Mercurial > repos > shellac > guppy_basecaller
annotate env/lib/python3.7/site-packages/networkx/convert_matrix.py @ 4:79f47841a781 draft
"planemo upload commit 2a0fe2cc28b09e101d37293e53e82f61762262ec"
author | shellac |
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date | Thu, 14 May 2020 16:47:39 -0400 |
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1 # Copyright (C) 2006-2019 by |
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2 # Aric Hagberg <hagberg@lanl.gov> |
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3 # Dan Schult <dschult@colgate.edu> |
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4 # Pieter Swart <swart@lanl.gov> |
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5 # All rights reserved. |
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6 # BSD license. |
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7 """Functions to convert NetworkX graphs to and from numpy/scipy matrices. |
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8 |
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9 The preferred way of converting data to a NetworkX graph is through the |
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10 graph constructor. The constructor calls the to_networkx_graph() function |
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11 which attempts to guess the input type and convert it automatically. |
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12 |
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13 Examples |
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14 -------- |
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15 Create a 10 node random graph from a numpy matrix |
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16 |
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17 >>> import numpy as np |
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18 >>> a = np.random.randint(0, 2, size=(10, 10)) |
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19 >>> D = nx.DiGraph(a) |
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20 |
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21 or equivalently |
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22 |
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23 >>> D = nx.to_networkx_graph(a, create_using=nx.DiGraph) |
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24 |
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25 See Also |
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26 -------- |
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27 nx_agraph, nx_pydot |
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28 """ |
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29 |
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30 import itertools |
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31 import networkx as nx |
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32 from networkx.utils import not_implemented_for |
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33 |
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34 __all__ = ['from_numpy_matrix', 'to_numpy_matrix', |
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35 'from_pandas_adjacency', 'to_pandas_adjacency', |
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36 'from_pandas_edgelist', 'to_pandas_edgelist', |
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37 'to_numpy_recarray', |
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38 'from_scipy_sparse_matrix', 'to_scipy_sparse_matrix', |
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39 'from_numpy_array', 'to_numpy_array'] |
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40 |
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41 |
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42 def to_pandas_adjacency(G, nodelist=None, dtype=None, order=None, |
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43 multigraph_weight=sum, weight='weight', nonedge=0.0): |
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44 """Returns the graph adjacency matrix as a Pandas DataFrame. |
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45 |
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46 Parameters |
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47 ---------- |
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48 G : graph |
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49 The NetworkX graph used to construct the Pandas DataFrame. |
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50 |
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51 nodelist : list, optional |
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52 The rows and columns are ordered according to the nodes in `nodelist`. |
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53 If `nodelist` is None, then the ordering is produced by G.nodes(). |
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54 |
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55 multigraph_weight : {sum, min, max}, optional |
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56 An operator that determines how weights in multigraphs are handled. |
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57 The default is to sum the weights of the multiple edges. |
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58 |
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59 weight : string or None, optional |
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60 The edge attribute that holds the numerical value used for |
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61 the edge weight. If an edge does not have that attribute, then the |
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62 value 1 is used instead. |
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63 |
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64 nonedge : float, optional |
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65 The matrix values corresponding to nonedges are typically set to zero. |
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66 However, this could be undesirable if there are matrix values |
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67 corresponding to actual edges that also have the value zero. If so, |
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68 one might prefer nonedges to have some other value, such as nan. |
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69 |
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70 Returns |
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71 ------- |
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72 df : Pandas DataFrame |
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73 Graph adjacency matrix |
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74 |
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75 Notes |
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76 ----- |
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77 For directed graphs, entry i,j corresponds to an edge from i to j. |
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78 |
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79 The DataFrame entries are assigned to the weight edge attribute. When |
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80 an edge does not have a weight attribute, the value of the entry is set to |
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81 the number 1. For multiple (parallel) edges, the values of the entries |
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82 are determined by the 'multigraph_weight' parameter. The default is to |
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83 sum the weight attributes for each of the parallel edges. |
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84 |
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85 When `nodelist` does not contain every node in `G`, the matrix is built |
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86 from the subgraph of `G` that is induced by the nodes in `nodelist`. |
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87 |
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88 The convention used for self-loop edges in graphs is to assign the |
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89 diagonal matrix entry value to the weight attribute of the edge |
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90 (or the number 1 if the edge has no weight attribute). If the |
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91 alternate convention of doubling the edge weight is desired the |
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92 resulting Pandas DataFrame can be modified as follows: |
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93 |
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94 >>> import pandas as pd |
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95 >>> pd.options.display.max_columns = 20 |
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96 >>> import numpy as np |
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97 >>> G = nx.Graph([(1, 1)]) |
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98 >>> df = nx.to_pandas_adjacency(G, dtype=int) |
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99 >>> df |
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100 1 |
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101 1 1 |
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102 >>> df.values[np.diag_indices_from(df)] *= 2 |
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103 >>> df |
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104 1 |
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105 1 2 |
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106 |
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107 Examples |
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108 -------- |
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109 >>> G = nx.MultiDiGraph() |
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110 >>> G.add_edge(0, 1, weight=2) |
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111 0 |
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112 >>> G.add_edge(1, 0) |
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113 0 |
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114 >>> G.add_edge(2, 2, weight=3) |
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115 0 |
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116 >>> G.add_edge(2, 2) |
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117 1 |
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118 >>> nx.to_pandas_adjacency(G, nodelist=[0, 1, 2], dtype=int) |
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119 0 1 2 |
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120 0 0 2 0 |
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121 1 1 0 0 |
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122 2 0 0 4 |
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123 |
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124 """ |
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125 import pandas as pd |
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126 M = to_numpy_array(G, nodelist=nodelist, dtype=dtype, order=order, |
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127 multigraph_weight=multigraph_weight, weight=weight, |
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128 nonedge=nonedge) |
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129 if nodelist is None: |
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130 nodelist = list(G) |
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131 return pd.DataFrame(data=M, index=nodelist, columns=nodelist) |
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132 |
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133 |
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134 def from_pandas_adjacency(df, create_using=None): |
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135 r"""Returns a graph from Pandas DataFrame. |
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136 |
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137 The Pandas DataFrame is interpreted as an adjacency matrix for the graph. |
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138 |
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139 Parameters |
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140 ---------- |
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141 df : Pandas DataFrame |
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142 An adjacency matrix representation of a graph |
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143 |
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144 create_using : NetworkX graph constructor, optional (default=nx.Graph) |
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145 Graph type to create. If graph instance, then cleared before populated. |
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146 |
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147 Notes |
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148 ----- |
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149 For directed graphs, explicitly mention create_using=nx.Digraph, |
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150 and entry i,j of df corresponds to an edge from i to j. |
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151 |
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152 If the numpy matrix has a single data type for each matrix entry it |
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153 will be converted to an appropriate Python data type. |
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154 |
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155 If the numpy matrix has a user-specified compound data type the names |
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156 of the data fields will be used as attribute keys in the resulting |
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157 NetworkX graph. |
