def testTW_2(self):
features_exp = [
ReducibleFeature(1, 2, ["n_4"], ["n_15"]),
ReducibleFeature(1, 2, ["n_8"], ["n_12"]),
ReducibleFeature(1, 2, ["n_1"], ["n_13"]),
ReducibleFeature(1, 2, ["n_3"], ["n_14"]),
ReducibleFeature(2, 1, ["n_9", "n_10", "n_11"], ["n_12", "n_12"]),
ReducibleFeature(2, 1, ["n_5", "n_6", "n_7"], ["n_15", "n_15"]),
ReducibleFeature(2, 1, ["n_2"], ["n_14", "n_13"]),
ReducibleFeature(2, 1, ["n_14"], ["n_15", "n_13"]),
ReducibleFeature(2, 1, ["n_12"], ["n_15", "n_13"]),
ReducibleFeature(1, 1, ["n_15"], ["n_13"])
]
canon_str_exp = "(1.1;(0.1;(0),(1.2;(0,((0,1),(1,0))),(0))),((0.2;((2.1;((0.2;((2.1;(0,((0,1),(1,0))),(0),(0,((0,1),(1,0)))),((0,1),(1,0))),(0,((0,1),(1,0)))),((0,1),(1,0))),(0.1;(0),(1.2;(0,((0,1),(1,0))),(0))),(0,((0,1),(1,0)))),((0,1))),((2.1;(0,((0,1),(1,0))),(0.1;(0.1;(0),(1.2;(0,((0,1),(1,0))),(0))),(2.1;(0,((0,1),(1,0))),(0),(0,((0,1),(1,0))),(0),(0,((0,1),(1,0))),(0),(0,((0,1),(1,0))))),(0,((0,1),(1,0)))),((0,1),(1,0))),(0,((0,1),(1,0)))),((0,1))),(0.1;(0.1;(0),(1.2;(0,((0,1),(1,0))),(0))),(2.1;(0,((0,1),(1,0))),(0),(0,((0,1),(1,0))),(0),(0,((0,1),(1,0))),(0),(0,((0,1),(1,0))))))"
tw, canon_str, features = arnborg_proskurowski.run_algorithm(
example_graphs.ap_graph_tw_2, return_features=True)
self.common_asserts(tw, 2, canon_str, canon_str_exp, features,
features_exp)
tw_1 = arnborg_proskurowski.get_treewidth(example_graphs.ap_graph_tw_2)
canon_str_1 = arnborg_proskurowski.get_canonical_representation(
example_graphs.ap_graph_tw_2)
features_1 = arnborg_proskurowski.get_reduced_features(
example_graphs.ap_graph_tw_2)
self.common_asserts(tw_1, 2, canon_str_1, canon_str_exp, features_1,
features_exp)
def testFeatureTypes(self):
dummy_hypergraph_2 = Hypergraph(example_graphs.snm_dummy_graph_2)
features = []
raw_features = arnborg_proskurowski.get_reduced_features(dummy_hypergraph_2)
for raw_feature in raw_features:
new_features = list(feature_extraction.process_raw_feature(raw_feature, dummy_hypergraph_2))
features += new_features
isomorphic = all([algorithms.isomorphic(features[i], example_graphs.snm_dummy_graph_features_2[i]) for i in range(len(features))])
self.assertTrue(isomorphic, "Wrong features extracted.")
def testTW_2_ring(self):
features_exp = [
ReducibleFeature(2, 2, ["n_1", "n_2", "n_3", "n_4"], ["n_5"]),
]
canon_str_exp = "(2.2;1,(a,((0,1))),2,(b,((0,1))),3,(c,((0,1))),4,(d,((0,1))),5,(e,((0,1))))"
tw, canon_str, features = arnborg_proskurowski.run_algorithm(example_graphs.ap_ring_graph, return_features=True)
self.common_asserts(tw, 2, canon_str, canon_str_exp, features, features_exp)
tw_1 = arnborg_proskurowski.get_treewidth(example_graphs.ap_ring_graph)
canon_str_1 = arnborg_proskurowski.get_canonical_representation(example_graphs.ap_ring_graph)
features_1 = arnborg_proskurowski.get_reduced_features(example_graphs.ap_ring_graph)
self.common_asserts(tw_1, 2, canon_str_1, canon_str_exp, features_1, features_exp)
def testFeatureTypes(self):
dummy_hypergraph_2 = Hypergraph(example_graphs.snm_dummy_graph_2)
features = []
raw_features = arnborg_proskurowski.get_reduced_features(
dummy_hypergraph_2)
for raw_feature in raw_features:
new_features = list(
feature_extraction.process_raw_feature(raw_feature,
dummy_hypergraph_2))
features += new_features
isomorphic = all([
algorithms.isomorphic(features[i],
example_graphs.snm_dummy_graph_features_2[i])
for i in range(len(features))
])
self.assertTrue(isomorphic, "Wrong features extracted.")
