94:
83:
72:
54:
1122:
790:
43:
1739:
1668:
1597:
184:, the number of semiregular polytopes in dimensions higher than three is much smaller than the number of uniform polytopes in the same number of dimensions.
1223:
1126:
1373:
1981:
1287:
1526:
1061:
additionally allowed
Euclidean honeycombs as facets of higher-dimensional Euclidean honeycombs, giving the following additional figures:
1810:
1784:
1713:
1642:
1571:
1454:
1147:
912:
810:
58:
2003:
1922:
1894:
1855:
1499:
1273:
1245:
1192:
881:
496:
2262:
2190:
2139:
1860:
1330:
1251:
595:
423:
2025:
1817:
1746:
1675:
1604:
1533:
1461:
1154:
981:
843:
717:
646:
547:
448:
2205:
2085:
1993:
1988:
1945:
1937:
1932:
1917:
1904:
1889:
1789:
1718:
1647:
1576:
1504:
1418:
1390:
1347:
1304:
1263:
1258:
1235:
1230:
1197:
1089:
1079:
1031:
949:
939:
886:
832:
806:
794:
757:
676:
610:
567:
501:
418:
413:
403:
385:
375:
365:
337:
327:
294:
251:
47:
2105:
2095:
2075:
2065:
2055:
2045:
2035:
1051:
1041:
1021:
1011:
1001:
991:
954:
777:
767:
747:
737:
727:
696:
686:
666:
656:
605:
587:
577:
557:
1975:
1965:
1955:
1927:
1910:
1899:
1875:
1865:
1847:
1837:
1827:
1804:
1794:
1776:
1766:
1756:
1733:
1723:
1705:
1695:
1685:
1662:
1652:
1634:
1624:
1614:
1591:
1581:
1563:
1553:
1543:
1519:
1509:
1491:
1481:
1471:
1448:
1438:
1428:
1410:
1400:
1380:
1367:
1357:
1337:
1324:
1314:
1294:
1212:
1202:
1184:
1174:
1164:
1109:
1099:
959:
929:
919:
901:
891:
873:
863:
853:
625:
615:
526:
516:
506:
488:
478:
468:
458:
395:
357:
347:
314:
304:
284:
271:
261:
241:
1998:
1268:
1240:
600:
2200:
2176:
2100:
2090:
2080:
2070:
2060:
2050:
2040:
2030:
1084:
1046:
1036:
1026:
1016:
1006:
996:
986:
944:
772:
762:
752:
742:
732:
722:
691:
681:
671:
661:
651:
582:
572:
562:
552:
1970:
1960:
1950:
1870:
1842:
1832:
1822:
1799:
1771:
1761:
1751:
1728:
1700:
1690:
1680:
1657:
1629:
1619:
1609:
1586:
1558:
1548:
1538:
1514:
1486:
1476:
1466:
1443:
1433:
1423:
1405:
1395:
1385:
1362:
1352:
1342:
1319:
1309:
1299:
1207:
1179:
1169:
1159:
1104:
1094:
934:
924:
896:
868:
858:
848:
620:
521:
511:
483:
473:
463:
453:
408:
390:
380:
370:
352:
342:
332:
309:
299:
289:
266:
256:
246:
1882:
1281:
1141:
217:= 0. These were all listed by Gosset, but a proof of the completeness of this list was not published until the work of
2324:
836:
93:
2281:
2181:
1072:
825:
2294:
Makarov, P. V. (1988). "On the derivation of four-dimensional semi-regular polytopes". Voprosy
Diskret. Geom.
155:
82:
2120:
429:
71:
2250:
1217:
906:
204:
139:
53:
2214:
802:
2238:
2164:
277:
200:
87:
1121:
2258:
2186:
181:
177:
2222:
2148:
234:
192:
164:
131:
127:
76:
2307:
2234:
2160:
2303:
2230:
2156:
173:
123:
2218:
2272:
2134:
2014:
970:
814:
111:
2318:
2242:
2168:
702:
631:
532:
17:
320:
196:
98:
710:
639:
540:
441:
437:
188:
1133:
There are also hyperbolic uniform honeycombs composed of only regular cells (
135:
2226:
2203:; Whitrow, G. J. (1950). "World-structure and non-Euclidean honeycombs".
119:
107:
2152:
1069:– 1)-ic semi-check (analogous to a single rank or file of a chessboard)
169:
797:
in
Euclidean 3-space has alternating tetrahedral and octahedral cells.
