annotate env/lib/python3.9/site-packages/networkx/classes/multidigraph.py @ 0:4f3585e2f14b draft default tip

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author shellac
date Mon, 22 Mar 2021 18:12:50 +0000
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1 """Base class for MultiDiGraph."""
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2 from copy import deepcopy
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3
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4 import networkx as nx
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5 from networkx.classes.digraph import DiGraph
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6 from networkx.classes.multigraph import MultiGraph
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7 from networkx.classes.coreviews import MultiAdjacencyView
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8 from networkx.classes.reportviews import (
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9 OutMultiEdgeView,
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10 InMultiEdgeView,
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11 DiMultiDegreeView,
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12 OutMultiDegreeView,
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13 InMultiDegreeView,
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14 )
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15 from networkx.exception import NetworkXError
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16
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17
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18 class MultiDiGraph(MultiGraph, DiGraph):
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19 """A directed graph class that can store multiedges.
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20
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21 Multiedges are multiple edges between two nodes. Each edge
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22 can hold optional data or attributes.
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23
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24 A MultiDiGraph holds directed edges. Self loops are allowed.
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25
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26 Nodes can be arbitrary (hashable) Python objects with optional
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27 key/value attributes. By convention `None` is not used as a node.
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28
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29 Edges are represented as links between nodes with optional
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30 key/value attributes.
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31
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32 Parameters
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33 ----------
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34 incoming_graph_data : input graph (optional, default: None)
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35 Data to initialize graph. If None (default) an empty
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36 graph is created. The data can be any format that is supported
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37 by the to_networkx_graph() function, currently including edge list,
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38 dict of dicts, dict of lists, NetworkX graph, NumPy matrix
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39 or 2d ndarray, SciPy sparse matrix, or PyGraphviz graph.
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40
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41 attr : keyword arguments, optional (default= no attributes)
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42 Attributes to add to graph as key=value pairs.
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43
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44 See Also
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45 --------
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46 Graph
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47 DiGraph
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48 MultiGraph
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49 OrderedMultiDiGraph
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50
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51 Examples
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52 --------
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53 Create an empty graph structure (a "null graph") with no nodes and
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54 no edges.
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55
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56 >>> G = nx.MultiDiGraph()
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57
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58 G can be grown in several ways.
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59
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60 **Nodes:**
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61
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62 Add one node at a time:
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63
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64 >>> G.add_node(1)
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65
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66 Add the nodes from any container (a list, dict, set or
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67 even the lines from a file or the nodes from another graph).
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68
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69 >>> G.add_nodes_from([2, 3])
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70 >>> G.add_nodes_from(range(100, 110))
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71 >>> H = nx.path_graph(10)
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72 >>> G.add_nodes_from(H)
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73
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74 In addition to strings and integers any hashable Python object
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75 (except None) can represent a node, e.g. a customized node object,
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76 or even another Graph.
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77
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78 >>> G.add_node(H)
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79
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80 **Edges:**
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81
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82 G can also be grown by adding edges.
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83
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84 Add one edge,
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85
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86 >>> key = G.add_edge(1, 2)
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87
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88 a list of edges,
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89
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90 >>> keys = G.add_edges_from([(1, 2), (1, 3)])
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91
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92 or a collection of edges,
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93
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94 >>> keys = G.add_edges_from(H.edges)
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95
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96 If some edges connect nodes not yet in the graph, the nodes
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97 are added automatically. If an edge already exists, an additional
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98 edge is created and stored using a key to identify the edge.
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99 By default the key is the lowest unused integer.
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100
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101 >>> keys = G.add_edges_from([(4, 5, dict(route=282)), (4, 5, dict(route=37))])
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102 >>> G[4]
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103 AdjacencyView({5: {0: {}, 1: {'route': 282}, 2: {'route': 37}}})
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104
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105 **Attributes:**
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106
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107 Each graph, node, and edge can hold key/value attribute pairs
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108 in an associated attribute dictionary (the keys must be hashable).
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109 By default these are empty, but can be added or changed using
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110 add_edge, add_node or direct manipulation of the attribute
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111 dictionaries named graph, node and edge respectively.
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112
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113 >>> G = nx.MultiDiGraph(day="Friday")
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114 >>> G.graph
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115 {'day': 'Friday'}
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116
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117 Add node attributes using add_node(), add_nodes_from() or G.nodes
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118
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119 >>> G.add_node(1, time="5pm")
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120 >>> G.add_nodes_from([3], time="2pm")
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121 >>> G.nodes[1]
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122 {'time': '5pm'}
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123 >>> G.nodes[1]["room"] = 714
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124 >>> del G.nodes[1]["room"] # remove attribute
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125 >>> list(G.nodes(data=True))
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126 [(1, {'time': '5pm'}), (3, {'time': '2pm'})]
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127
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128 Add edge attributes using add_edge(), add_edges_from(), subscript
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129 notation, or G.edges.