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158 |
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159 See Also |
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160 -------- |
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161 to_pandas_adjacency |
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162 |
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163 Examples |
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164 -------- |
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165 Simple integer weights on edges: |
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166 |
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167 >>> import pandas as pd |
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168 >>> pd.options.display.max_columns = 20 |
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169 >>> df = pd.DataFrame([[1, 1], [2, 1]]) |
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170 >>> df |
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171 0 1 |
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172 0 1 1 |
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173 1 2 1 |
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174 >>> G = nx.from_pandas_adjacency(df) |
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175 >>> G.name = 'Graph from pandas adjacency matrix' |
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176 >>> print(nx.info(G)) |
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177 Name: Graph from pandas adjacency matrix |
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178 Type: Graph |
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179 Number of nodes: 2 |
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180 Number of edges: 3 |
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181 Average degree: 3.0000 |
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182 |
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183 """ |
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184 |
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185 try: |
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186 df = df[df.index] |
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187 except Exception: |
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188 msg = "%s not in columns" |
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189 missing = list(set(df.index).difference(set(df.columns))) |
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190 raise nx.NetworkXError("Columns must match Indices.", msg % missing) |
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191 |
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192 A = df.values |
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193 G = from_numpy_matrix(A, create_using=create_using) |
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194 |
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195 nx.relabel.relabel_nodes(G, dict(enumerate(df.columns)), copy=False) |
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196 return G |
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197 |
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198 |
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199 def to_pandas_edgelist(G, source='source', target='target', nodelist=None, |
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200 dtype=None, order=None): |
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201 """Returns the graph edge list as a Pandas DataFrame. |
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202 |
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203 Parameters |
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204 ---------- |
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205 G : graph |
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206 The NetworkX graph used to construct the Pandas DataFrame. |
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207 |
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208 source : str or int, optional |
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209 A valid column name (string or integer) for the source nodes (for the |
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210 directed case). |
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211 |
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212 target : str or int, optional |
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213 A valid column name (string or integer) for the target nodes (for the |
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214 directed case). |
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215 |
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216 nodelist : list, optional |
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217 Use only nodes specified in nodelist |
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218 |
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219 Returns |
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220 ------- |
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221 df : Pandas DataFrame |
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222 Graph edge list |
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223 |
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224 Examples |
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225 -------- |
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226 >>> G = nx.Graph([('A', 'B', {'cost': 1, 'weight': 7}), |
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227 ... ('C', 'E', {'cost': 9, 'weight': 10})]) |
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228 >>> df = nx.to_pandas_edgelist(G, nodelist=['A', 'C']) |
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229 >>> df[['source', 'target', 'cost', 'weight']] |
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230 source target cost weight |
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231 0 A B 1 7 |
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232 1 C E 9 10 |
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233 |
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234 """ |
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235 import pandas as pd |
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236 if nodelist is None: |
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237 edgelist = G.edges(data=True) |
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238 else: |
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239 edgelist = G.edges(nodelist, data=True) |
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240 source_nodes = [s for s, t, d in edgelist] |
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241 target_nodes = [t for s, t, d in edgelist] |
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242 all_keys = set().union(*(d.keys() for s, t, d in edgelist)) |
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243 edge_attr = {k: [d.get(k, float("nan")) for s, t, d in edgelist] |
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244 for k in all_keys} |
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245 edgelistdict = {source: source_nodes, target: target_nodes} |
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246 edgelistdict.update(edge_attr) |
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247 return pd.DataFrame(edgelistdict) |
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248 |
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249 |
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250 def from_pandas_edgelist(df, source='source', target='target', edge_attr=None, |
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251 create_using=None): |
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252 """Returns a graph from Pandas DataFrame containing an edge list. |
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253 |
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254 The Pandas DataFrame should contain at least two columns of node names and |
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255 zero or more columns of edge attributes. Each row will be processed as one |
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256 edge instance. |
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257 |
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258 Note: This function iterates over DataFrame.values, which is not |
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259 guaranteed to retain the data type across columns in the row. This is only |
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260 a problem if your row is entirely numeric and a mix of ints and floats. In |
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261 that case, all values will be returned as floats. See the |
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262 DataFrame.iterrows documentation for an example. |
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263 |
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264 Parameters |
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265 ---------- |
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266 df : Pandas DataFrame |
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267 An edge list representation of a graph |
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268 |
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269 source : str or int |
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270 A valid column name (string or integer) for the source nodes (for the |
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271 directed case). |
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272 |
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273 target : str or int |
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274 A valid column name (string or integer) for the target nodes (for the |
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275 directed case). |
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276 |
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277 edge_attr : str or int, iterable, True, or None |
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278 A valid column name (str or int) or iterable of column names that are |
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279 used to retrieve items and add them to the graph as edge attributes. |
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280 If `True`, all of the remaining columns will be added. |
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281 If `None`, no edge attributes are added to the graph. |
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282 |
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283 create_using : NetworkX graph constructor, optional (default=nx.Graph) |
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284 Graph type to create. If graph instance, then cleared before populated. |
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285 |
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286 See Also |
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287 -------- |
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288 to_pandas_edgelist |
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289 |
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290 Examples |
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291 -------- |
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292 Simple integer weights on edges: |
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293 |
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294 >>> import pandas as pd |
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295 >>> pd.options.display.max_columns = 20 |
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296 >>> import numpy as np |
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297 >>> rng = np.random.RandomState(seed=5) |
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298 >>> ints = rng.randint(1, 11, size=(3,2)) |
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299 >>> a = ['A', 'B', 'C'] |
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300 >>> b = ['D', 'A', 'E'] |
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301 >>> df = pd.DataFrame(ints, columns=['weight', 'cost']) |
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302 >>> df[0] = a |
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303 >>> df['b'] = b |
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304 >>> df[['weight', 'cost', 0, 'b']] |
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305 weight cost 0 b |
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306 0 4 7 A D |
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307 1 7 1 B A |
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308 2 10 9 C E |
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309 >>> G = nx.from_pandas_edgelist(df, 0, 'b', ['weight', 'cost']) |
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310 >>> G['E']['C']['weight'] |
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311 10 |
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312 >>> G['E']['C']['cost'] |
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313 9 |
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314 >>> edges = pd.DataFrame({'source': [0, 1, 2], |
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315 ... 'target': [2, 2, 3], |
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316 ... 'weight': [3, 4, 5], |
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317 ... 'color': ['red', 'blue', 'blue']}) |
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318 >>> G = nx.from_pandas_edgelist(edges, edge_attr=True) |
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319 >>> G[0][2]['color'] |
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320 'red' |
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321 |
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322 """ |
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323 g = nx.empty_graph(0, create_using) |
