_application topaz _version 2.3 _type SimplicialComplex FACETS {0 1 2 16 17} {0 1 2 16 18} {0 1 2 17 18} {0 1 3 7 15} {0 1 3 7 18} {0 1 3 8 14} {0 1 3 8 18} {0 1 3 13 14} {0 1 3 13 15} {0 1 5 8 10} {0 1 5 8 13} {0 1 5 10 12} {0 1 5 11 12} {0 1 5 11 13} {0 1 6 10 16} {0 1 6 10 18} {0 1 6 16 17} {0 1 6 17 18} {0 1 7 15 18} {0 1 8 10 18} {0 1 8 13 14} {0 1 10 12 15} {0 1 10 15 16} {0 1 11 12 15} {0 1 11 13 15} {0 1 15 16 18} {0 2 3 7 8} {0 2 3 7 11} {0 2 3 8 18} {0 2 3 11 16} {0 2 3 16 18} {0 2 5 8 10} {0 2 5 8 14} {0 2 5 10 18} {0 2 5 14 18} {0 2 6 11 15} {0 2 6 11 17} {0 2 6 12 15} {0 2 6 12 18} {0 2 6 17 18} {0 2 7 8 14} {0 2 7 11 14} {0 2 8 10 18} {0 2 11 14 15} {0 2 11 16 17} {0 2 12 14 15} {0 2 12 14 18} {0 3 5 13 14} {0 3 5 13 17} {0 3 5 14 17} {0 3 7 8 15} {0 3 7 11 16} {0 3 7 16 18} {0 3 8 14 17} {0 3 8 15 17} {0 3 13 15 17} {0 4 5 7 11} {0 4 5 7 17} {0 4 5 11 17} {0 4 7 11 16} {0 4 7 16 17} {0 4 11 16 17} {0 5 6 10 15} {0 5 6 10 18} {0 5 6 12 15} {0 5 6 12 18} {0 5 7 11 12} {0 5 7 12 17} {0 5 8 13 14} {0 5 10 12 15} {0 5 11 13 17} {0 5 12 14 17} {0 5 12 14 18} {0 6 7 8 15} {0 6 7 8 17} {0 6 7 15 16} {0 6 7 16 17} {0 6 8 11 15} {0 6 8 11 17} {0 6 10 15 16} {0 7 8 14 17} {0 7 11 12 14} {0 7 12 14 17} {0 7 15 16 18} {0 8 11 15 17} {0 11 12 14 15} {0 11 13 15 17} {1 2 5 7 14} {1 2 5 7 17} {1 2 5 9 15} {1 2 5 9 16} {1 2 5 14 16} {1 2 5 15 17} {1 2 6 7 12} {1 2 6 7 14} {1 2 6 11 12} {1 2 6 11 16} {1 2 6 14 16} {1 2 7 12 17} {1 2 9 15 16} {1 2 11 12 16} {1 2 12 16 17} {1 2 15 16 18} {1 2 15 17 18} {1 3 6 7 9} {1 3 6 7 13} {1 3 6 9 14} {1 3 6 13 14} {1 3 7 9 18} {1 3 7 13 15} {1 3 8 14 18} {1 3 9 14 18} {1 5 7 11 12} {1 5 7 11 14} {1 5 7 12 17} {1 5 8 9 13} {1 5 8 9 15} {1 5 8 10 12} {1 5 8 12 17} {1 5 8 15 17} {1 5 9 11 13} {1 5 9 11 14} {1 5 9 14 16} {1 6 7 9 12} {1 6 7 13 14} {1 6 8 11 16} {1 6 8 11 17} {1 6 8 16 17} {1 6 9 10 16} {1 6 9 10 18} {1 6 9 12 18} {1 6 9 14 16} {1 6 11 12 18} {1 6 11 17 18} {1 7 9 12 18} {1 7 11 12 18} {1 7 11 13 14} {1 7 11 13 18} {1 7 13 15 18} {1 8 9 10 15} {1 8 9 10 18} {1 8 9 13 14} {1 8 9 14 18} {1 8 10 12 15} {1 8 11 12 15} {1 8 11 12 16} {1 8 11 15 17} {1 8 12 16 17} {1 9 10 15 16} {1 9 11 13 14} {1 11 13 15 17} {1 11 13 17 18} {1 13 15 17 18} {2 3 5 6 12} {2 3 5 6 13} {2 3 5 8 10} {2 3 5 8 11} {2 3 5 10 12} {2 3 5 11 13} {2 3 6 10 12} {2 3 6 10 13} {2 3 7 8 11} {2 3 8 10 18} {2 3 10 13 