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130
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131 >>> key = G.add_edge(1, 2, weight=4.7)
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132 >>> keys = G.add_edges_from([(3, 4), (4, 5)], color="red")
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133 >>> keys = G.add_edges_from([(1, 2, {"color": "blue"}), (2, 3, {"weight": 8})])
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134 >>> G[1][2][0]["weight"] = 4.7
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135 >>> G.edges[1, 2, 0]["weight"] = 4
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136
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137 Warning: we protect the graph data structure by making `G.edges[1, 2]` a
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138 read-only dict-like structure. However, you can assign to attributes
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139 in e.g. `G.edges[1, 2]`. Thus, use 2 sets of brackets to add/change
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140 data attributes: `G.edges[1, 2]['weight'] = 4`
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141 (For multigraphs: `MG.edges[u, v, key][name] = value`).
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142
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143 **Shortcuts:**
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144
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145 Many common graph features allow python syntax to speed reporting.
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146
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147 >>> 1 in G # check if node in graph
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148 True
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149 >>> [n for n in G if n < 3] # iterate through nodes
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150 [1, 2]
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151 >>> len(G) # number of nodes in graph
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152 5
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153 >>> G[1] # adjacency dict-like view keyed by neighbor to edge attributes
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154 AdjacencyView({2: {0: {'weight': 4}, 1: {'color': 'blue'}}})
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155
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156 Often the best way to traverse all edges of a graph is via the neighbors.
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157 The neighbors are available as an adjacency-view `G.adj` object or via
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158 the method `G.adjacency()`.
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159
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160 >>> for n, nbrsdict in G.adjacency():
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161 ... for nbr, keydict in nbrsdict.items():
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162 ... for key, eattr in keydict.items():
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163 ... if "weight" in eattr:
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164 ... # Do something useful with the edges
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165 ... pass
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166
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167 But the edges() method is often more convenient:
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168
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169 >>> for u, v, keys, weight in G.edges(data="weight", keys=True):
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170 ... if weight is not None:
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171 ... # Do something useful with the edges
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172 ... pass
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173
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174 **Reporting:**
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175
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176 Simple graph information is obtained using methods and object-attributes.
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177 Reporting usually provides views instead of containers to reduce memory
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178 usage. The views update as the graph is updated similarly to dict-views.
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179 The objects `nodes, `edges` and `adj` provide access to data attributes
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180 via lookup (e.g. `nodes[n], `edges[u, v]`, `adj[u][v]`) and iteration
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181 (e.g. `nodes.items()`, `nodes.data('color')`,
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182 `nodes.data('color', default='blue')` and similarly for `edges`)
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183 Views exist for `nodes`, `edges`, `neighbors()`/`adj` and `degree`.
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184
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185 For details on these and other miscellaneous methods, see below.
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186
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187 **Subclasses (Advanced):**
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188
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189 The MultiDiGraph class uses a dict-of-dict-of-dict-of-dict structure.
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190 The outer dict (node_dict) holds adjacency information keyed by node.
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191 The next dict (adjlist_dict) represents the adjacency information and holds
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192 edge_key dicts keyed by neighbor. The edge_key dict holds each edge_attr
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193 dict keyed by edge key. The inner dict (edge_attr_dict) represents
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194 the edge data and holds edge attribute values keyed by attribute names.
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195
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196 Each of these four dicts in the dict-of-dict-of-dict-of-dict
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197 structure can be replaced by a user defined dict-like object.
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198 In general, the dict-like features should be maintained but
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199 extra features can be added. To replace one of the dicts create
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200 a new graph class by changing the class(!) variable holding the
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201 factory for that dict-like structure. The variable names are
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202 node_dict_factory, node_attr_dict_factory, adjlist_inner_dict_factory,
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203 adjlist_outer_dict_factory, edge_key_dict_factory, edge_attr_dict_factory
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204 and graph_attr_dict_factory.
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205
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206 node_dict_factory : function, (default: dict)
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207 Factory function to be used to create the dict containing node
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208 attributes, keyed by node id.
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209 It should require no arguments and return a dict-like object
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210
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211 node_attr_dict_factory: function, (default: dict)
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212 Factory function to be used to create the node attribute
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213 dict which holds attribute values keyed by attribute name.
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214 It should require no arguments and return a dict-like object
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215
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216 adjlist_outer_dict_factory : function, (default: dict)
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217 Factory function to be used to create the outer-most dict
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218 in the data structure that holds adjacency info keyed by node.