def testTW_2_ring(self):
features_exp = [
ReducibleFeature(2, 2, ["n_1", "n_2", "n_3", "n_4"], ["n_5"]),
]
canon_str_exp = "(2.2;1,(a,((0,1))),2,(b,((0,1))),3,(c,((0,1))),4,(d,((0,1))),5,(e,((0,1))))"
tw, canon_str, features = arnborg_proskurowski.run_algorithm(
example_graphs.ap_ring_graph, return_features=True)
self.common_asserts(tw, 2, canon_str, canon_str_exp, features,
features_exp)
tw_1 = arnborg_proskurowski.get_treewidth(example_graphs.ap_ring_graph)
canon_str_1 = arnborg_proskurowski.get_canonical_representation(
example_graphs.ap_ring_graph)
features_1 = arnborg_proskurowski.get_reduced_features(
example_graphs.ap_ring_graph)
self.common_asserts(tw_1, 2, canon_str_1, canon_str_exp, features_1,
features_exp)
def extract_features_for_each_wl_iter(hypergraph, wl_iterations=0, wl_state=None, accumulate_wl_shingles=True):
raw_features = arnborg_proskurowski.get_reduced_features(hypergraph)
# if tw == -1:
# # TODO: How to handle graphs with larger tree-width?
# # for now collect all possible features
# print "The hypergraph has tree-width > 3."
for i in range(wl_iterations + 1):
if i == 1:
hypergraph, wl_state = weisfeiler_lehman.init(hypergraph, wl_state)
if i >= 1:
# old_hypergraph = hypergraph
hypergraph, wl_state = weisfeiler_lehman.iterate(hypergraph, wl_state, i)
if i == wl_iterations or accumulate_wl_shingles:
new_features = [process_raw_feature(raw_feature, hypergraph) for raw_feature in raw_features]
yield i, itertools.chain(*new_features), wl_state
def testTW_2(self):
features_exp = [
ReducibleFeature(1, 2, ["n_4"], ["n_15"]),
ReducibleFeature(1, 2, ["n_8"], ["n_12"]),
ReducibleFeature(1, 2, ["n_1"], ["n_13"]),
ReducibleFeature(1, 2, ["n_3"], ["n_14"]),
ReducibleFeature(2, 1, ["n_9", "n_10", "n_11"], ["n_12", "n_12"]),
ReducibleFeature(2, 1, ["n_5", "n_6", "n_7"], ["n_15", "n_15"]),
ReducibleFeature(2, 1, ["n_2"], ["n_14", "n_13"]),
ReducibleFeature(2, 1, ["n_14"], ["n_15", "n_13"]),
ReducibleFeature(2, 1, ["n_12"], ["n_15", "n_13"]),
ReducibleFeature(1, 1, ["n_15"], ["n_13"])
]
canon_str_exp = "(1.1;(0.1;(0),(1.2;(0,((0,1),(1,0))),(0))),((0.2;((2.1;((0.2;((2.1;(0,((0,1),(1,0))),(0),(0,((0,1),(1,0)))),((0,1),(1,0))),(0,((0,1),(1,0)))),((0,1),(1,0))),(0.1;(0),(1.2;(0,((0,1),(1,0))),(0))),(0,((0,1),(1,0)))),((0,1))),((2.1;(0,((0,1),(1,0))),(0.1;(0.1;(0),(1.2;(0,((0,1),(1,0))),(0))),(2.1;(0,((0,1),(1,0))),(0),(0,((0,1),(1,0))),(0),(0,((0,1),(1,0))),(0),(0,((0,1),(1,0))))),(0,((0,1),(1,0)))),((0,1),(1,0))),(0,((0,1),(1,0)))),((0,1))),(0.1;(0.1;(0),(1.2;(0,((0,1),(1,0))),(0))),(2.1;(0,((0,1),(1,0))),(0),(0,((0,1),(1,0))),(0),(0,((0,1),(1,0))),(0),(0,((0,1),(1,0))))))"
