGCGCGGGGGGCTGCGAGGCCGGAGCGGGGGTGGCGCCCT -CTCCGCCGAGAGGCTGTCCGCGCCCCTCGCCGACTGGGGAAAGCCGCGGGGGCTGGGCGG -GCGTCTCGGAGGTGGCCCCGCGAGCACTTAAGCCCCGGCTCTCCTGCCCCGACCTCTCTG -CGCGCGCCTCGGCGCTGGAGAGGCTCGGACCGGCCCCGTAGCCCAGGAGGTGGTGTGGAT -GGTGTCCCCGTCCCGCGTCCCTCCCCGGCCTGAGCGCTGGGCCCGGGCGGGAAAGCCCGC -GAGCGCCCCCAGTGGCCGCAGTCGCCGCCGCCTCCTGCTGGGGGTCATCCCAGGGGAGCT -GCCGGCCTGAATCTCCCCAGCCCCTGGGCCCCGGCTTGGGAAGAAATTTGGGGGGGCTCT -GGGCCTCCCCCAGTCCCTAGACAGGCAGGGAGTTCGGGATGGAAGGAGGAGCCTGAGGAT -CGTTTTTATTTATTTTTTTTTTGTAGAGATGGGGATCTCCCTATGTTGCCCAGGCTGGTC -TCGAACTCCTGGCCCGAGACGATGCTCCTGCCTCGGCCTCCCAACGTGCTGGGACTACAG -GCGTGAGTCTCCTCCCTGCCAAGCGTGGCTGGGACTGATCATTCCCTCACTGGTTTTTAG -ATGGGCTCACTTCCCCTCCTTGTACCTGTTTTCTCATCTGTAAAAGGGAGCTAACTTTTT -TTTTTTTTTTTTTTTGAGGCAGCGTCTCGCTCTGTTGCCCAGGCTGGAGTGCAGTGGCAC -CACAACCTTTGCCTCCCGGGTTCAAGCGATTCTCCTGCCTCAGCCTCCCAAGTAGCTGGG -ATTACAAGCATGTACCACCACGCCCGGCTAGTGTTTTGTATTTTTAGTAGAGATGGGGTT -TCACTGTGTTGGCCAGGCTGGTCTTAATAGGAGATTCTACTTTTTTTTTTTCTTTTTTGA -GACGGAGTTTCACTCTTGTCGCTCAGGCTGGAGTGCAGTGGCACGATCTGGGCTCACCAC -AACCTCTGCTTCCTGTATTCAAGCGATTCTCCTGCCTCAGCCTCTGGAGTAGCTGGGATT -ACAGGCGTGTGCCGCCACACCTGGCTAATTTTTGTATTTTTAGTAGAGATGTAGTTTCTC -CATGTTGGTCAGGCTGGTCTCAAACTCCCCACCTCAGGTGATCCACGCACCTCAGCCTCC -CAAAGTGCTGGGATTACAGGTGTGAGCCACCGTGCCTGGCCAGGAGATTCTACTTTTAAA -GCCACTGACGGCGTCCAACTCATAGTGAGCACCCACGCCCATCTGCCAGGGTTCCTGCCC -CTGGGCAGCAGCTGGGGTCCTTGCTGAGCAGAGGCAGGAGGGGCCACCAGCACTTGCCTC -TGCTCTTCTGGAGAGGAAGAGACCCCCCTGCTCCCTGCCCCCTGCCAGGGAGCCCACTCC -AGGATCTCCGGGGACTGTGTTCCTCCCACCTTCTTTGCCACAGGACAGCTCCCATCTGTG -TGTCTGTCTCTCTGGGTCTGTGCCCTTGGCCTCTGATGGTCCCCTCCCTGCCTCTCGAAT -CTGGCCTCGATTTGTGGTAGGGGCCTCAGGGTTCCTGAGGGCCTTGGGGTTCCCTTGCTC -TGAGTGTGGGGGTGGATCCTGGGCTGCAGCCCAGGATGGTGCCGACACCTGGGTTGGGGG -CAGGTTGCGTTTTTCAGAGACGGCCGTGATAGTATCTCCCATCCCCATATCTTGAAATGC -CTTCTACATGAGACTCTGTGACAGTCTCAGCTGGGAAGAATGGGGTGTTTGGCAGGACAT -GACTTCTGAGGCTGACTTGGAAGACGCCATGCGTACCTCGCTGTCCTGGGACAGTCGCTC -TTGGAACCCAGCTGCCGTGCTGGGAGGGAGCACGCCCTGGCCTCAAGGAGAGGCCCCGTG -GAGGAATCAGCATTGGATTCCAGACTCCTGAGCAGCTTCCGGCGCAGGTCCCAGCGCGCC -CCGTTCCAAGGCTGCCCGCACACAGTAGGGTGGTTGCTGAGCGTGCTGTTTTGGGGTGGT -TTGTGGTGCGGCACTCAAGACTGGAATAGTGGAGGTGGGCTGGGGCCCTGACCCAGGGAG -AGTGACCCTTCCCTCCTCACCCCTGCTCCCTCCTCGCTGATCCCTTCCTCTCTTCCACAG -AGGCAGAGGCTCAGCGACTTCCCCACCCCTCCCCCCCATCTAACGGGTGCTTCTTGGGAG -CCACTGAAATCCAGCCGACCTCCTGGCCCTGAGTGGGTCAAGCTCCAAATGGCGGGTGGC -CCCGGGGCATCTGCACAGCCCCCTGTTAGCTAAGGGGGGTGACTGATGAGGACATTCACA -CGCCAGTGGGGAGACTGTGGGGAAAACCGGGGTGTCTTCTAGGCTGGACCTGGGGGGGCC -TCAGCCTTGTTGGGGGGTCTCCTCACATTGGGCCACTGTGGCCGCACTCCATGACCACAG -CCAGTGTCCCCAAAAGGCCTGTGAGGTGCTGGCTGTGACCTCCCCTCCCAACCTCTGACC -CAGAGGTGGCGGCTGCCATCTCGCCACGGCCCTCAACACCCCCCTCACACACTGACTCCT -GACATCAGAGACCTGTAGCCACCCCCTGCAGGTGGTCCTCAGCATGGTCCCCAACTCCTG -CCCAGGGCAGCGGGCTGTGCACTCAGGCAGCTGGGGCCAAAGCCACCGAGGAACCAAGGC -TGGGGTGGGGGTGGGTTTCTCTCCCGGAGAGCCGAGGTGGGCGCAGAGCTGTTCCTGGGT -GTTTGCTGGGATTGTAGTGACAGAAGGCCAGGGCTGCAGGAATCCAGGCTGCCAGAGAGA -GACCAGGACTCAGGCAGAAGCAGCAGCACCAGGCTGGTGCCACTGCCACCCCACCTGCAT -GCCTTCTCAGCAGCGGTGGGAGCTGTGTCTCCAAGCAGGATGGTACTGGAGTCTCCCCAC -CCTGCCTGTCTGGGATGCCCTCCCAGCCTGTTCCTGCTCCCGGCAGGCGCTGCTTTTCTC -TCTGCTGTACCAGGACGAGGTGGGTGCCCTTGTCCCTCCTCACTGGCACTCCCAGACTGC -TTTCCTTTTCCACCAAAACCACCCCCGCTTTGTGACCAGACCTCACTGTGTTGAAGTCAT -CGGCACCCCTTTCCTGCAGGAGGGGACACCTGCTCCCTGTCACTCTCCCGGCCATGCCTT -CAAAATCCACACCAGCAATTCTCCAACTTTGACTTCCTCTCTTTCAGGGGTCCTGTCCCC -TCCCCACTTACCCCACTGGGTCCTTTCTCCCAACTGCACCCCTCCACGGTCCAGCCTCTC -CACTCTCTCTGCCCCCCTCCCAGCTCCCGCCTCTGCTGTCCGCCAGCCCTGAGATCTCGG -GCAGATGCACAGCCTGCATCTGCGGCTTCCTCCTCCCCTGTCTGTTCTCTCCTTATCAAG -AGAAGCCTATCTGGCCGGCCATTGTGTCTGCCCCTCACCCTCCCTCCTTCCTGTTCATGT -GGGCAGACCACAGCCCGTGTGGAATCCCTACCTTCTTGGTGGCTTAAGCACCACCTGCCT -ATTCTTTCCGTAGTGGGGATCAGGGCAGTGCCAGTGGCTTCCTGGGGCCTCTCACAGCCT -GCGGCCCTGGGCCAAGGTCAGCTGGGTGGGAAGGGCCCAAGGGTAGCCATGCTGGACACC -TGGGGCTGCTGTCCCTCAGCTGCCGGGCTCTCTGCCAGAGCCGTGCAGCCTGGAGTCCTA -CCCACTCTCAGTCAGCTTCCTCCTAACACATGGCCAGCGTTCCAGGAGGGCGAAGTGGAA -GCCTAGGGACTCTTGAGGCCAGGATCCAGAACGCACATAGTAAAATCTCCACCACACTCC -ATCGGCCAAAGCAAGTCACAGCAGCCAGATTCCAGAGGAGTCGAAGCACACACTGACCCC -TCCTCCCCTCCACCGCCTGCCTCTGCCCTCCCCTCGCAGGGGCAGGGCTGCCTGATGAGC -CCCCTGGGTTTATCTGCCCTGCTGGCCCTGGGAAGGCTGGGATGAAAGTGTCATTTAGTG -GCAGGGACTTTAGGGAGCCTGGTATGGTCAAGCCCTAGCCCCCGCAGCAGTGCCCCCGCA -GCAGTTCCCCCCGCAGCAGTGCCCCCAGGACAGCTGGGCCTGGGTCTCCAGTGGGTCGGA -GTTTTCTGAAGCCGGCCGTGGGTCGACCTCGCACCCGGTGACTGCCCCAGGCGGAGGGGC -ATGCGTGGCCCAGCGCGGGGGCCCTGTCCGTGGCCGTGTGGGGTCAGGTGTCCGGCTCGG -GGCTTCTGGGCCCCCTGCTCCCCAAAGGTGTGCAGCTCCCGCGTCCCCTGCCAGGTCCTT -TAGGTCTAAGAGGGTCCCTCTTGTCCAGCGCACCAGGCTCCACGTACCCCCAACCCCTCC -CCAGCTGGGTGCCTCCCCCTGGCTGGAACGGCAGCCCTCCCTGCTCATGGGCCTGCCCCT -CCACTCTATCCTCCCTGACGCAGCCAGTGGCATGCTTCTAACCTGCAGATGCCCTCCCCA -GGGGCCAAGCCCACCAGACACCAGGCAACTCTAAGTGGCCCACTGGGTCCACTGTGTGGA -GTGGGACCCTCCGCCCTGTCTCAGGTCCTGCTGTCCCAGGAAGCCCTTACAGGGGGCTGC -AGCTGGGGGGTGACATGCCTGCCGAGTGGGTGGGGAGGCTCCGGCCCGGTAAGATGGGAT -CCAGCAGTGCGAGACTGTGGCCCAGGTCAGATGGTGGCAGCTCGGCCTTCCTGGTCCCAG -GTGGAGAGACAGGGTGAGGCTCCTCCCCATGGGATCTGGAGGGGAGGGGCTGCCTGTGTA -ATCAGCCCAGCCTCGGACGTCAACAATCCATGTTTCTTAGGAAAGGCGGCCAACCCAGGG -TCTCCAGTGACACGTTTCCGGGTCATCATCCGGTGGCCACAGGGAATCACAGGCTCGGTG -TGACTTTCTCAGAGCGCCATGGTGCCCCTGTGGGGTTTCCCAGCCCATCCTGTCCTGTGG -GACAGGCAGAGGCCCAGCCGTGTCATCGGAGTGACCTTTGAGCTCTAACCAAAGTCCACG -TGTCATCAGGAGCCATGAGTCACTCAGGTGCCATCCAGGGCGGCGGCTGAGGAGTGGTGA -CTGGCCAGATGGGAAGGCGGGGAAGGGTCTGGATTTGAATGAGAGCGAGGGAGTGGGCTG -CAGGCTGGTAGACTCCTCCAGATGGATGAGGCCAGACCCCTGCAACAGCCATCCCGAGCA -AGGCTCAAGCCTCCCTGAGAGTCCAGGGCGCCAAGTCAGCCCTGCACCTGGCCCGGGCCT -CGGACCCCGACGGGGCTCACCCACCTGAGATCACCCTGGCTCTGCGGGAAGGCAGGAAGC -TTTGGCATGATCCTCCACGGGCGAGGATCACGTAGAGACGTGTAGAGACGCGACGAAGCA -CGAAGACCCGTGTTTGACGGGTTGCCAGGTGCCTACATCAGAGCTCATTAAATTACACAT -TAAATAGATGCACGTGTGTGTGTCAAGCTCCCCTAATTCAAGTTGTAGAAAATCAGACTC -AGAGTTCTTACACTCGGGGGTGTTTTAGCAGCTGCGCCTCAAGATTCTAAATTCAAACGC -ACACGGAATAAAACATTTCGGTTTATCGCCAGGCGCGGCGGCTCACACCTGCCATCCCAG -CCCTTTGGGAGGCCGGGGTGGGTGGATCACCTGAGGTCAGGAGTTGGAGACCAGCCTGGC -CAACATGGTGAAACCCCGTCTCTACTAAAAATACAAAGATTAGCTGGGTGTGGTGGTGGG -CGTCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCTTGAACCCGGGAGGT -AAAGGTTATGGTGAGCCAAGATCATGCCACTGCACTCTAGCCTGGGCAACAAGAGCAAAC -TCTGTCTCAAAAAGAAAAAGAAAAGAAAAAAGAAAAAGTTTATTCCCAGTAAAACACGTT -CAACTCTCCAGATCGTGGTGACATTTCCAGCTTGATGTGGTAACGTGATTGTGAGCTTCA -GGTATGACCTTCAGCATAAATACGTGTGCCATCTCCTGTGCAATTCTTTTTTTTTTTTTT -TTTTTTTTTTTTTTTTTTTTGAGACGGAGTCTCGCTCTGTCGCCCAGGCTGGAGTGCAGT -GGCGGGATCTCGGCTCACTGCAAGCTCCGCCTCCCGGGTTCACGCCATTCTCCTGCCTCA -GCCTCCCAAGTAGCTGGGACTACAGGCGCCCGCCACTACGCCCGGCTAATTTTTTGTATT -TTTAGTAGAGACGGGGTTTCACCGTTTTAGCTGGGATGGTCTCGATCTCCTGACCTCGTG -ATCCGCCCGCCTCGGCCTCCCAAAGTGCTGGGATTACAGGCGTGAGCCACCGCGCCCGGC -TCCTGTGCAATTCTTACAGACCCAGCTTGGCTGTTCTCCAGTGTCTCCTTTGGGAGTTGT -ACCTGATTTTATTACCAGTTTTCATCTGAATCCACTGGGGAATGGGACGATTTTGCTTTT -GTTTCTTGGCCAGGAATCGCTTAATTCTGAAAGTCTGGTGAGAAGACACGGCGAGAATCG -GGGTCCAGCACAGATGATGGCGACAGCGGAGAAGGGAAGGTAAGGGAGGGGGCTCAAGCT -TTTATCGTTATGGGACCTCCTGTGTCTATTATGCTTTCTTCCATGATCTTTGTTAGTATG -TTAATGACTTTGTTAATATATCCACACCTGCTTCCTTTTACTTAATATTTGTGTGGTATG -CTTCTTTCCATTGCTTGATGTTCAAACTTGCTGTGTCTTTATGTTTCAGATGATTCTTGT -CTCTGGAAGCCACACAGAGCCAGTTGTTTGTTTTGTTTGTTTGTTTCTTTCTTTCTTTTT -TTGAGACGGAGTTTCGTTCTTGTCCCCCAGGCTGGAGTGCAATGGCACGATCTCGGCTCA -CTGCAACCTCCGCCTCCCAGGTTCAAGCAATTCTCCTGCCTCAGCCTCCCAAGTAGCTGG -GACTACAGGTGCCCACCACCACGCCGTACTCATTTTGCCTTTTTAGTAGAGACGGGGTTT -CACTGTGTTGGCCAGGCTGGTCTTGAACTCCTGACCTCAGGCGATTCACCCGCCTTGGCC -TCCCAAAGTGCTGGGATTACAGGTGTGAGCCACCGCGCCCGGCGTTTTGTTTCATTTTTA -TTTTTGAGACACGGTCTTGCTCTGTCGCCCAGGCTGGAGTGCAGTGTCGCAATCTCGGCT -CACTGCATCCTCCGCCTCCCGGGTTCAAGCCATTCTCGTGCCTCAGCCTCCCGAGTAGCT -GGGACTGCAGGCGCCCACCACCACGCCCGGCTATTTTTTTTTTTAGAGGTGGGGTCTCAC -TATGTTGCCCAGGCTGGTCTCAAACTCCCAGGCTCAAGCGATCCTCTAGGCTTTGCTTCC -AAAGTGCTGAAATTACAGATGTGAGCCACCATCTGACAATCTTGGTCATTTAGTCCACAT -GAATTTTGGGCTTTTGGCCTGGAGAACTACGAGAGAATACATTTCTGTGGTGTGAAGTTT -AACACCCAGTTTGTGGTACATTGTTCAGCAACCCCAGGAAACTAAAGCAAGTGACTGCAG -GTCTGGTCACCTTCCTCGGTGCCTGTGCCTGGGGTTGGTTCTGTCGAAGCAGGAAGACAA -CTGGCAGAGATGGGATGAAGTAACCAAAAGGAAAGGAAGATTCTAGCACCGTACGTCAGC -ATTAAGAAATCAGGAAACGGGCCGGGCGCGGTGGCTCACGCCTGTAATCTCAGCACTTTG -GGAGGATGAGGTGGGCGGATCACGAGGTCAGGAGATCGAGACCATCCTGGGTAACACGGT -GAAACCCCGTCTCTACTAAAAATACAAAAAATTAGCCAAGCGTGGTGGTGGGCGCCTGTA -GTCCCAGCTGCTCGGGAGGCTGAGGCAGGAGAATTGCTTGAGCCCTGGAGGCGGAGCTTG -CAGTGAGCTGAGATGGCACCACTGCACTCCAGCCTGGGCGACAGCAAGACTCCGTCTCAA -AAAAAAAAAAAAGAAAAGAAATCAGGAAACATATACCATGTTTAACAGGGCATCTAAAAT -GATAAAAATAAATAGAAAATCCTGGGTTTTTTGTTTGTTTTGCTTGGGTTTGGTTTGGTT -TTGAGACAGGGTCTCGCTCTGTCACCCAGGCTGGAGTGCAGTGGTGCGATCACAGCTCAC -TGCAGCCTCCACCTCCCGGGTTCAAGCTATCCTCCCACCTCAGCCTCCAAAGTAGCCAGG -ACTACAGGTGTGCGCCACCACGCCCGGCCAATTTTTTTATGTATTGCAGGGACAGGGTTT -CACCATGTTGCCCAGGCTGGTCTCAAACTCCTGGGCTCAAGCCATCTGCCTGCCTCGGCC -TCCCAAAGTCCTGGGACTGTGGTGTTTGTTTGTTTGAGACAGGGTCTTGTTCTCGTCGCC -CAGGCTGGAGGGCAGTGGCGCGATCTCAGCTCACTGCAACCTCCACCTCCAGGGCTCAAG -CAATTCTCCTGCCTCAGCCTCTCGAGTAGCTGGGACTACAGGTGTGAGCCACCACACCCA -GCTAATTTTTGCATTTTTAGTAGAGATGGGGTTTCACCATGTTGGCTAGGCTGGTCTTGA -ACTCCTGACCTCAAGTGATTTGCCCGCCTCGTCCTCCCAAAGCGCTGGGATCACAGGCGT -GAGCCGCCACCCCGCCTCCTCTTTGGTTTTCAGATGCTGACAATTTTGGTGACCCCTGAG -ATTTGCTGGGAGACGGGGAAGGGCCAGGATTCATATTCAGAATATGTTGATTTTTCACTC -TTACACTTGTTTATTTAAAAATTATTTATTTATTTATTTGAATCTTATTTAAATATTTTA -TTTATTTGTTTATTACTGAGTCTTAGCTATCCTTCTCTTGTTATGTGCTGTGTGTAACAA -CAACAATTTGGGAACAGCCTAAGTATTCAGTGATGTGGGATGGGTTTTAACTAAATTAAC -TCTGTACTGTAACAGGCTCATTCTTCCATGGGAAACATGCAGTTGTTAAAACAACCTGCA -CAGATGCGTCCACCAACACGGATAGATGCGTGTTTTTGTTTTTTGGGTTTTTTTTTTTTT -TTTTTGAGACAGGGTCTCGCTCTCTCACCCAGGCTGGAGTGCAGTGAAGCGATCTCGGCT -CACTGCAGCCTCCGCCTCCCAGGCTCAAGTGATTCTCCTGCCTCAGCCTCCCAAGTATCT -GGGATTACAGGTGCCCACCACCACGCCCAGCTAATTTTTGTATTTTTAGTAGAGATGGGG -TTTCACCATGTTGGCCAGGCTGGTCTCAAACTGCTGACCTCAGGTGATCTACCCGCCTCG -GTCTCTCAAAGTGCTGGGATTACAGGTGAGCCACTGCGCCCGGCCCATGCCCAGCTAATT -TTTCGCATTTTTAGTAGGGACGGAGTTTCACCATATTGGCCAGGCTGGTCTTGAACTCCT -GACCTCAGGTGATCTGCCTGCCTCGGCCTCCCAAAGTGCTGGGATTACAGGCGTGAGCCC -CTGTACCTGGCCTTTTTTGTTGTTGTTGTATTTTTAGTAGAGATGGGGTTTCGCCATGTA -GGTCAGGCTGGTCTCGAACTCCTGATCTCAAATGATCCTCCCGCCTCAGCCTCCCGAAAT -GCCGGCATTACAGGCATGAGCCGCCTGGCCTGGATAGATGTTTATGATACACTGTTGCAT -GAATGAAGCAGGTTACAAAACAGTGAAAGTATGGTGAGGCCTTTTCACCTTTGCTTTTTA -TTGATGTGAAATTCATATAACATAAAACTAACCATTTTAAAGAATGAAATCCAGTGGCGT -TTAGTTATTTACCACGTTGTCCAACCATCACCTCTGTGGAGTTCTGAAACATTGTCACCC -CCAAAGGGGCTTGTGGCTCTGAAGCAATCACCCCCCACTCCCCCTCCCTGGCCCCCGGTA -ACGGGGTCGGCTTCCTGTGCTGCGGCTCTACCAGTTCCGGTCGTTTCCCCTGCGGTGAAT -GGAACCAACACTCTGCGGCCTTCGTGTCTGGCTCTTTCCACTTAGCATAACGTTTTCAAG -GTTCTTTCACATGAATCAGTGCCTCAGTCCTTTTCATGGCTGCATAATATTCCGTTGTGT -GGACATTCCACACTTTGTGTGTCCATCCATCACTGATGGACATGTGCTCCGTTCCTGCTA -CTTGTTTATTGTAAACTGTGCTGCCATGGACATTTGTATGCAAGTATTTGAACACCTATT -TTCAATTCTTTTGGACACATGCCTAGAAGTGGAACTGCTGGGTTCCCAATAATTCTGTTG -AACGTTTTGAGCATCGCGGCGGCCGCACTGTTTTACATTCTCAACAGCAATGCATGTACC -AGGATTCCAGTTCCTCTATGTATTCCCCAGTGCTTGTTACTGCCTTTATGTTTATTTTAT -ATTATTTTTTGAGACTGTCTTGCTCTGCTGCCCAGGCTGGAGTGCATTGGTGCAATCTTG -GCTCACCACAATCTCTGCCTCCTGGGTTCAAGGGATTCTCCCGCCTCAGCCTCCCAAGTA -GCTGGGATTACAGGCGTGCACCACCACGCCCAGCTAATTTTTGTATTTTTAGTAGAGATG -GGGTTTCTACTAAAAATGTTGGCCAGGCTGGTCTCAAACTCCTGACCTTAGGTGATCCGC -CCGCCTCAGCCTCCCAAAGTGTTGGGATTGCAGGCGTGAGCCACCGCACCCGGCCTGGCC -TTTATTTTTATTATTACAGTCATACCAGCAGGAAATAGCATCTCACTGGGGTTTTGATTT -GCATTTCCCCAATTAATAATGATGTTGAACATCACTTTACAGCCGTTTCTATGTCATTGG -AGAAATGTCTATTGAAGTCTTTTGGCCATTTGAAAATTGAGTTGCCTTTTTTTTTTATTT -TTATTTTTTATTGAGTTGTAAGAGTTCTCTATATGTCCTGGATGCTATGCCCTCATCAGA -TAGATAATTTGCAAATATTTCTTCCCATTCTATGGATTGTCTTTTCACTTTCTCAATAGT -GTCCCAGAGTTCATTTTTGTAGAAAATAAAAGATAGGTCTCTTTTATTAAAAAACAATCT -GAGGCTCCGGGTGCAGTGGCTCACGCCTGTAATCCCAGCAGTTTCAGAGGCCGAGGCAGG -TGGATCACTTGAGCCCAGGAGTTCGAGATCAGCCTGGGCGACATGGCGAGACCCCCATCT -CTACTAAAAATACAAAAAATTAGCCGGGCCTGGTGGTGCACCCCTGTGGTCCCAGCTACG -TGGGAGGCTGAGGTGAGAGGATCGCTTTAGCCTGGCAGGCGGAGGTTGCAATGAGATGAG -ATCGTGCCTCTGCACTCCAGCCTGGGCGACAGAGTGAGAGACCCTGTCTCAAAAACACAA -AAACAACAACAAAAAAACACCAATCTGAGCAAATACTGCCCTAAACCGAGTGTTGTTATC -TCTGGGTAGTTTGGAGTTCTTGTTTCTCAATTAACCATGGGGATGTTTTCCAAGTTTACT -AATTTTGCAAGTTGGTAAATGGAAAATGAAACCATTAGTCCATGTGATGACAGCTTTAGT -GCATCCTGTGAAGGATCTGGAATGCGCGATATTTAGGTGTTTCCAGGGTGTTGGGTGGGG -GTGGGGATGCCGTCCGCTGTCCGGAGTCCCCGCCACTTTTGCTTTTCCCTGTCTTTCGGT -CATTCGGTTTTGTTTCTTCCGCTCACTCTGGGGCATGCCTCGGGAAAGGGAAACCGAAAC -TGAAGCCAAATTTGGCCACCAGCGCAGGCTCGGCGGCACGCCCCCTGACGTGTGTGCCTC -AGGCTTATAATAGGGCCGGTGCTGCCTGCCGAAGCCGGCGGCTGAGAGGCAGCGAACTCA -TCTTTGCCAGTACAGGAGCTTGTGCCGTGGCCCACAGCCCACAGCCCACAGCCATGGTAA -GGCAGATGTCACAGGTGGGGGGAGGTGGGCTCTGTGCCAGCCAATTTTCGTCTCCCTCCC -CCAGCCAAGGTCTCCCAGGGGTGCAGGGAGAGCGGAGCTGCTCAGAGCTTGGCCAGGTTC -TAAGTGTGCTCCTGAAAGCAGGTCACCCCTGAGATCCTCAGGGTGGGGCACAGAGGGGCA -CCCTAGCAGGTAAAGGGAGGCCACGGGATGGCGGTGGGCAGCTGGCCTTCTAGTAACGAG -CCCTCAGTGCCTTCTGTGCCTGGGGTCCCTGCCGGCGGGATGTAGAGGACAGACAGGAGG -GAGCACTGTCCCTGGGTACAGGAGCTCGCCCTGCAGCCAGTGCCTTGTGTGTGGTGGGCC -TGGGGCTGGCGCCGCAGTCTCTGAACCTGTGTGACGCCTGCAGGGCTGGGACCTGACGGT -GAAGATGCTGGCGGGCAACGAATTCCAGGTGTCCCTGAGCAGCTCCATGTCGGTGTCAGA -GCTGAAGGCGCAGATCACCCAGAAGATCGGCGTGCACGCCTTCCAGCAGCGTCTGGCTGT -CCACCCGAGCGGTGTGGCGCTGCAGGACAGGGTCCCCCTTGCCAGCCAGGGCCTGGGCCC -CGGCAGCACGGTCCTGCTGGTGGTGGACAAATGCGACGAACCTCTGAGCATCCTGGTGAG -GAATAACAAGGGCCGCAGCAGCACCTACGAGGTACGGCTGACGCAGACCGTGGCCCACCT -GAAGCAGCAAGTGAGCGGGCTGGAGGGTGTGCAGGACGACCTGTTCTGGCTGACCTTCGA -GGGGAAGCCCCTGGAGGACCAGCTCCCGCTGGGGGAGTACGGCCTCAAGCCCCTGAGCAC -CGTGTTCATGAATCTGCGCCTGCGGGGAGGCGGCACAGAGCCTGGCGGGCGGAGCTAAGG -GCCTCCACCAGCATCCGAGCAGGATCAAGGGCCGGAAATAAAGGCTGTTGTAAAGAGAAA -TGGCCGCCTCTGTGTCTGTGCTTGCCCCTCCTCCAGCGTCCGCCTCAGACCCCTGGTGAT -GGGGCGGGAGAAGTCAGGAGGGAGAACCCAGGGTCCATCCTGGTGACCAGGCCTGGGCTG -CCAAGTGAAGGGATAAGGGTTTGCAGTTACAGCTTCGAGGGATCAAAATAGGGAGCCCCC -CACCCCGAAACTGAAGTAAGACAGCTCTCCCCACCCTTTGGGAAATTAACTTCTAGGAAA -AGAAAAAGAGACACAGTTGCTGGAGCCCATCCTGCCTGTCCTCCATCTGGGACAGCAGAC -GGCTTAGGCAGGGACCCGCCTGATCAGATCAAAAGGGGAGGCTCCCAGTGGGCCCCTGGG -AGCAGTAAGGGGTGAGTCCTTGGGGCCTGCCCGGTGGGCTGTGAGGCAGGCTCTCCATAG -GAACTGGGGGCTGGGGACCTCAGCCGTCCCTAGCCCAGCCTACACAGCCTGCTCCACCTG -CCTGGGCTGGGCTAGGGAGGGGTAGAGACAGGTCCTGAGCACTCACATCACCACTGGGGC -CAGCTGCAGAAGACAGCCTGGGTGGCTAAGTACACCCCCTCAAGGCTGTGCGTGAAGGAG -GGGCCGTGGCCAGCAGTGGAGGGCACCTGGAGTTGGGGCTGACACCGTCCAGGAAGCAGA -GCTTGTCCCAGGTGGGGGGCCCCCAATTCAGTACAAGCTACAAGCTACACCCCTTCCCCC -ACCCATGCACCCTTCTCTGTCTCTCCTATTCCAATTTGCTAAATGAGTCTCCTAGAAGCC -AGCTGTTGGCCGGGAAGCAGGGAGGACGGGGCACGGATGTCGGCTGGGATGCAGCGAGGA -CGGGGCACAGAGGGACATGCAGAGTCCGGACTCTGGGCACTTGGGCCTCAGCTTTCAGAG -CCCTCGGGAGGATCCGGCTGGAGACACAGAGTCCCCCCTGGTCTGTGGGGGTCCATATCC -AGGTGGGGAGACCCCCATCTGGCTGCACCAGGACCACTGTGTGTGCCCGCATGTGCCCAG -CAGGGGGTGTCCTGGCTCCAGCCTTGTGTCCGGGTCCCCACCTCACCCCTGTGTCACAAT -GGGCGAGTGAAGCACTTAGCCAGGGGCCTTTCCTGAACCCCCAACGGGGGCAGGGCAGGG -CAGGGCCTCCTTTGTGGCTTCTGGCTCAGAGATCTGTAGCTAGCCTGGGGTGAGAGGGGC -ACCACAGGCCCAGTCCTTTTTATTATTATTTTTTTTGACACGGAGTCTCGCTTTGTCGCC -CAGGCTGGAGTGCAGTGGCGCGATCTCTGCTCACTGCAAGCTCCACCTCCCGGGTTCACG -CCATTCTCCTGCCTCAGCCTCCCGAGTAGCTGGGACTACAGGCGCCCGCCACCACGCCCG -GCTAATTTTTTTTTGTATTTTCAGTAGAGGCGGGGTTTCACCGTGTTAGCCAGGATGGTC -TCGATCTCCTGACCTCGTGATCCGCCCATCTCGGCCTCCCAAAGTGCTGGGATTACAGGC -GTGAGCCACCGCACCCGTGCTTTTTTTTTTTTTTTTGAGATAGAGTCTCACTCTGTCGCT -CAGGCTGGAGTGCAGTGGCGCCATCTCGGTTCACTGCAACCTCCACCTCCCGGGTTCAAG -CAATTCTCCTGCCTCAGCCTCCCAAGTAGTTGGGATTAATGGTGCCCGCCACCTCACCCA -GCTAACTTTTTTTTGTGTTTTTAGTAGAGACAGCGTTTCACTGTATTGGCCAGGCTAGTC -TCGAATTCCTGACCTCATGATCCGCCCGCTTCAGCCTTCCAAAGTGCTAGGGTTACAAGT -GTGAGCCCCCGCACCCGGCCTAATTTTTGTATTTTTAGTAGAGATGGGGTTTCATCATGT -TGGCCAGGCTGGTCTTGAACTCCTGGCCTCAAGTGGTCCGCCTGCCTCGGGCTCCCAAAA -TGCTGGGATTACAGGTGTGAACCACTGGGCCTGACTGACCCAGTCCTTTTTTTAAAAAAA -TTACTTACTTTTCCCAGGGTCATACTCTCAGCTAGGCTGGAGTGCAGTGGCACAATCACC -GCTCACCGCAGCCTCCACCTCCCACACTCAAGTGATCCTCCCGCCTCAGCCTCCCGAGGA -GCTGGGATTACAGGTGCGTGTCACCACACCTGGCTAATTTTGTATTTGTTTTGTTTTGTG -TTTCTTTGAGATGGAGTTTCGCTCTGTCGCCCAGGCTGGAGTGCAGTGGTGTGATCTCGG -CTCACTGCAAGCTCCACCTCCTGAGTTCAAGCGATTCTCCTGCCTCAGCCTCCTGACTGG -CTGGGATTACAGGTGCGTGTCACCCGGCTAATTTTTTAGTAGAGGCAGTTTCACCATGTT -GGTCAGGCTGGTCCCGAACTCCTGACCTTGTGATCCACTCCCCCCTTGGCTGCCCAAAGT -GCTGGGATCACAAGCGTGAGTTACCGTGCCCTGTCTGTATTTATAGTAGAGACAGAGTTT -CACCATGTTGGCCAGGCTGGTCTCGAACTACTGACCTCAAGTGATCCGCCCACCTCGGCC -TCCCAAAGTGCTGGGATTACAGGCCTGAGCCACCACGCCCGGCCCGTCGACTAATTTTTT -TTTTTTGAAACAGTCTCGCTCTGTCACCCAGGCTGGAGTGCAGTTGCACTGTGTCCAGAA -TTGGTGGGTTCTTGGTCTCACTGACTTCAAGAATGAAGCCACGGACCCTCGCGGTGAGTG -TTACAGCTCTTAAGTCGGCGCGTCTTCAGTTCGTTCCTTCTGATGTTCGGATATGTTCGG -AGTTTCTTCCTTCTGGTGGGTTCGTGGTCTCGCTGGCTCAGGAGTGAAGCTGCAGACCTT -GGCGGCGAGTGTTACAGCTCTTAAGGCAGCGCGTCTGGATTTTTTGTTCCTCCCGGTGGG -CTCGTGGTCTCGCTGGTTTCAGGAGTGAAGCTGCAGACCTTGGCGGTGAGTGTTACAGCT -CATAAAAGCAGTGTGAACCCAAAAAGTGAGCAGTAGCAAGATTTATTGCAAAGAGCGAAA -GAACAAAGCCTCCACTGTGTGGAAGGGGACCTGACCGGGTTGCCACTGCTAGCACCGGCA -GCCTGCTTTTATTCTCTTATCTGGCCCCACCCACATCCTGCTGATGGGTAGAGCCTAGTG -GTCTGTTTTGACAGGGCGCTGATTGGTGCATTTACAATCCCTGAGCTAGACACAAAGGTT -CTCCACGTCCCCACCAGATTAGTTAGATACAGAGTATCCACACAAAGGTTCTCCAAGGCC -CCACCAGAGTAGCTAGATACAGAGTCCACTGGCACATTCACAAACCCTGAGCTAGACACA -GGGCGCTGATTGGTGTATTTACAAACCTTGAGCTAGATACAGAGTGCCGATTGGTGTATT -TACAATCCCTGAGCTAGACATAAATGTTCTCCAAGGTCTCACCAGAGTAGCTAGATACAG -AGTGTCCACTGGCGCATTCACAAACCCTGAGCTAGACACAGGGTGCTGATTGGTGTATTT -ACAAACCTTGAGCTAGATACAGAGTGCCGATTGGTGTATTTACAATCCCTGAGCTAGACA -TAAAGGTTCTCCAAGGCCCCACCAGAGTAGCTAGATACAGAGTGTCTGTCTATTGGTGCA -TTCACAGACTCTGAGCTAGACACAGGGTGCTGATTGGTGTATTTACAATCCCTGAGCTAG -ACATAAAGGTTCTCCACGTCTCCACCACTCAGGAGCCCAGCTGGCTTCACCCAGTGGATC -CCGCACTGGGGCTGCAAGTGGAGCTGCCTGCCAGTCCTGCGCTGTGCACCCGCACTCCTC -AGCCCTTGGGTGGTCATGGGACTAGGCACGGTGGAGCAGGGGGCAGCGCTCATCGGGGAG -GCTTGGGCCGCACAGGAGCCCACGGAGGGGGTGGGAGGCTCAGGCATGGTGGGCTGCAGG -TCCCCAGCTCTGCCCCGCCGGAAGGCAGCTAAGGCCTGGCGAGTAATCGAGTGCAGCGCC -AGTGGGCTGGCACTGCTGGGGGACCCACTACACCCTCCGCAGCCGCTGGCCCGGGTGCTA -AGCCCCTCATTGCTCCGGGCCGGCAGGGCCGGCCGGCTGCTCCAAGTGCGGGGCCCACCA -AGCCCACGCCCACTCGGAACTCCAGCTGGCCCGCAAGAGCCGCGCGCAGCCCCGGTTCCC -GCTCATGCCTCTCCCTCCACACCTCCCTGCAAGCTGAGGGAGCCGGCTCCCGCCTTGGCC -AGCCCAGAAAGGGGCTCCCACAGTGCAGCGGTGGGCTGAAGGGCTCCTCAAGTGCCACCA -AAGTGGGAGCCCAGGCAGAGGAGGCGTGAAGACCGAGAGAGGGCTGTGAGGACTGCCAGC -ACGCTGTCACCTCTCAGCACCATCTCAGCTCACTGCAACCTCCGCCTCCTGGGTTCAAGC -GATTCTCCTGCCTCAGCCTCCCAAGTAGCTAGGACTACAGGCGCCTGCCACCACACCGGC -CAATTTTTGTATTTTTAGTAGAGACGGGGTTTCACCATGTTGGCCAGGCTGGTCTCGAAC -TCCTGACCTCCCGTGATCCACCTGCCTCAGCCTCCCAAAGTGCTGGGATTACAGGCGTGA -GCCACTGCGCCCGGCCCATCCAGCTAATTTTTAATTTTTTTGAGAGATGGGGTCTTGCTA -TTTTGCCCAGGCTAGTCTCGAACACCCGGTGTCAAGAGATCTTGCTGCCTCCGCCTCCCA -GAGTGCTGGGATGACAGGCGTGAGTCACCACGCCCAGCCTAGACACAGTTCTGAAGGGAC -AAAGGGGGCCTCCGCTCCCTCCTTTCAATCTTCAGCTAGGCCAGGCTCCCACTTGGGTCC -TCCAGCCCTCAGTTTCCCCCTGCACCCAGCCAGGCCAAGCTGCAGAGGCGCCCGGCCCAG -AGCTGGGAAGGGGCGTGGCGGGACCCGCGCTTGCAGCCGCGGGACGGAAGGGGGCGCGAA -CCTCCCCGCGGCGGGGCCTGGGGGGGCGGGGCCGGGAGGGGCGGGGCCGCGCCCCGTGCT -GGCCAATCAGCGCCCGCCCCGGCACCGGGACCCGCCTCCGCGCCGCAGCTCCCGGGGGGT -CCGGCCCGGCCGAGCCTCGGTGTCCGGCCCCGCGGGGGAGGGGCGCGGCCTGCGGAGCGG -GATCGGGGCCGGGTCTGGGGCCCCTCCCGGCGGCCTTCGAGCCCTGCCGCCCGGCTCCGC -GCCGCCCGGAGCCCCTCGGCAGTCCCGTCACGTCTCCTCCAGATTAGGCATTAACTCGGG -TGCAGCCGCACTTCCGGGGGGCCGCGGCGGGGGAGGGGCGCCTGCGGGATCCAGACCCGC -CCCCCACTCTCCTCTCCCCGCCCCCTCCCGGGCCGCCCCTTTCCCGCCCCACGGCCGCGC -CGGGCGCTGCGTCCCGGGGCTTTGTTCGCGGCGGCGCGGGTCGCCGGCCTCCGGGCGGGC -CGGGGGAGGGAGGAGGGAGGGGGCGGGAGGGGGAAGGAAGGAGGAGGGGGAGGAGGAGGG -CGCGGGGAGGGGGTAGGGGGGCGGGGAGGAGAGAGGGGGAGGGGCGCCGCCCTGGCCCCG -CCCCCCCCCGCCCGCCCGCCCGCGCTCCGCCGCCTCCGGAGCTGCGTCCCGTCCTGTCCA -GTCCCGTCCCCGGCGCGGCCCGCGCGCTCCTCCGCCGCCTCTCGCCTGCGCCATGGCCGG -CCGGTCCCACCCGGGCCCGCTGCGGCCGCTGCTGCCGCTCCTTGTGGTGGCCGCGTGCGT -CCTGCCCGGAGCCGGCGGGACATGCCCGGAGCGCGCGCTGGAGCGGCGCGAGGAGGAGGC -GAACGTGGTGCTCACCGGGACGGTGGAGGAGATCCTCAACGTGGACCCGGTGCAGCACAC -GTACTCCTGCAAGGTGCGCCCACCCGGACCCCGGCCTCCCCTCGCGACGCCTGCCGCCCC -GCCGGGACCCCCGCCCCAGGCCGTGGGAACCAGCCCCGGTCGCTCCGCAGCCCCCGCTCC -GGCTCCCTTGGCGACCGCCAAGCCCCGGGAGGGGGGGTCGCCGGGTCCCGGGAAACTCGC -GGGCGCCGGGGAAAGTTGCTGCGCCGCCGCCGTCCTCCGCCCGCCGCCGCCTCCCTCCTC -GCGGAGACAAGTGCACCTCGCCCACGGACTGCGGCTGCCGCGCGCCCTCCCTACCGGCCG -AGAAGGAGAGGGGCCTGGGGAGGGGGGGCCTTTGCCCGGGCGGGGAGCGGGGGCTGGGCC -TGGGATCCGCTTGTTCCCCTCCCCAGAGGCCTTTCCCGGGGCGAGAGGGGTTGGTCAGGA -GAGAAAAAGGGGCGCACAGCCTGAGCTCCCAACCCCGGGAGCCAGGTGGGGGGTGCCGCA -GTGGTGCGGGGGGGGGGCGTGCAGGAGCAGAGAGGTGGGCGGGGCCGTCACCGGGCCTCG -TGTGCTTGGGGGCAGGGCCGGTGCCCCATCGCGCTCCTGCGGGAACCGGGGCTCCCCACC -CCGGGGAGGGGAAGTTTCCCTGGTTTCTCCTTCAGGTGCTTCTGGGAGCCCCCGGGGTAG -GTACGCTGGGACCCCCACCATCTTCTCCTAGTAGGGGCTCGGGGGACCCAGAGCCGGCGC -CCGTGTACCCCCAAAACCATCTCCTGGGACCAGAAATCCACTCATTTCCCTCCACGGAGG -TGGAGAAGGTGGCAGCTTCTTTCAGACTGGCCGGTGCGGGCTACAGCTGGGCTCCCCCGC -CGGCCCAGTCTCCTCCACAGCGGCCAGGGCACTTTGCCAGGCCCCTGCAGGATTTTCCCG -ACTTCCTCCCCGCTGCTCCTGGGTGTGGCTGGGGTGGGGGAAGGCGATGAAAGCCACCAG -GCCCTCCCCCTGCCTGGGTCATCTGCCTCCTGGAGCCTACTGTTGGGGGGCGTGGAAGAG -GCTCTGCCTGCGCAACTGGAGGGGGTCCCTGCGGATGCCGCAGTCCTGAGGCTCCCAGCA -GGGGCTGCGCAGTGGACAGGCCAACCATTGTCTCTCCCCCCATCCGGCAGCCCCAGCCCC -CCAGATCTGAGGAAGGGGCTGCTTCTCCCGGCTTTGTTCTCAGGGGAGTGCGTGAGTGCG -TGGGTCCCTGTCCCCGTGAGGGCCGCCAGGTCGGCTGTAGCCTTTACCACAGGCCACCGT -CAGAGCAGCTGCCCTCAGGGCCCCAGGAGCTGAGAAGGTGGAGGGTGGGGCACCCTGCAC -TGCCCAAACTTGATTTCGTGGTTCACAGGCTGCCCTGAGTGCACAGACTGTAGAAGCCCG -AGGAAGGGGCGTCTCAGCCCAGCCACAGGGCCAAGCTGGCCCCTTACCCCAACGCCCCAT -CCCCCTCCTCCACTGCCCAAGCTTGCTGGGAGGTGGGCCCTGAGCACTGGGCAGGTGGGG -AGAAGTGTGGAAGGCAGGCACCCCAAGCCAGGTGGGCCCCCTTCCCAAATTCGGCCTTAG -CTGATAGGGACGTTATTGGAGCTGGGGTGGCTGAAGTTGGTTAGACCTGGGGGAGGGGAT -GTGTTCACAGGTGACGCATCTCTGAGCGTTCCCGCATGGGCTGTGGTGGCCAGTGTGGGC -TTCCCCCAGCTTCCGCCCAGCGGGCTGACTCAGAGGTCTCCCCACATCTCTGCCCAGGGC -TTGAGTCTACTGTGGACATTTGCCCTAAACACCTAAAGCCCCCAGTCTAGCCCCTTCCCC -AGGAGAGGACTAATGACACCTACCGCCATGTCCACCCCAGGTTCGGGTCTGGCGGTACTT -GAAGGGCAAAGACCTGGTGGCCCGGGAGAGCCTGCTGGACGGCGGCAACAAGGTGGTGAT -CAGCGGCTTTGGAGACCCCCTCATCTGTGACAACCAGGTGTCCACTGGGGACACCAGGAT -CTTCTTTGTGAACCCTGCACCCCCATACCTGTGGCCAGCCCACAAGAACGAGCTGATGCT -CAACTCCAGCCTCATGCGGATCACCCTGCGGAACCTGGAGGAGGTGGAGTTCTGTGTGGA -AGGTGCGTGGTGGGGGGCTCGTGTGGGGGCCTGTGGGGGTCAGGGCAGTGGCCAAGGGGG -ACAGGTTGCAGGGGTCGCTGTGCGGGGTCCTTTCGTGCTGTGCCGGAGGCTGCAGCACAC -GGTGTCTTGTGGTCCAACCTCATTCTCTGCTTCTCCGTCCCTGGCTCCCCAGCTGCATCT -CCAAGCCCTCACATTAGACATCTTTGGCCCTGGGGCCCAAGGCAAGTCCCAGCCCTGCAA -ACAGATGGCCTCCTGCCTCCTCCCCTCCTCCCAGCTCTCCATACTTCCTTCTGGAGGCCC -CTTCTAGGGAGAAGCTGGACAGGTGAATGTCCCCAGCTGTTCAAGCCCCTGTGTTAGCCC -AGACCTCCGTCTAGACGGGCCCGCGTGTCGAGCACTCCTCGCCGTGGAGATCGGGCGGGA -GGGCGAGGCTGTGCGGCGAGGGCTTCTGCGGATGTGGAGGGTGTGGCATTTGCCATCGTG -AGGTCTTGCTTGCTGTTCCCATGGCTCTGCCGAAGGGCCGAGGAGTGGCCCTCCCTGACC -CCAGCCTGGTGGGGGCAGAAATCCCATGGCAGCCCCCGCAGGACAAGTCCCAGTTGGGGA -CTGAGATCGTTGGCTGGGGAATGTGGCAGGGAAAATATAGGAGGTCCCTGTCGCCCCCAC -ATCCTGTCTGCTCCCTCATGGCTGCCTGGGAAGGGATGTGTCGGTGGGGGGGTCTGGAGA -GTGCTTCCTCCTCAAGGCAACGGTAAGGGTCCTGACTTCCCGTCTCTCCGATCTGCTCCG -TTGGCCGGCAGGAAACTTTGCTGCCCTGACACTAGCCTGGCTCTTGAGGGGTCCTTGTGG -GGTCCTGGACTGTCCACTGCTCTTGCCTTCTCTGTGCATGCCTGGGGGCTATGCAGGGGG -AGGGGCAGCACCCAAAATAAGGAACGCTGCGGCCTTTTCCCCAGCCTGTGGTCAGTGGTC -CCCAAGCTGCCTTCAGGGTCCAGGGCCTCAGTGCAGCACAGAGGAGGGTCCCCTGGGTCC -CCCACTGGGAGGACATGATAACCTTGGTCCTCTTCTGGGCACTCATGGTCTGGGGAAAAG -ATGGGGGCATCGTGGACTCAGGATAGGCTGTCAGGAGCTGAGGAGGGGCTGGAGAAGGGG -GTTAGGGCGAGGAGAGGTTCCTGTCCCTGCAAGATCAGGAGAGGGGGTCACTAACCCCAC -AGCCAGGTGGGTCCAGCCCGAGAGTCCGTGACTTAGTAGCTGAGGACTTGCTCTAGGGTC -AGAGGGCACATGGCAGGAGAGTCACCCCGGCTGAACGAGGCTCTGCATCTTACCGAAGCC -GCTCTACGGGTGCCAGGCACTGGCTCTGGAGCGAGTGCCCAGGCGGAGCAGAGCGCTGGG -AGGAGGGTCCGTGGGGAGCCCCTGCCAGGTGGGTGTGGCTTAGCCCAGCTGTGGGCAGTC -GCACTCAGGGACGAGCTCCAGGTGGGGAGCCTGGGACCCACAGCCAGTATGCAGCTTGGG -GAGCACCCGGGAGGGGCTGTGGCCACCGGACCCCCTGGGGTGGGGCTGGCCAGGGGAGGG -TTAGCCAGGGAGGACTGTCATGGGAGGGGCCTTGCAGGTGAGCCAGGGGCCAAGGGGAGC -CTCAGGAGGGAAACAGCATGAGGAGTGGGGGAGCCCAGGAGCTTCCGGTGGGACATGTGG -AGCTCTGCTGTGGAAGTAGACCAGGGATATCTCGGGTGGCTGGGGTCCCTGGCTGCCGGG -ACAGGGTAAATGCCTCCCAGAAGCCTGGGGTGAGCCCTGAGGGACAAGGTCTCTGGAGCC -AGTCTGGCTGGAGAAGGGACAATTCTGTGTGCCCACCCCTCCCCTCACACTGGGTGGTGT -GGGAGGTGGGTCCATCTCCTGCTCTGTAGGAGATAAGGACATTGAACCCCACCCTGGGCC -CTCTGGTAGCCAAGGCCTCACCCTAGTGAGGGGGATGGATGGAGGGAGCTTGAGCCTAGC -TGACCTCTCCCCATCTGACTCCGACCCCACCTCCCAGGGCACAGGATGGCGTCTGGGCAG -CCCCTAGTCTTCAGAAGCTACCCCTGAGACCACAGGGTCCCACCTTGTATGGGAACCCCA -TCCTGGAGACAAAGGCCCCTCCGAGCTCCCCAGGTCGGGGAGGGCCACGCCCCTCACCAC -CCCTGCCCGGACACCGCCTGAGGTGCACCTGCTGCTGGGCCACACCTGGACTCAGCTCTA -CTGAGGACTTCCTTTCCTCAGTTTCTCACCTGGCCCTGCCAGATCTTCCTGGCCCTGCCC -AGCCAAGGCCCCTCCCCCAGTCAACAACCCTCAGAAAGGCTCCTCCCCCCTTCTCTGCCT -AGGGAGCCACATTCCTGGCATAACTAAGACAGGTATGTGTCCCTCCCTCTGCGCCACCTT -TGGGCGGGGGAGGCCCGCTGCTCCCTCCGGAAGGAGACCCCCGCCCCTGCTTTGTCAGGG -AAGTGGCCTGGCCTCCGCAGTGCCAGCTGCCCAGGGCTGGCGGCTGAGCGGGCGACTCCT -CCGGCCCTCGCCACCCTGTCCTGTCTGGGCACTGCCCATGCCCTCCCAGCCCACCTCACA -AAGGCTGGTCCTAGAGCCTCCCTGAAGCCCCCAGGAGGGACTCCTGGCTGAGGGCCGGCC -AGGCCGCCCGGGGCCCATCCCTCCCTGCTAGGAGCCAGGAGCAGAGAAAGGGAGTGTTGT -CTGCCCCTGCCGGGGCCTGGCACAGGGACAGGGCAGGGGGCCAGGGTCAGAGTGAGTCTG -GCGCCTTCCCAGCCCGGCCCTGCCCAGCTCTGAAGCCCGGGGTCCCGGCGGCCTAGTCCC -GGGCCCGCCTGTATTCCGGCGTGTGCACCCTCCCTTCCTCCCTGCCTGGCCAGCTGCCTA -GGCCTCAGGACGGCAGTCCTAGGGGAAGCCCAGAGTCCCACGGCACCGGGGACAGCATCG -GTGCTGGGGTTGAGGGGCCCGACAGCCCCAGACCAGGCTCCCCTCAGTGTGGGGCAGTCT -AGGAGTTGGGGGAGGTTTCTGGGATGCAGGAGGACCTCCCATAGGGCTGGGGCCAGCCCC -CTCTCCTGCCCAGGGCTCAGCTCCTGCCCCCAACTCCTCCGCATTCCTGCCACCCTCTCC -TGCCCCCTCCTGACTCCAGGTTCTCATCCTGCCCCCTGGTTCCCCCACCCCCACCCCATG -AGCCCCTCTCTGGCCCTCCCCCAGGCAGGTCTGGGCTCGAGGCTGCTGCCCCAATCTCCC -TCCTGCAGCTGGGAGGGGGTCTGCCGGGTGGGAGGGCGGAGGGCCTACCTCTGTCCCTCC -CCACTCACCTCTGTGTCTCCCCACCCAGGGGCTCCTGGTAGGAAGTTGGGGCCCCACCTC -TGTTTCTCCTGGAGCTGGGAGGGGGGTCTGCCGGGTGAAGGGCCCACCTCTGTCCATCCC -AACCCCGGGGCTCCTGGTGGGAAGTCGGGGCTCGGTGCTTCCCGCCTGCGTGAATGGACT -TGTCCCGTCTTTGACTTCTCCTGGGCTTGCCCCTGCCTTGGCCTGGGGGGGGGCTTTGCT -GGCTGAAACCAAAGGGAGTGAGGTGGTGGGAGGGGTAGGGGAATCGGGTTGGTCAGTTCT -GTGGAGATGACCTCTTTGAGAGGGCCGGGCTGAGCTGGTGGAAGGAACTCTTGGCTTTTT -CCAGACCCCACCCCACTCCCTCACTCCCCACCCAGAGAACAGCCCTGGCTCCATTGTTCC -TGCAGACTAGAGAGGGAAGGTTGTTTTGGAACTGGGCTCGCTCCCGCTTGTCCACACTGG -CCGCTCTGGTGGGGCCTCTGTGGGTGGTGGTGGGGATGGCACCTGCTGCAGCCTCCAGGC -CAAGGTAGGGGAGAAGGAGGTTAGGGTGAGGACAGGTTCCTGTCCCTGCAAGATCAGGAG -AGGGAATCATTAGCCCCACAGCCTGCAGAAGGCGGGATGGGGCTGCTCCAGGGAAGGGGG -TGCCCGTGCCTCGGGGCCACAGGTCCGGCCAGAGGTCATTCCAGCCAGGCCCATGCAGCT -TCCTTCCTGAAGGGCTGACTCTGCCCCCATCACTGCAGGAGGGTGGAAAACAACTGCAGA -AGCAGACGCCCCACGCCCAGGGCTTTGCTTCCACCTGTGGGACCCAGGTCCACAGCCCCA -CCAGCGGCCTGGGTGGGGCAGGAACGGACCCCCTCCCTGCAGTCCTGGTTCTGGCACCCC -CTCCCCACTTGGACTGGGCTCCCCAGGGCCCCCGAAGCCCAGCGGGGCTGGGGCTGCAGA -CGGAAACACCGTGGTGGCCTGCCCACCTCAGGATGGAACCCCGGGGTCCCAGGAGGTGCC -TGCCCCTCAGAGATGAGAAAAAGGAAGTGCAGGGCTGAGATATCACCCCATGGACAGTCG -CCCGCTGGAGGAGGAGGCTCTGTACCCCTGCACCTCCTGCCTGCTGGGTGAGCTGCTGGG -AGCTGCACTGGGGCTCAGAGCAGTCCTGTGCGCCCCTCAGGCTGTGGCAAGATTGTGGCT -GGGATCTAGGGAATGAGGCAGGTCTCTAGCGGAGCCTGCAGCACTGAGGGAAGCCCCCCC -GAAGGGGCCTCTCCCCCCAGCACAGATCCTGGGAACTTCCTCTGAGGAAGGCCCCCTGCC -AGGGGCAGCTCACAGCAGGACCTGGGAAAGGGAGACGGCCCCTCCCAGCCCCCTCCTCCT -GCAGTCCCCCCACGGAGCAGAGGCGTGGGAGAAGGGGCGTGCTGTGTCCTACAGGCAGCC -GGCTGTTTCCAGCTGTGTGGCCTGCGTGTGTGCATGTGTTTGTGTGTGTGTGTACACGCA -TGTGTGTGCACGTGCCTGCAGCCTCAGATGTACCAGCCTGTGCACTTCAGAATTCTGCCT -GGAGCCTCCACTAGTGGGCCATGGTTCTTACCACCCTATGTCCCTGGGTTCAGCCCGGGC -TGGTGCTGCAGGTGTGAGGCTGGTGGTGGGTGACCCTGGCCTGTCCAGGGGGCCTCGGAG -CTGGGCTCTTCCTCTGTCCTCGTGCACGTGTCTCGCCTCAGCTTGCTGTTGGTTGTCCAC -TCTCCTGCCCCCTGCTCACTGCGTCCAGCACGCTGCCCCGTGTCTGGCAAAGGGCCCAGG -ACCTTCTGCAGGTGCTGCCTCTGAGATGACCAGTGTGGTTTCTGAAGGTTTGAGATGAAG -GCATGCTGGGTCCCTTGGGGCGGCAGTGAGGACAGGAGAGGGTCCTGGGTCACAGTCCCT -CACATGCCTGCGGGACCTCGAGACTGACACAGATGCCCACCCCTGCCCAGATGGGACTCT -GTCTGGGGGCAGCAGGGCAGTCTGGGAGTCAGACCAGGCCTGGTCAGGGTGGGAGCGGGG -GTCTGTCGCTGGCCTGAGCCTCCCTGCCCCGCCGTTTGGCAGCCACCTTGGCCACCCTCA -CACTGGGCCCTAGGAGAAGCAAGCCCCTGCGTGTCCGCAGGTGGGAGGCTCCCACGCACC -CCCCGCTGGAGAAGCACAAGCACAAACACCGGCCCACGGCCGCCCCGGCCCACAGCAGCT -GGTGGGGAGGGGCTGTGCCCCCTTCTCTCCCCAGGGGAGGCTGGGGTGTGAGCAGGGCTC -ACCATGACCTTCACTGATTTCATCATCAGTGCCTTCCCCATTCACACACTCACGGTTGGC -ACCTCCACGGGGCTTCCCAGGGAAGCCGGGAAGGAGCTGTGCATTGAGGGGTGAAAGCCC -GTGCAGAGAACCGTGGGAGAAAGAGGCTGTGGACACGGGGCGGAAGAGAGGGCTGGGGCG -CAGTCGTCAGCTGCCGTGACCCCACAGCTGGGAGCAAGCTGATTCCTGCCTCGGAGCTGC -CGTCTCCCCTGCTGGCCGTTCTCTCTCCCGTGGGGAAACGCCCCCCCCCCCCCCCCGCCC -TGCACCTGGCTGGCGGCACCTGTGGGCACTGACCACTCCACGCCAGCTGTTTTCCTTGGT -TGGGGTTGGGGGCACCGAGCGTTTGGGTGGACCGGAAGTCAGCGTCTGCATTCGAGCCTG -TGTGCGGTGCATGGGCCAAGGGCGCCCACACCCACGCCACCCTTTCCGAAGGAACCGAGC -CCCAGCCCCTCATGGGCCAAGGGCACCCACAGCCACGCCACCCTTTCCGAAGGAACCGAG -CCCCAGCCCCTCGTGGGCCAAGGGCGCCCACAGCCACGCCACCCTCTCCCAAGGAACCGA -GCCCCAGCCCCTCGTGGGCCAAGGGCGCCCACAGCCACGCCACCCTCTCCCAAGGAACCG -AGCCCCAGCCCCTCGTGGGCCAAGGGCGCCCACACCCACGCCACCCTCTCCGAAGGAACC -GAGCCCCAGCCCCTCGTGGGCCAAGGGCGCCCACACCCACGCCACCCTTTCCGAAGGAAC -CGAGCCCCAGCCCCTCGTGGGCCAAGGGCGCCCACAGCCACGCCACCCTTTCCGAAGGAA -CCGAGCCCCAGCCCCTCGTGGGCCAAGGGCGCCCACACCCACGCCACCCTTTCCGAAGGA -ACCGAGCCCCAGCCCCTCGTGGGCCAAGGGCGCCCACAGCCACGCCACCCTCTCCCAAGG -AACCGAGCCCCAGCCCCTCGTGGGCCAAGGGCGCCCACACCCACGCCACCCTCTCCCAAG -GAACCGAGCCCCAGCCCCTCGTGGGCCAAGGGCGCCCACAGCCACGCCACCCTTTCCGAA -GGAACCGAGCCCCAGCCCCTCTGGGGCCTGCCAATTGCCAGAGAGCCCCAGTGCTCCACC -CACTCCAGGCCCCAACCCCCACCTTCTGAGGGCAGGATAAGTACCTGCGGGTGCCCAACC -AGAGTGTGCCTGTGTCCACACGGGAACATATGGGTGGGAGGTGAGGAGAACGTGCCTTCC -CAGTGTATGGGTGGGGGTTGAGGGACAAAATTAATGTTGCACAAAGATATGGGGGATGCC -CAATATCTATGCAGGCAGGTGGGGGGATCAGTGTCTATGCAGGCAGGTGGGGGGGACATC -AGTGTCTATGCAGGCAGGTAGGGGGAGGGGGACATCCCGTGTCTATGAGGGCAGGTGGAG -GGAGAGAATTGAGGCTGGGGCTGGGGTCAGCAGTGGGGCTGAATGGGGCAGAGTGGGGGT -CAAGGAGCAGGGGTGGTGCTGGGCAGGCCAGGAATACCCATTGTGTGGCCGTGTGTGTGT -GTGCAGTGCATGGTGCTGTGAGATCAGCATGTGTGTGTGTGTGTGCAGTGCATGGTGCTG -TGAGATCAGCATGTGTGTGTGTGTGTGCAGTGCATGGTGCTGTGAGATCATGTGTGTGTG -CAGTGCATGGTGCTGTGAGATCAGCGTGTGTGTGTGCAGTGCATGGTGCTGTGAGTGTGA -GATCGTGTGTGTGTATGCAGTGCATGGTGCTGTGTGAGATCAGCGTGTGTGTGTGTGCAG -TGCATGGTGCTGTGAGATCAGCATGTGTGTGTGCAGTGCATGGTGCTGTGAGATCAGTGT -GTGTGTGTGTGCAGTGCATGGTGCTGTGTGAGATCAGCATGTGTGTGTGTGTGCAGCGCA -TGGTGCTGTGTGAGATCAGCATGTGTGTGTGTGTGTGCAGTGCATGGTGCTGTGAGATCA -GCATGTGTGTGTGCAGTGCATGGTGCTGTGTGAGATCAGCATGTGTGTGTGTGTGCAGTG -CCTGGTGCTGTGAGATCAGCATGTGTGTGTGTGTGTGCAGTGCATGGTGCTGTGAGATCA -GCATGTGTGTGTGTGTGTGTGCAGTGCATGGTGCTGTGAGATCAGCATGTGTGTGTGCAG -TGCATGGTGCTGTGAGATCAGCGCGTGTGTGTGTGCAGTGCATGGTGCTGTGAGATCAGC -GTGTGTGTGTGTGCAGTGCATGGTGCTGTGTGAGATCAGCATGTGTGTGTGTGCAGTGCA -TGGTGCTGTGAGATCAGCGTGTGTGTGTGCAGCGCATGGTGCTGTGTGAGATCAGCATGT -GTGTGTGTGTGTGCAGTGCATGGTGCTGTGAGATCAGCGTGTGTGTGTGTGCAGTGCATG -GTGCTGTGTGAGATCAGCATGTGTGTGTGTGCAGTGCATGGTGCTGTGAGATCAGCGTGT -GTGTGCAGCGCATGGTGCTGTGTGAGATCAGCGTGTGTGTGTGCAGCGCATGGTGCTGAG -AGATCAGCATGTGTGTGTGCAGTGCATGGTGCTGTGAGATCAGCGTGTGTGTGTGTGCAG -TGCATGGTGCTGAGTGTGAGATCAGCATGTGTGTGTGTGCAGTGCATGGTGCTGTGAGAT -CAGTGTGTGTGTGTGCAGTGCATGGTGCTGTGTGAGATCAGCATGTGTGTGTGTGTGTGT -GCAGCGCATGGTGCTGTGAGATCAGCATGTGTGTGTGTGTGTGTGTGCAGTGCATGGTGC -TGTGAGATCAGCATGTGTGTGTGCAGTGCATGGTGCTGTGAGATCAGCGTGTGTGTGTGT -GCAGTGCATGGTGCTGTGTGAGATCAGCATGTGTGTGTGTGCAGTGCATGGTGCTGTGAG -ATCAGCGTGTGTGTGTGTGCAGTGCATGGTGCTGTGTGAGATCAGCATGTGTGTGTGTGT -GCAGTGCATGGTGCTGAGTGTGAGATCAGCATGTGTGTGTGCAGTGCATGGTGCTGTGAG -TGTATCAGCATGTGTGTGTGTGCAGTGCATGGTGCTGTGAGTGTGATTGTGTGTGTGTGT -GTGCGGTGCATGGTGCTGTGTGAGATGTGTGTGTGTGCAGTGCATGGTGCTGTGTGAGAT -TGTGTGTGTGCAGTGCATGGTGCTGAGTGTGAGATCAGCATGTGTGTGTGCAGTGCATGG -TGCTGTGAGTGTATCAGCATGTCTGTGTGTGTGCAGTGCATGGTGCTGAGTGTGAGATCA -GCATGTGTGTGTATGTGTGTGCGGTGCATGGTGCTGTGAGTGTGAGATCAGGGACCAGGG -GGCTAGTACTCTTTCCTGCACATGAGCCTGCGTGGGCTGGTCAGGGCTGAATGATTTTGT -CTGAAGATCCCAAAATAGCTCATGTCGCCTGAGCTCCCTCCCTGGCTGGGCCTGGGGCCT -CAATGGCCCTTTGTCTTTCTGAAGGCATCTGGGCCTCTGTGGGGGGCTCAGACACTGACT -GGGGCTGGGTGGGGCCAGGCTGCCTGCCTGGTTCCCCTTCCCCTGGCCCAGCCCAAGGGG -CCCTAAGCCTCATTCCAGTGTCGGCCTGGGGCAGCCAGGCCCCCCACGTGACTTTCAGCT -TGTTGGGCCCCCTTTGCTGGCAGATCCCAGGGTCTCTCTGTGTGGGGGCAAACTTCCCAG -GCAGTGTTTGAGGCCCCCTCTGCCAGCCCGTACCTGGGGCTCCCCCACCCCTCCCACATT -GTGGTACCTGTCCTCCTCCTGCAGAGCCCGCCCAGAGATCCCATGGCTGAAGGTGGTGGC -AGCAGGCGGGCTGGCGCGTGACCTGGTAGCACGGCCTGGGTTTGACCCTGGCACTGCCCC -TGGGACTCAGAGCTGGGAGGTGAGAAATGGGGAATGCATGTGAACCACCTGCCTCTGCAC -ACAGCAAGTCCTGTTCTGGGTTTTCTCATCCCTGGGTCACACCCTGCGCTGGGGAGATAA -AAAGTCAGACCCTGCCCGGGGCACCCACAGTCAGCACCGCCGGAACACTGTCAGCCTGGT -GTGGACAGTGCCAAGGTCCAGCAGGGTGGGGTGGTTGGGGTAGGAGCTCCCCTGAGGAGA -GAGTGAGGCCAGCAGGGGTGGGTCTCCAAGTGCTTCCTTTGACAGCTGCTCTGGATGGGA -CGTGGCTTGGGGTGGGTGAGAACCCTTGGCTGAGTTTGGATTTTCCTGCAGGGTTTCATT -GGAACACCAGGTTCCAGGGCCGTAGAGATGTGGAGGCCTCCTGTCTGGGTGATGGGGCAT -GGTGCTGGTCCCTGGCTGTGGGGTGGAAAGGAGTCCCAAGAGAGGGAGCTGGCAAGACAG -GACCTTCCCAGCTAAGGTGGGGTTGGTGGGATTTGGCTGGGGCCCTTGGAGGAGCCTGAC -CAGGAGGTGAGACAGGGCACCTGGAAGGAAGGAGGCGTTGGGGAGAGTCCAGATGGAGGC -CATGGGGTTGAGGGGCCCAGACACCCGGCTGGGGGACTCCAGGAAGGCAGCAGGTGTGGG -CAGTGGGTCCTCTGGGGTGGACTGAGGTGAGGCCTGGGTGTGACCACGCGGTGGCACTGG -TGGCTGCCGGCAGCTGTCGTCTGCAGAGTGGGTGAGACCGAGTGTGGCAGATGGCTTGGT -CCGCGGTGCTGGAGGGGACTGGCGGAGCAGAAGCGCCCTGGCGCCGGGTCCTTGCTTTCC -TGGAGCTGGGGCTTGGGGAATGGGGTCGGTCATTGCAGGGACAGAGGAGAGGGCAGGGTA -ATGGGTGCGCAGGGGTCCCTTCCAAAGGCTGCGGGTGGCCAGGGGTGTGCGGGGGCGCTG -AGGTGCGGTCGCCGAGAGATTCTGGCCTCCAGGGTGGTCGGGCCTGGCATGGACTCTAGG -GGATGGTGCACACACCGGACCGGACGGGCCCCTCCCTTACCCCCGGATCCCCCGGCTGGG -CAGCGGCCAGGGAGAGGGGCGACCTACGGGGGCGGGTGTGGGGACGCCGGACTACGCGTC -AGGAGTCCCAGATGGGCCCAGACCCCCATTCCCCGCCCCGGGCCGCAGTGACGTCAGGGC -CCGGACGTTCCCGGAACGGCCTCTTGGGGGCGTTCCAGCCCCACGGACCCGCAGGGAGTC -CCCGCCGCAATTTGCATGGGGCTCATTTGCATGACCCCGCCCCGCGCGGGAGTCGGGGGC -GCCGGCGACTGGAGGAGCCACTGTCAATCCCCAGGGGAAAGTGGGCGAGGCGATTTCTGG -GCCGCTCACCTCACTCCACCCTCCAGCTCGCGCCGCACCTGGGGCCCTCCCCCACCTACG -CCCCGCCAGGGCGGGGCCGCGGGCGCAGACACTCGCGGGCACACGCACGACGACGCGCAC -ACGCGGTCGCACGCGGCCCCCCGAGCCCCCTGCGGCGACTCCGATTCACCCCCGCGGGTG -CGGGGCGCGGACCCGCCCGGCCCAGCTCCTGCTCCCCAGGCGCTTCCTCCTCCCGCGACC -TGCCCCGGCCGCACCCGCCTCCGCTCCAGCACGCGACGCTGCCCGGCGCGACCCCTGCTC -CCCCGGCCCAGCCCCACCGCTGCCCTCGACTCAATCCCAGTTGAACGCCCGCAGCCTCAG -TCCCACCCCCGGCCCAGCCCCAGCGCCCCCAGTCCCACCCCCGGCCCCAGCTTCAGCCTC -AGCGCCCCCAGGCCCAGCCCCAGTCCCACCCCCAGTCCCAACACCTTCAGGCCCACCCTC -GGCCCCAGCCTCAGCCACCCCAGCCCCAGTCCCGGCCCAGCCCCAGCCCCAGCGCTCCCG -GCCCCGGGCCCAGCCCCAGCCCCAGCCCCAGCCGAGCACCCCCGGCCCCGCCTGCCCGGC -GTTCCCTTTTGTGCGGCGCTCTCCCGTCCGCATCCGCCCGATCCTCTGGAACTCCCCGCG -GACGCCGGGGTCCCTGGAGGCGGCTTCCTTTGTCTCTGCTCCCGCCCTCCCTCCGCGGCG -TCTTCGCCCCTCACTCACCTCCCCAGCCCCGCGGGGACGAGGGGAGCTGGAGGGAGCCCG -GGACCCGGCGCGGCCTCCGCAGGCGGCGCTTTCTTCTCGCTCCCGACGCGGCCGCCCCTC -CTGCCTGCCCGCTCCTATCGCCGCTTCCGCCTCTGCCGGGGACGGGGACAGCAGACCCTC -GGCGCCCGGCCCCCGCGCACCTGCCGCGCGCACCGCCTCTCCGGCCTGCGCGGCTCCGGG -GGCTCCGGGAAGACCGAGCGCTGGCGGCCAGCCCGGGGAGGCTGTGGGCAGCAGGGGTGG -CTGCGGGCTCCCAGTCCCTCCTCCGCCTACCTCGGAGCCCACATTTGGGATTTCTACTCC -GGGAGAATTCTGCCCTCCTCCCACGATGAGCCTGGAGGACTGGAGCCGGGACCTGGCACC -CCCAGGGCTGTGACTGGGTGAACTCTGAGGGCACAGCTGCTGTCCGCCGCCCCAGGGGTC -CCAGGATGGGGCGAGCAGCCCTGAAGAGGCCCAAGGGCACCCCGTGAGGAGCCCCCACGC -TCTGAGAGTGGGGCGCAGAGCCGGAGCCCCGGGCCATGCCTCCGCTGCCGCTGGCGCGGG -ACACCCGGCAGCCGCCTGGCGCCTCCCTGCTGGTGCGAGGCTTCATGGTGCCCTGCAACG -CCTGCCTGATCCTGCTGGCCACCGCCACGCTCGGCTTCGCGGTGCTGCTGTTCCTCAACA -ACTGTAGGTGGCCGCGGGCGGGGCGTCGCACTGGCCAAGCCCCAACCCCGAGGCCCCTGC -ACATAGAGGCTGGAGGCCGCGGCGGGTCCGCGGGGCTCCCGGCAGCTTCCCGGGGATGGG -ATGGGTCACTCTGCGGACCCCTCGGTCCCTGGAGGCCGTCCTTGGGCTCTCAGTGGGCCT -GGCCCTCACCCAAAGCTGCAGAAACACTTTCTGCGGGAGCTGGGGAGGGAGGGGCAGCCG -GCTACACTGAGAGCCGGCAGTTGGGGGTAGGGCAGGACCTGCGGTGGACTCTTCCAGGGA -AGGGGGTCCTGCCTGCACCCCTGTGGCTGGGGCCCCATCTGACAGGGGTCAGGCCATGAC -TATTTGGCTGGAGGGGCAGAGAAAAGCAGGGGCCTCTGTCTCAGACCTCAGCCAGCCCAT -GGGGTCAGGGCTGGACCCTTCAGCAGCCTGGATCCCTGGGGCTAGCGGTGGGGGGGGGGG -GGTGGGCAGGGGTGCCCCTTTCCAGGCTGGGCAAAGGGATGGGACAGGGAGGAGCCTGCT -CAGAGGAGCCTAACTTGGGGATTTGTTTTCTTCCAGATAAACCCGGGACCCACTTCACTC -CAGTGCCTCCGACGCCTCCTGATGGTGAGTAGGGCTGAGTTCGGGGGACCTGGATGGGCT -GTGGCACTCTTGGGAGTCAGGGGCCATTTGGAGGTGTGCACCCAGACGTGTGGAGTGTGT -CTGGAGTGAGGAGGAGGCTGGACAAGGGCACCTGCGTCTGTCCTGGGAGTCCGCAGCGGT -GGGCCGCAGTAGGAACTCGGGGTCTAGAGGCCGCCGCCTGACGGCACTGGACCTCGGCTC -TCACTTCTCTGGGCCTCAGCCCCCTCAGCCTCAAAACTGGGAACAAGTCCTGGGACCCAC -AGGTTGTGAGGTGATGTCAGACCTGTAGGGCAGGGCCAGAGTCCGGTCAGGGGGCTCCGC -TCTATTGTCCTCCCTTCTCCCTGTTCAGCAAGGGGTGGGGCTGGACAGAGGCTGGAAGTG -GACAGGAGCTTGCAGGGAAGGCTGAGCTGGGGGAGGGCCCTGACCTGATCAGTGACAGCT -GTCTGGGGAGGGGCCTGGAGGGCGGCAGTCTGTCCCTGGGACTCTGCAGGCTGTCATGGG -GGGACACAAGTGATGGAGGGGGCGGGCTGACCTTGTTGACCTGCTTTGTGAGGTGGGGCC -TGTCCTCCCCGGGGTGCTCCTGGTGTTTGGGCCACTGTCATCGGGGTGGTGTGAGGGTGT -GAGGGGAAGAGAGGAAGTGGTCAGCTTTGCAGAGGAACACAGACGGGGGGACCGGTGGCT -CCCTCGCCAGGCCTGGGGTCCTTTCCAGCAGGTGGGGAAGGAGCACCTGCCCCATCACTG -GGTCTCACTTGCGTTCAGTTGTGTGTGCAGGGCTGTCTGTGAGGGCTGTGCTGAGGCCTT -CCTGACCAGCACATGGGGTGGGAAGGACGACCTGGGGAATCCTGAAGTGATCTGAAGACA -GAGCCCTGGGCTGGATAGATCGTCTCGGCCACTTTCCAGGTCTTGGGAGTGGGGGATGAT -GGCTGGAGGAGGTGGCCAGGCCTTGGCAGGGGGCCCTGTGATGCCCGCCTGTGCTGAGAG -GTGGGGGCAGCTTGGGATGCTCAGTGGTCTGAAAGATAGGGTGGGGTCTTCCCTCGGAGT -GTGGAGTTTAGGCACCTGGGAACCGGAGCTGGATTCAGGGGTGTGAGATGGAGGCCCTCT -GCTTCCTCGACCGCCTGCCAGGCTGGGGTGACCTGTAGTCAGCTGTGCTTTGCTCCTGAA -GCCGCACACCAGCAAGTGGGCAGTGGTTCTCCCACACTTGGCTACTCAACTCCTGGTCCC -AGGGACTCTGGCCTGGGGCAGCGCTGGGCCTGGGGTGAGGAGCTGGGCAGCGGGAATGGG -GAATGGTGGCTGTGGGAACCCGTCCTACCCCTGGGCTCTAGCCCTGCAACCTGTCTGTTG -GCCCCCAGCCCCTGATGGCCCTCCAACACCCGCCCCCCAACCCCACCAGGCTGTTCCTAT -GAGATCCCAAAGGCTCCTCAGAGCACCAGGCTTCTCTTGGACTGTGGGGAGAGGAGACCG -GTCTGCGTGGCCAAGGTGATTGAGGCCTCTGAGGGGCCTCATGCCGGTGGGGTTGCTGTC -CCCCTTCCTGAGACTCAGGAGCCCTGTGGGTCAGGGCAGCACAGCACCATGGGTGGTTTG -TGACCTGAGGCATTTGAGGGGACACGGGTTGCAGGGGCCTGCAACAGGCTGGGAGAGCAG -GTAGGTGAGCAGCTGGCTTGTCCTGGAAGACCCTCTCCCTCCTGGCAGCCCCAGGACTGG -GGGCAGGAGGGTATGGACTCAGAGAAGGACCCGAGTCTTGCAGGAAGGGGCCTGAACCCT -CCCAGTGGGCTGGGTCCTGGGGAGGAGACAGGTCTATGCAGGTCTATGCTGGTGGCTGGG -GCCGGGCAGGGCCAGGGCAAGAACTGCGTTTCCACCACCTGTGAGCCAGAGGCCTGGAGC -CAACTGGATTTAAAGAGGTGCTCAGGTGGGAGGTCCCCTCTCTTAGCATCCTCAGCCTCG -TTTCCTGACACCCAGAAGGCTGGGGAGTGTCTCCTTTTCTTTACACACTGCCCCCTTCAC -CTGGCCACAGCCCACCCTGCCACAGAGTCACGGAGGGCTCCACACCAAGGCCATCGTGAC -CCACATGCCACCTAACTGTGGTCATAGTTACGGGCCAGAGCTCACAGCAGGGCTGGGGCA -TCCTCTCCATCCCCCAGCCTACCCAGGACCAGGAAGGGAGTTAAATATACCCGCTCCTAT -AAAAAGCACTGCCGCCTCCAGCGTTGCACACAGTGGGAGGACCCGTCACGCTGCGGGAGA -GTGGGTGGGGAGGCCGAGTGGCCGGGGAGGGGCTCCTGCAGGAGGTGGAGCTAAGACAGG -CGTGGCAGGACCCCCAAAAATGACCCATCGGGAACACAGGGCTCTCAGGGTCCTAGGTGT -GTCACCTGCATCTATGAGGGGCCATGTGGGCAGGTGACCGGAGCACAGATGTGTCTGAGC -CCAGTGCTGGCATTTCTAGCAGTGTGGCCTTGTCAGGTGGCCTACCTTCCTCCTGCCAGC -TGGCAGGGGAGACATCTCGGGGCGTGGCTGCTGCAATGCGCTGTGCCTGGCGGGTACGTG -CGTGTGTGCCATCACCACGTGCACCTGTCTTCAGGTGATCTCGTGTGGAGCCTCTATGAT -CCCCTAGGCCTGTGGAGACTCAGCACAGTGGTGGGAGCGGCCCCTCACCTAAGCCCGCAG -TGTGAGCGGAGAATGGGGGGGTGGGGCTTCCCGGAGGCCGTGATTCCTGAGCTCACTCTT -GAGGGGCAGATGTGTTTCCAGCCTGGATGGGGATAGGAGGGAGGGACCAGCACTGTGACC -TTTAAACCCTGGGCTGGCCGGCAGTGTCACACCATCAAATGCTGTGAGGGAGATCCACCC -CCACTCCACAGCTGGGGCCACATTCCAAGAGGAGCGGACTCTCTGAGGCCCTGGAGGCAG -AGGGGAAGGGGCCAGGACCTGGCCCTGCACACCAGATGGGGATGGGGAGCCAGTGCTCAG -CCTGGCTTCAAGGTCCCGCCAGGTACCCAAGGTCTCTCCACTGCCCTGCCACATTGGTCC -AGCAGCTGGTCACTCAGAGCCTGTCCCTAAGGTACCTCTAGGCTCCCATCCCAGAGCTTG -CTCTCCATGCCCCTGCAAGCAGTCCAGCCCCGCTCACCCTGGTGAGCTGCCATCATCACC -TTCTTCCCCAAGGCTCTGTCTTGGGACGTAGCAGGACCTCGGGCTGGACTATGGAGGGAG -CTGCGGGTCCTGGTGGATGAGGAGCATGCCCGCCATCCAGGAACAGTGCCCTTGGCCATG -GTGTCAGGGCCTTGGGAGAGGTCTGGCTGAGCCAAGGTGACCAAAAGGGGAGAAAGGCTC -AGGAGCCCTGGTGCAGGGAGGTGACTGGGTCCTTGGCCATGGGGTTGGGACCTGGGGGGA -ACCATTGGTCCACAGGTCCAGCCGAAGCCCAGGAGAACAGCTGGCTGGGCATCAGCAGGT -GCCCGTTGGATTTGGACTGGGAGTCCCAGGGCCTTGGACAAGGCAGGGCCAAAGGGAGAG -GGAGATGCTGAGGGGAGAGAGAAGGGGAACCAGAAGGGAAGTGAAAGGGCCAGGGGTGCA -TGTGGTTTGAGTTTGATTTGAGCCAGGACGGGGGAAGGCCAGTGGTGATGACAGCCCTCA -TGACTATACTTACAGTGGCAGCAGACGGGCCACATAGCGCTGTGTGCTGGGCACCCTCTA -AGCTTTGCAGATACTGGCCCATTTAACCCCACAATCCTGGGAGGTAGGTCCTATTGCTCC -TATTCACCGAAGGGGATACTGAGGCCCAGGCAGGTGATAACCTGCCCACATTCTCACAGT -GGGTAATGCAGAGCTGAGCAGCCTGGCTGTAAGACCTGAGGTGGGAGAGTAGCAGAAGAG -GGGTGGGGGCACAGCCAAGGTTTGGGGAGGAAGACAGGGATCTGGTGGGGGGAGCATGGG -TAGGTTGCAGGGATGGCAGGCGGATGGCCCTCACTCAGCCTTCTGGGGTGGGGGCAGGGA -CACCCAGACAGACAGCGCCAGAGCCTGGGGTGGGCTGTTGCTATAGCAACAGCTGGCTCC -AGCTCCCAGTGCACCCACCCTCCTTGGAGATGGGGGGGGTTCCTCCTGCCCCATTTCACG -AGCCTGCTGGGAAGTGATGGGTGGTAGCCACCCCTCTGACATGACTTATTAATGATAATT -GGACCCAATTAAACATTTATTAAATCCAGACAGCTGCAGCCGCTAACGGACCCTTCCCTG -ATCCTGGGTGGGCCATGCTGGGGGTGGGGGTGCTCAGGATGGGCTGCCGCAGGGGCTCTG -GGTTTTAACGTGCCTGAGGCAGCTTTGTTGGCCACGTTGAGGTCTGGTGATGGGACGTGT -GTCAGGCGCTGTGGTCTGCAGCTGTAAGAACTAAAATGAGCAACAGTTCCTGCACCTCTC -CAAGAAGGAAGTTCGCTTTGACAGAGAGTGAGGGCGATGGAGGAGGCAAGAGTGAGGTGG -GGGGCCGGGGGATGCCCAGGGAGGAGGGGGCGTGTGGGTGCCCCAGGGATCCCAGGGAGC -GATGGGAGGCTGCAGAAGGGCACAGGCCTGCCGCGGGTGGGGGGCTGGCCAGGGAGAATA -GGAGATAGTAGAGGCGGAGGCCAGGAATTTGCACTTCTCCAGGGAAGCTGGGGAAGAGTT -GGGGAGAGGGAGGCAAGAAGATTCCCCACCCATCTTAGGCGCAGGGAGCGGTCAGGGAGG -CGCCAGAGGTGGGCCAGAGCTGTGACCTGGCCTCACACCCCGTCCCGGTGGGGCTCTCAG -GCCCCTGAGGGCCAGACGCGGGACCTGGGTGCGACCCGGGCGGGAGGCGGCAGGGCTCAG -CTGTGCTGGACGCTGCAGCAGCGCGGGAAGGGGCTCCCCCGGCTCCATGGGGTGAATCGG -TGAGGGGCTCCGGTGCCGATGTGGAAGGAGCTCCTGAGCAGAACTGGGGCCTGGACTGCT -TGTGCCCGAGTTGGTTTCGAGGCGTCTCTGCTTTTCGCTGGAGGCCCACGAGGTGGGTGG -GAAGTGGGTGCTCGCCCGTCGCAGAAACAGAGTCGGGTGCCGCCTGCGGCAGACGCCCCT -CTCCGCGCCTGCAGGTGCGGGGTGGGGGAGAAAGGTCATCCCTGGAGAGGCCCGGGGCTG -GCGGGAATCCTCGGCGGGCGGGGTCTGCGAGGGGCAGGGCCGGTCCTGTGAGCGCACGCA -CGCGTGTCCGTGTCCGTGGTGGACCCCCGATGCGGCGCGGGGGCGGGTGAATGCGCGGGC -TGCGAGCACGGCAAGGTCTCTCAGGCTTGTGGACGTGGGTACGGGCGTCTCGGCACCCTG -AGCTTTCTCCCCTACCCGCCCCAGCGTGCCGGGGAATGCTGTGCGGCTTCGGCGCCGTGT -GCGAGCCCAACGCGGAGGGGCCGGGCCGGGCGTCCTGCGTCTGCAAGAAGAGCCCGTGCC -CCAGCGTGGTGGCGCCTGTGTGTGGGTCGGACGCCTCCACCTACAGCAACGAATGCGAGC -TGCAGCGGGCGCAGTGCAGCCAGCAGCGCCGCATCCGCCTGCTCAGCCGCGGGCCGTGCG -GTGAGCGGGGCGGGGCCGGTGCCTGGGGCGGGGAGGGGCGGGGCCTATGAGATGGAGCGA -GGCTGGGAGGGGCTTCGGGGCCAGTGGGGCGGGGGCAGGGGCGGGGCCCGGCGGGGAGGA -GCGGGGCTGGGAGGGGCCTGGGGGGCGGAGCGGGGCGGGAGCGGGGGCGGGGCCTGCGGG -GCCCGGCGGGGAGGAGCGGGGCTGGGAGGGGCCTGGGGGGCGGAGCGGGGCGGGAGCGGG -GCGGGAGCGGGGGCGGGGGCGGCCCGTCTGACCGGCAAAGCCCCGCCCGCAGGCTCGCGG -GACCCCTGCTCCAACGTGACCTGCAGCTTCGGCAGCACCTGTGCGCGCTCGGCCGACGGG -CTGACGGCCTCGTGCCTGTGCCCCGCGACCTGCCGTGGCGCCCCCGAGGGGACCGTCTGC -GGCAGCGACGGCGCCGACTACCCCGGCGAGTGCCAGCTCCTGCGCCGCGCCTGCGCCCGC -CAGGAGAATGTCTTCAAGAAGTTCGACGGCCCTTGTGGTGAGCGCGGCGGCGGGCGCACG -GCTCGAGCTCTGTGGGCGCGCGGCGACAGCGTCCTGACTCCTGCCCTCGACCCCCAGACC -CCTGTCAGGGCGCCCTCCCTGACCCGAGCCGCAGCTGCCGTGTGAACCCGCGCACGCGGC -GCCCTGAGATGCTCCTACGGCCCGAGAGCTGCCCTGCCCGGCAGGCGCCAGTGTGTGGGG -ACGACGGAGTCACCTACGAAAACGACTGTGTCATGGGCCGATCGGGGGCCGCCCGGGGTC -TCCTCCTGCAGAAAGTGCGCTCCGGCCAGTGCCAGGGTCGAGGTGAGCGGCTCCCCCGGG -GGAGGGCTCCGGCCAGTGCCAGGGTCGAGGTGGGCGGCTCCCCCGGGGGAGGGCTCCGGC -CAGTGCCAGGGTCGAGGTGGGCGGCTCCCCCGGGGGAGGGCTGCGGCCAGTGCCAGGGTC -GAGGTGGGCGGCTCCCCTCTGGGAGGGCCGCCTGCTCCCCTGCTCCCTGCACATCCCAGG -GCAGGGATGGAGGGTGCTCCAGCCTCTCCGTGACTCCCTCACCCCTGCGTCCTAGACCAG -TGCCCGGAGCCCTGCCGGTTCAATGCCGTGTGCCTGTCCCGCCGTGGCCGTCCCCGCTGC -TCCTGCGACCGCGTCACCTGTGACGGGGCCTACAGGCCCGTGTGTGCCCAGGACGGGCGC -ACGTATGACAGTGATTGCTGGCGGCAGCAGGCTGAGTGCCGGCAGCAGCGTGCCATCCCC -AGCAAGCACCAGGGCCCGTGTGGTGAGCGCCCCGGGGTGGAGGCCAGGCGGGGTGGGCTG -CTCCTGCGTCAGTCCCTGCCTGGACATCACATGCCATCTTCATCCATCATGTTCCTCTTG -GGGTCCTGGGAGTGGGCCGGTCCCTCTGGGAAGGCTCTGGGGAGGGTGGAGCCTGTGTGC -GGAGGGTACCTGGATACCTGGGGGCTGGTGAGGCAGAGGCGGGGCCTTGTCCAGGCTCCC -TGGTCCCTGACCTCAGCCACGCCCTCCCTGGGAGTCCTCTGGCCTGTCCGCATGTCTCCA -CGCTGTAAGCACAGGCTGTTGGGGTGGGCAGGCTGGACACAACACCAGGGTCCTCACTCT -TGGGACATGGGCAGCCGTCGGCCGTTTTGGAGGCAGTGTCAGGACTTGAAGGGCCAGGGG -GAGGCAGTGGCCGTCGTGTCCCGTCGTGTTCGTCTTGGTCAGTTCGCCCATCTTCTGGTC -TTTCTCTCTGCGTCTGTCTCTTCTCTTTGGTCTCTTCTTCCCTGTCGGCTCCGCCTCTTG -TGTCTTCCAGCCTGACCTGCTGGCAGGATGAGGTGCCGTGCCTGCCCTCCAGGAGCCCGC -AGCCCGAGGTCTGCCCCTGGTGCGGCAGGGGGGGTGGCTTGCTGCTGCCTGGCCTTGTGG -TCCTCAGAGCAAGTGGACAGACACCTCCTCCCCCGTGCAGCCCTGGGTGTGACTCTGGGG -GTGCAGGCTCCTCCCACCCACAGAGAGCCCCCCCACATGCATGGGTGTCCTGGGGATGCT -GGTGGTCAGGGGTCAGTGGCCTGGGCAGGCTGGGGAAGCCTGGCCCTCCCATAGCCTGCT -GTGGACAATCAGGAAGCCCCAAGCTTGGGGGCAGCCTCGCCCGCAGCCACCGGGGACTCC -TGGGTGTGTGTTCCGCTCGCCTCTGCCGCGTGTCTGTCCCTTTCTCTGCCGTGTCTGCTG -TGCATCTGGCCCTTCTCCTGTGTTCTCTCTTCCTCCACCATCCCCTCCCTGGAAGAGGGA -CTGCTGCGTGGGGCTGGGGGCTTTGCCTGCAGCGGAGGGGGGGCTTGTGGGACCACTGAG -CCCCTGTGTCCTTCCCAGACCAGGCCCCGTCCCCATGCCTCGGGGTGCAGTGTGCATTTG -GGGCGACGTGTGCTGTGAAGAACGGGCAGGCAGCGTGTGAATGCCTGCAGGCGTGCTCGA -GCCTCTACGATCCTGTGTGCGGCAGCGACGGCGTCACATACGGCAGCGCGTGCGAGCTGG -AGGCCACGGCCTGTACCCTCGGGCGGGAGATCCAGGTGGCGCGCAAAGGACCCTGTGGTC -AGTGGCGGGTGAGGGGTCTGGTGGGGGTCGGGGAGAGAGAGGTTCCTGGTCGCCTGGTGA -TGGAAGCTCCTCCCCAGACCGCTGCGGGCAGTGCCGCTTTGGAGCCCTGTGCGAGGCCGA -GACCGGGCGCTGCGTGTGCCCCTCTGAATGCGTGGCTTTGGCCCAGCCCGTGTGTGGCTC -CGACGGGCACACGTACCCCAGCGAGTGCATGCTGCACGTGCACGCCTGCACACACCAGAT -CAGCCTGCACGTGGCCTCAGCTGGACCCTGTGGTGAGTGAGGCCCTGGGGCCGGGCGGGC -CAGGGTCCTGTGCCTCCCTCAGCCTGGGCCTGCCGACCCCTGCCTGGCTCTGTCTCCTGC -AGAGACCTGTGGAGATGCCGTGTGTGCTTTTGGGGCTGTGTGCTCCGCAGGGCAGTGTGT -GTGTCCCCGGTGTGAGCACCCCCCGCCCGGCCCCGTGTGTGGCAGCGACGGTGTCACCTA -CGGCAGTGCCTGCGAGCTACGGGAAGCCGCCTGCCTCCAGCAGACACAGATCGAGGAGGC -CCGGGCAGGGCCGTGCGAGCAGGGTAGGCCGGGGGACGCTGGCGAAAACTGCTGGGCTCT -GGCTTTGGACAAGAAGCCCCTGGGTGACTCTGCTCCCCTTCCCCGCAGCCGAGTGCGGTT -CCGGAGGCTCTGGCTCTGGGGAGGACGGTGACTGTGAGCAGGAGCTGTGCCGGCAGCGCG -GTGGCATCTGGGACGAGGACTCGGAGGACGGGCCGTGTGTCTGTGACTTCAGCTGCCAGA -GTGTCCCAGGCAGCCCGGTGAGCTCTGTACCCCTGGCTCTCGGCGGGCGGCGGGGACGGG -GCTGCGGCCGCTCACACTGACACCACCCTCCAGGTGTGCGGCTCAGATGGGGTCACCTAC -AGCACCGAGTGTGAGCTGAAGAAGGCCAGGTGTGAGTCACAGCGAGGGCTCTACGTAGCG -GCCCAGGGAGCCTGCCGAGGTGAGCCGGCTGCACGTGGGGTCTCAGGCACAGGCGGGGCG -GCGTCTGGGTTTCCGTGTCTGGATGTGGGCGTGCCCGTGTGCTGCGTTGGGCCCCTGTGG -ACGTGTGTATTGTGTTGTAAGTGAGCATCGTCCAGTGTTGGTGCCTGTGCACATTTGTGC -AGCTGCGTGTGTGGGCGTGTGTGTCCATCAGTCAGTGGGCGTGCACCAGGCCAGGCCTCA -GTGCTGAGAGGCAGCGTGAACCATGCGGGGCCCCACCGTGTGGGCACTTTCTCTGCATAC -GTCCATCCGGTCGATGTATCACATCAATTAGGTAAAAGTGGTGCCCGGTGTGTGTGATGC -GCGTGCACAGATGTGTGTCTGCAGAGGGGCGTTAACTGTACGGTTTGGAGGAATGTGGGT -GAGAACGCATGCTGACGTCTTCAGATGTCTGTTTCTCGATTTGCAAGGAAGCTCGCGTGT -GTGTGTGCACAGAGCTGCGTGTCCGTGATCTTTGGATGCTCTGTGTGTTGTGTGTTCCTG -GATCTGCATTTACAGACATGTTCTTGCGTAAGATGTGGGAGCCTCACCTGTGTCCTCAGC -CCCAGGCTCCCGGGCTCCTCTGGGAGCTGGGATCGGGACGGCTGAGTGGTGACAGTGGGG -GTAGGTGGAGGCAGACTGGCTGGGTCCAGGGTGGGTGTCCAGCACTGCATGAAATCTGAG -TCCCGTACCCTTTCCTGCAGGCCCCACCTTCGCCCCGCTGCCGCCTGTGGCCCCCTTACA -CTGTGCCCAGACGCCCTACGGCTGCTGCCAGGACAATATCACCGCAGCCCGGGGCGTGGG -CCTGGCTGGCTGCCCCAGTGAGTACCTGAGCTCAGCCCCGACCCCGGGCCTGGTGCGGCT -GTGCGGCCACGTGACCTTGTCCTGCCCTGGCCTTTCAGGTGCCTGCCAGTGCAACCCCCA -TGGCTCTTACGGCGGCACCTGTGACCCAGCCACAGGCCAGTGCTCCTGCCGCCCAGGTGT -GGGGGGCCTCAGGTGTGACCGCTGTGAGCCTGGCTTCTGGAACTTTCGAGGCATCGTCAC -CGATGGCCGGAGTGGCTGTACACGTGAGTGACAGGGCCCAGGACTGGCCACCGGCTATGC -CCTCCTACCTGTTCACCCCCATCACTGTGCTTCTCCTCACCTGCCCAGGCCCTGGCCTGA -CCCACACCTGGCTGGGGGCTGGGCAGAGCCAGGGTTGGGGACCAGGCTCTGGAGGAGGTG -GGGAAGCCCGTCCAGGTGCGGACATCACGTTCCTCCCCGATTTTCCCCAAAGCCTGCAGC -TGTGATCCCCAAGGCGCCGTGCGGGATGACTGTGAGCAGATGACGGGGCTGTGCTCGTGT -AAGCCCGGGGTGGCTGGACCCAAGTGTGGGCAGTGTCCAGACGGCCGTGCCCTGGGCCCC -GCGGGCTGTGAAGCTGGTGAGTGAGGGCCAGCGCTACCCTGGGGCTTCATGGGGTGGGGT -GGGGTCACCCGAGCCACAGAGGTTTCCCATGCCCGTGCCCCAGACGCTTCTGCGCCTGCG -ACCTGTGCGGAGATGCGCTGTGAGTTCGGTGCGCGGTGCGTGGAGGAGTCTGGCTCAGCC -CACTGTGTCTGCCCGATGCTCACCTGTCCAGAGGCCAACGCTACCAAGGTGAGGGGTGTG -GGATGTGAAGGGGAGTGGGGAGGAGGCCTCGCCTTGAACATCCTTGTTCTCTGCCCCAGG -TCTGTGGGTCAGATGGAGTCACATACGGCAACGAGTGTCAGCTGAAGACCATCGCCTGCC -GCCAGGGCCTGCAAATCTCTATCCAGAGCCTGGGCCCGTGCCAGGGTGAGGCCTGACGGC -CACTGCCCCAGAACTGACCAGGAAGGCCTGACGCTGCCCTAAATCCAGCCCCACCCGCCC -TGAGCCACCTGACCCTGTCCCAACCGGTCCCCCCGCCAACCTCCCTCTCCTTGCAGAGGC -TGTTGCTCCCAGCACTCACCCGACATCTGCCTCCGTGACTGTGACCACCCCAGGGCTCCT -CCTGAGCCAGGCACTGCCGGCCCCCCCCGGCGCCCTCCCCCTGGCTCCCAGCAGTACCGC -ACACAGCCAGACCACCCCTCCGCCCTCATCACGACCTCGGACCACTGCCAGCGTCCCCAG -GACCACCGTGTGGCCCGTGCTGACGGTGCCCCCCACGGCACCCTCCCCTGCACCCAGCCT -GGTGGCGTCCGCCTTTGGTGAATCTGGCAGCACTGATGGAAGCAGCGATGAGGAACTGAG -CGGGGACCAGGAGGCCAGTGGGGGTGGCTCTGGGGGTGAGCAGGGATCAAGGACTTGGGG -TGGGTGGGCAGGCGCCGAGAGGCTCCACCAGAGCCTGGGCTCAGAGCGCGTCTCCCCAGG -GCTCGAGCCCTTGGAGGGCAGCAGCGTGGCCACCCCTGGGCCACCTGTCGAGAGGGCTTC -CTGCTACAACTCCGCGTTGGGCTGCTGCTCTGATGGGAAGACGCCCTCGCTGGACGCAGA -GGGCTCCAACTGCCCCGGTGAGTGGACGGCTGGGCGAGGGGAGTGTGAGGATAGCCTGGG -CTCGGCCGAGGTGCTGCCCCCTCGCCTGGGCAGCAGGTCAGTGCCGGGGGTTATGGTCTT -GGGACTCGGCCCCCTCAAACATGTGCGTGCCGGGGACCCCACGCCTAACCCGTCTCTCTC -GTTGCAAGCCGGTGTGGCACACTGCTCTGAGGAGTCCTCCTGGTAACCGACACCAGCCCC -ACCCTGGGGTCCCCACTAACCTCATGACCATCTGACTAACATCCACCTTCCCTTGCACCC -TTGTGGCTTGCTGCTGGGGCCTGTGCCTGGGCCAGCCTGGATGCCAGGCAGATGCCAGGC -AGGGCCTCACTGTACCTCCCCCACAGCCACCAAGGTGTTCCAGGGCGTCCTGGAGCTGGA -GGGCGTCGAGGGCCAGGAGCTGTTCTACACGCCCGAGATGGCTGACCCCAAGTCAGAACT -GTTCGGGGAGACAGCCAGGAGCATTGAGAGCACCGTAAGACGGGGGCGCAGCCCCCACCT -ACCCACTGGCCTTCCTCCCCAGATACCCAGAGCAGCACCAGGGCAGCCCGGCTTGGGCGG -CCCCCCAAGTCCTTGCCTACTCCCTGCCACAGCTGGACGACCTCTTCCGGAATTCAGACG -TCAAGAAGGATTTTCGGAGTGTCCGCTTGCGGGACCTGGGGCCCGGCAAATCCGTCCGCG -CCATTGTGGATGTGCACTTTGACCCCAGTGAGACCTGCACCCTGGACCCTTCCTGGGAGG -CAATGGGTGGGGGATGCCTGGGGCTCTGCCATGCTCAGAGCTCCCTCCTCCCCAGCCACA -GCCTTCAGGGCACCCGACGTGGCCCGGGCCCTGCTCCGGCAGATCCAGGTGTCCAGGCGC -CGGTCCTTGGGGGTGAGGCGGCCGCTGCAGGAGCACGTGCGATTTATGGACTTTGGTGAG -CGCCAGGCCACGAGCCACAGCTTACCTGCCCCCTCCTCTGCCCATGCCCCTGCCCCTCAC -CCCTTCCTGGCCCTGCTCCCAGGAAACCCTAACAGCTCCCTGTGCCGGCAGACTGGTTTC -CTGCGTTTATCACGGGGGCCACGTCAGGAGCCATTGCTGCGGGAGCCACGGCCAGAGCCA -CCACTGCATCGCGCCTGCCGTCCTCTGCTGTGACCCCTCGGGCCCCGCACCCCAGTCACA -CAAGCCAGCCCGTTGCCAAGACCACGGCAGCCCCCACCACACGTCGGCCCCCCACCACTG -CCCCCAGCCGTGTGCCCGGACGTCGGCCCCCGGCCCCCCAGCAGCCTCCAAAGCCCTGTG -ACTCACAGCCCTGCTTCCACGGGGGGACCTGCCAGGACTGGGCATTGGGCGGGGGCTTCA -CCTGCAGCTGCCCGGCAGGCAGGGGAGGCGCCGTCTGTGAGAAGGGTAAGGATGTCCACT -GCAGAGGAGGGCGGGGAGGCAGCAGGGTGGGGGCAAGGATTGGGGGTGGGGCTAAGCCAC -CATCAGGCTTTGAGTTGGGGGCAGGAGCCCGGATTAAGGCGGGGTTTCGGCCAGATGCGG -TGGCTCACGCCTGTAATCCCAGCACTTTGGGAGGCCGAGGCAGGCGGATCACCTGAGGTC -GGGAGTTCGAGACCAGCCTGACCAACATGGAGACACTCTGTCTCTACTAAAAATACAAAA -TTAGCCGGGCGTGGTGGTGGGCGCCTGTAATCCCACCTCGTGAGGCTGAGGCAGGAGAAT -CGCTTGAACCTGGCAGGCGGAGGTTGCGGTGAGCCAGGATCGCGCCACTGCACTCCAGCC -GGGGCAAAAAGAGCAAAACTCCGTCTCAAAAAAAAAAAAAAAAAAAAAAGCAGGGGGCGG -TTTCAGGGATAAAAGTGGGGAATCCTCGGAGCTTTTCCAGCCGGCCCTCCCGGTCGCCCT -TTGCAGTGCTTGGCGCCCCTGTGCCGGCCTTCGAGGGCCGCTCCTTCCTGGCCTTCCCCA -CTCTCCGCGCCTACCACACGCTGCGCCTGGCACTGGAATTCCGGGCGCTGGAGCCTCAGG -GGCTGCTGCTGTACAATGGCAACGCCCGGGGCAAGGACTTCCTGGCATTGGCGCTGCTAG -ATGGCCGCGTGCAGCTCAGGTGGGCGGGGAGGGGACGGGGCCGGGGCAGCTCAGGTGGGC -GGGGAGGGGACGGGCGGGGGAGGGGGGGCCGGGGCAGCTCAGGTGGGTGGGGTGGGGACG -GGGGCGGGGCAGCTCAGGTAGGCGGGGTGGGGACGGGGCCGGGCGATGGTCCTGAGCACC -TGCTCCTGCCCTCAGGTTTGACACAGGTTCGGGGCCGGCGGTGCTGACCAGTGCCGTGCC -GGTAGAGCCGGGCCAGTGGCACCGCCTGGAGCTGTCCCGGCACTGGCGCCGGGGCACCCT -CTCGGTGGATGGTGAGACCCCTGTTCTGGGCGAGAGTCCCAGTGGCACCGACGGCCTCAA -CCTGGACACAGACCTCTTTGTGGGCGGCGTACCCGAGGACCAGGCTGCCGTGTGAGTCCC -TTGGAGGGTGGTGTGGCCCCGACCCCGGCCCTTTGGGGTCCCGGTGTACGAGGTGGCTTT -GCCTGTGGCCCCTGAGCCCTGACCCGGTGTCCCTCCTGGTGGCAGGGCGCTGGAGCGGAC -CTTCGTGGGCGCCGGCCTGAGGGGGTGCATCCGTTTGCTGGACGTCAACAACCAGCGCCT -GGAGCTTGGCATTGGGCCGGGGGCTGCCACCCGAGGCTCTGGCGTGGGCGAGTGCGGGGA -CCACCCCTGCCTGCCCAACCCCTGCCATGGCGGGGCCCCATGCCAGAACCTGGAGGCTGG -AAGGTTCCATTGCCAGTGCCCGCCCGGCCGCGTCGGTGAGGGTGGGGCCGGGGCGGGTGG -GAGTGGGACCCCGGGGCCTGTGGGCGGTACCCAACCGACGCCTCCTGGGACCTCGGTCCC -GGTCCCGTCTTCCTCCATCCAGGACCAACCTGTGCCGATGAGAAGAGCCCCTGCCAGCCC -AACCCCTGCCATGGGGCGGCGCCCTGCCGTGTGCTGCCCGAGGGTGGTGCTCAGTGCGAG -TGCCCCCTGGGGCGTGAGGGCACCTTCTGCCAGACAGGTCGGGGGCGTGGGGCTCTCGGG -GCAGGGGGGGGGGGGGGGTTGAACGTTTGGGCGGGTACAGGTTCCAGGTAGCATTGCAGT -TAGGATGCGGCTCAGTCTAGTCTGGGTTTTGAGTTAGGATCCACACACGGCTGGCATGGG -GTGCAGGAGGCCCCGGGGGTCAGGACTGAGGCCTTGGTGACTCTCCCTACAGCCTCGGGG -CAGGACGGCTCTGGGCCCTTCCTGGCTGACTTCAACGGCTTCTCCCACCTGGAGCTGAGA -GGCCTGCACACCTTTGCACGGGACCTGGGGTCGGTGGGGCAGGAGCAGGGGGAAGGGCCG -GCCCCCACCTCCGTCTCTCCTGTGGGGAGGGGACAGCAAAGACACCCCGACTCCCCATGA -CCCCAGGGAGAAGATGGCGCTGGAGGTCGTGTTCCTGGCACGAGGCCCCAGCGGCCTCCT -GCTCTACAACGGGCAGAAGACGGACGGCAAGGGGGACTTCGTGTCGCTGGCACTGCGGGA -CCGCCGCCTGGAGTTCCGCTACGACCTGGGCAAGGGGGCAGCGGTCATCAGGTGGGCCGG -CAAGGGTGGCTCTGGGAGGCCTGGGGCACTGGCCCGGGGCCGGGGCACCAGCAGGTCGCT -CAGGCCCTGGGTGGTCGCGTGGCCGGTGGTGGACAGAGCCCACTCACGCTGCCCCTCCTC -ACCAGGAGCAGGGAGCCAGTCACCCTGGGAGCCTGGACCAGGGTCTCACTGGAGCGAAAC -GGCCGCAAGGGTGCCCTGCGTGTGGGCGACGGCCCCCGTGTGTTGGGGGAGTCCCCGGTG -AGTGCTCTGGGCCGCGAGGGGACTCCCGCTGCTGCCTGCTCTTCCTCCTCGGGCGGCAGC -CCCGCCCCTGCCGGCGCTCACGGAGCTGTTTTTCTGTCCTGTTCTCTTGGCCGCCTGCCC -TGTCCTCTGCCTCCTCTGCCTCCCTGCTCTCTGCTCTCGCTCTGCAACCCCACCCGCTCT -TCGGAGGCCAGAAATCCCGCAAGGTACTGTCGGCCTCTCATCCGCTCACCGTCTCTGGCG -CCTCAACCCCTAGGGTAGCTCCTCCCCCACTAAGGACCCTGCCATTTCTGTGTGATTAAC -GCTGCCCCCTAGATAGGCAATGGGCGGGTGGGGCGGGTGCGTGCAGGTGCCTGGGCCCTG -GGTCTGCACCGTGGGTGGGCTCTGCACAGCCACTTACCTGGCGTCCCCGCAGGTTCCGCA -CACCGTCCTCAACCTGAAGGAGCCGCTCTACGTAGGGGGCGCTCCCGACTTCAGCAAGCT -GGCCCGTGCTGCTGCCGTGTCCTCTGGCTTCGACGGTGCCATCCAGCTGGTATGTGGGGG -CGGGGCGTCCCAGCAGGGCCTCCGGGGCGGGCGGGGTGGCAGGCGGGACAAGGCCCTCAC -CCTGCCCTGCAGGTCTCCCTCGGAGGCCGCCAGCTGCTGACCCCGGAGCACGTGCTGCGG -CAGGTGGACGTCACGTCCTTTGCAGGTCACCCCTGCACCCGGGCCTCAGGCCACCCCTGC -CTCAATGGGGCCTCCTGCGTCCCGAGGGAGGCTGCCTATGTGTGCCTGTGTCCCGGGGGA -TTCTCAGGACCGCACTGCGAGAAGGGTGAGCCTGGCACAGGGCAGGGGGCGGAGGCCGGA -TGGGCCCGGAGCCCACGAGGCCCCACCCTCACCTGCCTATCTCACAGGGCTGGTGGAGAA -GTCAGCGGGGGACGTGGATACCTTGGCCTTTGACGGGCGGACCTTTGTCGAGTACCTCAA -CGCTGTGACCGAGAGGTAACGTGCCATCCTCTGCTGGCTGTCGGTTCCATCTGTGCCCTC -GGGGCGGGACACCGGACCCCCACACCAGGAGGGCCCAGGAGGGGACGGCCCGGTGCTGCC -ACCTCTGTCCTCCCGCCTCTCTCTCACCTCCCGGTCCTCCCGCCTCTCACTGTCTGTCTC -TTTGTTTCCAAGCGAACTGGCCAATGAGATCCCCGTGTGAGTAGAGCTCGGCGCCCCCCG -CTCCCTCTCACTCCCACTCCTCCATCCTTCCTGGTGGGGAGCAGAGTCCGGAGCCCCCGG -GGAACTTTCCATCCCTTGTGGCGGAGGATGGGGGTCCGGCGCTATTTGGCTGCAAGAGGC -CGTTTCCTGCCTCAGAAGTGCAGTCGCCCCTCCCAGGGCACAGGCCGAGGGTCGCCCCAC -AGCCAACCCCCACCACTGAGGCTGTACACACCTGTGCGCATATGCATGCATGTCTGTGTC -CGTGTGCACTTCCGCGTGTGTGAACATGCAGCTGTGTCTGTGCGTGTCTATGTATATGGA -GTGGATGTGCAAGTGTGTGTGAATATCCAGCTGTGTGTGTGCATGGGTCCATGTATATGT -GTGTGTGTATATGTGGGGGGGACATGTAGATATGCGTGTGTGACTATGCGGCCGTGTGTG -TGCATGGCTCCATGTATGTGTGTGTATATGAGGGAGACATGCAGGTATGTGTCCGTGTGT -GTGTGTGTGCATATGGGTCCATGTATGTGTGTGTATATGAGGGAGACACGCAGGTGTGTG -TCTGAGTGTGTGCGCACATGGGTCCATGTATGTGTGTGTATAGGTGAGGGAGACATGCAT -GTGTGTGTCCGTGTGTGTGCATGGGTCCATGTGTGTATAGTGTGTACACATGGGTCCATG -TATGTGTGTGTATATGAGGGAGACACGCAGGTGTGTGTCCGAGTGTGTGTGCATGGGTCC -ATGTGTGTATAGTGTGTGCACATGGGTCCATGTATGTGTGTGTATATGAGGGAGACACGC -AGGTGTGTGTCCGAGTGTGTGTCCATGGGTCCATGTATGTGTGTGTATATGTGGGGGAGA -CAGGTGTGTGTCCGAGTGTGTGCATGGGTCCGTGTATATGCGTGTATATATGGGGGGATA -TGTAGATGTGTGTGTGTATGAACAGGTGTAAGTGGGGAGCACTCAGGTGTGTCTGTGTGT -GTTCGTGTACACGTGTGTATGTGTGTGAACATGGAGGGGTGTGTGTGTCCGTGTGTAGGT -TTGCGTGCATGCACACATGCATGTGTGTACTGGGGCATCCAAGCCCCTGGTCTCCACTCC -ATACCACCCTACGCCTACCTCCTTGATCTCTGCGCCCAGCCTTGGCTGTGCTCCCCTGCT -GTCTGCACGTGGGTGTCTGCACGTGGGTGTCTGCATGTGGGTGTCTGTGCCCTCAAGTGT -CTCGTGTCTGCACGTGGGTGTCTGCACCCTCACGTGTCTCGTGTCCGCACAAGCATGTGT -AGGTGTCCCTGCTGGGCTCTTTGGTGGGCGGCCAGTGATCCTCGAGGTCACGCATGTCTT -CTGTGGGTGCCTGCTCCTTGCACCCCACAGTGTTGAGATGGGTTTGCATTGGCCCCGCCT -GTCCCCTGCTCACCCGCCTCCCTCTCTTCCTGCTTCTAAGCCCCGAAACTCTGGATTCCG -GGGCCCTTCACAGGTGAGCACGTGGCAGCAGTGCCTGCAGACCCCTGGCTGGCCCATCTG -TCCTCCCGCCCGTCTCTCTGATCTCTCTCTGCCAGGCTGCCCCTGTCTCCATCCCTCTTC -TCCCTCCCACTGTCGGTGTCTGCCCACCAGCCACCCCTGGGTCCCGTCACAGCCCTTGTG -GCCTCCGCAGCTGGGGCCCTTGTCCTCCCGCCTCCCCCACCCTGTCCTGTTGCCACCTTC -CTAGAGGCCCTGACCTGCCCTCTGCCCTCCAGCGAGAAGGCACTGCAGAGCAACCACTTT -GAACTGAGCCTGCGCACTGAGGCCACGCAGGGGCTGGTGCTCTGGAGTGGCAAGGCCACG -GAGCGGGCAGACTATGTGGCACTGGCCATTGTGGACGGGCACCTGCAACTGAGCTACAAC -CTGGGCTCCCAGCCCGTGGTGCTGCGTTCCACCGTGCCCGTCAACACCAACCGCTGGTTG -CGGGTCGTGGCACATAGGTGAGTAGGGAACCCAGCGTGCCGAGAATAGTGGCGAGGGCTG -CCCAGACTTGCCCAGCTGGGCTGTGTCCAGTCACTTGTGACCAGGGGTCAGGGAGGACAC -GCCTTGCTGCCTGAGCCGAGGTCACTGCCAGTGGGAGGAGGAAGGGCCAAGAAGATGCAG -GAGAAGCAATGATCAGTTTCCACGTCTGAAAGGCATCCCGGCCCTGCCCGGAGCCTGCCG -GGGGTCGCTCCAGTCTGAGCCTGGCCGTCGCCTCCAGCAAAGCTTGAGCTGCAGGAATGT -CCCCGGCCTTGGCTCCCAGTGCCCTCCTTGGGGTCAAGGCCACCTCATCCTTGCCCCCAG -GGGTGATACCTCGGGGGTTCTCCAGGCTGAGGCACCTGCAGGGCATAGGAAGGATGCAGG -GCTTATGGTCTAGAGGAGGCAGAGGGAACTCTGGGCCCTGATGGTCTCCCCCTCCCTGCA -CACCCAGGGAGCAGAGGGAAGGTTCCCTGCAGGTGGGCAATGAGGCCCCTGTGACCGGCT -CCTCCCCGCTGGGCGCCACGCAGCTGGACACTGATGGAGCCCTGTGGCTTGGTGAGTGTT -TTGGGGAGACTAGAGAGGGATGCCCAAGGGTCTCATGATATCCGAGGGACAGACTCCACC -CCCCAGCGCCCACCCTTGAGTCAGGGTGCATGTGAGCCGGCGGGCTGGGCTCTCTTCTCC -CGCTGTAGCCCCTGCAGTTCCCAGTGCTGTGGGGCCGGGAGGCGGGTGCCCAGGTGTGGG -CCCCCTGCTGGTCACCTGCTCGTTGGGGTGCCCATCAGCATCACTGAGTCACAGCCGGGT -GACTCCCACTGTCTGTGCTGCAGGGGGCCTGCCGGAGCTGCCCGTGGGCCCAGCACTGCC -CAAGGCCTACGGCACAGGCTTTGTGGGCTGCTTGCGGGACGTGGTGGTGGGCCGGCACCC -GCTGCACCTGCTGGAGGACGCCGTCACCAAGCCAGAGCTGCGGCCCTGCCCCACCCCATG -AGCTGGCACCAGAGCCCCGCGCCCGCTGTAATTATTTTCTATTTTTGTAAACTTGTTGCT -TTTTGATATGATTTTCTTGCCTGAGTGTTGGCCGGAGGGACTGCTGGCCCGGCCTCCCTT -CCGTCCAGGCAGCCGTGCTGCAGACAGACCTAGTGCCGAGGGATGGACAGGCGAGGTGGC -AGCGTGGAGGGCTCGGCGTGGATGGCAGCCTCAGGACACACACCCCTGCCTCAAGGTGCT -GAGCCCCCGCCTTGCACTGCGCCTGCCCCACGGTGTCCCCGCCGGGAAGCAGCCCCGGCT -CCTGAATCACCCTCGCTCCGTCAGGCGGGACTCGTGTCCCAGAGAGGAAGGGGCTGCTGA -GGTCTGATGGGGCCCTTCCTCCGGGTGACCCCACAGGGCCTTTCCAAGCCCCCATTTGAG -CTGCTCCTTCCTGTGTGTGCTCTGGGCCCTGCCTCGGCCTCCTGCGCCAATACTGTGACT -TCCAAACAATGTTACTGCTGGGCACAGCTCTGCGTTGCTCCCGTGCTGCCTGCGCCAGCC -CCAGGCTGCTGAGGAGCAGAGGCCAGACCAGGGCCGATCTGGGTGTCCTGACCCTCAGCT -GGCCCTGCCCAGCCACCCTGGACGTGACCGTATCCCTCTGCCACACCCCAGGCCCTGCGA -GGGGCTATCGAGAGGAGCTCACTGTGGGATGGGGTTGACCTCTGCCGCCTGCCTGGGTAT -CTGGGCCTGGCCATGGCTGTGTTCTTCATGTGTTGATTTTATTTGACCCCTGGAGTGGTG -GGTCTCATCTTTCCCATCTCGCCTGAGAGCGGCTGAGGGCTGCCTCACTGCAAATCCTCC -CCACAGCGTCAGTGAAAGTCGTCCTTGTCTCAGAATGACCAGGGGCCAGCCAGTGTCTGA -CCAAGGTCAAGGGGCAGGTGCAGAGGTGGCAGGGATGGCTCCGAAGCCAGAAATGCCTTA -AACTGCAACGTCCCGTCCCTTCCCCACCCCCATCCCATCCCCACCCCCAGCCCCAGCCCA -GTCCTCCTAGGAGCAGGACCCGATGAAGCGGGCGGCGGTGGGGCTGGGTGCCGTGTTACT -AACTCTAGTATGTTTCTGTGTCAATCGCTGTGAAATAAAGTCTGAAAACTTTAAAAGCAT -TGCTTTTGTCCATCCTCACCAGCGCGCTGGCCCGTTGGCTTCTTGCTCCGCTTTGTGGTG -GGAGCACGGACTTGGAGCTCCCTTGGGTGGCCCTGGATGGAGCCAGGCCCTGCACAGGGA -TCCTTGTGGCTGATGAGGCCCTGAGTGGGGAGCACACACTGCTGAGCACTGTGGGAGGCG -GGGCCGTGGAGGCAGGAGGCTCTCTGGCGTGCACGTGTGGGTGCGTGTACGTGTGGGGGT -GTGTGTGTGTGGGTGCGGGTACGTGTGGGTGCATGTGCCTGCTCTCTGGCGTGCACGTGT -GGGTGCGGGTACGTGTGGGTGCGGGTACGTGTGGGTGCATGTGCGTGTGGGTGCGTGTGC -CTGCTCTCTGGCGTGCACGTGTGGGTACGTGTGGGTGTGGGTGCGTGTGCCTGCTCTCCG -GCGTGCATGTATGGGTGCATGTACGTGTGTGTGGGTGCGTGTGCCTGCTCTCCGGCGTGT -ATGTGTGGGTGCGTGTGCGTGTGGGTGCGTGTGCTTGCTCTCCGGCGTGCATGTGTGGGT -GCATGTACGTGTGTGGGTGCGTGTGCCTGCTCTCCGGCGTGTATGTGTGGGTGTGTGTGC -CTGCTCTCTGGCGTGCACGTGTGTGTGTGTGTGTGTGTGCCTGCACACATAATTGGCCCA -CATCTGTGTCAGAGCACAGGGTTGGGAGGAGGCTGCACCCAGGACTGGAAGGGTCTGGGG -GGAGCCAGGGTGCGTGGGGCTGTTGGGCAGCCTTTTCACTGGCCCAGGTGTGCAGAACCA -ACCCTTGGCACTGCTGGAAGCCCCTAACTAGAAACCCCTGGGGTAGCTGGGCTCCTGGAC -TCCCTCTAACCTGCTTCCTAAATTAGTGTGTGGGTGACAGCACTGCAGAAGCTGAGCCTC -AGGGAAGGGCGCGGTGGCTCACACCTGTCATCCCAGCACTTTGGGAGGCTGAGGCTGGAG -GATCGCTTGAGGCCAAGAGTGGGAGATCAGCTTGGGCAACATAGTGAGACCCCATCTCTG -CAAAAAAATTTCTTTAATTAGCCAGGCGTGGTGGTACACACCTGTAGCTCCAGCTACTCC -GGAGGCTGAGGCAGGAGGATCACTTGAATCCAGGAGGTTGAGGCAGCAGCAAGCTGTGAT -TGCACCACTGCACTCCAGCCTGGGTGACAGAGCGAGAACCTGTCTAAAAAACAGAGCTGG -CACCCAGCACCGGCAGATGTGAGCCCTGGGGAGAAGCAGGGGAAGAAGGGGTAGGGTGTG -TGGCCAGCTGGGTGGCCCTTCGCAAACTGCTGTCTCTTATGAAAAATAACTAAGTGTAGT -TTTCTATTTTGTATTAATGATTTTAAAAAAAAAGCCAGGTGCGCTGGCTCACACCTGTAA -TCCTAGCACTTTGGGAGGCCGAGGCGGGTGGATCACCTGAGGTCAGGAGTTCAAGACGAG -CCTGGCCAACATGGTGAAACCCTGTCTCTCCTAAAATACAAAAACTGGCTGGGCATGATG -GTGGGTGCCTGTAGTCCCAGCTACTCCGGAGGCTGAGACGGGAGAATTGCTTGAACCCAG -GAGACGGTGGTTGCAGTGAGCCGAGATCACGCCATTGCACTCCAGCCTCAGTGGCTGAAG -GAGACTCCGTCTCAAAAAAAAAAAGAAAAAAGAAAACCACAAAAACATCGAAATAAAATA -ACACCAATGGCTGGGCACATTGGCTCATGCCTATAATCCCAGCACTTTGGGAGGCTGAGG -CAGGCGGATCACCTGAGGTCAGGAGTTCAACACCAGACTGGCCAACATGGTGAAACCCTG -TATCTACTAAAAACACAAACATCTGGGCGTGGTGGCAGGTATCTGTAATCCCAGTTACTC -GGGAGGCTGAGGCACGAGAATCGCTTGAACCCGGGAGGCGGAGGTTGCAGTGAGCCGCGA -TTGCACCACTGCACTCCAGCGTGGGCGACAGAGCGCGACTCCGTTTCAAAAAAAAAATGA -AAAGATAATACCCACAAGCTCCACACCCAGGAGGTCCCATGCGTCTGAGTGTTTGCTTTC -TGGGCTTTTCATCACCTGGTCCTCTGGGGATATGCTGACCGACCCTGTGTGCCTGGCAGG -TGTCAGGCACTGGGGGTCGGGGAGGAGAGAGTCCAGGAGCGGTGGCCACACACAGGTCGC -TGACGGTGGGGGGCCAGGGTGGGGGCAGACTAACTTTGGTTTTCAGGAAAGGTCCAGAGA -AAACACGCCCAAACCCAGACCCGAAGCATGAGCAGGGGGAGGGCAGGTGAGGAGGCCAGA -GGCGGGGCATGTGGTGTGGGTCCATTGGACGGTGTGCAGGGCCCTGTGGCTTGACAAAGG -GATCTTTCAGCAGGAAGCGGAGGCGTAGGAGCGGCCAGAGGCCAGCGTGCAGGACAGAGG -CCACAGGTCAGAGCAGCAGAGGCTGGACAGAGATGGGCAGGGCAGGTCCAGTGGGGCTGC -GTGGGCCTGGGGAAGAGAGCTGGGGGTGCTGCCTGAGGAGCTGTGGGAGGCTCCTGGAGG -GCTCCAAGCAGGAGGCCACCAGATTTCATGAAGACGCCCCTGGCTAGGACAGGGTGCTAG -GCTGCAGGGGGAGCAGAGGGAGGGATTTGGGGGAGAATGGGCGGGTCGAGGGGGGTGAGA -AGAGGCGCTCAGGGACGTGGAGATGGAGCTGGAGGCACCGGAGCTTTGGGTGGATTCGCC -CTGATGCGTCTGGAGGGATGGCTGGGCTGGGGAAGCTGGGGTTCCCTGAGTGGGGTCCAG -GGGGCCGAGGGGTGCCAGGCAGGGAGAGGCTGGGCTGAAGCCTGAGGCAGGTGCTCCTGC -TGGGTGTTGCCTAGGAGAGGAGAAAAAGCCCCGACGCCAGAAATGGAGGAGGGAGGAGGA -CCTCGGAGGGGAGGAGGAGGGTGCGCAGAACCAGGAGAGGCAGTTTGGGGAGCAACCGCT -GCGGAGCGCGCAGGACCCAGAGGACTCAAAGGGGACCTGGAGGGTGACGAGGCCTTCCGT -GGCCGGGGGTGAGGAGGAGGGAAGCCGCGCGGGCGGAGAGGCGCTGGTGGGTCCCAGGTT -GGAGGCTGTGGGTCTGAGAGGCGAAGCCCAGGGGAGCCCGGGGCCACCGCTGAAAAGGAT -GGCAGCTGAGCGCAGGCGAGGGAGAGGCGCGCGTGTCCGGGACAGACCGCGGTGGGAGCT -CGACTCCGGAAACCGGCGGGCCTGGGGCTGGGACCTACAGGGAGGCGGACGCGGCACAGC -CAGGGAGGTCGGTCCCGCGGGCCCCGCCCCGCCCCCCAGCCTGGAGCGCCCCCCTCCGGC -CCCGGTCCGCAGTGGAGGCGGCCCCGGAAAAGCCAGAGGGTCTTGGAATGGAGGGCGGGA -CGGAGCCGCCTGCAACGCCCGCGACCCGCGACCCGGCTGCCCGCGGGACCCCCGGCTCTG -AAGCGGGGACGGCCGGAGCTTCCGCCTGCAGCCCAAACTCCCAGGCGCCCGGCAAGAGTG -GCGGGCGCGGACCCTTTAAGAAGGCCGGGGGGCGTGGCCTCGGGGCGTGGCCCGGGGCGT -GGCATCGGGGCGAGGCTTCGGGGGCGGAGCCCAGGCAGCGCCTTCGCGGAGTTGCCGGAG -GGTGCGGCCGCCCAGAGCGCACCCCGAGCGCCGGCGAGCGGCGCGGTGAGACCCTCGTGC -AGGTGAGCCCGGCGCACGGCGGCCCAGAATCCTGGACCCCAGGAGAAGCGTCTACGGCCC -CGACAGGTGGGCGTGGCGAAATGCCACCCGGGCCCTCCTCGCGCTCCCAGCTGGGTCACG -CCTCAGACCCGGGGTCCTGGACGCCTGCCCCCCTCCACCCGCAGGCCCTGCCAGGACACT -TTGGTCCCTGGCCCGCCAGGCCTGGCCTCACTCAGGCTTGGCTGTGGGGTCAGAGTCGGG -CAGAACGGAACCAACAGTCCTGGCAGGCCCAGGCGGTTGGAGGAGAAGTGGTCGGCTCTG -GACACCTTTGTTGTTTTTTGTTTTTTGTTTTTGAGATGGCGTCTCACTGTGTCACCCAGG -CTGGAGTGCACTGGCGCGGTCTTGGCTCACTGCAACCTCCACCTCCCGGGTTTATGCAAT -TCTCCTGCCTCAGCCTCCGGAGTAGCTGGGATTACAGGTGTATGCCACCATGCCTGGCTA -ATTTTTGTATTTTTAGTAGAGACGGAGTTTCACCATGTTGGCCAGGATGGTCTTCAACTT -CTAACTTCGTGATCCACGCTGCTGGGATTACAGGTGTGAGCCACCGCGTGTGGCCTCTGG -GCACCTTTTGAAGGTAGGATGAGAGGAACTCATGGATCGGAGCCGGCAGGGAGCGCCGAG -GGGGGCCGGGGGCAGGGCGGCCACCCTTGCCTGTGTGGGGAAGATGAAGAAGAGGGTGTG -GGCCGCGGGGGCAAGATCAGGAGCTTTGGGTTTTGAAGATGTTAGGAAAGACGTGCTGCT -GACTTTGCAAACGGAGGTGCTGAAACCGGGTGTCTGGAGCTCAGAGAAGAGGTGGCGCTG -GACTGGCCTAGACTCTGTGCAGACACAGAAGAGCCAGGGCCTGGGGCTCCCATCGAGGAG -GAGGACAAAGGGCCCTGGCCAGGGCAAGGTGGGAAGCCGGGAAGTGCAGCCTCCACAGAG -CCTCGCAGAGAAGGCGCCACTGGAAGAAGGCGGCACTGACGGCCTCGGAGGCTGCTGAGG -ACCGGCTGGGCCCCGACGTCCGTGGCAACCCTGACAGCCAAGTCCTCCGTGGGCTTGGAG -GGCGGGACACGGCTCTGGAGATGAGGGAGAGGACGGGCCGTGCCGACCGGCACCGCGGTG -TTCCTGAGCAGTGGCACCGTGGCTGTTGCTGAATTTTATTATTGTTAATTAATTTATTTA -TTTTTATTTTTGATACTGAGTTTTTCTCTTGTTGCCCAGGCTGGAGTGCAGTGGCGAGAT -CTCGGCTCACCGCAACCTCCGCCTCCCGGGTTCAAGCGATTCTCCTGCCTCAGCCTCCCG -TGTAGCTGGGATTACAGGTGCCCATGACCACACCCGGATAATTTTGTATTTTTAGTAGAG -ACGGGGTTTCACCATGTTGGTCAGGCTGGTCTCAAACTCCTGACCTCAGGTGATGCGCCT -GCCTCAGCCTCCCAAAGTGCTGGGATTTCAGGCATGAGCCATCGCACCCGGCCATGAATT -TTAATTCATTCCTATTTACAAATCACACAGCCATACAAACTTCTTCCAGAAGTTGTGCTC -AGAGGGGAGCAGAGGGGCAGGAGCTGCAAGGAGTGGAGGCAGGGCCCGAAGGAGGAGGAG -GAGCTGGGGCCCCGGGAGAGGGACCTGGCCAGGGTGGGCTGGAGCCGGGGATGGGGTCCC -CAGGGGGACCAGCCAGGACCTGTGGGTGCTGCAGAGGAGGGGAGATCTTGGCTCCATTCT -CAGGGGTGAAAGCCTGTGGAGGCCTTTATTTTTTATTTCTTCTTAAGTGAGATGAGGTCT -GGCTATGTTGCCCAGGCTGGTCTTGAACTCCTGGGCTCAAGCAATCCACCCGCCTCCTGA -GTAATTGGGATTATAGGCATGAGCCTGGTCATGGAGGCCTTTAACAGAGACTGCGGTGAG -GCCTCCATTCTAGAAAGAGCCCTGCAGCTGCCCTTTGTGGGGCAGAGGGGGCAGGACCGC -CCTCAACCTTCCTCCTCCTCTGGACCAGCCATGGGGGCCGGAGCAAGGTCTGCCCAGGGC -ACAGCAACCCCCACCCATTCGTGCACAGGTTATGATTCCACTGACAACCAGGCCGGGCCA -GCGTGGGGCGGAGGTCCTAGAGCCAGCAGGCCCCACCTGGGTATCATCTATGCAGCCAGG -AGATGCCCAAGAGCCAGGTGTCCAGAAGCCGCCCCTGTGTGGACAGCACAGCTGGGGAAG -ACAGAGGGCTGGGGGAGCCCCACGTCCTCAGTTCCTTCCTCTGCCGCCTCCCTCCCTCCC -TCCCTTGTCCCCGTTCCCTCCGTCCCTCTCCCCCTTCCTTCCCTCCCTCCCTCACCACCA -TTCCCTCCCTCCCACATCCCCTTCCCTCCCCTCTTCCTTCCCTCCCTCTCACACCCCTTC -CCTCCCTCCCTCCCTCCCTCCCTCAGTCACTCACGGGTGTGGCTCTTTTTTGCTGACATT -CTGGGCTCTGGGGCTGCCGCCTGAGTACAATGTAGTCCTGAGCTCCGGAGTCCAGTGCCA -CAAAAGTAAGGAGCAGTTGTGATCTCGGACGTGGGCTCCGGGGCAGCCCTGACCTCATGG -GGGGCTGCAGACTAGGAAGGTCCTGGGACGGGGGGGCTGTTCACCAGGAAGGGGCAGGGC -TGCAGCCTCAGCCTCCCCTCCAGATGCCGGCAGCACCAGCCTCTGCCTGCATGGGGCCGC -GAGGTTTGCAGTGACATCCCCCGAGCTTCCTGACCTGCCCCGGACACGGAGCACGGCTCC -CAGGGGCCGCACAGGCACCCGCTGGCCTCTCGGCCCCTCCCTGTGCACCACCCCCTCCTC -CCCCCGACCCCCATCCCTCTACTGAGTGTCTCAATTCCAGTGTTATGGACCTGGGACGCC -ACAGTGCGGGGAACAGCTTCTGCCCTCTGGGAGATAAGAACCCGTCGTCAGGCAGCTGGG -CTGCTGAAACAGTGACCATAAGCTGGGCGGGCAGGCGCTCCTTCCCTCAGCTCTGGAGGC -TGGAAGTCCGAGATCCTGGCCGTGGAGGCTGGGAGGGGTGGAGTGGACGGGGCTGCTGAC -AGCCTCGGGGGCGTGTGGAGAAGGAGGGAGCCCCAGTGGCCCCAGGCCCTGCCACTTGGG -GGAGAATTCCAGCCCCTCTGTGTCCCTGGGACCCCACAGCCCCTGGCCAGTGGCCATTCC -CGGCTTCGAGCACAGTGGCCTCAAGCCACCATCGTGGGTGTTACCGTGGAAACAATGAGG -GAGGTTTGTGTGGGGCCAGATTCCTCCTCTGGGCACTGACCTGCTCTCCCCACTCCAGGT -GGTTTCACCCCAACATCAGCAGGGTGGAGGCGGAGAAGCTGTTCCTATCCAGAGGTCAGC -GTGGGGACTTCCTTGCCAGGCCCAGTGAGAGCAGCCCGGGGGGCTTCACGCTGTCCGTCA -GGTGGGTGGGCCCTGGCTGGGCATGGACAGGGTCTGGTTGAAGGCCTCCTGGAGGACCGG -TGGGCAGCTTCCTGGACACGAGGACTTGGTGCGGGGGGCCGATGCCCTGGGAAGGTGGTG -AGAGTTGGACGTGGTGCTGGGCGGTCTCTGGGCAGGAAGGAACTATTTAGAGAGGCCCTT -GGGGAGGGCTCATTGAGTCAGGGGCTCAGCAGGACCCTTTCCTCCCCTGTGAGGGCCCTG -GGGACAGGCAGGGCCTCCGTGGCTGCGACCGTGTTGCCAGAGCCTGGGGGTGCAGCTGGG -GAGTGCAGCGGGGTTCCCATTGAGCTCTGGTACCCGCTGGGCTGCCAGGACCCCGCGTTG -GAGTGGTGAGCCCTGGCCCAGCATCCGCGTGTCAGCACACGTGTGTACGTGTGCATGTGT -GTGTTCGCGTGTCCATGTGTGTTCATGTGTGTGCGTGTGCATGTGTGTGTGTGTGTGTGT -GCGTGTGCCTGCATCCTGAGGGACGGCGTCTGCTAAGCACTGGTTCAGGGCACAGGGTCC -TGCACCTGCCTCCCTCAGGCCTCCTTCCTTCAGGTCTCAGGCACTGGAGTCCAGGGTGAC -TCAGGGAAGCCGGTGCCTCCCCTGGCCCCATCCCTGCCCTCCTGGCTGGTACCCTGGGCT -GAGCTGGTTCCTCCAGCCTCAGTTTCCCCACTGCAGCGGGCTGCATCTGCAGAGAAGGAG -ACCTGGTCTGGGGAGGCCCCTGGCCCCTCCTTGCTGAGGACCAGGCCGCCACCTGGTGGC -CGCCCGCCCCTGCAGCGCCCGCCTGCCTCCTGCCGGCTCCTGGGTGGGGCGAGGGCCAGA -AAGGCGAGCAGAGCAGCTCTGGGGCCCGGGTGGTGGTGCTGCCTGGACCCCCAAGGTCTG -CGTATGTCTCGCTAAGCCTTCTGCCCTATCCGTGTGGGTCTCTCCCCCTCACCTGGCCAG -GCCGTGGCCTCCAGCCTCACCTGTGCTCGCCTGTGCCTGGCCCAGGTGGTACCACGGGCG -CCTGTCTGGCAAGGAGGCTGAGAAGCTGCTGCTGCAGAAGGGGCATCCGGGCAGCTTCCT -GGTGCACATGAGTCAGAGCGATCCTGGGGGCTTCCCGCTGTCAGCGCTGACGCAAGGGTG -GGACGAGGCGCAGGGCTCAGGCCGCCAGCCACAGGTCACGCACATCATGACTCACTCCCA -GGTGGGAGGGGGCGGCGAGCTGGGGCGGCCTCTGGGAAGGGCGGGCGGCCTTGGCCAGGC -CCCTCACCGCCACCCCCACGGCCGGATGAGAAGTGGGAGACGGGGAGCGTTTTGACACCC -TCGGAGACCCGGTGTAGCAGGAAGAGCCCATTGATGGGGAAGGTGGGGGCGGTTGTGCAC -CTCAAGCAGGTAAAAGCCCCTCCACAGGCACCAGGGCCGTGGGCACAGCCTCACCCAGGA -AAGCAGCTGGGGGTCCACTGGGCTCAGGGAAGACCCCCTGCCAGGGAGACCCCAGGCGCC -TGAATGGCCACGGGAAGGAAAACCTACCAGCCCCTCCGTGTGTCCTCCTGGCACATGGCG -ACCTCCATGACCCGACGAGGGTGCGGGGCCCGGGGCAGGGTGGCCAGGTGCGGGGGTGCG -GGGCCCGGGGCAGCTGCCCTCGGTGGGAGGGGTGTGGTGTGGTCTGCGGGGCCCTGGGGG -GGTGTGGTGGGGTCTGCGGGGCCCTGGGGGGGTGTGGTGTGGTCTGCGGGGCCCTGGGGG -GGTGTGGTGGGGTCTGCGGGGCCCTGGGGGGGTGTGGTGGGGTCTGCGGGGCCCTGGGGG -GGTGTGGTGGGGTCTGCGGGGCCCTGGGGGGGTGTGGTGTGGTCTGCGGGGCCCTGGGGG -GGTGTGGTGGGGTCTGCGGGGCCCTGGGGGGGTGTGGTGTGGTCTGCGGGGCCCTGGGGG -GGTGTGGTGGGGTCTGCGGGGCCCTGGGGGGGTGTGGTGGGGTCTGCGGGGCCCTGGGGG -GGGTGGGGTCTGCGGGGCCCTGGGGGTGTTGTGGTGGGGTCTGCGGGGCCCTGGGGGGGT -GTGGTGGGGTCTGCGGTGCCCTCGGGGGGTGTGGTGGGGTCTGCGGGGCCCTGGGGGGGT -GTGGTGGGGTCTGGGGGGCCCTAAGCTTAGATGCAGGTCTCTCCCTGGCAGCCCCTCAAG -GCCACGAGGATCAGTGCTCGGAGCCTGGAGGGCTGTGTGCAGGAGTAGCAGGGCCACTGA -TGCCAGCGGGAAGGCCAGGCAGGGCTTCTGGGTGGAGTTCAAGGTGCATCCTGACCGCTG -TCACCTTCAGACTCTGTCCCCTGGGGCTGGGGCAAGTGCCCGATGGGAGCGCAGGGTCTG -GGACTGTAGGGTCCAGCCCTACGGAGCTTAGCAGGTGTTCTCCCCGTGTGTGGAGATGAG -AGATTGTAATAAATAAAGACACAAGACAAAGAGATAAAGAGAAAACAGCTGGGCCCCGGG -GACCACTACCACAAAGACACGGAGACCGGTAGTGGCCCTGAACGGCTGGGCTCGCTGATA -TTTATTGCATACAAGACAAGGGGGCAGGATAAGGAGGGTCAGTCTTCTAAGTGATTGACA -AGGTGAAGCAAGTCACGTGATCACAGGACAGCGGGCCCTTCCCTCTTAGGTAGCTGAAGC -AGAGAGAGAAGGCGGCAGGCATCAGCGTTTTCTTCTATGAACTTATAAGATCAAAGACTT -TAAGACTTTCACTATTTCTTCTACCGCTATCTACTACGAACTTCAAAGAGGAACCAGGAG -TACGGAAGGAGCATGAAAGTGGACAAGGAACGTGACCATTGAAGCACCACAGGGAGGGGT -TCAGGCCTCCGGATGACTGCAGGCAGGCCTGGGTAACATCCAGCCTCCCACAAGAAGCTG -GTGGAGCAGAGCGTTCCCTGACTCCTCCAAGGAAAGGAGACTCCCTTTCCCGGTCTGCTC -AGTAACGGGTGCCTTCCCAGACACTGGCGTTACCGCTTGACCAAGGGGCCCTCAAGCGGC -CCTTATGCGGGCATGACAGAAGGCTCCCCTCTTGCCTTCTATTCACTTCTCACAATGTCC -CTTCAGCACCTGACCCTATACCTGCCGGTTATTCCTAGGTTATATTATTAATGCAACAGA -GTAATATTAAAAGCTAATGATTAATAATGTTTATAATAATGATGGATAATTGTTCATGAT -CATCGCTGTATCTAATTTGTATTATGACTATTCTTATTCTATTTTCTTTATTATACTGAA -ACAGTTTGTGCCTTCAGTCTCTTGCCTCGGCACCTAGGTACTCTTCCGCCCACACGGGAC -GGGCTGGGGGTGGCCATCTCGGGCTCTGGGAAGGGGCCGGGGCTGTGAGCTGAAGGCTCC -ATCACCTCCAGATGCTGCAGCAGCAGGAATGCCGGTTCCTGTACCCTCGGAAGGAGGGGC -AGAGTGTGGAGAACAAGCCCAAGAATCACTACAAGAACATCCTTCCCTGTGAGGGCGGAG -GCCAGGGCGTCACCCGTCGGGCCTGGGGGAGGTGGGGGGCAGGCCGAGCATCTGCCACCG -CTGACCTGAGGCTCCCCCTTGCATACCCTGGACCCTCCATCTCTGCTCACCACAGGGTCT -GCGGGCAAAGAGGCAGGGTGAGGCCCACGAGCTGTGCCCTGGAGAACTGAGCGGCACCTC -CCTTCCCAGTTGATGCTACCCTTGAGTCATCCTGCTCAACGAGGATGACAGCGGGCCCGG -AGCCGACTACATCAGGGTGGGTGTGTGCGGGAGGCGGGGCCTGGGCCCATTGCTCCTGGG -GGGCTCAGGAAGAACCAGGGTCCCCAAGGGAGGGGTGGGCGGCAGTCTCCAAGGGGTCCT -CAGAGAGGCTGGACGGGCATTGGTCCTCAGCCCCTTGCTGGCCTGGAGTGAGGAGTGTGT -TTAAGCCACCAGGGCTCTTTGCATAATATTTGTGTGTCGTTTGCATATCATTTGCATAGC -ATTTGCATGGACTTGTTTGTCCTCTGTTAACAGCAGCAGTTGGCCTCATTCCCTTTCAGA -CTGACCCTGAGGAGGAGCCGGGCCATGGCAGGGGCAGGGTGGACATCCCTTGTGGCCCTG -CCCCGCCGCACCTGCACCTGCACAGCCCGCGTGGGCCCGCCCCGCCGCAGCTGAAGTGCA -CCACCATGGGCCCGGCCCGCGGCTCGCGGCTCGCGGCTCTGGGCCCGGTTCACCTCGTCC -CGGAAGCCGAGGACGCCGGCGGGATCGGTCCGGACGCCGTAGTCCGGCCAGCCGAAGTAC -TGGAAGTGCTGCACCGTACGCTGTGGCTCCTCCCCGCGGGGCAGGGCCTCGCGGGCGCAG -GGTGTACATCGCCTGCAGGGCTGTCTGCAGGCCTGTCTGCAGGCCACGGTGGCTGCTTTC -TGGGCCACGGTGCACCAGGAGAACACGCGTGTCATCGTCATGACCACCAGGGAGATGGAG -CGGGGCCGGGTAGGGGTGCGGTGCCAGTGCTCCCAGTGCCCATCCCACCCCGTGCATCTT -CGGCTGCCCAAGGCCCTTCCCGACCAGGCCAAGGAGGCTGTGGGACGCCGTGGGAGTGGG -GAGGCTCCCACAGAGCCCCGTGGCTGCACGTACACACCTGCGTCTCTGCAGGTCGCAGGG -GCGGGGTGCCGAGGTGCTGCCAGCAAGGCTGATGCAAAGCGCTCCCCTCGGAACAAGTGT -TTCCGGGACTGGCCAGAGCTGCCCGGCAGCCAAGAGTTCGGCCGTGTGCACATGCGCGTC -CTCGGCAAGGGCCAGGCCCAGGGCTACTGCGTGCGGGAGCTGCAGGTGTGGCGGCCGGGC -CAGGTGAGCCTGGCGGCTGTGGAGCGTGCCTGCTGTCGGCCTGCACTGGGAGACCCCACA -CCTGCCTGCATCCAACCCCACTGCCTTTGGGGGCTTCCACACCCCTCAACCCAGGAGGTG -CATTCCAAGCCTGGACAGGGGTCACTGACGTGGCCACATTCTCAGCCCTGGGCTGGCGGC -CGCTCCTCCCACACACCTCTCCAACTGCAGCTTTGGTCTCCGTTGTATACCAGAGACGCC -CATTTCTGCTCCGGGCAGATTACCTCGTGTTCCCTCCAGCCCCCGCCCAGTGTGTGTGGG -GGGGTCCTCCAGGACCCCATGGACCCCTCACATTTGGTTTTTCCTTATAAAATAACTGTC -CTCACAGCCTGCTTCGCCCGCCCCCAGCTCCCTCTTCCCTTCCCCAGGCACCTGAGCCAC -CTGGGGCCATCTCGGCGCCCCCTCCCCATTTCCTTCCTCCTCCTCCTGCTCGCCTTGGCT -CCCGCAGCCCCTCCGCTTGGGCACTCCCGGAAACCCAGCTGTGCCTCAGCCTCCTCCTCC -CACCCTGGGGTCACACTCACCGCTTGCCCCGCTCAGGAGGAGCCACAGCGTACGGTGCAG -CACTTCCAGTACTTCGGCTGGCCGGACTACGGCGTCCGGGCCGATCCCGCCGGCGTCCTC -GGCTTCCGGGACGAGGTGAACCGGGCCCAGAGCAGCAAGCCGCGGGCCGGGCCCATGGTG -GTGCACTTCAGCTGCGGCGGGGCGGGCCCACGCGGGCTGTGCAGATGCAGGTGCGGCGGG -GCGGGGCCACGCGGGCTGTGCAGGTGCAGGTGCGGCGGGGCGGGGCCACGCGGGACGACG -AGGGCGGAGCCATCGGGTGGGCGGGGGCGCCCCCGCCCCCGCCCCCCACTCTCGTCAAAG -GCCGCCTAGTTTGTCCTCAGTGGGGGCATCGGATGCACGGGCACCATCATCGTGATTGAC -ATCCTGGTGGACGTCATCCGCAGGCAGGGCGAGCCGCTCCACTCTGGGTCCCCCCGCCCT -GCCCTGCTATAGCCCCACCCCTCCGGGCGACCCCACCCCTCCGGACGACCCCACCCCTCA -GGACGACCCCACCCCTCAGGACGACCCCACCGCTACCGGCAAGCCCCGCCCCTCATCAGC -AGCCCCGCCCCTGCCTGCCGGCACCTTCCCCCCATCCGTAGCCCCTCCCCAAGCGCGCTT -GTCCGCAGGGCTGGACTGCGACACCGACGTCCCGAAGACGATCCAGCTGGTTTGGCGGCA -GCACTGGGGAATGGTGCAGACGGAGGCTCCGTACAAGTTCACGTACCTGGCGCTGCAGCG -GCACATCCGGGGCGAGTAACTGCGCCTGCGCGAGCAGGTGGGGGCGTGGCCCTGCGGGGC -GTGGCCTGTGCGGGCGTCGCCATGGTGACCGGCGGCCCCTCCCCCCAGCGCGAGCCGCCT -CAGGAGCGCGAGAACCAAAACGTGGGCGCCGCCCCCCGCTAATCGGGTTGCAGCCCCCGG -CTCCCCGGGCATCCCCGGTGTGAGTGGAGCGCCGGGGCCGGTCCGGAGTCCTCTGGGAGG -GACTGGGACGTGCGGGGTGCAGGGCTGAGCCGCTGCTCCGCGCGCAGAACCCCGCAGCCC -TGGGACGGCGAGGACGCGAACCTGCGGAGCCGCGGGTGTCTGAGGAGCCGCAGGGAACCC -CCGGCCTAGCCGCGCCCGCGTGTGGCCGGAGCTGCGGGCCGGGACTGTGTCCAGGACAGA -GCCACAAGCTTGTCCCCAGCTCAGGGAGGTCCAGGGGCGGCAGAGGGAGCGACAGGCTGC -GAAGCCCACCGGTGACCACGTGTGAACCCGCGTGCGCCCCCAGCTCGGCCACTCCGTGCG -GGTCTGCCCTCACCGCAGCTCCGGCCTGCCGGCCCTGCCTGCTCCCGTGGTCTGGGATGT -GGCCCCGGTGAGGACCCGGCCCCATCAGGCACAGGGTGGATGTCTGTGGAGTGAGGTGTG -TGTGACATATTCATGTGACCACCCGTGCAGCGTCACGCGCCTGGCCCTGCCGATGACAAG -GGTGTGGGCCTGCGTGGGCATGACTGTGTGTGTGACACAGAGTGATGTTGCTGTGACCCG -TGGCTGCACTCCCCACATCACCGGCTTTCACAGCCTTCCGGTAAAGTGCTGTGTTCTCCC -TTCTGTGTCTTCGCTGGGACCTGGGGCAAGGGTGGGTGTGGCCCCCACAGCTGGAGTCAG -CTTCTGTGGGGCCTTCCCGAGCCCTCCCCACCCTGGACCAGAGGCCCAGCTGGTTGGAGC -AGGAAGTACCTGGGCTCTGGGGTCAGGGATGGGAAGGCTGAGGAGGCCTGCGTGAGCTGG -ACCTGGCCTGGGCCCTCCTGGCCGTGCCTGCCTGGTGGTGCAGGATTCCTGGGGCTGATG -ACAGACGGGGTAGGGCTGGGGTTGGCGAGCCTCCTGCCGATACCTCACGTAGCTGACCTC -TGACTCTTCCCCAGCCAGGCTGGCCCTGGGAGTTGCCGGAGAGTCAGTGGATCTGCAGGC -TGCACGCTGGCTGTTACCTTTGCTTCTGGGTTCCCACAGGGGTCATGGTTCTGTGGTTCT -CCAGTCAGGGACCCTAGCAGGGCCATGGGGCGTGACTTCCTGGAGGTGTGGCCTAGTATG -GCCACGGCAGAGGATGGGGGAAGAGAAAGGCCCCCTTTGTCAGCCCCCGGGCTCTGAACC -AAGCTGAAGCCCTCCCCCTGGTCCAGCCTGCCCTGCCCCAAGTGTCCTGGGCCTCTCCCC -ATCTCCCTGGGGAGCCTCACATTGCTGAGTCGCCAGCCAACTCCAGAAACCCCCAGCCTG -TCTGCAGCCAGAGGGGCTGGGAGTTGGACCCCCTAGAACCTTGGGCCCACCTGTCCCAGT -GGCTGCTGGGAGTCTAATTCTGTCAGGGTATCCTCTGGGTTGAGGCTGCAGCAGGGGCAC -CCAGGGTGAGGCCCTCTTGCCAAAGATGGATACAAATAATTTATTTTAAAAGGTACAATT -CACAAGGTTGGAGGGGTAGCTGGAAGTTTCTGTGGTTACCTTGCACTGGGGGGCTGCCCT -GCCTCCACTCTCTCCCCACAGTCCGAGGGCAAGATGAGCACCCCCACCCAATGGCAGGAC -CAGCCCTGCGGGGAAATGTCAGCATGAGTGGAAGCACGGCAAGGCCCCTTCCTTCTTGGC -AAGGGGCTTCCCTGGCAGGCAGTTCACAGGGTGTGTGGGTGGGGGGGATGCTGACCAGCT -GCTCTCCTGGACCCTTCCTGTACGAGCCTGTTTTTTTTTGTTTTGTTTTGAGACAGGGTC -TCCCTCTGTCGCCCAGGCTGGATGCAGTGGTGCAATCTTGGCTCACTGCCACCTCCACCT -CCCCGGTTCAAGCAGTTCTCCTGCCTCAGCCTCCCCAGTAGCTAAGAGGCACCCACCACG -ATGCCCGGTTAATTTTTGTATTTTTAGTAGAGATGGGGTTTCACCATGTTGGCCAGGCTG -GTGTCAAAATCCCGACCTCAAGTGGTCTTTCTGCCTCAGCCCTCCAGAGTGCTGAGATGA -CAGGCGTGAGCCACCGCGCCCGGTGAGACTGTGGTTCTTGGAGGCTTTGGGGATCCTCTT -GTCCACCCCGTCAGGACCCAGCCTGGAGAATGAGGGGTGGACAAGCTAAATGGAGCCTGG -TCTTGGTGGGGCCCCGGTGGAGTCCTCAGAGATGCCAGGCTCCTTTCGCGTCCTCGGGGA -CCGACTTCCAGTGGCTGCTGTGCCCTTGGGCCCCCCAGTGGGGGACGCCCCATGGAGCTG -GGCGAGGGCGGCTGACCTGGGCAGAGGCTGCTGGCCCTAATTATCAGTCAGAGGCCCGAG -GGGGGAGGCGGCTGTGCTGGTGGCCGGGGGCCGGGGGGGCAGGGGCAGGCAGCGCAGGTT -CCCGGTCTTGAGCGCGCACTGCACCGGCCAGAGTGCCACACAGAAGAGCATCAGCAGCAG -GGCAGAGACCAGTGCCATGCGCCTCCAGTCCCTGCAGCGCGCCCAGCAGCGGGCCAGGCG -GCCCCGGCGGGGGGCAGGGTCCCGGGCGGGCGCGGGCGGCTCGGCAGGCTTGCTCAAACC -CACGTCCACGCATACGAAACCGGGCTCGCGGCCAGGTGTGGTGGGCAGTGGCTGGCAGCA -CAGCTTGGTGCCCTCCAGCCACACAGGCTCCTCACGCCGCAAATGCGCCGGCATCCGGGC -CTGCAGCTGGCGGCTGGTGCACAGCGCGGGGGCTCCGGCGGGCGGCACGGCCGTGGGCTG -CCTGCAGAAGGGGCAAGGTACAGCCTCACCACCGGGGCGGCCCACAGGCTGAGCAGCCGC -CAGCCGGGCCAGGCACTCCAGGCAGAAGACGTGGGTGCAGGAGAGCTCCTTGGGTGTCTT -GAAGATGTTGTCATAGCCTGAGAAACAGATGGAGCACTCCAGGGGGGAGGCCACCCTCTC -CGAGCCAGGGGTGCCAGGGGACCTGGGGCTGCCGGCCGAGCTGGGGGACCTGGGCATCGA -GGCTATGGAGCTGCTCCGGCGAGGGGGTGGCACAGCCGTGTGCCACACCTGCTGGCCTGA -CGACATGTCTCTGAGCTGTGGGACAGGGACTGTGGTAAGCAATCACCGGCCGCCCCTTTC -TGGTGGTGTTTTATCTCTCCCTCCCCTCTCTCGCCCCAGAGATCCCAGGGAAGGACTCTG -TTTCCTGCGCGCCACTCCAGAAAGTTCCTCCGGTGCCCCTGGAGGTCATTCTGCCCCACG -TGCAATCCTGTCCTCTCCACCCCATCACATGGCTGCACCGGGGTGAGCCTCCCACAGGGC -CCCAGGCCTGCTCCGGGAATGCAGGCCGTGTGTAGGGGGGTCTCACTGACCGCTCGGCAG -ACACCTCCTGTTGGCCCTGCCCCACCTGGCTGGCCCTGCTGCCCGGGCAGAAATAATGGT -GAGGATGACAATAGCCACAGTCGTCACTGTTTATGTCGGAGCTCTGCAAGGCTGGGCCCA -CATCACGGGACTCACACAACGCCACAGTGTGGAAAAGGCCGCCCAGAGCATGGGTGACTC -GGCCAGGGCCACCCCAAGGGAGCTGGCGGGCCCTGGACCCTGGCAGATACGGCTCTCAGG -CAGGCCAGGGACTCCAAGTCAAGTGAAGTGAGTTTGAACTCAGATCCCAGGATGGGTGCC -TGGCTTGGGCGGTGCAGGCCTGATTTGTAGGCAGCTATGTGAGGGTGGGGTGTGGGGGTC -TCTGGGTCTGGGGACCGGGCTGAGCCCCGGGGGCTTTGGGACGACAGGGAGGGCCCAGGC -AGGGGCAGGGGTCAGTGCCCGAGGAAGGTGCACGTCAGGCACGACCTGCGGCCTGCGGGG -CCGGCTTGTCTAGCTGCTGAGGGTCTGATGTGCACAGTGTGGGGGTGGGACTTGGATAAG -CCCAGCCATTCCCTCTGGGCCAGCCCACTGCCTCATGGTCAGGTGATGGTCAGGGCACCC -TCAGCCGCCCACTGAGTGGGTGTTTCTTCTCCCTGACCCAATCCCACTTCATGGCAGGGA -CCCTGGGGGACGGACACTGGGGGATGCTGCTCTGCCCCTGGGCATGGCTCAGGTGGGCAT -CTCAGCTGACCTGGGACCCTGCTCCACCTCCCGCCCCTCCCCTGCACCCAGGATCCGCTG -CAGGGAGCCACAGGGGTCCCACCTGGAGGGAAGTGGGCAAGGGTGACAGTGAGACTCAAG -GGCCTGGCCGTGCGTCCCCGTGGGGCCCAGGAGGCTGCCCCAGAAGTGACTCCTGGCACT -GCCCCGCCCCACCCCTGACTTGCCAGTGAGTCCCAGACAGGCTGGCGGGATGACACAGGT -CACTGTGACCACCTGAGTCACACGCCGTCACTGTGAGGCCGTGAGTGCCCCAGGCACCGG -GACCTGGGGACTGTGCTCTGCGGCCTGTGTACCCCACAGAACCGGTTCCTTGGCACGAGG -CCCCACCCCTCCACGATGGTGCCCCACCCTGAGCCTGTGCAGGTAAGGGGTGAACACGGG -CTGAGCTGGCCTTACCTGGTGGCCGGGGGTCAGCGGGCCTGGGCGTGGTCCTCCTCGCCG -GCCACGGTTGGGCTCCAAGGCCCTGGGCTGCCCTGCCGTGGCAGTGTCTGCTTCCTCTTC -TCCGGGCCCGGCCCGGCCTGTGCTTCACCCAGCAGGTATCCCTCCCCGGGGCCGGCCACC -AGCAGCTGTCCCGGTGGCACTGGTCTGGCAGGTGTGGCTTCTGCTCTGTCCAAGACAGGC -GGGGACACAAGGAATGCGTGCGCCGTCACCCGCACAGAGCTCTGGTCTGAGGCAGGTGTG -AGTTGCTGGGTGTGGGCTCCCAAGCAGGTCTATTTATACCCTATGGGCCAAGGGTGTGGC -CGCAAGCCTCAGGGATTGGCTGGCTTCATCCTCTCCTTGGCGGGCCAGGCAGCTGGAGGG -CAGGGAGGGAGGGGTGAGGGTCGGAGCCGGGTAGGGGTCAGCACAGCCGCTGCAGCCTGG -GCAGGTCTGGGCTGGGGTGTGTGCTTGGACAAAGCCCTCTCTCCCTATAGCCCCAGGAGG -CTGGAGCACCTGCTGGAAGCTGCTCACCGCAGTTCCAGGTCCCTGTGGCCCCTGAGCTCC -TGGGTGGGCCTCCTAGCAGGGGCCCTCCCCGAGCCCCCCACAACCTATGCCCAGCCTGCC -CCTGCCCTTTGCTCACTGCTGCCTGCCCTCACAGCCCATTCCTGCCACTTCCCTGCCCAC -ACCCACCCATGTGCTCACCTGCCTCATCCATACACATACGTGGCTGCTCTCACACATGGG -CCATGTGTTCACACGCTCTATGCCCCCGTGTCCACAGGCTCTCACACACGTGCCGTGTCC -GGAAGCTCACATATGCCATGTCCACACTCACACACGCCGTGTCCACACTCACACGCCGTG -TCCACACTCTCACACACATGCCATGTCCACATGCTCTCACACACGTGCCCTGTGTCCACA -CACACACACATGCCATGTCCACATGCCCTAGCAGACTACAGGACTGGTCTGTGCAAAGAC -CAGGGCTGGAGCTGGTTGAGAGTCTGGGGGCTGAGGCTGGCAGGGCTGGGATGGAGGATG -TGTGGGTCTCAGAGGAGCAGCCAGTGGCATGGGCTGCCCCGTCCCCCGCACACCCCGCTG -TGGGCCCGAGGGCCTGGTGTAGAGCTGCACCCCCAGGCTGTCCAGCTGCCAGCTCCCCAC -CTCACTGAGGCGTCTCTCTCCCAGCCCAGTGGACCTCATGCAAGGGGAGGTCCGACCCGG -CTGCCACAGCCCCATCCCCGCCATGAGGCCTGGGCCGGACCTGAGCTGGGACTCCACACA -CCAGCCTGGGGGGGTGCCACACTGGGTGGGGCTGGGAGTGAGGGACCCACCCTAGTGGGA -GAGCTGGCCGGGCCACCCCACAGACTGCCCTCAGGCAACTCCCATGCAGGTGCCCGCCGA -CCCCTCAGTAGGGACCCAGAGGCTCCCCCAGGGCTGCCGCGGGCATCCTGGAGCCCAAGG -GATGCTGGGAAGTGGGAACCAGGACTGCAGAGGCCAGGGGGCAACACCCCGAGGAGGAGC -ACAGGGACTTGGGCTCAGGAAGGGCCGGACCCCTGCCAGTTCCATGAGGACTCTCAGTCG -GGGGTTGGGGGGACCCCTGCCAGTTCCATGAGGACTCTCAGTCAGGGGTTGGGGGGACCC -CTGCCAGTTCCATGAGGACTCTCAGTCGGGGGTTAGGGGGGTTCAGAGAGCGGATTTGGG -TGCTCAGACAGGGAGGGGTGGATGCTCAGAGAGCGGGGCGCGGGCTGGGGCTGGGCTTTC -AGACAGGGAGGGCTGGGGACTCAAGAGCTGGGGAGGGGTGGGAGCTCTGTGAGGGGCTCC -GTGCGGGGTGGCTGAGGCTATGGGAACTCTGTGGGGGGAGGCTGAGGCTATGGGGACTCC -GTGGGGGGAGGCTGAGGCTATGGGGACTCCGTGCCGGGAGGCTGAGGCTATGGGGACTCC -GTGGCGGGAGGCTGAGGCTATGGGGACTCCGTGGGGGGAGGCTGAGGTTATGGGGACTCC -GTGCTGGGAGGCTGAGGCTATGGGGACTCCATCGGGGGAGGCTGAGTCTATGGGGACTCC -GTGGGGGGAGGCTGAGGCTATGGGGACTCCGTGCCGGGAGGCTGAGGCTATGGGGACTCC -GTGGGGCAGGCTGAGGCTACGGTGACTCCGTGCAGGGCTGTGAGGCTACGGGGACTCCGT -GGGGGGTGGCTGAGGCTACGGGGACTCCGTGGGGGGAGGCTGAGGCTACGGGGACTCCGT -GGGGGGAGGCTGAGGCTACGGGGACTCCGTGGGGGGAGGCTGAGGCTACGGGGACTCCGT -GCTGGGAGGCTGAGGCTATGGGGACTCCGTCGGGGGAGGCTGAGTCTATGGGGACTCCGT -GGGGGGAGGCTGAGGCTATGGGGACTCCGTGCCGGGAGGCTGAGGCTATGGGGACTCCGT -GGGGCAGGCTGAGGCTATGGTGACTCCGTGCAGGGCTGTGAGGCTACGGGGACTCCGTGG -GGGGTGGCTGAGGCTACGGGGACTCCGTGGGGGGAGGCTGAGGCTACGGGGACTCCGTGG -GGGGAGGCTGAGGCTACGGGGACTCCGTGGGGGGAGGCTGAGGCTACGGGGACTCCGTGG -GGGGAGGCTGAGGCTACGGGGACTCCGTGGGGGGAGGCTGAGGCTACGGGGACTCCGTGG -GGGGAGGCTGAGGCTACGGGGACTCCGTGGGGGGAGGCTGAGGCTACGGGGACTCCGTGG -GGGGAGGCTGAGGCTACGGGGACTCCGTGGGGGGAGGCTGAGGCTACGGGGACTCCGTGG -GGGGAGGCTGAGGCTACGGGGACTCCGTGGGGGGAGGCTGAGGCTACGGGGACTCCGTGG -GGGGAGGCTGAGGCTACGGGGACTCCGTGGGGGGAGGCTGAGGCTACGGGGACTCCGTGG -GGGGAGGCTGAGGCTACGGGGACTCCGTGGGGGGAGGCTGAGGCTACGGGGACTCCGTGG -GGGGAGGCTGAGGCTACGGGGACTCCGTGGGGGGAGGCTGAGGCTACGGGGACTCCGTGG -GGGGAGGCTGAGGCTACGGGGACTCCGTGCCGGGAGGCTGAGGCTACGGGGACTCCGTGC -GGGGAGGCTGAGTCTACGGGGACTCCGTGAGGGGTGGCTGAGTCTATGGGGACTCCGTGC -GGGGAGGCTGAGTCTATGGGGACTCCGTGCGGGGTGGCTGAGGCTATGGGGACTCCGTGC -CGGGAGGCTGAGGCTATGGGGACTCCGTGCCGGGAGGCTGAGTCTATGGGGACTCCGTGC -CGGGAGGCTGAGTCTATGGGGACTCTGTGCCGGGAGGCTGAGGCTACGGGGACTCCGTGC -CGGGAGGCTGAGGCTACGGGGACTCCGTGGGGGGAGGCTGAGGCTACGGGGACTCCGTGG -GGGGAGGCTGAGGCTACGGGGACTCCGTGGGGGGAGGCTGAGGCTATGGGGACTCCGTGG -GGGGAGGCTGAGGCTATGGGGACTCCGTGGGGGGAGGCTGAGTCTATGGGGACTCCGTGC -CGAGAGGCTGAGTCTATGGGGACTCCGTGCCGGGAGGCTGAGTCTATGGGGACTCCGTGC -CGGGAGGCTGAGTCTATGGGGACTCCGTTGGGGGAGGCTGAGGCTATGGGGACTCCGTTG -GGGGAGGCTGAGGCTATGGGGACTCCGTTGGGGGAGGCTGAGGCTATGGGGACTCCGTGC -GGGGAGGCTGAGGCTACGGGGACTCCGTGGGGGGAGGCTGAGGCTACGGGGACTCCGTGG -GGGGAGGCTGAGGCTACGGGGACTCCGTGGGGGGAGGCTGAGGCTACGGGGACTCCGTGC -GGGGAGGCTGAGGCTACGGGGACTCCGTTGGGGGAGGCTGAGGCTACGGGGACTCCGTGG -GGGGAGGCTGAGGCTACGGGGACTCCGTGGGGGGAGGCTGAGGCTACGGGGACTCCGTGG -GGGGAGGCTGAGGCTACGGGGACTCCGTGGGGGGAGGCTGAGGCTATGGGGACTCCGTGC -CGGGAGGCTGAGTCTATGGGGACTCCGTTGGGGGAGGCTGAGGCTATGGGGACTCCGTTG -GGGGAGGCTGAGGCTATGGGGACTCCGTGCGGGGAGGCTGAGGCTATGGGGACTCCGTGG -GGGGACGCTGAGGCTATGGGGACTCCGTGGGGGGAGGCTGAGGCTATGGGGACTCCGTGG -GGGGAGGCTGAGGCTATGGGGACTCCGTGGGGGGAGGCTGAGGCTATGGGGACTCCGTGG -GGGGAGGCTGCGTCTATGGGGACTCCGTGAGGGGTGGCTGAGGCTATGGGGACTCCGTGG -GGGGAGGCTGAGGCTATGGGGACTCCGTGGGGGGAGGCTGAGGCTATGGGGACTCCGTGG -GGGGAGGCTGAGGCTATGGGGACTCCGTGGGGGGAGGCTGAGGCTATGGGGACTCCGTGG -GGGGAGGCTGAGGCTATGGGGACTCCGTGGGGGGAGGCTGAGGCTATGGGGACTCCGTGG -GGGGAGGCTGAGGCTATGGGGACTCCGTGGGGGGAGGCTGAGGCTATGGGGACTCCGTGG -GGGGAGGCTGAGGCTATGGGGACTCCGTGGGGGGAGGCTGAGGCTATGGGGACTCCGTGG -GGGGAGGCTGAGGCTATGGGGACTCCGTGGGGGGAGGCTGAGGCTATGGGGACTCCGTGC -CGGGAGGCTGAGGCTATGGGGACTCCGTGGGGGGAGGCTGAGGCTATGGGGACTCCGTGG -GGGGAGGCTGAGGCTATGGGCACTCCGTGGGGGGAGGCTGAGGCTATGGGGACTCCGTGG -GGGGAGGCTGAGGCTATGGGGACTCCGTGAGGGGTGGCTGAGGCTATGGGGACTCCGTGC -CGGGAGGCTGAGGCTATGGGGACTCCGTGGGGGGAGGCTGAGGCTATGGGGACTCCGTGC -GGGGAGGCTGAGGCTATGGGGACTCCGTGCGGGGTGGCTGAGGCTATGGGGACTCCGTGG -GGGGAGGCTGAGGCTATGGGGACTCCGTGCGGGGAGGCTGAGGCTATGGGGACTCCGTGG -GGGGAGGCTGAGGCTATGGGGACTCCGTGGGGGGAGGCTGAGGCTATGGGGACTCCGTGG -GGGGAGGCTGAGGCTATGGGGACTCCGTGCCGGGAGGCTGAGGCTATGGGGACTCCGTGC -CGGGAGGCTGAGGCTATGGGGACTCCGTGGGGGGAGGCTGAGGCTATGGGGACTCCGTGG -GGGGTGGCTGAGGCTATGGGGACTCCGTGGGGGGAGGCTGAGGCTATGGGGACTCCGTGG -GGGGTGGCTGAGGCTATGGGGACTCCGTGGGGGGAGGCTGAGGCTATGGGGACTCCGTGC -CGGGAGGCTGAGGCTATGGGGACTCCGTGGGGGGAGGCTGAGGCTATGGGGACTCCGTGG -GGGGAGGCTGAGGCTATGGGGACTCTGTGCAGGGCCGCTGTGAGGCCCTGAAAGCACTCG -TCGGAGGCTCCTGCTTCCTGAGGTCCGTGACTCGGGTCACATGCCGCCTCCAGGAAGCAC -CCTGGCCCCTGCAGCTCTGGGAACGTCCTCCCGACAGCTCCTGGGAATATCCTGGCACTG -AGGTCACTCTGGGCTCCCGGCTGACACTCGTGCCGGAGGCAAAGGTGAGGAAAGGCCGGA -GGAATGTGTGGTCTCGGCGCCAGGCCAGGCCTCCCTGTGCAGGAGAGGAGCCAGCAGCTC -CCCTTCTCTCAGCTCAGACGGTCTCTCAGGGCTCTCGGGAGGCTCAGAGCAGCTTGGCTG -GCAGATTCCAGGGCAGGGGGTGGGCCCGCCTGGTCCCCTCCGTCGCAGCCAGTGGGCGGG -AGGCTGGGCTGGTGAGCGTGTGGGCGTGTGTGAGCACACGTGCCCATGCTTGAGACATGG -ATGCTGGTGTGAGCACCTGACCCCTCACCTCCTTCACTCGGTCTCCTCACGCCCTCTCAG -GGACTCCTTCCCCTCCAGGCCTCGGTTACGGGTCACACCTGGCACTGCCAGGCCTGGGGA -CGTGGTGCGGCCGGTGCGGGGAGGGGCCTTCCAGGCTGCTGTGGGGCCCCCGGCCTCGCC -CCACCCCGCCCCGCCCCGTGCTGGGCCATTGCCTCAAATGCAGCGGCTCTGTTGGCCGTG -GGACTGGAATTCTTTCCCAAGGGCCCAGATGTGCAGAGGGGAGGCCGGTGCGGGGGAGCA -GGGCTCCGGGACGTGCACTTGGGTCTAGCTTTGCCCCTGACGTGCTGGGGCCGCCCCTAG -GCCCAGCTCAGTGTGTCCCTCCTGTGCCCAGTGAGGAGGGCGTGCCCCTCGCTGCCACAG -GTCCTGGCTGACCACGTGCTGCCCAAGGGCCAATCGCGAGTGCGCAGGTGGGGGACGTGG -GGAGCCAGCTGAGGGGGATATGTGGAGGTGTCAGGATGACCCTGGGTTTTTGGTTTGGGC -CACTGGGTGGGAGGAGGAGGAGGGGACCCAGAATTGAGAGATGGGGCCTGGGGGGCTGCT -CAGAGGGTGGGCTGGGAGGTGCCTGTCTGTGTCTGGCCTGGCCTCCAGACCCTGCCTGGC -TGGACCTGCTGTTCGTGCCTGTTTCCGATTTTATCCTCCAAACCAGACGCCCAGCCTGGT -GCAAATGCAGGAGTGGAGTTTCCAGGGGGATGTGGACTCCTTCCCTCCACCCCCACCTCG -GTCCCTGTCTCCTTCCCTCCGCCCCCACCTCGGTCCCTGTCTCCTTCCCTCCGCCCCCAC -CTCGGTCCCTGTCTCCTTCCCTCCGCCCCCACCTCGGTCCCTGTCTCCTTCCCTCCGCCC -CCACCTCGGTCCCTGTCTCCTTCCCTCCGCCCCCACCTCGGTCCCTGTCTCCTTCCCTCC -GCCCCCACCTCGGTCCCTGTCTCCTTCCCTCCGCCCCCACCTCGGTCCCTGTCTCCTTCC -CTCCGCCCCCACCTCGGTCCCTGTCTCCTTCCCTCCGCCCCCACCTCGGTCCCTGTCTCC -TTCCCTCCGCCCCCACCTCGGTCCCTGTCTCCTTCCCTCTGCTCCCATCTCGGTCCCTGT -CTCCTTCCCCACAGGAGGAGTCTGGGGGCTCCCGCGTCACAGGGGCGTGGCCCAGGGCAT -CAGGTGGGGCGGTGGGTACTGGGCTCAGAGTGGCCTTGGGCTGTCCAGTCCCTCCCTTTC -TCCCCAGGACCAGTGACCCTCCCAGCCCCAGGACACTTCTTGGGCCAGGGCCCAGGGCAG -AGCCAATGCTCCCCCAGATACTCCCTGGCTGCAAACCTCAGGCTGGGGGTTTTTGGGGAC -AGGGATGCAGGTGTCTAAGGACACGACCCTCCAGGCAGTGGACGTTTCTGCCTGGGTGGA -GGGCACGGTTACGAGAGCAGGGCCCGCGCTCTGGCATCCTGGTGCCCGGGCCCTCTGCCC -TCAAGGCCTGTCCTGCCCCAGCTCAGCCCTCTCTGGCCAGGCCCATCACTGTCAGCAAAC -ACCCCCACACTGCTGCCCCCCCAGATGGCCATGGCAGCCCTCCCGGGGCCCGTGTCTGCA -GCCCCCACGCAGCCCGGCCGGCCGATGGAAACGCACACCCACACTCTGTCCCACCTCACT -CCGAGCTGGGGGTTCGGGGACCACAGGTCCCACCTGCACAGGTTGCATCTGGGGAATGGG -CCTGTGGCAGAAAATGTGCGGCGCGGGGCGGGGGGTCCCAACCAGGCAGCCCCAACCTGG -ACTCTCCTCCACCCCCGTCCCACCTCCTTGCCCCCAGCACACGGTGGCGGAGTGCGTGGG -GCCAGCCTGGCGGGGGCTTTGCTCCCCGACCTGCACTTAGAGAACAGAGCATCCTACGGG -AGAGAGCAGCTCGGAACGCAGCTTGAGTAATGCCGACTTTATATCAGCACACCCAGTGCC -CCCACGTTCCCGCTGGCCCAGGTCCCGGAGACCATGATGGCACCCACAGTGGACTTCGCA -AAGGAGCGTGGGGACCCCGAAGGCCAGGCCACCCCTCAGAGGGGGGTCCCATGCTAAAGC -AGACGGTGCCGGTGCCGCAGGGCGTCTGAGACCCACGGTGGAGCCCGGGCCTGGCGTGCG -GGAGGCGGCCACGACGGCGCCTTTCTCCCAGGAACTCCGGGAGGGACCCCAGGACTCAGC -GCCAGGGCAGCCTTGGCAGGTGCAGTGAGGCAGTGACTTGTGGGGGTTAGATGTGGGCCT -GCCCCACGTGGGCAGGGATCAGCCAGGCATGGGGGTCCAGCGGATCCGAGCGGGGCCACA -GAGCTCTGGAGGACTTTTCTGCACAATGAATTTCTGCTTAAAAACAGAGATCAAGAGGAA -GCTCTATCCTGCAGCTCCGGAAATGGGTGGCTGCGTGCTTGGGGTCTCCGCCACGCGGGA -GGACAGCCCAGAGGCACCCTGGTCTCAGGCAGCTGGTTCCTAGGCTGTGTCCTCCCCACT -GGCCGGGCACCGGCTGGAACGGCACGAGGACCAGCCTCACTGTTCTCAGAGGGGTCTCGG -GCCACTGGGTGTGGTGGTGCTGGAGGAGTCCTGCCCGCTGTGGGCTCTGGAGGGCACGGC -AGCAGAGCCCCTGGCTTTTCTAGGCAGAGCGGCACCTGCCCCATAGATCGTGCCAGCTTT -GGCTGCAGGCGCTGGGGCCTCACCGTGTTTCCTGGGGGGGCCCGGACCCCCCAAGGCCTC -GATCTGAAGCTCTGAGGTCTCATGGATGCCTGCTCCTGGTCCGATAAACGAGATGGCTGT -GGTGGGGAGGAGCCTCAGGCGGCCCGGGACCCTTTGGCGTCCGTCGCTGGGAGGCGGAGG -GACTCAGAGCCGAGGCTGTGCCCAGGACTGTCCCGGGCGCCGGGCGATGCCAACACTTTG -TGCTGGTTCCCGCCAAGGGGTCGGCCTCCGGGTCCCTGCCGCCAAGTGCGTGGCGTGGTC -TCGGCCTCCAGGTCAGACATTGCTGATACGGGCCTCCCCCGGGAAGGCAGCGGGATCCGT -GGCCCTGTCCAGGGGCCGCTCCCGCCTGACGTAGCGCGGCTTCCGTACTGAAACGGGTCA -GAGACAGGCGAGGTCAGAGTGGGACCTGGACAGCAGGGACAGTGCAGGCCTCAGCCCTCA -CCGGAGGCTCTCGGGAGTGGGCATATGGCACAGGCGCCCGGGGCTGTTTACTCTGACCAG -GTGGGAACCCAGATGCCCCCTGCCCCTAAGGCGCCCTCAGAGCTCCAGCTCGGGAAAGGG -ACGGCTTCCTCCTGCCCGGCTGTGTCCTCTCATTTACACCCTGGGCCCCGGGGCCTGGAC -AAGGGCCAGGCGATCCCCGAAGACAGAGATGTGGGTCCCAGAGTATCATGCACCTCAGGG -GGCGACAAGCAGGCCGTAGTCCCAAGACCTCGAATGTGACCTTATTTAGAAGAAGGGGCT -TTGCAGGGGGTTACGTCAGGGTCTCAGGTGTGATCGCCCAGGGTTCCCCGGGCAGGCCCT -GAAACAACGGCCAGGGCCCACCTGAGAGAGAGGCAGAGAGAGAAGACGCAGAGGTGGGGG -AGACGCCGTGGGACCAGGGGACAGAGACGGGCAACGCAGCCACAGATGCCTGAGCCGGCA -GGGGCTGGGAAGGCAGACAGCGTCCTCCCCGGAGCCTCGGGAAGCGTGTGGCCTTGTTTG -CCCCTTGGTTTTGGACTTCTGAACTCTAGGATAGTCAGATTAAAGGTCTGCTGTTGAAGC -TGGCAGCCCCGGGGCACTCGGGCACCGTGGGGTCTGCTGGGCACTTGCAGACAGGGCTGC -TTTAGGGACGGGGCACGTCCAGCCTTGATGGAGAACGGTCTGTCCCCTAAAGGCACGGTC -ACCTGCCCCCATGACAGACTTCTGCACAGGGGGACGGAGGCCGGGTGAGCCCTGCTCATG -GCCTTGGAGCTGTGTGGCTGTGCGCCGGTCACTCAGCCTGTGTCTGTGGCCCCGCACATA -AAATGGGTCCTAACCGGGCTGACTCTTGGGTCCGCCTGACCCAGCACCACTGAAGCGATG -GCTGCTCAGGAGGGCCTGGCGGAGGCCGGCTGCGTCTGTCCTCGGGTGGAGCTGGACTTC -AAGGAGGAGCAGGTATTGGGGGTCTGCCCTGTCGTGGTGGGTCCTCCTTTCCTGCAGACC -CCACGTCTCGGGAACAGGAAAGAGCATGGAAGTCACGGGGATTAAAGGGGGGCGGGCAGG -GGGCGCCGGCCAAATCCAGCTGAGATCCAGAGCAGGGGGCACCAGCCAAATCCGGCCCTG -GCCCTGCCTTGTGGGTGGGTCTCCTGGGGACCCGGGCAGGGGTGGCCGAGATCCAGAGCC -AGGCAAACCCGTTTGGGGACAAACCCACAGAGCACCCTGGGACTGGCCCAGAGATGGGAA -ACCCCACAGGGGGATGCGACAGCTGCTGTTACCTGAGGACTGTGGCGGGGGGATCATTGC -AGCCTTGAAAAGGAGAGAAAGGCAGAGTGAGGACTCGGGATGGCCTGGCACAGGCACACG -CGGCCAGGGACGCTCAGCCCGGATGATGTGGGTTACTTACGGCTTCGCCAGGCTGCAGGG -CCGGAGCTGTGGGGGAGAAAGCGGAGAGTCACCCTGGAGCCCAGGAGCTGCCTCAACCTC -AGCCCAGTGCAGCGTCCGGGACAGCAGAGCGAGGAGCTGCCTCAGCCTCAGCCCAGTGCG -GCGTCCTCGGAGCAGCAGAGGCCCCGGGGCTGCAGGGTCTCCCCCAACCTCTCCCTGCGG -TGCATCAGCCTGGCCCTCGGTCCTGCCACATTCCTCCGGGGCACTCACAGGTGCGGGGGC -CTCCCTAGCACCCCAGGTGAGTCCCCGCTCCCTGGACCCACCTTCCCGCCTCAGCAGAGG -GGACAAGCCCCCCTCATGAGAAGCGTCTCCCCAGGCTCCAGGGTCCCAGGGGAAGGGCTG -CCCTCCCACCCTCCCGGGAGGAGCCTCAGGCACGAGGTGGCTTTGAGCCCCACGGCCGTG -GGCTTCTGCCTCCATGGTGCCCCCGCGATGGGGGTGCCGTGGCATCGTGGCCAACCTGGC -TTCTCGTCCCGTGGCCACCAGGGCTGACCAAGCCCTGAGCCCTGCTCTGCTCCAAGGGTG -CCCATAGGCAGAGATGCTGAGCAGGCCGGGTCTCTCGGTGCCTGGCTGTGCAGGAGACCC -TGGCAGCGGGCTCCCGACTGGAGGCTGGGCCCTGAGACCCCGAGAGAGGTTGAGGGGGAT -GGACAGGGGTCTCACAGCAGCCAGGTGGGGCTGCCCAGAGACCTGGGAGGAGGCCCCAGC -TCGGCTATCACAGTCTGGCCAAGTGCTCACCTTGGGGTCCGAACTGCTGGCTGGACCATC -TGCCTGGCAGGGACCCTGCGGGGGCCGGCCCTGGACAACGAGGGCAGGCACCACGGACCC -TGCTCAGAACCCGCCCCCGCCTGAAGGCACCACAGTCACAAGGCCGTCTCTCCAGTGGGA -AGGGGTCAGTGCCCAGGCCCGGGGTGACCGTGTGTACGGCGTGGCGTAGGCTGGGGTGTG -GGCCCTGCACCAGCCTGGCCAGCCCTGACCCCAGGAGAGGGGAGGGGGGACCATGGCTGC -TGGAGGAGCCCAGGCAAGTCCAACTGCCGAGAGCCACCCAGCCCCGCTCCACTCGCCCCT -CGTGATGCCCTGAGGGCCCCGGGGAGACGCCTCTGCCGGAAGAGGGCTCCAGCAGAGGTT -CTGGGCCCCGAGGAAGGCCCCTTGGTGCTTCGACCCTTCAAATCCACACACGGCTGTTTC -CGGGAAGTGACGGGCCTTCTCACACCGGGACCCAAAAGCCACAGGACAGGCCCTGCTCCC -TCCCGGCCTCTGCCAGCCTGCTCTGGCCTGGGACACTCCAGTCTCAGGCCCATCTCCACG -GCTGGATGCCGCCTGCCCTGTGCCCTCCCGTGGGGCAGGTGCTGGTCCGGGAGATACCTT -TGTTTCTTCTGTAGCAGGCCCTGGGGAGTTTACTGGAGCGCTTGAGGTAGAAGAACCCAG -CTACGGAGAGGATGAGGCCGGAGCTAATGAAGAACGTGCCCAGGAAGAGGGAGGCGGCCA -CGCGCGGAGCCCCTGCAAACAGACACCGCTGAGCAGACGGGCAGGACGGTGGCCCTGGCT -CCTCGCCTGGCCCCCGGTGCCCCCTGCACATGGCAGATGCGCTGCTCTCTGAACATGCCT -GAGCCTCACGGGACCGGCTGTGGGTGCCGAGGGCTCTGCACATGGGCCTGGGTCATCCCT -GCAGGCTCAGCCATGCCTGGGCATCTGGCCGCGGGGTCTGGGAAAGTTACCACCTGCCCC -GGCCTCAGCTTCTCTCAGGAGCTCGGATGTTGGGAGCGTTACAGGGGCTGACCCTGGCCG -GGCTCTGCGGAAACACCTCTCCGATTCCAGTTGCCCCTGAAAGCCAGGGGGTTCTCAGCC -TTGTTCCTTCCTCCGGGCTCAGCACAGGCCCTGGGGCCCCCACACAGGGCAGAGCCTCAA -GCTGGCAGCAGGTGCTCCTGCACCCCACTCACCTCCACCTGCCTGGGCCAGGACAGGCCA -GGGCTGCTGGCCTGGGGCTCGGGACAGTTGGCAATGGCTGCTGGGTGTGCTCTGAGATGC -TGGGGAGGAGACTCCCCAACCCTGAGACACAGGCGTGTTTGCCAGGCTTGGGGGCCTCGC -TCCTTCCTGCCCCAGCACAGAGCCACAGGAGGCCAGGAGCCCATCCAGGCCAACCCCACC -CTAAAACACTGCCACTCAGGTCAGCAATGGACCCAGGCCAGCTCAGGGCCGTGAGTGTGA -ACCTGAGAGCGTGCAGTGTGGCCGTGAGCGTGAACCTGAGAGTGTGTGGTGTCAGCGTGA -GCCGTGAGTGTGAGCCTTAAGTGTGAACCTAAGAGCGTGCGGTGTGGCCGTGAGCCATGA -GTGTGAACCTGAGAGCGTGTGGCTGTGAGCTGTGTGACCCTGAGAGAGTGCGGTGTGGCC -ATCAGGGCCTCCCCTAACTACGGCCCTTTAGAGATGTGGCAGAGCCCCCCATGACGCCCC -ACATCCCCCACCCACACCAGCTGACCCCAAGCTGCAGGGGCTGCCACGCTCCCCTCTGGC -TGTTTTGCAGAACCCTGAGCCTGCTGTGGCTGCGTCAAGGGTGAGGGTCTGCACTGGCTC -CGACGGCCCCCAGCCCCCAGGACACCGGCAGAGGTGGCTGTGGCCTGCTGAGACTTACCA -GGATGTGGCCGCCCGGGGGTCCCTGAGCTTCTGTTCATGGGGAATGGCGCACCCGGGCCA -GCAACTGTGGGATAGCAGAACTGTGGGAAGCCTGTGTGCACGGAGCCCACGGGGACACCC -ACGTGCACCCTGAAGGGATCTCAGGACGGAAATATGAAAGCGAGGGGCTGAGGGGGCGGA -GCAGCCCTCACCACAGAGCTGTCCCGAATGGCCCAGCAGACTCGGGAAGAGGGGGCTCCC -GGGGCTGTTCCCCAGTGGACAGTGGCTCTGGGGCAAGGTGGGGACACAGACAGCAACTCC -CACAGTGTCTCCCACAGCTGGAGCTGTGAGAAGGGAGCCGGGGGGAGCCGGGCAGACCTA -CAGCTTCTACACTCGGAGCCGTTGTAGGCTGGGAGGGTTCCGTTCCCACAGCGGACGCAG -CTGGCGCTCCCGTCCGCGTTCCAGCGCCTGTAACAGCCTGCGTGGGGCAGAGGACGGGCA -TGTCAGCCAAAGCAAAATCCACACCAGCTGGGTCTCCTGGGAATGATTCTCTATTTGAGT -TGGTGAGATAACTTTCATTCCAGATACTAACATGCTCTGGAGGGTAGGTGGGCGGCAGAC -AAGGACACCCCCAGGGAGCATGGCGGGGCCGTGAGCACCCCACGCTGAGTACTCCACACT -GCGCACCCTGACCCTGAGTACTCCGACCCCAAGTACTCCACGCTGCACTCTCCACGCCGA -GCACCCCGGCCCCGAGTACTCCACGCTGCACTCTCCACGCCGAGCACCCCAGCCCCGAGT -ACTCCACGCTGCACTCCACGCCGAGCACCCCGGCCCTGAGCACCCCGACCCTGAGTACTC -CACACTGCGTACTTCAGAGAGTGGTAGGCGGCAGCATCCAGAATGAACAGGCCTGTTGGA -GGGACTCGTGCTCTGCAGGACTGCAGGCTGGGCCCGGCTTCCACCACCCAGCCTTCACCC -CACAGACTCCCCAAGAACCCCCACTGCAACGCCTGCCCCAGGCCTCCCCCAAGACCCCCC -CCACGCCTCTCCTAGGATCCCCCAACGGCCTCCCCCAGGACCCCCCCCCCATGGCCTCCC -ACAGGACCCCCGCATGCCTCCCCCAGGGTCCCCCACGCCTCCCCGGGACCTCCCCACGCC -TCCCTGGGACCCTCCCACGCCTCCCCAGGACCCCCCCACGGCCTCCCCCAGGACCCCCCA -CGCCTCCCCCAAGACCCCCATCTGCAGTGCCTGGAGCGGCTGCCTCGCACCCCGTGTTCC -CTCATGCCGCCCAAGCAGGATAGGCCCACCCGCCAGCAGCACAGCCTCCTGCCCCAAGCT -GATCCCGACCCTTGGTCCATCTGTCACCTCCACACCCTGGCACCCTCCCCCGGGTCTCTC -TCGGGGGATCCTGCAGAACCAAGCCTCATCCCCCCGCCAGGCCGACGCTGCGCCTGAAGC -CTCATTTCCGCCCACCGGCCAGGGCGCCTTTAAGGACAGGAATTGACTTTTACTCCTTGA -CTTTCTAAATATCTCCAACACTCAGCCCAGAGCTGAGTAGACACACTCTTGATGCCGACT -GCGGTGCGGCTGCTGGTGCGGGCCACGGGTGGACCACACGCCTCGACCCTTCCTCACAGA -CTGATCTGAATACAAACGGGCCGCGGCGACACGGGGACCCCGCGGTGGAGAGTGGGCCTG -AGACCCCGGCACGGTTGTGACAGGGGTCACTCTGCAGACACACCTCTTGGAAGAATGGAA -GTCCACCCGCTCAGTCCTACCAGGGTGGAGCTGCGCTCTCCCAGCACTGGGGGCAGCCTC -TGTCTCCCGGCATCTCCTGGCACAGGGCTCGGGCGACTTCAGCGAGGCTCTGTCTGAGAG -TCTCTGCCCCGGAGGCCGAAGAACGGAGTCCACGGCAGGGAGCCAAACACCAGCGCAGCA -CTGTCCCCAGAAGTGCCCGCTGCCTCCCCGAGCGGAGACGTGACCTGGCTTGGGGCCGCA -CGCAGGGGGAAGCGTATCCAACACCGCAGGCCCGGCCCCTCCCCACGCGCGCCAGACGGT -CCCCACCCTGCGCCTGTGCATGGGGCCACCTCGGCCCTTGGACTTCACGACCCGCTGGCC -TGGCCCCTCCATGGGCACCGTGACTGCTGCACAGCTGCCTGCACCCACAGAGTGCCTGGG -GTACACAATCCCTCACAGGAGACGCCACGGCCCCAGCACTCTTGCTGCCATGGGGTGCCA -GGGGAGTGGTTCTCACCCAGCCACCAGGGCTTCAGCATCAGACGATGAGGACCCCAAGGT -GCTCAGCTTCCTCCCAGCCCCTCTGTTCTCCCTCAGAGCGGTGCCCTCCTCCTCCTACCC -TGCGTGTGCCTCAGATGTCATCACTGCCTTCCTGTGGGCTCCCCAACCCCCACGCCCAGC -CTCGGACCCCCGCGCCCAGCCTCACTGGCTGCCACAGCCGCCGTCTTGACCACGCCCTCC -TCACGAGGCCCCTGAGTCCCCAGGAGCAGCCCTTCTGGGTTCTTCCATCATGGGAGGGCT -GGACCCCCAGGATGGGAGTGCCAAGGCCCTTGGAGGTACAGCTGGGGCATCTCAGCCCCA -AGTTCACCAAGGGCCGCCAAGGAGTGGCCCTTGCACCTTCTCACTCTGTCCTCCCCTCCC -CTGGCTGCTCCCACTGGCTGCCCTCACCAGCCTCAACCTCCTGACACCCAGCTGCCCCCA -GACAGTCCCTTCCGCAGCCTCCCAGAACCTCTGATGAACAGGGCCTGCCCGTGGCACGCT -GACACAGGCCGGCATCCTCGTGGCGTCCTGTTGATTGGCATTCCACTCCACGCACCAGGG -GCCAGCAGCACCTCTGCCCGAGCACGGACAGGCAAAAATGTCTTGGGCTTTGCCAGAGGC -CCCTGGAGCCAGGACAGCCCCGTGAGAATGGCTGAGCTCATGGGCCACTCCCCCAGACCC -TTCTCCAGGCACCTTTCTGATCTCAGCTCCTGCCTCTGCTCCCAGCCCTCTGCTGGGCCA -GTCTTCTCATGAGGCTGCCGCTCAAGGCCGCCCGCCAGAAAGGAGGCTCAGATGTCCTTC -CCCAAGCTCCACAGCCCTCACTGCCCCATCCACTCCCCAGGTCCCGCAGCACAGATGAGC -ACTGTCCTTGTCACCGAGGGGAGGGCCCTGGGCACACACACACCAGTGGCTCAGGGGCCG -GTCTGGAATCTGCTTGGGACAAAGCGGCTTACCTGGACCACACAGACTTGCGCCTGGGCA -GCTGGCGTTGACGCCCACCACATCCACACAGCACTCGGGCAGCTGGGCCTGGAGGGGACA -CGGCAGTGAAACTCCAGGACGCGCCTGCCAGGCAGGCTCACGCCCAGAGCAGCAGCGGCT -GAGGGGTGCCGTGGGAGCACATCTCAATGTCCGCAGCTCCGGCCTCTTCTGGAGTCAGCA -TCGGGTGGCCCTCTGTCCCCTGTGGGCCTGGGAGCAAGGAGGGGCCTCACAGCCACAGTG -CACATCCCTGTGGGACCCTGGGTGGGCGGTCTCCAAGGAAAAGCTGGGCCTGGAAGAGTA -AACCACCCCCAGGAGGCGGCACCCGCAGGCCATGGCAGCGCCACCGACATTCTCTGCAAG -TCTCCGGAGGCTCTCCATCAGGGGTTTCCGCTTGACCCCACAGAGGAAGTGCCCGGGCCT -GGCTGGCATTTCAGGGGACGAATTCACGCCCAGGTGCCCAGGTACTGCACAGGTGCGCTG -GGTGCTGGCACTTACGGTGTGTGTGAGGGCCCATTCCCTGACCACAGGCAGACTGGACAG -GCCTGGGGGGCTCAGGGTACCCTCAGCTTGTGTGTTGATCACAGCTGTGCTGTTTCTCGT -GACCTGAATGCAGTGAACGGTGAGGGCGTCCAGGGGTGACTGCGGAGTGCGGGATAGAAT -CCACACCGCCAGGGAGGGGCCCAGGTCCGGTCCCTCAAACGCCCCAGCCAGGACAGTGAG -GGGTCCCCACCCTCCACCCGCTCCGCCTGGGAGTCTGGAGCCGCCGCAGCTACACTCCCC -GATAGCGATGCGCGGCACGCTGTGCTGTCACCGCTGGCAGAGGTGCTCCCATTGCGGGCC -AGGATGCCTCACCGTGGGGGCCCCGCCTGACCCAGCCATTCCTGAGCAGGCGCTCACCCA -GCAGGCAGCGGAGGGCTCCCCTCTGCGAGGCACAGGCCCCTCTGACCCCAGCAGTGGACC -TGGTCAGCACCTCTGGGGCTGGGACATCAGTGTCCTAAAGGTGGAAGGGTTAGACCCTCT -AGGGGAAGGGCCCACCGCCCTCCACAGAGGCTCTGGCTTAGGCCGCGTGGACACGTGAGG -GGGGCACCTACCGTGTTCTCCATGGACTTGCTGGCGACTCCCACGAGAAGGCCAGCCAGG -AGGGCGAGGTGCCGCAGCGCCATGCCAGGAGCAGATGCGCAGAGCCTGCCACAGGGAGGA -GCATGCGGAGCCAAAGAGATGGAGTGGGGCTGAGGCAGGGTGGGTGGGGCCAAATGAAAG -TGGGGTCAAGAGATGTTGGGGGGGTGCGGGCCAAGGCAAGGAGGGCAGAGCCAAATGGAG -ATGGGTGGGGCTGTGGTGGAGGGTGGGGCCAAATGGAAGTGGGCGGGGCTGTGGTGGAGG -GTGGGGCCAAATGGAAGTGGGCGGGGCTGTGGCAGGGAGGGTGGGGCCAAATGGAGATGG -GGTGGGGCGGGGCCGCGGCAGATGACTGAGTTAAATGGAGATGGGGCAGGGCCGTGGCAG -GGGTGCAGGGCCACGACAGGGAAGGTGGAGCCAAATGGAGGTGGGGTGAAAGAGTGAAGG -CTTGGGGCCTTTGGAGGCACGGGTGGGGCGAGGTGTAGGCAGGGCCTTACCTGCCCCTCC -AGGATGGGGACTACCGACATCAGCCCTTTGCCCGCCTGGGTGTTCAGGGGTTAGCTCTGG -GAGCTCATGGGCTCAGCTGAGCCCTGCAGACCCCGGCCCAGTCCTGCAGATGAAGACAGC -AGGTGAGGCCGTGGTCACGCGAGGGCAACCCAGGTGGGCCGTGGCCTACGGTGCGGGGTC -TGGGTCCGGTCCGGGCCCTCTGTCCACACCCTTGCCGGCCCCTGGCTGTCGAGCAGGGCG -TCCTGGAGGGGCTGTCTCCACGAGTGTTTCCCCCGAGCTGGCCTCCTGGCCTCCTGCGGG -TGAGAGTGCCTGGGATACAGGCCCTCGCTGGGATACGGGCCCTCGGCCCGGCCTTTGCTC -AGGGACCAGGTACGGAGCTCAGTGGCCCAGGCTGCACTTGGTGGACACCGGTCCTCCCGC -ACAAACCCCCTCTCTCCCCCCTGCACTTCCAGCCACAGGACCTGTTACCATGGCCCTGCC -TTCCTAAGGGAGGAAACGCCTGCCAGGCGCACAAATCCTCAAGTGGTGTCACTGCACTGG -CTCAGGGGCCTCCCTGGCAAGTTACCCCGAGGGGGGCTGAGGCCCAGCCAGGCCTGTGGG -GCTCCTCTTGATGGGCCTAGGCCGGGGTCCTGGGACAAGGGCTGTGAGCAGCAGGGAGAC -GGAGGCCCTGGAGGACACAGCTCCAGTCTCTGCACAGGGACGGTCCACTCTCCGCACAGG -GACGGTCCACTCTGTCACCCATTCCATGCTGGATTCAGGTCATGGCCTCACAAACTGACC -AGGCTGCCCAGGTGTGAGCCTGCCGGAGGACTCTGGAAGGTGGGGGTGGTCGGAATGCTT -GAGCTCAGGAGTTGGAGACCCACCTGGGCAACACAGCCCGTCTTTACAAAAAGTTTAAAA -TTAGTCGAGCCTGGTGGTGGGAGCCTGAGGTCCCAGCTACTCAGGAGGCTGAGGTGGGAT -GATCACCTGAGCCCAGAAGGTGGAGGCTGCAGTGAACGGAGACTGCACTCCAGCCTGTGC -AAGGGGAACTCCGTCTCAAAAAAAAAAAGCATGCTCTCCTCTGATTCAGCTCCTCCTCTC -TGATGTGAAATCCTTTCAGATGGAACGTGTTGAAGTCACAGACATGCTGCTCGCCCCACC -CACAGAGTGCAATCAAGTCTTAGTTTGTCCTTTTGTCCCTTTAACATTTGCCCAGCAGAG -ACCGTCTTCCCCTGCTCAGTGGAAAACTCCAGACATCACAGACCCTTCTGCTCCCTCTCT -GGTTAAAGGGCATCCTGAGGGCCACATTAAGTCACAAAACATCATTTTGATTCAGGAACC -AGAAGTCCAAGATTTCAATCAACACTTTCATCTGCTATTTAGTCAACTTCATGGAGATCT -ACTTTACATACAATAAACCACATCCGTGTAAAGTACACAAGCGGGTGAGTGTGACCACCC -CCTTGAAGCTGCCACCACAGCCAGGACGGTGCCCGGTCCCACACAGCTGCCAGCACTCGC -TGCGGCCCCCACAAGCCCGGGCTCCCGGCAGCCAGGAGCTGACCAGACTGCAGCTGTATC -TTCTAGGGTCTTACACAAAGGGGTTGCACACACTGACCTTTAGATCCTTCCATGTTGTTT -TATCCGCACTTTCTTCCTTTCCACAGTCGGAGGATTTTCCACTGTGTTGGCCAAACGTCA -CCGCCTTTGCCCATCACCTGCCAGTGGGTGCCTGGGCTGCTCCCAGTTCCTGGTGACTGG -ATGGAGCTGCGGCCAAGGTCCTGGCACATGTCATCATGTGGACATCTGTCTTCATTTCTC -TTGGGAGCAGAGTGGCTGGCTCACAGGGAGGTGCACGTTTAACTTTCTAAGGAACTGCAG -CCGTCTTCCACAGTGGCTGTGCTGTATACCCTCCCACTGGCGATGTGGGTGCACGCAGGG -TGTCCGTGCATGTGCAGGAGTATCTCTGTGTCGTTACAATCTGCATTTCCCTGAAGACTA -ATGATGGCATCTTTCCATGTGTTTATTAGCCACTTATATATCTTCTTTCTGAAGTGCCTA -CTCACATCTTCTGCCCATTTTGTTTAATTGGGTGGAGTTGCAACATATACCTTTTTTTTT -TTGGCAGGGGTGGGGGGCATAGGGTTTCACTCTGTTGCCCAGGCTGGAGTGCAGTAGTGG -GATCGTGGCTCACTGCAGCCTTGACCTCCAGGGCTTACGCGATACTCCTACATCAGCCTC -CCGAGTAGCTGAGACTACAGGTGCATGCTGCCATGTTGACCTCCGGGGCTTAAGTGATCC -TCCTACCTCAGCCTCTCGAGTAGCTGAGACTAGAGGTGTGCGTCACCACCACGCTCAGCT -AAAACACATATTCTTCATCAGACTTATGTATTGCAAATATTTTCTTCCATCCTGTGGTTT -GTCTTATCATCTTTTTTTTTTTGAATTGGAGTCTCTGTCGCCCAGGCTGGAGTGCAGTGG -CGTGATCTCAGTTCACTGCAAGCCCCGCCTTCTGGGTTCACACCATTCTCCTGCCTCAGC -CTCCTGAGTAGCTGGGACTACAGGTGCCCGCCACCACGCCCGGCTAATTTTTTGTATTTT -TAGTAGAGACGGGGTTGCACCATGTTGGCCAGGATGGTCTCGATCTCCTGACTTTGTGAT -CCGCCTGCCTTGGCCTCCCAAAGTGCTAGGATTACAGGCATGAGCCACCTTGCCCGGCCC -CCGTCTTATCATTTTTTTATGGACATCTTTTGAAGAGCAAATGTTTTTAATTTTAATGAA -ATTTTTAATAAAATTGAATGCATCCATTTTTCCTTTTGTGGTTCTTGTTTTTTATGTCCT -AAGAAATCTCTGCCTTGACCTCATGGTCACTAAGATTTACTGCTTTCTTCCAGAAGTGTT -ACAGTTTTAGCTTTTGCATTCTGAGTCACCTTTGTGTATGGTGAAATGCAGGTCAAGCGT -CATTTCTTTCCTTATGTATAAACAGTTGCTAAAAAGACTTTTCTTTCCATGTGGAATTAC -GTTGACATCTTCATTGAAAATCAATGGACTATAGAGGTGGGGTCTATTTCCAGTCTTTCT -ATTCTGTTCCACTCACCTGTGTGTCTATTCTTCAGGGACACTGCGGCTGACTGGATTACT -GAAGCTGTAAGTAGAATAGAAACTTTGAAATCAGGGCACGTATCAGCTCCACTTTGATTA -ATTGCTTTGGCAATTCCAGGTCACATGTGTTTCCATTTTAGACTCATTGTGTCAATTCCT -ACAAAAAAGCCTGCTGCGATTTTGACTGGCAGAGCCGATGTTTTAACAGGATTGAGTCTT -TTCATCACGGACATGCTGTCTCTCTTCATCCCTCCGCATCTTCTTCAATTTATCTCAGCA -GTGTTTATAGTTTTCAGTGAACAGGTCTTGTATATCTTTTGTTAAGATAATTACTAAGAT -TTTACTTTTTGTTATTACAAATAGAATGTAATTTCTGATTTCATGTTCCGATAGTTTGCT -GCTACTATATAACGATAAACTTTGCACCTTAGCCTTGATATCTGAAATCTTGCTAAATTC -ACTTAATAGTTCTAGCAATTCTCTGTAGCTTTCTTAGGACCCTCTGCATAAATAATCATG -TCATCTACAAATAAATACAGTTTACTTCTTCCTTTCTAATCCTTGTGACTTCAATTTGCC -TTTTTTCTTACCTTATTGCAGTGGCTGGGACTTTGAGTATAATGTTGGACAGAAGAGTGA -GAATGGGTGTCATCCTTGTTCTTGATTTTAGGGATAAAATGCTCAATATTTCGCCATCAA -AAGTACAACGTCTAGTGTAGGTTTTTCATAGATGTTCATTTATCAGACTCAGGGAGTTTC -CTTCTATTCTTAGTTTACTGAGGTTTTTTTAAAAAAATCATAAAACAGGTATAAATGTTT -CCAAATGTCTTTTCTGCATCTATTTCAGTGATCATCCTTTCCTTCTTTATTCTAGTAATA -TGGTGACGACAAAGATTCATTTATGAATCAAAACAACCTTGTATCACTAGGATAAACCAC -ACTTGGCCGAGGTGTACTGCCCTCTTAGGCTATTGTTGGATTTCACCTGCCAATACCTTC -GTAAGGATTTTTGCCTGTGTTCATGAAGGATAGTGGTCTATAATTTTTTTTAGGTGTCTT -TGTCAGGTTTTGGTATTGGATTATATTGCCTCATAAAACAAGCTGGGAAATAGGCCCTCC -TTTTTTTAAAGAGAGACAGGGTCTCACTCTGTTGCCAGGCTGGAGTGTAGTGGTGCGATC -ATGGCTCACTGCCGCCTTGAGCTCCTGGGATCAAGGGATCCTCCCACCTCAGCCTCCCAA -GTAGCTGGGGCTACAGGTATAATTTTTTTTGTACACAGGGTCTCACTATATTGTCCAGGC -TGGTCTCGAACTCCTGGCCTCAGGTGATCCTCCTGCCTCAGCCTCCCAAAGTGCTGGGAT -TACACGTGGGAGCCACAGCACCCGTTCCCCCTCCTCTTTTATTTTCTGAAAGAGTTTGTG -TAAGAATATTGTGATTTCTTCTTTGAATGTTTGATAGAATTCACCAGGAAACCATGTATA -TTTGCAGGAGTTTTCTTGGTAGGTAGGTTCTCCGGTAATTAATTCAATTTCCTGAACAGA -AAGAGGACCATGCAGATTTCCATTGCTTTTGACAAGTTATATTCTTCCAAGAGTTTATCC -ATTGCATTGAAATTGCTACATTTACTGGCCTAAAATTGTTCATCATAGTCTCCTATTATT -TTGAGACATGGCCTCACTCTGTCACCCAGGCTGGAGCAAAGTGGTGTGACCTCAGCTCAC -CACAGCCTCAGTCTCCCAGGCCCAGGCCATCCTCCCACCTCAGCCTCCCAAGTAGCTGGA -ACACAAGCAAGTGCTGCCACACCTGGCTAATTTTTTGATTTTTTGTAGAGACAGGGTCTC -GCTATGAAACAAAACTGAAGCATGATGTTGCTGGTCTTGAACTCCTGGGCTCAAACAATC -CTCCTGCCTCGGTCTCCCAAAGTGCTGGGATTACAGGTGTGAGCCACCAGAGATGGCAAT -AGTCTATTACTATGTCTATAGGATCCTTAGAAATAATGCCTCTTTTGTTCTTGATATTGG -TGATTTGTGCTATCTGTTTCTTTTGAGACCGAGTCTCACTCTGTTGCCCAGGCTGGAGTG -CAGTGGCATGATCTCGGCTCACTGCAACCTCTGCCTCCCGGGTTCAAGCGATTCTTGTGC -CTCAGCCTCCTGAGCAGCTGGGATTACAGGCACCCACCACCATGCCTGGCTAATTTTTGT -ATTTTTAGTAGAGACAGGGTTTCACCATGTTGGCCAGCCTGGTCTCACTTCTGACCTCAA -GTGATCCGCCCACCTTGGCATCCCAAAGTGCTGGGATTACAAGTGTGAGCCACCGTGCTT -GGCCTATCTTTCTATTTGTTTGTTTGCTTTTCAAACAGGTCTCTCTCTGTCGCCTGGGCT -GGAGTGCAGTGGTGTGATCACAGTTCACTGCAGCCTCAACCTCCTGGGCTCAAGCGATCC -TCCCACCTCAGCCTTCTGACTAGCCAGGACTACAGGCTCGAGCCACCACACCCAGCTCAT -TAAATTTTTTTTTTTTTTTTTTTGTAGAGATGGGGTCTCCTTCTGATTCCCAGGCTGGTC -TTAAACTCCTGGGTTCAAGCAGTCCTCCCACCTATGCCTCCCAAAGTGCTGGGATTACAG -GCGTGAACCACCCACCTCACCTGGCTCTTTCTTCTTTCTTAAAATTGACCATTCTTAGTA -GAGGTTTGTCAATCTTTCCAATCTTTTAGGGAAAAAATCAGCTTTTGATATTGTTAAGTT -TCTCCATTTTTCTCATGCTTTCTATGCCACTGATTTCTGTATTTGTCTTTATTTCCCTTT -TTTGGCTTTGTTCTTTTTTCCCTGGCTTCTGGGAGTGAATCTTAGGTCTCTGCTTTCATG -CCTTTACACGCACTTAGTTACAGAGTTCTAAGTATTGCTTTAGCTACACCAACAATTTTG -ATGTTATATTTTCATTATTATTCAGTTGGAAATATTTTTTCTTCTTCTGTTATTTTTTCC -CCACCTGAGTTACAAATTTTTTTTTTTTGAAACAGTCTCGCTCTGTCACCCAGGCTGGAG -TGCAGTGGTGCGATCTTGGCTCACTGCCAGCTCCACCTCTAGGGTTTTTAAGCAATTCTC -TGCCCCAGCCGCCCGAGTAGCTGGGATTACAGGTGTGCACCACCACGCCCAGCTAATTTT -TTAAACTTTTAGTAGAGATGGGGTTTCACCATGCTGGCCAGGATAGTCTTGAACTCCTGT -CCTTCTGATCCACCCACCTCGACCTCCCAAAGTGCAGGGATTACATGTGTGAGCCACTGC -GCCTGGCCCCAGCCTGGAAATATTTTCTAATTTCCCATTTGAGTTCTTCTTTGACCCATG -GTTTATTCAATAGTGGGTTAATTTCCAAACATTTGAGTTTTTCCTATTTTATTTGTGGTT -GATTTCTAATTTAATTCCTCTGTGCTCAGAAAGCATACTTTGTATGATTCTTTTAAAATT -CGTTGGAACTTGTTTTAGGACACAGCAGTTGGTCTGTGTTGGAAAATGTATCATGTGCAC -TTAGGAGTATTGGCGTAACTTTTTCTTTTTGTTTTTGAGAAGAGTTTTGCTCTTCTTGCC -CAGGCTGGGGTGCAGTGGCACGATCTCGGGTCACTCCGTCTTTTGGGTTCACACCATTCT -CCTGCCTCAGCCTCCCGAGGAGCTGGGATTACAGCTGCCCGCCACCACGTCCAGCGAATT -TTTGTATTTTTAGTATAGATGGGGTTTCGCCATGTTGGCTAGGTCGGTCCTGAACTTCTG -ACCTCAGGTGATCCACCCGACTCGGGCTCCCAAAGTGCCTGGATTACAAGCTTGAGCCCC -CATGTGCAGCCTGATATGTGTAACTTCCTATAAATACCATTCAGGTCAACATGATGATAC -TGTTACTCAGATCCCCCATGTCTTCACTGATGTGTTTGGTTTATTGTTCCAAGAATCGGA -GACAGAGAGGTTAAAATCTCCGACTATGATTGTGGGTTGTCTATTGATGTTTTTGGTCTA -TTCTAAGAATCGGAGAGAGAGAGGTTAAAATCTCTGACGATGATTGTGGATTGTCTATTG -ATGTTTTTGGTCTATTATTCTAAGAATCGGAGAGAGATTAAAATCTCCAACTATGATTGT -GGGTTGTCTATTGATGTTTTTGGTCTATTGTTCTAAGAATCAGAGAGAGAGAGAGGTTAA -AATCTCCGACTATGATTGTGGGTTGTCTTATTGATGTTTTTGGTCTATTGTTCTAAGAAT -TGGAGACAGAGAGGTTACAATCTCTGACTATGATTGTGGATTGTCTATTGATGTTTTTGG -TCTATTCTAAGAATTGGAGAGAGAGAGGTTAAAATCTCCGACTATGATTGTGCGTTGTCT -ATTGATGTTTTTGGTCGATTGTTCTAAGAATTGCAGAGAGAGAGGTTAAAATCTCCGACT -ATGATTGTGTATTGTCTATTGATGTTTTTGGTCTATTGTTCTAAGAAATGGAGAGAGAGA -GGTTAAAATCTCCGACTATGATTGTGGGTTGTCTATTGATGTTTTTGGTCTATTGTTCTA -AGAATTGGAGAGAGAGAGGTTAAAATCTCTGACTATGATTGTGGATTGTCTGCTGATGTT -TTTGGTCTATTGTTCTAAGAATTGGAGAGAGAGAGAGGTTAAAATCTCCGACTATGATTG -TGGATTGTCTATTGCTGTTTTTGGTCTATTGTTCTAAGAATCGGAGAGAGAGGTTAAAAT -CTCCTACTATGATTCTGGGTTGTCTATTGATGTTTTTGGTCTATTGTTCTAAGAATTGGA -GAGAGAGAGGTTAAAATCTCCAACTATGATTGTGGGTTGTCTATATATGTATGGTTTTTG -CAGTCACTTTCTGCCTACTTGTGTTTTTTATATTTAAAGTGCATCTTTTAGTTCAGTGTG -ATGGCACATGCCCCTAATCCCAGCTATTCTGGAGACTGAGGCAGGAGGATCACTTGAGCC -CAGGAGTTTGAGCAGTACTAGACTTTACCTTGGGCAAAAAGGCAAGACCCCATCTCTTAA -AAAACAAATACATAGACGGACAGACAGACACACACACCACAGTGCATCTTTTGTAGACAG -CATGTAGTAAATCTTGCTAATTTGTCCATTTTAGCAATCTCTGCCTTTTAACTGGAGGGT -TTAATTCATTAATATTTAATATAATTATCATTATGGGTAGATGTAGGTATGTTAATATTT -AATATAATTACTGTTATGGGTAGATGTAGGTATGTTAATCGTTTTCTGATTGTCCCTTTG -TATACACACGCTGCCCTTTATTTTTCAGTGATTTTAGGTTCATAGCAAAATTGAGCAGTT -AAGTACAAGGAGTTGTGCCTCCCCGCTGTGCCCACCCAGGCACAGCCTTACCCTCAGCAT -CCCACTTGTTGCAGCTGACACACCGACAGTGACACATCACCACCACTCAAAGTCCATGGT -TGACACGAGGGCGCACTCTTGGTGCTGCACGTTCTTGGTGCTGAGCTTTGGCAAGTGTAT -AATGACACTATCGTTGGATTTCAGGTCTACCGTTTTTACCGTTTATTATTTGTTTTCTGA -TTGTCCCTGTGTTTTTTGTTCCTCTATTCTCTTTCTGGCCCTCTTTTGCGTGATTTGAAG -TTTTAAAAATTCCTTTCCAAGTTATCTTTTGGCCCTTTAGTTGTGCTTCTTTCCATTATT -CTCATAGTTGTTGCTCTAGGAATTGCAATTTCAACCTTGCTTTTTCTAGTCTACTTAGAA -CTAGCATTATACCACTTTATGCAAAATGTAGACATGTAGACACCTTGCAACTGTACAGTC -CACGGATCCCCTCTACTACTCTTCACGTTGTGGCTGTCATATCTGCATACATTATAAACC -CAAGAGATGTTTTAATTTTTCCCCAGATATTTACTAATTTTGATGTTCATCATTCATTCT -TAAAGATCTGAGTTTCACTGTAGTATATACTATCTTCAGCATTTCCGGTAGCACAATTTG -ATGGTGACAAATTTTATCAGTTTTCCTTTTTCTGAAAATATTTTCATGTAATGTTTATTC -TTAGAGAATACAGAATTCTATGCTTTTTTTTTCTTTCAGCAGTTCCACTTTCTTCTGGTC -TCCATAATTACTCACAAACTTGGTCGGGCGTGGCAGCTCACGCCTGTAATCCCAGCACTT -TGGGAGGCCAAGTGGGTGGGTCACTTGAGGCCAGGAGTTTGATGCCACCCTGGCCAACAT -AGCAAAACCCCATCTCTACTAAAAATACAAAAATTAGCTCAGCATGGTAGCACACGCTTG -TAGTCCCAGCTACTTGGGAGGCTGAGACACAAGAATCGCTTGAACCCAGGAGGCAGAGGT -TGCAGTAAGCTGAGACTGTACCACTGCACTCCAGCCTTGGTAACAGAGCAAGACTGTATA -AAAAAAAATTTTTTTTTAAATCTCACAGACTCAGTCTATCAGCTCATGGTCTATCAGCTC -AGGGTCTGTCAGCTCATGGTCTATCGGCTCAGGGTCCATTGGCTCACATCTATCAATCAG -CTCAGTCTATTGGCTCAGGGTCCGTCGGCTCATGGTCTATCAATCAGCTCACAGTCTGTC -GGCTCACGGTCTATTGGCTCATGGTTTATCAGCTCAGTCTTCACAGTGCTGTGCTGTGTG -TGATCTGTTGTTTTTCTCTGGCTGCTTTCAAGATTTTTAAAGTTAATCTTTAGTTTTTAA -TAGTTTTAGGGCTGGGTGTGGTGGCTTACACCTGTAATCCCAGCACTTTAGGAAGCTGAG -GCAGGCAGATCCCCTGAGGTCAGGAGTTCGAGACTAGCCTGGCCAACATGGAGAAACCCC -GTATCTACTAAAAATACAAAAATTAATCGGGCATGGTGGCACGGGCATATAGTCCCAGCT -ACATGGGAGGCTGAGGCAGGAGAATCGCTTGAACTGGGAGGTAGAGGTTGCAGTGAGCCG -AGATCGCACCACTGCACTCCAGCCTGGGCGACAACAGCAAAACTCTGTCTCAAAAAAAAA -AAAAAAAAAAAAAAAACAAACTTTTGAAGTGATGGGTCCAGGTGTGGTTTTATTCTCATT -TATCCTGTTTGGGATTCTTAAAACTAAACATTTATGTCTTTCACCAAATTTGAAAGTTTC -TGGTTACTGTTTCTTCAAGTACTTCTGTCCACTGTGCCTCTCCTCTCCTGGACCTCTGTA -ATTACCCATGTGTTAGACATGTTGATATCACCTAAGGTCCCTGAGGCTTAGATATCACCT -ACAGGTCCCAGAGGCTCTGTTCATGGTTTTGTTTTATTTTCCTCCAATCACTTCCACCCT -TTTTTTTTTTTCCAGCTTGGATGATTTCTATTCCTCTGTCTTTGAGGACTCTGCCTATTT -TCTCTGTTATTTCCCTTCTGTTATGTTCATTCAGTGAATTTTAAAATTTCAGATCTTGGC -CAAGCACAGTGGCTCACGCCTGTAATCCCAGCACCTTGAGAGGCTGAGGTAGGTGGATCA -CCTGAGGTCAGTTCAAGACAAGCCTGGCCAACATAGCGAAACCCTGTCTCTACTAAAAAA -AAAAAAAAAAAAAAAAAAAAAAAAAAAAATTGCCAGGCGTAGTGGTGGGCACCTGTAGTC -CCAGCTACTCAGGAGGCTGAGGCAGGAGAATCACTTGAACCTGGGAGGCAGAAGTTGCAG -TGAGACGAGATCGTGCCACTGAACTCCAGCCTGGGTGACAGAGTAGAACTGTCTCAAAAA -TAAATAAATAAAATAAAATTTCAGATCTTGTTTTTTTTTGAGACAAGAGTTTCACTCTTG -TCCCCCAGCCCCAGGCTGGAGTGCAGTGGCATGATCTGGGCTCACTGCAGCCTCTGCCTC -CTGGGCTCAAGTGATTCTTTGCCTCAGCCTCCCGAGTAGCTGGGATTACAGGCGACCACC -ACCAAGCCCTGCTAAATTTTTGTTGTTGCTGTTTGTATTTTTAGTAGAGACGGGGTTTCA -CCATGTTGGTCAGGCTTGTCTTGAACTCCTGACCGCAGGTGATCCACCTACCTCAGCCTC -CCAAAGTGCTGGGATTACAGGCGTGAGCCACCACGCCCAGCCAGATCTTGTGTTTGTTTG -ACCTAAAATTCCCATTTGGCTCATTTAAACATGTTTCCTCGCTGAGATTTCCGGCACTTT -GTTCATTATGCGTGCATTTCCCTTTTCTTCACTGAGCACAGACACTAAACCTGCTCCAAA -GTGCTTTTTTGACTATTCCAACAGCTAGGTCATAACACAATTGATATCTGTTGTCTTTCC -CTTCGAGAATGGCTCACATTTTCCTGGCTCTTCATATGTTGAGTGATTTTGAACTGTACC -CTGTACATTGCAAACGTTACATTGTGAAGACACTGGAATTCTGTGATATTCCTCTGAAGA -GAATCAATGTTTCTACTTAGCAGGCAATTAATTTCATTAGATTCAAACTGCAAACGCTGT -CACACCTGCGGTGAGCGGTGGCTCAGGTCACTGCATGGCACAGGGTGCACGCAGGGGTCA -GGGGTCTGCCAGAAACGAGCGGCATCTATACACAGGACTCCTCCCCTCTGGCTCTTTCTG -GGGCTTCTACTCTCTTTTTCGAGGAGCTATGGGTGCCTAGCTCCTTCCCCTGCCTGCTCC -TGGAACAAGGAAGATAGCGTACTTTCTTTTTTGCTTGTTTGTTTTCTGGAGACACATTCT -CCCTCTGTCGCCCAGGCAGAAATGCAGTGGCAGCGATCCTCTCACCCCGGCCTCCTGAAT -AGTTGGGACCTCAGGTGCACACCATTACACCCAGGTAACGTCCTTTTCTTTTGTAGAGAC -TGTGTTGTCCAGGCTGGTCTCAAATGCCTGGCCTCAAGCAATTCTCCGTCTCAGCCTCCC -AAAATCCTGGGATTACAGGAGTGAGCTGCCCTGCCAGATAGTAGAATTTTTACTTTTTTT -TTTCTGAGACAGAGTCTCGCTCTGTCACCCAGGCTGGAGTGCAGTGGCGCAATCTCAGCT -CGCTGAAGCCTCTGCCTCCCAGGCTCACGCGATTCTCCTGCCTCGGCCTCACGAGTAGCT -GGGATTACAGGCACCTGCCACCACACCTGGCTAATTTTTTGTATTTTTAGTAGAGACGGG -GTTTCAGCATGTTGGCCAGGCTGGTCTCAAACTCCTGACCTCGTGATCCACCTGCCTCTG -CCTCCCAAAGTGCTGGGATCACAGGCGTGAGCCACTGCACCCGGCCCAGACAGTGGACTT -TCTATCAGTGCGTTAGTCACCCCACACTATCATGTGGGGACTGTGGCTGCCCTCAGGGCA -AAGATGCAAAAACAGGAAACTGTGCTGGTTGCTTCCTCCAAGTCAAAACTTCCCTCCAAA -ATCTGCCACTCTCCAGAGCCCTCAGGGAGCTGTTTTTCATACTCTGTCCATGGTTATAGT -TGTGCTATGGCAGGGTCACTCTGTTAGAAGTTTACTCTTTCCCACTGAAGTAGAACCCCA -TCATACGGCTTTCTGTGTCCAGAAACCAAGGCGATTTTAGTTTCTAGACGGTGGGCGCTG -GTGTTGCTTCCCAGGTGCTCAACTCTGGGCAGTAACAAGCCTGCATGGTCTGGACATGGT -GGCTCACACCTAGAATATCAGCTACCTGGGAGGCTGATGCAAGAGGACTGCTTGAGCCCA -GGAGTTCGAAGCCGAAGTGCAGACGCATTCAAGCTGGTCGAGCCGGGAACGCACCTGCAC -TCCAGCCTGGGCAACAGAGCGAGGCCCTGTCTCAAAGGAAAAAAAAAAAGCTTTGGCAGC -AGGGAACTTGGAGAACATGGGCTGAAAGGATAAGTCTTTTTGTGCTACAGATCCTGGGTC -TCCAAGGGATGTAAACCTGTTCACTGTCCAACAACAGCAGCAATCAACACTTCCAGAGCA -CTTGCCACATGCCAGACACCACGCGAAGGGATTTATACACACAAACTGATTTCACTAATT -TCAACAATGCCCCTTATCGCCCCACTTTAAATATGAGGAAAAGACTTGCATAAGACCACA -CTGTGAGTAGGCGGCAGGGTTAGGCCCAGGCCAGGCCCTCTGGCTCCAGAATAAACTGGA -GTCTGATGGTTTTCAACTGCAACACTCAACAAATATGTTCAGTATGTCTGGCCAACTACC -GTAAAAGTTTATAGAAATTTTCAATTTAAGAAGTAAAGGCCAGGAGCAGTGGCTCACACC -TGTAATCCCAGCACTTTGGAAGGCTGAGGCTGGAGGATCGCTTGAGGGCAGGAGTTTTAA -GACCGGCCTGGGCAATACACCGAAACCCCTTACAGAAATCAGCCAGGCGTGATGGCACAT -GCCTGTGATCCCAGCTACTTGGGAGGGAGGTGGGAGGATCGCTTGAGTCCAGGAGGTTGA -GGCTGCAGTGAGCCGAGATCGCGCCACCACACCCTAGCCTGGATGACAGAGTAAGACCCC -ATCTCAAAAAAAAATAAATAAAAAGTAAAGGCATTGGATTTAAAAAACAATATACCCTTA -AATATTAGACTATTAACTAAAGTAAAAATAATAAGTGTGGACCACGCATGGTGGCTCACA -CCTGTAATCCTAGCACTTTGGGAGGCCGAGGTGGGTGGATCACGAGGTCAGGAGAGTGAG -ACCATCCTGGCTAACATGGTGAAACCCTGTCTCTACTTAAAACACAAAAAAATTAGCTGG -GCGGGCGCCTGTAGTCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATAGCATGAACCTGG -GAAGGTGGAGCTTGCGGTGAGCCGAGATAGCACCACTGCACTCCAGCCTGGGCTACAGAG -CGAGACTCTGTCTCAAAAACAAACAAATAAATAAATAAATAGATAGATAAATAAATAAAA -TAGTAATAAGTGTGTTGTAGAATTTTCTAGCATACCTAGAAGTGAAATGCGTGCCGACAA -GAGCACGGAATATAACTGGAGTCCGCTCGCTGAGGTTCTGTGAAGTACATTTAATCTCCA -GAGGAACCACTTAAAAAACAACACAAAGAGGCAGAACTAAAAAGTCAGCAGAGGAGATAA -AATTGAAGACAACTTGATCCCTCTACCTACAAAAAAGGAAGCAAAGGAGGAGCAGGGAAA -AGCAGGTGGAAAAACAGAAATCGAACATAAAGATGGTAGACTCCAACCCAAACACTCTAA -CACCTACATTAAATACAAATGGTTAAATTAAATACTTCAATTAAAAACTATCGATTAATG -TCACTATTAGGGAAATGCAAATCAAAATCAAAATGAAATACTCCACACCCATTAGAATGG -CTATTACCAAAAAAACAGAAATAAATGTTGGCAAACGCATGTGGAGAGAATGGAACCCTT -GTGCATGCTGCTGAGAATATAAAATGGTGTGAAAAACAGTATGTCAGTTTCTCAAAAAAC -TAAACACACACACAAAATTAAACACAGAATTACTCTATGACCCCGCAACTTTACTTGTGG -TTCTACACCCTGAAGAACTGAAAACCAGGACTCCAAGAGACATTTGTACAACCATATCTT -AGCAGCATTGTTCACCACAACCACCATGTCTTAGTGAAAGGTGACAACATGCTAGCAGCC -CTCACTCACTCTCAGCACCTCCTGGGCCTCAGCATCCACGCTGGCCACACTTGAGGAGCC -CTCCAGCCCACCGCTGCACTGTGGGAGCCCCTCTCTGGGCTGGCCGAGGCCGGAGCCGGC -TCCCTCTGCTTGCAGGGAGGTGTGGAGGGAGAGCTGCAGGCGGGAACCGGGGCTGCATGC -AGCGTGAGTTCTGGGTGGGTGCAGGCTCGGCGGGCCCCGCACTCAGAGCACCTGCCGGCA -CCCCCGGCCCTGGGCAGTGAGGGGTTTAGCACCTGGGCCAGCAGCTGTGGAGGGTCCCCC -AGCACTGCCAGCCCCCCTGCACCAGGTTCGAATTCTTGCCGGGCCTCAGCTGCCTCCACG -CGGGGCAGGGCTCGGCAGCCTGCCATGCCCGAGGCCCCCCGCACCCCCGCCCGTGGGCTC -CCACACAGCCCGAGCCTCCCCAACGGGCACCACCCCCTGCTCCGCGGCACCCGATCCCAT -CAACCACCCAAGGGCTGAGGAGTGTAGCGCACGGCACTGGACTGGTGGGCAGCTCTGCCT -GCGGCCAGGCGCTGGGTCCATTAGGCAAAGCCAGCTGGGCTCCTGAGTCGGGTGAGGACT -TGGAGAACTTTTATGTCTAGCTGGAGGATTGTAAATGCACCAATCAGCACTCCGTGTCTA -GCTCAGGGTTTGTGGATGCACCAATCAGCACTCTCTGTATCTAGCTAATCCGGTGGGGAC -TTGGAGAACCTTTATGTCTAGCTACAGGATTGTAAATACACCAATCAGCACTCTGTGTCT -AGCTCAAGGTTTGTAAACGCACCAATCAGCACCTTGTGTCTAGCTCAAGGTTTGTAAATG -CACCAATCGCTGCTCTGTGTCTAGTTAATCTAGTGGGGACTTGGAGAACTTTTACGTCTA -GCTAGAGGACTGTAAATATCATTCTGTGTCTAGCTCAGGGATCGTAAACGCACTAATCAG -CACCCTGTCAAAACAGACCAATCAGCTCTCTATAAAATGGACCAATCAGCTGTCTGTAAA -ATGGGCCAATCAACAGGATGTGGGTGGGGTCAGATAAGGGAATAAAAGCAGGCTGCCGGA -GCCAGCAGCAGCAACCCACTCGGGTCCCCTTCCACACTATGGAAGCTTTGTTCTTTCGCT -CTTTGCAATAAATCTTGCTGCTGCTCACTCTTTGGGTCTGCACTGCCTTTATGAGCTGTA -ACACTCACTGCAAAGGTCTGCAGCTTCACTCCTGAAGCCAGTGAGACCACGAACCCACCA -GAAGGAAGAAACTCCAAACACATCTGAACATCAGAAGGAACAAACTCCGGACACACCATC -TTTAAGAACTGTAACACTCACTGCGAGGGTCTGCGGCTTCATTCTTGAAGTCAGTGAGAC -CAAGAATCCACCAATTCTAGACACATTAGCAGCACCATTCACCACAGCCACCATGTCTCG -GCAGCACCATTCACCACAGCCCCATGTCTCAGCACTGTTCACCACAGCCACCATGTCTCA -GCAGCACCGTCCACCACAGCCACCATGTCTCAGCACCGTTCACCACAGCCACCATGTCTC -AGCAGCACCGTTCACCACAGCCACCATGTCTCAGCAGCACCGTTCACCACAGCCACCATG -TCTCAGCAGCACCGTCCACCACAGCCACCATGTCTCGGCACCGTTCACCACAGCCACCAT -GTCTCAGCAGCACCGTCCACCACAGCCACCATGTCTTGGCACTGTTCACCACAGCCACCA -TGTCTCGGCACCGTTCACCACAGCCACCATGTCTCAGCAGCACCGTCCACCACAGCCACC -ATGTCTCGACACCGTTCACCACAGCCACCATGTCTCAGCAGCACCGTCCACCACAGCCAC -CATGTCTCGGCAGCACCGTCCACCACAGCCACCATGTCTCGGCACCATTCACCACAGCCA -CCATGTCTCGGCACCGTCCACCACAGCCACCATGTCTCGGCACCGTTCACCACAGCCACC -ATGTCTCAGCAGCACCGTCCACCACAGCCACCATGTCTCGGCAGCACCGTTCACCACAGC -CACCATGTCTCAGCACCATCCACCACGGCCACCATGTCTCAGCAGCACCGTCCACCACAG -CCACCATGTCTCGGCAGCACCGTTCACCACAGCCACCATGTCTCGGCACCGTTCACCACA -GCCACCATGTCTGCAGCAGCATTGTTCACCACAGCCACCATGTCTCGGCACCATCCACCA -CGGCCACCATGTCTCAGCAGCACCGTCCACCACAGCCACCATGTCTCGGCAGCACCGTCC -ACCACAGCCACCATGTCTCGGCAGCACCGTTCACCACAGCCACCATGTCTCAGCACCATC -CACCACGGCCACCATGTCTCAGCAGCACCGTCCACCACAGCCACCATGTCTCGGCAGCAC -CGTTCACCACAGCCACCATGTCTCGGCACCGTTCACCACAGCCACCATGTCTGCAGCAGC -ATTGTTCACCACAGCCAAAAGGTGGGAGCAAGTGTCCACCCACAGATGAATGGATAAACA -AAAGGTGGTCTATACAGACCGTGGAATATTCTACAGTCCTGAAAAGAAATTTTGGACGCA -TGCTACAACAGGAATGAACCTTGAAAACACTATGCTAAGTGAAAGCAGCTCATCACAACA -GGACAAATACTGTATGATTCTACTCATGAGGTTCCCAGGGTTGTCGAATTCATAGAGACA -GAAAAGACAACGGTGGTTGCCAGGGGCTGGGGGGCAGGGAGGAATGGGGAGTTAGTGTTT -AATGGGAACAGTTTCCTTTCCTTTTTCCTTTCCTCTTTTCTCCTTTCTTTCCTTTCCTCC -TTTTTAAAATTTCTTTCTTTCTTTTAGAGATGGGTTTGCTCTGTTGCCCAGGCTGGAGTG -CAGTGGTGCAATCATAGCTCACCGCCATCTTGAACTCCTGGGCTCAAGCAACTCTCCCGC -CTCAGCCTCCCAAGTAGCTAGGACTACATGCCTGCCACCATATCTGGCTAATTTTATTTT -TATTTTTTGGTAAAAAGGGTGTCTTGCTGTGTTTCGCAGGCTGGTCTTGAACTCCTGGGC -TCAAGCGCTCCTCTCTCCTGTCTTAATGCATGTGTACTAGATAAACATGCATGTAACGCA -GGACCCATGTTCACTGAGAGGTGAGATTTCACATTTACATGTAAGACAATTAGGCCCTAT -ATGGCCAAAGGTGAGGCGCGGCCCGGGAGTCACTCCAGTCACATCCTCCATAGACCAGCA -GAACCAGTCCGTGGCCAGTGGTGTCTTATCAGGAGGAAGTTATGGAAAGTGACGCTGTAG -TTATGGCCGTGAAATGGGGGGTCAGTTAGTGCCTGGCAGCGAGCCATCACTGTTTCCATA -CCGCTTGTCTCAGGCCAGTGCCTGCTTAACTGCTAGAGGAAAAGAAAACCCAAGCCTTAT -TCTTTAACTGTAAGGGTGTGTGACTTAACCCCGGCCTGGCACGGCCTTAGGTCCTGATTA -TAACTCGGCGTCTTATTGCCGCAGAGTCTGTCAGTCTCGTGATCTCCACTTTAACACTAA -TGTTGGTCAGTTGTGTCTAAACTGAAAAAGGGTGGCAGTATAACCAGGTGTGTCCAACCT -CCCATCCTTTTATGGCCGGAAACTCAATTTTTAAGGTTTCTCTGGGGTCCCCTTGACCAA -GAGGGAGCTCGTTCAGTCGGCGGGGGACTTAGGATTTTATTCTTAGTTTACAACATCAGT -AATAAAATTAATAGGCAAATCAAAGAATGGGAGATAGTCACAGTACACGTACCAGACAAA -AGCCCTGAATATGGAATATATAAAGGACTTTCACAATCTGGTCATCAAAAAAATGGGCAA -AAGACATCCTCGGACACTCAGAAAACGTGTGCGAATGGCAACAGATGAGTGGACAGTGCT -CAACACGGGTGAGCGTCAGGGAAATGCAAACTAAAGCCTCCACGACCAAACGGCACTCAG -CCTCTCGGCTGTGGGGACACACAGAACCGCTGGGACTTCCACACCTGGGATGCAGCCTTC -CCCCCGGGCACGTTCCCAAGAGAAACAACACACGCCCGCCAAACACGTGCACAAAAATAG -GCCCAACTCTTCAGACAGCGGAAACCCACCCGGGCGCCCTCAGAGACGACGAGCACGCAA -CAGCGCATCCCACACCCACTCCTTGTGCAGCACCTCAGAGGAAGCTCAACAACAGTTCTC -TGCGTGAGCCGTGGCAGACGCAAAACCGCCCGCACGTGTGACTCCTAACACTCAGAGTGT -CGGTAAAATCACAGCAGCGCTCCTGTCTGGCGCGGCAGGCGGGCGCTGGAGCAGCCTGCG -AGGCAATCTCCATGGATCACAGGCAGATTCTACATCACGACAGGAGTCTGGTGAATCCTT -TGTCAAAACAATTGAACTGGACACAAGCTCTGTGTGTTTCACTGCATGTAAATTATGCCT -TAGTAACTAAACACATGCATTTTCTATTTTGAAAATCTCATTGGAGCCAAAAAGCTAAAT -AATGGGATGAAAATTTCTACAAGGCAATGAAAAATTTAGTGAGAATTTAAATTGTGCTAT -ACACTCTTTGACCACTCTTATTTTCCCTTAGAAGAACTGGTTTCAGGGCAGGTGTGGAGG -CTCAGGCCTGCAATCCCATCATTTTGGGAGGCCAAGGTGGGAGGATCGCTTGAGCCCAGG -AGTTCAAAACCAGCCCGGACAACAGAGTGAGATCTCATCTCTACCAAAAAAAAAAAAAAA -AAAAAATAGCTGGGCTTGGTGACGTATACTTGTGGTCCCAGCTATTTGGGAGGCTGAAGT -GAAAGAATCTCTTGAGCCTGGGAGGTCAAGGCTACAGTGAGCCATGATCGCACCACTGCA -CTCTACCTGGGCGACAGAGCCAGACCCCGTCTCAACAACAACAACAAAGAACTGGTTTCA -AGAAAAAAATGATGCCTCAGGTCACTGTGATTTTAAATAAGTAACATCTTGCAAAACAAC -CCTGTAAAAGCAACCACCGGCTGGGGCAGTGGGTAGACCACACCCACGCTCACCGTAACT -CCAGCCGCCCAGGCAGCAGTAACTGAAAAGGGGAGGCGGGAGGGTCCACTGGCGGGTTTC -TCACGCTGCTGAACCTCGGTAAACACAGCCCCGAGGGCTGGCTGGAGCTTCCACTGCATC -CGTGTAGCTAATGCTGGTCATCTTCGTAGCAAGCAAAGGAAGCCAACGTGAAACGTAGCT -TTAAGGGCCCAATAAGAACTGTCTGGGGCCTCTCTACCTAAAGATCCCTCTCGTGCTTTG -ATAGAAAACAAATACCGCAAACCCCTTGATGGGGTGTAAAGGAGACATCCCCCTTTGTTG -ACATGCATGGTAGTCGCTGCCCACCTACCCGTGGGCTCAGCACACCGGAGTCGGGCGGTT -GCCGTAGGTGGCTCAGCAGACGTGAGCAGGGCAGGATCGGGCCCATCCCCCCACCGGGAA -TGTCAGGCCACCATCAGGTGATGGTCAGGTGGCTGTTAACTGTCTAAAAGAACTGGTTGC -ACCCAGCGCCAGGGAAAGACAGGCTCCCAATAGCTAGAAAACACATGAAATCCGGTGATG -GGCAGCTTCCCGATACGATCTCAGGAACTGGGCGAGTTGGCTCAAGCGTGTGCACTGAGA -GGCAAAATGGCGGCGTGTAACCGTTCTATGACCTTCTAGGGACGTTTGACAGGTAACGGA -AGAACGCCTCAGGTGAGCATGGGCACTACTCCAGTGAACACACGGCGCACGGTCCCTCCC -TCCAGTGAACACAACGCACACGCTCCCTCCCTCCAGTGAACACACAGCGCATGCTCCCTC -CTTCCAGTGAACACACGGCACATGCTACCTCCCTCCAGTGAACACACGGCACATGCTCCC -TCCCTCCAGTGAACACAACGCGCACGCTCCCTCCCTCCAGTGAACACACAGCGCATGCTC -CCTCCCCCCAGTGAATACACGGGGCATGCTCCCTCCCTCCAGTGAACACACCGGGCATGC -TCCCTCCCTCCAGGGAACACATGGCGCATGCTCCCGCCCAAGTACTAGCAAGATGCTGCA -TGGGTGGACAGCCCACCCTGAAGAAGGATCAGGGGAGAAGGGGTGCAAGACCCCAGAAGC -CTGCCAGGCTATAAAACCCCAAGTCAAAAGGTGAAACCGCACACCTGATCTCTCACATCG -CCCGTCTGGCCCTCCTCCAAGGGTACTTCCTTTCCTTCCTGCTCTAAAGCTTCTTCAACA -ACTTTCACTCCTGCTCTAAAACTTGCCTTAGTCGGTGGGGTGCGGTGGCTCACGCCTGTG -ATCCCAGCACTTTGGGAGGCTGAGGTGGGTGGATCATCTGAGGTTGGGAGTTCGAGACCA -GCCTGACCAAAATGCAGAAACCCCTTCTCTACTAAAATACAAAAAATTAGCCGGTTGTGG -TGGCAGGCACCTGTAGTCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATGACATGAACCC -GGGAGGCAGAGCTTGCAGTGAGCCGAGATTGTGCCACTGCACTCCAGCCTGGGCGACAGA -GACAGACTCCATCTCAAAAAAAAAAAAAAAACTTGCCTCAGTCTCTCCTTCAGCCTCATG -TCCTTCCATCAAATTCTTTCTTCTGAGGCAGCGAGAATCGAGGCCGCTGCTGACATACTT -TGGTGCTGAAACTCAGATACATTCTGCCAGTAATAGAGCTCTGAAGGCTCACCTGAGCTC -CACACTCCACCTCGGCACACGCAACCCTCAGCCAGAGTGGTGAGAAGAGGTGGCTCTTTC -TTTTCTTTGTGAAACAGGCTGGAGTGCATCGTTGCGATCTCGGCTCACTGCAGTCTCCAC -CTCCGGGGCTGAAGCGATCCTCCTGCCTCAGTCCCTCGAGTAGCTGGGACTGTTAGTGGC -AGAATATGTCCCACTTCTGACACCAAAGCATGTTAGCAGCAGTGAACCTCAATTTTTCCC -TCCTCAGAAGAGTTTGATGGACGGGTAGGAGGCAGAAGAGACCTTAGAGCAGGAGCAACA -GTTTATGAAGAAGCTTTAGAGCAGGAATGAAAGGAAGTAAAGCGCCCTTGGAAGAAGGCC -AGGCAGGAGACCTGAGAGATCAAGTGCGCAGTTTGACCTTTGACTTAGGGTCTTCCACGC -TGGAGGCTTCCGGGGTGTTACGTCTCCCGATTCTTCCCTCGGGGTGGGCCGTCCACCCGC -ACAGCGGCTGCGGGCACTTGGGAGGGAGCATGCACAGAGTTTACTGGAGTTGTGCGCACG -CTCCCTCGAGGCCTTTTTTTTTTTTTTTTTTTTTGAGATGGAGTCTCGCTCTGTCACCCA -GGCTGCAGTGCAGTGGCGCAATCTCGGCTCACTGCAACCTCCGCCTCCCGAGTTCAAGCG -ATTCTCCTGCCTCAGCCTCCTGAGTAGCTGGGACCACAGGCGCCCGCCACCATGCCCGGC -TAATTTTTGTATTTTTATCAGAGACGGGGTTTCACCATATTCGCCAGGCTGATCTCAAAC -TCCTGGCCTTCTGATCCGCCCCCCTCCCCCCACGGCCTTGCAAAGTGCTGGGATTACAGG -TGTGAGCCACCGCGCACAGCCAGGGCCGCCTTCTCTTACCAGCCAAATGTCCCTGGTAGA -GGGGGGCCCCTCTTCTGCCCTGCTCATGTCTGACTAGCTACCTACTGTAACGGGCCACAG -GTGCTTGCCCCCATGCCTGGATAATATTTTTTATTTTTTATAGAGACGAGGTCTCCCTAT -GTTGCCCAGACTGGTCTCAAGCGATCTCCCACCCCAGCACCCACAGCGCTAGCTGTTCTT -TAAATGAGCTACCCAGTAAGTCAAAGCTCAGGTGGAGAGCAGCCGCAAGGCAGGGAGCAG -CTGGGAGGTATCTCAGGGGTTCCCGGGATGCTGCCTGTGCACCCCAGGGCTGAGGTGACT -GCGTGTGGAAACACCTGCCTGACTGGCTTTTAGGAGGAGTACTGGGGGCGGGATGTGTGT -CAGGAAAACAACGTTTCTGTATAATTCATAAACATGTATGTTAAAAACAACGTGGCCATG -ACGGATCCTGGCTGAATGCAAACGGGGAACATAAACCTGAGTAATCAGGCGCATCACTGA -ACATCCCAGGCGGCCGCCCCTACCCTGGGGCTCAAAACCGGCTCCCTCTGCGAGGGTTTC -CCAGGTTAAGCCATCAGGAAACAGGAAGACGCCTAAGAACGATACACTGGACTTTGGGGA -CTCGGAGGGAAGGGTGGGAGGGGGACAAGGATAAAAAGCTACAAATAGGGTGCAGTGCGT -ACTGCTCGGGTGATGGGAGCACCAAAATCTCACAAATCACCACTAAAGAGCTTACCCATG -TAACCAAGTAACCAAACACCACCTGTACCCCAGTAACTTACGGAAAAATAAAAGAGGAAG -ACGCAGCTCTGCCTTCTCTGCACACCCTGGTAATACTAAGAAAAATGAAAACCAAAAAAA -GGAGGCCAAGTTTGACATCCTGAAATTTAACAGGACGAGGCGGCTAAGAATTCAGCCACA -AAATAGTTCCCGGGGAAGAAGCCGCGTTTGCTTTGAAACGCGGTAAGAAATGCCCCCGAA -CACCTGGGCTTAAATTACACCCAAACTCAATCATCGACTCGCTGCCACCGGAACACGCGC -TCCCGAAAAACTGCACCCCGACTAGCCCTCGGCTACTCCAGGTGACAAACGGACAAAAAC -AAATCCTAAAGCCTCGCGGGAAAAAGACCTGAATCGTGGCCGACTTCTAGGACACCGGGG -ACCGCGCCGGTGCCCCCACTCCCGGCTGCCGGGAAGGCGAGGCGAACGCGCCCCCTTTCT -TCCCCCGGGCGCCCGTCCCATCCCCTCCCCAGGGACCCCCTCCCTGCCCCGAGAACCCCC -TCCCCTCCCCAGGTGCCCCCTCTCCCCCAGAGACCCCCTCCCCTCCCCAGGGACCCCCTT -CCCTGCCCCGGGAACCCTTCCCCTCCCCAGGGACCCCCCTCCCTCCCCAGGGACCCCCTC -CCCTCCCCAGGGACCCCCTTCCCTGCCCCGGGAACCTTTCCCCTCCCCAGGGACCCCCCC -TCCCCGCTCCGGGAACCCCCTCCCCTCCTTAGGGACCCCCTCCCCACCCCTCCCCGGGGT -CCCCCTGCCCTCCTCAGACGCCCCTTCCCCTCCCCAGGCGTCCCGCTCAGCCCGGGCGCC -TTTCCCCCATAGGACCGCGGCCAGGCTCGTTGGGAGGCGGCGACGAGGACGCGGGCCCAG -GCGCTGGCGGCTCCTCCGCGCGCCGCACAATGGGGGACGCGCAGGGAACGTCCCTCGGGC -CGGGCCAGGGCCGCCGACCTTTGTCTGCCTCTCGCACTCCCTGCGCCGACCCGGCCGCCC -AGACGGACCCCAGCGCCCCAACCCGCTACCCTCACGCCTGCCCCCAGCCCCTCACTCACC -CCGGCGCCCTCCGGGTTTCTCTTTCGTACACCCCGCCCTCAGGCGGTGGCGCCGCGCCCC -CTGGGACTTGTAGTCTTTCTTCCGCCCCGGCCCCGGCGCCAGGCCCCGCAGCTCCCAAAG -AAAACTACAACTCCCGGCGGCCCGCGCGAGAGCCGCCCTCGCCTGGTGGTACCATCGCGC -GCGGCCGTGGGTGGGGCGCCGGGGCGGGGCGCGAAGCGCCCTGGGAAATGTAGTCCTAGA -AGAACCAGCGCATGTCTCGGGTCCCTGACACGGAGGGACTACATTCCCCCGGATTCCTCG -CGCGCCGGCTGCTTGGCGTTGCCGGGAGACGGGGCGGGGCGTCGTCGGGGTCTCCCGGGC -GACCGCACAAGCGTCGGCGTCCTTAGCGTTCCGCCGGTTTAGGCGGAGGCGGAGGCGGAG -CGTTTGGGGGCGGCCGGGGCGGCTTCGGCTTCATCGGAGAAGGCGGCGCGGCTGCACCAG -GTTTGGCCGCGGGCGCGCGGGGCCAGCGCCCTCCAGACCCACGGAGCGCCCCGAGCGCCT -CGCGAGCCGCCGCCAAATGCGCCCCAGGTCCGCGGCCGGCGCCAGTGCTGGGACCTCGGC -GGCCGGTGTCGGAGCGCGGCGGGAGAGACCCTGCCTTGGGTGCGGGACTGGGACGGCTCG -GACCCAGAGGGCTCCCGGGGCTTCGCCTCTCGGACGGGTCAGGGCTCTGCGGTCTCAGGA -CGCTCCCCCGTGAGTCTCGGCGGCCCCGGGGTCTGGGCGGCGTCGCTGCCCCACAGGCCG -GGCGCGTGGGTTTTTCCGGGGCTCTGCCTCTGAGCCACCCTCGGAGAAAAGACAGCTCTG -TGCGTCCCGCGGCGCCCGCAGCTTTCGGCAAACATGTTTAAAGGAGCTCCCCGAAGGAAC -TGGGGACGTCCGTCCGCTCATCAAAGGCTTCAATCCTGTCGGTGTCCCCGGGCCCTCTCC -TAGCTGGGCCAGCGCGCAGGGTGGGGGGGCGCTGCAGGTGTCGCGGCCCCCCCCAACCTC -CGCAGACCCTTCCAACCCCTCAGACCCCCCAAAACCCCCAGATCCCCCAACCCCCCATAT -ACCCCCAACCCCTCAGACCCCCCAACCCCCCAGACCCCCCAACCTCCCAGGCCCCCAGAC -CCCCCAGCTCCCTTGCTCCCGGGAGCTCCCAGGCCCGTCCTGCATGCGCCTTGGGGTTGT -TCCTCCTTGATGGACGCCGCCTCCGGGTTCCATCCCAAGTTTAAATGCCAGAGATTTCAA -TGGAAATAAAGCCCCCATCTTAACAGCGTGAGGATGTTTTGTAAACAGTATTGGGGACAG -CTGGGGAAGTCACATTTGTGTCTTCTCTTTAGAGGGACAGTGTTCGCCTGAGGGTCCATC -CCAGGGTTCCCTCAGGGCCTCTGGAGGAGTTGATGCCACCAGTGTCTGGCCGTGGGACAC -CTGGGCGTGGGCGCCCAGCACCAGGGGTTCGCTGACAGCTGCAGGGTTTCCGGCCATGCG -CCCGCGGACGTGCAGCTTCTGTGTCGGTCCCATTAAGAGGAACCTGGCCTGGGCGACGTT -TGAGGACCACGGGGAGGACACAGTCGCGGTCCCCTTCTCGGAGTCCAGTCTGTGCCACAG -GCTCTTGCCGTCTGCGGCAACTCATTGTGGAGCTGAGCCAGTGTTTCCACTTCCTTTTTG -TTTTTTTGTGTTTGAGAGGATTTCACGCTGTCACCCAGGCTGGATGCAGTGGCATGATCG -TGGCTCACTGCAGCCTGGACCTCCTAGGCTCAAGCGATCCTCCACCTCAGCCTCCAGAGT -AGCTGGGACCACGGGTGTGTGCCACCATGCCTTGACACATATTTCTTTATTTTTTTGTAG -AGACGGGGGTCTGTTTTGCCCAGGCTGGTCTCAAACTCCTGGGCTCAAGCAGTCCTCCCG -CCTGGCCCTCCCAAAGTGCTGAGACTACAGGCGTGAGCCACCATGCCTGGCGTCCACTTT -CTTGACTATTTCCTGAAGACCAGCGTTTCCCGGGTGGTTTCACAGCTGCGGAAGCTGCCT -GTGTCAGTGTCAAGTCCCTACCCCTCGGCTTGGCCTGGGGCTGTGGCCCTGGGTGACCGT -GTCCTTATGCTGGAGCTTGGTCCACAAGTGTCCCCGCCCCTTGTTCCGTCACTCATGGTG -GTCTGCACCTCTCTACACGTTGGCCCCTGTCAGAGGGAAGAAGGCAAAGTCCTGGAGCTG -CGGGAAGCCGTGCAGTGCATGTGTGTGTGCCTCGGGCCCGGGCTGCAGGCCCCAACAGGG -CCCACCCAGCACCTGCTGAACTGTGCTCTGAGACCAGCACCCACCTGATCTCTGGGAGCA -GAGCCCCTGCCGGCGTGGGCCAACCTGACAGCAGCTGCCTGGGCACTGGGCACTCCCTCG -TCTGTCAGGCGGGCAGTGGATAGCTCGTCCTCTCCCTGGGGAAGGGAGACGAGGCCATGC -GAGATGTCCCTGGAGGCTCCCTCCTGAGTAACCGCACGGGGTGCACATTCCCGAGAACAC -GAAAGGGTGCAGGATTCCACTAGGCCAGGTGGAAACATAAGGACACCGTAGGGTCGCATC -AAGTTGAAGGACAATCTCTAGACTAAAACAGAAACGACATTTACTCCCCTAAGGGCCACA -CGGGCTGAATCCCATCCTCAGGTTATAGCAGGGATGCTAGGTCTGAAAGCCACAGGGGAG -CATCGTAAGTCGCAGGTGCCCACAGATCACACCAGGGACCCCACCTCTGCCAACCGGGCT -GTTTGTGTCCCCGAAAGGGAGCACTTTCCTCCCCAGAGACTTCAGGTGCAGTATGGGAAG -GTTGGGGAACTAAAAAGCTGTGCACTAATATTTTTTGTATTAAAATAGAACCATCTTATG -TTTGTAATGCATGGGGTTTTGTAGGGGCGGGATGTTTTGTTGAGATGAGGACTCGCTCTG -TCGCCCAGGCAGGAGTGCGGTGGTGCCATCGTAGCTCACTGCAGCCTCGACCGCCCGGGC -TCAAGGATCCTCCTGCCTTGGCCTCCCACAGCACCTGGGGCCACAGGTGTGAGCTGCCGT -GCCCAGCCCGGCATTCATAATGCTCAAGAGAACTTGTCCTGAGAGAGGGTCGGCTTTGCC -ACTGAATCATCTTTCAAATGAGGAAATTATTTAGGCTCTGTAGTGTAAGTGGAATCTTAC -TGCATTTATGTAGGGTCTTGGAAAACTTAAGAGATTTTAGGAACAAACTATATGTTTAAC -GAGTCTGGAGGTATATCAGTGATTTAGTGGGGAAGATTTTGTTAATTCAAAGTGTTTGCA -AACGAGTTAGAACATACGCATTTGTAAATACAGTGTAAAATGTTTGCTGGTGGGCTGTGA -ATTAAGAGCAGAAGGAGATGCCACCGCCTGTCCAGATGGCCAGGATTTAAACAGCCACAG -CTGGTCCCTCATGCACTGCGGGGGTTGCGGAATGGTGCGGCCCCCTGGAGAGCCCTTGGC -AGTTCCTTAAAAATTGGAACATGCAGGTGCCGTGGAAGGCAGCAGTGGCATTCTGGGGCA -TTCATCTCAGAGAAATAAAAACTTCACACACTCGCCGGCAGCTTCATTTTAATAGCTCCA -AACTCGAAACAACACTCCCCCCCAGGTGGGTGGTGAGCCCACCCCGTGCAGACACCCTGA -GGAGCGGGCACCATGAAGAGGCCAGGATCCGGCTGGGCGCGGTGGCTCACGCCTGGAATC -CCAGCACTCTTGAGAGGCCAAGGCGGGCGGATCACTTGAAGTCAGGAGTTTGAGACAGGC -CTGGCCAACATGGTGAAACCACGTCTCCATTAAAAATAAAAAAAAATTAGCCAGGTGTGG -TGACACACGCCTGTAATTCCAGCTACTCAGGAGGCTGAGGCATGAGAATCACTTGAACCC -AGGAGACAGAGGTCTCAGTGAACCGAGATCGCGCCCCTGGGCCACAGAGCGAGACTCCAT -CTCCAAAAAAAAAAAACCCAAAAAACGAAAAAAAAAAAAAAACCAACAACAACAAAGGAG -GCAGCGTCCATCTGGGGGGACCTGAACAACTCCAAGGGCCTTGGCTGGCGAGAAAATCCT -GCCTCAAAAGGGCGCGTGCTCGGTGGTTCCACGGTCTACCATTCCCTCTTAAAAATGTTT -TTAAGCAGAGACGGAGACTTGCTGTGTCGACCCGGCTGGTCTGGAACTCCCAGGCTCATG -CGACCTGCCCCCCTCCCACCGTGCCTGGTTCTACAGCTCTTAAAGGGCAAAACGGTGAAG -CTGGATCACAGATCACAGTGGTGAGCAGGGGTGGGGCGGGCACCCCAGGGGTGCGGGAGG -TTGGACCACTCACATGGGCCTGGATGCCTCCTGGTTATGACACTGCCTTCCTGTTCCTGC -CGTTCCGCTGGGGGAAGCAGGGGTGGGGGGTGGGGGTCCCTGAGCTCCGCTGGGGGAAGC -TGTGGTGGGGGATCCCTGAGCTCCTCGGCCCTGACTGGGCTTAATGGTCTCTGGGCCTTT -GACTTTGTCCTTTATTCTAGGACATGGCTATTTGGACAAATAGTTCAAAACCCCTAGAAG -ATGCCGGGCTTGGTGGCCCAAGCCTGTAATCCCAGCACTTTGGGAGGCCAAGGCGGGCGG -ATCACCCAAGGTCAGGAGTTCAAGACCAGCCTGACCAACATGGTGAAACCCCGTCTCTAC -TAAAAATACAAAAATTAGCTGGACATGCTGGCATGCGCCTGTAATCCCAGCTACTTGGGA -GGCTGAGGCAGGAGAATCACTTGAACCCGGGAGGCAGAGCTTGCAGTGAGCCGAGATCGC -GCCACTTCACTCCAGCCTGGCAACAGAGCGAGACTCCGTCTCAAAAACAAACAAAAAGCC -TAAGAGATGACTTCGGAAAGAGGGAAACTGAGGCGGAGCTCCCAGCCGTGCCAAACAGCA -GCTCCTCCTGAGGGCTCCTGGGGACCTCAGTGAGGCTCGGTTTTGGGGGCCTCGGTGGGG -CTCGGTTTTGGGGGCCTTGGTGGGGTTCGGTTTCTGTTGCGTCACCTCTATGCGGTCCCT -GGGGCTGGCGTGCCAAGGCTCGCTGGCTTCCTACTGCACTGGGACTCCAATTATCCGCAG -GCCATTCCCAGAAGGGCTGCTCTTCCCAGCAGGCCAGGCCGTGCCTCCCTGATGGGGGGT -GCTCTTCAGCTCACGGGGAAGGGGCTCAGTCCCCACATAGCTACACCAGGACGTGCGTGG -ACGAGGGAGGCTCAGAACTGCAGCTGGGTGCCCTTTACCCCCGGCAGTGCTGAGCCTGGA -CACCTTGTCCACCCCCCCACACCGACATGCAGGGCCCAGAGGCCTCCTTGCCTAAGGGAG -GAGCAGGTGGAGGTGTTAGCTCTTCCAAACAGGCAGGTGCTGGGGGAGGCTCAATTATCA -GCACGCAGTTAATCCCCTAATTAAAGGAGGCAAGTGCTGTTCATGGCCCCACCTCCTCCC -CAGCCAGGCTGCTGCCCTGCAACGAGGCTGAAGCCTCCTGCTCTGCGGAGGCAGGCCCTG -TGTTCTGCGCTGAACAGGGCTGTGGCGACCCCCAGCCCCTCCCGGTGCCCACGCTGCCCC -TCCCCCCATTGCCCCCTGGGATTGCCCCCCCTCCCCCACCCCACCCCATCTGGGACTCCT -GCCCCTACAGCAGCCGCAGCAGGCCCAGGGGTGAGGCCAGCCTCACGTGGCGCCTGTTCT -GTGGGTGGGGTGGGGCCTTCCTTGCTCTGGGCAGAGGGGTGCCAGCCCTGAGGTCCTGGA -GCCTCCCAGGCTGAGCCACTGGCCCTGATGCCCACTGGGCTCTCGGCCGATGGACGACCA -GGAGACGTGGGGACCAGCGGGCTGGGCTGTGGGTGCTCCCTCCTCAGAGCTTCAGGAACC -CTCTGTGTGGGGGGCGTCTCTTCCCTAGAAACTGTCCTGTGCTGGCTAAAGAGCCTCCGG -CGGCTGTGGGACAGCCTCAACCTTGCCAGGGCTGAGATGACGATGGTTGCAGCTGCCTTT -GGAGCTCGGCTGCCTGGCTGGGCAGGAGGCTGGGGGGCCTCTGTCCCGCCATGGCTTCCC -CGGGACCCCACCCTCCGCCCTCCCCTGTGGCCTCAGTGGGCCTGGCACCCAGGCAGAGAC -TCTCGGGTTGGGTCGTGGGGCCCTGGGAGCACAGGCTGGGGCATCCGCGGACCCTCGTCT -CCCCAGTGCCAGGTCCCTGAGCCCGCCTGCAGGTGGCGTCTCTCCCTCACGGGTGCCGGG -CCCGGACCTGGGCACTGCACTTGGCGTTGCCGACCCAGCCGCTCCGACTCCTGCCCGGGA -AGTCAGGCAGTGTGGCCGGGACCTTCCTCAGGAGACCCTGAGCAGGGGTTCTCAGGACCT -GGGGGATCTTCGGAGCTGATGGGAGGCAGCCCCGCCGGGCTGGGTGGGTGGCAGAAGGCC -CCCTGGCCTCGGCCTGTGAGGCCGGCTCCCTCGGAAGTGAAGCTACGGCACCTCGAAGCT -CAGACCACAGCCATCCTCACATCCCCCGACGGCCCCCGTGCCTCAGGGGCCCCCCTTCCT -ACCTGCTGGCGACTCAGCGAGGTGGGGGCGTCTTCCCGTGCCCATGGCACCTCTCTCTGT -TGCCACATTCTACCTCCTGAATCAAGGGGTGCCCCTCGCCCGTGGGGAGGTGGGGCCTGT -GACCAACACCCTTGGGGCCAGCGTGGGGCAGACACCCCAGCTTCGAACCCCAGACGCCCA -CCTGGGGCCCCATCCACCAGCCCCTCTGCCTCACGCGGGTCTCTATGCACCAAAGTCCTG -CGTCCACACAGGAAACCCTGGTTCACCGTAGGGACGCCAGTCACTCAGACGCAGGCCAGA -GCTTTGGCCGTGCAAGGATGCAGTTTAATTACATATGACACAGATGGTGAAATACGTGCA -AAGCACGGAGCTGTGTCTGTGAAAATGAAGAGGAACACTGAGGAGCAGCACGAGGACAAG -CCCCACACTTCTGCGGTTGCTGTTGGCCTCAGCTCTGCCGCCTCAGGGCACAGCCTTCTC -CGCAGTTGCTCTCCTGGCCCCGCAGGGTCGTGTGTGCCTGCATGAAGCTAAAACAAAATG -CAGAGCTTCTCAAAACTGCTCTACTTCATACCATTAACCGGTCAGCCACCAGTACCAGCA -AACCCGCAGATGGGACGCAGAGGCTTCCAGGAAAACAGCAACACCAAACACACCGGACGG -GAGTCCTGGCTGCAGGCCGTTCTACATCCAGGGCCCCGGGTAGGCAGCGCTTACTCTTCC -CCCATGCAAGCCCCTCCCTTGTGGACAAAGGCAGAAGTGAAGGTGGTGCTCTCCAGATGG -GGCTGTAAACGCTGCGTCCTGTGTGCTCTGCCTGGGATGGCTCGCCCTGGACACCAGCCC -TGGCCAGTGAGAAGCCCAGGAGCAAGTACGGAAGCTCATGCAGCACACACTTGAGCACAC -ACCTGCACGCACACCTGCGCACACGCCACACACACCTGCGCACACTCCTGCACACACAGT -GCACACACCTGCACACACACCTGTGCACACACACCTGTGCACACGCCACACACCCGTGCA -CAAACCTGAGCACACCTGCACACACACCTGAAAACACACCTGCGCACACCTGAGCACACA -TCTGCACTCACCTGTGCACACACCTACACACACACCTGAGCACACCCCACCCACACCCCC -ATGCACACACCTGTGCACACCACACACACCTGCACATACACCTGAGCACACATCTGCACA -CACCTGAGCACACACCTGCGCACACACCTCAGCACGTATCTGCAAACACTTGAGCACACA -CCTGAGCACACACCTGCACACACTCCTGCGCACACTCTACATACACTTGAGCACACACCT -GGGCACACACCTGCACACACCTGCGCACACACCTGCACACACTCCTGCACACACCTGCGC -ACATGCCACACACACCTGAGCACACACCTGTGCACACTCCTGCGCGCACACACCTGCACA -CACGCCACACACCTGTGCACACACCTGCGCACACCACTGCATACACACCTGAGAACACAC -ACCTGTGCACACACCTGCGCACACCACTGCATACACACCTGAGCACACACCTGCACACAC -ACTTGGGCACCCACCTATGCACACACGCCTGGGCACACACCTGCACACACACCTGGACAC -ACACCTGGGCACACACCTATGCACACACATGCCCTGCAGTTGAGCTCTGAGAAACCACCA -CCCTGTCCACTTCGCAATTGTGCTTCCTGCTACGTCCACAGCTCTGAGTTTCTGAGCTCT -GGAAGCAGACGTGGTAAACGTGCATGTTCCAGCCACTGCATGTGGGGTCACTTGTTACAC -GGCAGCAGCTAACTCATGCAGGAAGCCACGTGAATTCTGGGCGTGGTTGGGGCCTCCTCC -TGCACCCAGTCCGCTCACTGCTTGGGGCTGCCACATGCGTGGGGTTGCTGCCTCTGAGAC -CTCACATTCCCGGGTTCCCTCAGCCTCTGTTCTATTGGAAACTGCAGCCCTGTGGGCACA -GGCAGGGCAGGCACTGCAGGTTCTCTTTGGAAGGAGCTTCGCAGGCTGAGGGTGGGGCCC -TTCGCCACCCACTGCCCCACCCAGGGAGAGGCTGCCTCGCATCAGCTCCGGGGTCTCCAC -GTTCTCCAGACCCCAAGAACCCCTTGGCCTTGCAGAGTCTCTGTGAGTCAGGAGCTCAGC -GCTGGAAGATGCATCCAGGTCAGGCAGAGACCCCTGGTCCAGCCTCCCCCTCACTTGCTG -CTGGCCTGGGCCACGGCACTGCTGCAGGCTCCGCGGACTTTAGGCTCATTTAATGCCTGA -CCCTGAGTGGCAAGCCCCACCCTGGGCAAATATTTATTTGACAAATAAGGGCTCACCAGG -ACGAAGGCCATGGAAGGCTTTCCCCAGGGCAGCCGCTGAGCGGCTGTGGAGGCCGAGGGG -TCTGTCCGCCTGGGGGAGGCAGGAGGGATGTGGGGAAAGGGGGGCCTCTGACCGTGAGTC -CCCAGATCGGTTCAGGGGCGGTGGGAGCCCCGGCTGCTGGAGCCTGGTCTGCGTGGTACA -AGACGGCCCCCGTGCCTGCTCTCTCTGTTCTGATGAGAGGATAGGGAAGGCCATGGTGCT -GGAGGAGCTCCCGGCTCCCGGGGCTGTGGCCCAGAAAGACGCCCCAGGGTGGCACTCAGA -CAGTGAGGTGGCCTGTTGACCCCACAGGGAAGTGCTTGGTCTCAGGGCCCAGTACAGCTG -CCCCCACAGGAGCCTCTACCACAGAAGCAGGCATGGAGGAGCTCGGAGGACCGTGGCGGG -GACAGGGGAGGGTGTGTGTCTGCCTCGAGGCCTCTCCTCCAGGCCTTCCTCTCCTTCAAA -GGGACTGCCGCGGCCGAGGTGTGGCCTGCAGGGGTGGACTCTGAGGCCAGCAGGGGCCCG -CCCGACACCTCACCTGAGCTACACTCTTCCCCTGACAGAGGTGGCCGATGGGGCTGGCTG -AGCTGGGCCTTTTATGCAGGAATGGACGCCCTTGGGGTCAGCCTCAGGGGTTAACCCTTA -GCATCCTCTCAGGCCAGGATTCCAGGAAAGATGTTTCCTCCACAGGCCCTCAAGTTACCC -CAGGGCAAAGAGTGGATGGCCCAGGCCCTGTGCAGAAAGAGTCCTGGGTCCTCCGTCCTC -TTCCAACCTCCTGCTGAGAGTCCCAGGCAAGCACAGATTCCCAGGCTGGGGTATCCCATC -CAGACTTTCGCCCTCTGTACCCTTCGTGCTGGGCCTGGGGTGGAGTGTACTTGGAGGGGA -CCCATCCTCAATCCACCTCGTTCCGGAGAGCTGAGCCCTCAAGAAGCCCAGGAGAGCAGC -TCGGGGGAGCACGGACCCTGCTTCCAGCCCTGGGCCATTCGCCCGCTGGAAAAAAATCCC -CAAAATTTGCTGATAAATATAAGAAAGTCACAGCAGCCTTCAAACAAGCAGACTCCATAG -ACAGACTCCAGAACCGCTCCGCAGGCACAGGAGACACCAAACACACTGCTGTCCGTCACA -GTCAGGGACCCCCCGGGAAGGACGGGGGACGGAGGAGGGCAGGGGCCGCGGGGTGGGGGC -CGAGGGCCTCCCCGTCAGCTGGCAGCAGCGGCCCCTCAGCAGCCTGGAGTGCTGGCCTGC -CAGCCGGTCTGCCTGTCCTGCGCCATGGCCTCCCTGTGCGTCTGTGAAGTCAGTGTGAGC -TGCTCCCGGGGCGGCACCGGCGTGGTGACCTCCTCCCTGGAATTCTCTCTGTTTTTTTTT -TTTTTTTGAGATGGAGTTTTGCTCTTGTCGTCCAGGCTGGAGTGCAGTGGCACAATCTCG -GCTCACTACAACCTCTGCTTCTTGGGTTCAAGAAATTCTCCTGCCTCGGCCTCCCGAGTA -GCTGGGATTGCAGGCGCCCGCCACCACATCCAGCTAATTTTTGTATTTTTAATAGAGACG -GGGTTTCACCATTTTGGCTAGGCTGGTCTCGAACTCCTGACCTCAGGTGATCCGCCCGCC -TTGGGGGAGGCGGGGTCTTTCTCTGCCTTGGGGGAGGCGGGGTCTTTCTCTGCCATGGAG -GAGGCAGGGTCTTTCTCTGCCATGAGGGAGACGGGGTCTTTCTCTGCCATGGGGGAGGCG -GGGTCTTTCTCTGCCTTGGGGGAGACGGGGTCTTTCTGTGACTTGGGGGAGGAGGGGTCT -TTCTCTGTCCCCAGTGGGGAGTCTCGCTCACCTCGCTGCGGCTTCAGCGGCCCTCCGCGA -GCAGCGGGTGTGAGGTTTGCTGGTTTGGGTGTCGGAAAGCCAGCACACCCGAGGTCCGGC -TGCTGCACCCACAGGGTTCGCGCTTTGACTTGTTGATGAGTGGTGGGCACGCTGGGCCCT -CGCTGCAGTTTTTTTATTATTATTACTTTTATTTTATGTATTTATTTGTTTTTTGAGACG -GAGTCTCGCTCTGTCACCCAGGCTGGAGTGCAGTGGTGCAATCTCTGCTCACTGCAAGCT -ACGCCTCCTGGGTTCAAGCAATTCTTCTGCCTCAGCCTCCTGAGTAGCTGGGACTACAGG -CACGTGCCACCACGCCCAGCTAATTTGTTGTATTTTAGTAGAGACGGGGTTTCACCATGT -TGGCCAGGCTGGTCTCCATCTCCTGATCTCGTGATCCACCCACATCGGCCTCCCAAAGTG -CTGGGATGACAGGTGTGAGCCACTGTGCCCGGCCCGCCGCAGCTTTATTGATCTGAATAA -GCTTTTCCGCGTGGATGCTTTATGGTTCTTTATGGTTGTGTTTCTTTAGTGCTTGGTGGA -TATTTTCCCAAATGCAGCTCCCTGGAGGCGCTTGCCTTGTGAGGAGCAGGAGCCTGAGAG -TGCGGAACCGAGCGTGTCCTTCTCGCCGTCCCCTGGAAAAGATGAGCTGTGTCTGGTCCC -AGCACATGATGCTCTGTTTTCTGAAACGGCACCCCTGGGTCTCTGGACAAGAGCCCTCCC -CATCTTGCCCCTCCAGCACACAGGATGCCCTCCACAGCCACTCCCAGGGGGCTGGACAGA -GTGGGGCTGAGCAGCGGCCACGGGAAGCCACCGGCCACCCAGACCCCCGTCCTCCCCGGG -TGCTGCCCTGGGCCTAGGTGGCCAGGTCTGGGGGGCCGATACCACGGGCTACGCCCAGCC -CCACCCGGCTCCTGTGTGGTGTCAGGGGCTCTGGCATGCCGGCAGGCCAGTGCTCTCGTG -AGAGGTGGGTCCCCAAGCCGGCCCCAGCGAAACTCAGTTAAAGGACGAGTCTGCTTTTGG -GCCTTATGTTTCCCAACTCCATGGGCAGAGCCACAGGGCCGCTGCCTCCTCCACCGTGGC -TGGAGACAAGGCGGCCCCGGGTCTCTGTGAAGCCCTGGCCACGTTCAGCCGCAGGGCCCT -GGGTGTCATCGCCACCGCCCCACTGTGGCCCAGGACTGGGGCTTTGGTGGCCCGTGCTGT -GGGAGTGGGGGCAGCCAGCAGCCAGGGTCACAGGCCTGAGCCTCGGACAAGCACAGAAGG -ACCCCCAGGTCTGGTGCTCGTGCTGACTGCCAAGGGCAGCGACTGCAAGACGGGGGTGCA -GGTTTCGGGCGTGGCGCGGGCTGCGTCGGGTTCTGGCATTCAAACATATCATGCGGGACC -AGGCCTGGGGTTACAGGTGGGGCGGGCGCGCAGGAGAGGGGAGCCGTCCCGGAGCCGCTC -TGCACCCAGAGAGGTGTGAGGTGCAGCCTTTCCCCCCTGCCAGGAAGCGCAAACCCTGCT -TTAGACCCCAGGGAGTTGGTGCCCCCCCCAGATGCCCGCGGCTTCTCCCACATGGGGAGC -TGTCCATCTGTGAGGTCAGACCTGGGCTGCGGGCTTGGCCACCGCTGGATGCCAGCCAGA -CCTGCCCCTCTGACTTTTCTTGCTCTTTTCTCTCTGCTTTTCCGAGGCCGGCTTTCCGCG -AGGCACTTACTTGAAAATGGAGCCCCGGCATTCCTGCATGCACGGACACTAAATCCAAGG -CCAGCTCCTCTCTCAGAGCAGAAGTTAAAAATTATTCAATGCCAAATTCCTGGGCTGTGG -AGCAGTAGTGGTTGTACCAGGCAAAGGTTCCCGCCGCCTTCCGCCGGCCGGGCAGAGATA -AGACCATGAGGGCGCCCGGGGGAGTCCGCGCCTGGCCCACACTGCCCTCCGCCGTCCTGG -GACCAGGCCCACACCGCCCTCCGCCCTCCCAGGACCAGGTAGGACTGAGGCTCTGTGGGT -CTGACCCACAGCGTCTGGGAGGTTTTGTCTCAAGGGCTGGTGGCTTCTGATGAGCCGAAA -GCCCCCGCACCCACGGCCCCACAAAGCTTTTCTTCCGGGACCAGCCCCTCCCCAGTCGCC -TGGCCAAGGCCCAGCCCTTAGGGGCCTCCATGGTGTGCTGGGGAGGACCTGGGGGTCCCG -CTGGTGAGCCCAGGGCACAGTTGTGGCAGGCGGAGCCCGCGGGGAGGGCAAGGCCTCAGA -AGAGGAGGGATTCAGCCGGAGGGCCTTCCCCAGGGCTGGCGGCTTCTGCTATTGGCTGGG -GGGTGGTGAGGGTCAGCTGGGGCCTGCAGGGCTGTGCTGGCCAGGTGGGCCGGGCCTGGG -GTCCCACAGCCTGAGCGGAGATGCCTGGAGGGGGCCACAGGGTGACCATGTGCCCCCCGG -GAGAAGCTGGGGTCTTGGGTCCCCGTGATGATTATGGGTGTCTGGGGGTTCCTGTAGGAA -AAGATGGCTGCGAAGGCCCCAGAGTTCCTCGGGGCCTGTGAATGACCCAGCCAGGGGGCC -CTCAGAGGGGGAGAGAGACTGAGAAGCCATGATTTACATTTCCTGGCAGAGAGCTCTTGC -AGGGAAACCAAATTTATTCCAGTTGACAAGGTGCGTGGGCATTGGGAACAACGTGGGTGG -GGGCACAGCCTCCTCTGTCCCGGCCGAAATCCAGTCCTGCAGAGATTTGGAGCACAGAGC -ATCAGGGCCGCCTGTGAGGCACAGAGCGAATGGGGCACCAGCCTGCCCTCGGCCTCAGAC -ACGGAGAGGCTCCCACGGCACTGAGCCACGCATGGCCACGCGACAGAGGGACAGAATGCC -GTGGCCGTGTAGGGGAGCTGCACTCTGCGTGGCCCTGGGATGGGAAAATCCAGGGAAACA -GACACTGTTATGGATGTGAGCATCGGCTGCCAGAACGAGAGGAAGCAGAAGAGGGGAAAA -GGCCGATTATCGTAGAAGAGTTAGGAAAATCAATCAAAGATACCCCCTTGAGAACAGTTA -AGTTCACAGCTGTGAGTTCTGGAAACCTTTATGTTTTAAAAATGATTCCGAGGACTCAGA -GGGTAAAGCTCGCACCAACTTAATTTGTTATTGCCTTTTCTATCAAAGTTATGCTTGTGG -CCGGACACAGTGGTTCGCATTTGGGAGGTCAAGGCGGGCGGATCACTTGAGGTCAGGAGT -TCGAGACAAGCGTGGTCAGCATGATGAAACCCTGTCTCTACTAAAAATACAAAAAAATTA -GCTGGATGTGGTGGCGGGCACCTATAATTCCAGCTACTCTGGAGGCTGAGGCAGGACAAT -CGCTTGCACCTGGAAGGCGGAGGTTGCAGTGAGCTCAGATGGCACCATTGCCCTCCAGCC -TGGGCAACAGAGTGAGACTCTGTCTCAAAAAAAAAAAAAAAAAAAAAAAAAAAAAACCAG -TTATGCCTGTAGGTTGCTTGAGAGTCAAACACTTCTGCAAGGCTTGGACACATATGATCT -TCAGGCCGCGCCGAGGCCACCAGCTCCGTGTGCTGGGAGGCTCCTGTGTTTACTTCCAAC -GTCACTGGCAAACGGCAGCTTCTCAGCACTCCAGCTTCAGGGTCAGCCCTGAATCTGCCC -TGTGGAAGGGGCTGTTTGCCGCCCTCCCACCTCTCGTCCCGCCGTCACGCGCCGCGCCTG -GTCTCTGCTGTCACTCTGCTGGGCGCCGGGGACTAGCTTGGTGCCAGGTCCACCGTGGCC -GCCTGTTCTCACCCGAACTCTGAGCTGTTTCCCTGAAGTTAATAATCGCCTTTGCTTTTC -TTCTTGCTTAGCTTTCTCTGAACTCATTACTAATTCAGCCTCAGACTCTCCCCCATGACT -TAAATTCCGGCACGCCAGGTATTTCTGAGGGGCCTCCGGGAGCCTCCTGCCCTGCCCGGG -GCTGGTCGGCTCCCTCGGGCCTGGGGCAGGGCTGGCGTCTTGCAGGCTTCGTGGTCCGTG -TCACAAAGGTCCCATTGCTTCTCCCCTGGGTGGGATTTTCCCGGGCCCCACACCTCCCCT -TTCTTGTCTTCTCAGTGTTTTGGTGGAACAAGCCCCTCGCAGCTCCCCGTGAGGTGCAGG -GGGTGGGCCCCCACCACGCCCACAGCTGCAGCTGCCTGTGAAGGGCACAGGGCGGGCCCC -CACCAAGGCCTTCGCTTCCCTGCGAGTTGAGAAAACCTCGCCGCAGGGTCCCCGGCTCCC -GAGGCTGCTGTGGGTCCGGCAATGGCATCCCAACCCCGGGGCCTTGGTATGGAACCTGTT -TCTGCGGGTTTTTTCCTGAAAGTTTTTGGGGCCTTCTTTTTGTCTCCATCTCTGCTGTCC -TGTGAAGGTGGATCTTTGTGTGGTTCCGTTTTCATCCCTTTCACGGGGTCCTCAGTGGCT -CTTTCTGTCTGGAAATGCCTGAGCTTCGGCTCCAGGAAATGTTCTTGAATTACAATTTTT -AAATGATTTTGTTCTTTATCTTTTCTTTTTGTTGTTGCTCTCTCTTTCTCTGGTGAATAT -TGCTGCAATTTGGAGCAGGTCCTCTAATCACCTTTTCTATCCCATTTTCTTTGCCTTTTC -ACGTCACGTTCGGGGAACGTCCTGGCTCCGTCCCTTCCAGCGCTTTTCGTTTCTGTCCTC -GGAGTCATTCTTTTTAAGACGGAGTCTCGCTCTGTCGCCCAGGCTGGAGTGCAGTGATGT -GATCTCGGCTCACTGCAAGCTCCGCCTCCTGGTTCACGCCATTCTCCTGCCTCAGCCTCC -CGAGTAGCTGGGACTACAGGTGCCCACCACCATGCCTGGCTAATTTTTTGTATTTTTAGT -AGAGACGGGGTTTCACCGTGTCGGCCAGGATGGTCTCGATCTCCTGACCTCATGATCCGC -CCGCCTCGGCCTCCCATAGTGCTGGGATGACAGGCGTGAGCCGCCACGCCCGGCCCCTCG -GAGTCGTTCTTTCTGTTGCATCCTCATGGTTTTCTGTGGCCACGTGCTTTCGCTCATCTC -TTCGAGGACGTTCCTGATAGTTTGTGCCTCTTCTTTTCAAGGCTTCTTCTCCTTGCACAA -GACGGTCTGGAGAAAAACCCGCATTTCCTTCCGTCACACTGACCACATTTAACTTAAAAT -GGGAAGAGAGCAAAACATTCCACAGGCAAAGTCAGGGGACTATTTTAATGACAGAGACAC -ATGGTTGAAATCAATGCTGCACTCTGAGCCCTTAGAAACCGTCGCAAAGGACTCCACGGA -AGGGTGGGGGCAGCCCCAGCGAGGTCGTCAGGGAGCAGAGCCCGAGTCATGGGACACAAG -GCCGGACCCCTCACCGCCAGGGAAGCGGAGTCACAGGCACGTGGCCCTCTGCGCCCAGGG -TCAGGGCACGGGAGGCAGAGCCTGAGACGGGGGTGCCCATGCAGGGTGTGCTGGGGGTGG -GGTTGTGGGGCCTCTCAGGGGCAAGGGGCAGGACCGGACAGCAGAGAGATCCCACTCCTG -CCTGAGACCCGCCGCCATCGCCGCCGCGAGCCCTGCGTTGGGCATTGGGGCCAGGCACCT -GCCAGGAGGGCCTCTTCCGAGGTGGGGTGTCACCTGGGATGTGTCCGCTGGCAAATGGGA -GAAACACCAGGGCGGCTGCCGGGGAGGTCGATGTCAGGGAGCCCGTAGCCCTGAGCCCAT -GTGTGGAGGAAGCCCTTTGTCTGAGGAGCCTGCGGCCGCCTTGGACCCTGGATGCTTGCA -GGGAATCTACACAGGGTTGTCAGGTACGACAAGGGTGCCCAGGGCTGAGGAGGGTGCCCA -TGCGGCCTCCTACAATGCGTATGGGAAGCCGGTGAACGCCCTCCCTCAGGGCTGGCCGGG -TGCGTCTGGGGTTGTCCTAGCTCCAGCTGCTGGAACAAAATACCGAGCCTGGGGACTTAA -GCAACAGAAATGTATTTTCTCACAGCCTCGGAGGGGGAGGGGAAGGTCCGGTGTCCCAGG -GTTGCCGGGCTGGTTCTGCGGAGGCCTCTCCCGCTGCTGCCTTCTCTCAGGCGGCCTCTG -CGCAGGTCCGTCCCGTGTCCCTCTGCCCTAACCTCCTCCTGCAACTAGGACACCAGTGGG -ACCCGGCCAGGGCTCATCCTCACGGCTGCTTCCCACATACTCACCTGTCTCGTAGCCCCT -TCTCCACACACGCTCGCGTTGTTGGTACTGAGAGTTTGGATTCTAACCATGAACTCTGGG -GGCACAACCTGCCAGAGGGGTCACTGTGTAGCCCGGGGGACCTTGCAATGTCTCATCCTT -AAAACCCCAGGAAGAGCAGAGCTCTGCTGCGTGTGCTCGCGGGTTCCGCCTGAGAGCAGG -GTGGTTCCGGGCTGTGTGTTCCGCCTGAAAGCTGAGTTTTAGGAGCAAGCAGGAAACACA -GAGGAGAAGGACCAGGAACCCTGGGGAGCCCGGGGGAGCTACAGGTGGAGAAAACTGCCC -TGAGAGTGGTGGGGAGGGCAGGTCACACCCACCCCAGGGAAGGTCGCTTGGGTTTACGTG -GAGACGTTGTTTTGGGGTGGCGGGGCCTGGGTGTCCAGCATCCCTGGTACATCCCTCCTG -GTGGGGTCCTGCCAAGGATGACGCTCCGGCTGGGTGGGCACTGCAGTCTCAATGCTCGGG -GTCCGGTGTGGGGGGCTCCCGGTGGCTGCACCCCTCGCCCTGCGCCCTGCCCGCCGCCTG -CCTGCCCGGCCTCCTCAGCAGATGCTGGGCTCTGACCCCAGCGTCAGGCAGAGGCTGGGC -CGGCGGCCAGGACGACTCCGCCTGGGGTTTAATGTTCCACTTCCTCCCCGCTGACTGACC -CTACGCAGGCACTGGCCCTACTCTGAGGCCTCCCAGCCTCCCTTCCACAGGTCTGGCTGG -GGAGGTGGTTGACGTGGGGAGGGAAAGCTTCCCAGGACGTAGATTTTGTTTTCTTTTCCT -GGAAAAGGGCGGCTGCTCATGCTTCCTTGCTGAGGTCCCCTCCTGTGTCCAAGAAAACTT -AGTGGTTTTCTCTCTCTCCTAAGAAATACAGGCCTCAGGTAAGGCCGGGCACAGCGGCTC -ACGCCTGTTATCCCAGCACTTTGGGAGGCCGAGGCGGGCAGATCACGAGGTCAGGAGATC -GAGACCATCCTGGCTAACACGGTGAAACCCCGTCTCTACTAAAAATACAAAACATTAGCT -GGGCGTGGTGGCGGGCGCCTGTAGTCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATGGC -GTGAACTCGGGAGGCGGAGCTTGCAGTGAGCCGAGATGGGGCCACTGCACTCCAGCCTGG -GCGACAGAGCGAGACTCCGTCTCAAAAAAAAAAAAAAAAAAGAAAGAAATACAGGCCTCA -GGTAACCAGTGCTGTCAAAACATCCCCGCATGGCGAAATCCCTCACGCCCCCCTCCCCAC -ATGCCCGCGTCTGCTTTCTGCCCTGTCCCAAACCATTCACCTCCTCACCCCGCCACCCCA -ACTCCACTGTCAAACCGTTCACCCCCTCACCTCGCCACCCCGACTCCACTCTCAAAAACC -AGAACAGGTCACCAGTGCTTCCCTCCCTAAACAGTTCTGTGCTGTCCTGGGAGCACCAGT -AACATCCAGTTCCCCGAGGGACCAGGGGGCTGCCTCAGGGGGGAGGGGTCTCCTGCAGGC -CTGGCATAGTGTGGCTGTCCCTACACCCAGACCCTGCACACGGCCCCGCGACACGGGGAG -GCTGAGGCCTCGCAGGGCCCTGGGTGTCTCCACCAGCTCCTCGGGGTCCGCTGTCCTGCT -GAGGTGCCCGCAGGACCCTCAGTGGGATGGGCACCAGCCCTTTTCAGCGTTCCGCCGAAC -AGGGGCCCAGAGTGCCTGAGAGGCGCCTGTGTTTGCACATTTGGAGGCCGGTGGGGGTCC -GTGCAGGCGCAGAGCCCCACAGTAGCAGGTGGCCCCGTGGGGAGGCTCCCCGATGGGTAC -ATCCCGCAGCAGCATCTGACATCTGAGTCTGCAGCCCCTCTCAGGAGGGGGCACCGTGAG -GGGTGTGGCTTCCTCGCCATCTGAGGCTGCAGCCCCTCTCAGGAGGGGGACACCGTGAGG -GGGTGGCTTACTCGCCAGGCTCCCTGGGGGCTGGGCAGCGATGGCTGGCTTCCCAGGGGC -CTTCCTGAGTCACGGACCCATGGGGTCCTGGCTGACTTTGCCTGCGGCGTCAAAGGGCTT -GAATCTCCGTGTAGCCACCGAGGCCTCCACTCCTGGAGACCCCACCCGTGATCCCACCTC -CCCCAGGCAGATATCTTGGCTGCAGCCATTGTCCATCCCCCGGGGTCACCGTCCCCTCCC -CGCCCCGATGCTCTGACCACCCGGGGGCTCCTCCCGTATCCTTTGGGCCTTCGGGAGACC -CCACTCCACCACGGGGGCCTGGATACAGGGTCTTGCCACCTCCCTCCCCAGGGAGGGGCC -TGGGAGAGTCTGGAATGGGATGGTCGCAGGCAGTGGGGGCCCTCAGGGTAGGGGCCTGAT -CTGTGCATTTGGGCACAAATTCCCTGGGCGTAAATGTCACCGGAAAGGGATCCCAAAGAG -GGCTCTTGGACCTCGAGCAAGAAACAGTTTGGGGGAGTCCACTGATAAACTGAAAGCAAG -TTTAATAGGAAAGTAAAGGAATAAGAGAAGGGCTGCCCCATAGGCTGAGCAGCGGCCTGG -GCTACTCCACTGAGAATACTTATTGTTGTTTCTTGATATGTACTAAACATGGTGTGGATT -ATTCCGGACTTTTCTGGGAAAGGGGCAGGCAATTCCCAGAAGTGAGGGTTCCTCCCTCTT -TTAGACCATCTAGGGTAACGTCCTGGCGTTGCCGTGGCAACTAAACTGTCCTGGTGCTGG -TGGGCGTGTCTCTCATGCTAATGTATTATAATCAGCGCATAATGAGCAGTGAGGACTGGC -TGTCTTGGTTTTGGTGATTTGGGGCCGGCTTCTTCACAGCATCTTGTTTTATCAGCGGGG -TCTTTGTGACCAGTCTTGTGCCAACCTCCTATCTCATCCTGTAACTAAGGATGCCTGACC -TCATGGGAACGTGGCCCAGCCGGGCTCAGCCTCATTTTACCCAGGCCCTGTGCAAGATGG -AGTTGCTCTGGTTCAAAGGTCTCTGACATAAAGACCTCAACCAGGCTGGTCTCACGCTGC -CAGGACAGCTGGTGAGTGCAGGTGGGCAGGGGCCACTGCCCCAGCTCCCGTGGGCAAGGC -TGAGGGTGAGGGGTTCCGGAGCGTTCCACATTCTCCTTGCAATGCTGGAAGCACGGGTGT -CTCCCATCCCGACACGCCTCATTCTGTCTGCAGCTCACAGGGCCCGGCTTCTGCAGCTCA -CAGGGTCCGGCTTCTGGAAATTCTGCTTTTGCATTTTGTACTCTGTCCAGGGGCCAAAAC -CCAGGTCTGGAATTGGTGTGGTCCCTGGTGGCACAAACCAGTCCTGGCTAAGAGGCCGGC -CCCTCTCACTCCACTGAAGAGACAGGGGGCTGCATGCTGAGAGGGCCAAGGCCAAAAGGA -GCCTGCTGCTGTTCACAGCCCCCTGTGTGCCTGGGGCCCACTGTTCACAGCCCTCTGGGT -GCCTGGGGGCTGGGCTGGGGGCTACTGCAACCCTTGGCCTATGGTGTGGTCGAGGGAAGG -GGAAGGGACAGGGCTTTGAGAAACACGGTGATGGGGGTGAGGGTGGGGACTGGGGACGGT -GGGCGTGGAGGTGGAGGCCCTGTGGGTGCTGGGCAGGGCAGAGGAGCTAGGCCAGATGCT -GTGTTTGTGTGGGGTGCTGAGTGGCCAGCCTAAAACCTTCTGAGAAAGTAGGATCCAGCA -CAGGGAGCTTCAGCTTCTCTGATGGGAGGCAGGAGGGGGTCAGGTGGGAGCTGCAGGGCG -TGTCGAGCCGGCCCTGCCCTGGGTCCCTGCGGGCCGCCTGGCACACAGGAGGGCGGTTCC -TTTCCTGTTGGACCCGGTCTCACTTCATTTGCCCACGTTAATTGGGGCGCAGGTGCAGCT -CTCGGGCAAACAAAGGTGCGGTCGCCAGGTGGACTTAACCCTTTCCCTGGCACTGGCGGG -GCCTGGGGGGAGGCAGCAGGAGGGGCGGCCGGGTGGTCAGTTTGAGGACCTGGCCCCACG -TGCCTTTGTGGGATGGTGGGGACCCCACACCCCCGCTGGCTGGGCTGGGATGGTCGGGCC -CTGGGCGGGGCAGGGGCTGCACCTGGGCCTCTGGGCCACCTGCCTGGCTCGGTCGCGCCC -CTTCTTTGGTTTCCAGCTAACGACGCGGCGCCCACCGAGAGCTGGGGGAGCCCAGGGCGG -GGAGGGCGCGGCCGGAGCGAGCGCCGCCCGGGAAACCCGAGCCCCGCCAGGTGCGCGGGG -ACAAAGGCGGTGCCGGGAGGGCGGGTCCTGGGGGTCCCCCTGCCCCCTCTGCGGTGCGTT -GGGAGCTCCCGTCCTCCTGCGCACACTCAGGGAAAGACCGGAGGAACCGTGGCGGGGGTC -GAGGCCGGCGTGGGGTGGGGGCGCCAGGGGGGCGGGCGGGGCCCAGAGCCCGGGACACGC -GACGAGGGGCCGGACCCCGAGGATGCGAGGATGCGGGGACCCTGCCCCCGCTGGGCCGGG -TTTTGGGGGCCCGGGACACTCAGCCCCGCCCCCCGCAGGCTCTCTGTGGCCCTGGGGTGG -GAGGGCTGCGGTCGAGAACCCCCCACGCGGCCCCTCCCCGGAACCCGCAGGCTGTGCACC -CTCTGGACTGAAGTCACCCGTCAGTCCCGGCTGGGGGTTTCCGGGAACAGGGCAGGTGCT -TTAAAGCAGGGGTGGCCGATCTTTTGGCTTCCCTGGGCCACATTGGAAGAATTGTCTTGG -GCCACACATAAAATACACTAACGATAGCTGATGAGCGAAAAAAAAATTGCCAAAAAAATC -CCATTATGTTTTATGTTTTAAGAAGGTTTACAAATTTGTGTCGGACCCCATTCACAGCAG -CCTGCTGCCATTGGACAGCTTTAAAGCCTGGAGGGCTTGCGACTGGGCGTGTACCCTCCC -CGCCTCCCTCCCCCTCTCCCTCCCAGCCCAGCCCTTGGCTGGGTCCTGGGGCGGGGCCCG -GGGTCCTCTGTCCAGGAGGTCTGGTTCCCCCAGCAGTGAGTGGGGTGGGCCCTGCAGGGG -GTCTTGGCCATTGCAGTGGGGACCCCTGAGCCTGCCAGCAGGAGTGAGGACTCTCAGAGG -AAGGGGTTCCCTAAGGGATTCGCACCCCTCCTCTCCCACCAGGCACATGCTCAGGTGTGG -CCCAGCCTCTGGGTTCAGGCTCACGTCCTGTGTGGCCTGGAGGGAGTTCACGCCTCAGGG -GTGTCTTCCCATCCCAGGAGCCCATGGAGGCCTTCAGGACAGGGCTGTGCGAGAGGAGGT -CGTGCCCACGAGTTCCTGCCCGGTGGGAATGAGCAGGGGGCGGGCGGGGGGTCTCAGGGC -GAGATCTCCGCTCACCGCAACCTCCGCCTCCCAGGTTCAAGCCACTGTGCCCGGCCTGGG -GATTCATTTTAGAAAAGACAAAATGCTGGCTGGGTGCGGTGGCTCACGTCTGTCATCCCA -GCACTTTGGGAGGCCGAGGCAGGTGGATCACCTGAGGTCAGGAGTTCAAAACCAGCCTGG -CCAACATGGTGAAACCCCATCTCTACTAAAAATACAAAAATTAGCCGGGTGTGGTGGCAC -ATGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATTGCTTGAATCTGGGAGG -CAGAGGTTGCAGTGAGCTGAGATCACACCACTGCACTCCAGCCTGGGCGACAGAGTGAGA -CTTCATCTCAAAAAAAAAAAAAAAAAAAAGTGACAAAAGGCCAAGGAAAGGAGAAGGGGC -AGGAACATCCTCTGGGCGGTGGGATGGCCACAGTTGGTCCCACCTGGCAGCGAAGGTGGC -TGGAGTGACCCATAGGGCCTGGCCCACTCAGACACAACTGTCGGTGCCTCAGGCAATGGT -CACCACAGCAGAGGGCTGGGGCACCACACGCTGTGCTTGGGGGAGGTCTGGGGGGATTCT -GCGGTGTGAGAACTTAGGGAGAAGCTCTCTGAAGACGGACCTGCCCGTCTGGGGACAGGT -TGGGGGGCCTGGGGCTTGCAGTGTTGCAGGTGAACTCTAGGGCCCTATCTCTGCAATGGG -ACGGCCTCCAGGTCATGGGAGGGCCCAGCCTGCGGGTTCTGGACCCCAGGGGCCACACTG -GGCGGGACCCCGTTCACAAGGCGGGAAGGAATCCTGCCCCAGGACCACCCACAGAGGCAT -CCTGAGCTGCATCCGGGGGAAGCAGGACTCCGAACCGGGGGACCTGGGTCCTGGGGAGCT -TCCTGGGGTCAGAAGGTGGGGGTGTCAACGTCGAACCGGGGGACCTGGGTCCTGGGGAGT -TTCCTGGGGTCAGAAGGTAGGGGTGTCAATGTCGAACCGGGGGACCTGGGTCCTGGGGAG -CTTCCTGGGGTCAGAAGGTGGGGGTGTCAACGTCGAACCGGGGGACCTGGGTCCTGGGGA -GCTTCCTGGGTTCAGAAGGTGGGGGTGTCAGCATCGAACCGGGGGACCTGGGTCCTGGGG -AGCTTCCTGAGGTCAGAAGGTGGGGGTGTCAGCATCGAACCGGGGGACCTGGGTCCTGGG -GAGCTTCCTGGGGTCAGAAGGTGGGGGTGTCAGCATCGAACCGGGGGACCTGGGTCCTGG -GGAGCTTCCTGGGGTCAGAAGGTGGGGGTGTCAGCATCGAACCGGGGGACCTGGGTCCTG -GGGAGCTTCCTGGGGTCAGAAGGTGGGGGTGTCAGCATCGAACCGGGGGACCTGGGTCCT -GGGGAGCTTCCTGGGGTCAGAAGGTGGGGGTGTCAGCATCGAACCGGGGGACCTGGGTCC -TGGGGAGCTTCCTGGGGTCAGAAGGTGGGGGTGTCAGCATCGAACCGGGGGACCTGGGTC -ATGGGGAGCTTCCTGGGGTCAGAAGGTGGGGGTGTCAACGTCGAACCGGGGGGCCTGGGT -CCTGGGGAGCTTCCTGGGGTCAGAAGGTAGGGGTGTCAACGTCGAACCGGGGGACCTGGG -TCCTGGGGAGCTTCCTGGGTTCAGAAGGTGGGGGTGTCAGCATCGAACCGGGGGACCTGG -GTCCTGGGGAGCTTCCTGAGGTCAGAAGGTGGGGGTGTCAGCATCGAACCGGGGGACCTG -GGTCCTGGGGAGCTTCCTGGGGTCAGAAGGTGGGGGTGTCAGCATCGAACCGGGGGACCT -GGGTCCTGGGGAGCTTCCTGGGTTCAGAAGGTGGGGGTGTCAGCATCGAACCGGGGGACC -TGGGTCCTGGGGAGCTTCCTGGGGTCAGAAGGTGGGGGTGTCAGCATCGAACCGGGGGAC -CTGGGTCCTGGGGAGCTTCCTGGGGTCAGAAGGTGGGGGTGTCAGCATCGAACCGGGGGA -CCTGGGTCATGGGGAGCTTCCTGGGGTCAGAAGGTGGGGGTGTCAACGTCGAACCGGGGG -GCCTGGGTCCTGGGGAGCTTCCTGGGGTCAGAAGGTAGGGGTGTCAACGTCGAACCGGGG -GACCTGGGTCCTGGGGAGCTTCCTGGGGTCAGAAGGTGGGGGTGTCAACGTCGAACCGGG -GGACCTGGGTCCTGGGGAGCTTCCTGGGGTCAGAAGGTGGGGGTGTCAACGTCGAACCGG -GGGACCTGGGTCCTGGGGAGCTTCCTGGGTTCAGAAGGTGGGGGTGTCAGCATCGAACCG -GGGGACCTGGGTCCTGGGGAGCTTCCTGGGTTCAGAAGGTGGGGGTGTCAGCATCGAACC -GGGGAACCTGGGTCCTGGGGAGCTTCCTGGGGTCAGAAGGTGGGGGTGTCAACGTCGAAC -CGGGGGACCTGGGTCCTGGGGAGCTTCCTGGGGTCAGAAGGTGGGGGTGTCAACGTCGAA -CCGGGGGACCTGGGTCCTGGGGAGCTTCCTGGGGTCAGAAGGTGGGGGTTTCAATGTGTA -AAGCAGTGAAATGGGTCCCAGAGAGTCCACAGGTGGAGAACGGCCTTCACCAGGCAGCCA -GGGAACGGTGTGGGGTGCTCACCAACACCCCGTCACTGCTCCAGAACCCCTGGCAGCCAC -AGAGCTCAGGCTTCAACGCTGGCCCGACACCAGGGCCAGGCCAGAAATCAGCCTGGGAGA -AGCTGGGTCCGGCTCCGAGGCTGGTGGGCACGGCCCCACCCGGCTTTGTTCTTCGCGGCG -CTGAGGCGGTTAGTTTAGCCTCCCACCCACCAGACAAAGGTGCGGGAAATGGGACCGGTT -TGACTTGTTCAGGTGGGCACTCGGGGGTCCCGGCAAACCGTCTCCTCAAAAGCCCCCCGT -GCACTAGCACGCCTCCCCAAATCCCGTCCCCAACCCCATCCCCACCCCCATCCCCACCCC -CGTCCCCGCCCCCAGCCCCATCCCTGCCCCCATCCCCAACGCCTTCCTCACACCATCCCC -CGATCCCCATCCCTGTCCCCACCCCCGCCCCACCCCCATTCCCCCATCCCCACCCCCGTC -CCCATCCCATCCCTGTCCCCATCCCCTACCCCTTCTTCACCCCATCCCCCCGCCCTCACC -CCCACCCCATCCCCACCCCCATATCCACCCCCGTCCCTGCCCCCATCCTTACCCCCATCC -CCGCCCCGTCCACAACCCCATCCTTACCTCTATCCCCACCCACATCCTTACCCCCATCCC -CGCCCCGTCCACAACCCCATCCTTCCCCCGCCTCCACCCCCCGCCCCCACCACATCCCCA -CCCCTGTCCCCACCCCTGTCCCCACCCTCATCCCCACCCCTGTCCCCCCCATCCCTGCTT -CCCCAACTGCATCCACCTGACTCCCTCCTGTCCCCACCAACCCGGCCAAGCGTCCTCCCT -CTCAGAGGCTCTCGCTTGCCCCCCACAGTGCCCCTCCAACCCCCAGCCTCAATGAACGTC -CCCCGGCCTGGCCTCCTGCACCCAGAGAGTGGCCTTCGGAGGCCGCAGCCGTCTCGCCCA -CGGTCCCCGGTCCATGCTGCTCCCTCCTCTCAGCTCCCCTCAGCCCGAGCCCCAGGAGAC -AGGCACCTGGGCCCGTGGGCCGACCGGGGGAGACCCTGCATGGTTGTGGATCCCTGGGGG -CAGCTTCACGCTGGGCTTTGGTCCCCAGGGCCCAAGACCACTCCCCTACCCTCGGCTCCA -CAGCTGACCTGGCTACAGGAAACACCGGCCCCTCTTTGGCTTCTGAAGACCCCACAGGCT -CTTGCCACCCCCGCCTGCCTCCTCCTCACGTCAACCCGTCAGTCCTCGGCGTGGACGCTG -TCCTCAGGAGAGGGGAGCCCCCAGGCCTGGACCCCTCTGTGCTCGGGAGAGGGGAGCCCC -CAGGCCTGGACCCCTCTGTGCTCGGGAGAGGGGAGCCCCCAGGCCTGGACCCCTCGGCTG -GGGCCCTGCGCTCCCACTGAGCCGTGTCTGCCCTCAGTCCCCAGCACACCATCCCCGTCT -CTCTTTTTTTTTATTTTTTCGAGATGAAGTCTTGCTCTGTCACCCAGGCTAGAGTGCAGT -GGCACGATCTCGGCTCACTGCAACCTCCACCTCCCGGGTTCAAGGGATTCTCCTGCCTCA -GCCCCTGAGTAGTTGGGATTACAGGTGCCCAGCATCACACCCGGCTAATTTTTGTATTTT -TAGTAGAGATGGGGCTTCACCATGTTGGCCAGGCTGGTCTCAAACTCCTGACCTCAAATG -ATCCGCCCACCTCGGCCTCCCACAGTGCTGGGATTACAGGCGTGAGTCACTGTGCCCGAC -CCCGTCCCCGTCTTTCAGTCAAGACCGTCCTCCCCACAGCACCCCTGCACTGCCGCCCTC -TCAGCCTCCCGTTTAGCAAAACGGTTCCCCCACTGCCTCCTGCCACGACCCCAGCCTCCC -CTCGGCCTCTGAAGGCAGCCGGGACCCCTGCTGTCCTCCCACCTCCCCACCTGCACGCTC -TGCTCCTCCTACCTTCTAAAAGGATCTTCCTTCTCCAGGCACATGGTCACCCTGCACGTC -AGGGGCCGGCTCACCCCTGATATTAGCAACCCCAAGCGTCTTGGCGCAGGGAGGGATCCC -CGTCAGCCAGGTCCCCACGCAGCTCCAGGCAGCGCCAGCGTCCACCAGGGAGCAGGGGCA -GCAGAGCCCTTCTCCCCAGACACCCTTGTGTCTTCGGAAAATGCCAGGTCCCCCCCCAGC -TGCTGTTCTCGTCTTTGGAGGACCCGGCTTTACTGGTGCCACATGCCTGCTGCGGGCTGT -GCCATGGAGGGCGGCACCTGCCTCTTCTCACGTGGCAGCTCTGGCACCGGGAACTTCAGA -GACCCCAGCTGGGCTGAGCCACCCCGGGCTGAGGCCTTGTGGGTCGCCTCAAATTCAAGC -CTCATGGGCCCGGCCTCCCGCCCTAACGGTCGCTGAAGTGTCCTGCTCTCATACGAACTT -GTGTCTAAAACTGTGGTCTTTGCTTTTCTCCCAAACCCGCCTCCCCGCGCTGCCTACCTC -AGGCCTGGGGGCTCCCCCGACTTGTTCTCTATTCCCCCAGCCCCTCACTGCCTGGGGGCT -CCCCCGACTCACTCTCTAGGCCCCCAGCCCCACACTGCCTGGGGGCTCCCCCGACCCTCT -CTCTATTCTCCCAGCCCCGCACTGCCTGGGGGCTCCCCCGACCCTCTCTCTATTCTCCCA -GCCCTGCACTGCCTGGGGACTCGCCTGACTCGCTCTCTATTCCCCCAGCCCCACACTGCA -TCTCGGGAGCAGTTCCAGGCCGACCTCTGCTCTCCACGGCCGGGAGGTGTCCAGGTGTGG -ACAGAGCCCCGGCTCTCCATCAGGGCACCCAGCCGCCCCACGCTCAGCCCTGCGTGGCTT -CTCCCGTCCTTCCTGGGCATCCCCTGAGGGTGTGGCCCTGTTGCTGGGCCCCCTCCTGCC -CCCTTGCCCTGCCAGTTCCTAGAGCCTAGGCTGAGGGCAGGGCCATTGCTGTGAACAAAC -TGGACAGGCTCCGCGGGAGCTCAGAGCTGCCCCGTGTCTGAGGGCGCGGCTGTGTGGAGT -GGGGTCCCCTCGGCCAGGCGGGAAAGGCCCTGGATCGTGTGTGTGACCCTGGTACTGGGC -AACCCCTGGGACAGGCAAGTCCGTGGAGACAGAACGGGGCGGTGGCTGCAGCCTGGGAGC -TCGGCCTCCCTCGGGGTGACGGAATGTTCTGGACCTTGATATAGGTGGTGGATACTCAGC -CCTGTGAGTGCAATAAATGCCACCAAATTCTCACTTCAAAATTATTTTATGCTATGTGAA -TTCTGCTCCAATTAAAACACAAACTCTCTTGCAAAATGCACCTTGTCTCCGCCCCTTCTC -CCATCACACGCAGCCCCTTGAGAACAGCCAGCACCTGCCTCCCAGGTCCGGGCAAGCAGC -CTCCCCTCTCGACGGCCCCGGGCAGCCCCATCACCCTCGGCGGCTGCCCAGGCCCAGGCC -TGTTTCCGGCCCTCCTCTGAGCACCTGGAGAGGAGGAAGTGCGTCTTCTCTCCGGTGCCT -CTGAGAGACAAGCCTACTCCCCCCGGGCTGGGTGGCCCAGGGCACAGTTAGACCCGGGAG -TGGAAAAGGCGGTGGCGGTTTTCTTGCTGTTGTCCCGGCAGCGTCTTTGGTGACACTTTC -CCGCCTTTGGAGACCAATTACCCGGCAGAGGCCCAGTGGCCTCATTAACTCTGCTGCGGC -GTCGAGAAAGGGGGAAGGAGCCAGCCCACGGGCAGGGCAGGGCGGCTGCAGACTCTCCCG -CAGCTCAGGGGCCTGGAGAAACCTGGCCACACCTGGCCCAGCTGGGTCAGGCCTCTGCCA -ACAGGAGCCCAGGGCCCCAGCGCTCCCCTCCCTGCCAGGGAAACAGCCCATAACGACAGC -CTTTCCTGGAGCCTGGGTTGCATCAGCCGAGCCGCCAGCCACAGGGCCCCAGCAACGGCA -CCTGGGCCCGGGGCCTGGCCTGCCGGGGACACTCGGCTGTGCGCACCTCGAGGGGCTCTA -CAGCCTGTGGGGCCGCGCCTGCCTCTCGGGGCTTCCGGGCGATTCCTCCTTCTCCTCCGT -GGTGTGTGCTGTGCAGACGGGGACCGGGCCAGGCCAGACGCCGGATCCAGAGCAGCTTCC -CAGACAGGCCACCCACCCCTCCGAGGCCTCCCTCAGTCCCCTGGCGGGAGTCCCCGGCCT -TCCGGGCCTCTCTCCCCTCCCTTCCCACCCCCAGGAGGGGAGAGGACTGAGGCCTGGGGT -CACTGCCGCACCTGCGCTCTGAGACCTGCACTCGCCCAGGCCGGAGTCCCCACGAGGCAG -GAACCCTGGCATGCGGCCGGCAGTGCCCACAGCACCCAGTCAGCCGGGAGGGGTCTCACC -CCACAGCCCCCCGCTCCTCCCCTCCACACCCAACCACAGTCCCTCCTGGCTGACACCGTG -GCCCCTCCTGGCCTGTGCTCCCCGGGAACCTCAGTCAGTGTCACTTGAACTCCAGCACCG -GACCTGGCCCCGTCCATCCAGCCTCTGCCCCGAGAGCCCCGCCCGTATCTCCAGAGGACA -CGCCCTGCCAGGGGACAGGCGGGAGCAGCTGAGGGCCGCCCGGGGAAGGAAGGCAAGGAG -GGCATGTAATCGCCTGACCACATGGCCGACCCCCTTGTGACCTCATGACCCCCACCACCT -TCATGGCCGACCCCACCTGACCTCATGGCCGACCTGACCTGACCGCACGGCTGACCCAAC -CCCATCTCATGACTGACCCCACCTGACTTTATGGCTCACCCCAGTGACCCCATGGCCAAC -CCCACCTGACCTCATGGCCGACCCGATCTGACCTCATGGCTGATCCTCATGACCTCACTG -ACCCCCCTGACCTCATGGCTGACCCCCCAGGAGGGCTCCCAGAAGGCCGAGGGCTGGGGG -CAGGGGCAGAGCCCAGGTGAGTCCAGGAGGCCGGAGGGGCTGCAGGTCCGGCAGAGCCAG -GGGGAGCGGCCTTTGACGTTGGCAGAGGTGGTGCCAGGGTGGGGCCTGCCAGGGCGTCTG -AGGCTCAGGGGCAGACCTTCTCCACTGGCTGACCCAGGAGGGTCAGGGGTCAGAGGCCAC -AAAGCAGCATGGAGAGGCCGGGAGTGCAGGGGCTGGGAGGGCCAGGAGGCCACAGGGGAT -CCCGCAGAGCCCTCTCGGCCCCATCCTGGTGGGAGAGGAGCCTGTCCACTGCCTTCCTGG -CACCCTCTGGGGTCTGGGGGCCGGTGGGCAGCCCTGGGAGGGCCCATTCTCAGTACTGCC -TGGCACTGCGTGGGGTTCCAGAGCCCCCCCTGCCCCGAATCTGAGAATTCTCACTCAAAT -TAGATGCTGATGCTGCCACCACTGCTGCTTTGGGAAGCAAATCTGTCACCTGTGCAAACG -TGGCTGTGTCCGAGTCAGGTCTGGGGGAGCCCTGGGCCCGGCCGGTGCCAGGGCAGGGTC -CGCACCAAGTCGAGGCCTCCAGGGAGCAAAGCTGCCCCCCAGCCTGGGAGTGCCATGGGT -CTGTGGGTTCCAGCAGGGGACAGTGTCCAGCCCCTCCAAGGGTGCACAGAGACGCCTTCC -TGTGGCCACCTCTGGCCGGAATTTCCCACGGGGGTCCCGGCCGTGGCCTCAGAAAGGGGC -TCAGCTCCTCCTCCTGCTGGGGCAGCCCTGTGCCTTGAGGGAGGAGAGTAGTCAGCGGTG -GCGGGAGGCCACTGTTAGCTAGAAGCAGAGCCGGTTAGAAGTTGACCTTGAATGGGTTTT -TTGGGGATTTTGGGGTTTTTTTAACTGTCGTTTCACCTCCGCTTGGGGAAACATCCAGGT -GGCTTTGCTGGATCTGCTGGGCCGGCCAGGAGAGGCATGAAGGCTGGTGCTTGGGCCCAA -CCCAGAAATGCACAGACACTGGGGGCTGCTCTGGAGGGGCTCTGCCTGGGCAGAGGGCGG -GAAGCGGGTGCAGGGAGTGGGGACTGGGCAATAAGGACTCTTAGGGACTTGGGCCTGCTC -TGAGTGCAGGGCTGGCCCAACTCACGCATCCTTACTGGCTGCACTGGTGCAGGGTGGCCA -CGGGGCCAGTGGGCGTCGTGGCACCAGCCAGGCTGCGGGCATCGGCCGTCGGGGGCAGTG -CCTTTAGCTGCGAGGACCCAGGGTTCTGGGCGCACTTTGGAAGCACAGCCTGCTCTCCCG -AGGGCTGGGATGTGGAGGATCCCAAGGTTTGGGAGGCTGGCGGGGGCAGGTCCAGGGAAG -CTCGGCATCTGTGCTCAGGTTTACATGGACCTGGGTGGCCCCTGGCCACTTGCACTTGCA -GAGGGCGTTAGAGCCTAGGGACCAGGTGACACCAAGGACAGCCCTGGGGCGGTGGGTTCA -GAGGTCAGAACAGGAGGGGCCAGAAAAGGAGCCACCAGGGGCAGAGAGGTGGGAAGTGGG -ACCTCCGGTGCCTGGAACCCAGGTAGGAAGGTGGGGACCCCCGGTGACTGGAACCCAGGT -AGGAAGGTGGGGACCCCCGGTGCCTGGAGCCCAGGTAGGAAGGGGGGGACCCCCGGTGCC -TGGAGCCCAGGTAGGAAGGTGGGGACCCCCGGTGCCTGGAGCCCAGGTAGGAAGGTGGGG -ACCCCCGGTGCCTGGAACCCAGGTAGGAAGGTGGGGACCCCCGGTGCCTGGAGCCCAGGT -AGGAAGGTGGGGACCCCCGGTGCCTGGAGCCCAGGTAGGAAGGTGGGGACCCCCGGTGCC -TGGAGCCCAAGGGGAAAAGTCCTCAAGGCAGAGGTCCCAGCCCGAGGTGCCAGCCCTGCT -GAGGGGCCGAGCAATGTGGGGTTGGGGGATTGGAGTCAGTGAGTCTGGACCCATCTTCCA -GGCCCTGCAGCGGCCCCAGCCTGCTCCCCACAGGTGGACGACAGGACTCAAGCTGCAGTT -TGCAAGGGGTCTGATAAAAAGAGGGAGGGTTGGGGGGCACAAGGGCCCTCCTGCCGGGAC -TCAGTGTAAGTTGCTGAGGAGAGAGGATGGCGCCCGTCTTGGCTGTTGAGGCTCATATTG -TTTGGGGCTCTCCTTAAGAAAAAGCACAGGCCGGGCGCGGTGACTCACACCTGCCATCCC -AGCACTTTGGGAGGCCGAGGAGGAAGGATGGCTTGAGCTCAGGAGTTTGAGACCAGCCTG -GGCAACACAGAGAGACCCCGTCTCTACAAAAAATGAAACAACTTAGCCACGTGTGGCGGC -GCCTGTGGTCCCAGCTACTACCCAGGAGGCTCAGGTAGGAGGATCACTTGAGCCCAGGAG -GCTGAGGCTGCAATGAGCCGAGATCATGCCACTGCACCCCAGCCTGGGAGACACAGTAGA -CCCTGTCTCAAAAAAAAGGGAAGAACAAGAGTTCAGAATAAAGCATGAAAAATTGGAAAG -AAGTGAAATATTTATTTACAACCTGAAACAAAATCACAATAAATGGCAAGTTTTGAAAAA -AAGCTGATGAATACGCCACAAACGTCACACAATCTAGAAGGCTGGATGGGCCGGAGCCCG -TGGATCCCGCCACAGCAGGTGGGGGTGGAGAGCCGAGGTGCCGGTGCGTCCCTGGGTTGC -CGCACGTATATCCCTGAGCTCGTCCACCCAGCAACACCCCAGGAGCCGCAAGTTCACCCA -CACCCAGCCCTTGGCTTCTAAATCCCATTCTCCACCGGGAGGAACCAGGCTGATTCCTGG -GCTGTGCAGAAAAGATACAGGAGGAGCCTGGAGCATCTTGCAGTACTGGGAAGCAAGGAA -GGACTCAAGGAATGACGGAGAGGACAGGAGCAGAGCTGGACAGCCCGTGACCCGCAGCGG -AAGCAGGAGTGCCGGGGTCGCCCTGAGGGCTGTAAAGTAAGTCAGTGGGGAGCAGAGAAG -CTTCTCCTCACGGTAGAATGCGGCTGATGGTGTGGAAGGAATGAGGTTCCTGGGAAACCG -CCGTGGGTGACTGTCGGGAGCAGGACTCAGCACCACTCTGTGCCTTCCTAGGGCCACGAG -GACCTGAGCCCCGCGTGCGACGTCCTGGCCCGGAACCTGCGAGGGCGTCGGGGAATGGCC -CAGGCACGTCCCGGGCTGATGGAGATGAAAGAAAATAATGGCTCATCATGTGACCCGGGT -CCTGCCTACAAATGGGGACGAGGTGTGGGAAGGTTGCAGCCTGCACTCGGACTGCGGGTG -TTTGGGGGTGTGGGAAGGTCTCAGCCTGCACTCGGACTGCGGGTGTTTGGGGGTGTGGGA -AGGTCTCAGCCTGCACTCGGACTGCGGGTGTTTGGGGGTGTGGGAAGGTCTCAGCCTGCA -CTCGGACTGCGGGTGTTTTGGGGTGTGGGAAGGTCTCAGCCTGCACTCGGACTGCGGGTG -TTTGGGGGGCCTCTGTTTGCAGCATGGACACCCGAGTTTCAGGATAAGAGCGTCAGGCCC -AGAAGAAGCAGCACCTGCAACTCTTCTGCAGAAATTATTTCAGAATGAAAAGAAAGAACT -CCCACGAAGGAAAGTCTCTAAAACTAATAAACGAGGAACCGAGGCCCCAGCCAGTCCTCC -AGCCCCCGAGGGAAGGAGGAGGGAATGAAGTGGGGTCCGGGATCAGAGGTCAGGGGGGTG -CAGTTGCCACGGGGGCACCCTGTGTGGCATGAGCAGCCGAGGGGGACCCAGGGACCTGGT -GAGGGTGCGAGAGGGAGGGGCTGGGGCGAGTCACCCCAAACAGGAGGCCTTGCGGAGAGG -AATAGACAGGGCCAAACACCCCGGAAATTCAGGCAGGTGGGTGAGGAGGCTGGGACACAA -GCTGCGGGGCCTGGAAGCTGAAGGTGGGGACAACTGCAGACCCCTCCCCAGCCCGAGGGG -AGGAGGTGGCTGAGTGGCTGGGGTGGGTTTGCTGGAGGGCTGAGGGTCCGCGGGCCCGCC -CCGTGGTGGGAAGGGGCAGAGGAGGGCAGGTCCCGTGGTGGGAAGGGGCGTGGTGGGAAG -GGGCGCCCCATGGTGGGAAGGGGCGTGGTGGGAAGGGGCAGAGGAGGGCAGGTCCCGTGG -GTCGAACGCCAGTGTCCTGGGAGTCTGGGGGTTCCTGCAGGTGACACAGATGTGGGGTTG -GGACGTCAGGAGGTTGGTTTTGGGGATGCAGCAGTCGGAGGCTATGAGGATGGGGAGTGT -CTGCAGCCCTCCCTTGGAGGAGGGGGAGGCGTGGGGGCTGGTCAGAGACCCCATGGGGGT -GCTGAGTGTGGGCTGCAAGGCTGGCAATGGAGGGGGGCTGCCCAAGGCCCCCTTCCAGGT -ACTCTAGGCCCTGCTGAGCAGTGGAGAAGTTTGCTGTGAGAGCACGGGGCTGCAGGCCAG -GTGAGGGGTGGCCAGTGGAGGCCTGAGCTCAGGAAGATCCTCGGCCTCCAAGGCTCCCCA -GCCAGGCCGCTCCGGGTCTGGGGCTCCTGGTGCCCTGGAAAGGTGGGAGGTGGTGGCCCA -GGGGTGCACAGAGGCCTCCAGGTCCGCCGGCCGGGTAGGGCCGCTTCCCGTCTCCCCAGC -GGGTGCATGACCTCAGGCCCAAGCTGCACACCTGTTTGCAGGGCACACACAGACACACAG -GCCCACCCAGGTGGGTCCCAGCACCTGCAGGAAGGCCTTGCCTGCCCTGTGTTCCTTCCT -GGAGGCTGGTGAGTCATCAGCCGTCCCCACCTAGAAAGCCTCCCAGCAGGGCTGGCCCCA -CCCGGCGAGGGGCAGGAGGGCTCACCCTGTCGGCTTGGGCCCCCAAAGCAGGCCCCGGTT -TCCCCAGCAGAAGACTGGGAGCCCCAGACCCAGAGCTTCTCGGTCTGGCAGGGGGCAGGC -CAGGACCATCCGAGGGCTAGGGGGACACATGGGGCTGTCTCGTCCTCCCCAGGGCCCCAT -TTGGGAGGAGGCCAGACCTAGGGCCTGAACCCTCACAGGGGCTGCAGGGGGATGCAGAGC -TGGGGCCCCCTCACTGGCCTCTTCCAGGGCGTCCACCCCAAGGCCTGAGGGGGCCGTCCT -GGTAGCTTTCACGGCTGTTCCTCCCAAAGACAAAAAGTGGCCGCCCTGGAACAGCTCTGA -CCCCGGGTGTCCTGTCACCCACCGGACCTGAGGGCAGCCTCGGACTCCCTGGGGACCCTG -GGGCAGCCGCCCTCATCCCTCTCTCAGGCCCCAAGTCCCCAGATTCCCTCTGGGCCTCTA -GGAGCCTGGGAGGGGGTGCCGGGGAGCAGAGGTGAGGGGCCGGGAGGGGTCCTGGCGAGC -AGCAGGGCTGCGTCTAGGGCCTGCGTGCCCGGTGGGGCTGCTGCCGGGTGATTTGCCTGA -GACATTTCCATGGCTGCTTTGGTTCTGCGGGCTGGGATTTCCATGCCTGCTCCCTCCCAG -GCGTCGTGAAGCCTGCAGCCCTAGGTTCTGTTTCCGCCAGGTGCCCTCACCTTCTGGGAC -CCGGCCGAGCCCTGGGAACACTGGCTGGGGAGCAGTTACCCAGGGCCCATGGTGCTGAGG -GTCACCGACCGTCCCTTGAGGCTCCCCGAGTTTGGTCCTAAGGGCTTGGTCTGGAGGCAT -CTCTGGTCCAGAACCTCAGGACTCACGGTGTGTTTAAGAACCAGGTCAGCAGCCCCTGGG -GTGGGCCCTGCCCGTCTGTTCCGAGGAGCCACCTGGGGGCCCTTCCTGCGCAGCTCAGGA -TGTCTGAGAAGCCCGGGGTCCTCACCGCTCAACGGCCTTCTCCGGCACCCAGATCTCGGG -CTCCAGGCCCCTTCCGCAGTTCACCTGTCCCGGGCCCCCCACCCAGCAGGAGTGCCGCCT -GCCTCCCGCACGGCCGGCCTCCGTGTCCCAGACAGGGTTTGCCTCCAGGGTCCCCTCCCC -ACAGTCTCTTGGGGCAGGACCCCTGGCGAGTTCCCCGGAGTCGAGGCGGCAACCCCAGCA -GACAACACGTGGAGGTGACGGTGGCACTGCCAAGCCCAGGCCAGGCTCTCAAGAATGCTC -GGGCCCAGCCAGAGCCTCAGGGTGAGCTCAAGGCACCAAACCCAGAACGGCCCCACCCAG -GGGGAGCGTGGAGTGCGAGGAGGGGCAGCCACGGTCCGTTCTGTGGCCTCGGCTCTCCAG -GACTCGGAGGCTCCACGCCCCTTCCTGCTCTGCCCAGCCTGGGGCTGCCCCGCTCCCCTC -TGCCTCTGTCTCCTGCTGCCCCTGGGGCCTCCGTCTCTGTCTCCTGCTACCCCCGGGGCC -TCCGCTCACAGCAGCCACTTCTGCCACCAGCAAGACATCAACAAAGGTCACTGGTGGGAC -TTTAAATACACATTTAAATAGACTTTTTATTTCTAATAATTTCTGATCAACAGAAAAGTT -GCACAGGGGTTTCAAAGATCACAGAGACCTGGCGTCACTGTGAGACCCGCACGTCAGCTG -GTCCGTCTGTCGCAGCAGCCAGTGATGACCAGCAGCTAAACCCCACACGCTGGCCAGCCT -TTTTCCCTCCTGTCCTTTCCGTCCCAGAACCCCATCCAGGCCCCGTGGCCTCGTCACCTC -TCCTTGGTCTGTGACAGCTTCTCAGACTTTCCTTGGTTTAGCAACCTTGACAGTTTTGAG -GAGTGCTGCTCAGGTGTTTTGTAGAGAGTCCCTCAGTTTGGGTTTGTCTGATGTTTTTCT -CATGATTATACTCTGGGGTTATGGGTTTTGCGAAGAGGAGGATGGAGTCCTAAGTTCCAG -AGCCCAGTGTCCCATCACCCCATTGAGTCCGGGTTCCAGGCTCTCCACACAACCCAGCTC -TATCATCCCATCGGGGATCCACGCTCTCCACACGACCCAGCTCTATCATCCCATCGGGGA -TCCAGGCTCTCCACACAACCCAGCTCTATCATCCCATCAGGGATCCACGCTCTCCACACG -ACCCAGCTCTATCATCCTCTCAGGGACCCAGGCTCTCCACATGACCCAGCTCTATCATCC -CATCAGGGATCCAGACTCTCCACATGACCCAGCTCTATCATCCCATCGGGGATCCAGGCT -TTCCACACGACCCAGCTCTATCATCCTCTCAGGGACCCAGGCTCTCCATACGACCCAGCT -CTATCATCCCATTGGGGATCCATGCTCTCCACATGACCCGGCTCTATCATCCCATCGGGG -ACCCAGGCTCTCCACACGACCCAGTTCTATCATCCCGTCAGGGATCCAGGCTCTCCACAC -GACCCAGTTCTATCATCCTCTCAGGGACCCAGGCTCTCCACATGACCCAGCTCTATCATC -CCATCGGGGATCCAGGCTCTCCATACGACCCAGCTCTATCATCCTCTCAGGGACCCAGGC -TCTCCACATGACCCAGCTCTATCATCCTCTCAGGGACTCAGGCTCTCCACATGACCCAGC -TCTATCATCCCATTGGGGATCCAGGCTCTCCACACGACCCAGCTCTATCATCCCATTGGG -GATCCACGCTCTCCACATGACCTGGCTCTATTATCCTCTCAGGGACCCAGGCTCTCCACA -CGACCCAGTTCTATCATCCCATCAGGGATCCACGCTCTCCACACGACCCAGCTCTATCAT -CCTCTCAGGGACCCAGGCTCTCCACACGACCCAGCTCTATCATCCCATCGGGGATCCAGG -CTCTCCACACGACCCAGCTCTATCATCCCACCGGGGACCCAGGCTCTCCATACGACCCAG -TTCTATCATCCCGTCAGGGATCCAGGCTCTCCACACGACCCAGCTCTATCATCCCATCGG -GGACCCAGGCTCTCCATATGACCCAGCTCTATCATCCCATCAGGGTTCCGCGTTCTCCAC -ACGACCCAGCTCTATCATCCCATTGGGGATCCAGGCTCTCCACATGACCCAGCTCTATCA -TCCCATCAGGGATCCACGCTCTCCACATGACCCGGCTCTATCATCCTCTCAGGGACCCAG -GCTCTCCACACGACCCAGCTCTGTCAACACTCCCCTCCATCACCCAGCTGAGGCTGTGCC -CATCAGGTTTCTCCACTAGTGGGACTGTAAACAATTGCATTTTATTTTTTTATTTTTGAG -ACAGGGTCTCACTCTGTCACCCTCCTGGGCTCAGGGGATCCTCCCGCCTCATCCTCCCAA -GTGCTGGGACTCCATTGCGCACTCCCATGCCCAGCTAATTTTTTGTATTTTTTGTAGACA -CAGGGTTTCACCATGTTGCCCAGGCAGGTTTCCAACTCATCCCCCAGTCTTGGCCTCCCA -GTGCTGGGGTTACAGATGTGAACCATGGCACCCAGCAAACAATTGCATTTTAATTCCAGA -TATTGAAAAATGCCGCAATTCATTGTTAGTATTATTGCTGTGCAAAGCCAAAATCAACTG -GGATTTCATCACTTTTCACACAGCAGACCTTCTGCCTGGAACCGTCCCGTGGCTGTGTGT -GCTTTGCACATTCTCTTAGCAAACGTTTACTGGTGGCAAATGTTCTCAGCTCTCTTCTGG -TTGTTGTTTGTTTTGCTTTCTGGCCAGTGCATATTGTAAAGCAGCTGTTCCACTGTCTTC -TGTCTCCATCATGCTGTGGGCATGTCTGCCACCAGTCCCACCACTGGTCTTTGGAAGTGA -ACCTGTCTCACTCTTCCCTGGCTGTTTTCAACTCTTCATTGTTGGCTTTCAGGATGGCTC -ACGTGGGCGGCAAGCTGGGGATTTCTGTGTATTTATCCGGCTTAAGATTCATGGGGCTTC -TTGAATCTGTGTTTGGATGTCTTTTAACAGTTCTGGAAAATTCTCAGATAGTATCTCTTC -AAATATTAATTTCTCCCATTCTCTCTTCTTCCAAGTCTCTATATTTTATATATGTATTTC -ACCCTCCCACCCTTATCCATATTGTCTTTTAAAAATATCTCTAGCCAGCCAGGCATGGTG -GCTCAGGCCTATAATCCCAGCACTTTGGGAGCATGAGGTGCATGGATCACCTGAGGTTGG -GAGTTTGAGACCAGCCTGATCAACATGGAGGAACCCCGTCTCTACTAAACATACAAAATT -AGCCAGGCGTGGTGGCGCATGCCTGTAATCCCAGCTACTTGGGAGGCTGAGGCAGGAGAA -TTGCTTGAACCCCGGAGGCAGAGGTTGCAGTGAGCCAAGATTGTGCCATTGCACTCCAGC -CTGGGCAACAAGAGTGAAACTCCATCTCGAAAAAAAAAAAAAAATCTCTAGCCTTCATTC -TGGATAATTTACACTTACCTGTCTTCCAGTTCCCCAATTTTCTTTTGCTTCCTTCCTACC -TTCTTTTTCTTTTTTTTTGACAGAGTCTGGCTCTGTCACCCAGGTTGGAGTGCAGCGGTG -CAATCTCGGCTCACTGCAACCTCCGCCTCCTGGGTCCAAGTGATTCTTCTGCCTCAGCCT -CCTGAGAAGCTGGGATTACAGGTGCCTGCCACCACACCTGGCTAATTTTTGCATTTTTAG -TAGAGACAAGGTTTCACCATGTTGGCCAGGATGGTCTCAAACTCCTGACCTCAGGTGATT -CTCCCGCCTCGGCCTCCCAAAGTGCTGGGATTACAGGCATGAGCCAACGCGTCCAGACCC -CAGTTTTCTTTTCAGCAATTTTAAATCTTCTGTTAAGCCTATCCATTGAGTTTTAAATTG -TGGTTATATTTTCATTTCTAAAAGCTCATTGTCTTTTTAAATCTACTACATAATTTTTAT -AAGCTAAAGTTCTCTGCAAATATAAAACGTCTTTTTTTGTTTTCAACACACTGATTTTAG -TGTTTTTTGGTCTGTGTCTGATAATCCAATATCTCAGGCCCCTGTGGGGCTTGCTGGTGT -CTGATTCCATCCGTTCTTGCTTATATCATATCTTTGCGAGACTGGTTATCTTCGACGGCG -TGCTGGTCATTGTACTTGAACAAGTATCTGTAGGACGATTTGATGCCTCGAGCAAAGGCA -CTGCCCCATTCGGCTTTCCTCTGCCAGACACCTGGGACAATACTGCCTGGGCCTGAGTGG -CCTTTGGAAGACCACTGTGGAAGTGACTTGAACTGGGGCTGCGAGGATGGAGTCACTTCA -CTTCGTCCTCACTTTGGGAGTGGAGCCCTTTGGGACTCCCAGGTTTTGTGGGGAGGGTCT -CCTGGTGGATGATTTCCACATTGGAACAAAAGTTCACATCTGCTGACCCCCGAGGAACGT -GGCAGAGTGCTCTAGGCAATATTTTATCCATGGCTTTGGCTTAGTGAGTTCTTACCAGCT -CCTTGGCTCTTCGAAGCTTTAATCGGATGGTTGAACATTTCAGTACTTTTCAGCCAGCAG -GTGGATCTGAGAACCTCCGCCAGCACGCCTGCAAACAGGCCACCCCTGTGGGCACTGGCC -ATGTCTCCTGCCTGGGGCACTCTCTCCCTTTGGCCTTCAGGACCCCACACTCTTCCCATC -CAGGAGTCCTGGGATTCCTCAGGGCACCGCCAACCTGACCACAGCCTCCGTTCCCTCGTC -ATCAGGCGAAGCCAGTGCACTTCCACCCAGGCTCTGCCGGGCGCCGTAACCAGCATGGAG -TCCCCACTCGGGAAACTCCCACTCAAACTACACCTGCTCAGCTGGAATCTGCAGGAAATC -TGTGCCGACGACACCAGGGAAGAGTGTGCACATTCTTCCCAGCCTCCAGACGCCTTGTCC -CCATCTCCATCCACCCCCTCCATTTCCCCGGCACCAGCACCCCAGCCCGCTGGTTCCCAG -GAATGCCTGTGCTCCGGTGGCTGAGTGGGCTGAGCCTCAGAGGCACGTGGTGACCGGCTG -CCCACAGGCTGGGCTGGGAGGCCATAGGGTCACCTCTGGATTTGAGCCTCAGAGGCACGT -GGTGACCGGCTGCCCACAGGCTGGGCTGGGAGGCCGTAGGGTCACCCCTGGATTTGGCGC -CCTAGAGGCCTCTGGGGACGAGGGTGGCTGTGGAGGACTGGGGCAGATCTCAATGAATAA -CTGAGAAGAAAACAAAGGGACAGGCTGCAGATCAGGCTCCCGGGAGAGGGCTGTGTCTCA -GACCACGGGCAAAGCTTCCAGACTTTTGGTTAACGCCTTTCTGAGAATTCAGTAGAGGCC -GTGGCTAAGCCTCACAGCTATCAGGGATACAGCCCTGGGGGAGGACATGGGAGCTTCAGG -GCCTCAGGTGGAGGTGGGTCCGGTCAGGGTGAGCCAGGCTGAGGAGGCTGTGCTGACCCA -CAGGCCCCAGCTGGACACGGGCAGGTCCCAGAGCTTGGTTCAGGGCAAGAAGGTGGGGGG -AAGGTGGGCCAGCACTTGCTTAGGGGGGCGGGGGGAGGTCCCGGGCACTGGGCTGGTCCG -CCCTGTGGCAACCCTCTGTGGGCAGACCCAAGGTCGCACAGCAGGACCAGGACCCAGGAC -CTCGGGCTGGGGACAGAGTGACCTTCTGGCTTGAACCGTGGTGCCCTGAGCTTGCAGTGG -CCAACAGGTGCCTGGGGTCTTGGGTCAGGTGGGAGGAGCCGGGACAAAGTGGGAGAAAAG -GTAGCTAGCTGGAAGAGGGTGCAGGAGGCCCCCCGCTCTGTGCAGCATTAAATCATGGTG -GGGTCACCTGCCTTGTCTGGCAGCATGGTAGAAGGGCATGGCCTGGGCGGGGAGCACTGG -GCCCTGGAATCAAGGTCCAGAGGCAAAGGCAGCAGGTGGATCCAGCGAGCCCTAGGGACT -GCAGCCCCGCCCCCAGCCCACCCATCCCGCCCCCAGCCCACCCATCCCATCCCCGCCCAC -CCATCCCATCCCCGCCATCCCCGCCATCCCCGCCATCCCCGCCATCCCCGCCATCCCCGC -CATCCCCGCCATCCCCGCCATCCCCGCCCCCAGCTCCGCCCCAGCCCAGCCCCTCCATCC -CCGCCCCGCCCGCAGCCCCGCCCCAGCCCTGCCTCCCATCGGCCTGGAGGCTCCCTGGCC -TTCCTGCCGGGGTGGAAACGGGTGTCTGCTACCGGGGTTCGTGTGGAGCAGGAAGGGGGA -AGGCGACGAGGTGGAAAAGACCGCTGGGCGCCCCGAGGAGGCGGAGCTGCTGGGAGGGGC -CTCCCTCCGCCCGATCCTGTTTAATCTCAAACTCTAGGCCCTGGGGACGCGCCACCCTTC -CCGCCGAGGAGACTGGGTTTTCCTCCCAGGGTTCTCCAAGCAAAGCCTGTCTGTGTTCCA -GGCTGGTGCTGACTAGAGGAGGCAAAGCCAAAATTAGCCCCAGGCCCTCCCTCAAGTAGT -GAAGGGGCCACCGGGCCTCCCCTCAACCCGTAGGGGGTCACGGGCCCCGCCCCGCTCCCG -GTCAAGACCCTGACATTGCGGAGGGTCAGGAGGGGGGAGCGAGGATCCGGGGCCTGGCAC -CCTGGGTGGGGCACCGTCCCCAGGGAGGGTTGGGCAGGCGCCCCCAGCCTCCAGCCATCC -CGCCCGCTGTGGGCGCCCCGGTGGCCGAGGAGCCAGGAGCGGCTCCCGGGGCTGTGCGCG -GAGAACCCGGAAGAAGCGGAGGAGCCCCGGGCGGCGCTGAGCTGTGTCCCTGCCTGAGGG -GGGCCCCAGCCCTGAGCCCGCAGCTCCAGAGGCTCCTGGGCCCTCCCCTTCTTCCCAGCA -CCGTCCCAGGGGGAAGGTAGCCCCCGGCGCAGGCGGGACCCTCGGCAGTCTGGCCCAAGA -AACGGGGACCCTGTGGCTTCCTGTGTCTGGTGCCATCAGGAAGTAGCCCCGAGCCAGAGC -ACAAAGGGCCTTTGTCCTGCCTGCCCCGCCCAGCGAGACCTCGGGCCCAGCCAGGGCTGG -GGGCTGGGGGCTGGGTACCCTCTGGCCGGCTCTGCCACCAGCCGCCAGCCTGGTCCCCGG -AGAGCCACACCCCCTCCCCTCCACGGTCCCCACCCGGCTGCCATGACAATGTCCTACCCA -GCAGGAGGACCAGGCCGGAACCTTTGGCAGCCACCAGTTCCTGGAGATTCCGACACCAAG -TGCAGCCACTGTGCGGGGCCGGGTGTGGAGTGGCCCCACACCGACCAGCTCACGCCAGCT -GGCAGAGCCACTGGGCCCCCTCCGTGGAGGAGGAGAGAGGCCTCGGGCGCCACGCGCTGT -GCCCCAGGGCCACTCACTTCCTTGGTAGGTGGGGGATGCCGGCCTGGGCCTCCCGAGACT -TGAGCCCTGCCCCTGCCCTTGCCCCCAGAGAGACCTGTGCCAGCGAGCGTCCCAGGCCTC -CCCTCCCTGAGCCTTGCACCCGGGCGGTGCGGGGGCCCTGCTGCACCCCAGAGCGGGCAT -CAGCCCTCAGCCACTCCGTTAGCAATCCTCCCCCCAGCTCAGGGCCTCAGAACTGGCCAT -CCACGGAGCTCAGAGGCACCCGAGGGCCCTGGGGCCTGGGTAGGGACTGGCCAGCTCGGG -GTCCTCCAGCAGCCATACCCAGGTTCATCCAGGATGAAAGCAGGGCAGTGGGAACCACGT -GATTGGTTTAAAAGCAGGTGAGGGGCCGGGCATGGTGGCTCATGCCTGTAATCCTGGCAC -TTTTGGAGGCCAAGGCAGGCGGATCACCCGAGGTCAGGAGTTTGAGACTAGCCTGGCCAA -CACGGCAAAACCCCTGTCTCTACTAAAAATACAAAAATTAGCTGGGCATGGTAGTGCACA -CCTGTAGTCCCAGCTACTCTGATGGCTGAGACAGGAGAATCACTTGAACCCGGGAGGTGG -TGGCTGCAGTGAGCCGAGATCGCACCACTGCACTCCAGCCTGGGCAACAGAGCCAGACTC -CATTTAAAAAAAGAAAAGCAGGTGAGGACGTGTGAGCAAGTCTGGGCCATGCTGCCAAGC -TCCCGCTTCTCCGAGCAGCTCCACACAAGGAGCAGAGGCAGCTCCAGTTCCACAGCCAGA -CACAGTCATTTTCCCTCTACTCAGGAATTAGGCAGGATGGTGTGGGGCCTGAGTGTCACC -ATGAAGCCGGGAAGCAGGTGTTCAGCCAGACGCAAATATTCCTCCTCAAAGCCAGGGGAG -CGGCCACAGTGGATTTTATTATGGGGCGACGGGGGCACGCCCAGTGCCCCGCCACTCTCC -ATGTCCACAGCAGCGAGGGTGGAGGGCCCTGTGCTGTGCAGGGCAGAGCTCGGCTGCACC -TGGGCCAGGACACAGCTGCCCAGGTGGGAGGAACCGTGGACGGGGCTGGGGCCTTCCTCG -TCCCAGGGCTGGTGAGCTGCTCGCTCACTGTTTCTCAGTTCCAGGTAGACACAGTTTATA -ATTCTGCAGAAAACTCTGGGGCCTTTTGCCTTTGTGTTTTCTTTTTTGAGACAGGGTCTG -ACTCTGTGGCCCAGGCTGGAGTGCGGTGGTGCGATCACGGTTCACCGAAGCCTCCACCTC -CCAGGCTCAGCAATCCTCCCACAGGTGGGCCCACAGGTGTGCACCACCACAGCCAGCTAA -GTTTTAAATTTTTTGTAGAGACGGGGTCTCACCATGTTGCCCAGGCTGGTCTCAAACTCC -TGGGCTCAGTTGATCCGCCCGCCTCGGCCTCCCAAAGTGCTGGGATTACAGGCGTGAGCC -ACCGCACCCGGATGGTGTTTTACCACTGAGGTCAGAGGGCAGACGTTGCTCCAAGCGTTT -CGTCTGCGGGTGGAGCTTTGGAACTGATGGAGAAGGCAGAGTCCTGACCAGGGGCCGCCA -TCAGAGCGCAGGGACGGTCGGGGGGGATGCGCAGGGAGGAGGGAAGGGAAGGAAGGAGGT -GCCAAGCCCTCCGCTCAGTGGAGGTCAGTGGAGGTTTGCTTCCTGCTCACACTGGGCCTG -ATTGGGTCGGAGGGCACGCGGGGGCCGCTGTCTGTCCTCCGTGGGGCCTTGGCTTGTGTC -CAAGGGAGGGAGACAGTAGAGGGACCCACGGCTCTGTGAGGCGTTCCCTGGCATGACCTC -ACCTGTGTGCTCTCTCTCCCTGTCTCAGTCAGAGCTGAACCCAGGCTCCTGTGGACCAAG -AGGGGGTCCAGGAAGAACTGCTCCTGGGACCCGGACAGAGCGGAGGCCGTGTGCACGAGC -AGCGTGGACCAGAGGGGCCTCGGGGGCCACCTGCTCCGTCCGACCAGGCACCAGTCCTTC -CAGACTCGCCTGAGGATGCCCGTGGGCCCCAGCGACACCTGGGGTGCCCCCCACACCCCT -GCACCTACCTGAGACCAAGGGTGGTGGTGGGGCTGTGTGCCTGAGTCCTGGCCCTCCCAG -GGCCACCCTCAGGAGCGGCTGCACAGGCTCTGGCTGGCCGGGGCTCAGAGCAGCCCACGG -AGCCAGGCCCATCCTGGGAGGCTCAGGGCTGCAGCCCATGGACTCATGAGGGGGGCTTCT -GGGGTCTAAGGCCAGAAGTGACCTTTCTTCTCACGGAGGCACCCCCACATCACAGGCCCC -AAGCTCCCACCAGGAGTCCCCAGGCAGCAGGTTTTCCACCACAGCCGGGAAGAGCCCCGC -CTTCACCACCCACCACCAGCCAATCCCGAGACCACCGAAGCCCCCAGACCGGGCCCTTTG -CCCCTCCTGCCCCCCGGCTCTCCCTACTGCCCAGAGCCTCCGCCAGCACCCAGGGACCCA -CGTCCACCTCCCAGAGCGGCCCTGCCCAGGGTCCTTCCCTGCCCTCCACGATTCTCCGTG -GCCCTTGGAGAAAGAGCAGCTTCTCCCCAGGCTCTGCCCCCAGCCCTTCCACCCCAGAGC -CTCTGCCCAGACGTCCCGTCCCATCCCGGGGGGCTGTCACGCTTCCGCCCCACCTCTCGC -CCATTCCCGGACAGTCACAGCCGTGGAACAACGCAGCGTGTGGACACAGCCCCAGGGAAG -CTTGACTCTGCCTGGTCCCCATGGCGTGCGGTGGCTCACCAGCCGCCCCCATCGCTCCAT -GAAATCTGACTACACCTGTCCCAAAAATCAACCAGCTCCCAGGCAGGTCCCGCCGTGCAG -GGGGCCAAGGGCCACACCTGGGACCAGTGAGTGAGGCGGCGTGCGGGTAGTGGGGGTGTG -AGCCCGAGACGGGGGTCCAGCCTTCTCCCACTTGGATGCCAACAGCAGACTCTGGATTTG -GAGGTGTGGGCGGTGCCTTAGTCTCCCCAGAAGACAAGAGCCCACCCGCCGGGTGTGTCC -TGACCCCACCCCCACCTGCCCCACACAGACACCTGAGTGGGCATCAGAGTGGGCCGGGCC -CTGACTGTCCGGGGGAGGGACTGTTGGGGCAAGGGCAGTGGGTCAGAGGTCACCGGTGCC -CCCAGGACCAGTTTCCAGCGAGAAGAGAGCCAGGAGCCCCGGGCACAGGCCCACGGTGAT -GAGGCTCCTGACCGAGCTCCCAGAGCTCATTATGGAAAACCGTGGGGTCCGCTGGGACCT -CTCTGCTGGTCGGGCTAATTACAGACCGTTTGTCGTTTCATTATGGGCTCTTCCTCTGGG -AGATGCGAGAAGCAAACACTTTGCCATGGGAGGGGCGCTTCCCGGACCGGGCGGGGGCCC -TGCCCTCCCCACCCCCAGACCCCTGGTCCCCCAGGCCTTCCAAGCTCCCAAAGAAAACTT -GAACCCCCACTCCAGGGGCTCCAAAGTAACCTCCAGAGCCCAGATGGGGATGTTCCGGGA -GCTGCTGGGGCCTCTCAGCTGTCCCTGCCTCGCAGGGAGGCTCAGGAAGGCACCCACACC -CCTCCCTCATTCCCCCAGCTGTGGGTCTGTGGGGTCTCGGAGCCTCTTGCCCATTGGGGT -GGGACTGGGGGCACGTAGCTCCTCCGAGCCCCTGGCGAGGAGACCGATCCTGAGACCCAC -CTGGGCCTACGGGGGGTCCCTTCATTGCTCCAAAATTAAGGGCTGCGGGCCTGGAGCAAA -GACAGGCAGGTATGGCCCCTGCCCTCTGTCCATGAGAGGCCTCAGCCCCATGGGACAGGG -CACCACCGCTGCAGGGAGGCGGCGGGCAGGTTGTGACCCCTCACCCTGGGGCCACCCTAC -CCGCTTCTAAGGCAGCCTGGGAAGGAGCCCTGCGGAGCTGGGGGGTGGGGAGGCAGAGGT -GGAGAGGCGAGAGTTGCCCGCGGCTGCCCCTACCCCTGCCCATGTCGCCCACACTCCACA -CGGGCCCCACAGAAGCCTTCCCATCCTGGCTTTTGTTCAACCTCGGTGGGCGGCAAGGTG -GGGGCGGGACGGAGTCTGCGGGGCCTGCGGGGCCCGGGCCTGCGTCACCGTCACTGGCCC -GCCTCCCGCCCGGCCTATGGGAGCCCAGGGGACACACCTGTCGGGGGCCAGGAGCGGAGA -TTGGCCAGCGGGAGCTCGCACCTGTGTGGGGCGGGGAGCACTGCTCCTTGTAAGGCGAGC -CCCCGCCGAGCCGGCTCTTCCCTCCCGAGGCCCCCACCTCGCCACCGCCTCCCATTGTCC -CGTCGCCCTCGAAACTCTCCCAGAGACGGGCGAGTTGTCCACCTGTGCAGGTCTGAACTG -ACTTCCTGTGCCAGGGCCTCGCCTGAGCGGGGGCAGGAAGCTCACCCTTGCAGGTCTCCC -CGCGCCAACGGACGCCCTGAGGCCTGACCCTGGCTGAGGCAGAGCACCCAGCTCCGTGGA -CCGGGACGGACGGGCTCAGGTGCCCCCCATTCCTTCCGAAGCCGGTTCACACCCACCCGG -GCCTGGCACAGGGGAGGCGCTGGCTGCAGGGTCGGGGCGGGAGCAGCCTCAACCCGGCTC -CTGGGCCGCGGCCGCAGCAGTGGAACCTGTCGGGGCAGGTAAGGGCGGGCAGCGGGGAGG -CTGAGGCGCAGGGGGAGGCGGCTCCCTGCAGGGGGGCCCTCGCCAGCCCCCGCCGTGGCC -GACGTGGGGCAGGGGCGCAGGTGACAGATGGGCTGTCGCCAGCCTGGCCAGCGTCCAGGG -GAGCTCCGGTCACTGCAGACACAGGCTGGAGCGGGTCCTTCCCCCCCCCAGGGAAAGGTG -GGCCCCTGCGCAGATGCGGCTGGGTTTCGGGTGTGGAGCCATCTTGGACCCACGGGCTGC -GTCTTCCGGGCACGGGCACAGTGTGTGGGCTCCAGGCATGGGGTGCCCTCAGGGCAGGGC -CTGGGCAGAGGGCAGGCTCCGAGAGGGGTCACGTTCTTGCCGCCTACCTGACAGCAGGCC -TTCTAGAAAGTTCTCTCCAGAAGCAGCCACCGCCGTCCTGAGGCACTTTGTGCGGAGACG -GGAAGCTGTCGCCTCAGAGGTGGGTGCGTAGAAGGGTTTGGCCGGGTGCGAGGATGACCG -CGTCTCCCTTGGGCTCTGGAGTCTGCGGTGGGAAGGGCTTGGTTTCAGCACCCTCTGGTC -AGAGGCCGGCCGAGCCCATGGGCGGTGAGGTTGGTGCCTGGGGTCGTGGCTGGTCTGGTA -CAGGTGGGGCTCAGCCCGGAGAAGCTGGAGCCGGTTCCCAGGCCCCGCGCTATGACTGGG -GTGGGGGCAACGTCTCTCGTGAGGTTTTTTACTTAAATGTGAAACGGCTCAGTACGGTGG -CCGCAGCCGGGAACAAGGTCCGACCCACCGAGGCCCAGCCTTGAACTTGCCGCGGGGGCA -CCTGAACACGGTTTTACAGCCCGGATCACTGGCTTTCTTGAAGTTTGGGAACTGATTGAT -CATGGTGGCGGGAGGTAAGGTTCATTGTTCTTGATGAACAAAATTCTTAGGGCGTGAAGA -GCCGATGCTTTAATTAACCCCCCGGGAGCGTCTCAGGCCTCCCCCCGGGAGCGTCTCAGG -CCCCGTTTACGCTGAGTGTCTGGGGAAAGACGTGGTTTGGTTTTGTTTTTCTAGTAACCC -AGATGAAATGTTTAAAAGCATGGTTGGCAGCACATTGAATTTGGCAAAATTAAGGTTTGC -ATTTGTGAAAATGCGGATGCAGTTTGCGGTTCTTTTCAGACATTTTGGTAATTTGCAAAT -ACTTATTTGCGAAACGAGTTTGTCAGAACATTTTTTAGTATCTAGAGGAAGATGAGATGG -GCCGAGGAGGTCGCGCACCCCTGGATCCCTGGAGGAGCTGGTGTGTTCTCTGTGGGGCGG -GTGGACGTGGCCCGGACACACGGGCCGTGCTCACAGCCGGCCTGCGAGGGCTGCAAATCC -ACGCCCGCCGTGTGGGTGAAATGGCGGCTTTGCCTCCCAGACGCGTAGCTCCGGCGACGC -AGAGGGAAGAACCTGAGTGCCCGCCAGGCCGAGCTCCGCACCCCACCCCCCGGCAGCCTC -TGACTCCCGGCTCGGCTCCCGCGGTCGGGGAGGGTTGGATTTCACACTTTGTTCTCGAGG -CCGCACCATTGATTAAGCCCGTCGGGCAGGTTAACCAACAAGTTAGGTTTTCACGCCGGG -ATCACATTCCTCGCCGGGCGCTCCCACCCCACCCCAGCCTGTGCAGGTGGGACCCGGCCA -GGCAGGCGGGCAGGGCGGCCAGGTGCGCCGAGGGGCGCCTCCACGGGGAGTGTGCTCCGC -AGAGAACCCCTTGCTGGGGCGGCTCTGGGCCTCCTGACTCACTCCTGGATTTTCCCAAGC -TGAGTCTGGCCCCGCGGTGATGATTAACCCAACACCTCAACCGGCACCGCCACGCTAGCT -CCACTTCCCGGCGACGGTTGACAAGAAAGCGCCGCGTGGGGCTCTCGGAAAACAGGGAAG -GTCCGTTTTCGCTTTTCATTTCTTGACCTGTGGCCACGGTAAGACTCGGCCGCCTGCCCA -CCCGACTCCTTGCCCCTCACCCCTGTGCCAGGCACAAGGCCCTGCGAAATCCTTGGTCCC -CCAGCTGAGCCTGCCGGCCCAGGCCACCATCTCCCCACCCAGCCCTGGAGCCAGGGTCGG -CCTCTCCTGCTAGCTGCTCGTTGGCTTTACAGCTTCTGCACTCAGGAGGCGCCTGGGAAT -CCTGCCCTGGAACTTAGGAAGGAGGCTTCTCCCACCTGCCTGCCACACGGGTCTGTCCCT -GGGTCCCAGCCTCTGCCGTGTGCCCCTCAGCCTCCCGGGTGAGAACGCAATGACTGATGA -GCCTGGGGTGGCCAGGCCAGCTCTGGCCCTGTGGGGTTCCTGAGAAGGCTGGCCCTGGGT -GGCCAAGGGCCTGGGGACACTGGCCCCGGGCCCTGAACCTGGCAGTGGGAGGCCGGCCCG -TCCGCCGGGTGGGCTGGGAACTGTGTTTGGCCCCAGCTGCAAGGGACGAGTGCCGGGCAC -CTGCTGCCCTCCCCACGTGACCTGGCAGCCAGGAATGGAGCTGAAATTCAACTCTGCTCT -GAACGGGAAGTCTTAGTTTCCTTTAGCTCAGAAAACAGGTGAAATTGTGTTCCTGAAGCA -CTGATTTGATGGGATTTGATGGCATTGGTGGCGAAGGCCTGTGAGGTGATGGAAAGGGAA -AGCCGGGTGCCCTGGAGCCTGACAGGCTGGGGCCAGGGCAGGGGACCTGGTGTGGGGTCT -CCGGAGAGGGTCCAGGCGTGAGGGAAGCTGGGTCAGGACCTCGGAGACGTGGCCTTTGGA -GGAGGAGACTGGAACCGGGTGGACCCGGCAGCAGGCGGGGGCGGGCGGACACGACCTTTG -TTGTGGTCGGCGGGCAGACAGGGGAATCGGCACAGGGCCTGCGCCCCACCTACAGCCTCT -GTGGGTGGAAGGTGCCAGAAAACTTGAAGAGTGGCTCTGGCCAGCTCTCTGGGCCCAGTT -GGCACCAGGTGGTTGCAGAGAAAGGGTGGGAAGGAGGACAGGAAGGACGGCGTGTCCAGC -GGGCGGGGAGCCTTGGTCTGGCCTGAGGGCTGAACCTCCCTCGGGTCCTGAGTGTGCCTG -GAGTAGAAGCCTAGGGTCTCTGGGCTCCAGGCAGGGCCCTGAGCAAGGAGGGGCCACAGG -GCTGCCCACTTCCTCCTGCCCCCCTGCAGAGGCGGCTCAGCCCTCGCGGCGTCTGAGGCT -TGACTGCCTGTGTCTGTGTTTGTGGCCGGTCTGCCTCTGTGCCTGGGTCAGACCCCAGAC -CAGCAGACACACAAACCGCAGGGACGGCTGGGCAGGGTCAGGAGCCTGCCCCGCCCGCAC -CCCCACCCACACCCCCACCCCCACCCCCGCCTGCACCCCCTGCCCTCAGACGCTGTGCAG -TGAGCGGGGCAGCATGGGAGAGGGGTCTCCAGGTGGCGGGGACCGTTCTGTCTCGAGAGC -CTCGCAGACACCGGGCCTTTGAGAAGAGAAGGGGCTGGGCAGGGAAGCAGCTCCTGGAAC -ACCATCCTGGAGACAGAGGCCCTTGTCCCCTGCCTCAGACAAGGCAGCACGTGGGGCCCG -GGGGGCTGGGGCTGCTGTCCAGGCCTTCCTATGGGACCACCCAGAGGGAAGGTCCCCCGC -AGAGGGGTGGGGGCAGAGGGCCGAGCGGGGCGGGCAGAGGGCCCGTGTCAGCCCCACTCC -GACCTAGTCCTCGGCCGTCTGGCCAGGACACTTCGGCCCCCCAGGTGCCCACCCCAGGAC -CCAAAGCTGGTGGCTGCTGGACTCGGCAGGGCTGGCGGGTGGGGCTCACCCGGGCCCCTG -CCCTCCGGCGATGCTGTCCTCAGTGCCCCAGGAGGACGAGGCCCCCCAGCTACTGAGCTT -CCCAGCGAGTCCCATGCAACCCTCAGCCGGGCGGCCCCCGGACCCAGCTCGGGCAGCCGT -GGCCATCTTACTGGGCAGCATTGGATGGAGTCAGGTCTCTAATACTGCCTGGTAATGATG -ACGGCGGAGCCCTGCACGCAGCGACCGGCCGACCCCGTCCCGGCCCCCAGGGCCTCCCGC -CGAGCCCCACACTCCCCTCCCACACAGCCCGCTCACCGGACCCCACCCCGTCCGGGCCAG -ATGGCTCTGGGGAGAGTGACGGGGGGACGTGACCTTCGGAAGGGGGCTGGGGCGCCCCCC -ACCAGCATCTCAGAGACCCCGGAATGCAAGGCCTCCTGCAGCTGCACCCAGGGCGCCCCA -CAGTGATCTGGGGATTAGGACGCTCAGGTGTCCGGGCCCTGCCCACAGCGCCTGGGCGGG -AGCTGCTGTCACACCCAGCAGGTGCGGGCCGAGCAGGACCCAACAGAGGGCTCAGGAGGG -CAAGGCCCAACCGGGAGCCACGTGGAACCCAGAGGAAGCCGCCCCACCCAGCTTGGCCAC -AGCCATCTTCCCTCCTGCCGGACAGGGTGGGCCGGCCACCGAGCAGACCAGTGCCCCCGC -CTTGGTCCCGGGTCAGCAGCCCCAGGGTCCCCTTGCCCTGGAGGAAGCAGGGAGGGTGGG -CCTGTGTGCAGTCTCAGGGCCCCCAAGCCCCTCTCCGCCAGCCCTGTCCGGTCCCGGCAC -CACCCCTGGCTGCTCACCGCTCCGGTTCTTCCCTGGGCTTCCACAGCAGCCCCTGCCTGC -CTGGCGGGACCCCACGTCCCTCCCGGGCCCCTGTGAGCATCTTACCGGACAGTGCTGGAT -TTCCCAGCTTGACTCTAACACTGTCTGGTAACGATGTTCAAAGGTGACCCGCCGCTCGCC -GGGGACACCACCGAGGCACATCCGGAGCTCCTACTCCAGGGATGGGCTGGGGCGGAGGGC -CGAGCGGGGCCAGCAGACGGGTGAGGGCGGAGGGCCGAGCGGGGCCAGCAGACGGGTGAG -GGCGGAGGGCCGAGCGGGGCCAGCAGACGGGTGAGGGCGGAGGGCTGAGCGGGCGGCAGA -GGGCCTGTGTCAGCTCCGAAGTCCAGCCCCCAGGGGAGGGGCCGGCCTCTGCCGGGGGTG -CCCCCGGGGTCACTCACGCCCAGGCTGGGTCTGACACCTTGAGGACCCCTTGGTGCCTCC -ACAGGTGGCCTGGAGGGCATCCTGCTCCCCCTCCCGGAGCCGCTGTGCCTCCCCCACCCA -ACCTCCCAGGCTGGGTTTTAGGGTGACCTGGCTCCAGGAAAGGCCATAGGGCTGGGATGC -CAGGGCTGGAGAGGGAAGAGCAACAGTGGCCTCTCTCACGTGGTCCGGGCTCCGTGGAGG -GTCTGCTGGGGGCGCAGGAAGGACAAGGTGGGTTCAGATTCCCGAGCCCCACCATGCAGG -GGAGCGGGGACGCTCTGCGCTTGCCCTCTGAGGGACAAGGGGTCTCATTCCTTCCCCCAG -TCAACAAGAACAGGAACTTTGTCCAAAACCCACCAGGCCAGGATGACCCATTGTTTCATC -TTTTCCATCTGCAACCAGGGCGCCTGGGACCGCACCCCCACACAAGGCCCCAGCCTGGGG -AGGGGGCAGCCACCGGGGAGAGGCTGCCCTTCACTGTTACTCATTAACCCGACCGAGCTT -CAGGAAGCCAGCGAGGGGCTGCAGGGAACCTTTGCCAAGAGCAGGGCCTGGGTGACCAGG -TGGCTCCCGGGTACCCCCACACAGCCAGGCTGGGCTGGGACCAGGTGCTGGGATGGGGGC -TGTCAGGGAAGTGCCTCGGGGGCTCGTTCTGCAGACCCAGGAGGGATCAGGGCAGCTGCA -GGAGGTGGCAGGAGCCGCCCCCGGGGCCTTCCCTTCACAGGCCCCGCAGACACCAGCCCA -GGACCCGGAGGCCACCCACACCACCGCCGGCCGATGGGCGTCTTACCAGACATGGTTAGA -CCTGGCCCTCTGTCTAATACTGTCTGGTAAAACCGTCCATCCGCTGCCTGATCACCGTTA -GAGGAGAGAGCTGCCTGCCCTGCAGCTCATCAGTGCAAAGCCGCCCGGTCTGGGGCTCTC -ATGCCCCCCTCACTATGGCCTGTGCCCATCCGCAGCCCATCAGTGCAAAGCCGCCGGGGT -CTGGGGCTCTTGTGCCCCACCCTCGCCATGGCCTGTGCCCACCCGGCCTCCTGGGGCCCT -CGAGCTGTAGTCCCCGGGCAGATGCTGTGGACCCCGTGCTATCAGCCTGGCCCCTGGGGT -CACAGTCACAGATACCCGGAGCCCCACCCCACAGCCCCAGCCCCCTCGCCACCTGGGGAG -GCTGAGACAGAAGCAGCTGGGCCCCCCAAAGTGCCTGAGCCCAGGGCACGGAGGAGCACA -AATGCCCAGCAGGGACAATGTCACAGCGTCTCAGCGGCCAGGCAGCAGGACGCAGAGACC -TCTGGGAGGTTCCCGGGGCCAGCCCTGGCCCTCCTCCTCCAGGGGCCAGCCGTGGGATGC -AGACCACACTCTCCCTCCAGGGCCCATCTCTGGGGCTGAGGCGGGCGGGGCCGGTGCCCA -GCTGCAAGACCATGGGATAGGGAAGGCAGGTGCTTGGGGCCACGCAGCCCTGCACTGGGG -GCCCCTCCACCCCAGGCGGCTCACGAGGTGTCATCTGGAGCTGTCCCCAAGCCGGGATCT -GCAGGTTGACCTCCCCCACCCGGGGCTATCTCCAGACCCTCTTTCCTCCCTGGGGAGATG -GGGCAGTCCCCCGCAGGGCCAGCTGAAACCACCCCCATGCTGCTGCCGCCTGAGCGACGT -GTGTGGGGAAGAACTTGGAGTGCCACCCCCAGAATGTGGCGTCCACCTCACCAGACCGCA -CGGGTGAGCCCTGGACTGCAAGGTGCATATAACACAAGGTTTGGACACACCTGGAGAGCT -CGGGCCAGGCAGGGCCACACCTGTGAGCCTGAGCTCATCCAACACCGCCCGGAGCTCGGG -GACCTTCCCCATCCCAGCACCTCCTCACCGCTGTGCCCGTCTGGCCAGTCCCTCCAAGCA -CCCCTCGGATGAAGTTGCGCCCCACACTGCAGTGGGGCTCACTCTCCACAGCGCCTGCTG -CGTTGCACGGGGTGTGACAGGAAGGACCCTGCTGGGGCTGGCGGGGCCGTACCCAGAGCC -TCCCTGTGCGGTTTCTCCTCCTCCTCCTCCTCTCCATAAGCACCGGGAACAAAACAGAAA -AAAGTCTTTGTATAGTAATAAAGTCTGCAGTTCACGCACCCATGCTTGGACCAGCTCCTT -ATTTTAACCACACGTGCACAGACCCCCGCCGTGCAAAGGGCCCAGCTGAGGACAGAACCC -CAGACACTGCATCCGGCCCCGGAGGCCCCCAAGGTTCCTGGGAGAGGCTCCCTCCCTCCC -TTCCCTCCTCTTTCCCTCCCCCTCCTCCTTCCTCTCCTCCATCCCTCCTTCCCCCTCCTC -CCTCCTCCTCCTCTCTCCGTCCCTCCCTCCCTCCTTCTTTTGCTCAGGAATCTTCCCTGA -CTCTCCTGTGGTCAGCTCAGGTCAAGGTTCTGGGGGAAGGGGGAGTCCCTGAGTGGAGAC -ACCTCAGCCTGTGCTGAAGGGAGCTACCGAGGGGGCAGCCGGTGGCCCTGGGGGGCCTCT -CTGAGCAGGTGACCAAGAGCGTATGGTGCCGGCCAGCAGGAGCGAGGGCTGCGGACAGGA -TGGAGGCAGCCAGGCGCCAGCCAGGAGGGCTTCCTGGTCCAGCCACACCTGCCCCGGTGA -CAGCCACAGGTTGGTGGCAAAGGGGCCACCTCCCTTCCAGTGGCAGGGCCTGGCCTGCCT -GGAGACCCCACCCACTGCCCGAGAGGTGCCAGGCCTCCCCCATTCTGCCTGGCCCTGGGG -GCTGCACCCACCTGGACACGCGGGCCGGGCACACCCACGGCCCAAGGTCCTGCTCCCACC -TGCCCTGCGCAGGAACCTTGCTGGGGCTACAGGTATCCGTGGCTGCCACACCACCCAGAT -TTTGGGATTAAGGGGCAGAGTTTTCAAGTTTGAACTCAGGAAAGCTGTGAGGGACGAGGT -AGTGCCTGGCTGGGGAGCCTGGGGGCTTCTGAGGGCGGTGGGGAGTCCTCAGGCCTGTGT -GGGGCCCCAGGGAGGGGAGGCTGCAGGGGTTGGGGGACCTGCCCGCTGCACCCCCTCTCC -CCCCACACAAGGAAACCCGTCCTCCGAGGTGTGTGTCCAGATCACATCCTCCAAAGGCCG -GTGCGCCACAAAGATGAACACGGGGCTCTCCCTCCCAGCCCAGGGGCAAGGACCCTGCCT -TGCTCTGTTCCCGGAAGGGCCAGTTCTGGAGAGGAGCTGGGCGAGTCCTTCCCATCCCCA -TCAGCTCCTGTCAGGCCACCTGCCTCAGCCTCAGGGAGGAGGGGACACACGTAGGCCCCT -TCCCAGAGTCAGAGCTTCCGAACCCGGATCTGCTGCTCCCAGCCTGGAGAGCCACAGCAG -CCACCGAAGGAACCCCCCACCCGTCACCCCCACCAAGTGGGCCCTGCTCCCCGAAGGCCC -AGCCACTCAGCCCAGGACCTGCCCCAGCCCCACCTGCCACCTGACCTGAGGCTCCCAGAG -GGCAGAGGGGCCTCCTGGGTCTGCTCCGCACCAGGGTCCAGCGGGACCATCTCAAAGCTT -GAGCACCAGGCGCAAGGTGGGAGTGCGGGGAGGGGACGAGGACACTGTTCCCAGCTGGAC -AGAACCAGGAGGACGGTGGGAGACGCCCCCCACCGCCCCGCTTCCGAGAGCTCTCTCTTC -CTTCCAGGGACTCCCCAGGGACAGCCGGGGCCCCTTCTTCCCCCACAGCTCAGGCCCCAG -GGACACAGAGCGGGGAACCCCCAGGCTGCCGCCCCGGCGTGGGTCGGGGAGGCGGCTCCG -GAGCGGGCACCACACTCTCGAAAGGGTGGCTTCTCCTCCCGGCTGCTGAAAAACCACACA -GGCAGGCACAACAACAGACGCTTACGCCCGCATCTGGAGGCCAGAACTCCAAAGCCACAG -GGCAGGCAGGGCTGCACCCCTCTGGGGGCTCCAGGAGAGGACCCTGTCTGCCTCCCCAGC -CCCTGCCAGCTCAGGCATCAGTGGCTGTGGCCGTGTCACCCATCTCTGCCCCCCAGTCCC -ACGGCGTCTCCCCCACGTCTGCGTCTCCTCTCTCCACCTCCCTCTCAGGGGGGCAGAGGC -CATTGATTCAGGGCCTGCCCTGGGTGATGTCACTAGAGATCCTGACGTAACCCCACCTGC -AAAGCCCCTTCTTCTAAATAAGGTCACATTCGAGGTTTCAGGGCTATGATGTGGTTGTCT -TTTGGGGGCACCACCAGCCCCCTGCAAGGGGACCCTAAGCACAGAGGCCCTCGTGACCCA -CGCAAAGCTCTGAAGGACACGGATGGGTAGGGGACACGTGGCTGGAGGCTCAGAGTTTGA -GGCAGAGGGGATCAGACCGTGCCATGGGTCATGCCAGGAGCCCAGGACTCCCAGACCTCG -TATCATTAGGTGTTTTAAAGAGAAGGCGAGGGCAGGCCAGGCGCAGTGACTCACGCCTGT -AATCCCAGCACTTTGGGAGGCCGAGGCGGGCGGATCACCTGAGGTCAGGAGTTCAAGAGC -AGCCTGGCCAACATGATGAAACCCTCTAAAATTAATAATAAATTAATAATAAAATAATTA -TAATAATATAGAAAATAATATATAAAATAATAAATATATAAAATATAAAACAAAATAAAA -ATAAAAAATAAAATTAATATTAAAAATACAAAAATTAGCTGGGCACTGTGGTGGGCACCT -GTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATTGCTTGATCCTGGGAGGCGGAGG -TTGCAGTGAGCCGAGACCGTACCATTGCACTCCAGCCTGGGCAAAAGAGTGAGACTCCGT -ATTTTGAAAAAAAAAAAAGAGAGAATGTGAGGGTTAAACAAAGACACACAGAGATGGAGA -AAGGGCAGCCTTACATCAACACGGGTACATTGCAAACACCTGCAGAGGTGGGGGACCAGC -TGGATGCCAGAGCCCACTGCCGCCTACGGGCTGGGGTGCCTATAGGTATGGGTGGGAGCG -GCCCGGGCCACACGGCTTCAGGATGAGGCCGTTTGTTTGGCCCTTGTTCCCGCAGAAGGT -AATCGTGATGTTCCTCGGTGTTTTTCCCCGCAGAGTGTTCAAGTCAGGTGTCGGGCAGGC -TGTTCCTCACGGCCCAAACCCCTGCGGAATGCTTCACTTTGGCCGAGGTCTGTGACACAG -CGAGGGGCTTACAGAAAGGTGCAGTTTGGACCGATAGATGTGAGTCCCCCTCTGGGGGGC -ACTCACTTTGTGGAGCCCCCGGTTCCTGTTTGCAGAGGGGGGCACAGTGGCACCTCGTCC -GCTGTGGAGTGAGAACAGGGACCCGACCACGTGAAGCACAGAGAATGCTCAGGGATCGGC -AGCCGTGTATCCAGCCAACATCACCAGGGTGCACGCAGAGCCTGGCCCGGGCCAGGTCCT -GGGGTGCTGAGCATGGGTGGGGCCTGAGAGACGGCTCAGGGACCATCCTGGGAGGGCCGG -GCGGAGGGGCAGCAACTGGGGCTCAGGCTCAGGCAGTCCCAGCAGTGACTGGGAGGCAGC -TGTGCCCATGAAGCTGTGCCCTTCTCCAGCCTCAGCCCTCAGCCCGGCTTCCCGGGCTGG -CCCCGCCACTCAGCAGCCCCTCCCCATCCTCCGAAAACCCAAGCTCACCTCTGGGTTCCG -GCTGGGTGGGGGTTGCCAGGAGACGGTTGCCAGGTCACCACTGTTGTTTCCTGGCCCAGG -CTCCCAGGACCTTGTGGGCTGGGCAGGTAAGAAGCGCCGGCGGCCACCAGCTGGGGTCCA -GTGGGCTCGGCCCCGCCCTCCTACGCCCTGCCTGCGGGTCCCCTCGGGAGGCTGCTCAGG -AGAGGAGGAGGCTGGGGAGGGGACTGGACAGGGATCGGGTAGGGTGGGGCCAGGCTGAGC -CTGCTCTGCGGGTCCCGGACCCCAGCGCCACCGTGCGAGAGGCTCGGGTCCAGGCCAGGC -CGGGGAACGGTGTGTGTACCCGGTGGGGTGGGAGGGCTGGGCAGCCCTGGGACGAGCTCC -GTGGCCTGGGACCAGGTCTGCCTCCGCAGAGCAAGTCCTGGACGGACGGCTGCTTGAGCC -CACAGGTCGTGCGTCCTTTGACAGCGGCCTCCGGCCGGGAGGCACCAGCTCTTCGAACAA -TGTCAGTACCTTCCTAGGGCCCCACGTGGCCAAGCTTGGATTCTGGGGGGAGAACTCGCA -GCAGGACACTAACATGTGGTCGCTTTTTGGATGATTTCTTCAGGTTTAAAAGTCTCTTCT -GTTCATCCTACCGGGGTGCCGTCTCCTGCCGGTCTTTTCATCTCACCAGGTAAAACGCTT -ATTTTACAATTTATTGTAAGGTCGTGCACCAAGTTTCCACGCCGCCTTTACACCGTGTCC -CCACCGAGGGGCGTCACAACCGTCCTCCACACCGGGCGTCACCGGCTTCCCAAGTCCCAC -CGCTATAAAGGACACGTCAGTCAGCATCTCGGAGTGAGACGCTTTCCTTCTGGATTCAGA -ATCGCGTCCGTCAGAGACTCCAAAGCACATTTGCTAGATCGACAGGCGTGAGGAGCCAGC -GGCTCCCGGCGCTTGGGAGGCTGCGTCCCACCTGCATTCAGGCCCCGGGTTCACCACACA -CACAGCGGGCAGCTGCTTAAGAAACCTTTGATTTCAGTCCGGGGCGGTGGCTCACGCCTG -TAATCCCAGCACTTTGGGAGGCCGAGGTGGGCGGATCACGAGGTCAGGAGTTTGAGACCA -GCCTGGTCAACATGGAGAAACCCTGTCTCTACTAAAAATACAAAAATTAGCCGGGCATGG -CAGCAGGCGCCTGTAATCCCAGCTACTCAGGAGGCTGAGGCGGGAGAATTGTTTGAACCT -GGGAGGCGGAGGTTACAGTGAGCCGCGATTGCGCCATTGCACTCCAGCCTGGGCGACAGA -GTGAGACTTCGTCTAAAAAAATTAAAAAAAAAAACACCTTTAATTTCAATGACAAGAAAT -AACAGCTCACAACTTATTTAGTTATTTGTGAACATCATAAGGACATAAAGTTAGAAAAGC -CCAAAGGAGGCCTCAGGCTTACGATGAAATCAGCACCTGGCTGCCTCTTCCAGCTGCTGC -TTCTTCTGCAGCAGAAGAGACGGAGGCAGTTTCCTGGGTGGGGGGGTGGGTGCTGTGCTT -CCGCTTTCTAACTGCCTGTTTCCAAAAAGCACCTGATGCTGCTGCTTCTGGAGCTTCCAG -TGCAGAAATTCCCCGTGGACGGTGAAAGGGGCTTGTCTTCCACACGCTGCCCTGTCCATA -TCATCCCGGCACGAATGATGTTTGGGGCAGAGCTGCCCGGCCTCCCCGGGTGGTGCCCAT -TTGTTTTCCTCAGAGTTGGCGATCGCCTTGCTTTTCACATGTGCTTGTGTTCCCGCCTAT -CCTGAGCTGTCCCTGAGCTCTCTGCCTCCCGTCACCCCCACAGTCACCATCACCACAGCC -CTGCAGACTGCGCAGTGTGTGGCGGGTGCTGTCCTGACATTACATGTGGAAACTCCATCT -TTGCAGCAACCCTGCGAGGCTGCTGCTCCCAGCTGCTGTGCAGGTGGAGAGAGGCTGCTG -TTGTGCAGGTGGAGAGGCTGCTGCTCCCAGCCGCTGTGCAGGTGGAGAGAGGCTGCCACC -GTGCAGGTGGAGAGAGGCTGCCGCTGTGCCGGTGGAGAGGCTGCTGCCGTGCAGGTGGAG -AGAGGCTGCCGCTGTGCCGGTGGAGAGGCTGCTGCTCCCAGCCGCTGTGCAGGTGGAGAG -AGGCTGACGCTGTGCAGGTGGAAAGAGGCTGACGCTGTGCAGGTGGAGAGGCTGCTGCTC -CCAGCCACTGTGCAGGTGGAGAGAGGCTGACGCTGTGCAGGTGGAGAGGCTGACGCTGTG -CAGGTGGAGAGAGGCTGCCGCTGTGCAGGTGGAGAGACTGCTGCTCCCAGCCGCTGTGCA -GGTGGAGAGAGGCTGACGCTGTGCAGGTGGAGAGAGGCTGACGCTGTGCAGGTGGAGAGA -GGCTGCCGCTGTGCCGGTGGAGAGGCTGCTGCTCCCAGCCGCTGTGCAGGTGGAGAGAGG -CTGACGCTGTGCAGGTGGAGAGAGGCTGACGCTGTGCAGGTGGAGAGGCTGCTGCTCCCA -GCCGCTGTGCAGGTGGAGAGAGGCTGACACTGTGCAGGTGGAGAGAGGCTGACGCTGTGC -AGCTGGAGAGAGGCTGACGCTGTACAGCTGGAGAGGCTGGGGCACACAGTCATCAGGTCA -GCTGCAAGCTCACAGCTGCTGCATCTTTTCCCTGACAGCTCACTCCTGTGAGAGTCTTCC -AGGCTTCCCGGAGGGACGGATGTCTCCTCACCTTTTCCCACCTCCACACCTTTTCCCACC -TCCACACCTGGTAGGCCAGGTATGGAATTCCTGGAATTCCCGGCTGGGAGCCTCCTGGGC -CGGTTCCAGCCCTGTGTGTCCCCAGGAAGGCTGGAGGGCTGCTAGTGGCCTCGGTGGGCA -CCCAGGGCTGGCCAGGACCACACCTCCTTCCTCCGGCTCTGTGCCTGTATCTCCCCGGGC -CTCCCCTCTCGCCTGGGGCTCCACGGTGACCCTGCTGTGCGGCACCTCGGATTTACACCC -ACAGTCCCATCCCCAGGGTTCCCTTCTGGGCAGTTTCCTTGACTTAAATCCCAACCCCGG -TGTTGCATTTTTAATTCCCACCGGCTCTTTTGTATTCTCTGTGCCTTTGCTTTAAAAGCA -CGCGGCTCTCTGAGGGGTCCTGTCTCCATCACCCCAGCCTTTTCCAGGCTGGTTTGTTTC -CCTGTTTCTCCCCTTTTCTCTTCCTCTGTGTGCGTCTGTGTGTCTGTGTGTCTACATGTC -TGCGTGTCTGTGTGTGTCAGCGTCTGTGTGTGTGGGTGTCTGTGTGTGTGTGTGGGTGTC -TGTGTGTGTGTCTGTGTGTACGTGTGTGTGTAGACGTGTCTGTGTGTAGGTGTCTGTAGG -TGTGTCTGTGCATGTTTATAGGTGTGTGTGTGCATGTCTGTAGGTGTGTCTGTGCATCCA -TGTGTCTGTGTGTGTAGGTGTGTCTGTGCATCTGTGCAAGTGTCGACATGTCTGTGTGTG -TCTGTGTGTAGCTGTGTGTCTGTGCGTGTGTGTGTGTAAATGTGTCTGTGTGTCATTCTT -TTTTTTTTTGAGACGGAGTCTCGCTCTGTCGCCCAGGCTGGAGTGCAGTGGCACGATCTC -AGCTCACTGCAAGCTCCACCTCCCAGGTTCAAGCTATTCTCCTGCCTCAGCCCCTCAAGG -AGCTGGGACTACAGGCGCCCAACACCATGCCCGGCTAATTTTTTGCATTTTTAGTAGAGA -CAAGGTTTCATCATATTAGCCAGGATGGTCTCAATCTCCTGACCTCATGATCTGCCCGCC -TCAGCCTCCCACAGTGCTGGGATTACAGGCGTGAGCCTCCGCGCCCGGCTGTCCTTGTGT -CACTCTTCTTCACACTTGGGAGTCCCTCTGATGATGCCTGTTGGGCCTGGGCAGCCCCTT -TGGCTGAGAGTCAGTACTTTAGAGGATCCCCTTCCCCAGCAGGAATCCTGGGTGCTGAGG -GCCCATGAGAAGGAGCTGAGGTCTCCCATTTAATGCAGAGTCTTGCACGCACACACCTGC -TCCGTGCCTGCGCAGGGTCCAGCCTCTTCCAAAAGTCCTCCTGTTCTGGGTGGGGAGGGG -TCTCAGGGCTCCTGACTTCTTCCATTCTTGCCCAGCCCACCCTAGGAAGAGGGCGTGAGG -CTCTCCCAGACACAGGTGGGGGGCCCAGCCTGTGTTCCGCTCCTCCCTGAGGACGGGTCC -CAGTGGCCCCACCCGACTGGGTCATCGTGCAGACGGCTGCCTCAGTTTCCCCACCTTCCC -CTGCCCGTGGGCTTCCTCGTTGTCTCCTTCCCTCCTGTCACTCAGGCGGGGCAGGGAGGG -GCAGACACAAAGGCTTCCTGCGGGTGAGATTGGTGCCGAGCTCTGTGCCCAGCCTGGAGC -CTCAGGCCTACCCCAGCCTTCTCCAGCCTCAGAGCCCCCACAGCCTCTGCCCAACACTGC -CGTGTGCTCCCCTGTCTCCTGGGCGAGTTCCTTCAAACCCTTGAAAGCCCTCACCTAAGC -CGGGCACAGTGGCTCACACCTGTTATCCCAGCACTTTCAGAGGCCGAGGCAGGCGGATCA -CCTGAGGTCGGGAGTTTGAGACCAGCCTGACCAACATGGAGAAAACCCATCTCTACTAAA -AATACAAAAAGTTAGCTGGGCATGGTGGTGGGTGCCTGTAGTCCCAGCTACCTGGGAGGC -TGAGGCAGGAGAATCGCTTGAACCTGGGAGGCAGAGGTTGCAGTGAGCCTAGATCGCCCC -ATTGCACTCCAGCCTGGGCCACAAGAATGAAGCTCCGTCTCAAAAAAAAAAAAAAAGTTC -TCACCTCCCAAGCAGCCCCAAGATGGGTTTGTTTGCTGGAGACAGAGGTAGAAAGATCTG -TCGAGGAACTGGCTGAAAATTCCTAAGTTGCAACATGGGAAGGTGTTGCTGGAGACAGTG -TCCTGGGGGTCGGGCCTGGCACCCAGGGGCGGCCGCAGAGGAACCCTGATGGCAGGTACC -AGGCGGCTGCACACAGCCCACAGCTGGGCTCCGGGGTCAGCAGCGGAGACAGAGAAGACC -CCTGCTCAGGCCAAGGAGCCCTCCCACCCTCCATTCTTCAGGCAGGCGCCCCACCCAGCA -GGCCTGACGCTGCCCCTCCTTCCAGCCGGCACCCAGGCCGAGCTCAGCCACACCTGAAGA -GCCGCTCCGGCCAGGGAGGACATGCCCGGCAGAGACAGGGTGCAGAGACAGCCTCGCCCC -CACACGGCGCCAGGCCCCACAGCTGCCACAGAGACGGGAGCCAGCCGCACGCAGAGGCTC -AAGCCCACGGCCCTGGGAGGCGCCCTTTCCTGGGCAGGGTGGGCCTGACTGCCTGCTCCA -TCCAAGCACTGGGGCCTCGGGCCGCGCGGAGGTCCCACAGGAGGGTCAGAGCGGCATCTT -CCCTTCAGGGCCCTCGCCCGGGCACCCCCCGGCCAATGGACCACAGCTGCACCCGGTTCA -TCCACCGCCGGGGACCACCCACTCGGACCCGAGCCGGCTTCAAGAGGGGCAAGAGGCCAA -GGATCCAGCAGAGGCCTCGGGCTCGAGTCTCAGGTGAATAGAGCAGCCCTGGGTGGCCTC -CTACCTCTCCAAGGCCAAGGCCTCCCTGGGACGGGTGCCCCATACCCAAGGAAGTCAGTC -GGCCTCATGGGGCAGGGGCAGGATCCACACATGGCCATGCCCCGCTGCTCCGAGAGAGGG -GCCAGCTGTGGGCGCCGGGCTCTGCAGGCACAGAGGGGAGCTGTCGCGCTCCGCGGCCCA -GGGTTCCGCCTGGCTGGCACCACCCCTGGAAGGGCAGCCCCTCGTCTCCCGGCCTGACAA -TGGCCCCTTGGGTCACCCATGACATCATCATGGACATTGTGACCCCTGCCCTCCAGGGAC -CATCCCTGCGTCACGTCTGCACCCAGCACCGGCCTCACAGCCCGGCCCCTGCCCTGCACC -AGGCCACTGCCCTGTTGGTGAGGAGGGTCGGAGGGGCGACCTCCCTGCCCCCTGCTCCAA -GCTCCCCACCCCCACCTGGAACCTGCCGGCAGGAAGCCTGGCCCTGGAGGGTGGTCACGG -CCCCTCCCCAGATGTAAGCAGTCCCCAGGCCGCCTGGTGGGGCCAGAGCTCGGGCTGAAC -TTGAGCCCCAGACGGGCCAGGGGGATTGTCCAGGGTATTGGAGAAATGGGCTGGGAGCAA -ACTGGCTGAGCCATGTCCGGGCTGAGTGGGCAGCTCCCGTAGCCACCCCGGTGGGACCCC -ACCCCGTTCACAGGCCCGGCCCACGAGAGGCCAATGGGGAGCAGCCAGGAGGAGGGACTC -CGGTGTCAGCCAAGCCAGCCAGACCACGACGCAGATGGACACTGTGGGCCGGACCTGGAG -GGGGCAGAAAGAGCCTCTGCCACACCCGGACCCCCTGGGCTCCTGAACAGCCACCGGCCT -GCAGACTCGGATGACACTAACGCCGCCGGGCCCTCAGCTGCCCTCCTGGAGGGGCTCCTG -CTGGGGGGTGGGAAGCCATCGCCCCACAGCACCCGGCCGGGGCCCTTCTTCTACATTGGA -GGCAGCAACGGGGCCACAATGTGAGTAGCGGCCCTGGGCGCCCGTGGTCCCACTGAATAC -CCACCGCCTGCTCCCGGGGCCCAGCCCGGCCTCCGCTGGCCGCCCGCCATCCCCAACCCC -TTGCCTCGGCCCCCAGGTCACCCCCGCCCCCACCCCTCGCAGCATCAGCTCCTACTGCAA -AAGCAAGGGCTGGCAGCGCATCCATGACAGCCGCCGGGACGACTACACGCTGAAGTGGTG -TGAGGTCAAGAGCCGAGACAGCTACGGCAGCTTCCGGGAAGGTAGCGGGAGCCGGCACCA -GAGGCGGGCAGCCTGCAGGGGCCTCCTGGGCCGGAGCACAGGGCAGGTTGGAGGGGTGGG -GACCGAGGTCCTGCGCTCCCTCCACACGAGCCCTGGCCTCTGACCTCCAGGAGAGCAGCT -GCTGTACCAGCTTCCCAACAACAAGCTCCTCACCACCAAGATCGGGCTGCTCAGCACCCT -TCGGGGACGGGCACGGGCCATGAGCAAGGCCAGCAAGGTGCCGGGGGGGGTCCAGGCCAG -GTGAGTCTGCCCCTGCCCCTGCCCCCGTCCCTGCGCCCGCCCCTACGCCTGCCCCTGCCC -CTGCCCCTGCACCCGCCCCACCCCTGCCCCTGCGCCCGCCCCTGCCCTTGCCCCTGCCCC -TGGCCACCCAGGCTCCCAGGCTGGCTCCAGCCCCTGCCCCTGCCCTTGCCCCTGCCCCTG -GCCACCTGGGCTCCCAGGCTGGCCCCAGCCCCCACCCGTCAGCACCTGCCTCCACCTTCC -ACCTGTCCTTTAAAGGGCCAAACCCCTGTCCCATAAACCCACCCTCTTCCTCGTGGCTGA -ACGGGGAAGATCCCACACGTCCCCAACCCACTGGGCCTGACACCCACCCACCTGTCCATC -TCACAGACCCACCCAGGTACAACCCACCTGTCAATCTGCCTTCACCCCAAACATCCATCC -AATCCATCCACAATCCCACACCGTGCCCACCGTCACCTGTGGGTGCCCTGAGTGAGGCCG -TCCATCGCTCACCCAAGTCTGGGCCATCCATCCTAGCGACTTCGTCCTCCTGCTCCCAGC -CCTGCCCACTGCCCTTCTATGGACCCACCTATCCCTCCTCACTTCATTTGGCCCAGACAT -TTTTGCACCAAGCACCCGCCCAGCCAACCGCAGCTGCCTCCATCTGCACCCCCCGCCCCT -GGTTGCCTGTGACACCAGCTTTACACCATGTCCAGCGTCCACTTCCAGCCTAGAGCAACA -CAGCTGTTTCCCCCAGGCACCGCCGTCCACCCAGCCACCTCCTTCCACCACAACTCACAG -TCCGCCCACTCACCACCCATGCCCCATCCCCCAGTCCCCACCCGCTCCAAGCACCATGAG -CTGGCCCCTCAGTCCAGGCCCTCTGTCCCCTGGGCTGCAGGCTGGAAAAGGACGCAGCAG -CGCCCGCCCTGGAGGACCTCCCGTGGACAAGCCCAGGATACCTCAGGCCACAGAGGTAGA -CTCAGCCCAGCTGTGAGGGGCCCTTCAGACCGAAGTTCAGACCTAAACCTGGTGTCGTCT -GAAAAGGAGAAAGCGGGGCGGGGGTCCCACACAAAGGAAAACCACGAGCTAGAGTCAGAG -GTTCAGCCAGGCCAGGCCGAGATCCACGCTGACCCCCCAGTGCACACAGAGCTGGGGCAG -GGCCAGGGGCTCAGGCCACGCTCTCCGCCCATCCCAGCCGTGAGGACACTGCCATGAGGT -GGTGGCTCACAAATGGCTGAGACGGTGCCAGCCGGGAGAGCAACCATGAGGGAAAAAGCA -GCCAGCGGGAGGGGCCCGGGTGGGGGTCAGCGGCCAGAAGGATGCAGCCAGCAGCACAGC -CCGTTGGGGGGGTGCTGCAAAGGGGCAGGAAACGCAAAGTCCCCACAAGGAGAACGGCCG -CGGGCGCCAGGTGCCACTGCCCACACTCCCTCCCGCCGGGCCACAGGCTGGGCCTCAAAC -CGCCCACCCAGCCAGGGGCGAAGGGACAGCAGCTCATCCTCCTGCCTCCCTGCCCTGCAG -GGTCCTGAGAATGGAAGAGTTTTTCCCAGAGACCTACCGCCTGGACCTCAAACACGAGAG -AGAGGCCTTTTTCACCTTGTTTGATGGTGAGACGCTGCTGGCCGGACACCAGGCTGGCCC -TGGGGAGACAGGGTGAGGGCTGGACCAAGGCGGGGGCTGATGAGGGCAGGGCTGGGTCTG -GAGGGGCTGCGTGGGGCTGGGACGAGACGAGGTGGTCAGGAAGGGGCCAGGGCTGGGCCT -GGTCTGGGTGGGGACTGAGGAGTTGGAAAGGGGAGGGTCTGGCCTTCGTGGAGGTTGGGG -TATGAGGGCACTGGGGCCAGGGCTGGAGCTTGGTCCGGGTGAGCGTGGTCGAGGCACGGG -CAGGAGCTGGGGCCAGGCGTGTGGTTAGCGCAGGGCCAAGGTTGGAATGGCCGGGCCGAG -GGTCGCAGCCTGGAGGGGAGGGTCCTGGTCGGGCCCTAGGAGGGGCGTGGCTGGGTTGGG -GGCGAGGCCAGGGGCTCAGGCCGCGCTCTCTGCAGAAACCCAGATATGGATCTGCAAGCC -CACAGCCTCCAACCAGGGCAAAGGCATCTTCCTGCTCCGGAACCAGGAGGAAGTTGCCGC -CCTGCAGGCCAAGACCCGGAGCATGGAGGACGACCCCATCCACCACAAGACGCCGTTCCG -GGGGCCTCAGGCGCGGGTGGTGCAGAGGTGCGGCGGCGGGTGCCCGGAGGGGTGAGGGTC -TGGGCTGGCTGACCCGGGCCCCACTGGTGCAGTCAGCAGGGCCGCCGAGGAGCCCTTGGT -CGTGGAAAGCAGCCGCACCACCAGCCCCTGTGCAGACCACAGCCGGGCCCCCGTGTAGCC -AGCAGAGGGGAGGGGTCACACCAGGCCGGGGTCACAGACACAGGATCCAGGGTTGAGGGG -TTAGTCAGTTTGTCCTTCAGCTGGGGCCCCCTCTGTCCTGCAGGTGGCCTGGCCTGGGTG -GCCTCCCGGCTGCCAGCCCCCCTACTCCCCGGCCCAGCCAGCCAGCTGCAGCCTTCAGGC -CTATGGCCAAGCTGACCACTCCTTCCCTGAGTGGGAAGGCTTCCTCCAGAAAGCCCCGTG -GCTGCACGAGGCTGAAGGTTTAGACCTGTCGACCTCACCCCCGGCCCTCGTAGAGCCTCA -CTCTGACCACAGCTGCCGTCTGCCGTCCCCAGCTTCCATCGGCTCCTCCCTCGCGTCCCT -CCACCTGGCGAGCTCTCCGCCTGGCGCACCCCCTCTGCCTGCTGTGCTCCCTCTGCCTAG -CGCCCGCCTGGCGCGCTCCTTCCCTTCCTCTCCAAAGCCACCTTCATGCCCTCCTCCTCC -AGGCAGCCCTCCAGGCTCCTACTGCGGTTATGCCCTGGAGCACCCATCAGGGTGCCAGGC -CTTTCCTCCCAATTCCCCTGACATATTCAGGCCCAGAAATGCCCCCTTTCCCTGGAGGTC -ACACCTGGGACAGAGGCGGGGCGCTGAGGAAATGGAACAGGCCCGGGGTGGGGTGTGAGG -GGATGCAGGCCAGGCTGGCCCCGTGGCTCAGCCCAGCAGCCCCGACATGGTGCCCCCAGG -TACATCCAGAACCCGCTGCTGGTGGACGGGAGAAAGTTTGACGTGCGCTCCTACCTGCTC -ATTGCCTGCACCACACCCTACATGATCTTCTTTGGCCACGGCTATGCTCGCCTCACCCTT -AGCCTTTACGACCCCCATTCCAGCGACCTCGGCGGCCACTTGACCAACCAGGTGAGTCTG -CCATGGGTGAGGGCCCTCCCTGCAGCCTTGGGATGAGATTAGAAGGAGGTTCTCACTGCT -AGGGGGTGCAGAGGGGGTGCAGCTACAGAAGGAGGTGGCCCAGGCCGGGAGGTGTCTCAG -GCCTGGAAGTAGCCTGGGCTGCCCCCGCTGGCAGTGAGCACTGCCTCTCACCTCCCGCTT -TTGGCCACGTCAGAAGAAGGGCGTGGCAGGGACCCCGTTAGCTGGTGAAAGGGCTCAGAG -CCCTGTAGCCCTCAGCGTGCAGCCTGGCTCCCAAGCCGCAGCTGAGTTTTCTGAGGATGG -GGTGCGGGTGGGCGTCGGAACCGAGGGGATTCTGAGGCTGTCAGAGGAGGGGCCCTGTGG -GCAGAGATTTCTGGGGACGGGTCTTCATGGGAGAGTCCAGGGTAGGGACCTTCTGAGAAG -ATCTGTGGGGTCCTCACGGCTGAAGGGGGGTCTCAGCGGATGAAGGTTTTTGTGGGAGGG -TCTTTGCAGGCAGGTCAGGGTGGGGCCGGGGGAGCAAGGTTAGGGGCGGCTGTCTCAGGG -ACCCCCAGAGAACAGGCCTTCTAGGTTAGGGGGATGTTCTCTTGGGGACCCCCGTGAGGA -CAGGCCCTCCGGACAGTCTGGGAGCCAGTCTCCAGGCACCGTGTGCCCCCAGTTCATGCA -GAAGCCTTCTAGGTTAGGGGGATGTTCTCTTGGGGACCCCCGTGAGGACAGGCCCTCCGG -ACAGTCTGGGAGCCAGTCTCCAGGCACCGTGTGCCCCCAGTTCATGCAGAAGCCTTCTAG -GTTAGGGGGATGTTCTCTTGGGGACCCCCGTGAGGACAGGCCCTCCGGACAGTCTGGGAG -CCAGTCTCCAGGCACCGTGTGCCCCCAGTTCATGCAGAAGAAGAGCCCTCTGTACATGCT -GCTGAAGGAGCACACGGTGTGGAGCATGGAACACCTCAACCGCTACATCAGTGACACGTT -CTGGAAGGCCCGGGGCCTCGCCAAGGACTGGGTCTTCACCACCCTCAAGGTGCGTCCACT -GTGCCCTCCAGTCTGGGAGTGAGATCCCTCGGGGCGGGGGTGTGTGGTCAGGCTGGGCAC -CAGGCACACAGATGTCCGTGGCGTGCGTGGGCGGCTGCGCTGAAGTGTGACCTGACCGTG -TGGAACCAAACCCTTCCAGCGTCTCTGCTCACTTAGCTGGCAGTGCCTGTCCCCAGCAGC -CAGCAAAGGCCCGGACGGAAAGCCCAGTCGGGGGTCTGTCGGCACGAGTCCCGCGGGCAG -CCTCGCCGTAGGGTCAGGGGACAGCTCGGCTTCAGTGACAGCCACCATGTGAAGAGTCTT -TGTTCCTTTCAGATCCTCCACTTGGCAGGCAGGGCCAACAGCAGCCCCCGGGCCAGGTGT -CCTGGAGCAGCAGCAGCTGCCCGTGCAGGCCCGGACTCTCCCTAGCTAAGGGCCATGTGC -GGTGGAGTGTCCTAATTTTGCAGGGTTCCTTTCTGTGGGGGTACCTGTGGGGTACTTCAA -ACAGCCCTAGCAGCAAAGGCCCTTGAGCAGCGCGGTGTGAAACTGGGATAAAAACGGGGC -TTGGCCGAAGGACTTTTATCTGTCTTGGTCACCCCGGCCAGGCCCCGGAAGCAGCAGCCA -GGGATGGTCCTTCCTCACCCACAGGCGTGTGTCACTGTGGCTGGGACGGCAGCGCTCAGA -GGAGCCTCCAGTTACTTTCCTCACATCTCCCAAACTCTCTCTTAATTGCGATAATTCACA -GAACATAAAATTCACGATCTTAAAGTGTGCAGTTCAGTGGCTTTTAGTATTTCAAAAGTT -GTGCAATTATCACCACCAATTCCAGAACATTTCATCACCTCAAAAAAGAAACACTACTAA -CGAGCCATCACAGCTACATTGCCGGCCATTCCTGGTCACCGCTGATGGACCTTCTCTCTC -TCTCCTGTCTCCTTTCTCTTACCGTGGTGTTTTCAGGGTTCATCCACGTAGTTCACGTAT -CCTTTTCTTTTCTTTTTTTTTTTTTTGAGACAGAGTCTCACTCTGTTGCCCAGGCTGGAG -TACAGTGGCACAATCTCAGCTCACTGCAACCTCCACCTCCTGGGTTCAAGCAATTCTCCT -GCCTCAGCCTCCCAAGTAGCTGCAACTACAAGTGCCCGCCACCACGCGCGGCTAATTTTT -GTATTTTTAGTAGAGATGGGGTTTTGCCGTGTTGGCCAGGCTGGTCTCAAACTCCTGACC -TCAGGTGACCCGCCCGCCTCAGCCTCCCAAAGTGCTGGGATTACAGGCGTGAGCCACTGC -ACCCAGCCATGTATCCCTTTCATACAACGTTCCGTCATATGGATGGACCATATTTTGCCA -TCAGCTGGTGGACACAGTTTTATTATTGAGCTGTTATGAATAATGTTGCTATAAATATTC -ACACAAAAATGTTTGTATGAATATATATTTTCAGTGCTCCTGGGAAAATACCCAGGAATG -GAGTCGTGGGTCACAGGGTGACACACTTAACTTTCTGAGGAACCAGGAATCACTTTTCCA -GTTTCTCCAGATCTCGCCAACACTTGTTATTTTCCTTTCTTTATTAAAGAATCACCATCT -GGTCGGTGTGCAGGGATATCTCATTGTGGGTTTGATTTCCATTTTGCTAATGACAAATAA -CTTCATGTGTTCACTGGCCAGCTATGTATATTCTTTAGAGAAATGTCTATTCAAACGCTG -TGGCTGTTCTTTACCATCCAGTTGTGAAAGTTTTTTTTGTTTGTTTTTTGTTTTTTTTTT -TTTGAGACAGAGGCTCGCTCTGTCGTCCAGGCTGGAGTGCAGTGATGTGATTCTCGGCTC -ACTGCAAGCTCCGCCTCCCGGGTTCACGCCATTCTCCTGCCTCAGCCTCCCGAGTAGCTG -GGACTACAGGCGCCCGCCACCACGCCCGGCTAATTCTTTGTATTTTTAGTAGAGACAGGG -TTTCACCGTGTTAGCCAGGATGGTCTCGATCTCCTGACCTCGTGATCTGCCCGCCTCGGC -CTCCCAAAGTGCTGGGATTATAGGTGTGAGCCACCGCGCCCGGCCAAAAGTTCTTTACAT -ATTCTAAACACTAGGCCTTTATCAGACATATGATTTGCCAATATTTTTCTGGAATATTGT -GGCTGTCTTTTCACTTTCTTGATAATGTCCTTTGACCACAAAAGCTTTTAGTTTTGATGA -AATCCAGTTTATCCATTTTTTTCCTTTGGTTACTCATGCTTTTAGTATCATATCTAAAAA -TCCATTGTGCCAGGTGCGGTGACTCACGCCTGTAATCCCAGCACTTTGGGAGGCCATGGT -TGTTAGATCACCTGAGGTCAGGAGTTCAAGACCAGCCTGACCAATATGGTGAAACCCCAT -CTCTACTAAAAATATGAAAATTAGCCAGGCGTGGTGGTGGGTGCTTGTAGTCCCAGCTAC -TTGGGAGGCTGAGAAAGAAGAATTGCTTGAACCCGGGAGGTGGAGGTAGCTGTGAGCCAA -GATCGTGCCACTGCACTCTAGCCTGGGCAACAGAGCAAGACTCCATCTCAAAAAACAAAA -AAATAAAAATCCATTGCACTTTGGGAGGCTGAGGAAGGTGGATCACCTGAGGTCAGGAGT -TTGAGACCAGCCTGGCCAATGTGGAGAAACCCCATCTCTACTAAAAATACAAAAATTAGC -TGGGTGTGGTGGCGTGCACCTGTAGTCCCAGCTACTCAAGATGCTGAGGCAAGCGAATCA -CTTGAACCCGGGAGGCAGAGGTTGCAGTGAGTGGAGATCGCACTGCTGCACTCCAACCTG -GGTGATGGAGCAAGACTCCATCTCAAAAAAAAAAAAAAATTGCCAAATCCAGCAGAGTGA -AAATTACACTTATGTTTCTTTCTAAAATGGTATAGTTTTAGCTCTTATATTTAGGTCTTG -GATCCATTTTCAGTTAATTTTTGTGTATGGTGTGAGTTAGGGATCCAACAGCATTCTCTT -GCATGTGGCTATCCAGTTATCCCAGCACCATTTGTTGAAGAGACTATTCTTTCCCCCATG -GAATGGTCCTGGCATAGTATCAAAAACCAATTGACCAGAGCTGCAAGTGTTTATTTTTGG -ACTCTCAGTTCCATTCCATTAGTGTATATGTCTGTCTTTATGCCAGTACCACATGGTTTT -GATTGCTGTAGCTTTGTAGTAAGTCCTGAAATTGGGATATGTGAGTCTTTCAATATTGTT -CTTTTTCAAGATTATTTTGGCTATTCAGGGGCCCCTTACAATTCCACAATTCCATATGAA -TTTTAAGATTGGCTTTTCCATTTCTGGGGAAAAAGTCCAATGAAATTTTTTTTTTTTTTT -TTTGAGACAGAGTCTCATTCTGTTGCCCAGGCTGGAGTGCAGTGGGGCAATCTCAGCTCA -CTGCAGCCTCGCCTCCCAGGTTCAAGCGATTCTCCTGCCTCAGCCTCCCTAGTAGCTGGG -ATTACAGGCACCCACCACCACGCTCGGCTAATTTTTGTATTTTTAGCAGAGACCAGGTTT -CACTGTGTTGGCCAGGCTGATCTCGAACTCCTGACCTCAGGCGATCTGCCCACCTCAGCA -TCTCAAAGTGCTGGGATTACAGGTGTGAGCCACCACACCCAGCCTCATCGAAATTTTAAT -AGGCATTGCATTGAATCTGTAAGTCACGTAGCAGTGGCATCTTAACAATATTTAGTCTTC -CGATCCATGAATATAGGATGTCTTTCCATTTTTCTAGGTCTTCTTCCATTTCTTTCAGCA -ATGTTTTCTAGTTTTCAGCATACAAGTCTGTCACCTACGGTAAATATTATTCTAGGTATT -TTATTATTTTGACACTTGTGAATAGAATTATTTTTTAAATTTCCTTTTTGGATTGTCCAT -TGCTAGTGTATAAAAATAAAACTGATTTTTGTGTGTTGATCTTGTATCCTTCAACTTTCC -TGAATTCACTTATTAGCTCCGTGTGTGTGTGCACTCTTCAAGATTTTTATATAAGGATCA -TGTCATCTGGAATAGAAACAGCTTTACCTCTTCCTTTCAAATTTATATGCATTTTATTTC -TTTTCTTACATATTGCCGGCTACTTCCAGAACAATGTTGAATAGAAGTAGCAAAAGCAGT -CATCCTTGTTTGTTCCTGATCTGAGGAGGAAGGCCGTGGGTTTCTCATAAATGCCCTCGT -CAGGTTGAGGAAGTTCCCTTCTGTTCCTAATTGGTTAAGTGTTTTTTGTTAATATCCTAG -AAGGATGTTGAAATCTGTCAAATGCTTTTTCTGTCTCCACTGAGATGAGTGTGTCTTATT -TCCCCTTCATTCTATTAATGTGTTGTATCGCACTGATTAACTTTCATATGACAAACCCCG -CTTGATGATGGTATAGAACCATTTAAATTTAAATATGCTGTTGGATTTGGTTTGCTAATA -TTTTAATGAGGATTTTTGTGTCTGTGCTTATAAGCAATACTGGTCTGTAGTGTTCTTTTC -TCGAATGTCTTTGCCTGGGTGGTATTAAGGTAACCCTGGCCTCATAGCATGTTAGGATGC -ATTCTTTCCTCTTTTATTTTTGGAGTCTTTGTGAAGGATTGCTGTTAATTCTTTGTTTGA -AATAATTCACCAGTAAAGCCACCTGGGTTTTCCTCTGTGGGAAAGTTTATTATTATTATT -ACTAATACTGCTGCAATCTTTACTTGTTATAGGTCCATCCAGATTTTCTAATCTTTAGTC -TGCTTTATTTTGCTAAGAATTTGTCCATTTCACCAGGCACGGTGGCTCATGCCTATAATC -CCAGCACTTTGGGAGGCCGAGGAAGGTGGATCATGAGGTCAGGAGATCGAGACCATCCCG -GGTAACACGGTGAAACCCCGTCTCTACTAAAAATACAAAAAATTAGCTGGGCGTGGTGGC -GGGCACCTGTAGTCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATCGCGTGAACCCGGGA -GGCGGAGCTTGCAGTGAGCCGAGATCGCACCACTGCACTCCAGCCTGGGGGACAGAGCGA -GACCCCGTCTCAAAAAAAAAAAAAAAAGAATTTGTCCATTTCTTCTAGGTTATCTAATTT -GTTTAGTGTACAAAGTATTCCCTTGTCATCCTTTTAATCAATATAAAGTCTTTCTCCCCT -GATTTTAGTAATTTGATTCTTCTCTCCTTTTTTTTTTTTTCTTTTTGGTCAGTTTCTCTA -AGTCCTTATCAATTTTGTTGATCTTTTCAATGAACCAACTCCTGGTTTCACTGATTTTCT -CTACTGTTTTCTATTCCATTTATTTCCACTCTATCTTTATTATTTCCTTCTTACTACTTG -CCTTGGGTTTAGTTTGCTCTTCTTTTACTAATTTTTTTTTTTTTTGAGATGGAGTCTTGC -TCTGTCGCCCAAGCTGGAGTGCAGTGGCACGATTTCAGCTCACTGCAACCTCTGCCTCCC -GGGTTCAAATGATTCTCCTGCCTCAGCTTCCCGAGTAGCTGGGACTAAGGGCACGTGCCA -CCACTCCCAGCTAATTTTTTTGTATTTCTAATGGAGATGGGGTTTCACCATGCTGGCAAG -GCTGGTCTCAAACTCTCTTTTTCTAATTTCTTAAGGTCAAAAGTTAGGTTATGATTTCAG -TTTTTTCTTCTTGCTTAAGGTAGGTGCTTAGTGCTATACATTTTCCTCTGACCACCACTT -TTGCTGCATCCATAAGATTTTGCGTGTTGTCTTCATTTTCATTTGTCTCAAAGTATTTTT -ATTTTTATTTTTTATTTTATTTGAGATGGAGTTTCGCTCTTGTCACCTAGGCTGGAGTGT -AATGGCGCAATCTCAGCTCACTGCAGCCTCTGCCTCCCGGGTTCAAGCGATTCTCCTGCC -TCAGCCTCCCGAGTAGCTGGGATTACAGGCACCTGCCACCACGCCTGGCTAATTTTGTTT -GTATTATTAGTAGAGATGGGGGTTTCACCATGTTGGCCAGGCTGGTCTTGAACTCCTGAC -CTCAGGTGATCCGCCTGCCAAAGTGCTGGGATTATAGGCGTGAGCCATGATGCTCAGCTG -CAAAGTATTTTAAATTTCCTTTGTAAGCTTTTCTTTGACCCATTGGTTGCTTAAGGGCCT -GTTATTTAATTTCCACATATTTGTGATTTTTCCAATTTTCCTTCTGTTATTGACTTCTAA -TTTCATTCCATTGTGTCAGAGAACATACTTTATAATTTCAACCCTTTAAAAATTATTGAA -AAATTATTGGAGCTGGTGTGTTGGCACATACCTGTAATTCCAGCTACTCAGGAGGCTGAG -ATGGAAACATTGCTTAAGCCCAGGAGTTTGAGTCCAGCCTGGGCAACACAGCAAAACCCC -ATCTTTAAAAAAACAACAAACTTACTATTCATTAAGTGGATCATTAAAAAACAAAAACAA -AAAACACTTGAAACTTGTTTATGTCCCAGCATATGGTCTATCCTGGAGAATATCCATGTG -CACTGGAGAAGGAGGTGTATCCTGTTTTTGGGTGTAGTGTTCTGTAGATGTCTGTGCCGA -GACCAGCTCGGTCGGGGAGACCCTAACCCGGCGGCGCTAGAGGAATTAAAGACACACACA -GAGAAATACAGAGGTGTGAAGTGGGAAATCAGGGGCCTCACAACCTTCAGAGCTGACAGC -CCTGAACAGAGATTTACCCACATATTTAGTAACAGCAAACCAGTCATAGCATTGTTTCTA -TAGATATTCAGTTAACTAAAAGTATCCCTTACGGGAAACGAAGGGATGGGCCAAATTAAA -GGAATAGGTTGGGCTAGTTAACTGCATCAGGAACACGCCCTTAAGACACAGATCGCTCCT -GCTATTGTTTGTGGCTTAAGAACGCCTTTCAGCGGTTTTCCGCCCTGGGCGGGCCAGGTG -TTCCTTGCCCTCATTCCCGTCAACCCACAACCTCCCAGCGTGGGCGTTAGGGCCATTGTG -AACATGTCACAGTGCTGCAGAGATTTGTTTATGGCCAGTCTTGGGGCCAGTTTATGGCCA -GATTTTGGGGGGGGGCCTGCTCCCAACATGTCTGTTAGGTCTGTTTGGTTTATAATGTTG -TTCGAGTCTTCTATTTACTCGTTAATCTTCTGTCTCTGTATTGAAAGCGGGATATTCAGT -TGTCTACTTCTCCCTTCAGATCTGTCAGTTTTTTGTATATTTCGAGGCTCTGTTGTTGGG -TGTGTGTATGTTTATGATTATTAGATCTTCTTGGTTTATCGTTATAAAAATTTTCCTTTA -ATCTGCAGTAATAATTTTTGTGTAAAGTCTATTTTCTGTGATATGAGTGTAGACACTCCA -GTTGGTATAAGTGTAGACACTCCAGTTGATATGAATGTAGACACTCCAGTTGGTATGAGT -GTAGACACTCCAGTTGGTATGAGTGTAGACACTCCAGTTCGTATCAGTGTAGACACTCCA -GTTGATATCAGTGTAGACACTCCAGTTGGTATGAGTGTAGACACTCCAGTTGGTATGAGT -GTAGACAATCCAGTTGATATCAGTGTAGACACTCCAATTGATATCAGTGTAGACACTCCA -GTTGGTATGAGTGTAGACACTCCAGTTGGTATGAGTGTAGACACTCCAGTTCGTATCAGT -GTAAACACTCCAGTTGGTATGAGTGTAGACACTCCAGTTGATATCAGTGTAGACACTCCA -GTTGGTATGAGTGTAGACACTCCAGTTGTTCATATCAGTGTAGACACTCCAGTTGGTATG -AGTGTAGACACTCCAGTTGGTATGAGTGTAGACACTCCAGTTGGTATGAGTGTAGACACT -CCAGTTCTACTTTGGTTACCGTGTGTGGTACATCTTTTTCCATCCCTTTACTTTCCACCT -ATTTTTGTCTCTGAAACTAAAGTATCTTTTGTAGATGGTATATCATGTTTTTTTAAGAAA -CTCCGTCAATGTCTATTAATTGGAAAGTTTAATTCACTTACATTTAATATAATTACTGAT -AAAGGGCCGGGCACGGTGGCTCACGCCTGTAATGCCAGCCCTTTGGGAGGCCAAGGCAGG -TGGATCACAAGGTCAGGGATTGAGACCATCCTGGCTAACACGGTGAAACCCCGTCTCTAC -TAAAAATACAAAACATTAGCCAGGCGTGGTGGTGAGCAACTGTAGTCCCAGCTGCTCGGG -AGGCTGAGGCAGGAGAATGGCGTGAACCCAGGAGGCGGAGCTTGCAGTGAGCCAAGATTG -CGCCATTGCACTCCAGCCTGGGTGACAGAGCGAGACTCCGTCTCAAAAAATAATAATAAT -AATAATTACTGATAAGGTAGGATTTACATATGCTATTTTGTTATTTGTTTTCTATGTCTG -TCTTTTTTTGTTCCTCAGTTTCTCCATTACTGCCTCCTATTGTTTTAGAGAGATATTTTC -TAGTGTAGCTTTTTTTTTTTGAAACGGAGTTTCGCTCTTGTTGCCCAGGCTGGAGTGCAG -TGGCGTGATCTCGGCTCACTGCAGCCCCCGCCTCCCGGATTCAAGCGATTCTCCTGCCTC -AGCCTCCCTAGTAGCTGGGATTACAGGCGCATGCCACCACACCCGGCTAATTTTTTGTAT -TTTTAGTAGAGACGGGGTTTCACTATGTTGGCCAGGCTGATCTCAAACTGCTGACCTCAG -GTGATCTACCCGCCTCAGCTTCCCAGGGTGCTGGGATTACAGGCGTGAGCCACCACGCCT -GGCTTAGTGTAGCATTTTAATTACCTTGTCATTTATTTTACTATATGTTTTTGAGTTATT -TTAGTGGTTGTCCTGAGGATTACCATTAATATTGTATCTTAATTTACTACAATTAGGGTG -AGTGTGGTGGCTTATGCCTGTAATCCCAGTGCTTTGGGAGGCTGAGGCAAGAAGATCATA -TGAGGCCAGGCATTTGAAAGCAGCCTGGGCAACATAGTGAGACCCCATCTCTAAAAAACA -AAATTAGCTCAGCATGGGAGTGTGCACCTGTAGTCCTCCTAGCTATTTAGGGGGCTGAGA -TGGGAGGATCACTTGAGCCCAGGAGGTCAAGGCTGCAGTGAGCCACAATCAAACCACATT -ACCCCAGCCTAGGTGACAGAACAAGACCCTGTTTCTAAAATAAAAAATGTTTTAAAATAA -ACAATTCAGTTTTTTATTAATACCAAGTTAATTTCAAAAGCATACAAAAACACACTGCTC -CTAAAAGTATACAAAAACACTCCTCCTACACAGCCCCACCCCTCTCATGCTGTTGTCACA -AATTACAGCTCAGTATATTTGTGTCCATCAACATGGATTCATAATTATTGTTGTATACAG -TTGTCTTTTAGGACAAAACAATCACATACAAAAAAATACATGTATGCTGTCTCTTATATT -TAATTACACAATGACCTTTTCTGGGGCTCTTTATTTCCTCCTGTGAGTTCCAGTTACTGT -CTAGTGTCTTTTCATTTCAGCCTGAAGGACGGTAGGGCGGGTCTACCTTTGTTTATCTGG -GAATGTCTTAATCTCCCCTTCATTTTTGAAGCAGCTTTTGCTAGATGTAGAATTTTTGGT -CAACAGTATTTTTACTTTTGGGAATTTGTGCCATCCCACTGCCTGCCCACCTCACGACCT -CTAATGAGAAACTGGCTGTTCATCTTTCTGTGGATGCCTCATACATAACGAGCGGCTTCT -CTCCTGCTGATTTCGACGTTCTCTGTCTTTTGGAAGTTTGCTGATGAGGTGGTGGATCTC -TGAGTTTATCCTACTTTGAGTTCATTGAGCTTCTTGAATGTGTAGGTTGTTTTTCATTAA -ACTGGGAAGTTTTCTGCCATTATTTTTTCAAATATTGTTTCTGCTCCTTTCTCTTCTCTC -CTTCTGGGACTCCCATTATGCATATGTTGGTCCATTTGACAGTGTCCCACCCACAAGTCT -CTGAGGCTTTATTTTTCTTCCCTCTCTCTCTCTCTTTCATTTTTTGTTTTGAGACAGGGT -TTCTGTCACCCAAGATGGAGTGCAGTGGTGCAATCTCAGCTCACTGCAGCCTCCTCCTTC -TGGGCTCAAGCAATCCTCCGGCCTACCAGCCTCCCAAGTAGCTGGGACTACAGGCACGCA -CCATCACATCTGGCTAATTTTTGTATATTTAGTAGAGACGAGGTTTCACAATGTTGGCCA -GGCTGGTCTCAAACTCCTGACCTCAAGCGATCCCCCTGCCTTGGCCTCCCAAAGTGCTGG -GATTACAGGTGTGAAGCCACTGCACCCGGCCTCCTTTTTCTTTCTGTTCCTCAGACTAAA -TAATCTCAATTGGCCTATCTGCAAACAATTCAAATCTGCTGTTGAGCACTTCTAGTGCAT -GTTTTATTTGTTCTACTTTTGTTCTACTTTTCAACTTCAGAATTTCTATTTGATTCTCTT -TTATAATTTTTCTCTCTTCACCAGTATTCTCTATTATTTGATAAGACATCATCGTCATAC -TTTTTTTTTTTTTTTTTTAGTTTTAGTAGAGGCAGGGTTTCACCATGTTGGCAAGGCTTG -TCTCGAACTCCTGACCTCAGGTGATCCACCCACCTCAGCTTCCCAAAGTGCTGGGATTAC -AGACGTGAGCCACTGTGCCCGGCCCATACTTCTTTTTTTTAGACAGTCTCACTGTGTCAC -CCAGGCTAGAGTGCAGTGGCACAATCTCAGCTTACCACAGCCTCTGCCTCTTGGGCTCAA -GCAGTCCTCCCACCTCAGCCTCCCAAGTAGGTGGGACTACAGGCATACACCACCACGCTT -AGCTAATTTTGCTAATTTTTTGGTAGAGACAAGGTCTCCCTATATTGCCCAGGCTGATCT -CAGACTCCTGAGCTCAAGCGATCCTCCTGCCTCAGCCTCCCAAAGTGCTGGGACTACAGG -TGTGAGCCACGCGCCCGACCAACTTGTGTATTTCTAGTAGAGATGGGGTCTCACCATGTT -GGCCAGGCTGGTCTCAAACTCCTGAGCTCAAGCAATCCTCCTGCCTCAGCCTCCCAAACT -GCTGGGACTACAGGTGTGAGCCACGTGCCTGGCCCTCACACTTTCTGTTAGTCCTTTCAA -ATGGGATCTTCCAAGGAACTACTAGACATAAGAAAACAAATAATGACAATTTTTTTTTAT -AAATGAGGTCTATTTTGCTATCTCCAGTTCTGGGGATGCATGCTGTTGGTTTTTTGAGGC -AACCATTGAGCTGGGGAGCAGAGGATGAAACCAGAGCACGTTAAAATACAACATAATTCA -CAGTTCTTACCAAGATTCGAGATTTTACGTATCCCATTTGCTATCCGTCTCTTCTGCTCA -AGGGCAGAGATTTCCTGTGAGTTTTCCTCACTCTCGTATCTCCAGTGCCTGACACAGGAC -AGGAGCTGCACGAGTTTGTTGAGTGAGTTTCTGGCTGTGAACCTGTGAGGCTGAGTGCAC -GAACGTGTGGGCAGGTGTGGCTGTACAGGTGCGGGTTCAGATGGGAGTGCAGGTGAGGGA -TGTGGCTGTGGCTGTTCAGACCTGGGGTGTGATCAGGGCCTACGGGCCGCAGCCAGGATG -CCTCCCTGCCTCCCTGCAGAAGCGGATGCAGCAGATCATGGCCCACTGCTTTCTGGCCGC -CAAGCCCAAGCTGGACTGCAAGCTGGGTTACTTTGACCTCATTGGCTGTGACTTCCTGAT -TGATGACAACTTCAAGGTGCTGTCCTGGGCGGCGGGGGGCACAGTAGACAGATGCAAGGA -GGCAGGGGCCATCTGTACACCCTGACCACACTGGCAGGCCCCAGGCAGAATCTGCAGTCA -GCCCCCACCCTGCCTGCATGCAGCCCTGGGGATGGGTGTATCCATGAGGCTCACCCCCTG -TGCAGCTAGGATGGAACTGCACCCCCTCCTCAGAGCAGCCCCCTCAGGCCAGAGCTTCAG -ACCCTCAGAGCTTCAGTGGACAAACAGGGGAGCAAGGCTATAGGAAGGAAGCAATCTCCC -AGAGCCATCTGTCTGAATGAGGACCAGGGCCTCTGCCTCCTGCTGGCCCAGTGGGCTCGG -GGTGAGGAGGGACTGACTGGCGTCTGGGGCAGGTATGGCTGCTGGAGATGAATTCTAACC -CAGCCCTGCACACCAACTGCGAGGTCCTGAAGGAGGTCATCCCAGGTGTGGTCATCGAGA -CCCTGGGTGAGCCTCCAAGCCCCCACCCCACACCCCCACAACCTGCCCAGTCTTGAATGC -CTACCTGCCCTCTTCCCAAGTTCAGACCCCCACAGATGGGGCTCTTCCACCTCCCGAGGG -CCTGTGTGGCAGCGCCGCCCCCTGCCCCAACCTTCCCCACACCTCAGCTCACCTGGGTCC -CACCCCTCACACCCTCCCCACCCCCTCCAGCCCCAGCCTCTGCCCCCCACTCACCCTCTC -TCCCCCACCCGCACCAGACCTGGTGCTCGAGACCTTCCGGAAGAGCCTGCGCGGCCAGAA -GATGTTGCCTCTGCTGTCCCAGCGCCGCTTCGTGCTCCTGCACAACGGTGAGGCCGACCC -GCGGCCGCACCTGGGGGGCTCGTGCAGCCTCCGCCGCTGGCCGCCCCTGCCCACCCGCCA -GGCCAAGTCCTCCGGGCCACCCATGCCGCATGCCCCAGACCAGCCGGGCGCCCGCAGGCC -TGCGCCACCTCCCTTGGTGCCGCAGCGTCCCCGGCCACCCGGCCCCGACCTGGACAGCGC -CCACGATGGGGAGCCCCAGGCCCCGGGCACGGAGCAGTCGGGCACAGGCAACAGGCACCC -GGCGCAAGAGCCTTCCCCGGGGACAGCCAAGGAGGAACGCGAGGAGCCTGAGAACGCGAG -GCCCTAGGGGCAGCCACCCGCGCCCAGCGCCCCGCGCCCCGCGCCCCAGCCGTGCTGCCT -GCCCTCAGGGACCTATAAAGCCCACTTTGCTACAAACACAGTCTCTGCAGCAGAGTCCTG -CCACCTCAGCGCCCCTGAGCCCATGCCCACCGGGGTCACCCCCACCACACCAGCACTGGC -CTGAAAGATGCTCCCCTGGGACTTCCCCAGGCCCCCACTAGCCCCCAGTCCATGGCTGGG -CCCTGTCCCTGGGGAGACTGTGCTGAGGGAGGGGGTCTCCGCGGCTGGGCCCAGTCCTGG -GGGGCTGTTCTGAGGGAGGGGGTTCCCCACGGCTGGTCTATACTCCCTCCCGGGCTGCCC -CATCCTGGGCTCCCGCCCACCACCCTGTGCCCCTCAGCACCTGGGCCCTCCTGCCGCCCT -GTGACCCCACGGCCCCCATGGCCTGGCCGGTGATCCACCATTGCCTGTCATCCCCAGGAA -GGGTCTGAACCCCTCTGGAGCTCCAAAGGAGGAGCCCCTTGAGCCCAGGATTGCTGCCGT -GGGCACCCACAGAGCTCGCCCCAGCCTGCCTGGCACAGAACCTTCCTGGGCCTTTAAGCC -CCAAGCCTGGCGCTCCAGCTCCCTGAGCCCCCAACCTTCCTGCAGTGGCCCCAGGACTTA -GCCAGGGGTGAGGGGCACAGGGCAGCTAGCCCCAACAAGAGGGTCCCACAGAAGACATGC -TAAGCCCACACTGGCCAGGCCCTGGTCAGCCCTGTGTAGCCGCTGATGGTTCTGTTCCCC -ATGGGTCTGGGGGTTTGCGAGGAGAGCTCTGGCGTCCCGGGGCCTCTGAGGCGTCCACAC -TACCCACCCCCTCACTCATCTCCCACCCAGAGAGCTAAAGTGTATGGGCCTCTTCCCAAT -GGCTGGCTCAAGGTGTCTGTGCCCCCCAAGTCGAGACCTGAGGATCGGGGGGCCCCGCCC -CCAGGCCCACCCCCCACATGCCCTGCCTCCGACTCCACACGGTCACGGCCAAGTCGCCGG -TCCCTCCTCCTGCCCTGCTCCGCAGCCACGGGGGACTGAGGGGCCAGCAGAATCTGCTTT -GGCCACGTGGCCACCCTGCGCTCCACAGGGACAGCAGCTCCATTCCCTGGGACTCGGCAG -CCCCGGCACTGCTAGAAGGCACCGTCGGCTGTGGTCTCTGGCCAGCACAGCAGGTGGGGC -ACAGCCAGGGCGCCAGGAAGAGGAGAAGGCAGGACAGAGGGAACTGGGGACCACAGAGGC -CAAAGGAGGCCCCAGGTCTCAGAGCCAGTGAGGAACCACCCCAGGCCAGGGGCAGCCCCC -ACCAACATGGTCCTTTCGCTGGGGCCTGGAGTGGGGGTTCCCAGGTGAGGGGCTGGGAAC -ACACCTGTCATTGTGATGGGGTCCCCAGTCCCCTCCCAGCAGGTCTGTTGGACCCTCTGG -GGGCCAAGGGCAGCAGCGGCCTGTTCTGCAGCCCACTGAGGCCAGGGAGGGGTGAAGCAG -GAGGGGCCTGGGAGGGGTGAAGCCTCCATGGCTGGCCAAGCACCCAGGACTTGGTTAATC -CACACCTGCTCTTAGGGGTCAGGGCCACACTGCCTGACGGCTTCCAAGGCCGCTAATGGC -CACATCACCTCAGGGTCCTCCCTCTGCTCTTGCTACCCTGATGCCCCTGGGGCCCCTGTG -CCCTCCGGCCTCTGCCCTCGGCTCTGCCCCACATGCCTGGTGCTGTGTCGCGCCATGATC -CCAGGTCAGGACTACATCCCCTGGTGACATTGGAACCGTCCAGCTCCCCTCCCTGTGGCG -CGTGTGGTTACACCCCCAGGCTCAGGGGCCCCACGACGTCAGCAGAGGTCACCTGAGCCC -GAGGGGACAATGGAACCTTTGCCGCCCCTGGGCCCTGACTGGATGTGTCACCGCCAGAAC -CCATGAGGAGGGTGCACGCTGGCAGTGGCCTGCCCTGGCGTGACCGAGCCCCACCCCCTG -CAACCCAGGGCCCCCTGAAGACCTAAGCTGAGGACCCAGATACTGTTCAGGAGTCCTTGG -TGCCCCAAAGAGCCCAAAAGTCAATGAATAAACAAGGTTTCCAGAGAACCCAGGAACAAC -GGCCACATCCCCGCCGCCCAGCCCGTAAGCACCCGTCTGCGAGGTCACAACAGCATGGAC -CACCAGGGAGAGGGGGACTGTGGGTGCCTGAGTATCTGGCAGTACAAGGTGCTCCCCAAT -ATTCAAGTGAAGTGACCAGCCAGGGGCCACAGGAAAGGCATCAGAACTCCTCGGGGACAC -GAGAAGTTCAGGCAGGGTCAGGGCGCTTCCTGGAGACGGCGCCAAGCTGGAGCCTGGGAC -CCAAGGTGGAGGTTCCTGACAGCTGACCCCCCCACCTCCCTCTCCCCCTCTCTCTTCCAC -AGGTGAGTCCTGGGTCCTGCTGCCAGGTAGCGGACTCAAGGGGAAGGTGTGGGGGATTAA -GCTGCCCCCCACTCGGACCCAGGTACAGCCACACACCCTCCATCCCCACAGCCTCCATCG -TGGGGCCTGGCCAGCACACTCTCACCAGCAGCGGGGGCCTGGGGTCTGCTGAGGGCCAGT -GGGCCTGCGTGTCTGTTTCAGCTAAAGAGACCTCGGACCCCGGAGGACTCGAGGCCTGCG -TGTCCATGGGGCCCCCTGTGCCCCCGCCCCCTCCAGCCCGTCTCCCCTGAGTGTGTCTTT -AAGACGGGGACCAGGACAACTGAATTACCAACTCCGGAAAGACCCCCAATTCCTGGTTTC -CAGGAAGATGAGATTTGTGAGAGGCGGGGGTCTGCTTCCTCCCCAACGCCAGGCGCCACC -GCCTCCCATGAGGGTCACTGGCCGAGAGGAGCTAGCCCTCTCCTGTCCTGTCCTCAGAGC -TCAGCCCAGCATCGGAGGGGACAGCAGTGATGACCCAGGTCCTGGTCAGCGGGCACAGAT -CCCAGCAGCTGGGGCAGCCGGGGACCACCTGTCCCTCAAGGACCTCCCCACCTGTCCTGG -CGCTGGGAAAGGCTGTGTCCAGCTCTGTCTGCGAAGGGGCCCCCGCCATAGGTGTCTCTG -TCAGCTGCGGGGGGTTCCCGCAGGGCCAAGTCCAGATCTCAGTGGAGGGTGGGGAGGGGG -CTGGCTGGGAGGGGAGGCTCCGCAGCGGCCGGAAGCGCTTCTGGGAACAGAGGTGGCCTC -CGGCCCTTTTCTCAAAAGTCCGACCCCAGCGGGAGGTTGGGGCGGCTGCGGTTTTCCGGG -CAGATGGAGGCCGCCCTGTGCGAGTGGCTCGGGCTTCCAGGGGGAGCAGAGAGGGGCCCC -TCCCCGTGGAGCCGAGACCACTGCGCCCCGAGTGGGAGGGGGCGGCGGCCTCTCCGCCGC -GACCCCGGCCCCTTCTCCGCACCCGGCCCCGCCCGACCCTCCGCGCCCTTGGGACCCCCC -CCTCCATGGCGGGTTCGCGCTGGCCTCGGCCTCCCCCACTGAGACCCCTGGAGGCGCCCC -CGCCCCCACGCGCGAGAACCCGCCCGCCTCCCCCGGGCTCCGCGACGCACGCTGGGGCCC -CCGCCAGGCCCGGAGGGTCGCGCTCCAGGTAAAGCGCGCGGGGCGGGCCCGGGAGGAGCC -GGAGACTCCGGAGACCCCGCCCAGAGCCCGCTCCGCCGCCCGCGGAATCCCCCGCCCGTC -CGCTGTGCGTCAGCCCGGCCGCCCCCGCGCTGACGTTTCCGCGCCGAGGCCCACGCGAGG -CCGCCCACGAGGAGTTTCCGCGCTGAGTCAGCCCCGCGGGACCCGCGCTACGCGGGCCGC -CGGTGTTTTCTGGGGCCGGTGCGGGACAGCCCCGGTGTGGGGGGCGCGTGGGGAGAGCCG -GGGCCAGGCGGGGAGGATCCGGGCTGCAGGCAGGAGTGCGCGGGGCAGGGCCCGACCGCT -CAGCCTCCCCGGGGCTCACACGGGAGGAGCGCGCCGAGCCAGTACCCAGCCCCGAGCCCA -GTACCCAGCCTCCAGCCCAGTACCCAGCCCCGAGCCCAGTACCCAGCCTCCAGCCCAGTA -CCCAGCCCCGAGCCCAGTACCCAGCCTCCAGCCCAGTACCCAGCCCCGAGCCCAGTACCC -AGCCTCCAGCCCAGTACCCAGCCCCGAGCCCAGTACCCAGCCTCCAGCCCAGTACCCAGC -CCCGAGCCCAGTACCCAGCCTCCAGCCCAGTACCCAGCCCCGAGCCCAGTACCCAGCCTC -CAGCCCAGTACCCAGCCCCGAGCCCAGTACCCAGCCTCCAGCCCAGTACCCAGCCCCGAG -CCCAGTACCCAGCCTCCAGCCCAGTACCCAGCCCCGAGCCCAGTACCCAGCCTCCAGCCC -AGTACCCAGCCCCGAGCCCAGTACCCAGCCTCCAGCCCAGTACCCAGCCCCGAGCCCAGT -ACCCAGCCTCCAGCCCAGTACCCAGCCCCGAGCCCAGTACCCAGCCTCCAGCCCAGTACC -CAGCCCCCAGCCCAGTACCCAGCCCCGAGCCCAGTACCCAGCCCCCAGCCCAGTACCCAG -CCTCCAGCCCAGTACCCAGCCCCGAGCCCAGTACCCAGCCTCCAGCCCAGTACCCAGCCC -CGAGCCCAGTACCCAGCCCCCAGCCCAGTACCCAGCCTCCAGCCCAGTACCCAGCCTCCA -GCCCAGTACCCAGCCCCGAGCCCAGTACCCAGCCCCCAGCCCAGTACCCAGCCCCGAGCC -CAGTACCCAGCCCCGAGCCCAGTACCCAGCCCCGAGCCCAGCACCCAGCCTCCAGCCCAG -TACCCATCCCCGAGCCCAGTACCCAGCCTCCAGCCCAGTACCCATCCCCGAGCCCAGTAC -CCAGCCTCCAGCCCAGTACCCATCCCCGAGCCCAGTACCCAGCCTCCAGCCCAGTACCCA -GCCCCGAGCCCAGTACCCAGCCTCTAGCCCAGTACCCAGCCTCCAGCCCAGTACCCATCC -CCGAGCCCAGTACCCAGCCTCCAGCCCAGTACCCATCCCCAAGCCCAGTACCCAGCCCCG -AGCCCAGTACTCCACGACGCCGAAGGGCCGGGTCCTGCCTCCAGGGCTGAGCACCTTCCC -CAGTGTCCCTGTGCCACCCTTGGGCTCTCCACACTCCAGGTCCCATGTTGGGGGGGGAGG -GGAGCAGACGTCCCCTCTGCCCCGTCCACCTACTGTGAGCTGGGCCCACCGCCCCACTGG -GAGCTGAGCTGGGGGCCAGGTGTGCTGTGCCTCCAGGGTGCTGCTGAGACGCCTGCACCA -GCCTGCCCGCCACTCCCCGGCAGCTGAGGGAGCCTGTATCAGATCTCACCTGGAGCCTGG -AGTGGGAGGCTGGGCGGGCCGAGGGTGGGATGGTGAGGAGAGAGGGCTGGCCTGGAGACG -GGGCCGCCCAGCACCAGAAAGTGCTGGATGGCACCCGGGGGCCGGCAGGCTGTGTGGCCA -GAAACCAGAGACCCAGGGGCACCAGAGAAGAGCCCCAGAACGGGGGAAGCCGCTGAGCCT -GTATCCCTGAGGAGCGCTGGGCCCAGGACTGGAATGGCCCCTCCTCGGGCCCCACCCCCA -CCCAGCCAGGAGTTCCCAGAATGGGCCCTGGCTGCCCTCCGCTTTGCCCCCTGTGGAGGG -GACCACGGCCAGGCATGAGCACGGTGCCCCAAAGCCCAGCCCCGGGTGCCCCGTCCTCCC -CCAGCACCCAGCATGCATCCACTCAGGTCACTGGACAAGTGTTTATTGAAGGTCCCCTGC -AGCCGGGTCCCGTGCTGGGCACTGCACACCCACGGACACAGCCTCCCGTCCTAAGACCCC -ACCCCATCAGGGCCAGCAAGGGAGGAAGGGGGCCATGACTGTGTCTCTCTCTCCCTCCTG -CAGGGCCCAGCCGCGGCCGCCGAACTGCATGGTCCAGGGCGCTGGTCACTGCCACCTTCC -TGCACCCACTTCTGCTGCCAGGGGAGCAGGGCCCGGCCCAGAGCAGAACGCAGAGCCCCT -GCGGCCTGGGGAGCTCCTGGGGAGGGGCTGGCTGCGGTCGGTGGCCCCGGAGGACGGCCA -GGCTCACACCCACAGGTCTCCCAGCCGCCCCTTCTCCTCTGCCGATCGCTCGCCCCGCTC -TTCCTCGGGGAACTGGCAGCTTCTGGCGTCTTCGGTCGACGGCGGCACCTCCAGCAGCAG -CTGGGTCTCTGCAGGGGGGCCACGGTCAGCAGGCAGCCATGCTCCCACCTCCCCGCACCA -GGCTGTGACAGACCTCGGGGCCACATGCACTGACTCCTCAGCTGCCAGATGTGCAGTCCA -AGCTGGGCCGAGGTCAGGAGGAGGACGCAGGCGGCCACGGCCAGGAGGACGACGGTCAGC -CACCCAAGCGGCTCTGCCGGCGGGGACCCTGGGACGCACACAGCGTTGTGGGTCTTGTTC -CCAGGGAACACAGTGAGAAACCCGAACTGGGTGCAGCTGGAATACATGGACGCGGCCTCC -TATCAGCCCCCGGACACGGCCTCCGATCAGCCCCCGGCTGCTGCCCTCCGTGCTGTCTGG -GGCAAGGGACAGGAGAGGACCCTTCCTCAGAGTGGGCCTGGACCACCCGGCCACCGGCAG -GGCCCACCCAGGACTCACTCTGTCCAAGGTTTGCAGTGGCCTTCGTGGCCCCCGGAGAAG -GTCCCCGAGGCACAGTCGATACACTGGAAGCCAAAACTGAATTTCCCTGGTGTGGGGTGT -GGGGGGAGGGAGGGAGGGAGGCTGGTGGAGTTGCTGGGATGGATGAGGAGGGCGTCAGGC -CAGTGCAGGGGTCCATCTGGGGTCTGGGTGCTGAGTAGAATGCCCCCCCCATCATCCATT -CAACAGAGTTCTTCATGGCCCAGGACTGGGGCCCATGTCTGCCCGTCCCAGGTGGGGCGT -CTGGGGTGGGGCCCAGTGAGGGCACCTGGGGGAGGTGCGCAGAGTGCAGTGGGCCTGCCA -GGGAGGGGAAAGGCCTGCCCATTGGGGGCTGAGGGTGGGCAGAAGCCAGGCAGGACCCAG -TAGAACAGAGGGTGGAGAACAGTGAGGGTCCCAGAGAGAGTGAGGCTGGGTCCCAGTTGA -CCCCAGACCCTGCCCCGTCCAACCTGACACAACCTCCCCAGTTGTACCTTCTCCCAGCTC -TCATGTGCCCAGCCTGACCTCTCCTGTCAGGTAAACAAGCCGCTAAGAGGACTTGAGCTG -CTCCTTCCAGAACAGGGTGCAGCCCCAGGCCCCAGACAGGACTCCGGGGGGCACAGGGCA -GGCTCTTTCAGTATGTGGTGAGGACAGACAGGATGGGTGTCCCGGGCCTGAGAGCCAGAC -AGCTCCTGGAACCCGCCCCCACCTCCCCGCAGGGTTCTCACAGCCCTCGTGCTGGATGGA -GAAGCCCAGGCTGAGAAAGCAGGGACAGGACACCCCCAGAGCTTCATGGCCTGTGGTGCC -TGAGCATGGCCTGGCCTGCCCGGCCTCACAGGACTCCGGACCCCACACACCACATGTCCT -CGCCGGACACCTGTGCCCACGAGCTCTGCCTCGGGCCCTAGTGGAACCCCTGGCCTGTGT -GGACTCCCAGAGGCACCTCCAGGACTTACCCTGGGACTGTACCCCCTGGCCTGGGGGACA -AGGGTGGTGCCGGCAGGTCGTGCAGCAAGGGTCTCCGCAGTGGAATTCAGGCTGGACACA -CATGCAGTCCCACTCGGAACAGCACTCCTCGCCTGGGCAGGAGACAGGCCAGCCCCCCAG -CAGCTGGGCTGAGGCCCCCTCCTCCCCAGGCCTCCCCTCGGCCCTCCAGGGGAGTGAGGT -TGTCCGTTCTCCACCCACAGTTGGCTCCAGGGAGCAGAGGGCTCCTGGCTGGGAGTCTGG -ACCCTGGGTTTATCCAGCTGTCTCTTTCTCCTGGGGCCATGTGGCCTGGCTACTCCCCCT -TTGCGCCCCACAGCTGCCCCTGCCCAGGTGCTAACTCCATATGCAACCAGGAGCTGCCCC -TGCAGGACCCAGGGGTGGCCCCCAACAGTGCACAGTCCCCTGGAGGCCCGTCGACACCTC -AGAGGCCGCCTGCCTGGTGTCTGGGCGCTGCTGTCCCCACCACCAGCCACACTGGGCCTC -CGGACAGAGCCTCCCTTCCCAACCCACAGGCCCTGGAGGAAGAAGCTCTGGGGTGACTTC -CCTGCCAGCTTCCTCTCCAGACCAGCCGTGTCAGCTGAACCCTCATCCCCAGGTGCAGGT -CAGAGGCAGGCAGCAGGCCAGACGGTGGTGCAGGGGGGCCCTCAACTGGGCAGGAGGGGG -CTGGGCGATGGCCAAGGGCTCACGACCCGCCCAGCAGGACCTGGAACAGCCGTCCTCCAC -CTCCAGACCCCAGACCCCTCTTGAGGGCGCTCCCACCTGGCTCACCCCTGCTCCCGGCCG -GGGCCACTGGCTGGAGCTGGCACACCTCCGCCTCCCTCTGGGATCCTGCCTCCCTCCGGA -AGGCTCCCGCTGCTGGCGGCTCTGTGCCCACCCTCCTTAGACCTCAGCAACGCCGGTCTG -AGCACGGGAAGGGGGGCGCCCACCCATCCCGGCTTCCGCGGGACGCCTTGGCCGGTCCGC -GTTAAGTAAACGCGGTTTACTTACCCGGGTAATCGCGGCAGCAGCGCGTCGTGTGAACCC -GGCAGCAGCGCGCGTCCGTTCCCGTCCCAAGCAGGAGGCGCCCAGGGCCGCACCCGGGAC -CCCCGGTGGGGCGCTGACCCAGGCTGAGCGCGCACAGCAGCGCCAGGCCGCACAGGGCCC -GAAACGCGCCCATCGCCCCGTGCTGTGCCATGCTCGGGTTTCAAGAGCCCACAGCCAGTT -GGACACGCCCCGTCCCCGTCCTCACCCGCCCTGCCCGGAGGTGGCTGGGACCGTTCATGA -CCTGAGAATCCCGACCCAGGTGAAGTGCGTGTGAGGAGGGGGTGTAGACACTGCGGACAC -AGCCCGGTCCCCCGCAGGTCGCCGGCAGGGGCGGGGAAACCAGGCTGGCGGGGATCAGAA -AGGTTTTCTATGCAAAGTCTGCGGCCACATTGGTGTCCCCAGTGCAGGGGGCGGCGTTTA -TAGCACCTTGTCCCATGGGGGCCCCTTGGAGGGCGGGGGTCAGCCAATCACTCCTCCATC -CCACTGCCTCCGGGTGGTATCTGCGAGTCCCCGAGAGGTCTCCACAAATTCTGGCCACCC -CCAGAGAGCCTCAACCATGGAGCCCCGTGCTGGGGAACCCCACAGAATGGGGACAGGGAC -CCCTCGGCTCAGCACACCCCACCTGGCTGGCTTCAGGTGTGAAACTCACCATGGGCTGCA -GGCCTGTGGGCTCCCCTCCCCCTTGCTTGCAGCTCTCCAGGACCCCCCTCAGGCCAACCT -GGGAAGTTCCCCGGGGCTTGGGAGGGGCACCAGGAGGAGCTGGTGGGGAGACGAGAGGGT -GCTGGCGCCTCCTCGGGACAGTGTCAGCCGCCCCCGCGGGCACCCAGGGCCCGGTCTCTC -AGAGCCACCTTCATCCGTCACACCAGACAGATCCAGGTCCCGGAGGGAGTTGAGGAGGAG -CCCCTCGCAGAGCTCTTGGGAGACTGTCCTATGTCTTTCTGAGCCTCAGTTTCCCCTGTG -GGCACCGAGGGGTTCTGGGACCCTGCCTCCACCAGGAAGCCTCCCTGGATTGCCCAGCCC -TGCTTCTGCGCCGTCCAGCACAGGTGGAGACCCCCATGAATGCTGGGGGTGGGGGCTCTC -GGGAACGTGAGCGTGGATGTGGTTCAACACCCTTTTGAGACCTGCAGCCACCGCCTCACC -CCGTAAGGCGGTTCCTCCTTTTCCAAGGTAAATGACAGGAATTAGCTGTTTGTGACACCC -CGGAGTTCTCAAATCCAAGATGTAGGAGCCTGCCTTGGAGAGGCAGCCCTCAGACACTGC -AGAGAAGGAAGGGGTCTCTGCAGCTCCAGGCCGCCCCGACGCTCGGAAGGAAAGGGGTGG -GGCCAGCTGGGCCTGGGGGCCTTTGAGAGGCCTGGAGATCTTCAGCCCCGAGGCTGGGAG -GGGGTCTGGGCCCCTGGATAGAAAGAGGCGCCATCAGTGGCTCACGCCCGTAATCCCAGC -ATTTTGGGAGGCCGAGGTGGGCCTCGGATCACCTGAGGTCAGGGGTTCGAGACCAGCCTG -ACCCACATGGAGAAAGCCCGTCTCTACTAAAAATACAAAAAAAATTAGCCAGGCGTGGTG -GCGCACGCCTGTAATCCCAGCTACTCGGGAGGCTGAGGCAGGAGAATTGCTTGAACCTGG -GAGGCAGAGGTTGCGGCGAACCAAGATGGCACCATTGCACTCCAGCCTGGGTGACAGAGC -GAGACTCCATCACAAAAAATAAAGAATGCTCATCAGACCACACGGTGTGAGTCATCCATC -TAGAGGCAGGGACAGAGTTAGAGGAGCGAGCAGTTTATGGGGCCAAGTGGGAGGCGGCCA -GCGGGCAGAGGAGCCCCTCCCCCCCGCCCCGTGGCGCAGCTGACACTTTGAACAGCCGGA -GAGCAGCTTGCCACACAGGGTGGTCCCCGGAGGGGCTGCAGGGGTGTGACGTCCACCCTC -CCATCCCTCTCGCCGCAGAAGGCCCCTCCCCGGCTCCCCGTGACTCCTATCCTTGGGCTG -CGAGGCTGGAGGTGACTTGTTCATCTTATTGAGCAGCTCACCGGTGACACAAATGACGGG -GCATTCACACAGCAGAGCAGCCCACGGGCCGGGCGAGGGACAGCCCTTGCGTACGTCCAG -AAGGGCAGCTGTGAGGCCCCACGGGGAGGGTGCAGATGGGCACTGAGCCAGAGTTCAGGC -AGGGCCTTCGGCACAGATGGCACAGGAGTTGCCAGCAGAGATGGCGTCAGGCGAGGGGGC -GGGGAGGGTGAGCATGGAGACCAAGAGGAGGTGGCCCCGTGTCCATCTGGGGGTGCGGCA -AGGGGTCCTGCTGGGGAATAAGTCCCACGGGGCCTGGGGGGTGCTGTGCCCAGAGGGGAG -GAGACAGGAAGCGATGGGTATGGGCGCCAGGTTTGGGGAGGAGGCCCCTTTCCCATAGCC -GTCGACCTGCGGGCCCCACAGGATCTGGCCGCTCCAGTCCCGGCCACCTGACCCCTTCCC -CCACCCACCCGCCATCCTGCCTGGAGGTCTGGCCTCGCCTGCCCCACGGGGCGGGGGGCG -GGGGGCTCTCAGAGGCGCGGCCCCAACCCTGTGCAGGGCCTGCAGGCTGAACCGTGTGCA -GGAACCCGGGGAACTCGGTGAAGGTGCTGGATGGGGGACAGGACGGCCTCTGACTTCCCT -ATGCTGCGGGGGGGGAGGCTTGTGGTTAGCAGAGAGTGGGTGGAAGACAGAGGTTTGAGG -AGAGAGAGACCCAGGGGAGAAAACCAGCTGCAGAGGCAGGAGGGGTCCAGGGCAGCCCGA -GGCCAGAGATGGGCGTCTTCCTTACAGCCACCTGTGGTCCCGGCACCTTGGGCTGTTGTG -AGTGGCGCGTGGCGCTCCCACTGTGCACCCCCGGGGCCGGTTCCCCACTTCCACGACACC -GGCAGGGGGGAGCCATCCGCCAGGCACAGGAGGCCTGGACAGCCGTGGGCAGCGTGCGCT -GTTGGAGGACGCAGGGAGAGGGAAGGCTGGCCCAGGGACGCTGTGTGGGGCAGCGGGTGC -AGCTGCGGGGCTGGGCCACACCAGCCACGGTAGCCGGAGTGTCCAGGCTGTGCCAGGCCC -TCAGCAAAACCTTCCATGAGGCTTCATGTGTTTCTTCTTAAGTAATTTTTTTAAATTTCT -TTTTTTTTTTCCAGTCACGTCTCACTGCAGCCTCCATCTCTTGGGCTCAAGTGATCCTCC -CACCTCGGCCTCCCAAGTAGCCGGGACCACAGGCATGCACCACCACACCCGGCTGATTTT -TTCTATTTTTCATAGAAAAGGGTCTTGCCATGTTACCCAGGCGGGTCTCAAACTCCTGAG -CTCAGACGATCGTCTGGCCTCAGCCTCCCAAAGTGCTAGGATTCTAGGCGTGAGCCACCG -TGACCGGCCTCGGCTGTGTGTTTCTTGCTCATGAGTGCAGTGAGGGCCAGGCGTGGTGGC -TCACACCTGGAATCGCAGTACTCCAGGGCACCGAGGCAGGTGGATCACCTGAGGTCAGGA -GTTCAAGACCAGCTTAGCCAACATGGTGAAACCCTGTCTCTAATAAAATACAAAAATTAG -CCGGGTGTGGTGCTGGGCGCCTGTAGTCCCAGCTACTTGGGAGGCTGAGGCAGGAGAATG -GCGTGAACCCGGGAGGCAGAGGTTGGTGAGCTGAGATCACACCACTGCACTCCAGCCTGG -GTGACACAGCAAGACTCCGGCAAAAAAAAAAAAAGAAAGAAAAAACAAGTGCAGTGAGAC -GTCTTAGCCCTCGGGAGTGTTTCTCTTCAGCCCCTGACACCATGGAGGCGAACAGGCACC -TCCGCCTCCCGAGGGACACAGATGTCGCTTAGACGCCCGGGGTGTCTTCCCTGCGGGAAG -CCTGCAGGGCTGCTCCCGCCTTGTTCCCGAGCTGTGGCCTCGGGCGTGACTGGCGCTCGG -GAGCAGGCTCTGTGCTGCTCGAAGGATACCCCACTCCCAGACACCAGCTTGAGAAGATTC -CCGCACGGCCGGGGACGGCCCCAGGGCCTTGGGAGCGTCTGTGGACACCTGTGGTGTGGG -CCGAGGAGCTGGGAGCTCATCTGAACACGCCAGCACTCGCGCATCCACGCTGCTGGCGGA -TGCCTGGGTTTCTCCACTGTGGGGCCACGTTACATGAAGTCGCTGTGGTCATTCTCATTC -AGATCCCAGGACTCTTAAGTGCGCAGGAGTGGGACGGCCGGGGCCCAGGGTGGACAGAAA -GTTGGCTCAAGCAGAAACTGTGGTTTCCAAGGTGACTGTCCCCCTGGACACCTATGGCAG -GGACATAGGGGCCGTGTGGGCCCTTTGCAGGGACTCCTCGGGGTGCTCAGGGGCCCTGGG -ACCCCCTTCCAGGTGCAGCAAGGGGTGGGCGTAGGTGTGGAGGGGAAGAGGGGCAGGTCT -CTACACTCCTCCTCCAAGGACACAGAGCCCCGGGGGTCAGCCACTCCCAAGCTCCTTGGG -CAACCCGGGGCTCAGGGGCCAGCTGCCCTTGTCAGCGCCTGGCCAGGAACCTCCACCCCA -GGCAGCCTTGGGCCTGAGCTTTCCCAGTCTCTCCCCCCGCTCCCCACTCAATCTGGAACT -CGCACCCAGGGACCAACCTCCAGGGTCCCACTTGACCCCGCTACCCTCACCTCCACCCTG -GCCCAAGACCCCTCTCCAGCCACAGGTTGGCACAGCCCAAGTCTCCCAAGACCCCTCTCC -AGCCACAGGTTGGCACGGCCCAAGTCTCCCAAGACCCCTTTCCAGCCACAGGTTGGCACG -GCCCAAGTCTCCCAAGACCCCTCTCCAGCCAGAGGCGGGCACGGCCCAAGCCTCCCAAGA -CCCCTGTCCAGCCAGAGGCGGGCACGGCCCAAGCCTCCCAAGACCCCTCTCCAGTCAGAG -GCGGGCACGGCCCAAGCCTCCATGCCACAGGTGTGCAGCCCACAGTGCCGGTCGGAGACT -CCCGTCTGCCAAGGTTTTTATTGTGGTCCCGCGGGGCAGGAGGTATGCATGGCATACGTA -AGCAGAGAGCCGGAGGCAGCCATCGGCACCTAGAACGGTGCAGAGTTGGCCCAGGAGCGT -GGCGGGGCAGGCGGCCTGCACCTGCCCTGCTCGCCCAGCAGACCCTCCGGGCTCCAGCCT -GGCGGGGCCCAGCGTCCACCTTGGTGGGCCCAGGTCAGATCTTGGCCAGGGTGGAGTGGG -CGTCGGCCTGCTCCTCTTGGATGGGGGTCCGGAAACTGCCTCCCCCTGGGGAGGAAAAAA -GGAGAGATTGGTGGGTGGGCCTCACCCGCCAGGAGCAGTGCGGCAGGGCCATGAGGCACT -CACCAGGGGGCTTGTGGGCATCGGGGGGCAGCCTCTGGTCCCTCCGGAGCAGGTACAGGG -CCAGCAGGATGGCCAGGGGGCCCAGCAGCCCCAGCACCAGGCCCAGGCCCAGGATGGCGG -CAACCGCACGGCCTGCAGGAAGGGGTCTGCTGGGTGGGGTCCACAGGAGGGGCCCCCATG -CCGCCCTCCCCTTCTCCTATTCGGGTTGGGGGCCCCGCTGGGCTGGGCCAGGCGCCCTTA -CCCCCGGGGACCTCCACGGGCCGGGTGGAGGGTCCCTGTGAGGTTCTGGGCCAGGCTTCA -GTGGGCTGGACAGTGATGGGCCTGGCCGGGGGGCCCTGGGTCTCCTGGGGCTGCGTGGCT -GGGGGGTCCCTGTCCTCACAGATTGCGTCCGAGCTATTGCTGGCCGGCTGCAGGGTGTGC -TTCCCAGCCAAGGTGCAGCTGTTGGGGAACAGGAGGTGTTGCTCAGGCCAGAAACCCCCT -GGGACCCGGGAGATGCGGTGGGGATAACAGGGTCCACGCTGGCCAGCCACAGGCAGCATC -TACCACAGACACCAGGCCAGTGACAGCCAAGGACGCTGCCCAGCCCCACGTGCCCCCCAC -AGGGGCCTCCAAGGCCACACACCCTTCTCCCACATCTACACCCCCCACCAGCACCTCCCT -GTCCTGTGCCCCCAGGGCCTCCCAGCTGCGGAGGGTGAGGGTCCCACACACCCAGCTCCA -CCCACAGGGAAAGGCTGCCCCCAGGCAGCAGCTTCCTGCTCCCCAACCAGGTCCAGCCAC -ATAGCCAGGCCCCCAGGGCCACCAGCACCTCCCCTTCCCCCAAAACTGCCCCCACCCCAC -CTGCCCCCCCAGCCCCTCCCAGCTCCCCAGCTCCTCCGCCCTCCTAACCACCCCAACCCC -CCCCCAGCCCCTCCCAGCCCCTGGCCAGGCCCCTCACTTGGTCCAGGGCTTGCAGGCCTG -GTTGTCGCCTGGGGAGAAGTGCCCTGGAGGGCAGGGGGCACAGTCTGCAACAAAGATAGG -GTGGTCAGGGGCTGCCCACAGGCCCCGGGTGCTGGGGACATGGGGCAGAGCCTGTGGGGC -AGGCACTTGCCCCCCATGGCTGGGTGGTGGGTTTGGCCTCTGGAAGCCCTCCCTGCCCAC -ATCCCACCCGTGGGCCCTGACCCGGGAGCTCGGTCTTGAGGATGCCAGAGGAGGCACCGG -TGGGGCCAGGTCCCTGCGGCCCACGGCCCATCTGCGTCACAGACAGCCGCTATGCACACC -CCCAACCGCCGGCCGCAGCCACCGAGCTCACCAACTCCAGGCTTGTAGCTGTCCAGGGGC -TGGGTGCCCGCCCGGCAGCGGCAGACTGTGTCCTGTGTGGCCGTGCACAGCTGCTTCCGC -TCACTCCCACTTCCTGAGCAGGGGCCGGATGGGGGGGTGGTCAGGTGGGGGCTGTGGACA -GGGTCCTCAGGAAGCGTGGGCACTGGAGGACAGGTTGGCCTCCCCACCACACAGAGGGCC -GTGGGCAGGGGTCTGCGGCCTCCCCTGAGACTTGGAGCCCCTGCAGCCCCCGAGGCTCCT -GGGCCCTCCCTTCCTGGCCACAACCTGGGGCTGGTTCCGTGGCAGCCCCAGCCACCCTTC -CCTACCCCTCCACCGCCTCCAGCCGCCAGCCCCGCCTGCGGCAGGGTCTCCATGGCCCAA -CCCCCCAGCCTCACTGCTCAGGCCAGCAAGGCCAGGCCACATGGCCAGCGTGGTCTCCCC -GACTCCACGTGGCCTGGGCCGAGTCTGGGCCCCCGGAGGGAGAGGGGGTGCCCCTGGGAG -ACGCCTCAGCTCCTCGAAGGACCCCTGTGGCGGAGCAGACCCCGCTGTGGTTTGAGGTTC -GTTTCTGCGGCTGTGGGAGCCCCATGCTGCTGCGTGGGAATGTGGGTGCCAGGCTGCCGC -CCCCTGTGCTGGGTGGGGCTGTGGGGCCAGGTGGGAGCTCACTGAGGTTACACCACGTGC -AGGGCTTGCACGGCTTGGAGCTGACCACGTCGTTGTAGAAGCCCGGCCCGCACGGACGGC -ACACCGTGTTCTGGGAGCGGCTGCAGCGGCTCACCATCCCGTTGCCTGCAGCAGAGGCCG -GCGTCAGGCAGCGGTCAGGCCCCAGGCTTGCGCCCGTGGACCCCCCCAGGCGGCTCCTCT -GCCAGGCTTGGCCGGCCCCTCACCCGCCCCCTCCCCAGGACCAGCCTCCTGGCTGGCCCA -TCCCTGCCCCAGCCCCCAGTCCCTGGAGTGCCCGTGCGTGGCGACCCCTCCTGAGGCCTC -ACCTGGCCTGCACTCGTGGCAGCACCGGTCGTTGCTGGGGTAGGTGTCCCCGACACAGTG -GAGCCCCGTCACGGTGCTCAGCCCCAGGCCCAGGAGGAGCAGAGCCGCACACGGCCCGCG -GCCCAGCCGCCGAGCCCCCACGCACATCCTCGTCTCTGCTGTCGCCAGAGTCTGGGTTTT -CCTTGCGGGGTGTGGCTATAAGGACTGTGGAGGAGGGGAGGGGAGAGGGGAGGAGGGCAG -AGGAGGCGGGAGGAGGAAGGTGGCAGGCCGGGGACCCTGGCTGTGGGCTGGGCACAAAGG -CGGGGTCTGGGCACCCCCAGCATTGGCTTATTCTGCCTTCTGACCTCTTCTGCCCAAGAC -CACCGTGTTCAGACCCCAGGGCACAGTAGGGCCTGGCCTGCGGCTCGACCCTCAGCAAAA -AGGTCCATGGAGCACGTGGGTAAACTGAGGCAGCACTGAGTCAGGAGAGGCAACTCCTCA -GTCTGGACCTTCAGGGCTGTGGCACTGCTGAAGCATGGTCCCCCTTGTATGCCCAAGACT -AGCTCTGAGCAGCAGTGACCACAGCCATGGTAAGACAGACACCCATGGCCAGGCACGGTG -GCTCCCGCCTGTAATCCCAGCACTTTGGGAGGCCAAGGCGGGTGGATCACCTGAGGTCAG -GAGTTCAAGACCAGTCTGGCTAACATGGCGAAATCCCGTCTCTACTAAAACTACAAAAAT -TATTCGGGCGTGGTGGCGGGCGCCGGTAATCCCAGCTAGTCAGGAGGCTGAGGTAGCAGA -ATCACTCGAACCCAGGAGACAGAAGTTGCAAAGCAGAGGTGGCGCCACTGCACTCCAGCC -TGGGCGACAGGGCGAGACTCATCTCAAAAAAAAAAAAAAAGACACCCGTGACCACAGCCC -ACGCTGAGTGTGCCTGAGCACGGCAGGTGTCTATGGCTGAACTGTGCCCCTTAAATTCCT -GCGTGGAAGCCCTAACCCCCATGTGGCAGTGTTTGGAGACAGGCCTCTGAGGAGGTGGTG -AGGGTGGGTCCTGGATGGCCTGGCGCACACGGGCACGCAGGCAGGTTTCCACCTTCTATG -CAAACAGTTCTCAGGTTCCAGGTTTGCCCAGAGGATGCGAACTGCCCGGAGAGCTGGGGA -GCAGGTGCGGGGCTGGGGGCTCCCTGGGCCCTTTCTGCACCTTTCAAATAACTGTGACCA -GCCTGTGATTATCCAAAAGTTCATTTTTGAAGTTGCAAGTGGAGAGGGGCCTCTAGGAAC -AGAGCAGCAGGGAAGGGGCTGGAAATCCCCTCCTCCCAGGAGCACAGGAAACAGCTGCCT -GTCCTCGGCCCACCCGTGGGGAAATTCCCAGCCGTGGAGCCCGCTGGCCCTGGAGAGGGA -GGGAGTGGAGGGAGAGGCCACCCGCCCTCGGACTGAGGGTCCCTAAGTTGGTCACCCTCC -CCACGTCCCCACAAGTAGAGAGGACCCTGGAAGGGCTCAGAGCATCCCAGACAGTGTGTG -TACCTGCATGTGCACACCCCAACCCAGGTGGGCAGAGGAGGAAAGTTCTGGCATTTTGTG -GAAGGTTCCACCCAGCGTTCACAAGGGTTTCCCACTGACAGTGAGAAAAAGCTTACATTT -GCAATTGGTTCCTTGGAGGTTCAGGTGAACTGGGGGTCTTGGTGGGCAACACTGCTCTCC -TGGGGCCTAAGTGGCCACATCTGCCCACAGGTGCAGTGAGTGGGGCCCGTGCACCATGGA -GAGGGCACCCCCAGCATATTGCTGGCAACTGCAATGGCCCCAGGATGGGGCACGGCCCCT -CCTGCTTGAAGCTGCCCAGGAAGCTCAGGTCTCCTTGTCCTGGGCTTAAGGTCACAGGTC -CAAGAAAGCCCTGCTGTGTCCATGGAACCGGGTGTGGCGTGGCCACAGGAGGCTGGACAC -TGACCCAGAGCTCAGGACCCCCAAGGTCTGTAAGGCAGCCTGCAGCTCGAACCACATCCC -CAGGAGCTGGGCTCCCCGCTCCACACAGTAGTGTCGCGGGCGGCACAGGGCAGCCCATGA -GTGGCCACTGCTCCTCCAGTACCAGACTGGAGCTGGCTGGGGCCTCTGAAGGGCCAGGTG -CCACCACATACCCAGCTGTCCCCCCGCCTTCATGTCCAGCACAGCATGGCCTCAGCTCAC -ACCTCCCACCTCTGGGTGCACGGCCCTCAGCACAGGGCGTCGAATGCTGCTGCAGCTATG -ATGGTCCCTGGCTGTGGCCTGGGGCCACGGATGGGGAAAGACAGAGTCCAGGCCACCGAA -GGTTGGCTCCAGGGAATTACAGCCCCTTAGAGCAGGGCGTGGGACCATCCTCCCACCACC -TGCGCTGGCCGTGGCTCTGTGAATCTCGTTTGCCTGGGAACCAGCCCAGGTGCCAACCCG -CCCTCTCGGCCCCACAGGGGCCCCTGGGCAGGTGGGCTCAGGGCAGAGGCCGGTCACATG -GGCACCACAGGGCAGACTGAAGAGGACACACTCCCGGCTTCCCTGAGCTCCCACTGGGAG -AGCCAGGACACAGCCTGGGCCCCCACACGCCACAGAGCAGGACCCCCACCAGCCGTCCTA -ACACACCCCATTCTCTGCCCCATCTGGGGCTAGGCCTGCCCCACTGCACCCAAAGACCTT -GCCATCCTCCACCCAAAACCCCCAGGCGGCTCTGTCTCCTGCCTTAAATGTCCAAACCCC -AAACTCAGTGGGCACGTCTGCTGCCCCCTGACCCCTACTCACAAACGCAGCGCTGCCCTC -CGTCCTCCCAGAGCCCCTGCCCGTTGCCACCTGCCAGGAGAATCACCTCGAACCGGCCAT -GACCTCCAACCCTCCACGTGACCCAGCACCAGCCTCCAGCGCTCCAGTGGAAACTGTAAC -CACAAACCTAGCACGCTGCTGTTGTGTTTTGTTTCACGCCCAAAGAATGAAGCTGACCAA -AAAAGGCAACTATATTTAAAGTAAATGTATGTGATTCTTGTCACAACAAATATTTGCATT -TTCTCAGCGGCAGCTGCGGGACCTGGGTGGCTCCGACACGCCAGGCCCGGGAAGGACCCG -GCACCCTCCCCTGAACTTCCTGGCTACTCATTTCCAGCGAAGTTTAATCTATTTTTAATA -ATCGTTCAGTTTTCAAGGAAATGGAGGAGCTGTTTTTTCCCACGGAGCGGCGGCCCTGGG -AGGGGCCGGGCCCAGAGGTTCCGGCCGCGATGCCGTCAGCGCCTTCGGCAGAGTGACTGA -AGCGAGATTTCGTTCTCAGAAGTGAGATGCCACGATTTCGAGGGACCAGGGAGGAGGCGG -CGCCGCGGGGCCACAGCCCAGCCCCGCGCCCCGACCGCGTCACAGCCAAAGCCCCGCCGG -GGTGCGCGCTGCAGAGGGGACACGCCGCTCATCAACTGGGGCAGCCGCGGTCGGTCGGCC -GGTGGCGGGCGGCAGGGAAGAGGTGGGGTCCGGGACAGCCACGGAGCCCGGAGTCACCCG -CGAGGCCGCCCCGGTGGTGCGTGGGGGGCGGCGCGGGGCGCGGCCGGGCGCTCAAAACTC -CTCGTGCACGCTGCGCGCGTAGTCCACCAGCTTGCTGCCCGTGAAGAACTCGCTGTACTT -GAGCACCTCCTCGGGCTCCAGGTGGTGGTTCTGGTTCTCGTCGGCGACGGCGATCATCTG -CTTGGCCTCGTTCAGCGCGTTGTACTCGTTCATGGGGTCCATGTAGCTCTGCGGGCGAGC -GGGGCACAGGTCAGCGTCGCCTTTCCCCCTCCGAGCTCCGCGGCCAGCCGCACGAAGTGG -CTATTTAAGGTGCCTATTGGCTGCAGCGGGAGTGTGGGCACGTTCTGGAAGGTTCCCGAA -GGGAGGCGGCACAAATGAAAACACAGGGCAGGGAGAAGCCGGGGGCCCCGGAAGGCCTGC -CCGGGGCCAGCAGGGGTAACGGGGCACAGGGGCTACACAGGCCTGGACCCCAGTTCTGAA -GGATCCCTAACCTGGGCCGGGCCCACTGGCTGTCGCCAGGAATCACAGGATTCTACATAA -AAACAAGATGACTCACTCAGCAGTGGGAGAAAAACAAGCCTACACATGATACCAGTGAAA -ACGCTTCAGAGGAAGGTGGTAAATTCCAGCCATGTGGCACAGGCCGCCCCGCCCACCTGC -ACCTGCTGGGCCTTGGACCTGCCTCCATGCTGGGCCCAGCATGAGCTTCCCCTTGTGGTC -CCGTTAAAAAGGGGCTGTGAGAACCCTGACGCCTCCGCAAGGGGCTGAGGATGGAGCCCG -GCCAGGCTCGCCTGTCTCTGATCCGTCTGAACCTAAACGCCAACAACGGCCATGCAGCCT -GGTGGACACCGCTGAGCAAACGCCCCAGTGACCAGCCCAGATGGAGTCTCAGGCCAGACA -CCAGCACAGCTTCCTGCCTCAGGCCCAGATCCACCAGCCCCTCCCGCCACAGCACCTCGC -AGGGCCGGCTCCGGGACACGGCTGCGCCAGGGCTCACCTCCAGCTCCTCGGCGGTCACGA -TGCCGTCGTGGTTGGAGTCAATGAGCTCCTCAAACTCCTTTTTTCTGTCTTTCACCCAGT -TGTCGTCAATGTCCTGGCCCTGCTGGTTCTCCACGGTGCCCACGGGCAGGGAGATGAACT -CGGGCACAGAGAGCTGCTTGTCACCGTCCTGGTCTGCGAGACGGGAATGGGTCAGCCCAC -ACCCAGGCTGGGGCTCCCGCAGGACCTGCCCCGACCTCCCGACGATGCCCGGCCCCTGCC -AGTCGGTCCTGGGTCCTGGCGTGCCGGCCAGGCTGGACCCAGCCTCACCCAGGTCCCGGA -CGATCTCCTTCACCATGAACCTGAGCATTCCCCGGCTGTGCTCGGGGTGGAGGAACGACA -GGAACTCCTCCTCCGTCAGCAGCAGGTCTGCAGGGGGGCTGTCCGCCTGGTACCAGCGGT -CCTTCAGGTTCTCCAGGACTTCCTGTGCTGAGAGGGGCGCAGCCTGTGGGTATCGAGGCC -GACAGACGCCAGCACGCAAATCCAGAAAGTTCCGAGAGGTGCTGCCTGAACTCGAGGGAC -ACAGCCACCCGCGAGACCGGGGCCCCACCCTCCAGGATTCACACGTCCCCAGAACATGGC -CCAGCCCCTAAGACACAGCCTGGACCCCCGCCAAGACATAACCCAGAGCCTCCCACAGGC -CTGATCCCCAAAGGCATAGCTTGGACCCCTCCACACAGCCCGGACTCCCCAAGACAGCCT -GGACCCCCCCCTGCCCCAGACCCCCAATACATGGATGGCCCTGACTCCCCACAGACACAG -CCCAGACCCCCAGGACATGGCCTGGACCCCCCACACAGCCCAGACCTCTCAAGACATGAT -CCAGAACCTCCCCATGGCCCAGACCACCCCAGGACACAGCTCAGAGCCCCTCATGCCTGG -GACCCCTCAGGATGGGCCTGGGCCCCACCCCCCACACCCGCGCCTGCCCCTCTGGAGGAG -CGGAATCACCCTGAAGGCTGACGTGCGCACGGCGCCGCGGGGCGAAGGACTCACTGCCCT -TTTCCGTTTCCTTCACGTGTGACGTCACAGGGAGGAAAACACAGTTTCTAGAAATGACTG -AGACTGGGGCTGAGCAGAGCTTCCCAGGAACCCTCCCAGCCGGGACACGGCACTGCCTCT -GGGTGTGTGGCCCCCGCTCTCCTGCCGTGCCCACCCGGCCCCAACGGGCCCTCACCCCGA -GGTCCCCACACATCCCAAGGACCCAAGCCACCCTGGGTCTCCAGGACAGAAACACCACCT -CCTGCCCCATCTTGGGGCTCACTGCAGTCAGTGGCCAAGTCCAGTGTTGAGGCCCACACT -CAGCCCCCTGCACGTGAGGCCCGACTCTGCCCTGGCCGAAGCCCCTGCCACAAGCCCGGC -AGCCTCTGCGTCGCGCTCACTGCGGGATGAGGCCCAGCTGCCGTCCCATCTTATCCCTTT -CTGAACAACCTCCATCTACACGACCGGTTCACTTAAAGGAAGACAGGAGTGACGGGGCTG -TGGTTCCTGGGGCACCCCTCCCTGTCTGCTCCACCGCAGCTCCTGGGATGGATGGACGGG -GCCAAACTGAGACCCATCCAGGAGAGGCACAGACGCCCCAGACAGGCCGGCCGAGAGACG -CTTTCTCCAGCACAGGATTCTCACAGCCGCCGCCGAGCCCCAGCACCAACCTCAGGCTGG -TGAAGAAGCCTTGAGTCCCAGTCCCTCCCCACGAGCCGGGCCTCTGCTGTTAGGGAAGGA -TCTGGAGAGACCCTCCTGGATCAGGGAGAGTCAACGACTGCTGTCCCTGTGAGAAGAGGA -CGCAGACCCAGAGAGAGGCAGCGATGGAGGCGGGGGAAGGGAGTGATGCCCGCCTGCCAC -GCCTTCACCGCGGTCCCCAGAATCAGGTCTGAGGCGCGAGGACAGCAGCCCCCGGACTCA -CGCGGTGACCCTCGCAGGAGCCATGCAGGGAGGGGTGGGAGGTCGCAGGAGTGACGCCTG -CCAGCGCTTCCCAGGCCCCTCCTCCAGGACCCGGCAGCTGCTCTTCCTGAGCCAGAAACC -AAATACCCAAAGAGGTCGGGGGGTCCTAGGCACCCTGAGGTCGGGGAGGCCAAGACGGAT -CGGACACGGGTGGGCAGGGAACAGCACCTCAGCATGCATGGGGACCCCCAAAACGCAGAG -TGAATTCTAAACACACCTCTGCTGAGTCCCAAAGGTAGACGGAGGCTTCACAGAAATGTC -ACAGAGCTCTAGGTCCAGGTGGGCCATGTCCTGGGCAGAAAAGACCCAAATAAAGTGGCA -CCAAGGAAAGACAGACACAATCAGAGTTGGGGGGCGGGCACGGGCAAGGCCTCCTGCCCC -AAGCACATCGCCAACAGGCCGGACCAACGGGATGAAGCTTAAAGACGCAGTCAGGACAGC -AGGGAACGCGGGACCGGGGTGGAGGCACGAACCGTGTGTGGGGAGGAAAATGTAAACCAC -TCTTTTGGAAAGGAAGTAATAACGTCCAATTTGGCCGGGCACTGGGGCTTGTGCCTGTAA -TCCCGGCATGCTGGGAGGCTGCGGCAGGCAGATCCCTTTAGCCCAGGACTTTGAGACCAG -CCTGGGCAACACAGGGAGATCCTCTTACTTTTAGTTTTTTTAATGTCCAATTTGCAGGAT -TTAGAACGGACAGGACCAAACTCCAGATAAGAGTACGTGAACTGGGAAAAGAGCAGGCAG -AGCCAACAGGCTCAAAAGTCTCCGCGTCATTCTAGAAGGTCAAGGCCAGGCACAGGGGCT -CATGCCTGCAACCCCAGGATGGGGAGAGGCCAAGGCAGGCGGGTCACTCGCGCCTGCAAC -CCCAGGACGGGGGGAGGCCGAGCGGGTCACTTGAACCCTCTGAAATCCAAGAGTTTGAGA -CCTACCTAGGCAACATGGGGAGACCTTGTGTCTACAAAATATATGTTTTTGAATCAGCTG -GGCATGGTGGCACACACTGGTGGTCCCAGTCACTCAGGAGGCCGCCCCCATGGGGGCTGG -TCACATGATATGGGCCGTTCCTGGCAGGAACGTATCTTACACCTTTATTTTTCTGTCCTC -CAAGGAGGATAGATTGAGCCCAGGATGTGGAGGCTACAGGTGAGCTGAGATCGCACCACT -GCACTCCAGCCTGGGCAACAGTGAGGCCCTCACTCTTAAACAATTAAAAATTAAAAATTA -AAAAAAGAAAGAGGCTAAGACTAGGCGCAGTGGCTCACGCCTATAATCCCAGCACTTTGG -GAGACTGCAGTAGGCGGATGACTTAAGTCCAAGAGTTTGAGACCAACCCGGCCAACACGG -CAGAATCTATCCGTACAAAAAATACAAAAATTAGCCAGGCGCGGTGATGGTGCCTGTGGT -CCCAGCTTCTGAGGTAGGAGGATCGCCTGAGCCCTGGAAGGTACAGCTGCAGGGAGCCGA -GACTGCACCACTGCACTGCAGGCTGGGTAGCAGAGTGAGACCGTCTCATGAAAAAAGAAA -GAAGAGGTGGTTTGCCTTGAGACTCTGGTGAGGAAATGTGTGTTACTGATAAGTTAAGCA -GGCACAAAAAATAAAGGTGTAAGATACACCCAGCCTGCCAGGAGCAGCCCCGTATCACGT -GACCAGTCCCGTGGGCGACACGGGCGCCCTGCAGGGCAGCAGAGAACCCACCCCAGGATG -CCGGGCAGCGACGGAGCAGGCGACTCTGCACGTTCTCCTCAAAGCCCCAAACCAGACCAC -GGGCATGACCGGGAAGGGCACACGGAGCCCCAGGGTGGCAGCAACGCCACGGTACCCGCT -CAGCTGTGCCTCACAACTGGGCCAGCAGGGGCTTCTGCCTGGACGGCTCTCCCAGACCTG -GCCCCGTGCAGGGTGGCCCGGCTCTCCCCTCACCTGGCCTTAGCCCGGGTGCCGGGCCCC -ACCCGGCCCCACCCTCTTCACGCAGAGGCACCAGCTTGGACCCGCCCAGGGCTGAGGCTG -CCCTGCTGGCCAACGGCCACACCCCAGACCCAAGGAAGAGCCTCTCCCTGGGACCTGACC -GCTCTCTGGTGACCACCTGACGGCCACACAGATGTCTCCAGCAGACCCAGGCCTCAGGGC -CAGGCCCTCAGGCACAGGCTGTGCCCTCTCCCCAGGAAACTCTGCCTCACGTGGCCTTCA -GAGTACGGGGCAGGCCCCAACCCAGACTCACAGCCTCAGATTCTCTGCAGGACCTAACTG -AGTAACGGCCGTGAAGGTGCCGTGACCAGCAGAGCTGAAAGCTGCCCAGGCACAGCTCAC -ACGCTCCCCACCGGACTCCTGGGCGGCGCCTAGGTCAGCAACGGCTTCACCCACTTCCCT -CCTGACAGCCACCACCAACCAGGTTGGGCCATGCTGTTAAGACGAACACGTGTGCACACA -GCGGGTGTGAGGGCGCACTCACCTGCATGTACTCACGAGCCTACATGAACAGCTACCTGG -ATGTACTCACAAGCACACGCACAGCGCACTCGTACACACGACACGCACACACGTACAAGC -ACATGCACAGTGCACTCGTACACACGACACGCATACACATGTACTCACGAGCACACACAC -AGCACACGTACACACAACATGCACACACGTACTCACGAGCACGCGCACAGCACACTCGTA -CACACGGCACGCACACACGTACTCACGAGCACACGCACGGCACACTCATACACGACACAC -ACGGCACACTCATGTACACACAACACACGCGCGCACACACAGGATGCCTGAGACCGGTGG -CGGGAGCCTGGCTGAGCACTCACTTTCCTCATCCACTTTGAGTTCCTCGTTGAGCCTGAT -GGCGTCGGCAACCTCCTTCTCGCTATGGCCTTTACTCGCCAAAAACTTCACCTTATACTC -GTCCCAAGACACGTGACCTGGAAGAGCAGATCACACCTGTCAGGGCCTCTGATACTGAGC -TGAACTTCCTTCTCAACTGAGATGGGGTCTTGCTCTGCTGCCCAGGCTGGAAGCGGCAGG -ATGCCAGCGTCTGGAGCCCCAGGGCCCCGGCCAGCACCCCACACCCGTTTCCTCACCTGT -GAGGCCAGCCGGCAACGTCTGTGCCTCGGGGCCACCAAGAGGCATAGACACCACCAGATG -AAGGCCCCGAAGACATAAGAGGCGCCCTCCATGGGCCACGCCCAGTGCTTGGCACACACA -CCTCTGTCACCAGGATTCTGGCATCATGAACCCAGCTTCCGTGCACCCCACCACACCTCG -GGGTCTCCGGCTGACACTTCCCCACCGCCCGTCCCTCAGACAGGGCCTGTCTGCCCTCCA -GGCACCAGGCAAGGCCCATGGCCCTGCCCGCCCCGCCCACCGCCCCACCCACCCCGGCCC -AGCCACAGTACCGTCCCCGTCAGGGTCCACGGCGCGGAAGTGTGTCTTGCTCTCCTCCAT -GGCCTCCTGGAAGTGCTCGGCCGTCTTCTCCATGATCCAGCGCTGCATCTCCTTGGCACT -GATCTTCCGGTCAGTGTTCACATCCACCCTGCAAGACAGCAAATGGGCAGGTGGCCGTCA -GACTGGGCCCCCAGGACCCCGAACAGCCAGACGGATGCCGCCGGCCCAGGACTCCATGGC -TGCGTGAACCTGCCACCAACAGCGACAGGCTCCACCAGGCAACGCGAAAAGCGTCCGGGA -CGTGGGGCTTGTGGGGTGCCGGGCCACGCCAGAGACACTGGGGAAGGTGGATGCCACGGT -CCCCTCCCCGGGGAAACACATGGACCCTCCCCCTCTGTCACACAGAATCACCACCAGACC -CCACTCTCCAACCACAGCTTCCAAAAGTCACACTCTTCACGTTTTATTTTATTTTTTGAG -ATGGAGTCTCACTCTGTCACCCAGGCTGGAGTGTGGTGGCGCAATCTTTGCTCACTGCAA -CCTCCGCCTCCCGGGTTCAAGCGATTCTACTGCCTCAGCCTCCCGAGTAGCTGGGATTAC -AGGGGTGCACCACCACGCCTGGCTAATTTTTGTATTTTTAACAGAAATACGGTTTCACCA -TGTTGGGCAGGCTAGTCTCAAACTCCTGACCTCAAATGATCCACCCACCTCAGCCTCCCA -ACGTGCTAGGATTACAGGTGTGGCCACTGGGCCCGGCCCATGTTTTATTTTCGATGCTTC -AGGTATGGCTACACAAAAACCTTCATATAGGCAGGACGCAGTGGCCACACCTATAATCCC -AGCCCTTTGGGAGGCTAAGACAGGTGGATCACTTAAGCCCAGAAGTTCAAGACCAGCTTG -GGCAACATAGGGAGACCCCACCTCTACAAAAACAATTACGAAAATTCGCCAGGCGCGGTG -GCGTGCACCTGTGGTTTCAGCTACTCAAGAGGCTGAGGTGGGAGGCCTCCCGAACCTGGA -ATGCGAAGGTTGCAGTGAACTGTGATCACACCACTGCACTCCAGCCTGGGCGGCATACCG -AGACCCTGACTCAAAACAAGACAAAACAAAATCCTTCATATAAATTTAAGTTGTGAGATT -TAGGAAGAAGACCGTGTGGGGACTTAACATTGTGTGCAAGGATGGAAGAGACCACAGACT -TGGGGGATAGGGACACAGACTGGGGACACGGGGCCAGCGCAGGCCAGGTCAGGAGGCCAC -AGGCCCCAGGACAGGTCACTCCCGTCCCAGCTTCAGAGCTCGGCTTCACCATTATGTCTT -TGTGGAAGCCACAGGCTCCTACCCCTGCTGCAGCCGCCCGTGTCCTGAGCTCACCTGTTG -GAAACTTAACCCCCAGGGCAACAGCACTGGGAGGCAGGGCTTCCAGAGGTGCGAGGTCTT -GAGACCCCGGCTGGTGCGTTTGCCGGAGGCATCCCCGAGAGTAGGGTGCCCTGGCCCCTT -GCCTCTATGCTCCGCTCAGGGGCAGCCGCGGCCACGTTATGAGGTGGCAAGCAGGCCCTC -GTCAGGCAGGTGTGGCCTCTGGGACCTGGGCCAGGCAAGCTTCGAGGGTGCACACACCGC -AGGCACGGCTCAGAAGCACTGGGCAGAGATCCTCATGGAAGAAGGCCAGGCTGCCGCTCA -CACGCGCCCCTCCCTCAGCAGCCGCAGCAGCCCAGAGGTGGACGGGCCTGGGAGGCACCC -TCAGCTCCACAGTCCCCAAAACACACCGGCTGGGGACGGGGCCACCCGGGTGGCCATGTG -GCAGGTGGGGCACCTGGTGGGTCTCACGTGGACACGTGCATCCTCGAATGCTCCGGTCAC -GCTCCACACGCGCCACAGACACAGGCCACACGCTCCACACGCCACAGACACGGGCCACAC -ACTCCACATGCCACAGACACGGGCCACACACTCCACACGCTCTACACACTCCACAGACAC -AGACACACACGAGGCAGAGCAAAAAGCAAAAAGGTGGAAAGAAACCACATGGCGCAGGAT -TCCAGTCAAGATGTCGGCAAGGAGTCACTCATCCAAACTCAGGTGCCTGAAGACACGGCT -GCAGGGCGGTGCACGTACATGGAGCTGGCACGCACACACGCAAGTGCACAGGCCGGTACC -CACGTGTACACAGCACACACACGTGAACAGGGCTGGCAGAACACAGATGTGACTGGGCTG -GTGCACACACGCATGTTATCAAGTTCTGGCTCCTGAGAGAACAAGGGCAAGACGCCCAGT -GCCCAGACCCTGGCTTCCAGCTCCAGCCACGGGAGACAGGGCTTCCTGGAAAGGCGGCAG -CTATTGCACTGGGGCAGGTGGCACGGAGGCGAGCCCAGAGCATCTCACCGTGCCAGGAAG -CGGGAAGGAAAGCCTGGAGCATCTCGTGGTGCAGGGAAGCGGGAAGGAAGTGAAGCTCAA -AAGCCCCTAGGACAGGGCACCTCCCCTCTGGATGCTCTTTCCAGAAACCCTCAACCCTGT -ACGGTCAGGAGGAAACATGGCACCTCCCCTCTGGGGGCTCTTTCCAGAAACCCTCAACCC -TGTACGGTCAGGAGAAAACACATCCCACAAGCCCAAACTGAGGGACAGCCTAAAACCTCC -TACCCAGCCCTTCTCAGAACTGTTACGTCCTCACAAAAACGGGAGAGTCTGAGACACCGT -TCCAGCCCAGAGGAGACAGAGGAGACAGGACAGCTGAGTGAACGTGGGTCCTGGAGGGAC -GGGGCCCTACGCAGGAGAAGGGCGAGAAGGGACCCGCGTGTGGGAAGGGAAGTCTAAACA -CCCACAGCGGCCGCTGTCGCCGCTCGGCGCAGGAGTCAGGGAGACCCGGAGACCTGCTGT -TACTTCCCACTCCCCATGCCCACCTCCTCAAACGAGACAGCTTGGGGTTTCGTTACAGGC -ACCAAAAAGAAACCCCGGTCCAGCTGGAGACGCACCGAGCAGAAGCCTCAACTCCCCTCG -CCCAGGCGTGCAGCCCACCCCCAGCACCGGCTGAGCAGGGACGGGGACCCTTCCCCTGTG -ATGCCGCGAGCCAGGCCTTCGTGAGCTCAGGGGTGGTGAACCTGACAGGCCCCAGGGGCA -CCAGCAGCCTCTTCGTGGGTTGGTCAGCTCACCACCAAGTGAACTCAGGCCACGCAAGGA -CCCCCGAACCGTACCATCTGAGGAGAGGTGCAAGGGGACACCACACCTGGTGCCCAGGTC -CTCCAGCTGGCACCGTGCCTCCGTCCCACCAGCTCACCTGTGCTCCGCCCGAAAGCCTGG -ATCCTCAGGGCCCTCCCGCCTGGCCCTCAGCCCAAGGGCCGTGGCACAGCCAGACCAGTC -CTCACACCTTTCCTACCTGCTCCTGCACCCCAGGACCCCAGCCCTGCCCAATCCCCTTGC -TCACCAGCTTTGCCACCTGCCCCTCTGCACTGGTCCTGGAGCACCAGGCCCGGCGGGAAG -GCGAGCTCGTGGCCAGGCCCTGCGGGAAGGCGAGCTCGTGGCCAGGCCCGGCGGGAAGGC -GAGCTCGTGGCCAGGCCCGGCGGGAAGGCGAGCTCGTGGCCAGGCCCGGCGGGAAGGCGA -GCTCGTGGCCAGGCCCTGCGGGAAGGCGAGCTCGTGGCCAGGCCCTGCGGGAAGGTGAGC -TCGTGGCCAGGCCCTGCGGCGGGGGCTGCCTCCTTGTGCCCAGGTCTCGCAGGTCCCAGG -AGGCCCAGGGTGTTCTCTCACCTGCACCTCGGCTCCCTGCCCGGCACCCTGGCTGGCCTG -GGGGACTCACGGGCACGCCCTGACCCTGCTCTGCCTCCAGGGGTGAGGCCAGCGCTGAGT -GCAAGTAGGTTCCAGGGCCACACCGCAGGGCACCCCGGCCGTGCCGTAAGGAGTAAGGCG -CCCGTGCAGGACCTGGCTCCTTGTGGGTGAGTGGTCAGGTTGACCCATCTTGGACCCCTC -ACAACAGGCTCTCGAGACTCAGGGATGGGGTCGGGGGAGAAAGCTCGGCACTAGGCACAG -AGGCAGCAAGAGGGTCTCGGGACTCAGCAGGGTGGGGGCAGTGACGGCCAAGGATGGGCC -ACTGACAGCACAGCTCTGCTCCCGACCAGGCCAGCAAAACAAGCCAACCCCACACACCCC -CAGCCTGCGTGTGATACGCGGCCCGTGTGTGACAGGGACCCCAAACACACAGGGTAGAGG -GCGTGTCAGGAGGAGCCCAGAGCACCCTGTACCAGCTCTCCAGCCACCTGTGGCAGCCCC -TCACTCCTCAGCCAGGCCTCGTCCAACTGGGGCTGCAGCCTGCGGAGGCTGCCCGTGGCC -GGCGTCTGCCCCTCAGCATGGAGGACGCTGACCACTGCAGTGCCGCGTGGGCTCCTCCAG -GCTGTCCTAGGGACGGCCACACAGGCCCACTCTGGCCCTCTGAGCCCCCGGCGGACCCAG -GGCATTCAAGGAGCGGCTCTGGGCTGCCAGCGCAGGCCTCCGCGCAAACACAGCAGGCTG -GAAGTGGCGCTCATCACCGGCACGTCTTCCCAGCCCGGCAGGTCCCGACACAGGGCCCGG -CGCCCCCCACCGCGCAAAGCCAGGATAGGAACACACAGGCGAGCGCACGCGGACAGCCCC -CCAGTCTGGGCACATGGCGGCACCTACTTGGAAAAGATGACCATCAGCTTCCTCCGGCTC -CGCCGCGGCTCCGCGTCCTCATCAAAGCCACCCAGGTCCTTGCCTAGGAAGACCTCCTGG -TGGAAGCCGCGATTGAGGTGCCCGTCCATCTCCAGCTTCACCCCGTTCAGGTGGTCTGGG -GGCAGGATCTCATTCTCCTCCCTGTTGGCTACTCTCTCTCGAGTGGACGAGTGGTTGGCA -GGCCGTGCAGACGCGTCCATCAGAAGGACTGCCCCCAGGAGCCAGAGGCAGCACGGAGCC -AGGCCAATGAGGGGACCCCACCTGGACGCCATCGCCACCCAGGGCCAGACCATGGGGCGG -GCTGCAGGGTGTGGGCCAGGTGCTGGGAGGGGCAGGGGCAGGGGCAGAGGAGGAAGTGAG -GTCCTGGCTCCAATCCAATCCCCGGGCACCACGGAGGGCTCTGTGTCCCCAGGACGGCCG -CAGGATGGGGACAAGCAGCTCACAGTCTGCAGAGAGACACAGACACATCATTAGCAAGAC -TCAGCAAAGACTTCCCCAAGCACGTCTATCCTGCAACATGAAACATATCCTCGATTCACA -GGATCCAGACATGTGGCATCGCCTTCTCCAGACCACACGTGGCACTGCCTTCTCCAGACC -ACACGTGGCATTGTTTTCTCCGGGCCACACGTGGCATTTGTTTTCTCTGGACCACACGTG -GCATTTGTTTTCTCCGGACCACACGTGGTGTTTTTTTCTTTATTTTTAGAAACAGGGTCT -TGCTCTGTCACCCAGGCTGGAGTACAGCGGTGACCACAGCTCACCGTGACCACGAACTCC -TGGGCTCAGGTGATGCTCTGGGCTCAGGTGATGCTCTCGCCTCAGCCACCGGAGCAGCTG -CGACCACAGGCGTGCACCCCCACGCCCAGTAATTTATTTTTATTTTACTCTTTGTAGAGA -CGGGTCTCGCTGTATTGCTCAGGCTGGTCTCAAACTCCTGGCTTCAAGCGATCCTCTTGC -CTCAGTCTCCCAACGTGCTGGGATTACAGGCGTGAGCCACTGTGCCCGGTCTTTTTTTTA -CAGACACTGAGTTTTCAGCCCTGTCTCTCCGTCTTTCCATCTCTCTCTCGAGCTGTCAGC -ACCTCCAGGGGCTAACCTGTCCCCATCGCCCAACACCTGCAGCACAGCTTTCCTGTGGGG -CCCGGCTCTGTCCCTCCTGGCATCATGCCACTGACCCATGGGGTTAGGGTCACTCTCCAG -ACCCTGACTTGAACATTCTTGAGATCTATGACCTTAGCTAAGTCATGTGGCCTCCCCGGC -CTCAGCTTCTCACTAAGAAACAGGAGGCTCCCCCTCTCCCCCCGACTGACCAGGCTTTGC -GAAGACAGCCAACCCTAAGTGCAGAGGGCGTCAGGGCCTGGTCCCAGCAAACAAACACAC -AACCCCCACACACAGATGTGCACACACACATCCACACTCACGCATGCACGTATTACACAC -ATGTGCCCTTGCCCACACTCGCGAGCGAACGCCAAGGCCGAGGAGCCCAGAAGTCTGTCC -TGCCGTCCGAGGCGTGGCCAGTCCTGGTGGGAAGCAGGGGCTCACAGGGCCTCATGCCTC -ATGTATCCCAAAGGGAACTCGGGGTCCTTCTCACCCACGAGCCTACTCCTTTCACAGTCT -GCCCCTCCGGCAAACACCTGCGGGTCCTTTCGGGTGCCGCTGAGGCCCCGCCATGTCACA -GCTGTTCCCTCAACACACATGGACTGAGACTCCTGTTCTGTGGCCGTCTTATTCAGCTTC -ACTGTTCTGGCACCTGCCACTCTGCCTGCACACAGTAGGCGCTCAACGAATGCTACCCTG -GGTAATATTAAACGAAAAAATGCTGCCTCCAGGTATCGAGAAACACCAGTGGGGCCGCCA -TGAAAGTGGTCCTGAAGTCAGTGCAGTCTGCCACAAACCAAGAGGGGTACAAGCCTGAGT -TCCCCCAAGGAAGGAAACCCTGGGTGAGGGGCTCATGTCTGATTTTTTTTTTTTTTCTGA -GACAGAGTCTCACTCTGTCGCCCAGGCTGGAGTGCAGTGGTGCAGTCTCGGCTCACTGCA -ACCTCCACCTCCCAGGTTCAAGTGATTCTCCTGCCTCGGCCTCCCAGTTAGCTGGGATTA -CAGGCACCCACCTCCACTCTCCACTAATCTGTATTTTTAGTAGAGATGGGGTTTTGCCAT -GTTGGCCAGGCTGGTCTCTAACTCCTGACCTGAAGTGATCCTCCTGCCTCGGCCTCCCAA -AGTGCTGGGACTATAGGCGTGAGCCATGCACCCGGCCTGATTTTCTGAACATGGCTGAGG -GCTTTTCCCTTCCCTAGTGGTGGCATAATTCTATTCCTGTCGTCCCAGATCGCCTGACCA -GGGGAGAGTCCTGGATAAGAACCAAGACACCTCCTCCTGGTGCTGACTCCACTAACTACA -GTCGTAAAACACACGCTGTGTGCAAAGAGACTGTACTTTGTTCCTAGAGAAAATAAAGCT -AGTTCTTGATTCTACATATCTTGATGAGTTACACGGTTTACTTGAGGCAGGAGGATCGTG -AGACCAGCCTGGGCAACACAGTGAGACTGCGTCTCTTTAAAAAACAAAAACAAAAAGATA -AGACCCTGTCTCGAAAAAGGGGGAATAAAAAGTAACCCAAAAGTAACTATAAATATCAGG -AGTCCATCAAGTGGCGCTTCCTCTCCTGGCTTCAGAGTATCTATTCATCACGGTGTGCCA -GGTTCGCAGCACAGCGGAGCGGGCCGGTCCCACCGGAATGGGGTTTCGACTTCGCCATCC -CCTAGCAGCTCAGTTCCCAGCAAGGAATCAACACACCCTTGCAAAACGGACGTGGGAAAC -AGCTTAGGCAGAGACGCTATTTCTTTGCCATCCCTGGGCTTCAGCTCTGGTGGAACGAGG -CTATTTCTGGCAGTTAACAACACACACGGTTAGATTCTAAAAGCTCAACAGGGTTCATAA -CACCGCCTCTGAGCCAGACATCAAGGGCTCCACACAGCCGACTTCACATCTCCAAATCCT -ACTAACTGGGGATGAGGGTCCACGCGGTTCAGAAGCGGAAGCGCAGGCGCAGGGAAGCGG -GGCAGCTTGTCCAAGGTCGCCTCGCCGATAAACGCGAGTCCAACCAGACCCCTTGGGCCT -CCGTTTCCCGGTGGCATTCGTAGGTTTTGGCCAGTAGGAGACCAGACGTGCCGGCGGCCG -GGGAGGCCAGCGTCGTCGGCCTGTCCCTGCCCCCGGGAACCCCGGGAGCCCCGGTGGCGG -CGGAGTCTCGCCAGGGCTCAAGGCCGAGCGGACGGACGATGCCCCAGCCCAAGGCGGGAG -GCGGCGGCGGCCTCCAGACCCGCCCTCGCCGTCCGGCCGGCGTACACTTGGCCCCGCGGC -CTGCAGCGGCCGTCCCGGGCCCCTCACTCACCGGTCTGCCTCCCCGCGCTCGGGATCCGA -GGACCGGAGCGAAGCGTCAGTGACGCCGCCAACGGGCCCGGATCAGGCCACTGCCATCTT -TCTTGCGGGCGGGGGCGGTGCGAACGGGCGCGACCTCACGGAGGGGACGCCGGCGCCACC -ATCTCTCCTCCGGGCGGAAGCGGTCGCGGGGCCGCTCCGAGGTTGACCAATGACAAGGGT -GCCCGAGGCCACGTGACGGCCGCCGATTGGCCGCCGGCCTCCGAGCGCCCCGGGGCTCGG -CGTCTGCGGAAGGCCCCGGCGCGCTCCCAGGAGCGCCGTGCGCACGCGCACCGCCCCGAG -CCGGCGGCGCCTGCGCACTCGCGAGTCCGGCCTGGGCCGCCGGCCCGGCGCGGGCGCCAT -GAAGCTGCTGCGGCGGGCGTGGCGGCGGCGGGCGGCGCTAGGCCTGGGCACGCTGGCGCT -GTGCGGGGCGGCGCTGCTCTACCTGGCGCGCTGCGCGGCCGAGCCCGGGGACCCCAGGGC -GATGTCGGGCCGCAGCCCGCCTCCCCCCGCGCCCGCGCGCGCCGCCGCCTTCCTGGCAGT -GCTGGTGGCCAGCGCGCCCCGCGCCGCCGAGCGCCGCAGCGTGATCCGCAGCACGTGGCT -TGCGCGGCGCGGGGCCCCGGGCGACGTGTGGGCGCGCTTTGCCGTGGGCACGGCCGGCCT -GGGCGCCGAGGAGCGGCGCGCCCTGGAGCGGGAGCAGGCGCGGCACGGGGACCTGCTGCT -GCTGCCCGCGCTGCGCGACGCCTACGAAAACCTCACGGCCAAGGTGCTGGCCATGCTGGC -CTGGCTGGACGAGCACGTGGCCTTCGAGTTCGTGCTCAAGGCGGACGACGACTCCTTCGC -GCGGCTGGACGCGCTGCTGGCCGAGCTGCGCGCCCGCGAGCCCGCGCGCCGCCGCCGCCT -CTACTGGGGCTTCTTCTCGGGCCGCGGCCGCGTCAAGCCGGGGGGGCGCTGGCGCGAGGC -CGCCTGGCAACTCTGCGACTACTACCTGCCCTACGCGCTGGGCGGCGGCTACGTGCTCTC -GGCCGACCTGGTGCACTACCTGCGCCTCAGCCGCGACTACCTGCGCGCCTGGCACAGCGA -GGACGTGTCTCTGGGCGCCTGGCTGGCGCCGGTGGACGTCCAGCGGGAGCACGACCCGCG -CTTCGACACCGAATACCGGTCCCGCGGCTGCAGCAACCAGTACCTGGTGACGCACAAGCA -GAGCCTGGAGGACATGCTGGAGAAGCACGCGACGCTGGCGCGCGAGGGCCGCCTGTGCAA -GCGCGAGGTGCAGCTGCGCCTGTCCTACGTGTACGACTGGTCCGCGCCGCCCTCGCAGTG -CTGCCAGAGAAGGGAGGGCATCCCCTGAGCCGCCGCGGCCCGGCCCTCCGGGACACCTGC -TTCACCCGGCGGCGCCTTGGGGCAGGTGCCGAGCGGGCGCACTACGCCCGGGCCCCAAGG -CCCCCGTCCCGCAGCCACGCTTGTGGTCGCTGCGTCCCGGTCTGCGTTTGGGAGACCCCT -GGGGGTTGCCGGGGCAGCGCGCCGTGTCCAGGTGGAGGTGCCCGTTCCTGGACCTCAGCG -AGCCTGAGCCGGGCCCGGCCGCACGCTGACCCCCGTGCTGTCCCCGACCGGCTCACGGGG -CTGGGCTCCGATCTTCCGTGTCTCTTATCAGTGGCGTTTCTCACGTCTGCGTCTCAGATC -TAACGTGGTTTCACATCAATCCGCTTTCATGGGATTTTGGTCTCTGTCCAGTGACTTCGT -GGTAAATGTAACTCAGTGTTTGCTTGCGACTTATTTATAAATATTGTAAGTTTGTGTCGA -TGAGTGTAAGTTGGCAGTGCGCACGTCTCGGTTTTTTTACATGATTTAAGGAAAGACTTT -TATGTCAGAACTTGGTGCCTGTACCGTCAACCCCGCTGCTGCCCGTGTTTAAACGCAGGA -GAACTTTAAAACTGGCCATCTATCTTTTCAGTGTACAAGTCACTGAACCCATTGTTTCTT -TCTGAAGAGACTTTCCTTTCAAGGCTTCCCATGGGTCCGCGCCACACAGGGCCGGTGCTG -CTTTATTTCAGACTCTGCCCCAGGTTCCAGGAATCCGAACCCCGGAGTGCTGACGCGGTT -CCCCAACTTCCGCCTTAAGAAAACAGGACCAGCCGGCACCAGGCCCGTCTCTCACGTACT -TTAACACATCCTTGAAAGCCCCTCGTTTAATGAGAAAAGCGAACACTGCGGTCCTTGCCA -AAGTAAAATGAAGCTGCCCCAGGACAAGGGGTTACCATGAGCTCCCTGGAGTCCGACGCG -GGTTTTCTCTCTGGGGGACCTGGGTGGTCCCCGCTGTGGTCTTTGTTGTCCCACTTTGGG -ACCGGGTCCAGTCTGGGGTCTAGTCTCGAGCATCAGGGTCAGGCTCGGGGCAGGGCTGGG -TTAGGCTCCGGGTCAGTCTTGCCATGGGTTTGGGAGCAGGTTTGGGTTACTTGCGTTTGA -AGGCAGCAGTGGTCTCAGGAGGAAGAAACGGGGGCGGGAGAGAGTGGTGATCTGTGGTCA -GTGGGTCAGTGACCTGCACGGTGATTCTCCCACCTCCAAAAGGTAGGGGTGGGACTGGAG -GCGTCCCTAGGTCAGGCCGTTGAGTTCGAGCTCCGATGGGCCACCTTGAATCCAGGACTG -ACCGCCCGTGTGTGCACAGTTTGTTCTTGGACGAGGACTCGTGAGGATCGAGGGCTGGGG -ACCCCGGTGTGAGCAGGATGGGGCCCTGCCCTCCCGTGGGAGTTGTGGACTCGAGCCCAG -GGGCTGCCCGTCACAGCGGTGTCCCAGGTCCCTGCCATCCGATTTTACCTGGGATGTCTT -CTCTGGAGTTTGGAATTGCTTGAGGAACCCTGCGTGTGCTTGGAGAGGCCAGAGGGCTTG -CTGAGAACCCCATGGACAGTGGAGAGCGGGATTCGAACCAAGGGCTGGACTCCCACACCT -CTGGCCTGCGTCGCCCAGTTCTTTGTGGCTCTGAAGAATTGGCCGCTGTGGAAAAGAGCA -AATGTCCGAGACCCCCAACAGGAAGAGTCTAAAAATCCAGTTTGCAACCACTTCTGACCT -ACAAAAAAATGGAAATTTAGTGTTTTTCAGCCTAAGACATTAAATTTCATATCAGAACAA -AGCCTGCCCCAGGCTGACCCTCCCCAGCCGTACCGTGGTGAACGGGTTCAGAGGATACGT -GGGCTGAAGGCTGGGCCTCGGGAGGGCTGGGGGCTTCCAGAGCCGGGGCAGCTGCAGCTC -TCTCTGGTCTCACCTGGAACTTGCCCTGTAGATCCTCCCTGCCCTGCGGCTCCAATCGAC -CGTGCACGGGCCGTGGCATCCGTCCCCCAGGCGTCCTTCCCTGGTCTTAGCTTGTACAGC -TCCCCACCCACCCAGGTACTCGGTTCCCGGAGACCAGGGCCAAACCAGGAGGCCCTCGGG -AGATGGGGGGTCACCGAATTCATTTCCATGTGGGAACTTGGGATACAAAACAGCCAACTC -TTCCTCAGCCACACGGATGTTTCTCCTCTAGTGGCCCCGAGAACCTACCATGGAGGGGAC -AGTGTCAGGGCTGGACGGGCACGGCGCAGCCACACGCACACAGCCCCCAGGAGGCACAGG -GCCGGCAGGGAATGCAGGTCAAGCCAAGAGGATGGGCTCTGGTCCCTTCAGGATCCCCCA -GGAGGAGAGCACCCCCTTCTGCCCTCTTCCTGGGGACTATGGTCCTGCCTCTCTGCCCCC -TGAGGCTGGCATGCAGGCACCTGACGTTGGCTCCAGCTCTCTGGGCCAGCCCTGGGTACC -CGCCGGGCCTGTGGCCTGGTTGGTCACCCCCAAGATGCAAAGTGCTACCTGCATCCGGAG -GCACCCCCGCCCCTGAGGCCTCCAGGTTCCCACCTGCCCACCTGTGTCTGGCTGGGATCC -TGGCTGTCAAGGCTCCTGTTACGGGACTGAACTGTGCCCCCTAAAAGATATTCCAAGCCC -TAACCCAGCAGCTACAAACTGACCTTGTCTGGAAGTCGGGTCTCTGCAGGTGGAATTGCG -TTAAGGCAAGGTCCTGAGGTGGCCTTACTCCCACGGAACTGGTGTCCTTACCAGAAAAGA -CCTGGGAAAAAGCCACTGTGTGGCTAGAGACTGACACCCAGGCGATGCCTCTGCAGGCCA -AGGATTGAGGACCCTCCACCCCCACCCCACCAGGCAAGGAAGGGCTCTACCCAGAGTCAG -GAGCGTGGCCTCCAGGGCTGCGAGGGAAGACGCCCCGTCCAGCAGCCCCAGGATGCCAGC -CCAGTTCCCTGTGCCCGGCGCTCTTCGGTGCAGACGCAGGCAGGGGCTCCTGCAACCTTG -TGGCATCACAGACGCCCAGCACTGACTGGGCCCAGATCTCCTCCCCGCAGGGCTCAGCAC -ACACCCTGTTCCCGGCAGGCCTCCATCAGTCCAGCCTGCAGCAGGGCTGCCCCCGCGGCC -TGGGTCACCCCAGACTCTTCCACCCTCTCCCTGGCTGACTGTCCCAGCTCAGAGTCCTCA -GGTCTAAGGGGGTCACGGCCCTCCTGTGGCCCCACCGGCCCCAGGCTCCCCAGCTGTGGC -ACTGTGAGACCAGCTGACGTTGCAGGAATGGAAGCCCCAGCGGCCCAGACGGCTTGGGGA -GTCCTCGGGAGCAGGTGGCCAGAGACAGGTGCGTGCCAGGCCCTCCGCACCCAGAGCGGG -GCCGGGAGGAGAGAGGAGGCCCCTTGTTCGCGCAAGGCCCTGCTTCCTGGGCCCACAGCA -GCCTGTCAGAAGTTTCCAGCTCCTTGGACTGGCTGTGTGGGGCCTGCTCCCTGGTTTCAG -GGGCCTGGGAAGGGCTTGGCGCTTTTTCCTGGTTTCCTACTCTGAGGTGAGCTGGCGTCT -CCCTCTCCCACTGTGGGCTGAGGGGAAAGACCTCTGTGTCCATCCCACAGGCCTGGCCAA -TCTCTGGGGTCCTCAAAGAGGAGGCTTTTGAGGGGGCACAGCCCAAACCCCTGGGCCTCC -CCTTGAGGTCTCCTCCCAGCCCCCACCCAGAGGACCTTCCCACAGCCTTGGGAGCTGAAA -CCCAGGCCACCCCATCAAGTTGGCCTCTGTGGGTGTACACACTCCTTTCCCTCAGGGCCA -GGGTGGGTCCCCACCCCCAGCACTCACAGCCCCTCCTTCTCTGGCCTCCCTGCCCTCCGC -ACCCTCCCTGCTAGATGCTGGTGCCGCTAGCCCTGCCCTGATGGCCACACTGCACCACGC -TGGCCAGGTCAGAACCACCCGAGGAGAAGAACCAAGATCTGGCCCCACCCTGTCCTCCTC -GGAAGGTCTCTCTGGGGCCCACCCCCTCCTCCCTCCCCAAGGATCTGAGCCTCCCTCACC -GAGGTTCCCAGTGGAGGTAGACAGTGGATGAGTGATCCCAGGAGAGCTGGCTGCAGCCAA -GGGGCTGAAGGGAGGTGGAGGCGGGAGGGGCAGGAAGGAGGATCTGGAAGGCCCCAGGCG -CTCCCCACCCATCCAGCCTCGGCCTCTGTCCTGGTCGCGTTGCCCAGCGAGGCCTCTCCT -TGGGCTGGGGCTCGGGTACTCTGCCCTGGTCGGGGCCACAGATGCCGCAAAGTCCCCTCA -ACTCAGCTAGCCAGGGTGCAAGACCGCGCCCACAGCTGAGAAGCCAGGGGTTACGAGTGT -GGCCCTGCCAGGACCTCCTCAGCTGCATCCTCCAGAGTAAACACAGGTGGCCGCAGATCT -TCCAGGGCCGGCCGGGCAGGCAGGACAGGAGCCCAGGAGGGCCGCAGTCCAGCTCCCCTC -CCCGCTGACCCAGGGCCGGACCCAGCCCGGTGACTGGAGCAGAAGGAAACCCAAGCCCCA -GGCCCTCCCTCCGGTGGCATCCGAAGGTCTCAGCGGCCCCAGCCTCCCCCAGGGGCCCCG -CACCCGCCACCGCCCACCTCAGACCGGAGAGAGAGTGAGGGATGGGCAGAGCCAGGCCCA -AGTCCCCGCCGGGGCGACGGTCACGGTGCCTCACCCTCAACCGCCTCACCCAGACCTTCC -GACCCAGGAACAGCTGAACTCAGCCTAAAAAGCACCCGTCCCGAGGGCCTGAGTCCGGCC -GTGGTGCCTCCTGCTGCAGAGATGTGTTTTGCACACTCCTGTGTGGCAGGGAGAGGCCCG -GGCGTGCGGGCTGGGGGCCCAAGGGGTCTGGAGACGCTTCCCTGCGGAGACGGGGTTTGC -CCAGCCCCCACCTGTCACGCTTCTCGTCACCCCCAAGTGAGGGCCGTGGGCGCGGGCGGG -GTGGGCAGGAGGCCCTGCTGGGCTGGGTCACACGCATGACACCTGGCTGTCGCAACACAG -ATATCATCACGCCCGGGCACCCGTGAGTCACTGGCCCAGAGCAGGGGCTGCCCCCAGCCT -CCCAAACAAAGACCCTTTGTCCCCAGGCCTCTGGTGCCAGGCCCACCTGTACAGCAGTCA -GATGCGCAGGCGGACAGACACGCCGGTGGCTCGGCAGGCACAGGCAGGGCCAGGGCGTGT -TCCCGCAACCAGACACGCTGCCATTCCTGGGTCAGGGTCAGGCTGAGGGAGACCCCTGGG -GGACAGGCCCTGAGGTCACCATAGCTCAGAGTGACCTGAACTGGGAGTCCAAGCACAGAC -TGGCCAAGCCCAGCCCGTGAGCGACGGCCCCAGGACGCGGCGCCGAGCTCTGCCCCCAGC -TCCAGCTCCCAGCGGCGTCGGAGCACAGCAGATCCCAGGGCAGCGCTCTGCAGGCAGGAA -AGAGCTTCCCCTTGGGACAGCGCGCTGAGCAGCCCCCAGCTGAGGGTGGGAGCCCCGTCC -CTGGACCCCTTCACGCAGTTCAGGGAGCCCCACATGCCGAAGCAGCCGTCACAGCTCCAT -GGGCCCCTCTGCTGTCCCTGGCAGGACCGAAGCTATGTGGCCTCCCGGACGCCAGGGACC -CCGGCCACGCCCGCTCCAGGCACTGAGTGGCCAGCCAAGCGCTCGGGCCCGGGGTCCTGG -ACGGCTGTTCTGGGTTTGTTCTCAAGGGGGCCGTGCTGCTGGCTCTGTAGAGAGTCCCAG -TCCCAGGGCAGAGACCCACACAGATGTGCAGACACGTGGGCACACACGCACCAGTCGCAG -GGACACACAACTGTCAACCCGGGGTCAACACGGGGCACCTGGGTACATAGATTTTTACAA -AGCAGGGCAGGCAGGTCTGTTTGGACCCTACACAGCCCCTACATGCCCCCAGGCCATTCT -TGTTCCAAGGCCCAGATGACAGTGGTCACCAGGTGTGGTGTGGTCTGGGGTCTGGGACAG -GCCCCAGGAACGCCCTGGGCTTACTCCAGAGAGGCTGGCAGGCAGTCCGAGGGGCCTTTG -GAGCAGACACCCTCCCAGCTGCAGGGCGGCAGGGGCGGCAGGGGTGACAGAGGCGGGGAG -AAGGATGCGAAGACAAGATGCCAAAGCTGGGCCTCCAGCGCCTGCCTGTCCTGGCTGCAG -CCCCAGGGTCCACACCCAGGCGCCCCCAGGGGCCAGGCCAGGGCAGCCGCATCTCCTACG -TACCCCAACAGTGGGGCCCTTGAGGCACCGGGGACGGATGGGCAATGGTGTCCACACCTG -ACAGGCGGGGCCGGAGCGGGGCCCAGCCTCCTCCTCACAGCCAGGAGCCCCCAGCCCTGC -CTCCCCTGGCTCCTGCTGCCCCCTCAGGGTGGCTGCCGCACCTGGCCCCAAGAGGACTTC -CTGGCTGCCCTGAGCTCCCGTCCGCATTTCTGTCCATTCAAGACCAGGACAGCACCAGGG -CTGGGAATACTGGCTCCGACCCAGCCGAGGCAGCCCCGGGGCAGGGTGGGTCAGGCAGGT -CCAGCGCTGGGACTCTAGGGAAGGGCTGGTCCTGTGAGCAGACGAGCTGGAGGGTTGGTG -GGGGGAGTGTCCCCGCACCGGGCATGGCCCCTCCCAGGATGGCAGGGAGCCCACGGCAGG -AGTGTCCGATGCCCCCAGCCCCGGCCAGGCAGCAGGGTCGGCCTGCGGTTCTGGGAAGTC -AGCCCTGGTGGAGGTCACGGAGAAGCCGGCAGCTCCCTGCCGCTCAGGGCATGGGGTCAA -GGGTCAGGGGTCAGGGGTCGGGTTGAGGCCGTCCGGCACGTAGCCGGCTGCTCTGGCTTT -GCTCCTGCCAGGGTCCACGAAGCTGCCAGACGCTTGGGACACTCAATACCCCAGCTCCCA -AACCGGGGGGCACAGGCCTGAAGAGATCCGTTTCCCTGGGCTCCCCAGGTCCCCCAGCCA -GCCCAGACCCCAAGCAACAGCAGCTCTGGCTGGCCTGCACCTGCCCCGGGGACCCCACGC -TCCGGCTGGGTGAGTGACAGGCATCTCCCACCCTCGTCAAGAGTCCAGGGTCCCTTCTAT -GGCAAACATTGCAGTGTGGGTCCAGCCCAGGAGGTGAGGCTGAGAGAGAATGAAGGGGTG -CAGCTGGGCTGGGCCAGAGGATGGAGCCTTGGCTGGGTGGGCTGGGAGCCTGGACCCTCC -TGTGAGGCCGCCCACCCCACCCCGACCTGTCCATTCCTTTGCTCCTGGGTGCCCAGAGGG -GGCTAGAGATGGCACATTCCAGGGGAATTGCGGCTAAGTGGCTGATCACCTCCCACTGGG -GCAGAAACCAGGAGGCAGAGGCCAGGGAGGTGGTGCCAGCACCAGGACATCCCCACGCCC -CCCATTCACCCTGGCCCCAGCCCCCCCCATTCACCCTGGCCCCCATGCCAGCCCCCAGCC -ACCCCCGACCAGCCCCCATCCCCCACCTCATTCACCCCGGCCGTGGTCCCTGCCCCAGCC -CCCGCCGCCCCCATTCACCCGGGCCCTGGCCCCCAACTCATTCAGCCCCGGCCCCCCGCC -CCACCACTCCACGTCTCTTTGTCTCTCATCACCATCTTGCTCTACGCGGCCCTGGGTCCC -ATTTCTGGCATGTCCATCTGTCATCACAGCTCCTACCTCCGGGACTGGGTAGGGTGGGGG -ACTGGCTGCTGCTGAAGAACCTAGAGGGCCCCCATTCCCGGATGGTGAGGCCCCAGGCGG -TGTTCAGAAAGGCCTGGCTGGGTGCTGCCTGATCCTGGGTGCCTGCCCCCAGCCCGTTCT -TGCCCAGGGTTGGCCCGTCAGTTTGGGGAGGAGCCACTGAAAACTGGAAGCAAACAGGGG -AGTCCGCAGCCCAGGGCTCACGCCAACCAGGAAGGTGCAGGCCACGCTCCTGCCTCTGCC -TCCTCAGGGCCCCCACACTGCTGTCCCCGCTGACCCAGCTCCAGGAGGGCCCGGCACAAC -CTTGGTTCCCCCTGTACAGATGCACAGCTGCCCGACTCTCTGGAAGGGAGCACTCTTGAG -TGCTGTGGCCAAGCAGGGCAGGGGCTGCAGAAGGGAGACCCCCCGTTCCAGATCCAGGCC -CCAGGGGGCAGGCCGTGCCCACAGAAGGGGTGCTGAGGGCAGAGAGGAGCCCCTAAGCCG -GGGCCACAGCCTTGGCAAGTGAAGCAGAGGCCCCTCCAGACAGCCCCAGCCCCTGACGCC -ACTCTGGGGGGCCCAGGGAGAGAGGTGGGGACGGGTCACCACCCAAGCCCACCTCGTGCC -GATTGGCGCCTGCCCACACACCTCGTCGCAGGGCTGGGCTGTCCCGCCTCACTGCCCAGC -AAGCCTTGGGGAGGGCCCCTTCTGTGCCAGCCCCGGCAGCTCCAGGTCCCAGGGGAGGGG -TAACAGCCGTGGGCTCTGGCCTCTTCCAACCTCCCCAACCCCACCAGCGACTAAGGGCTC -TGGATGCCAACCAGAGATGGCATCTCCGCAGCTCAGCAGAGGCCTGGACGTCCTGAGGCC -AGTTTACACTCTTTGGTGTGGGTTTGCCAGAGCCAAAATGGGGTGGGGGTGGGGCCCAAA -TCCACAGGACCTGCCAGGGAGCAGCAGCATGATGGTCACATATGGGGCCCACCCCACCCT -CCATGGGGCAGTTCTGGCCCCTAAGGCCCCCGAGAGGCCCTGGTCATTAGAGTGCGGCCA -TACCGAGAGCAGGCGAGGAGAAGCCTGCTGGTTCCAGCCCTGCTCCACCTGGGTGCCCCG -GGCACGGCACGGTCTGGGCGCACCTGAGCCCGCAGGGGTGCCTTTCAGCTCCACACGCCT -GCGGCGGCCAGCACATGCAAGCACGCGGTCCCGTGTGTGGCATGCACGTCCTCTTGCCCT -GCACAGAGCCCCCCACAGGACGCAGGCCTCCCGAGGGCCCAGAACAGTGCTGCTCTCCAA -CCTCTGGGGCTTCCAGTGCCCCACGGCCTGCTGCTCCCCCAAGGCTGGACAGGCCGTGGG -CAGAGCTGAGTGGGGCCGGCACGGACAGTGGTCCTTGTCCTCAGGGTCGACGTGGCCCCT -GCAGGGGCTACCAGGGCAGCGCCCAGCCTCTTGCCATCACCATAATCCCGGGCCAGGTAA -GTCGGCCCCGAGGGAGGCTCTACGGCCCATACCCCAAGCTACCGGGCTCCCCTGTGAACA -GCACCCTTCTGCCCCCACCCATCTCCCGCCGACCTCGGCAGCCTGGCTTCCACCCCCAGT -GAAACATCCAGGCAGCACTCGAAGGCAGTGGGGAGGGTGGAGGGCTCTTTATTGTGGTGA -CCACGGGCATCAGTAGGAGGGTCCCCGGGATCCGGCGGCAGCTCCTCGCCAGCCCCCCTG -GGCGCCCTCACGTGCCCAGGAGCAGCCCGGAGAAGCTGGAGCCCGCCTGGATGGTGAGGA -CGGCCCCGGAGCCATTGTCCACAAACACAGAAGCGTACTGTCCAGCCTGTAAGAAGCACG -GGGACGTCACAACCGCAGCCACAGCCCAGCCACTCGGTGGCCAACGTCTGCCCACCTGCC -CTGCGCTAGGAGGTGCCGAGGCCCCAGAGGTCTGCGCCCTGAGTGCACCGAGCTCACACC -CGGCCCAGCCCGAGTGCACCCGAGCCCTCCCGCTCACACCCGGCCCGGACTCACCTGCAG -CTGCAGCAGCCCCTGCACCTGTAGCGTGAAGACCCTGCTGTTGCTCTCCAGGCCTGAGAC -GGCCTCCAGGCACCTGAACACAGCCCCACAGGGCAAGAGGGAGGCGTTGCAGGTCCAGGG -GGCCAAGACCTGCTCCAGTGCCCAGAGACCCCTGTGGCCTGTGAGCCCCTCCAAGGGTGG -TCCGGGGGCTGCCGCCTGGAGCGGGGGCTGAGGTCACTCACGTGTGGCGCTGGCACAGGG -ACTCAATACAGATGAGAACACACACCACGTCCCGGGCCCGCAGCCGGGCCTTGCCCTGCA -GCTCACTGTGGTCTGCGGAGAGAGCCCTGGGGAGGGTGGTGCATGGGGGGCGGGGTGGGG -GCTGGTGGGGAGGGGCTTCAGGGCACACATCCCAGGACAGGCCCAGGAGTGGCTGCTGGG -GCTGGGGAGGGGGCGCCTGAGGCCAGGCGTGCAGCAGGGACCCCATGCCCAGTCCAAGGC -CCCCCATGGGGCAGGGGATAGGTCCCTAACAGGACCCGCACCCGGGGCCGGCGATGCCAG -GCGCCCCCAGAAAGCTCAGCCCCAGCCCCGTCACAGCACACGGCACTGCCCCATCCGGCT -CACCCACGTGCAGACTGGCAGAGAACTGGAAGATGCCGGACACGGGGGCCGTGAACCGAC -CCGAGGCCAGGCTCAGACCGGAGCCTCGCAGGAAGGCACCTTGGGCAGCAGGCTGTGAGG -GGCAGTGGGTGAGCGGCCAGCGCAGGGCCTGGCCCCCACCCCACAGACCCCGCCTGGGGA -AGGTGCCTGCAACCGACAGCCCCTCACTCGGAGCAGCTCTCCCGGGACCCTCACGCTCAC -TGTGGGCACCAGCAGGACTGACCCTCGAGTCCACACCCAGGAGGGTCTCCCTGCCTCCCG -GCTACCGGGGACCCACGCTCCGTCTGGGCATAAAGTGTGATCTGGGCCCCCAGGGCCTCC -CAACCCTGACCCGAGGCAGCCCCTCGCCCTCCGAGCCCCGCCCCCAGCCCCCAACCCACA -TGCTGCCCCATGAGTGTCAGGCGGTGTGTGTGGTCCCGTCTTGCCTGTGGGGCCCCACCC -AACACCCCGCTCTAAGCTCCCGGCTCCACTCACAGCCTGGAAACCATGCAGCTCCACCAG -CGTCCGCTTGTCCACCCGGCGGGGACCCTGCAGCCGGCAGTGAAAGGCCTCGCCCACCAG -CCGCAGGCCCGCCCCCTGGGGCAGCAGCGGGTCCAGAAGCCCTGAGAACCGGCGCTCCGT -GGCCTCTGTGGGGAGGAGGGCACAGGCGGCCAGCAGGGTCAGCACAGGGCCCAGGCACGT -CTGGTCTCTGGGCAGTGCAGGGCGGCTGACCTTTCAGCAGCTCCTGAAACTCGTGAAGCA -GAGTCTCCGCGGTCACTTCTGCACCTGGAGGTCCTGGGGGACCGAAGAGATCCCGCTGGG -GGGAGAGAGAAGCAGGTGAGGGGCCCAGTGGGACCCGGTGGGAGCTACCACCACACCCTG -TCCGGGGCTCAGACCCTGCAGCAGCCCGGGCGGGGCTCACCGGCTTCTTGTCCCTGCTTC -CGCACCGCTTCCTTAAGGCGCCGTCGTCCGGCCGCCGGACAAAGTTCAGCCATGTCATGT -GGGCGTCGGAGAACTCAGGTCCTGAGGCCTGGGATGGCTGAAGGGACGGGACGGGGCTAG -CGCACTGAGGCTGCACCCTGCAGAGAGCTGGGACCCCAGGGCAGCGGGGAGCACTCAGGG -CAGAACCAGGGAAGGCATCGCCGGCCAGGAGAAGGACCCACGGCCGCCCTTGGGGGAGTC -AGAACCCTGACGTCCCAATGCCACCAGCAGGGCAGGCATGCGGGGCTTCTGTGGACACAG -CCAGAGCCTGATGCCCTGAGCCCCTCACTCCTCCCCCACTCCTCCCCCTCCTCCCCCCAC -TCCTCATCCCACTCCTTCCCCCACTCATCTCCCTCCTCCCCCACTCCTCATCCCACTCCT -TCCCCCACTCATCTCCCTCCTCCCCCCACTCCTCATCCCACTCCTTCCCCCACTCATCTC -CCTCCTCTCCCCTCCTTTCCCACCTCCCCCTCCTCCTCCTCTTCCCCCTCTTCCCCCCAC -TCCTCCCCATTCCTCTCCCCTCCTCCCCCACTCCTTCCCCCACTCATCTCCCTCCTCCCC -CACTCCTCTGCCCTCCTCTCCCACTCCTCCCCCTCCTCCCCCCACTCCTCATCCCCCTCC -TCCCCCACTCCCCCCTCCTCCCCCTACTCCTCATCCCACTCCTTCCCCCCACTCCTCATC -CCACTCCTTCCCCCACTCATCTCCCTCCTCCCCCACTCCCCCTCCTCCCCCACTTTTCAC -CCTCCTCCCCCCACTCTTCCCCCTCCTCCCCGCACTCTTCTCCCCTCCTCCCCCACACCT -CTCCCCTCCTCCCCCCACCCTACCCTCTCCTCCCCCCATTCCTCCCCCACTCCTCAGGCA -TCCGCTATCCGCTTGCTGTCCTGTTGACCACCACCGCAATGTGCTGAAGGGACCCGGCGC -CCTGGAGGGGCCTGTACCTCAGCCTATCTGGGGGCTGAGAGCCAGAGGCAACAGAGAGCA -GGCTGCAGGAGAACCGCCCAACCCTGGAAGCCTGGAGGGCCAGCCTGAGCACACACCTCA -CAGCCCTCCAGCCGGCACCCTTTGAGGGAGGCCCGCCACCCTGCAGGGTCTCTGGAGGAG -TGGCCCTGGGCAGTGGGGTGCCCCCTCCCTTCCAGGGGGACTGGCCCGGACTGCTGAAGA -CCCCCCCACTGCCCCGCCCCTGCCAGCACTGCCAGCCTGGCCCTAGCGCCGGGAACCAGC -CCACTCTTCCTGAGCTGGCAGAGCCGCGGCCTCAACCCTCCTCAGCCTTCCCATCTGGGA -AACGGGACCTCGGGCTCCAGCGGGGCCGCGTGGGCTGAGAGGCAGCCGGGCTGGCTGCAG -CAGAGACGCCCTCGGGAGGAGGGAGACCAGCATCAAAGGTGTGAGGGCCGGGGATGGGGG -CTGCTCTGGCAACTGCGGCTCCCCTCCCAGTCCTGGGGCCCACGACGGCGGCAGCAAGAC -CTGCCCTCCAAGACCCCTGGAGAGACCCTGAGCAGGAGAGAGGAAGCCCAGGGTTGAGGT -GGGCTTGGGGCCTTCTGTCTTTGTGAGGACGCCCGGCCTGACTGGGGCCCCAGGACTTAA -CCCGCAAGAGGGGGTGCTAGCTACACAGGACCCCCAGAAAGCACAAGGGACAGGCTCGCC -ATGGCGTCTCCAGCCGCAGGAGTCATGGGGCGCTGGACTCCCAAGGGGTCTGGTGAACCA -TCCAGCAAGCAGCCGGAACCACCCCACCCCCGCCCCCAAATCAGCAATTAACCTAATAGC -AACAGGTTCCTCAGAGCGCGGCAGGCCCACGCTTCAAAGGGTTAACTGCGGCCCCCAACC -GCGGGAAGCCCCCTTCACCCACCCACCCCAGGCCAGCTGGGGGCCAGGTCTCCGCTGCAG -AGGAGGAGAGGGCTTCCCAGAGGCCGGCCTGGCTGGGCTGCAGCAGATTCTCAAGGCGGG -ACCGTGGCCGAGGCCTCGAAAAGGGCGACCCGGAGGCAGAGCCGGCAGGGACAGAGCCTG -CTGGGGGAGGACGCCCCAGAGCCCCAGCTCCGAAGCTGCCCCGCGAGGGCCCACGTGCGT -CCCGGCCGCGTACCTTGGGGGCCTCGGGCAGCCCCTCGCGGGAGGACGCGCTGGCGGTGG -CGTTGGGGGGATCTGCGCGCTGGCCAGGCTGCTGCGTCCTCTGTGCCTCCCGCCGGGCCC -CGACGCCCCCGAGGAGCACGAGCTGCGGCCCGAGGAGGACCACGACCGCGGCCCAGGCCC -AGCGCCGCATGGCTCCGTCCCGAGGCGGCTCAGCGCGGCGAGTCTCGGCGCCAGGGCGCA -GTCATGGGGACGGCCGGCGCTCAGAGCCCCCGCGCGGGGGCGAGGCCCAGGGGCGCGCCC -GGCCTCCGCCGCTGCATGTCTGCGCGGACCTGCCCGGAACGGCGGCGCGACGGCGCTCAG -GTCCCCCCGGGGTCCCGCTCCAGCCCCCGCTCCCAGCCCCCGTCCTCTCTGGCCTCCTCA -CTCCGCCGCCCAGTAAATCCTCCCCTCGCCTCCTCCTCCCCAGACCTCGCAGGCTCCAGG -GTGGGGGCTCACACTCGGACGATCAGCCAGCCGCCCGGGCGCCCCGACGGCCAGGGACGG -AGACGGGGCGGAGACCCCCACTGACCCCGGCCGCTGCTTCTTGCCTCCCGTCCCCAGACC -CCACCCTGCCCCCATTGCTTCCCCAAAGGTCCACCTCATTCTGGGAACCGTGAAGACAGC -AGCCTACCTCCTCGCCCTCCCTGCCAGCTGAACTCAACCTGGCTCCCCTCACAGCAGCCT -CTGCAGCCAGCCACCGGAGGGCAGCTACCAGCCAGCCAAAGCCCCAGCCCCTTCCCACGA -CCTCCTCACCCAGGCTCCCCCGGGTGCCCCGCCCTGACTCACGGCCCCGGCCCAGGGTCC -TGGGGGTGCTGGCCGGCCTCGCTGGGGCCCCACTCGGGGGAAAGGTGAGGCCAGATCATG -GCGACAGGCCCCTTGGGCTCAGTGGCTGGAGGAATGGGGTGGCCAGGTGGGGCTGGAAGA -CCCTCCAGCCGCTGGTCCTGGCCGAGGCTAACAGTGGCCCAAGGTCAACATGCCGGCCCT -GATGGACAGCTCGGAACACTCCAGACCCTCCCCTCTTGCCAGACACGAAGGTAGCCACGC -CGAGACCCCAGCGTCAACCCCAGCCCCAGGCCACATCCACAGGCAGAGCCACGGGAGACC -AGGCTGGGATGGGGATGACGCTTGGGAACCCACCAGGGACCCCGGCTGCCCCCTCGCCCT -CCGGGCTCTCAGGCACTGACTGGCATCTCCAGAGAGCACTGTGGAAGCCTCCCGGCCCCG -TGTCCGCTCGTGAAGGTGGTGGAGGACCCTGGGGACACGGCACAGCGCCCACACAGTACC -AGCCCTGCTGGACCCCCGCAGGTGAGCCCTGGATGTGGCCTGCATCTAGCATGGGTCGGG -AAAGGCAGCCCCAACACCCCTCAATCCAGGCTTGGGGCAAAGGGAGGGGTGGGCAGGTGC -CCTGGCCAAGGAGACCCCCCGCCCAGGGCTACCAGACCCCTCCTCACAGGCAGGGCATCC -AAATTTTCTCTGTCACCCACTGGCAATGAGCTCCCCTGTGACTCTAGACAGAACAGGCTG -GATCTCCAACTCTGACCTACAGGCAGGAAAGTGGGCAGCCCTGGGAGGCTGGACTGAGGG -AGGCTGGACTTCCCACTCAGGCCTACACGCAGGAAAATGGGCAGCCCTGGGAGGCTGGAC -CGAGGGAGGCTGGGCCTCCCACTCCACCCTACAGGCCAGGACACGGGCAGCCCTGGGAGG -CTAGACCGAGGGAGGCTGGGCCTCCCATCTACCCTACAGGCCGGGACACAGGCAGCCCTG -GGAGGCTGTACCGAGGGAGGCTGGGCCTCCCCCTCTGCCCTACAGGCAGGAAAACGGGCA -GCCCTGGGAGGCTGGACCAAGGGAGGCTGGACTTCCCACTCTACCCTACAGGCAGGAAAA -CAGGCAGCCCTGGGAGGCTGGACCGAGGGAGGCTGGGCCTCCCACTCTGCCCTATAGGCC -GGGACACAGGCAGCCCTGGGAGGCTAGACCGAGGGAGGCTGGGCCTCCCACTCTGCCCTA -CAGGCAGGAAAACGGGCAGCCCTGGGAGGCTGGACCAAGGGAGGCTGGACTTCCCAATCT -ACCCTACAGGCAGGAAAACAGGCAGCCCTGGGAGGCTGGACCGAGGGAGGCTGGGCCTCC -CACTCTGCCCTACAGGCCGGGACACAGGCAGCCCTGGGAGGCTGGAGCAAGGGAGGCTGG -GCCTCCCACTCCGCCCTACAGGCCGGGACACGGGCAGCCCTGGGAGGCTAGACCGAGGGA -GGCTGGGCCTCCCACTCTGCCCTACAGGCAGGAAAACGGGCAGCCCTGGGAGGCTGGACC -GAGGGAGGCTGGACTTCCCACTCTACCCTACAGGCAGGAAAACGGGCAGCCCTGGGAGGC -TGGAGCGAGGGAGGCTGGGCCTCCCACTCCGCCCTACAGGCCGGGACACGGGCAGCCCTG -GGAGGCTGGAGCGAGGGAGGCTGGGCCTCCCACTCCGCCCTACAGGCCGGGACACGGGCA -GCCCTGGGAGGCTGGAGCGAGGGAGGCTGGGCCTCCCACTCCGCCCTACAGGCCGGGACA -CGGGCAGCCCTGGGAGGCTGGACCGAGGGAGGCTGGGCCTCCCACTCCGCCCTACAGGCC -GGGACACGGGCAGCCCTGGGAGGCTGGACCGAGGGAGGCTGGGCCTCCCACTCCGCCCTA -CAGGCCGGGACACGGGCAGCCCTGGGAGGCTGGACCGAGGGAGGCTGGGCCTCCCACTCC -GCCCTACAGGCCGGGACACGGGCAGCCCTGGGAGGCTGGACCGAGGGAGGCTGGGCCTCC -CACTCCGCCCTACAGGCCGGGACACGGGCAGCCCTGGGAGGCTGGACCGAGGGAGGCTGG -GCCTCCCACTCCGCCCTACAGGCCGGGACACGGGCAGCCCTGGGAGGCTGGACCGAGGGA -GGCTGGGCCTCCCACTCCGCCCTACAGGCCGGGACACGGGCAGCCCTGGGAGGCTGGACC -GAGGGAGGCTGGGCCTCCCACTCCGCCCTACAGGCCGGGACACGGGCAGCCCTGGGAGGC -TGGACCGAGGGAGGCTGGGCCTCCCACTCCGCCCTACAGGCCGGGACACGGGCAGCCCTG -GGAGGCTAGACCGAGGGAGGCTGGGCCTCCCCCTCTGCCCTACAGGCAGGAAAACGGGCA -GCCCTGGTGTAGAGGGCAGCCCTACAGGGTTTGTGGGTTTTTCTCCCCGTGTGCGGAGAT -GAGAGATCGTAGAAATAAAGATACAACACAAAGAAATAAAAAAGACAGCTGGGCCCGGGG -GACCACTACCACCAAGATGTGGAGACCGGTAGTGGCCCCGAATGCCAGGCTGCGCTGTTA -TTTATTGGATACAAGACAAAGGGGCAGGATAAGGAGCGTGAGCCATCTCCAGTGATAGGT -AAAGTCACGTGGGTCACGTGTCCACTGGACGGGGGCCCTTCCCTGTTTGGCAGCCAAGGC -AGGGGCCAGGGAGAGAGAGAGACAGCTTACGCCATTATTTCTGCTTATCAGAGACTTTTA -GTACTTTCACTAATTTTGCTACTGTTATCTAAAAGGCAAAGCCAGGTGTACAGGATGGAA -CGTGAAGGCGGACTAGGAGTGTGACCGCTGAAGCACAGCATCATAGGGAGACGGTTAGGC -CTTCGGATAACTGTGGGTGGGCCTGACCCTCCACAAGAGGTGGAGGAGTAGAGTCTTCTC -TAAACTCCCCCGGGGAAAGGGAGACTCCCCTTCCCAGTCTGCTAAGTAGCGGGTGTTTTC -CCTTGACACTGACGCTACCGCTAGACCACGGTCTGCTTAGGTCACGGGTGCCTTCCCAGG -CGCTGGCGTTACTGCTAGACCAAGGAGCCCTCTGGTGGCCCTGTCCGGGCGTAACGGAAG -GCTCGCACTCTTGTCTTCTGGTCACTTCTCACCATGTCCCCTCAGCTCCTATCTCGGTAT -GGCCTGGTTTTTCCTAGATTATGATTATAGAGCGAGGATTATTATAATATTGGAATAAAG -AATAATTACTACAAACTAATGATTAGTGACACATATGGTCTATACCAAGTATAACTCTTA -TTTTATATATTTTGTTACACTGGGACAGCTTGTGCCCTCGGTCTCTTCCCTCGGCACCTG -GGTGACTTGCTGCCCTCACCCTGGGAGGCTGGGCCTAACTGGGAAGGATGTGGCTTCGTG -TTCCCAACCCCAGGCACCTTTAAAATGAGCTGAGCCTGGCACCCAGGCAGGAACACTCAG -CCCCCATGCTCCCTCTAGAAGACGACCAAGAGGACCCCACCCTCTGGGTCACCCACCAAG -GATCCAGGGTACCCTGGGCCACAGCCACGAGCTGCTCACAAGGGGAGGCTCAGGTGCAGC -TGCTGGCTCTGCTCACCCCCTGCACCCCCCAACGCAGACACCCTGACACCCCCCGGCCCT -GGAAAAATGGCAAAGGACCACGGTGCCCTGCCCAGCCGCCTGCTGCAGGGAGAGCAGCTC -CCTCAGACCCGGAGTGCTCTGCTGTGCCGGCTGGTTCATCAGCACTCAGGCAGGCCTGGG -CATGCGCTCACAGAGAAGCTCGAGGTTGCCAGAACACAGGAAACGCCTCTTCTTTCCTGT -GACCACGAGGCCACGTGCTCACCTGTCTGCAGAATATCAACTTTTAAGGGGCTTTTCTCT -CCTCATTAAAAGACTTCACAGTGTGCTCTGCATGGCGAGGGGACACACCGTGCTCCCAGG -GGGAAGTCAAGGACGGCCTCCACCGGTGACAACACAAGAACAGAGGGGCCCACGATTCCT -CTAAGGGAGACGGGGACAGAGGGTCAGACGTGCCCGGCCCAACAGGCCAAACATCATTTT -TTTTTTTTTTTTAGACAGAGTCTCACTCTGTCAGCCAGGCTGGAGAGCAGTGGCACGATC -TTGGCTCACTGCAACCTCCACCTCCTGGACTCGAGTGATTCTCCTGCCTCAGCCTCCTGA -GTAGCTGGGATTACAAGCACATGCCACCATGCCCGGCTAATTTTGTATTTTCAGTAGAGA -CAGGGTTTCACCATGTTGGCCAGGCTGGTCTCGAACTCCTGACCTCAGGTAATCTGCCCA -CCTCAGCCTCCCAAAGCGCTGGGATTACAGGAGTGAGCCACCACGCCCGGCCCAAACATC -ATTTTTTATTTTGGGCCAGTGCGGACAACATGCCACGGGCACCACCTTCACTGCTTGACC -GATGATCGCTAAAAGTTGAGATTTCAGTTGGGCGTGGTGGCTCACGCCTGTAATCCCAGC -ACTTTGGGAGGCTGAGGCAAGCAGATCACGAGGTCAGGAGTTTCAGACCAGCCTGGCCAA -TATGGTGAAACCCCGTCTCTACTTAAAATTAGCTGGGTGTGGTGGCAGGCACCTGTAATC -CCAGCTACTTGGGAGGCTGAGGCAGGAGAATCACTTGAACCCAGGAGGCAGAGGTCACAG -TGAGCAGAGATCACGCCACTGTACTCCAGCCTGGGCGACAGAGCAAGACTCCGTCTCAAA -AAAAAAAAAAAAGTTGAGATTTTAGTCGGGCGCGGTGGCTCACGCCTGTGATCCTAACAC -TTTGGGAGGCCGAGGCAGGTGGATCCCTTGAGCTCAGGAGTTCAAGACCAGCCTGCGCAA -CATGACGAAACTCCATCTCTACAAAAAATACAAAAATTAGCCAGGCATGGTGGCGCACAC -TTGCGGTCCCAGATATGTAGGGGGCTGAGTTTGGAGGATCCCTTGAGCCCAGGAGGTCAC -CGTTACATGTGGGCGGCAAGCCACCCAGGTGCCGAGGCAAGAGACCGAGGGCATGAGCTG -TTCCAGTGTAATAAAGAAAATATACACAATAAGAATAGTTACACTAGAAATAGATTATAG -ATGTGATGATATATGAATATTCTTAATCATTAGTTTCTAGCATTACTCTTCATTCCAATA -TTATAATAATCTCTGTTCTACAACTATAACCTAGGAAAAACCAGGCCATACAGAGATAGG -AGCTGAGGGGACATAGTGAGAAGTGACCAGGAGACAAGAGTGTGAGCCCTCTGTCACGCC -CGGACAGGGCCACCAGAGGGGTCCCTGGTCTAGCGGTAGCGCTAGCGCCTGGCAAGGCAC -CAGTTACTTAGCAGACGGGGAAAGGGAGTCTCCTTTTCCCCGGGGGAGTTAGAGAAGACT -CTGCTCCACCATCTCTTGTGCAAGGCGACATCAGTCAGGCCCACCCGCAGCCATCCAGAG -GCCCGTCTCCCCGTGATGCTGTGCTTCAGCGGTCACACTCCTGGTCTGCTTTCGTGGTCC -GCCCTGTACACCGGGCTCCGCCTTCTAGATAGCAGTAGCACAATGAGTGAAAGTACTAAA -AGTCTTTGAAATACATAGAAGAAAGAATGGTGTAAGCTGTCCTCTCTCTCTCTCCGCCTC -GGCTGCCAAACAGGGAAGGGCCCCCTGTCCAGTGGACACGAGACACACGTGACCTTACCT -ATCATTAGAGATGGCTCACGCTCCTTACCCTGCCCCCTTGCCTTGTATCCAATAAATAAC -AGCGCAGCCAGGCATTCGGGGCCACTACCGGCCTCCACATCTAGGTGGTAGTGGTCCCCC -GGGCCCAGCTGTCTTTTCTTCTATCCCTGTCTTGTGTCTTTATTTCTATGATCTCACATC -TCTCCGTACACAAGAAGAACCCACAGGCCCAGTAGGGCTGGACCCTGCAGTTACAGGGAG -CCATGATAGCACCATTGCACTCCACACTGGGCAACAACAGAGCAAGACTTTGTCTCCAAA -AAACAAAAAAACAAAGTTGAGATTTCACATCTAGACGACATTTGAGACAGGGTCTGGCTT -CGCTGCCCAGGCTGGATTGCGGTGGCTCCATCATGGCTCACTGTAGCCTCCACCTGCCGG -GCTCAGGCAATCCTCCCACCTCAGCCTCCTGAGTAGCTGGGACCAAAGGTGCACATCACC -ACACCAGGTAGTGTTTTGTATTTTTTGTGAGATGGGGTCTCACTACATTGCCCAGGCTGG -GTTCAAGAGATCCACCCCTCAGCCTCCCAAAGTGCTGGGATTATAGGCGGCAGCCACTGC -ACCCGGCAGTAGCGTGTTGAGTAAACACTCTATTCGTTAGCATTCCCCCTCCCATGAGCC -TCGGGAGACACCGGGCTTTGGAAGTGATGCTGGCGGTCACAGAAGCGGAGATCAGGGCAG -GGCTGGCATCCAGTACGGGATGGGGAGAGAGCCCTGCAGAGGGCTCTACACCATGGCTCC -AGCGACGCGATTCCCTGTGGGGACCCACCTGCCCTGCAGCTGCCACACCACCCCAGGCCA -GCAGGTGTGACCCCCTGGTCACGGGCCACCCCAGCCCTGAGCACAGAGATGGACACACAT -CCCGGCCCACACAGACACAAGCAGCATGAAATTCAGAAATAAAGATATAATGAAAGACCT -TTTTTTTCCACAAGAATAGGTTAAATACATACAATTGGTAAATTATAGAGCAATTCTGAA -TAAACTGATCAAAAAACGAAGAAAGATGAGCGCGTGCGGGCTGGGCTTGTCTCACGCCCG -CCTCCGGACAGGGTGGGTTTCTTGCCGGCGGCCGTGCCCCACCTCGACGCGATGCACCTG -CGGTACATCCCACCCAGGCGAAGTCACGGAACAGACGCAGAAGAGGGGAGACGGCCGAGA -CCCGGGGAGCCACGCGGCCCGAAACAGCCCCTGCTGGCTCTGGCGTCTTTCCGGGCCGGG -GTGCCCCTCTGCCATGTTCCGTGGACAGCGAACACCCGGGCCGGAGCCATTACCTACTGT -GAAGGCCAGCGCAGGGGGCACGGGATGTGAGGGAGGCCCCCGAGTGCACGGGGCCTTCTG -CAGGGACTCCGGTCCTCCGCCTTCCACCAGCATAGGAGGACGGGCTTCTGGCCCACCGGA -CATAAGGAATTCAGAGAAAAGGCTCTGCAGGTACCCAAGGCCCCCCAGCCTGCAGCACCG -AGGGGCGCCCAGGAGGCCCGGCCTGCGGAGGGCACCGGCAGCCCCCGCCCCGCTCGCGGC -CGCCGCAGTCAAGGGCGACTTGTGGTTGGAGTGAGCAGGCTCCTGGCTTCCAGGGCAGCA -AAAACCCCCAAGCACTTTCTAGAAGGAATGTGTTTCATTCTGACTGTAAACACATTTGTA -AATGCTGAGACCAAACCCCGACTTATGGATCCTGAGCCACGGCCGTCACTGGCCCCGCTA -AGCCTCATCACCACACGGCCAGGCCAGACCAGCACCCGCGGACGCCAGCTCCACCCCTGG -GCCCCGAGGTTCCCACCCGCTGAGGAGCCGGGAGCTCCGAGAAACGCGCCAGGAGCTCCA -AGAACGCAGGAGCAGCCCGCGGTCGGCAGCAAGTTTGCATTTCTAAGTGACCACATCTAA -TAAAATGAAAAACGGGTTTACTAAAACAGGTCCAAAGACAACACGGAAGATAAGCTACAA -ATCCAGCACACAAGGCCCACCCACACCAGCCCCAGCGGCCCGTGGCCAGGACAGGGCTGA -GGCTCCAGTCTCCTCCAAAGCCCAGTCACACATTTTGGTTTTTGCTTCCCCTTTCAGGTT -TTTAAAAGCTAAACCTAGGAGCCTGGTGGGTCTGCCTGTGCTGGGCAGTGTGTCCAGCCT -GCCGAGGTCACGCTCTGGTGCGCGGTGCCCTCAGTGGCGCCTTGGGTCTCGGCGCCTGGG -CCTCACTCCTGCGCGATGCTCCTCAGCACGTACTTGACCGTGTAAGCAAAGGCTGCAAAC -CCAACTATCACAAACAAGTTCGCCAGGGCGCCACCCAGGAGTCCGTGGTGCCGGTTGGCC -TGCTGGAGCCCTGCGAGGTTTGGGACGGCCCCCGGCGCATGCCCGTTGAGCAGCTGAATC -CCGTTCTGGACGAGGTGCGTCTCCCCGTCTGGAACCACGTCTGGCAAGGGGAGAGTCTGG -GGTCTGCTACTGAGTTCGTCTTGTGCTTTCTGTTTTTGTTTAATCTCCTAAGAGAAAAAC -AGCGAGAAAAGCAGCTGGTCTCCAACCAGCGCCTTTCAGGACCAGCACTCCCGTTCTCAG -GAGTCCACGGTCCACCACCAAGAACCAAGCCCTAGGCTGTGTCAAATTCCGACCCCATCT -CACAGGTGAGGGCCCGAGCGTGGCCGGCCTCACTGGCCCTGTGCCCCTTGGCCCCTGCAC -TCAGGCAGACCAGAGCAAGGCTGAGCCACAGAGGCCAAGACCAGGGAGCACTCCAGTCCC -AGTCCCACATGGCAGCCGCTGTGCCTCCCAGCTATCCCCAGACACCACCCAGCTGGCTGC -TCAGAACCACGAGCTCCACGCCCCTGTGGGACAGGCCCAGCCCCCGGCCCACCAGCACAG -CTGTCCGCAGGCCACCCCCCAGAGCCCAGGCTTTCTGCCTCCCCTGCCTCGGGGCTCCTG -GGGGAGAGGAGCCATCCCCTGGGGAGGTCTGCAGCTTCAGGACACAGATTTTACTCTTTG -GAAAGAGGTGAAACTCAAGTGTTTTAACGCAGGGGAAGGCGAAACCCACTTCCGTCTTTC -TTACCTCCACGACTTCAGGAAATAATTCACAAAAGACTTTATCTTTCAAATTAAATGCTA -AACTCTGCACTGCCAGTTGTCTTTTCTAGGAAGGAAGGGAAGGGAATCAGCCAGAAAACT -AATTTCAATTCTTTCAAGATTCTAAAAACAGATGATTTCAAAGTCAAGGGCTGCAGTCTT -CGTGTTGCAGAAAGCATTTAATAAGCACACTCTTCACAGCAAACTAACTTATAGTCTTAC -AAAGCCTTCTTAATCTTCCCCCCATCAATTCATGATATCACACTTGATTCCTATTAAAGA -CAGGGAAAAACAAGCCACCAAAGCACCGGGCTCCCCGCTGACAAGGCCCGGGCCGTCTGT -GCAACTGGTACCGCCTTGGCCCACCCCAAGATCCCAAGGAGGAGCCCCTGGCGGGTGTGG -ATGAGGCTGGATGTGGATAAAAGCAAGACCGAGAGGCAGCGGGGAACACGAGGCCACAGA -GCAAAGCAGTCTCCACGACAGTGCCTGGGACAAGGTGGGAACTCCACCCAGCCCCGCCTA -CTGAGAAGAAAGGCAGCTGCGGCCGGGCGCGGTGGCTCACGCCTGTAATCCCAGCACTTT -GGGAGGCCCAGGCGGGCGGATCACGAGGTCAGGAAATCAAGACATCCTGGTTAACACGGT -GAAACCCCGTCTCTACTAAAAATACAAAAAAAAAAATTAGCCGGGCGTGGTGGCGGGCGC -CTGTAGTCCCAGCTACTTGGGAGGCTGAGACAGGAGAATGGCGTGAACCCCGGGGGGCGG -AGCTTGCAGTGAGCCGAGATTGCGCCACTGCACTCCAGCCTGGAGACACAGCGAGACTCC -GTCTCAAGAAAAAAAAAAAAAAAAAAAAAAAGGCAGCTGCAACTCAGGAACAGAGAACAG -CCCCCCAGACACAAGGCTGACGGCCCACCAGGGAGAGGCTCTAAAACTTACCGTGAAGTC -CGACGTCTCTATACTGCCCAGGGTGGGGCCCTTCTCCACCATGAAGCTCAGGAGCCCAGT -CAGGATGGTGGAGACAGACCAGGCCGGGTTCCACGTGTCCGGGTGGAAATCCGTGATAGA -AAGACACAGCCTGCAAAACGGGGGCCCCGTCAGTGCACACTCCCCACCGCAGCCAGAAAG -CCTCCGCGGCCCCTCCAGGCACCTTACCTGGTGTTGCACTTAAACCTCCCGTTGGGAGTG -ATCATATAGATACTGGGAGGTTTGAAAGGAAATTCTCTGGGAAAAATTAGTTTTCCATGA -TAATAGCCACCTACATGGAAACAAAACAGAAAGGGCCTTGTCGTCCGCCACAGCAGGGGC -TCCTGGAGACCTCGTCCCCATCCCCCCACGCCACCCCCCCCCCCCCCCTCAGCTCGGCTC -CCGAGTCCTCATTGCACTCTCCGTCCCCAGCCGGCTCCCAGGCTCAGTCCCCCACTGACC -TTGCTCTCCACTACCACCCACTGTCATGACCACCCAGACCCAATGCCCCTCCCCACCCCA -CCTGTACCCACCACCCGACTGGACCCAGACCCCCACTGCCCCGGGAGCTCGAGACAACCA -CAGCTACTGCACACCCCTCTCCCTGGAGTGTCCACACACACCCCCACCAGGAGCAGAGGG -GTCGGAAGAGGCATGCAGGGCCTCCTTGCAACACCCCCAGCACAGCAGGAGCTCCAGGCC -CAGCTGAGGCCGCCCCTCTCAGGACTCAGGTCCAGACCCAGCGACTCTCCAGCACCGTTT -GCTTCCCCGACCCAACTGCACCCAAAGGCCAGCAAAACGCACCTCAAACACACCACTCTC -CACCACACACCCCTCCAAGTTCTGCCAAATGCCCCCTGCCCTGACCTGATCCCCTGGATT -CGGGCCTCATTCATGGCTCTTCACACGTCCTCCCCTCCCAAGCTCTCAAATCCACCTGAC -CAGGCTTTCTCCCTGCTCTACCAAACCTGACCTGAAGATCGACCTCAGGGTCACCCACAC -GTTCCCACTTTTTTTTGTTTTGTTTTGTTTTTTTTTTGAGACAGAATCTTGCTCTGTCGC -CCAGGCTGGAGTGCAGTGGCTCGATCCTGGCTCACTGCAACCTCTGCCTCCCAGGTTCAA -GTGATTATTCTGCCTCAGCCTCCTGAGTAGTTGGGACTATAGGCGCGCGCCACCACACCC -AGCTAATTTTTTTTTTAATTTTAGTAGAGACGGGGTTTCACCGTGTTAGCCAGGATGGTC -TCTATCTCCTGACCTCATGATCCGCCCGCCTCGGCCTCCCAAGGTGCTGGGATTATAGGC -GTGAGCCACCTCCCCCAGCCATACCACTGGTTTCTGACCACCCAACGGCATAGCCTTATA -AGGGGCCACTCCTGGCTCCGCCTCTCCAAAGCCCCACCCTGGTCTAGCTCCTCCACTCCC -CACCCCCTCTTCCCACTCCAGCCAGCCCCTCTTCGCCCACCCAAGCACAGGGTGCTCTCC -TCTCAGTCCTGGCATCCTCCTGGGGTCGCCCTAGTTTCACGGCCTCCCATCAGGAGCCCT -GCAATGGCTGCTCAGCCACTTCCCCCACCCTGCACCCACGGGCCCTGTGCACACTCCAGG -CCACTACACTGACCGTCCACAGCACAGCGCCCAGACGCCCCCATCCAGGACAGAAATCCG -GCCACTTCCACCAAATGGCAACTTGGCAACTCCATCCTCCTGGTATCACACCCACTCCAT -GAGCAAATCCTGTTGGCCCCACCTTCAAATCAATCTAGAGCCGCACACCCTGTGTGGCTT -CCCCTGGCCCTGCTCCCAGGCCCTCTATGAGCTGCCTCATGGCAGCCCCGCCCCAGCCCG -AGGCCCACACGCTGGCTGCCCAGGCTGCACCTGGAGTTGGTTGGAAATTCAGAGCTTGGG -GCCAACCCCAACCAGAGGACCACAAGTGCACAAGCCAGGACTCCCTGGCCACACCTGCAT -GCGTTGACGTGTGTGTGCATGCCATCAGGACGCGTGTGTGCGTGTCTGAGTGTGTGCATG -CCATCAGGACGCACGTGTGTGCATGTGTGTGTGCATGCCATCAGGACGCACGTGTGTGCA -TGTGTGTGCATGCCATCAGGACGCACGTGTGTGCATGCCATCAGGACGCGTGTGTGCGTG -TCTGAGTGTGTGCATGCCATCAGGACGCACTTGTGTGCATGTGTGTGTGTATGCCATCAG -GACGCATGTATGTGCGTGTCTGCATGCCATCAGGACACGTGTGTGTGCATGTGTATGTGC -ATGCCATCAGGACGCGTGTGCACGTGCGTGCCATCAGGACGCATGGGCGTGGGCATGTGT -GTGCGTGCCATCAGGACACGTGCATGCGTGTGTATGCGTGTGCATGCCATCAGGTTTGAG -GAGCACTGGCCTCTGTCCTCCCTTGGGCTCCCTGTGCACAGCCCTGCCCCAATGCGAGTC -CCCAAATCGCCACGGGCTCTTCTGCTCTAGACCCACCCTGTGTAGGATGCAGCACCCCTG -CCCCTCGAGTGCTTTACATCTTGCAGGAACGCTCATCATCTTAGGCCGCCTCGGCATCCA -CTCTGAATCTAGGCTGGACTTTCTCTGACCAGAAGCGGGGCTGCCACCCGCAACAATTTT -CAGTTCACATCCCCCTTCCTCGAGCTGATCCACCCAGACGCCCGCCCTACGCACTGTCCC -CTGGTGACCACCCCCCATGTCCCCACGGACCCCACGCCCCACATGGACTGTGCAGCCACA -CCACGGAGTCCCCCACAGTCACAGCGTGGCCCCACGGGGCTCGTGCCCGCTTGTATTAAA -CCCACCAGTTAAAACTCCCCAAGGGAAACCTGTGTGCAGAACGCCCTGGACCCAATAAAG -GGTCGGCCTGGGGGTTCCAGTCTCTCTCCACTTTCCCTGGCCTCCCTGCATGTGTGGCCT -CCCGCACGTGTTTCCCTCGTGTCTCTCTCTTGATCACTAGGGGCTGCTCTCCCTCCCATA -GATCCTAAATGAAAACACGGCTTCACTGTCTGCCTCCCCTGAAGACACACATGGCCAAGC -AGGGGGACGCTGCAGCTTCCTCTCTGCACTCTGCTCAGGGCTGGCATTCGAGGACACGCA -GGAACAGGGGTGGAGTCAACAGTGGAGGGACGGCATGAGCAAGTGCCACTGTCACCCATC -CTGGCGTGCGGCCACATCCACCAGGGAGAGGCGAAGCCCAGGAATGACACCCAGAAGACA -CAAGAGATCATAAGGAAAGGCCAAACTGGAAAGTGAGTGAAAGAAACAGGCTTGCTTAAA -AGAGGAAGCGGGAACAGCCAAAGCGAGGCTGGAACGATGTTTAGCTCGGTGCTAATGGGC -AAGAGTGACTTACACGGCAGGAAACAGCCAGTTGAGCGCAGAGGGTGCTGGGAGATGGAC -ACCCTGCTGCCTCACTGCGTGCGCACACCTGTCGGGATGGGAGACGGGCGCCCTGCTGCC -TCACTGCGCGCACACCTATCGGGAAGCCCCAGACGGCTATCCCACTGCTTGTCACCCGCC -AGAGAAACCCAAGACAAAGGCACCAAGAGCCACACACACACAGACGTTCACAGCACCAGA -TGAAAATCAGGAAGCACCCACTTGTCCTGAAGTGGGTCCCTGGCAGCTTGAACATCCCCA -CACCCCAGGCCATCTGCTGAAAAGCCTGAGGCAAAGGCCTAGCTGGCTACTCTGCCCCAT -GGCCTGTCCCTCCTCTACCACTGCCTGACCCTCATCACTGGGGTAAGTCTTGAAACCACA -GACTCCACTTCATTCTTTAGAAAAATGGTTTTAACTGTTCTAGGTCCTTTGCCTTTGCAT -GTAGCTTGTGTAGTATAAAAAACTGAGATTTTGTTAGGACTGTGTGAAATCTACAGATTC -ACTCAAGGGGAATGATTTAGCAACATTTGTAGGAAGCCAGCTCTGAACTGTCAGAGTGGG -CACGCCTGGGCAGCACCAGGGGCAGAACAGCCACGGAACCCAGTGCACGGAGGGGACGCA -GCTAATGCACAGGCAGGAAAAGGGGTCAGAAATCCCGAAGTCAGGAAGGAAGCTGTCGTC -AGCAGCATCAGATACCAGAGGCTAAGAAACTGAGGACTGAGAACAGCCCCTCGGCAAGTG -GCAATTCGGAGGGGTTCCCTGGAGACCCTGAAGGAGAGCAGAGGGCAGGGCTGCAGAGAG -CAAAAGGCATCCCCCAGTGAGGGGGAGGTCCGCGGGGACGGGAGCAGCAGTGCCATAGAG -GGAAATGGGAGGGGCAGTAGGAACACACATTCTCTCTCTGAAGGGAGGCTTTCCTGAGAC -CCAGGACCAGCACAGAGCCACACACGGTTGTGGGGAACAACGGAAGCGATGGGAGGGGAC -CAAGATAAAAGCACAAGTGACAGGGTTGGGGCTGGCAACGGCCGCACCACACCCAGGGGC -TGCCCCCTCTTCTCCCAACTGTGTCCAGCCCTGTTGGGGGAGTAGCTCATCTCCACCAGC -AACTGACCTAGCTGGTGAAGTTGAGGGAGACTGGGTGTGGATACAGAATTAATATTCACT -ATTTATTTTTAAAAAACTAAAACCACAAAACAAACAAAAAAAATGTAAAGCTGGCATAAT -TTTGCTTGTCAAAGACCACCACCCATTTTGGTTTTTTTTTTTTTTTTTGAGATGGAGTTT -TGATCTTGTCACCCAGGGTGGAGTGCAGCGATCTCGGCTCACTGCAAGCTCCGCCTCCTG -GGTTCAAGCGATTCTCCTGCCTCAGCCTCCTGAGTAGCTGGGACTACAGGGCCCCACCAC -CACGCCCAGCTAATTTTTTGTATTTTTTTAGTAGAGACAAGGTTTCACCGTATTAGCAAG -GATGGTCTGGATCTCCTGACGAGTTTCACTCTTGTCACCCAGGCTGGAATACAACGGCAC -GACCTCGGCTCACTGCAACCTCCGCCTCCCGGGTTCAAGTGATTCTCCTGCCTCAGCCTC -CCGAGTAGCTGGGATTATAGGCATGCACTACCACACCCGGCTAATTTTGTATTTTTAGTA -GAGATGGGGTTTCTCCGTGTTGGTCAGGCTGGTCTCGAACTCCTGACCTCAGATGATCCG -CCCACCTCAGCCTCCCAAAGTGCTGGAATTACAGGCGTGAGCCACCGCGCCCGGCCGACC -ACTACTCACTCGGTGGTATATATTCTTCAGATCAGCTGAAGGCACACACACGCATCGTAA -CAAGTACTTTAACACGCCCTGGACACCTGCTCCCGGGCCTTATCTCACCACGGCCTGCTG -GCATCCCCAACGCTGGTCATGGGCAATGACACGATGATGGAGGGCCCACCCTACAGATGT -ACTCCCGCACTCTGGCTGCCCTAGTTGCAGATGATCCAGAACTGGGATTCCTGGGCCAAA -GGAGAGTCCACAGGTGTGGCTGTGTTAACTCGGCCAAAATGCCTTCAGGAGAGCCTTTTT -CATTCTTACCCACCCACAACCCTCCCGACAGTCCAAAGCAGGGGTTGCAAACCTTCTTCT -AGCAGCAGCACTCTCTTCTAGTGAAATCTCATCCAAAGCCTCCACACACAGGCAAACAGA -GCCTGCTGCTCCAGCCACCTGAAGCCGGGGCCCTGTGGCTGGACAGCAACTGCTGACCTG -GCCCTGCTCTGCCTTGTGCTTGCCGGCGGGACAGTATTCACGGGCACACTGACTACTGAC -CTGGTCCAGATCGAGGCTGGCGCCAGCCTCCGCCAAAGGCCCCAGAAACTTACTGACAGC -TCCAGCATCTTCTCTATAAATGACACTAGGTCTCTAGGTGGTGTCTGCTGACCTGGAGGG -GTCAGGCTGCTGGATCAGCCTTGGTAGTCGATGAAGGGCTGAGGTGCTGGACAGGTCCTG -CAGCCTACCGAAGCCCCAGGTGCCACCACACAGGGGTACTTCCACTTAGCTCAGAGACCG -TCCTGGGGATTGCGAAACCCTGGGGGCGCCCAGCACAGAAGGCACACTGAATAACTGAAT -ATATGTGCCTTTCCTTTGATGATATGCACTGGGTCTTAAGAAATAGTAGAACAGGCCAGC -TTCAGTGTTTACCCCGGTCTGGTTTTCTCAGCTATGGCCCTATGGTGTCAGAGGCTGGTG -AACACAGACGCTACAGGCGGCCCTGCAGGCTGAGACACATCAGCAGAGCAAACACTTCCA -GCGTGTGGAGAAGCAGACGAGGAGGAGTTCCAACTAAGCCAATTTAACTAGCACACATCC -AAAGTAGAAAGGCTGCTGTTTGCAAATAAAAGATGTTGAACAGGCAAGGCTGACTGAGAA -TATAAAAACCGCCTGGTGTTCTTCTCCTAAGCACAGAATCCTTACCTTCATAAGGGGTCA -TCTCTGGGCCTCGGACGACATAGTGCCTAAGGGAGAGAAGAAAATTACTTGGGATTTGAG -GACAGCAAATTCTCCAAAATCTGAATCATTCCAAGCCTGGGGTTTATAGAACCCAGCCAA -AATTACATTCACATTCAGGCAGTGAACAAATGAAGGTGAAATGTCACACAGCCACACGGC -TTCAAAACCCCCGTCTCTTCTACCGTGGGTGCTTTTAGTCTCTTGTAACAGGATCTTAGA -GACTATACTTTATAAGTTTACCATAAAGTACCTTTGTTTCGACAATATAACATGCACGAA -GCTCATCTTAATAATAACTGAAATCTTAAATAAATTTTAATTTCACAGTACATTACTAAG -ATGTACTTGAAGACTGTAATCCCAGCACTTTGGGAGGGCACGGTGGAAGATCGCTTGAGC -CCAGGAGCTTGACACCAGCCTAGGCAACATAGCAAGACCCCACCTTTATTTAAAAAAAAA -AAGTTAGCCGGGTGTGGTAGTGCATGCCTGCAGCCCGCCTACTCAGGAGGCTGAGGCGGG -AGGATCACTTGAGCCCAGGAGTTTAAGGCTGCAGTGAGCTATGATTGTGCCACCACATCC -CATTTGGGCAACAGAGTGAGACCCTATCTCCAAAGAAAAAACGATGTACTTTGAAATGTA -TATTCTTAAATGTACTTATATATAATGTGTTTTTTGATATCACACATGCAGGCTAAACAG -AACACAGCTAGTGATGCGGGGCCGGCTCGGTACCCCCAGCCCTTTCTCGTGCTCCTGGAA -AAACCATAAGTGACTTGAGCAGCTGTCCTGGAGCAGAAGGAACAGGAACTGCCGTGATTG -TGTCCAAAGCCACAGTCCCCACACAGAGCTCACCCTCAGACCAGGGGCAGCAGCAAATCG -ACTAAACACTCCTCCACACAAATAAATAAGGCTTCTGCTTTACGTAAAGAAGTGTCTGGG -CTTTACAGATTCCCAAACGAAACAGAAGAGCACAGAGAAGAAAGTAAAACCAGCTAGAAA -TGCCAGAAACCAGACATGGCTTCAACTGCCAACACCGGCCAACACCGGCCATCATCTTTC -CCCTTGCTCTGCCCCAGGACATGTGTGCCATCACTTTAAAACTAATGGGGGCTGGGCTCG -GTGGCTCATGCCCGTGATCCCAGCACTCTGGGAGGCCAAGGTGGGTAGATCACCTGAAGT diff -r 1163c16cb3c0 -r fa99a9417ea1 test-data/chr1.small.fa.fai --- a/test-data/chr1.small.fa.fai Mon Jun 02 07:35:53 2014 -0400 +++ /dev/null Thu Jan 01 00:00:00 1970 +0000 @@ -1,1 +0,0 @@ -chr1 1199940 55 60 61 diff -r 1163c16cb3c0 -r fa99a9417ea1 test-data/test.out.vcf --- a/test-data/test.out.vcf Mon Jun 02 07:35:53 2014 -0400 +++ /dev/null Thu Jan 01 00:00:00 1970 +0000 @@ -1,53 +0,0 @@ -##fileformat=VCFv4.1 -##fileDate=2013-03-04 09:59:35 -##source=SoftSearch.pl -##reference=chr1.small.fa -##Usage= SoftSearch.pl -l 5 -q 20 -r 5 -d 300 -m 5 -u 0 -s 4 -b Small_test.bam -f chr1.small.fa -o output.vcf -##INFO= -##INFO= -##INFO= -##INFO= -##INFO= -##INFO= -##INFO= -#CHROM POS ID REF ALT QUAL FILTER INFO -chr1 525967 . BND_krm ]chr1:524013]T . PASS SVTYPE=BND;EVENT=TDUP,15;ISIZE=1954;lSC=39;nSC=7;nRP=15;uRP=0;MATE_ID=BND_bzd;Summary=CTX,1:DEL,0:INS,0:INV,0:TDUP,15:NOV_INS,0 -chr1 524013 . BND_bzd T[chr1:525967[ . PASS SVTYPE=BND;EVENT=TDUP,15;ISIZE=1954;lSC=39;nSC=7;nRP=15;uRP=0;MATE_ID=BND_krm;Summary=CTX,1:DEL,0:INS,0:INV,0:TDUP,15:NOV_INS,0 -chr1 773905 . BND_bxl ]chr1:773905]G . PASS SVTYPE=BND;EVENT=INV,39;ISIZE=-7663;lSC=32;nSC=8;nRP=39;uRP=1;MATE_ID=BND_dek;Summary=CTX,10:DEL,0:INS,0:INV,39:TDUP,0:NOV_INS,0 -chr1 781568 . BND_dek C[chr1:781568[ . PASS SVTYPE=BND;EVENT=INV,39;ISIZE=-7663;lSC=32;nSC=8;nRP=39;uRP=1;MATE_ID=BND_bxl;Summary=CTX,10:DEL,0:INS,0:INV,39:TDUP,0:NOV_INS,0 -chr1 773905 . BND_qok ]chr1:773905]G . PASS r_SVTYPE=BND;EVENT=INV,93;ISIZE=7663;lSC=14;nSC=7;nRP=93;uRP=12;MATE_ID=BND_epk;Summary=CTX,16:DEL,0:INS,0:INV,93:TDUP,0:NOV_INS,0 -chr1 781568 . BND_epk C[chr1:781568[ . PASS r_SVTYPE=BND;EVENT=INV,93;ISIZE=7663;lSC=14;nSC=7;nRP=93;uRP=12;MATE_ID=BND_qok;Summary=CTX,16:DEL,0:INS,0:INV,93:TDUP,0:NOV_INS,0 -chr1 773966 . BND_vej ]chr1:773966]G . PASS SVTYPE=BND;EVENT=INV,39;ISIZE=-7602;lSC=37;nSC=12;nRP=39;uRP=1;MATE_ID=BND_yqd;Summary=CTX,10:DEL,0:INS,0:INV,39:TDUP,0:NOV_INS,0 -chr1 781568 . BND_yqd G[chr1:781568[ . PASS SVTYPE=BND;EVENT=INV,39;ISIZE=-7602;lSC=37;nSC=12;nRP=39;uRP=1;MATE_ID=BND_vej;Summary=CTX,10:DEL,0:INS,0:INV,39:TDUP,0:NOV_INS,0 -chr1 781562 . BND_hoa ]chr1:781562]G . PASS r_SVTYPE=BND;EVENT=INV,34;ISIZE=6;lSC=35;nSC=9;nRP=34;uRP=7;MATE_ID=BND_gtg;Summary=CTX,0:DEL,0:INS,0:INV,34:TDUP,0:NOV_INS,0 -chr1 781568 . BND_gtg A[chr1:781568[ . PASS r_SVTYPE=BND;EVENT=INV,34;ISIZE=6;lSC=35;nSC=9;nRP=34;uRP=7;MATE_ID=BND_hoa;Summary=CTX,0:DEL,0:INS,0:INV,34:TDUP,0:NOV_INS,0 -chr1 781620 . BND_rbh ]chr1:781620]A . PASS SVTYPE=BND;EVENT=INV,11;ISIZE=7696;lSC=37;nSC=5;nRP=11;uRP=9;MATE_ID=BND_hwz;Summary=CTX,0:DEL,0:INS,0:INV,11:TDUP,0:NOV_INS,0 -chr1 773924 . BND_hwz A[chr1:773924[ . PASS SVTYPE=BND;EVENT=INV,11;ISIZE=7696;lSC=37;nSC=5;nRP=11;uRP=9;MATE_ID=BND_rbh;Summary=CTX,0:DEL,0:INS,0:INV,11:TDUP,0:NOV_INS,0 -chr1 781620 . BND_pff ]chr1:781620]A . PASS r_SVTYPE=BND;EVENT=INV,27;ISIZE=-7696;lSC=37;nSC=12;nRP=27;uRP=2;MATE_ID=BND_axj;Summary=CTX,0:DEL,0:INS,0:INV,27:TDUP,0:NOV_INS,0 -chr1 773924 . BND_axj A[chr1:773924[ . PASS r_SVTYPE=BND;EVENT=INV,27;ISIZE=-7696;lSC=37;nSC=12;nRP=27;uRP=2;MATE_ID=BND_pff;Summary=CTX,0:DEL,0:INS,0:INV,27:TDUP,0:NOV_INS,0 -chr1 813647 . BND_qzw ]chr1:813647]G . PASS SVTYPE=BND;EVENT=INV,51;ISIZE=-3145;lSC=22;nSC=5;nRP=51;uRP=7;MATE_ID=BND_zle;Summary=CTX,0:DEL,0:INS,0:INV,51:TDUP,0:NOV_INS,0 -chr1 816792 . BND_zle T[chr1:816792[ . PASS SVTYPE=BND;EVENT=INV,51;ISIZE=-3145;lSC=22;nSC=5;nRP=51;uRP=7;MATE_ID=BND_qzw;Summary=CTX,0:DEL,0:INS,0:INV,51:TDUP,0:NOV_INS,0 -chr1 813647 . BND_ngc ]chr1:813647]G . PASS r_SVTYPE=BND;EVENT=INV,31;ISIZE=3145;lSC=18;nSC=10;nRP=31;uRP=3;MATE_ID=BND_are;Summary=CTX,0:DEL,0:INS,0:INV,31:TDUP,0:NOV_INS,0 -chr1 816792 . BND_are T[chr1:816792[ . PASS r_SVTYPE=BND;EVENT=INV,31;ISIZE=3145;lSC=18;nSC=10;nRP=31;uRP=3;MATE_ID=BND_ngc;Summary=CTX,0:DEL,0:INS,0:INV,31:TDUP,0:NOV_INS,0 -chr1 816790 . BND_fca ]chr1:816790]G . PASS SVTYPE=BND;EVENT=INV,56;ISIZE=3142;lSC=29;nSC=12;nRP=56;uRP=10;MATE_ID=BND_efc;Summary=CTX,0:DEL,0:INS,0:INV,56:TDUP,0:NOV_INS,0 -chr1 813648 . BND_efc G[chr1:813648[ . PASS SVTYPE=BND;EVENT=INV,56;ISIZE=3142;lSC=29;nSC=12;nRP=56;uRP=10;MATE_ID=BND_fca;Summary=CTX,0:DEL,0:INS,0:INV,56:TDUP,0:NOV_INS,0 -chr1 816790 . BND_pes ]chr1:816790]G . PASS r_SVTYPE=BND;EVENT=INV,49;ISIZE=-3142;lSC=34;nSC=14;nRP=49;uRP=8;MATE_ID=BND_yag;Summary=CTX,1:DEL,0:INS,0:INV,49:TDUP,0:NOV_INS,0 -chr1 813648 . BND_yag G[chr1:813648[ . PASS r_SVTYPE=BND;EVENT=INV,49;ISIZE=-3142;lSC=34;nSC=14;nRP=49;uRP=8;MATE_ID=BND_pes;Summary=CTX,1:DEL,0:INS,0:INV,49:TDUP,0:NOV_INS,0 -chr1 855226 . BND_rki ]chr1:813648]T . PASS r_SVTYPE=BND;EVENT=DEL,104;ISIZE=-41578;lSC=35;nSC=18;nRP=104;uRP=11;MATE_ID=BND_mln;Summary=CTX,0:DEL,104:INS,0:INV,0:TDUP,0:NOV_INS,0 -chr1 813648 . BND_mln G[chr1:855226[ . PASS r_SVTYPE=BND;EVENT=DEL,104;ISIZE=-41578;lSC=35;nSC=18;nRP=104;uRP=11;MATE_ID=BND_rki;Summary=CTX,0:DEL,104:INS,0:INV,0:TDUP,0:NOV_INS,0 -chr1 863643 . BND_ldx ]chr1:854833]G . PASS SVTYPE=BND;EVENT=TDUP,97;ISIZE=8810;lSC=39;nSC=14;nRP=97;uRP=10;MATE_ID=BND_trp;Summary=CTX,0:DEL,0:INS,0:INV,0:TDUP,97:NOV_INS,0 -chr1 854833 . BND_trp A[chr1:863643[ . PASS SVTYPE=BND;EVENT=TDUP,97;ISIZE=8810;lSC=39;nSC=14;nRP=97;uRP=10;MATE_ID=BND_ldx;Summary=CTX,0:DEL,0:INS,0:INV,0:TDUP,97:NOV_INS,0 -chr1 903616 . BND_enp ]chr1:903616]C . PASS SVTYPE=BND;EVENT=INV,60;ISIZE=-12375;lSC=19;nSC=10;nRP=60;uRP=14;MATE_ID=BND_kju;Summary=CTX,0:DEL,0:INS,0:INV,60:TDUP,0:NOV_INS,0 -chr1 915991 . BND_kju T[chr1:915991[ . PASS SVTYPE=BND;EVENT=INV,60;ISIZE=-12375;lSC=19;nSC=10;nRP=60;uRP=14;MATE_ID=BND_enp;Summary=CTX,0:DEL,0:INS,0:INV,60:TDUP,0:NOV_INS,0 -chr1 903616 . BND_gxr ]chr1:903616]C . PASS r_SVTYPE=BND;EVENT=INV,64;ISIZE=12375;lSC=19;nSC=13;nRP=64;uRP=6;MATE_ID=BND_aad;Summary=CTX,0:DEL,0:INS,0:INV,64:TDUP,0:NOV_INS,0 -chr1 915991 . BND_aad T[chr1:915991[ . PASS r_SVTYPE=BND;EVENT=INV,64;ISIZE=12375;lSC=19;nSC=13;nRP=64;uRP=6;MATE_ID=BND_gxr;Summary=CTX,0:DEL,0:INS,0:INV,64:TDUP,0:NOV_INS,0 -chr1 915990 . BND_yjv ]chr1:915990]C . PASS SVTYPE=BND;EVENT=INV,61;ISIZE=12373;lSC=23;nSC=11;nRP=61;uRP=9;MATE_ID=BND_oqn;Summary=CTX,0:DEL,0:INS,0:INV,61:TDUP,0:NOV_INS,0 -chr1 903617 . BND_oqn C[chr1:903617[ . PASS SVTYPE=BND;EVENT=INV,61;ISIZE=12373;lSC=23;nSC=11;nRP=61;uRP=9;MATE_ID=BND_yjv;Summary=CTX,0:DEL,0:INS,0:INV,61:TDUP,0:NOV_INS,0 -chr1 915990 . BND_gqz ]chr1:915990]C . PASS r_SVTYPE=BND;EVENT=INV,64;ISIZE=-12373;lSC=38;nSC=12;nRP=64;uRP=5;MATE_ID=BND_taa;Summary=CTX,0:DEL,0:INS,0:INV,64:TDUP,0:NOV_INS,0 -chr1 903617 . BND_taa C[chr1:903617[ . PASS r_SVTYPE=BND;EVENT=INV,64;ISIZE=-12373;lSC=38;nSC=12;nRP=64;uRP=5;MATE_ID=BND_gqz;Summary=CTX,0:DEL,0:INS,0:INV,64:TDUP,0:NOV_INS,0 -chr1 938005 . BND_qky ]chr1:938005]A . PASS SVTYPE=BND;EVENT=INV,60;ISIZE=-20303;lSC=32;nSC=6;nRP=60;uRP=13;MATE_ID=BND_abd;Summary=CTX,0:DEL,0:INS,0:INV,60:TDUP,0:NOV_INS,0 -chr1 958308 . BND_abd T[chr1:958308[ . PASS SVTYPE=BND;EVENT=INV,60;ISIZE=-20303;lSC=32;nSC=6;nRP=60;uRP=13;MATE_ID=BND_qky;Summary=CTX,0:DEL,0:INS,0:INV,60:TDUP,0:NOV_INS,0 -chr1 958307 . BND_gju ]chr1:958307]A . PASS SVTYPE=BND;EVENT=INV,59;ISIZE=20301;lSC=15;nSC=10;nRP=59;uRP=6;MATE_ID=BND_cwc;Summary=CTX,0:DEL,0:INS,0:INV,59:TDUP,0:NOV_INS,0 -chr1 938006 . BND_cwc C[chr1:938006[ . PASS SVTYPE=BND;EVENT=INV,59;ISIZE=20301;lSC=15;nSC=10;nRP=59;uRP=6;MATE_ID=BND_gju;Summary=CTX,0:DEL,0:INS,0:INV,59:TDUP,0:NOV_INS,0 -chr1 958310 . BND_rsp ]chr1:958310]A . PASS r_SVTYPE=BND;EVENT=INV,52;ISIZE=-20304;lSC=18;nSC=11;nRP=52;uRP=7;MATE_ID=BND_xxl;Summary=CTX,0:DEL,0:INS,0:INV,52:TDUP,0:NOV_INS,0 -chr1 938006 . BND_xxl T[chr1:938006[ . PASS r_SVTYPE=BND;EVENT=INV,52;ISIZE=-20304;lSC=18;nSC=11;nRP=52;uRP=7;MATE_ID=BND_rsp;Summary=CTX,0:DEL,0:INS,0:INV,52:TDUP,0:NOV_INS,0 diff -r 1163c16cb3c0 -r fa99a9417ea1 tool-data/fasta_indexes.loc --- a/tool-data/fasta_indexes.loc Mon Jun 02 07:35:53 2014 -0400 +++ /dev/null Thu Jan 01 00:00:00 1970 +0000 @@ -1,33 +0,0 @@ -#This is a sample file distributed with Galaxy that enables tools -#to use a directory of Samtools indexed sequences data files. You will need -#to create these data files and then create a fasta_indexes.loc file -#similar to this one (store it in this directory) that points to -#the directories in which those files are stored. The fasta_indexes.loc -#file has this format (white space characters are TAB characters): -# -# -# -#So, for example, if you had hg19 Canonical indexed stored in -# -# /depot/data2/galaxy/hg19/sam/, -# -#then the fasta_indexes.loc entry would look like this: -# -#hg19canon hg19 Human (Homo sapiens): hg19 Canonical /depot/data2/galaxy/hg19/sam/hg19canon.fa -# -#and your /depot/data2/galaxy/hg19/sam/ directory -#would contain hg19canon.fa and hg19canon.fa.fai files. -# -#Your fasta_indexes.loc file should include an entry per line for -#each index set you have stored. The file in the path does actually -#exist, but it should never be directly used. Instead, the name serves -#as a prefix for the index file. For example: -# -#hg18canon hg18 Human (Homo sapiens): hg18 Canonical /depot/data2/galaxy/hg18/sam/hg18canon.fa -#hg18full hg18 Human (Homo sapiens): hg18 Full /depot/data2/galaxy/hg18/sam/hg18full.fa -#hg19canon hg19 Human (Homo sapiens): hg19 Canonical /depot/data2/galaxy/hg19/sam/hg19canon.fa -#hg19full hg19 Human (Homo sapiens): hg19 Full /depot/data2/galaxy/hg19/sam/hg19full.fa - - -hg19 hg19 Human (hg19) /home/plus91/2.4/src/hg19full.fa - diff -r 1163c16cb3c0 -r fa99a9417ea1 tool-data/fasta_indexes.loc.sample --- a/tool-data/fasta_indexes.loc.sample Mon Jun 02 07:35:53 2014 -0400 +++ /dev/null Thu Jan 01 00:00:00 1970 +0000 @@ -1,29 +0,0 @@ -#This is a sample file distributed with Galaxy that enables tools -#to use a directory of Samtools indexed sequences data files. You will need -#to create these data files and then create a fasta_indexes.loc file -#similar to this one (store it in this directory) that points to -#the directories in which those files are stored. The fasta_indexes.loc -#file has this format (white space characters are TAB characters): -# -# -# -#So, for example, if you had hg19 Canonical indexed stored in -# -# /depot/data2/galaxy/hg19/sam/, -# -#then the fasta_indexes.loc entry would look like this: -# -#hg19canon hg19 Human (Homo sapiens): hg19 Canonical /depot/data2/galaxy/hg19/sam/hg19canon.fa -# -#and your /depot/data2/galaxy/hg19/sam/ directory -#would contain hg19canon.fa and hg19canon.fa.fai files. -# -#Your fasta_indexes.loc file should include an entry per line for -#each index set you have stored. The file in the path does actually -#exist, but it should never be directly used. Instead, the name serves -#as a prefix for the index file. For example: -# -#hg18canon hg18 Human (Homo sapiens): hg18 Canonical /depot/data2/galaxy/hg18/sam/hg18canon.fa -#hg18full hg18 Human (Homo sapiens): hg18 Full /depot/data2/galaxy/hg18/sam/hg18full.fa -#hg19canon hg19 Human (Homo sapiens): hg19 Canonical /depot/data2/galaxy/hg19/sam/hg19canon.fa -#hg19full hg19 Human (Homo sapiens): hg19 Full /depot/data2/galaxy/hg19/sam/hg19full.fa diff -r 1163c16cb3c0 -r fa99a9417ea1 tool-data/tool_data_table_conf.xml.sample --- a/tool-data/tool_data_table_conf.xml.sample Mon Jun 02 07:35:53 2014 -0400 +++ /dev/null Thu Jan 01 00:00:00 1970 +0000 @@ -1,82 +0,0 @@ - - - - - value, dbkey, name, path - -
- - - value, dbkey, formats, name, path - -
- - - value, name, path - -
- - - value, name, path - -
- - - value, dbkey, name, path - -
- - - value, dbkey, name, path - -
- - - name, value, dbkey, species - -
- - - value, dbkey, name, path - -
- - - value, name, path - -
- - - value, name, path - -
- - - value, dbkey, name, path - -
- - - value, dbkey, name, path - -
- - - value, name, gatk_value, tools_valid_for - -
- - - value, dbkey, name, path - -
- - - value, dbkey, name, path - -
- - value, dbkey, name, path - -
- diff -r 1163c16cb3c0 -r fa99a9417ea1 tool_dependencies.xml --- a/tool_dependencies.xml Mon Jun 02 07:35:53 2014 -0400 +++ /dev/null Thu Jan 01 00:00:00 1970 +0000 @@ -1,6 +0,0 @@ - - - - - -