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219 It should require no arguments and return a dict-like object.
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220
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221 adjlist_inner_dict_factory : function, (default: dict)
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222 Factory function to be used to create the adjacency list
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223 dict which holds multiedge key dicts keyed by neighbor.
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224 It should require no arguments and return a dict-like object.
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225
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226 edge_key_dict_factory : function, (default: dict)
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227 Factory function to be used to create the edge key dict
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228 which holds edge data keyed by edge key.
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229 It should require no arguments and return a dict-like object.
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230
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231 edge_attr_dict_factory : function, (default: dict)
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232 Factory function to be used to create the edge attribute
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233 dict which holds attribute values keyed by attribute name.
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234 It should require no arguments and return a dict-like object.
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235
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236 graph_attr_dict_factory : function, (default: dict)
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237 Factory function to be used to create the graph attribute
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238 dict which holds attribute values keyed by attribute name.
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239 It should require no arguments and return a dict-like object.
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240
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241 Typically, if your extension doesn't impact the data structure all
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242 methods will inherited without issue except: `to_directed/to_undirected`.
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243 By default these methods create a DiGraph/Graph class and you probably
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244 want them to create your extension of a DiGraph/Graph. To facilitate
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245 this we define two class variables that you can set in your subclass.
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246
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247 to_directed_class : callable, (default: DiGraph or MultiDiGraph)
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248 Class to create a new graph structure in the `to_directed` method.
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249 If `None`, a NetworkX class (DiGraph or MultiDiGraph) is used.
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250
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251 to_undirected_class : callable, (default: Graph or MultiGraph)
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252 Class to create a new graph structure in the `to_undirected` method.
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253 If `None`, a NetworkX class (Graph or MultiGraph) is used.
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254
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255 Examples
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256 --------
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257
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258 Please see :mod:`~networkx.classes.ordered` for examples of
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259 creating graph subclasses by overwriting the base class `dict` with
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260 a dictionary-like object.
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261 """
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262
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263 # node_dict_factory = dict # already assigned in Graph
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264 # adjlist_outer_dict_factory = dict
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265 # adjlist_inner_dict_factory = dict
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266 edge_key_dict_factory = dict
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267 # edge_attr_dict_factory = dict
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268
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269 def __init__(self, incoming_graph_data=None, **attr):
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270 """Initialize a graph with edges, name, or graph attributes.
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271
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272 Parameters
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273 ----------
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274 incoming_graph_data : input graph
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275 Data to initialize graph. If incoming_graph_data=None (default)
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276 an empty graph is created. The data can be an edge list, or any
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277 NetworkX graph object. If the corresponding optional Python
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278 packages are installed the data can also be a NumPy matrix
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279 or 2d ndarray, a SciPy sparse matrix, or a PyGraphviz graph.
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280
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281 attr : keyword arguments, optional (default= no attributes)
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282 Attributes to add to graph as key=value pairs.
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283
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284 See Also
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285 --------
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286 convert
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287
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288 Examples
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289 --------
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290 >>> G = nx.Graph() # or DiGraph, MultiGraph, MultiDiGraph, etc
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291 >>> G = nx.Graph(name="my graph")
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292 >>> e = [(1, 2), (2, 3), (3, 4)] # list of edges
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293 >>> G = nx.Graph(e)
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294
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295 Arbitrary graph attribute pairs (key=value) may be assigned
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296
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297 >>> G = nx.Graph(e, day="Friday")
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298 >>> G.graph
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299 {'day': 'Friday'}
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300
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301 """
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302 self.edge_key_dict_factory = self.edge_key_dict_factory
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303 DiGraph.__init__(self, incoming_graph_data, **attr)
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304
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305 @property
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306 def adj(self):
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307 """Graph adjacency object holding the neighbors of each node.
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308
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309 This object is a read-only dict-like structure with node keys
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310 and neighbor-dict values. The neighbor-dict is keyed by neighbor
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311 to the edgekey-dict. So `G.adj[3][2][0]['color'] = 'blue'` sets
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312 the color of the edge `(3, 2, 0)` to `"blue"`.
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313
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314 Iterating over G.adj behaves like a dict. Useful idioms include
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315 `for nbr, datadict in G.adj[n].items():`.
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316
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317 The neighbor information is also provided by subscripting the graph.
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318 So `for nbr, foovalue in G[node].data('foo', default=1):` works.
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319
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320 For directed graphs, `G.adj` holds outgoing (successor) info.
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321 """
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322 return MultiAdjacencyView(self._succ)
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323
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324 @property
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325 def succ(self):
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326 """Graph adjacency object holding the successors of each node.