tw, canon_str, features = arnborg_proskurowski.run_algorithm(example_graphs.ap_graph_tw_2, return_features=True)
self.common_asserts(tw, 2, canon_str, canon_str_exp, features, features_exp)
tw_1 = arnborg_proskurowski.get_treewidth(example_graphs.ap_graph_tw_2)
canon_str_1 = arnborg_proskurowski.get_canonical_representation(example_graphs.ap_graph_tw_2)
features_1 = arnborg_proskurowski.get_reduced_features(example_graphs.ap_graph_tw_2)
self.common_asserts(tw_1, 2, canon_str_1, canon_str_exp, features_1, features_exp)
def testTW_3(self):
features_exp = [
ReducibleFeature(4, 1, [u'n_1'], [u'n_202', u'n_203', u'n_204'], 0, 0),
ReducibleFeature(4, 2, [u'n_5', u'n_6'], [u'n_7', u'n_8', u'n_9'], 0, 0),
ReducibleFeature(4, 3, set([u'n_253', u'n_252', u'n_251']), set([u'n_223', u'n_233', u'n_250', u'n_243']), 0, 0),
ReducibleFeature(4, 1, [u'n_250'], [u'n_223', u'n_233', u'n_243'], 0, 0),
ReducibleFeature(5, 2, set([u'n_81', u'n_83', u'n_82', u'n_84']), set([u'n_201', u'n_202']), 3, 3),
ReducibleFeature(5, 2, set([u'n_74', u'n_75']), set([u'n_76', u'n_71', u'n_73']), 1, 0),
ReducibleFeature(5, 2, set([u'n_78', u'n_79']), set([u'n_80', u'n_77', u'n_72']), 1, 0),
ReducibleFeature(5, 1, set([u'n_240', u'n_241', u'n_242']), set([u'n_243']), 1, 0),
ReducibleFeature(5, 2, set([u'n_31', u'n_32']), set([u'n_202', u'n_203', u'n_204']), 1, 0),
ReducibleFeature(5, 1, set([u'n_231', u'n_230', u'n_232']), set([u'n_233']), 1, 0),
ReducibleFeature(5, 1, set([u'n_22', u'n_21']), set([u'n_23', u'n_24']), 2, 0),
ReducibleFeature(5, 1, set([u'n_17', u'n_20', u'n_18', u'n_19']), set([]), 1, 0),
ReducibleFeature(5, 2, set([u'n_65', u'n_64', u'n_63', u'n_62', u'n_61']), set([u'n_60']), 3, 1),
ReducibleFeature(5, 2, set([u'n_128', u'n_125', u'n_124', u'n_127', u'n_126', u'n_121', u'n_123', u'n_122']), set([u'n_142', u'n_141']), 4, 0),
ReducibleFeature(5, 1, set([u'n_222', u'n_220', u'n_221']), set([u'n_223']), 1, 0),
ReducibleFeature(5, 2, set([u'n_7', u'n_8', u'n_9']), set([u'n_201', u'n_202', u'n_203']), 3, 1),
ReducibleFeature(5, 2, set([u'n_52', u'n_53', u'n_51', u'n_54']), set([u'n_202', u'n_203', u'n_204']), 2, 0),
ReducibleFeature(5, 2, set([u'n_136', u'n_134', u'n_135', u'n_132', u'n_133', u'n_131']), set([]), 5, 0),
ReducibleFeature(2, 2, [u'n_243', u'n_223'], [u'n_233'], 0, 0),
ReducibleFeature(5, 2, set([u'n_80', u'n_76', u'n_77', u'n_71', u'n_72', u'n_73']), set([]), 5, 0),