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324 |
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325 if edge_attr is None: |
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326 g.add_edges_from(zip(df[source], df[target])) |
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327 return g |
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328 |
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329 # Additional columns requested |
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330 if edge_attr is True: |
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331 cols = [c for c in df.columns if c is not source and c is not target] |
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332 elif isinstance(edge_attr, (list, tuple)): |
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333 cols = edge_attr |
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334 else: |
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335 cols = [edge_attr] |
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336 if len(cols) == 0: |
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337 msg = "Invalid edge_attr argument. No columns found with name: %s" |
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338 raise nx.NetworkXError(msg % cols) |
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339 |
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340 try: |
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341 eattrs = zip(*[df[col] for col in cols]) |
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342 except (KeyError, TypeError) as e: |
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343 msg = "Invalid edge_attr argument: %s" % edge_attr |
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344 raise nx.NetworkXError(msg) |
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345 for s, t, attrs in zip(df[source], df[target], eattrs): |
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346 if g.is_multigraph(): |
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347 key = g.add_edge(s, t) |
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348 g[s][t][key].update(zip(cols, attrs)) |
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349 else: |
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350 g.add_edge(s, t) |
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351 g[s][t].update(zip(cols, attrs)) |
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352 |
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353 return g |
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354 |
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355 |
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356 def to_numpy_matrix(G, nodelist=None, dtype=None, order=None, |
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357 multigraph_weight=sum, weight='weight', nonedge=0.0): |
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358 """Returns the graph adjacency matrix as a NumPy matrix. |
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359 |
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360 Parameters |
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361 ---------- |
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362 G : graph |
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363 The NetworkX graph used to construct the NumPy matrix. |
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364 |
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365 nodelist : list, optional |
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366 The rows and columns are ordered according to the nodes in `nodelist`. |
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367 If `nodelist` is None, then the ordering is produced by G.nodes(). |
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368 |
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369 dtype : NumPy data type, optional |
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370 A valid single NumPy data type used to initialize the array. |
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371 This must be a simple type such as int or numpy.float64 and |
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372 not a compound data type (see to_numpy_recarray) |
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373 If None, then the NumPy default is used. |
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374 |
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375 order : {'C', 'F'}, optional |
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376 Whether to store multidimensional data in C- or Fortran-contiguous |
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377 (row- or column-wise) order in memory. If None, then the NumPy default |
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378 is used. |
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379 |
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380 multigraph_weight : {sum, min, max}, optional |
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381 An operator that determines how weights in multigraphs are handled. |
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382 The default is to sum the weights of the multiple edges. |
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383 |
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384 weight : string or None optional (default = 'weight') |
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385 The edge attribute that holds the numerical value used for |
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386 the edge weight. If an edge does not have that attribute, then the |
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387 value 1 is used instead. |
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388 |
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389 nonedge : float (default = 0.0) |
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390 The matrix values corresponding to nonedges are typically set to zero. |
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391 However, this could be undesirable if there are matrix values |
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392 corresponding to actual edges that also have the value zero. If so, |
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393 one might prefer nonedges to have some other value, such as nan. |
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394 |
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395 Returns |
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396 ------- |
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397 M : NumPy matrix |
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398 Graph adjacency matrix |
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399 |
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400 See Also |
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401 -------- |
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402 to_numpy_recarray, from_numpy_matrix |
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403 |
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404 Notes |
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405 ----- |
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406 For directed graphs, entry i,j corresponds to an edge from i to j. |
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407 |
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408 The matrix entries are assigned to the weight edge attribute. When |
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409 an edge does not have a weight attribute, the value of the entry is set to |
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410 the number 1. For multiple (parallel) edges, the values of the entries |
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411 are determined by the `multigraph_weight` parameter. The default is to |
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412 sum the weight attributes for each of the parallel edges. |
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413 |
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414 When `nodelist` does not contain every node in `G`, the matrix is built |
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415 from the subgraph of `G` that is induced by the nodes in `nodelist`. |
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416 |
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417 The convention used for self-loop edges in graphs is to assign the |
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418 diagonal matrix entry value to the weight attribute of the edge |
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419 (or the number 1 if the edge has no weight attribute). If the |
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420 alternate convention of doubling the edge weight is desired the |
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421 resulting Numpy matrix can be modified as follows: |
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422 |
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423 >>> import numpy as np |
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424 >>> G = nx.Graph([(1, 1)]) |
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425 >>> A = nx.to_numpy_matrix(G) |
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426 >>> A |
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427 matrix([[1.]]) |
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428 >>> A[np.diag_indices_from(A)] *= 2 |
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429 >>> A |
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430 matrix([[2.]]) |
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431 |
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432 Examples |
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433 -------- |
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434 >>> G = nx.MultiDiGraph() |
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435 >>> G.add_edge(0, 1, weight=2) |
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436 0 |
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437 >>> G.add_edge(1, 0) |
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438 0 |
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439 >>> G.add_edge(2, 2, weight=3) |
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440 0 |
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441 >>> G.add_edge(2, 2) |
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442 1 |
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443 >>> nx.to_numpy_matrix(G, nodelist=[0, 1, 2]) |
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444 matrix([[0., 2., 0.], |
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445 [1., 0., 0.], |
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446 [0., 0., 4.]]) |
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447 |
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448 """ |
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449 import numpy as np |
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450 |
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451 A = to_numpy_array(G, nodelist=nodelist, dtype=dtype, order=order, |
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452 multigraph_weight=multigraph_weight, weight=weight, |
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453 nonedge=nonedge) |
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454 M = np.asmatrix(A, dtype=dtype) |
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455 return M |
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456 |
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457 |
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458 def from_numpy_matrix(A, parallel_edges=False, create_using=None): |
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459 """Returns a graph from numpy matrix. |
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460 |
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461 The numpy matrix is interpreted as an adjacency matrix for the graph. |
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462 |
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463 Parameters |
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464 ---------- |
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465 A : numpy matrix |
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466 An adjacency matrix representation of a graph |
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467 |
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468 parallel_edges : Boolean |
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469 If True, `create_using` is a multigraph, and `A` is an |
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470 integer matrix, then entry *(i, j)* in the matrix is interpreted as the |
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471 number of parallel edges joining vertices *i* and *j* in the graph. |
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472 If False, then the entries in the adjacency matrix are interpreted as |
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473 the weight of a single edge joining the vertices. |
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474 |
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475 create_using : NetworkX graph constructor, optional (default=nx.Graph) |
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476 Graph type to create. If graph instance, then cleared before populated. |
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477 |
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478 Notes |
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479 ----- |
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480 For directed graphs, explicitly mention create_using=nx.Digraph, |
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481 and entry i,j of A corresponds to an edge from i to j. |
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482 |