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327
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328 This object is a read-only dict-like structure with node keys
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329 and neighbor-dict values. The neighbor-dict is keyed by neighbor
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330 to the edgekey-dict. So `G.adj[3][2][0]['color'] = 'blue'` sets
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331 the color of the edge `(3, 2, 0)` to `"blue"`.
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332
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333 Iterating over G.adj behaves like a dict. Useful idioms include
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334 `for nbr, datadict in G.adj[n].items():`.
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335
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336 The neighbor information is also provided by subscripting the graph.
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337 So `for nbr, foovalue in G[node].data('foo', default=1):` works.
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338
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339 For directed graphs, `G.succ` is identical to `G.adj`.
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340 """
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341 return MultiAdjacencyView(self._succ)
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342
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343 @property
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344 def pred(self):
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345 """Graph adjacency object holding the predecessors of each node.
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346
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347 This object is a read-only dict-like structure with node keys
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348 and neighbor-dict values. The neighbor-dict is keyed by neighbor
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349 to the edgekey-dict. So `G.adj[3][2][0]['color'] = 'blue'` sets
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350 the color of the edge `(3, 2, 0)` to `"blue"`.
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351
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352 Iterating over G.adj behaves like a dict. Useful idioms include
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353 `for nbr, datadict in G.adj[n].items():`.
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354 """
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355 return MultiAdjacencyView(self._pred)
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356
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357 def add_edge(self, u_for_edge, v_for_edge, key=None, **attr):
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358 """Add an edge between u and v.
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359
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360 The nodes u and v will be automatically added if they are
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361 not already in the graph.
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362
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363 Edge attributes can be specified with keywords or by directly
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364 accessing the edge's attribute dictionary. See examples below.
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365
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366 Parameters
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367 ----------
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368 u_for_edge, v_for_edge : nodes
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369 Nodes can be, for example, strings or numbers.
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370 Nodes must be hashable (and not None) Python objects.
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371 key : hashable identifier, optional (default=lowest unused integer)
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372 Used to distinguish multiedges between a pair of nodes.
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373 attr_dict : dictionary, optional (default= no attributes)
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374 Dictionary of edge attributes. Key/value pairs will
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375 update existing data associated with the edge.
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376 attr : keyword arguments, optional
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377 Edge data (or labels or objects) can be assigned using
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378 keyword arguments.
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379
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380 Returns
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381 -------
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382 The edge key assigned to the edge.
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383
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384 See Also
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385 --------
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386 add_edges_from : add a collection of edges
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387
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388 Notes
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389 -----
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390 To replace/update edge data, use the optional key argument
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391 to identify a unique edge. Otherwise a new edge will be created.
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392
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393 NetworkX algorithms designed for weighted graphs cannot use
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394 multigraphs directly because it is not clear how to handle
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395 multiedge weights. Convert to Graph using edge attribute
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396 'weight' to enable weighted graph algorithms.
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397
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398 Default keys are generated using the method `new_edge_key()`.
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399 This method can be overridden by subclassing the base class and
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400 providing a custom `new_edge_key()` method.
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401
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402 Examples
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403 --------
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404 The following all add the edge e=(1, 2) to graph G:
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405
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406 >>> G = nx.MultiDiGraph()
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407 >>> e = (1, 2)
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408 >>> key = G.add_edge(1, 2) # explicit two-node form
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409 >>> G.add_edge(*e) # single edge as tuple of two nodes
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410 1
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411 >>> G.add_edges_from([(1, 2)]) # add edges from iterable container
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412 [2]
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413
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414 Associate data to edges using keywords:
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415
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416 >>> key = G.add_edge(1, 2, weight=3)
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417 >>> key = G.add_edge(1, 2, key=0, weight=4) # update data for key=0
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418 >>> key = G.add_edge(1, 3, weight=7, capacity=15, length=342.7)
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419
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420 For non-string attribute keys, use subscript notation.