ReducibleFeature(5, 1, set([u'n_23', u'n_24']), set([u'n_201', u'n_202']), 1, 0),
ReducibleFeature(5, 2, set([u'n_125', u'n_124', u'n_127', u'n_126', u'n_123', u'n_122']), set([u'n_142', u'n_141']), 4, 0),
ReducibleFeature(5, 2, set([u'n_52', u'n_51']), set([u'n_202', u'n_203', u'n_204']), 1, 0),
ReducibleFeature(2, 1, [u'n_125', u'n_124'], [u'n_142', u'n_141'], 0, 0),
ReducibleFeature(4, 1, [u'n_201'], [u'n_202', u'n_203', u'n_204'], 0, 0),
ReducibleFeature(6, 1, set([u'n_146', u'n_145', u'n_144', u'n_143', u'n_142', u'n_141']), set([]), 0, 0),
ReducibleFeature(6, 2, set([u'n_151', u'n_152', u'n_154', u'n_155']), set([u'n_203', u'n_204']), 0, 0),
ReducibleFeature(2, 1, [u'n_204'], [u'n_202', u'n_203'], 0, 0),
ReducibleFeature(7, 1, set([u'n_161', u'n_163', u'n_162', u'n_165', u'n_164', u'n_167', u'n_166', u'n_168']), set([]), 0, 0),
ReducibleFeature(7, 1, set([u'n_172', u'n_173', u'n_171', u'n_176', u'n_177', u'n_175', u'n_202', u'n_203']), set([]), 0, 0)
]
canon_str_exp = "(0.1;(5.2.3.1;(0,((0,1))),(0,((0,2))),(0,((0,3))),(0,((0,4))),(0,((0,5))),(0,((1,2))),(0,((2,3))),(0,((3,4))),(0,((4,5))),(0,((5,1))),1 (5.2.3.1),2 (5.2.3.1),3 (5.2.3.1),4 (5.2.3.1),5 (5.2.3.1)),0 (5.2.3.1)),(2.2;(0.1;(5.1.1;(n,((0,1))),(n,((0,2))),(n,((0,3))),(n,((1,2))),(n,((1,3))),(n,((2,3))),0,0,0),G),((4.1;((4.3;(n,((0,3))),(n,((3,1))),(n,((3,2))),0),((3,0,1),(3,1,0))),((4.3;(n,((0,3))),(n,((3,1))),(n,((3,2))),0),((3,0,2),(3,2,0))),((4.3;(n,((0,3))),(n,((3,1))),(n,((3,2))),0),((3,1,2),(3,2,1))),G),((0,1,2),(0,2,1),(1,0,2),(1,2,0),(2,0,1),(2,1,0))),(0.1;(5.1.1;(n,((0,1))),(n,((0,2))),(n,((0,3))),(n,((1,2))),(n,((1,3))),(n,((2,3))),0,0,0),G),(0.1;(5.1.1;(n,((0,1))),(n,((0,2))),(n,((0,3))),(n,((1,2))),(n,((1,3))),(n,((2,3))),0,0,0),G)),(5.1.1;(0,((0,1))),(0,((0,2))),(0,((0,3))),(0,((1,2))),(0,((1,3))),(0,((2,3))),1 (5.1.1),2 (5.1.1),3 (5.1.1),4 (5.1.1)),(5.2.5;((5.2.1;(0,((0,1))),(0,((0,2))),(0,((1,2))),(0,((2,3))),(0,((4,1))),4 (5.2.3.2),5 (5.2.3.2)),((0,1,2))),((5.2.1;(0,((0,1))),(0,((0,2))),(0,((1,2))),(0,((2,3))),(0,((4,1))),8 (5.2.3.2),9 (5.2.3.2)),((3,4,5))),(0,((0,1))),(0,((0,2))),(0,((0,3))),(0,((1,4))),(0,((2,5))),(0,((3,4))),(0,((3,5))),1 (5.2.3.2),10 (5.2.3.2),2 (5.2.3.2),3 (5.2.3.2),6 (5.2.3.2),7 (5.2.3.2)),(5.2.5;(0,((0,1))),(0,((0,2))),(0,((0,3))),(0,((1,2))),(0,((1,4))),(0,((2,5))),(0,((3,4))),(0,((3,5))),(0,((4,5))),1 (5.2.5),2 (5.2.5),3 (5.2.5),4 (5.2.5),5 (5.2.5),6 (5.2.5)),(6.1;((0.2;((2.1;((5.2.4;((5.2.4;(n,((0,3))),(n,((1,3))),(n,((3,2))),0),((0,1,2),(1,0,2))),(n,((0,1))),(n,((3,0))),(n,((3,1))),0,0),((0,1))),0,(n,((1,0))),0,((5.2.4;((5.2.4;(n,((3,0))),(n,((3,1))),(n,((3,2))),0),((0,1,2),(0,2,1),(1,0,2),(1,2,0),(2,0,1),(2,1,0))),(n,((0,1))),(n,((0,3))),(n,((1,3))),0,0),((1,0)))),((0,1))),(0,((1,0)))),((0,1))),(0,((0,2))),(0,((0,3))),(0,((1,4))),(0,((1,5))),(0,((2,4))),(0,((2,5))),(0,((3,4))),(0,((5,3))),1 (6.1),2 (6.1),3 (6.1),4 (6.1),5 (6.1),6 (6.1)),(7.1;((0.2;((2.1;((0.2;((6.2;(0,((0,2))),(0,((2,3))),(0,((3,1))),(0,((4,0))),(0,((4,3))),(0,((5,1))),(0,((5,2))),(0,((5,4))),1 (6.2),2 (6.2),4 (6.2),5 (6.2)),((0,1))),(0,((0,1)))),((0,1))),base_4,(0,((1,0))),((3;((3;((3;((4.1;(0,((3,0))),(0,((3,1))),(0,((3,2))),1 (4.1)),((0,1,2),(0,2,1),(1,0,2),(1,2,0),(2,0,1),(2,1,0))),((5.2.1;(0,((0,1))),(0,((0,2))),(0,((0,3))),(0,((1,2))),(0,((1,4))),1 (5.2.1 - 1),2 (5.2.1 - 1)),((0,1,2)))),((0,1,2))),((5.2.1;((5.2.2;(0,((0,3))),(0,((3,1))),(0,((3,2))),3 (5.2.2)),((0,1,2),(0,2,1))),((5.2.2;(0,((0,3))),(0,((3,1))),(0,((3,2))),4 (5.2.2)),((3,1,4),(3,4,1))),(0,((0,1))),(0,((0,3))),(0,((3,1))),1 (5.2.2),2 (5.2.2)),((2,0,1)))),((0,1,2))),((4.1;((0.2;((0.2;((5.2.3.3;(0,((0,1))),(0,((0,2))),(0,((0,3))),(0,((1,2))),(0,((1,4))),(0,((3,4))),(0,((3,5))),(0,((4,5))),1 (5.2.3.3),2 (5.2.3.3),3 (5.2.3.3),4 (5.2.3.3)),((0,1))),(0,((0,1)))),((0,1))),((5.1.1;((5.1.2;(0,((2,0))),(0,((2,1))),(0,((2,3))),(0,((3,0))),(0,((3,1))),1 (5.1.2),2 (5.1.2)),((0,1),(1,0))),(0,((0,2))),(0,((0,3))),(0,((1,2))),(0,((1,3))),3 (5.1.2),4 (5.1.2)),((0,1),(1,0)))),((3,0))),((5.2.3.1;((3;((4.2;(0,((3,0))),(0,((3,1))),(0,((3,2))),1 (4.2)),((0,1,2),(0,2,1),(1,0,2),(1,2,0),(2,0,1),(2,1,0))),((4.2;(0,((3,0))),(0,((3,1))),(0,((3,2))),2 (4.2)),((0,1,2),(0,2,1),(1,0,2),(1,2,0),(2,0,1),(2,1,0)))),((3,4,5),(3,5,4),(4,3,5),(4,5,3),(5,3,4),(5,4,3))),(0,((3,0))),(0,((4,1))),(0,((5,2))),3 (4.2),4 (4.2),5 (4.2)),((0,1,3),(0,3,1),(1,0,3),(1,3,0),(3,0,1),(3,1,0))),(0,((3,1))),(0,((3,2))),base_1),((0,1,2)))),((2,0,1)))),((0,1))),(0,((1,0)))),((0,1))),(0,((2,0))),(0,((3,0))),(0,((4,1))),(0,((4,2))),(0,((5,1))),(0,((5,3))),(0,((6,2))),(0,((6,3))),(0,((7,4))),(0,((7,5))),(0,((7,6))),1 (7.2),2 (7.2),3 (7.2),5 (7.2),6 (7.2),7 (7.2),base_2,base_3),(7.1;(0,((0,1))),(0,((0,2))),(0,((0,3))),(0,((1,4))),(0,((1,5))),(0,((2,4))),(0,((2,6))),(0,((3,5))),(0,((3,6))),(0,((4,7))),(0,((5,7))),(0,((6,7))),1 (7.1),2 (7.1),3 (7.1),4 (7.1),5 (7.1),6 (7.1),7 (7.1),8 (7.1))"
tw, canon_str, features = arnborg_proskurowski.run_algorithm(example_graphs.ap_graph_tw_3, return_features=True)
self.common_asserts(tw, 3, canon_str, canon_str_exp, features, features_exp)