18} {2 3 11 13 16} {2 3 13 16 18} {2 5 6 12 15} {2 5 6 13 15} {2 5 7 10 17} {2 5 7 10 18} {2 5 7 14 18} {2 5 8 11 16} {2 5 8 14 16} {2 5 9 11 13} {2 5 9 11 16} {2 5 9 13 15} {2 5 10 12 15} {2 5 10 15 17} {2 6 7 8 14} {2 6 7 8 15} {2 6 7 9 12} {2 6 7 9 15} {2 6 8 11 15} {2 6 8 11 16} {2 6 8 14 16} {2 6 9 10 12} {2 6 9 10 13} {2 6 9 13 15} {2 6 11 12 17} {2 6 12 17 18} {2 7 8 11 15} {2 7 9 12 13} {2 7 9 13 18} {2 7 9 14 15} {2 7 9 14 18} {2 7 10 13 17} {2 7 10 13 18} {2 7 11 14 15} {2 7 12 13 17} {2 9 10 12 13} {2 9 11 13 18} {2 9 11 16 18} {2 9 14 15 18} {2 9 15 16 18} {2 10 12 13 17} {2 10 12 15 17} {2 11 12 16 17} {2 11 13 16 18} {2 12 14 15 17} {2 12 14 17 18} {2 14 15 17 18} {3 4 5 11 13} {3 4 5 11 15} {3 4 5 13 17} {3 4 5 15 17} {3 4 7 11 14} {3 4 7 11 16} {3 4 7 14 16} {3 4 11 13 16} {3 4 11 14 15} {3 4 13 15 16} {3 4 13 15 17} {3 4 14 15 16} {3 5 6 12 18} {3 5 6 13 14} {3 5 6 14 16} {3 5 6 16 18} {3 5 7 14 16} {3 5 7 14 18} {3 5 7 16 18} {3 5 8 10 12} {3 5 8 11 15} {3 5 8 12 17} {3 5 8 15 17} {3 5 12 14 17} {3 5 12 14 18} {3 6 7 9 15} {3 6 7 13 15} {3 6 8 10 12} {3 6 8 10 17} {3 6 8 12 16} {3 6 8 16 17} {3 6 9 13 15} {3 6 9 13 16} {3 6 9 14 16} {3 6 10 13 16} {3 6 10 16 17} {3 6 12 16 18} {3 7 8 11 15} {3 7 9 14 15} {3 7 9 14 18} {3 7 11 14 15} {3 8 10 17 18} {3 8 12 16 17} {3 8 14 17 18} {3 9 13 15 16} {3 9 14 15 16} {3 10 13 16 18} {3 10 16 17 18} {3 12 14 17 18} {3 12 16 17 18} {4 5 7 11 14} {4 5 7 14 16} {4 5 7 15 16} {4 5 7 15 17} {4 5 11 13 17} {4 5 11 14 15} {4 5 14 15 16} {4 7 15 16 17} {4 11 13 16 17} {4 13 15 16 17} {5 6 7 10 15} {5 6 7 10 18} {5 6 7 13 15} {5 6 7 13 18} {5 6 8 13 14} {5 6 8 13 18} {5 6 8 14 16} {5 6 8 16 18} {5 7 10 15 17} {5 7 13 15 18} {5 7 15 16 18} {5 8 9 13 15} {5 8 11 15 16} {5 8 13 15 18} {5 8 15 16 18} {5 9 11 14 16} {5 11 14 15 16} {6 7 8 10 17} {6 7 8 10 18} {6 7 8 13 14} {6 7 8 13 18} {6 7 10 15 17} {6 7 15 16 17} {6 8 10 12 18} {6 8 12 16 18} {6 9 10 12 18} {6 9 10 13 16} {6 10 15 16 17} {6 11 12 17 18} {7 8 10 17 18} {7 8 13 14 17} {7 8 13 17 18} {7 9 12 13 18} {7 10 13 17 18} {7 11 12 13 14} {7 11 12 13 18} {7 12 13 14 17} {8 9 10 12 13} {8 9 10 12 18} {8 9 10 13 15} {8 9 11 12 13} {8 9 11 12 18} {8 9 11 13 14} {8 9 11 14 18} {8 10 12 13 15} {8 11 12 13 14} {8 11 12 14 15} {8 11 12 16 18} {8 11 14 15 18} {8 11 15 16 18} {8 12 13 14 15} {8 13 14 15 18} {8 13 14 17 18} {9 10 13 15 16} {9 