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421
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422 >>> ekey = G.add_edge(1, 2)
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423 >>> G[1][2][0].update({0: 5})
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424 >>> G.edges[1, 2, 0].update({0: 5})
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425 """
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426 u, v = u_for_edge, v_for_edge
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427 # add nodes
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428 if u not in self._succ:
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429 self._succ[u] = self.adjlist_inner_dict_factory()
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430 self._pred[u] = self.adjlist_inner_dict_factory()
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431 self._node[u] = self.node_attr_dict_factory()
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432 if v not in self._succ:
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433 self._succ[v] = self.adjlist_inner_dict_factory()
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434 self._pred[v] = self.adjlist_inner_dict_factory()
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435 self._node[v] = self.node_attr_dict_factory()
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436 if key is None:
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437 key = self.new_edge_key(u, v)
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438 if v in self._succ[u]:
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439 keydict = self._adj[u][v]
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440 datadict = keydict.get(key, self.edge_key_dict_factory())
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441 datadict.update(attr)
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442 keydict[key] = datadict
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443 else:
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444 # selfloops work this way without special treatment
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445 datadict = self.edge_attr_dict_factory()
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446 datadict.update(attr)
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447 keydict = self.edge_key_dict_factory()
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448 keydict[key] = datadict
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449 self._succ[u][v] = keydict
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450 self._pred[v][u] = keydict
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451 return key
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452
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453 def remove_edge(self, u, v, key=None):
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454 """Remove an edge between u and v.
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455
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456 Parameters
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457 ----------
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458 u, v : nodes
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459 Remove an edge between nodes u and v.
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460 key : hashable identifier, optional (default=None)
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461 Used to distinguish multiple edges between a pair of nodes.
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462 If None remove a single (arbitrary) edge between u and v.
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463
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464 Raises
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465 ------
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466 NetworkXError
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467 If there is not an edge between u and v, or
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468 if there is no edge with the specified key.
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469
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470 See Also
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471 --------
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472 remove_edges_from : remove a collection of edges
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473
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474 Examples
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475 --------
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476 >>> G = nx.MultiDiGraph()
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477 >>> nx.add_path(G, [0, 1, 2, 3])
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478 >>> G.remove_edge(0, 1)
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479 >>> e = (1, 2)
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480 >>> G.remove_edge(*e) # unpacks e from an edge tuple
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481
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482 For multiple edges
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483
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484 >>> G = nx.MultiDiGraph()
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485 >>> G.add_edges_from([(1, 2), (1, 2), (1, 2)]) # key_list returned
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486 [0, 1, 2]
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487 >>> G.remove_edge(1, 2) # remove a single (arbitrary) edge
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488
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489 For edges with keys
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490
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491 >>> G = nx.MultiDiGraph()
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492 >>> G.add_edge(1, 2, key="first")
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493 'first'
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494 >>> G.add_edge(1, 2, key="second")
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495 'second'
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496 >>> G.remove_edge(1, 2, key="second")
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497
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498 """
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499 try:
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500 d = self._adj[u][v]
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501 except KeyError as e:
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502 raise NetworkXError(f"The edge {u}-{v} is not in the graph.") from e
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diff changeset
503 # remove the edge with specified data
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diff changeset
504 if key is None:
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505 d.popitem()
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506 else:
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507 try:
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508 del d[key]
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509 except KeyError as e:
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diff changeset
510 msg = f"The edge {u}-{v} with key {key} is not in the graph."
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511 raise NetworkXError(msg) from e
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512 if len(d) == 0:
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diff changeset
513 # remove the key entries if last edge
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514 del self._succ[u][v]
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515 del self._pred[v][u]
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516
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517 @property
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518 def edges(self):
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519 """An OutMultiEdgeView of the Graph as G.edges or G.edges().
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520
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521 edges(self, nbunch=None, data=False, keys=False, default=None)
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522
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523 The OutMultiEdgeView provides set-like operations on the edge-tuples
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524 as well as edge attribute lookup. When called, it also provides
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diff changeset
525 an EdgeDataView object which allows control of access to edge
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526 attributes (but does not provide set-like operations).
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diff changeset
527 Hence, `G.edges[u, v]['color']` provides the value of the color
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528 attribute for edge `(u, v)` while
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diff changeset
529 `for (u, v, c) in G.edges(data='color', default='red'):`
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diff changeset
530 iterates through all the edges yielding the color attribute
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diff changeset
531 with default `'red'` if no color attribute exists.
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532
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diff changeset
533 Edges are returned as tuples with optional data and keys
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diff changeset
534 in the order (node, neighbor, key, data).
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535
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diff changeset
536 Parameters
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diff changeset
537 ----------
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diff changeset
538 nbunch : single node, container, or all nodes (default= all nodes)
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diff changeset
539 The view will only report edges incident to these nodes.
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540 data : string or bool, optional (default=False)
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diff changeset
541 The edge attribute returned in 3-tuple (u, v, ddict[data]).
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542 If True, return edge attribute dict in 3-tuple (u, v, ddict).
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543 If False, return 2-tuple (u, v).
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544 keys : bool, optional (default=False)
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545 If True, return edge keys with each edge.