tw_1 = arnborg_proskurowski.get_treewidth(example_graphs.ap_graph_tw_3)
canon_str_1 = arnborg_proskurowski.get_canonical_representation(example_graphs.ap_graph_tw_3)
features_1 = arnborg_proskurowski.get_reduced_features(example_graphs.ap_graph_tw_3)
self.common_asserts(tw_1, 3, canon_str_1, canon_str_exp, features_1, features_exp)
def testTW_3(self):
features_exp = [
ReducibleFeature(4, 1, [u'n_1'], [u'n_202', u'n_203', u'n_204'], 0,
0),
ReducibleFeature(4, 2, [u'n_5', u'n_6'], [u'n_7', u'n_8', u'n_9'],
0, 0),
ReducibleFeature(4, 3, set([u'n_253', u'n_252', u'n_251']),
set([u'n_223', u'n_233', u'n_250', u'n_243']), 0,
0),
ReducibleFeature(4, 1, [u'n_250'], [u'n_223', u'n_233', u'n_243'],
0, 0),
ReducibleFeature(5, 2, set([u'n_81', u'n_83', u'n_82', u'n_84']),
set([u'n_201', u'n_202']), 3, 3),
ReducibleFeature(5, 2, set([u'n_74', u'n_75']),
set([u'n_76', u'n_71', u'n_73']), 1, 0),
ReducibleFeature(5, 2, set([u'n_78', u'n_79']),
set([u'n_80', u'n_77', u'n_72']), 1, 0),
ReducibleFeature(5, 1, set([u'n_240', u'n_241', u'n_242']),
set([u'n_243']), 1, 0),
ReducibleFeature(5, 2, set([u'n_31', u'n_32']),
set([u'n_202', u'n_203', u'n_204']), 1, 0),
ReducibleFeature(5, 1, set([u'n_231', u'n_230', u'n_232']),
set([u'n_233']), 1, 0),
ReducibleFeature(5, 1, set([u'n_22', u'n_21']),
set([u'n_23', u'n_24']), 2, 0),
ReducibleFeature(5, 1, set([u'n_17', u'n_20', u'n_18', u'n_19']),
set([]), 1, 0),
ReducibleFeature(
5, 2, set([u'n_65', u'n_64', u'n_63', u'n_62', u'n_61']),
set([u'n_60']), 3, 1),
ReducibleFeature(
5, 2,
set([
u'n_128', u'n_125', u'n_124', u'n_127', u'n_126', u'n_121',
u'n_123', u'n_122'
]), set([u'n_142', u'n_141']), 4, 0),
ReducibleFeature(5, 1, set([u'n_222', u'n_220', u'n_221']),
set([u'n_223']), 1, 0),
ReducibleFeature(5, 2, set([u'n_7', u'n_8', u'n_9']),
set([u'n_201', u'n_202', u'n_203']), 3, 1),
ReducibleFeature(5, 2, set([u'n_52', u'n_53', u'n_51', u'n_54']),
set([u'n_202', u'n_203', u'n_204']), 2, 0),
ReducibleFeature(
5, 2,
set([
u'n_136', u'n_134', u'n_135', u'n_132', u'n_133', u'n_131'
]), set([]), 5, 0),
ReducibleFeature(2, 2, [u'n_243', u'n_223'], [u'n_233'], 0, 0),
ReducibleFeature(
5, 2,
set([u'n_80', u'n_76', u'n_77', u'n_71', u'n_72', u'n_73']),
set([]), 5, 0),
ReducibleFeature(5, 1, set([u'n_23', u'n_24']),
set([u'n_201', u'n_202']), 1, 0),
ReducibleFeature(
5, 2,
set([
u'n_125', u'n_124', u'n_127', u'n_126', u'n_123', u'n_122'
]), set([u'n_142', u'n_141']), 4, 0),
ReducibleFeature(5, 2, set([u'n_52', u'n_51']),
set([u'n_202', u'n_203', u'n_204']), 1, 0),
ReducibleFeature(2, 1, [u'n_125', u'n_124'], [u'n_142', u'n_141'],