11 12 13 18} {9 11 14 16 18} {9 14 15 16 18} {10 12 13 15 17} {10 13 15 16 17} {10 13 16 17 18} {11 12 16 17 18} {11 13 16 17 18} {11 14 15 16 18} {12 13 14 15 17} {13 14 15 17 18} PURE 1 DIM 4 COHOMOLOGY ({} 0) ({} 0) ({} 20) ({} 0) ({} 1) COCYCLES (<> <> ) (<> <> ) (<(304) (11 1) (31 1) (41 1) (42 1) (45 -1) (51 -1) (54 -1) (55 -1) (56 -1) (82 -1) (89 1) (91 1) (92 1) (93 1) (94 1) (95 1) (96 1) (97 1) (98 1) (100 -1) (103 1) (104 1) (105 1) (111 1) (117 1) (118 1) (125 1) (129 1) (131 1) (132 1) (136 -1) (137 -1) (138 -1) (143 -1) (145 -1) (147 -1) (154 1) (158 1) (160 -1) (163 1) (164 1) (166 1) (167 1) (168 1) (172 1) (173 1) (177 1) (180 1) (187 -1) (188 -1) (189 -1) (193 -1) (199 1) (205 1) (211 1) (212 1) (236 1) (304) (0 1) (2 -1) (5 -1) (8 -2) (9 -1) (31 1) (33 2) (34 1) (35 1) (39 1) (40 1) (41 1) (42 1) (43 1) (45 -1) (46 1) (49 -1) (50 -1) (51 -1) (52 -1) (54 -1) (55 -1) (56 -1) (57 -1) (59 -1) (60 -1) (67 -1) (71 1) (73 1) (74 -1) (79 1) (80 1) (81 1) (82 -1) (83 2) (86 1) (88 -1) (89 4) (92 2) (93 1) (94 1) (96 2) (97 2) (98 1) (100 -1) (103 1) (104 1) (105 2) (107 1) (108 1) (109 -1) (111 1) (116 1) (117 1) (118 2) (120 1) (123 -1) (124 -1) (125 2) (126 1) (128 1) (129 2) (130 -1) (131 1) (132 1) (134 -1) (135 -1) (136 -1) 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-1) (37 -1) (39 -1) (40 -1) (47 1) (52 1) (66 -1) (69 1) (70 1) (72 1) (74 1) (75 1) (77 1) (82 1) (83 -2) (84 1) (85 1) (87 1) (88 2) (89 -2) (98 -1) (102 -1) (108 -1) (112 -1) (113 -1) (114 -1) (115 -1) (122 1) (123 2) (124 2) (134 2) (135 1) (136 1) (137 1) (138 3) (139 -2) (140 -1) (141 -2) (142 -2) (144 -2) (145 1) (146 -1) (147 1) (148 1) (149 -1) (150 -2) (151 -1) (152 1) (153 -2) (154 -2) (156 -1) (157 -1) (159 2) (160 2) (161 2) (163 -2) (174 -1) (181 -1) (182 -1) (183 -1) (184 -1) (185 -1) (186 1) (191 1) (202 -1) (215 1) (221 -1) (230 -1) (236 1) (240 -1) (242 1) (259 1) (263 1) (265 1) (266 1) (280 1) (288 1) (295 1) (300 1) (302 1) (303 1) 3 -1 -2 0 -1 -2 0 0 -5 -3 1 0 1 1 0 0 0 0 1 0 0 -1 0 0 -1 1 0 -1 0 -1 -2 1 0 5 3 3 0 2 0 3 4 1 1 1 0 -1 1 -1 0 -1 -1 -1 -1 0 -1 -1 -1 -1 0 -1 -1 0 0 0 0 0 1 -1 0 -1 0 1 -1 1 -2 0 0 -1 0 1 1 1 -3 5 -2 -2 1 -2 -5 7 0 0 1 1 1 0 2 1 3 0 -1 0 2 1 1 2 0 1 1 -1 0 1 2 2 2 2 1 1 2 0 1 -1 0 -4 -5 2 1 0 1 2 -1 1 1 0 -5 -3 -3 -3 -8 5 2 5 5 -2 5 -4 3 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