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546 default : value, optional (default=None)
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diff changeset
547 Value used for edges that don't have the requested attribute.
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diff changeset
548 Only relevant if data is not True or False.
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549
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550 Returns
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551 -------
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552 edges : EdgeView
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diff changeset
553 A view of edge attributes, usually it iterates over (u, v)
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diff changeset
554 (u, v, k) or (u, v, k, d) tuples of edges, but can also be
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diff changeset
555 used for attribute lookup as `edges[u, v, k]['foo']`.
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diff changeset
556
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diff changeset
557 Notes
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diff changeset
558 -----
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559 Nodes in nbunch that are not in the graph will be (quietly) ignored.
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560 For directed graphs this returns the out-edges.
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diff changeset
561
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562 Examples
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563 --------
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564 >>> G = nx.MultiDiGraph()
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diff changeset
565 >>> nx.add_path(G, [0, 1, 2])
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diff changeset
566 >>> key = G.add_edge(2, 3, weight=5)
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567 >>> [e for e in G.edges()]
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diff changeset
568 [(0, 1), (1, 2), (2, 3)]
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diff changeset
569 >>> list(G.edges(data=True)) # default data is {} (empty dict)
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570 [(0, 1, {}), (1, 2, {}), (2, 3, {'weight': 5})]
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571 >>> list(G.edges(data="weight", default=1))
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572 [(0, 1, 1), (1, 2, 1), (2, 3, 5)]
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573 >>> list(G.edges(keys=True)) # default keys are integers
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diff changeset
574 [(0, 1, 0), (1, 2, 0), (2, 3, 0)]
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575 >>> list(G.edges(data=True, keys=True))
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576 [(0, 1, 0, {}), (1, 2, 0, {}), (2, 3, 0, {'weight': 5})]
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577 >>> list(G.edges(data="weight", default=1, keys=True))
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578 [(0, 1, 0, 1), (1, 2, 0, 1), (2, 3, 0, 5)]
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diff changeset
579 >>> list(G.edges([0, 2]))
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diff changeset
580 [(0, 1), (2, 3)]
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diff changeset
581 >>> list(G.edges(0))
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diff changeset
582 [(0, 1)]
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diff changeset
583
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diff changeset
584 See Also
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diff changeset
585 --------
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parents:
diff changeset
586 in_edges, out_edges
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diff changeset
587 """
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588 return OutMultiEdgeView(self)
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589
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diff changeset
590 # alias out_edges to edges
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591 out_edges = edges
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592
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593 @property
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594 def in_edges(self):
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595 """An InMultiEdgeView of the Graph as G.in_edges or G.in_edges().
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596
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597 in_edges(self, nbunch=None, data=False, keys=False, default=None)
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598
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599 Parameters
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600 ----------
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601 nbunch : single node, container, or all nodes (default= all nodes)
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diff changeset
602 The view will only report edges incident to these nodes.
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603 data : string or bool, optional (default=False)
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604 The edge attribute returned in 3-tuple (u, v, ddict[data]).
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605 If True, return edge attribute dict in 3-tuple (u, v, ddict).
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606 If False, return 2-tuple (u, v).
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607 keys : bool, optional (default=False)
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608 If True, return edge keys with each edge.
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609 default : value, optional (default=None)
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610 Value used for edges that don't have the requested attribute.
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611 Only relevant if data is not True or False.
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612
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613 Returns
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614 -------
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615 in_edges : InMultiEdgeView
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616 A view of edge attributes, usually it iterates over (u, v)
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617 or (u, v, k) or (u, v, k, d) tuples of edges, but can also be
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618 used for attribute lookup as `edges[u, v, k]['foo']`.
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619
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620 See Also
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621 --------
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622 edges
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623 """
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624 return InMultiEdgeView(self)
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625
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626 @property
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627 def degree(self):
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628 """A DegreeView for the Graph as G.degree or G.degree().
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629
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630 The node degree is the number of edges adjacent to the node.
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631 The weighted node degree is the sum of the edge weights for
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632 edges incident to that node.
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633
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634 This object provides an iterator for (node, degree) as well as
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635 lookup for the degree for a single node.
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636
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637 Parameters
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638 ----------
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639 nbunch : single node, container, or all nodes (default= all nodes)
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640 The view will only report edges incident to these nodes.
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641
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642 weight : string or None, optional (default=None)
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643 The name of an edge attribute that holds the numerical value used
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644 as a weight. If None, then each edge has weight 1.
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645 The degree is the sum of the edge weights adjacent to the node.
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646
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647 Returns
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648 -------
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649 If a single nodes is requested
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650 deg : int
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651 Degree of the node
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652
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653 OR if multiple nodes are requested
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654 nd_iter : iterator
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655 The iterator returns two-tuples of (node, degree).