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483 If `create_using` is :class:`networkx.MultiGraph` or |
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484 :class:`networkx.MultiDiGraph`, `parallel_edges` is True, and the |
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485 entries of `A` are of type :class:`int`, then this function returns a |
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486 multigraph (constructed from `create_using`) with parallel edges. |
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487 |
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488 If `create_using` indicates an undirected multigraph, then only the edges |
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489 indicated by the upper triangle of the matrix `A` will be added to the |
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490 graph. |
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491 |
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492 If the numpy matrix has a single data type for each matrix entry it |
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493 will be converted to an appropriate Python data type. |
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494 |
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495 If the numpy matrix has a user-specified compound data type the names |
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496 of the data fields will be used as attribute keys in the resulting |
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497 NetworkX graph. |
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498 |
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499 See Also |
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500 -------- |
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501 to_numpy_matrix, to_numpy_recarray |
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502 |
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503 Examples |
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504 -------- |
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505 Simple integer weights on edges: |
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506 |
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507 >>> import numpy as np |
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508 >>> A = np.array([[1, 1], [2, 1]]) |
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509 >>> G = nx.from_numpy_matrix(A) |
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510 |
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511 If `create_using` indicates a multigraph and the matrix has only integer |
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512 entries and `parallel_edges` is False, then the entries will be treated |
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513 as weights for edges joining the nodes (without creating parallel edges): |
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514 |
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515 >>> A = np.array([[1, 1], [1, 2]]) |
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516 >>> G = nx.from_numpy_matrix(A, create_using=nx.MultiGraph) |
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517 >>> G[1][1] |
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518 AtlasView({0: {'weight': 2}}) |
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519 |
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520 If `create_using` indicates a multigraph and the matrix has only integer |
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521 entries and `parallel_edges` is True, then the entries will be treated |
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522 as the number of parallel edges joining those two vertices: |
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523 |
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524 >>> A = np.array([[1, 1], [1, 2]]) |
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525 >>> temp = nx.MultiGraph() |
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526 >>> G = nx.from_numpy_matrix(A, parallel_edges=True, create_using=temp) |
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527 >>> G[1][1] |
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528 AtlasView({0: {'weight': 1}, 1: {'weight': 1}}) |
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529 |
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530 User defined compound data type on edges: |
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531 |
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532 >>> dt = [('weight', float), ('cost', int)] |
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533 >>> A = np.array([[(1.0, 2)]], dtype=dt) |
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534 >>> G = nx.from_numpy_matrix(A) |
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535 >>> list(G.edges()) |
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536 [(0, 0)] |
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537 >>> G[0][0]['cost'] |
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538 2 |
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539 >>> G[0][0]['weight'] |
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540 1.0 |
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541 |
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542 """ |
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543 # This should never fail if you have created a numpy matrix with numpy... |
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544 import numpy as np |
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545 kind_to_python_type = {'f': float, |
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546 'i': int, |
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547 'u': int, |
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548 'b': bool, |
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549 'c': complex, |
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550 'S': str, |
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551 'V': 'void'} |
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552 try: # Python 3.x |
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553 blurb = chr(1245) # just to trigger the exception |
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554 kind_to_python_type['U'] = str |
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555 except ValueError: # Python 2.7 |
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556 kind_to_python_type['U'] = unicode |
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557 G = nx.empty_graph(0, create_using) |
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558 n, m = A.shape |
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559 if n != m: |
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560 raise nx.NetworkXError("Adjacency matrix is not square.", |
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561 "nx,ny=%s" % (A.shape,)) |
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562 dt = A.dtype |
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563 try: |
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564 python_type = kind_to_python_type[dt.kind] |
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565 except Exception: |
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566 raise TypeError("Unknown numpy data type: %s" % dt) |
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567 |
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568 # Make sure we get even the isolated nodes of the graph. |
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569 G.add_nodes_from(range(n)) |
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570 # Get a list of all the entries in the matrix with nonzero entries. These |
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571 # coordinates will become the edges in the graph. |
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572 edges = map(lambda e: (int(e[0]), int(e[1])), |
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573 zip(*(np.asarray(A).nonzero()))) |
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574 # handle numpy constructed data type |
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575 if python_type == 'void': |
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576 # Sort the fields by their offset, then by dtype, then by name. |
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577 fields = sorted((offset, dtype, name) for name, (dtype, offset) in |
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578 A.dtype.fields.items()) |
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579 triples = ((u, v, {name: kind_to_python_type[dtype.kind](val) |
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580 for (_, dtype, name), val in zip(fields, A[u, v])}) |
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581 for u, v in edges) |
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582 # If the entries in the adjacency matrix are integers, the graph is a |
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583 # multigraph, and parallel_edges is True, then create parallel edges, each |
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584 # with weight 1, for each entry in the adjacency matrix. Otherwise, create |
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585 # one edge for each positive entry in the adjacency matrix and set the |
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586 # weight of that edge to be the entry in the matrix. |
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587 elif python_type is int and G.is_multigraph() and parallel_edges: |
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588 chain = itertools.chain.from_iterable |
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589 # The following line is equivalent to: |
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590 # |
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591 # for (u, v) in edges: |
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592 # for d in range(A[u, v]): |
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593 # G.add_edge(u, v, weight=1) |
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594 # |
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595 triples = chain(((u, v, dict(weight=1)) for d in range(A[u, v])) |
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596 for (u, v) in edges) |
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597 else: # basic data type |
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598 triples = ((u, v, dict(weight=python_type(A[u, v]))) |
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599 for u, v in edges) |
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600 # If we are creating an undirected multigraph, only add the edges from the |
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601 # upper triangle of the matrix. Otherwise, add all the edges. This relies |
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602 # on the fact that the vertices created in the |
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603 # `_generated_weighted_edges()` function are actually the row/column |
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604 # indices for the matrix `A`. |
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605 # |
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606 # Without this check, we run into a problem where each edge is added twice |
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607 # when `G.add_edges_from()` is invoked below. |
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608 if G.is_multigraph() and not G.is_directed(): |
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609 triples = ((u, v, d) for u, v, d in triples if u <= v) |
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610 G.add_edges_from(triples) |
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611 return G |
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612 |
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613 |
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614 @not_implemented_for('multigraph') |
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615 def to_numpy_recarray(G, nodelist=None, dtype=None, order=None): |
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616 """Returns the graph adjacency matrix as a NumPy recarray. |
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617 |
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618 Parameters |
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619 ---------- |
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620 G : graph |
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621 The NetworkX graph used to construct the NumPy matrix. |
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622 |
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623 nodelist : list, optional |
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624 The rows and columns are ordered according to the nodes in `nodelist`. |
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625 If `nodelist` is None, then the ordering is produced by G.nodes(). |
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626 |
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627 dtype : NumPy data-type, optional |
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628 A valid NumPy named dtype used to initialize the NumPy recarray. |
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629 The data type names are assumed to be keys in the graph edge attribute |
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630 dictionary. |
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631 |
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632 order : {'C', 'F'}, optional |
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633 Whether to store multidimensional data in C- or Fortran-contiguous |
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634 (row- or column-wise) order in memory. If None, then the NumPy default |