0, 0),
ReducibleFeature(4, 1, [u'n_201'], [u'n_202', u'n_203', u'n_204'],
0, 0),
ReducibleFeature(
6, 1,
set([
u'n_146', u'n_145', u'n_144', u'n_143', u'n_142', u'n_141'
]), set([]), 0, 0),
ReducibleFeature(6, 2,
set([u'n_151', u'n_152', u'n_154', u'n_155']),
set([u'n_203', u'n_204']), 0, 0),
ReducibleFeature(2, 1, [u'n_204'], [u'n_202', u'n_203'], 0, 0),
ReducibleFeature(
7, 1,
set([
u'n_161', u'n_163', u'n_162', u'n_165', u'n_164', u'n_167',
u'n_166', u'n_168'
]), set([]), 0, 0),
ReducibleFeature(
7, 1,
set([
u'n_172', u'n_173', u'n_171', u'n_176', u'n_177', u'n_175',
u'n_202', u'n_203'
]), set([]), 0, 0)
]
canon_str_exp = "(0.1;(5.2.3.1;(0,((0,1))),(0,((0,2))),(0,((0,3))),(0,((0,4))),(0,((0,5))),(0,((1,2))),(0,((2,3))),(0,((3,4))),(0,((4,5))),(0,((5,1))),1 (5.2.3.1),2 (5.2.3.1),3 (5.2.3.1),4 (5.2.3.1),5 (5.2.3.1)),0 (5.2.3.1)),(2.2;(0.1;(5.1.1;(n,((0,1))),(n,((0,2))),(n,((0,3))),(n,((1,2))),(n,((1,3))),(n,((2,3))),0,0,0),G),((4.1;((4.3;(n,((0,3))),(n,((3,1))),(n,((3,2))),0),((3,0,1),(3,1,0))),((4.3;(n,((0,3))),(n,((3,1))),(n,((3,2))),0),((3,0,2),(3,2,0))),((4.3;(n,((0,3))),(n,((3,1))),(n,((3,2))),0),((3,1,2),(3,2,1))),G),((0,1,2),(0,2,1),(1,0,2),(1,2,0),(2,0,1),(2,1,0))),(0.1;(5.1.1;(n,((0,1))),(n,((0,2))),(n,((0,3))),(n,((1,2))),(n,((1,3))),(n,((2,3))),0,0,0),G),(0.1;(5.1.1;(n,((0,1))),(n,((0,2))),(n,((0,3))),(n,((1,2))),(n,((1,3))),(n,((2,3))),0,0,0),G)),(5.1.1;(0,((0,1))),(0,((0,2))),(0,((0,3))),(0,((1,2))),(0,((1,3))),(0,((2,3))),1 (5.1.1),2 (5.1.1),3 (5.1.1),4 (5.1.1)),(5.2.5;((5.2.1;(0,((0,1))),(0,((0,2))),(0,((1,2))),(0,((2,3))),(0,((4,1))),4 (5.2.3.2),5 (5.2.3.2)),((0,1,2))),((5.2.1;(0,((0,1))),(0,((0,2))),(0,((1,2))),(0,((2,3))),(0,((4,1))),8 (5.2.3.2),9 (5.2.3.2)),((3,4,5))),(0,((0,1))),(0,((0,2))),(0,((0,3))),(0,((1,4))),(0,((2,5))),(0,((3,4))),(0,((3,5))),1 (5.2.3.2),10 (5.2.3.2),2 (5.2.3.2),3 (5.2.3.2),6 (5.2.3.2),7 (5.2.3.2)),(5.2.5;(0,((0,1))),(0,((0,2))),(0,((0,3))),(0,((1,2))),(0,((1,4))),(0,((2,5))),(0,((3,4))),(0,((3,5))),(0,((4,5))),1 (5.2.5),2 (5.2.5),3 (5.2.5),4 (5.2.5),5 (5.2.5),6 (5.2.5)),(6.1;((0.2;((2.1;((5.2.4;((5.2.4;(n,((0,3))),(n,((1,3))),(n,((3,2))),0),((0,1,2),(1,0,2))),(n,((0,1))),(n,((3,0))),(n,((3,1))),0,0),((0,1))),0,(n,((1,0))),0,((5.2.4;((5.2.4;(n,((3,0))),(n,((3,1))),(n,((3,2))),0),((0,1,2),(0,2,1),(1,0,2),(1,2,0),(2,0,1),(2,1,0))),(n,((0,1))),(n,((0,3))),(n,((1,3))),0,0),((1,0)))),((0,1))),(0,((1,0)))),((0,1))),(0,((0,2))),(0,((0,3))),(0,((1,4))),(0,((1,5))),(0,((2,4))),(0,((2,5))),(0,((3,4))),(0,((5,3))),1 (6.1),2 (6.1),3 (6.1),4 (6.1),5 (6.1),6 (6.1)),(7.1;((0.2;((2.1;((0.2;((6.2;(0,((0,2))),(0,((2,3))),(0,((3,1))),(0,((4,0))),(0,((4,3))),(0,((5,1))),(0,((5,2))),(0,((5,4))),1 (6.2),2 (6.2),4 (6.2),5 (6.2)),((0,1))),(0,((0,1)))),((0,1))),base_4,(0,((1,0))),((3;((3;((3;((4.1;(0,((3,0))),(0,((3,1))),(0,((3,2))),1 (4.1)),((0,1,2),(0,2,1),(1,0,2),(1,2,0),(2,0,1),(2,1,0))),((5.2.1;(0,((0,1))),(0,((0,2))),(0,((0,3))),(0,((1,2))),(0,((1,4))),1 (5.2.1 - 1),2 (5.2.1 - 1)),((0,1,2)))),((0,1,2))),((5.2.1;((5.2.2;(0,((0,3))),(0,((3,1))),(0,((3,2))),3 (5.2.2)),((0,1,2),(0,2,1))),((5.2.2;(0,((0,3))),(0,((3,1))),(0,((3,2))),4 (5.2.2)),((3,1,4),(3,4,1))),(0,((0,1))),(0,((0,3))),(0,((3,1))),1 (5.2.2),2 (5.2.2)),((2,0,1)))),((0,1,2))),((4.1;((0.2;((0.2;((5.2.3.3;(0,((0,1))),(0,((0,2))),(0,((0,3))),(0,((1,2))),(0,((1,4))),(0,((3,4))),(0,((3,5))),(0,((4,5))),1 (5.2.3.3),2 (5.2.3.3),3 (5.2.3.3),4 (5.2.3.3)),((0,1))),(0,((0,1)))),((0,1))),((5.1.1;((5.1.2;(0,((2,0))),(0,((2,1))),(0,((2,3))),(0,((3,0))),(0,((3,1))),1 (5.1.2),2 (5.1.2)),((0,1),(1,0))),(0,((0,2))),(0,((0,3))),(0,((1,2))),(0,((1,3))),3 (5.1.2),4 (5.1.2)),((0,1),(1,0)))),((3,0))),((5.2.3.1;((3;((4.2;(0,((3,0))),(0,((3,1))),(0,((3,2))),1 (4.2)),((0,1,2),(0,2,1),(1,0,2),(1,2,0),(2,0,1),(2,1,0))),((4.2;(0,((3,0))),(0,((3,1))),(0,((3,2))),2 (4.2)),((0,1,2),(0,2,1),(1,0,2),(1,2,0),(2,0,1),(2,1,0)))),((3,4,5),(3,5,4),(4,3,5),(4,5,3),(5,3,4),(5,4,3))),(0,((3,0))),(0,((4,1))),(0,((5,2))),3 (4.2),4 (4.2),5 (4.2)),((0,1,3),(0,3,1),(1,0,3),(1,3,0),(3,0,1),(3,1,0))),(0,((3,1))),(0,((3,2))),base_1),((0,1,2)))),((2,0,1)))),((0,1))),(0,((1,0)))),((0,1))),(0,((2,0))),(0,((3,0))),(0,((4,1))),(0,((4,2))),(0,((5,1))),(0,((5,3))),(0,((6,2))),(0,((6,3))),(0,((7,4))),(0,((7,5))),(0,((7,6))),1 (7.2),2 (7.2),3 (7.2),5 (7.2),6 (7.2),7 (7.2),base_2,base_3),(7.1;(0,((0,1))),(0,((0,2))),(0,((0,3))),(0,((1,4))),(0,((1,5))),(0,((2,4))),(0,((2,6))),(0,((3,5))),(0,((3,6))),(0,((4,7))),(0,((5,7))),(0,((6,7))),1 (7.1),2 (7.1),3 (7.1),4 (7.1),5 (7.1),6 (7.1),7 (7.1),8 (7.1))"
tw, canon_str, features = arnborg_proskurowski.run_algorithm(
example_graphs.ap_graph_tw_3, return_features=True)
self.common_asserts(tw, 3, canon_str, canon_str_exp, features,
features_exp)
tw_1 = arnborg_proskurowski.get_treewidth(example_graphs.ap_graph_tw_3)
canon_str_1 = arnborg_proskurowski.get_canonical_representation(
example_graphs.ap_graph_tw_3)
features_1 = arnborg_proskurowski.get_reduced_features(
example_graphs.ap_graph_tw_3)
self.common_asserts(tw_1, 3, canon_str_1, canon_str_exp, features_1,
features_exp)