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656
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657 See Also
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658 --------
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659 out_degree, in_degree
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660
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661 Examples
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662 --------
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663 >>> G = nx.MultiDiGraph()
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664 >>> nx.add_path(G, [0, 1, 2, 3])
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665 >>> G.degree(0) # node 0 with degree 1
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666 1
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667 >>> list(G.degree([0, 1, 2]))
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668 [(0, 1), (1, 2), (2, 2)]
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669
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670 """
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671 return DiMultiDegreeView(self)
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672
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673 @property
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674 def in_degree(self):
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675 """A DegreeView for (node, in_degree) or in_degree for single node.
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676
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677 The node in-degree is the number of edges pointing in to the node.
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678 The weighted node degree is the sum of the edge weights for
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679 edges incident to that node.
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680
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681 This object provides an iterator for (node, degree) as well as
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682 lookup for the degree for a single node.
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683
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684 Parameters
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685 ----------
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686 nbunch : single node, container, or all nodes (default= all nodes)
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687 The view will only report edges incident to these nodes.
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688
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689 weight : string or None, optional (default=None)
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690 The edge attribute that holds the numerical value used
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691 as a weight. If None, then each edge has weight 1.
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692 The degree is the sum of the edge weights adjacent to the node.
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693
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694 Returns
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695 -------
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696 If a single node is requested
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697 deg : int
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698 Degree of the node
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699
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700 OR if multiple nodes are requested
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701 nd_iter : iterator
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702 The iterator returns two-tuples of (node, in-degree).
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703
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704 See Also
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705 --------
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706 degree, out_degree
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707
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708 Examples
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709 --------
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710 >>> G = nx.MultiDiGraph()
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diff changeset
711 >>> nx.add_path(G, [0, 1, 2, 3])
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712 >>> G.in_degree(0) # node 0 with degree 0
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713 0
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714 >>> list(G.in_degree([0, 1, 2]))
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715 [(0, 0), (1, 1), (2, 1)]
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716
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717 """
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718 return InMultiDegreeView(self)
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719
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720 @property
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721 def out_degree(self):
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722 """Returns an iterator for (node, out-degree) or out-degree for single node.
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diff changeset
723
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724 out_degree(self, nbunch=None, weight=None)
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diff changeset
725
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726 The node out-degree is the number of edges pointing out of the node.
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diff changeset
727 This function returns the out-degree for a single node or an iterator
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728 for a bunch of nodes or if nothing is passed as argument.
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729
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730 Parameters
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731 ----------
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732 nbunch : single node, container, or all nodes (default= all nodes)
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733 The view will only report edges incident to these nodes.
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734
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735 weight : string or None, optional (default=None)
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736 The edge attribute that holds the numerical value used
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737 as a weight. If None, then each edge has weight 1.
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738 The degree is the sum of the edge weights.
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739
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740 Returns
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741 -------
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742 If a single node is requested
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743 deg : int
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744 Degree of the node
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745
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746 OR if multiple nodes are requested
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747 nd_iter : iterator
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748 The iterator returns two-tuples of (node, out-degree).
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749
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750 See Also
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751 --------
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752 degree, in_degree
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753
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754 Examples
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755 --------
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diff changeset
756 >>> G = nx.MultiDiGraph()
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parents:
diff changeset
757 >>> nx.add_path(G, [0, 1, 2, 3])
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parents:
diff changeset
758 >>> G.out_degree(0) # node 0 with degree 1
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diff changeset
759 1
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diff changeset
760 >>> list(G.out_degree([0, 1, 2]))
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parents:
diff changeset
761 [(0, 1), (1, 1), (2, 1)]
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parents:
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762
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763 """
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764 return OutMultiDegreeView(self)
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765
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diff changeset
766 def is_multigraph(self):
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parents:
diff changeset
767 """Returns True if graph is a multigraph, False otherwise."""
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768 return True
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769
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770 def is_directed(self):
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771 """Returns True if graph is directed, False otherwise."""
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772 return True
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773
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774 def to_undirected(self, reciprocal=False, as_view=False):
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775 """Returns an undirected representation of the digraph.
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parents:
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776
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777 Parameters
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778 ----------
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779 reciprocal : bool (optional)
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780 If True only keep edges that appear in both directions
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diff changeset
781 in the original digraph.
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782 as_view : bool (optional, default=False)
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parents:
diff changeset
783 If True return an undirected view of the original directed graph.
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parents:
diff changeset
784
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parents:
diff changeset
785 Returns
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parents:
diff changeset
786 -------
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parents:
diff changeset
787 G : MultiGraph
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parents:
diff changeset
788 An undirected graph with the same name and nodes and
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parents:
diff changeset
789 with edge (u, v, data) if either (u, v, data) or (v, u, data)
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diff changeset
790 is in the digraph. If both edges exist in digraph and
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parents:
diff changeset
791 their edge data is different, only one edge is created
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parents:
diff changeset
792 with an arbitrary choice of which edge data to use.