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635 is used. |
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636 |
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637 Returns |
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638 ------- |
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639 M : NumPy recarray |
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640 The graph with specified edge data as a Numpy recarray |
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641 |
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642 Notes |
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643 ----- |
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644 When `nodelist` does not contain every node in `G`, the matrix is built |
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645 from the subgraph of `G` that is induced by the nodes in `nodelist`. |
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646 |
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647 Examples |
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648 -------- |
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649 >>> G = nx.Graph() |
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650 >>> G.add_edge(1, 2, weight=7.0, cost=5) |
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651 >>> A = nx.to_numpy_recarray(G, dtype=[('weight', float), ('cost', int)]) |
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652 >>> print(A.weight) |
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653 [[0. 7.] |
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654 [7. 0.]] |
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655 >>> print(A.cost) |
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656 [[0 5] |
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657 [5 0]] |
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658 |
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659 """ |
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660 if dtype is None: |
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661 dtype = [('weight', float)] |
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662 import numpy as np |
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663 if nodelist is None: |
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664 nodelist = list(G) |
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665 nodeset = set(nodelist) |
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666 if len(nodelist) != len(nodeset): |
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667 msg = "Ambiguous ordering: `nodelist` contained duplicates." |
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668 raise nx.NetworkXError(msg) |
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669 nlen = len(nodelist) |
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670 undirected = not G.is_directed() |
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671 index = dict(zip(nodelist, range(nlen))) |
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672 M = np.zeros((nlen, nlen), dtype=dtype, order=order) |
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673 |
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674 names = M.dtype.names |
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675 for u, v, attrs in G.edges(data=True): |
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676 if (u in nodeset) and (v in nodeset): |
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677 i, j = index[u], index[v] |
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678 values = tuple([attrs[n] for n in names]) |
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679 M[i, j] = values |
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680 if undirected: |
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681 M[j, i] = M[i, j] |
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682 |
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683 return M.view(np.recarray) |
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684 |
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685 |
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686 def to_scipy_sparse_matrix(G, nodelist=None, dtype=None, |
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687 weight='weight', format='csr'): |
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688 """Returns the graph adjacency matrix as a SciPy sparse matrix. |
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689 |
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690 Parameters |
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691 ---------- |
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692 G : graph |
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693 The NetworkX graph used to construct the NumPy matrix. |
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694 |
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695 nodelist : list, optional |
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696 The rows and columns are ordered according to the nodes in `nodelist`. |
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697 If `nodelist` is None, then the ordering is produced by G.nodes(). |
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698 |
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699 dtype : NumPy data-type, optional |
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700 A valid NumPy dtype used to initialize the array. If None, then the |
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701 NumPy default is used. |
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702 |
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703 weight : string or None optional (default='weight') |
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704 The edge attribute that holds the numerical value used for |
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705 the edge weight. If None then all edge weights are 1. |
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706 |
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707 format : str in {'bsr', 'csr', 'csc', 'coo', 'lil', 'dia', 'dok'} |
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708 The type of the matrix to be returned (default 'csr'). For |
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709 some algorithms different implementations of sparse matrices |
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710 can perform better. See [1]_ for details. |
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711 |
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712 Returns |
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713 ------- |
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714 M : SciPy sparse matrix |
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715 Graph adjacency matrix. |
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716 |
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717 Notes |
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718 ----- |
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719 For directed graphs, matrix entry i,j corresponds to an edge from i to j. |
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720 |
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721 The matrix entries are populated using the edge attribute held in |
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722 parameter weight. When an edge does not have that attribute, the |
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723 value of the entry is 1. |
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724 |
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725 For multiple edges the matrix values are the sums of the edge weights. |
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726 |
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727 When `nodelist` does not contain every node in `G`, the matrix is built |
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728 from the subgraph of `G` that is induced by the nodes in `nodelist`. |
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729 |
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730 Uses coo_matrix format. To convert to other formats specify the |
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731 format= keyword. |
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732 |
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733 The convention used for self-loop edges in graphs is to assign the |
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734 diagonal matrix entry value to the weight attribute of the edge |
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735 (or the number 1 if the edge has no weight attribute). If the |
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736 alternate convention of doubling the edge weight is desired the |
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737 resulting Scipy sparse matrix can be modified as follows: |
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738 |
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739 >>> import scipy as sp |
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740 >>> G = nx.Graph([(1, 1)]) |
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741 >>> A = nx.to_scipy_sparse_matrix(G) |
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742 >>> print(A.todense()) |
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743 [[1]] |
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744 >>> A.setdiag(A.diagonal() * 2) |
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745 >>> print(A.todense()) |
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746 [[2]] |
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747 |
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748 Examples |
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749 -------- |
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750 >>> G = nx.MultiDiGraph() |
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751 >>> G.add_edge(0, 1, weight=2) |
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752 0 |
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753 >>> G.add_edge(1, 0) |
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754 0 |
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755 >>> G.add_edge(2, 2, weight=3) |
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756 0 |
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757 >>> G.add_edge(2, 2) |
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758 1 |
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759 >>> S = nx.to_scipy_sparse_matrix(G, nodelist=[0, 1, 2]) |
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760 >>> print(S.todense()) |
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761 [[0 2 0] |
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762 [1 0 0] |
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763 [0 0 4]] |
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764 |
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765 References |
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766 ---------- |
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767 .. [1] Scipy Dev. References, "Sparse Matrices", |
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768 https://docs.scipy.org/doc/scipy/reference/sparse.html |
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769 """ |
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770 from scipy import sparse |
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771 if nodelist is None: |
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772 nodelist = list(G) |
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773 nlen = len(nodelist) |
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774 if nlen == 0: |
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775 raise nx.NetworkXError("Graph has no nodes or edges") |
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776 |
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777 if len(nodelist) != len(set(nodelist)): |
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778 msg = "Ambiguous ordering: `nodelist` contained duplicates." |
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779 raise nx.NetworkXError(msg) |
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780 |
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781 index = dict(zip(nodelist, range(nlen))) |
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782 coefficients = zip(*((index[u], index[v], d.get(weight, 1)) |
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783 for u, v, d in G.edges(nodelist, data=True) |
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784 if u in index and v in index)) |
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785 try: |
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786 row, col, data = coefficients |
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787 except ValueError: |
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788 # there is no edge in the subgraph |
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789 row, col, data = [], [], [] |
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790 |
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791 if G.is_directed(): |
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792 M = sparse.coo_matrix((data, (row, col)), |
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793 shape=(nlen, nlen), dtype=dtype) |
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794 else: |
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795 # symmetrize matrix |
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796 d = data + data |
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797 r = row + col |
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798 c = col + row |
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799 # selfloop entries get double counted when symmetrizing |
