Mercurial > repos > cpt > cpt_linear_genome_plot
annotate dna_features_viewer/compute_features_levels.py @ 1:e923c686ead9 draft
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author | cpt |
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date | Mon, 05 Jun 2023 02:45:31 +0000 |
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1 """Implements the method used for deciding which feature goes to which level |
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2 when plotting.""" |
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3 |
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4 import itertools |
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5 import math |
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6 |
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7 |
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8 class Graph: |
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9 """Minimal implementation of non-directional graphs. |
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10 |
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11 Parameters |
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12 ---------- |
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13 |
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14 nodes |
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15 A list of objects. They must be hashable |
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16 edges |
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17 A list of the form [(n1,n2), (n3,n4)...] where (n1, n2) represents |
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18 an edge between nodes n1 and n2 |
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19 """ |
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20 |
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21 def __init__(self, nodes, edges): |
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22 self.nodes = nodes |
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23 self.neighbors = {n: [] for n in nodes} |
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24 for n1, n2 in edges: |
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25 self.neighbors[n1].append(n2) |
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26 self.neighbors[n2].append(n1) |
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27 |
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28 |
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29 def compute_features_levels(features): |
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30 """Compute the vertical levels on which the features should be displayed |
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31 in order to avoid collisions. |
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32 |
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33 `features` must be a list of `dna_features_viewer.GraphicFeature`. |
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34 |
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35 The method used is basically a graph coloring: |
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36 - The nodes of the graph are features and they will be colored with a level |
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37 - Two nodes are neighbors if and only if their features's locations overlap |
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38 - Levels are attributed to nodes iteratively starting with the nodes |
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39 corresponding to the largest features. |
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40 - A node receives the lowest level (starting at 0) that is not already |
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41 the level of one of its neighbors. |
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42 """ |
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43 edges = [ |
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44 (f1, f2) |
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45 for f1, f2 in itertools.combinations(features, 2) |
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46 if f1.overlaps_with(f2) |
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47 ] |
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48 graph = Graph(features, edges) |
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49 levels = {n: n.data.get("fixed_level", None) for n in graph.nodes} |
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50 |
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51 def collision(node, level): |
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52 """Return whether the node placed at base_level collides with its |
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53 neighbors in the graph.""" |
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54 line_factor = 0.5 |
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55 nlines = node.data.get("nlines", 1) |
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56 for neighbor in graph.neighbors[node]: |
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57 neighbor_level = levels[neighbor] |
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58 if neighbor_level is None: |
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59 continue |
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60 neighbor_lines = neighbor.data.get("nlines", 1) |
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61 min_distance = line_factor * (nlines + neighbor_lines) |
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62 if abs(level - neighbor_level) < min_distance: |
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63 return True |
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64 return False |
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65 |
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66 for node in sorted(graph.nodes, key=lambda f: -f.length): |
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67 if levels[node] is None: |
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68 level = 0 |
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69 while collision(node, level): |
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70 level += 0.5 |
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71 levels[node] = level |
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72 return levels |