Model by Squilliams.
V=1770, E=6600, F=4250 (chi = -580, genus 291).
Last active
August 24, 2026 17:44
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Genus-291 toroidal polyhedron by Squilliams - V=1770, E=6600, F=4250 (chi = -580)
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| # Augmented Polyhedron | |
| # V=1770 F=4250 | |
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| f 1107 1063 993 | |
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| f 1111 998 1065 | |
| f 998 1111 1112 | |
| f 1112 999 998 | |
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| f 1113 1065 999 | |
| f 1065 1113 1111 | |
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| f 1004 1005 1118 | |
| f 1119 1118 1005 | |
| f 1005 1063 1119 | |
| f 1117 1119 1063 | |
| f 1065 1000 1120 | |
| f 1121 1120 1000 | |
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| f 1122 1121 1001 | |
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| f 1120 1122 1065 | |
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| f 1123 1130 1108 1110 | |
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| f 1108 1130 1109 | |
| f 1124 1131 1111 1113 | |
| f 1131 1124 1112 | |
| f 1111 1131 1112 | |
| f 1116 1114 1132 1126 | |
| f 1115 1126 1132 | |
| f 1115 1132 1114 | |
| f 1119 1117 1133 1128 | |
| f 1118 1128 1133 | |
| f 1118 1133 1117 | |
| f 1122 1120 1134 1127 | |
| f 1121 1127 1134 | |
| f 1121 1134 1120 | |
| f 1135 1077 1076 | |
| f 1077 1135 1136 | |
| f 1136 1075 1077 | |
| f 1075 1136 1137 | |
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| f 1140 1079 1078 | |
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| f 1141 1083 1082 | |
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| f 1142 1081 1083 | |
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| f 1143 1082 1081 | |
| f 1082 1143 1141 | |
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| f 1026 1086 1035 | |
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| f 1085 1068 1024 | |
| f 1024 1035 1085 | |
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| f 1144 1068 1067 | |
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| f 1145 1066 1068 | |
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| f 1146 1067 1066 | |
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| f 1147 1071 1070 | |
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| f 1149 1070 1069 | |
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| f 1150 1074 1073 | |
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| f 1151 1072 1074 | |
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| f 1152 1073 1072 | |
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| f 1153 1024 1068 | |
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| f 1154 1066 1024 | |
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| f 1155 1068 1066 | |
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| f 1102 1177 1200 | |
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| f 1167 1032 1073 | |
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| f 1007 1042 1044 | |
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| f 1011 1047 1092 | |
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| f 1006 1053 1052 | |
| f 1053 1006 1008 | |
| f 1008 1097 1053 | |
| f 1097 1008 1077 | |
| f 1083 1055 1100 | |
| f 1055 1083 1012 | |
| f 1012 1056 1055 | |
| f 1056 1012 1014 | |
| f 1014 1100 1056 | |
| f 1100 1014 1083 | |
| f 1080 1058 1103 | |
| f 1058 1080 1009 | |
| f 1009 1059 1058 | |
| f 1059 1009 1011 | |
| f 1011 1103 1059 | |
| f 1103 1011 1080 | |
| f 1204 1089 1088 | |
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| f 1205 1087 1089 | |
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| f 1206 1088 1087 | |
| f 1088 1206 1204 | |
| f 1207 1092 1091 | |
| f 1092 1207 1208 | |
| f 1208 1090 1092 | |
| f 1090 1208 1209 | |
| f 1209 1091 1090 | |
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| f 1093 1211 1212 | |
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| f 1213 1098 1097 | |
| f 1098 1213 1214 | |
| f 1214 1096 1098 | |
| f 1096 1214 1215 | |
| f 1215 1097 1096 | |