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800 # so we subtract the data on the diagonal |
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801 selfloops = list(nx.selfloop_edges(G, data=True)) |
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802 if selfloops: |
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803 diag_index, diag_data = zip(*((index[u], -d.get(weight, 1)) |
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804 for u, v, d in selfloops |
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805 if u in index and v in index)) |
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806 d += diag_data |
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807 r += diag_index |
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808 c += diag_index |
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809 M = sparse.coo_matrix((d, (r, c)), shape=(nlen, nlen), dtype=dtype) |
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810 try: |
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811 return M.asformat(format) |
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812 # From Scipy 1.1.0, asformat will throw a ValueError instead of an |
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813 # AttributeError if the format if not recognized. |
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814 except (AttributeError, ValueError): |
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815 raise nx.NetworkXError("Unknown sparse matrix format: %s" % format) |
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816 |
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817 |
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818 def _csr_gen_triples(A): |
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819 """Converts a SciPy sparse matrix in **Compressed Sparse Row** format to |
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820 an iterable of weighted edge triples. |
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821 |
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822 """ |
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823 nrows = A.shape[0] |
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824 data, indices, indptr = A.data, A.indices, A.indptr |
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825 for i in range(nrows): |
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826 for j in range(indptr[i], indptr[i + 1]): |
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827 yield i, indices[j], data[j] |
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828 |
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829 |
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830 def _csc_gen_triples(A): |
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831 """Converts a SciPy sparse matrix in **Compressed Sparse Column** format to |
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832 an iterable of weighted edge triples. |
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833 |
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834 """ |
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835 ncols = A.shape[1] |
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836 data, indices, indptr = A.data, A.indices, A.indptr |
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837 for i in range(ncols): |
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838 for j in range(indptr[i], indptr[i + 1]): |
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839 yield indices[j], i, data[j] |
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840 |
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841 |
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842 def _coo_gen_triples(A): |
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843 """Converts a SciPy sparse matrix in **Coordinate** format to an iterable |
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844 of weighted edge triples. |
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845 |
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846 """ |
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847 row, col, data = A.row, A.col, A.data |
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848 return zip(row, col, data) |
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849 |
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850 |
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851 def _dok_gen_triples(A): |
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852 """Converts a SciPy sparse matrix in **Dictionary of Keys** format to an |
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853 iterable of weighted edge triples. |
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854 |
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855 """ |
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856 for (r, c), v in A.items(): |
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857 yield r, c, v |
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858 |
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859 |
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860 def _generate_weighted_edges(A): |
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861 """Returns an iterable over (u, v, w) triples, where u and v are adjacent |
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862 vertices and w is the weight of the edge joining u and v. |
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863 |
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864 `A` is a SciPy sparse matrix (in any format). |
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865 |
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866 """ |
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867 if A.format == 'csr': |
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868 return _csr_gen_triples(A) |
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869 if A.format == 'csc': |
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870 return _csc_gen_triples(A) |
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871 if A.format == 'dok': |
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872 return _dok_gen_triples(A) |
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873 # If A is in any other format (including COO), convert it to COO format. |
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874 return _coo_gen_triples(A.tocoo()) |
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875 |
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876 |
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877 def from_scipy_sparse_matrix(A, parallel_edges=False, create_using=None, |
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878 edge_attribute='weight'): |
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879 """Creates a new graph from an adjacency matrix given as a SciPy sparse |
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880 matrix. |
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881 |
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882 Parameters |
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883 ---------- |
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884 A: scipy sparse matrix |
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885 An adjacency matrix representation of a graph |
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886 |
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887 parallel_edges : Boolean |
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888 If this is True, `create_using` is a multigraph, and `A` is an |
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889 integer matrix, then entry *(i, j)* in the matrix is interpreted as the |
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890 number of parallel edges joining vertices *i* and *j* in the graph. |
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891 If it is False, then the entries in the matrix are interpreted as |
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892 the weight of a single edge joining the vertices. |
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893 |
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894 create_using : NetworkX graph constructor, optional (default=nx.Graph) |
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895 Graph type to create. If graph instance, then cleared before populated. |
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896 |
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897 edge_attribute: string |
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898 Name of edge attribute to store matrix numeric value. The data will |
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899 have the same type as the matrix entry (int, float, (real,imag)). |
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900 |
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901 Notes |
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902 ----- |
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903 For directed graphs, explicitly mention create_using=nx.Digraph, |
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904 and entry i,j of A corresponds to an edge from i to j. |
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905 |
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906 If `create_using` is :class:`networkx.MultiGraph` or |
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907 :class:`networkx.MultiDiGraph`, `parallel_edges` is True, and the |
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908 entries of `A` are of type :class:`int`, then this function returns a |
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909 multigraph (constructed from `create_using`) with parallel edges. |
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910 In this case, `edge_attribute` will be ignored. |
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911 |
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912 If `create_using` indicates an undirected multigraph, then only the edges |
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913 indicated by the upper triangle of the matrix `A` will be added to the |
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914 graph. |
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915 |
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916 Examples |
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917 -------- |
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918 >>> import scipy as sp |
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919 >>> A = sp.sparse.eye(2, 2, 1) |
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920 >>> G = nx.from_scipy_sparse_matrix(A) |
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921 |
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922 If `create_using` indicates a multigraph and the matrix has only integer |
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923 entries and `parallel_edges` is False, then the entries will be treated |
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924 as weights for edges joining the nodes (without creating parallel edges): |
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925 |
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926 >>> A = sp.sparse.csr_matrix([[1, 1], [1, 2]]) |
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927 >>> G = nx.from_scipy_sparse_matrix(A, create_using=nx.MultiGraph) |
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928 >>> G[1][1] |
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929 AtlasView({0: {'weight': 2}}) |
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930 |
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931 If `create_using` indicates a multigraph and the matrix has only integer |
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932 entries and `parallel_edges` is True, then the entries will be treated |
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933 as the number of parallel edges joining those two vertices: |
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934 |
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935 >>> A = sp.sparse.csr_matrix([[1, 1], [1, 2]]) |
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936 >>> G = nx.from_scipy_sparse_matrix(A, parallel_edges=True, |
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937 ... create_using=nx.MultiGraph) |
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938 >>> G[1][1] |
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939 AtlasView({0: {'weight': 1}, 1: {'weight': 1}}) |
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940 |
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941 """ |
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942 G = nx.empty_graph(0, create_using) |
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943 n, m = A.shape |
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944 if n != m: |
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945 raise nx.NetworkXError( |
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946 "Adjacency matrix is not square. nx,ny=%s" % (A.shape,)) |
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947 # Make sure we get even the isolated nodes of the graph. |
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948 G.add_nodes_from(range(n)) |
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949 # Create an iterable over (u, v, w) triples and for each triple, add an |
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950 # edge from u to v with weight w. |
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951 triples = _generate_weighted_edges(A) |
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952 # If the entries in the adjacency matrix are integers, the graph is a |
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953 # multigraph, and parallel_edges is True, then create parallel edges, each |
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954 # with weight 1, for each entry in the adjacency matrix. Otherwise, create |
