示例#1
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 def test_edges_with_data_equal(self):
     G = nx.MultiGraph()
     nx.add_path(G, [0, 1, 2], weight=1)
     H = nx.MultiGraph()
     nx.add_path(H, [0, 1, 2], weight=1)
     self._test_equal(G.edges(data=True, keys=True),
                      H.edges(data=True, keys=True))
示例#2
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 def test_all_simple_paths_multigraph(self):
     G = nx.MultiGraph([(1, 2), (1, 2)])
     paths = nx.builtin.all_simple_paths(G, 1, 1)
     assert list(paths) == []
     nx.add_path(G, [3, 1, 10, 2])
     paths = list(nx.builtin.all_simple_paths(G, 1, 2))
     assert len(paths) == 3
     assert {tuple(p) for p in paths} == {(1, 2), (1, 2), (1, 10, 2)}
示例#3
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def _init_product_graph(G, H):
    if not G.is_directed() == H.is_directed():
        msg = "G and H must be both directed or both undirected"
        raise nx.NetworkXError(msg)
    if G.is_multigraph() or H.is_multigraph():
        GH = nx.MultiGraph()
    else:
        GH = nx.Graph()
    if G.is_directed():
        GH = GH.to_directed()
    return GH
示例#4
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 def test_multigraph_numpy(self):
     with pytest.raises(nx.NetworkXException):
         e = nx.eigenvector_centrality_numpy(nx.MultiGraph())
 def test_multigraph(self):
     with pytest.raises(nx.NetworkXException):
         e = nx.katz_centrality(nx.MultiGraph(), 0.1)
示例#6
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 def test_multigraphs_equal(self):
     G = nx.path_graph(4, create_using=nx.MultiGraph())
     H = nx.MultiGraph()
     nx.add_path(H, range(4))
     self._test_equal(G, H)
示例#7
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 def test_no_edges(self):
     G = nx.MultiGraph()
     H = nx.MultiGraph()
     self._test_equal(G.edges(data=True, keys=True),
                      H.edges(data=True, keys=True))
示例#8
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 def test_multigraph(self):
     G = nx.MultiGraph([(0, 1), (0, 1)])
     assert nx.builtin.is_simple_path(G, [0, 1])
示例#9
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 def test_all_simple_edge_paths_multigraph_with_cutoff(self):
     G = nx.MultiGraph([(1, 2), (1, 2), (1, 10), (10, 2)])
     paths = list(nx.builtin.all_simple_edge_paths(G, 1, 2, cutoff=1))
     assert len(paths) == 2
     assert {tuple(p) for p in paths} == {((1, 2, 0), ), ((1, 2, 1), )}