| f 1097 1215 1213 | |
| f 1216 1101 1100 | |
| f 1101 1216 1217 | |
| f 1217 1099 1101 | |
| f 1099 1217 1218 | |
| f 1218 1100 1099 | |
| f 1100 1218 1216 | |
| f 1219 1104 1103 | |
| f 1104 1219 1220 | |
| f 1220 1102 1104 | |
| f 1102 1220 1221 | |
| f 1221 1103 1102 | |
| f 1103 1221 1219 | |
| f 1168 1008 1076 | |
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| f 1170 1077 1008 | |
| f 1077 1170 1222 | |
| f 1222 1076 1077 | |
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| f 1171 1011 1079 | |
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| f 1080 1173 1223 | |
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| f 1079 1223 1171 | |
| f 1174 1014 1082 | |
| f 1014 1174 1176 | |
| f 1176 1083 1014 | |
| f 1083 1176 1224 | |
| f 1224 1082 1083 | |
| f 1082 1224 1174 | |
| f 1225 1097 1052 | |
| f 1097 1225 1226 | |
| f 1226 1096 1097 | |
| f 1096 1226 1227 | |
| f 1227 1052 1096 | |
| f 1052 1227 1225 | |
| f 1228 1100 1055 | |
| f 1100 1228 1229 | |
| f 1229 1099 1100 | |
| f 1099 1229 1230 | |
| f 1230 1055 1099 | |
| f 1055 1230 1228 | |
| f 1231 1103 1058 | |
| f 1103 1231 1232 | |
| f 1232 1102 1103 | |
| f 1102 1232 1233 | |
| f 1233 1058 1102 | |
| f 1058 1233 1231 | |
| f 1135 1235 1234 | |
| f 1138 1237 1236 | |
| f 1141 1239 1238 | |
| f 1179 1255 1177 | |
| f 1185 1256 1183 | |
| f 1182 1257 1180 | |
| f 1222 1259 1258 | |
| f 1223 1261 1260 | |
| f 1224 1263 1262 | |
| f 1187 1186 1264 | |
| f 1265 1187 1264 | |
| f 1266 1265 1264 | |
| f 1190 1189 1267 | |
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| f 1193 1192 1270 | |
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| f 1272 1271 1270 | |
| f 1293 1225 1227 | |
| f 1293 1292 1291 | |
| f 1227 1292 1293 | |
| f 1296 1228 1230 | |
| f 1296 1295 1294 | |
| f 1230 1295 1296 | |
| f 1299 1231 1233 | |
| f 1299 1298 1297 | |
| f 1233 1298 1299 | |
| f 1135 1186 1266 | |
| f 1186 1135 1137 | |
| f 1137 1264 1186 | |
| f 1264 1137 1235 | |
| f 1235 1266 1264 | |
| f 1266 1235 1135 | |
| f 1138 1189 1269 | |
| f 1189 1138 1140 | |
| f 1140 1267 1189 | |
| f 1267 1140 1237 | |
| f 1237 1269 1267 | |
| f 1269 1237 1138 | |
| f 1141 1192 1272 | |
| f 1192 1141 1143 | |
| f 1143 1270 1192 | |
| f 1270 1143 1239 | |
| f 1239 1272 1270 | |
| f 1272 1239 1141 | |
| f 1297 1231 1138 | |
| f 1139 1138 1231 | |
| f 1231 1299 1139 | |
| f 1236 1139 1299 | |
| f 1299 1297 1236 | |
| f 1138 1236 1297 | |
| f 1291 1225 1135 | |
| f 1136 1135 1225 | |
| f 1225 1293 1136 | |
| f 1234 1136 1293 | |
| f 1293 1291 1234 | |
| f 1135 1234 1291 | |
| f 1294 1228 1141 | |
| f 1142 1141 1228 | |
| f 1228 1296 1142 | |
| f 1238 1142 1296 | |
| f 1296 1294 1238 | |
| f 1141 1238 1294 | |
| f 1300 1183 1256 | |
| f 1183 1300 1301 | |
| f 1301 1199 1183 | |
| f 1199 1301 1302 | |
| f 1302 1256 1199 | |
| f 1256 1302 1300 | |
| f 1303 1177 1255 | |
| f 1177 1303 1304 | |
| f 1304 1200 1177 | |
| f 1200 1304 1305 | |
| f 1305 1255 1200 | |
| f 1255 1305 1303 | |
| f 1306 1180 1257 | |
| f 1180 1306 1307 | |
| f 1307 1198 1180 | |
| f 1198 1307 1308 | |
| f 1308 1257 1198 | |
| f 1257 1308 1306 | |
| f 1255 1179 1309 | |
| f 1310 1309 1179 | |
| f 1179 1195 1310 | |
| f 1311 1310 1195 | |
| f 1195 1255 1311 | |
| f 1309 1311 1255 | |
| f 1256 1185 1312 | |
| f 1313 1312 1185 | |
| f 1185 1196 1313 | |
| f 1314 1313 1196 | |
| f 1196 1256 1314 | |
| f 1312 1314 1256 | |
| f 1257 1182 1315 | |
| f 1316 1315 1182 | |
| f 1182 1197 1316 | |
| f 1317 1316 1197 | |
| f 1197 1257 1317 | |
| f 1315 1317 1257 | |
| f 1318 1232 1298 | |
| f 1232 1318 1304 | |
| f 1304 1233 1232 | |
| f 1233 1304 1319 | |
| f 1319 1298 1233 | |
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| 4 1115 1113 1131 1125 | |
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| 3 1166 1031 1072 | |
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| 3 1344 1374 1424 | |
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| 3 1347 1377 1422 | |
| 3 1423 1501 1350 | |
| 3 1501 1423 1468 | |
| 3 1468 1351 1501 | |
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| 3 1504 1590 1592 | |
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