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955 # one edge for each positive entry in the adjacency matrix and set the |
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956 # weight of that edge to be the entry in the matrix. |
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957 if A.dtype.kind in ('i', 'u') and G.is_multigraph() and parallel_edges: |
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958 chain = itertools.chain.from_iterable |
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959 # The following line is equivalent to: |
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960 # |
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961 # for (u, v) in edges: |
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962 # for d in range(A[u, v]): |
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963 # G.add_edge(u, v, weight=1) |
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964 # |
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965 triples = chain(((u, v, 1) for d in range(w)) for (u, v, w) in triples) |
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966 # If we are creating an undirected multigraph, only add the edges from the |
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967 # upper triangle of the matrix. Otherwise, add all the edges. This relies |
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968 # on the fact that the vertices created in the |
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969 # `_generated_weighted_edges()` function are actually the row/column |
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970 # indices for the matrix `A`. |
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971 # |
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972 # Without this check, we run into a problem where each edge is added twice |
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973 # when `G.add_weighted_edges_from()` is invoked below. |
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974 if G.is_multigraph() and not G.is_directed(): |
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975 triples = ((u, v, d) for u, v, d in triples if u <= v) |
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976 G.add_weighted_edges_from(triples, weight=edge_attribute) |
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977 return G |
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978 |
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979 |
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980 def to_numpy_array(G, nodelist=None, dtype=None, order=None, |
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981 multigraph_weight=sum, weight='weight', nonedge=0.0): |
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982 """Returns the graph adjacency matrix as a NumPy array. |
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983 |
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984 Parameters |
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985 ---------- |
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986 G : graph |
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987 The NetworkX graph used to construct the NumPy array. |
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988 |
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989 nodelist : list, optional |
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990 The rows and columns are ordered according to the nodes in `nodelist`. |
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991 If `nodelist` is None, then the ordering is produced by G.nodes(). |
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992 |
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993 dtype : NumPy data type, optional |
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994 A valid single NumPy data type used to initialize the array. |
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995 This must be a simple type such as int or numpy.float64 and |
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996 not a compound data type (see to_numpy_recarray) |
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997 If None, then the NumPy default is used. |
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998 |
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999 order : {'C', 'F'}, optional |
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1000 Whether to store multidimensional data in C- or Fortran-contiguous |
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1001 (row- or column-wise) order in memory. If None, then the NumPy default |
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1002 is used. |
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1003 |
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1004 multigraph_weight : {sum, min, max}, optional |
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1005 An operator that determines how weights in multigraphs are handled. |
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1006 The default is to sum the weights of the multiple edges. |
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1007 |
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1008 weight : string or None optional (default = 'weight') |
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1009 The edge attribute that holds the numerical value used for |
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1010 the edge weight. If an edge does not have that attribute, then the |
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1011 value 1 is used instead. |
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1012 |
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1013 nonedge : float (default = 0.0) |
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1014 The array values corresponding to nonedges are typically set to zero. |
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1015 However, this could be undesirable if there are array values |
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1016 corresponding to actual edges that also have the value zero. If so, |
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1017 one might prefer nonedges to have some other value, such as nan. |
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1018 |
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1019 Returns |
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1020 ------- |
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1021 A : NumPy ndarray |
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1022 Graph adjacency matrix |
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1023 |
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1024 See Also |
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1025 -------- |
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1026 from_numpy_array |
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1027 |
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1028 Notes |
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1029 ----- |
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1030 For directed graphs, entry i,j corresponds to an edge from i to j. |
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1031 |
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1032 Entries in the adjacency matrix are assigned to the weight edge attribute. |
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1033 When an edge does not have a weight attribute, the value of the entry is |
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1034 set to the number 1. For multiple (parallel) edges, the values of the |
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1035 entries are determined by the `multigraph_weight` parameter. The default is |
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1036 to sum the weight attributes for each of the parallel edges. |
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1037 |
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1038 When `nodelist` does not contain every node in `G`, the adjacency matrix is |
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1039 built from the subgraph of `G` that is induced by the nodes in `nodelist`. |
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1040 |
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1041 The convention used for self-loop edges in graphs is to assign the |
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1042 diagonal array entry value to the weight attribute of the edge |
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1043 (or the number 1 if the edge has no weight attribute). If the |
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1044 alternate convention of doubling the edge weight is desired the |
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1045 resulting NumPy array can be modified as follows: |
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1046 |
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1047 >>> import numpy as np |
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1048 >>> G = nx.Graph([(1, 1)]) |
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1049 >>> A = nx.to_numpy_array(G) |
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1050 >>> A |
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1051 array([[1.]]) |
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1052 >>> A[np.diag_indices_from(A)] *= 2 |
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1053 >>> A |
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1054 array([[2.]]) |
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1055 |
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1056 Examples |
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1057 -------- |
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1058 >>> G = nx.MultiDiGraph() |
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1059 >>> G.add_edge(0, 1, weight=2) |
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1060 0 |
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1061 >>> G.add_edge(1, 0) |
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1062 0 |
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1063 >>> G.add_edge(2, 2, weight=3) |
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1064 0 |
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1065 >>> G.add_edge(2, 2) |
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1066 1 |
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1067 >>> nx.to_numpy_array(G, nodelist=[0, 1, 2]) |
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1068 array([[0., 2., 0.], |
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1069 [1., 0., 0.], |
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1070 [0., 0., 4.]]) |
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1071 |
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1072 """ |
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1073 import numpy as np |
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1074 |
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1075 if nodelist is None: |
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1076 nodelist = list(G) |
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1077 nodeset = set(nodelist) |
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1078 if len(nodelist) != len(nodeset): |
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1079 msg = "Ambiguous ordering: `nodelist` contained duplicates." |
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1080 raise nx.NetworkXError(msg) |
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1081 |
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1082 nlen = len(nodelist) |
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1083 undirected = not G.is_directed() |
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1084 index = dict(zip(nodelist, range(nlen))) |
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1085 |
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1086 # Initially, we start with an array of nans. Then we populate the array |
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1087 # using data from the graph. Afterwards, any leftover nans will be |
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1088 # converted to the value of `nonedge`. Note, we use nans initially, |
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1089 # instead of zero, for two reasons: |
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1090 # |
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1091 # 1) It can be important to distinguish a real edge with the value 0 |
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1092 # from a nonedge with the value 0. |
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1093 # |
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1094 # 2) When working with multi(di)graphs, we must combine the values of all |
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1095 # edges between any two nodes in some manner. This often takes the |
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1096 # form of a sum, min, or max. Using the value 0 for a nonedge would |
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1097 # have undesirable effects with min and max, but using nanmin and |
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1098 # nanmax with initially nan values is not problematic at all. |
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1099 # |
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1100 # That said, there are still some drawbacks to this approach. Namely, if |
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1101 # a real edge is nan, then that value is a) not distinguishable from |
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1102 # nonedges and b) is ignored by the default combinator (nansum, nanmin, |
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1103 # nanmax) functions used for multi(di)graphs. If this becomes an issue, |