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parents:
diff changeset
793 You must check and correct for this manually if desired.
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parents:
diff changeset
794
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parents:
diff changeset
795 See Also
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796 --------
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diff changeset
797 MultiGraph, copy, add_edge, add_edges_from
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parents:
diff changeset
798
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parents:
diff changeset
799 Notes
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diff changeset
800 -----
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parents:
diff changeset
801 This returns a "deepcopy" of the edge, node, and
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parents:
diff changeset
802 graph attributes which attempts to completely copy
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parents:
diff changeset
803 all of the data and references.
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parents:
diff changeset
804
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diff changeset
805 This is in contrast to the similar D=MultiiGraph(G) which
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parents:
diff changeset
806 returns a shallow copy of the data.
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parents:
diff changeset
807
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parents:
diff changeset
808 See the Python copy module for more information on shallow
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diff changeset
809 and deep copies, https://docs.python.org/3/library/copy.html.
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parents:
diff changeset
810
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diff changeset
811 Warning: If you have subclassed MultiDiGraph to use dict-like
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parents:
diff changeset
812 objects in the data structure, those changes do not transfer
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diff changeset
813 to the MultiGraph created by this method.
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parents:
diff changeset
814
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parents:
diff changeset
815 Examples
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diff changeset
816 --------
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parents:
diff changeset
817 >>> G = nx.path_graph(2) # or MultiGraph, etc
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diff changeset
818 >>> H = G.to_directed()
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parents:
diff changeset
819 >>> list(H.edges)
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parents:
diff changeset
820 [(0, 1), (1, 0)]
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parents:
diff changeset
821 >>> G2 = H.to_undirected()
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parents:
diff changeset
822 >>> list(G2.edges)
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parents:
diff changeset
823 [(0, 1)]
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diff changeset
824 """
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825 graph_class = self.to_undirected_class()
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parents:
diff changeset
826 if as_view is True:
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parents:
diff changeset
827 return nx.graphviews.generic_graph_view(self, graph_class)
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parents:
diff changeset
828 # deepcopy when not a view
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diff changeset
829 G = graph_class()
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diff changeset
830 G.graph.update(deepcopy(self.graph))
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parents:
diff changeset
831 G.add_nodes_from((n, deepcopy(d)) for n, d in self._node.items())
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832 if reciprocal is True:
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diff changeset
833 G.add_edges_from(
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parents:
diff changeset
834 (u, v, key, deepcopy(data))
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parents:
diff changeset
835 for u, nbrs in self._adj.items()
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parents:
diff changeset
836 for v, keydict in nbrs.items()
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parents:
diff changeset
837 for key, data in keydict.items()
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parents:
diff changeset
838 if v in self._pred[u] and key in self._pred[u][v]
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parents:
diff changeset
839 )
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parents:
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840 else:
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diff changeset
841 G.add_edges_from(
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parents:
diff changeset
842 (u, v, key, deepcopy(data))
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parents:
diff changeset
843 for u, nbrs in self._adj.items()
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parents:
diff changeset
844 for v, keydict in nbrs.items()
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parents:
diff changeset
845 for key, data in keydict.items()
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parents:
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846 )
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parents:
diff changeset
847 return G
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848
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diff changeset
849 def reverse(self, copy=True):
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parents:
diff changeset
850 """Returns the reverse of the graph.
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parents:
diff changeset
851
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diff changeset
852 The reverse is a graph with the same nodes and edges
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parents:
diff changeset
853 but with the directions of the edges reversed.
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parents:
diff changeset
854
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diff changeset
855 Parameters
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856 ----------
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857 copy : bool optional (default=True)
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parents:
diff changeset
858 If True, return a new DiGraph holding the reversed edges.
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parents:
diff changeset
859 If False, the reverse graph is created using a view of
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parents:
diff changeset
860 the original graph.
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parents:
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861 """
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862 if copy:
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diff changeset
863 H = self.__class__()
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864 H.graph.update(deepcopy(self.graph))
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parents:
diff changeset
865 H.add_nodes_from((n, deepcopy(d)) for n, d in self._node.items())
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parents:
diff changeset
866 H.add_edges_from(
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parents:
diff changeset
867 (v, u, k, deepcopy(d))
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diff changeset
868 for u, v, k, d in self.edges(keys=True, data=True)
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parents:
diff changeset
869 )
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parents:
diff changeset
870 return H
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diff changeset
871 return nx.graphviews.reverse_view(self)