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1104 # an alternative approach is to use masked arrays. Initially, every |
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1105 # element is masked and set to some `initial` value. As we populate the |
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1106 # graph, elements are unmasked (automatically) when we combine the initial |
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1107 # value with the values given by real edges. At the end, we convert all |
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1108 # masked values to `nonedge`. Using masked arrays fully addresses reason 1, |
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1109 # but for reason 2, we would still have the issue with min and max if the |
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1110 # initial values were 0.0. Note: an initial value of +inf is appropriate |
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1111 # for min, while an initial value of -inf is appropriate for max. When |
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1112 # working with sum, an initial value of zero is appropriate. Ideally then, |
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1113 # we'd want to allow users to specify both a value for nonedges and also |
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1114 # an initial value. For multi(di)graphs, the choice of the initial value |
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1115 # will, in general, depend on the combinator function---sensible defaults |
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1116 # can be provided. |
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1117 |
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1118 if G.is_multigraph(): |
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1119 # Handle MultiGraphs and MultiDiGraphs |
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1120 A = np.full((nlen, nlen), np.nan, order=order) |
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1121 # use numpy nan-aware operations |
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1122 operator = {sum: np.nansum, min: np.nanmin, max: np.nanmax} |
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1123 try: |
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1124 op = operator[multigraph_weight] |
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1125 except Exception: |
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1126 raise ValueError('multigraph_weight must be sum, min, or max') |
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1127 |
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1128 for u, v, attrs in G.edges(data=True): |
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1129 if (u in nodeset) and (v in nodeset): |
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1130 i, j = index[u], index[v] |
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1131 e_weight = attrs.get(weight, 1) |
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1132 A[i, j] = op([e_weight, A[i, j]]) |
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1133 if undirected: |
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1134 A[j, i] = A[i, j] |
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1135 else: |
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1136 # Graph or DiGraph, this is much faster than above |
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1137 A = np.full((nlen, nlen), np.nan, order=order) |
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1138 for u, nbrdict in G.adjacency(): |
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1139 for v, d in nbrdict.items(): |
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1140 try: |
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1141 A[index[u], index[v]] = d.get(weight, 1) |
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1142 except KeyError: |
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1143 # This occurs when there are fewer desired nodes than |
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1144 # there are nodes in the graph: len(nodelist) < len(G) |
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1145 pass |
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1146 |
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1147 A[np.isnan(A)] = nonedge |
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1148 A = np.asarray(A, dtype=dtype) |
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1149 return A |
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1150 |
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1151 |
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1152 def from_numpy_array(A, parallel_edges=False, create_using=None): |
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1153 """Returns a graph from NumPy array. |
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1154 |
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1155 The NumPy array is interpreted as an adjacency matrix for the graph. |
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1156 |
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1157 Parameters |
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1158 ---------- |
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1159 A : NumPy ndarray |
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1160 An adjacency matrix representation of a graph |
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1161 |
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1162 parallel_edges : Boolean |
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1163 If this is True, `create_using` is a multigraph, and `A` is an |
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1164 integer array, then entry *(i, j)* in the array is interpreted as the |
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1165 number of parallel edges joining vertices *i* and *j* in the graph. |
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1166 If it is False, then the entries in the array are interpreted as |
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1167 the weight of a single edge joining the vertices. |
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1168 |
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1169 create_using : NetworkX graph constructor, optional (default=nx.Graph) |
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1170 Graph type to create. If graph instance, then cleared before populated. |
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1171 |
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1172 Notes |
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1173 ----- |
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1174 For directed graphs, explicitly mention create_using=nx.Digraph, |
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1175 and entry i,j of A corresponds to an edge from i to j. |
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1176 |
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1177 If `create_using` is :class:`networkx.MultiGraph` or |
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1178 :class:`networkx.MultiDiGraph`, `parallel_edges` is True, and the |
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1179 entries of `A` are of type :class:`int`, then this function returns a |
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1180 multigraph (of the same type as `create_using`) with parallel edges. |
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1181 |
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1182 If `create_using` indicates an undirected multigraph, then only the edges |
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1183 indicated by the upper triangle of the array `A` will be added to the |
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1184 graph. |
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1185 |
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1186 If the NumPy array has a single data type for each array entry it |
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1187 will be converted to an appropriate Python data type. |
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1188 |
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1189 If the NumPy array has a user-specified compound data type the names |
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1190 of the data fields will be used as attribute keys in the resulting |
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1191 NetworkX graph. |
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1192 |
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1193 See Also |
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1194 -------- |
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1195 to_numpy_array |
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1196 |
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1197 Examples |
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1198 -------- |
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1199 Simple integer weights on edges: |
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1200 |
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1201 >>> import numpy as np |
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1202 >>> A = np.array([[1, 1], [2, 1]]) |
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1203 >>> G = nx.from_numpy_array(A) |
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1204 >>> G.edges(data=True) |
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1205 EdgeDataView([(0, 0, {'weight': 1}), (0, 1, {'weight': 2}), \ |
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1206 (1, 1, {'weight': 1})]) |
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1207 |
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1208 If `create_using` indicates a multigraph and the array has only integer |
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1209 entries and `parallel_edges` is False, then the entries will be treated |
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1210 as weights for edges joining the nodes (without creating parallel edges): |
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1211 |
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1212 >>> A = np.array([[1, 1], [1, 2]]) |
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1213 >>> G = nx.from_numpy_array(A, create_using=nx.MultiGraph) |
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1214 >>> G[1][1] |
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1215 AtlasView({0: {'weight': 2}}) |
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1216 |
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1217 If `create_using` indicates a multigraph and the array has only integer |
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1218 entries and `parallel_edges` is True, then the entries will be treated |
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1219 as the number of parallel edges joining those two vertices: |
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1220 |
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1221 >>> A = np.array([[1, 1], [1, 2]]) |
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1222 >>> temp = nx.MultiGraph() |
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1223 >>> G = nx.from_numpy_array(A, parallel_edges=True, create_using=temp) |
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1224 >>> G[1][1] |
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1225 AtlasView({0: {'weight': 1}, 1: {'weight': 1}}) |
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1226 |
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1227 User defined compound data type on edges: |
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1228 |
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1229 >>> dt = [('weight', float), ('cost', int)] |
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1230 >>> A = np.array([[(1.0, 2)]], dtype=dt) |
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1231 >>> G = nx.from_numpy_array(A) |
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1232 >>> G.edges() |
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1233 EdgeView([(0, 0)]) |
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1234 >>> G[0][0]['cost'] |
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1235 2 |
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1236 >>> G[0][0]['weight'] |
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1237 1.0 |
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1238 |
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1239 """ |
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1240 return from_numpy_matrix(A, parallel_edges=parallel_edges, |
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1241 create_using=create_using) |
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1242 |
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1243 |
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1244 # fixture for pytest |
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1245 def setup_module(module): |
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"planemo upload commit c699937486c35866861690329de38ec1a5d9f783"
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1246 import pytest |
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"planemo upload commit c699937486c35866861690329de38ec1a5d9f783"
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1247 numpy = pytest.importorskip('numpy') |
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"planemo upload commit c699937486c35866861690329de38ec1a5d9f783"
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1248 scipy = pytest.importorskip('scipy') |
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"planemo upload commit c699937486c35866861690329de38ec1a5d9f783"
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1249 pandas = pytest.importorskip('pandas') |