789:
42:
1120:
29:
203:. The only semiregular polytopes in higher dimensions are the
2275:(1900). "On the regular and semi-regular figures in space of
1284:, 3D honeycombs, which include uniform tilings as cells:
801:
Semiregular polytopes can be extended to semiregular
1065:
Hypercubic honeycomb prism, named by Gosset as the (
229:
Gosset's 4-polytopes (with his names in parentheses)
213:, where the rectified 5-cell is the special case of
1129:has tetrahedral and two types of octahedral cells.
805:. The semiregular Euclidean honeycombs are the
2185:(3rd ed.). New York: Dover Publications.
1134:
1740:Alternated order-6 hexagonal tiling honeycomb
1669:Alternated order-5 hexagonal tiling honeycomb
1598:Alternated order-4 hexagonal tiling honeycomb
168:have identical meanings, because all uniform
8:
2255:The Semiregular Polytopes of the Hyperspaces
144:The Semiregular Polytopes of the Hyperspaces
1127:hyperbolic tetrahedral-octahedral honeycomb
222:
1374:Rectified order-4 square tiling honeycomb
788:
1982:Tetrahedral-triangular tiling honeycomb
1288:Rectified order-6 tetrahedral honeycomb
977:(9-ic check) (8D Euclidean honeycomb),
218:
2257:. Groningen: University of Groningen.
1058:
2137:(1991). "The semiregular polytopes".
2011:9D hyperbolic paracompact honeycomb:
1527:Alternated hexagonal tiling honeycomb
27:Isogonal polytope with regular facets
7:
1073:Alternated hexagonal slab honeycomb
146:which included a wider definition.
1811:Alternated square tiling honeycomb
1455:Alternated order-6 cubic honeycomb
1148:Alternated order-5 cubic honeycomb
913:Gyrated alternated cubic honeycomb
811:gyrated alternated cubic honeycomb
25:
2140:Commentarii Mathematici Helvetici
1331:Rectified square tiling honeycomb
1252:Tetrahedron-icosahedron honeycomb
2206:Proceedings of the Royal Society
2103:
2098:
2093:
2088:
2083:
2078:
2073:
2068:
2063:
2058:
2053:
2048:
2043:
2038:
2033:
2028:
2023:
2001:
1996:
1991:
1986:
1973:
1968:
1963:
1958:
1953:
1948:
1943:
1935:
1930:
1925:
1920:
1915:
1902:
1897:
1892:
1887:
1873:
1868:
1863:
1858:
1853:
1845:
1840:
1835:
1830:
1825:
1820:
1815:
1802:
1797:
1792:
1787:
1782:
1774:
1769:
1764:
1759:
1754:
1749:
1744:
1731:
1726:
1721:
1716:
1711:
1703:
1698:
1693:
1688:
1683:
1678:
1673:
1660:
1655:
1650:
1645:
1640:
1632:
1627:
1622:
1617:
1612:
1607:
1602:
1589:
1584:
1579:
1574:
1569:
1561:
1556:
1551:
1546:
1541:
1536:
1531:
1517:
1512:
1507:
1502:
1497:
1489:
1484:
1479:
1474:
1469:
1464:
1459:
1446:
1441:
1436:
1431:
1426:
1421:
1416:
1408:
1403:
1398:
1393:
1388:
1383:
1378:
1365:
1360:
1355:
1350:
1345:
1340:
1335:
1322:
1317:
1312:
1307:
1302:
1297:
1292:
1271:
1266:
1261:
1256:
1243:
1238:
1233:
1228:
1224:Tetrahedral-octahedral honeycomb
1210:
1205:
1200:
1195:
1190:
1182:
1177:
1172:
1167:
1162:
1157:
1152:
1107:
1102:
1097:
1092:
1087:
1082:
1077:
1049:
1044:
1039:
1034:
1029:
1024:
1019:
1014:
1009:
1004:
999:
994:
989:
984:
979:
957:
952:
947:
942:
937:
932:
927:
922:
917:
915:(Complex tetroctahedric check),
899:
894:
889:
884:
879:
871:
866:
861:
856:
851:
846:
841:
833:Tetrahedral-octahedral honeycomb
807:tetrahedral-octahedral honeycomb
795:tetrahedral-octahedral honeycomb
775:
770:
765:
760:
755:
750:
745:
740:
735:
730:
725:
720:
715:
694:
689:
684:
679:
674:
669:
664:
659:
654:
649:
644:
623:
618:
613:
608:
603:
598:
593:
585:
580:
575:
570:
565:
560:
555:
550:
545:
524:
519:
514:
509:
504:
499:
494:
486:
481:
476:
471:
466:
461:
456:
451:
446:
421:
416:
411:
406:
401:
393:
388:
383:
378:
373:
368:
363:
355:
350:
345:
340:
335:
330:
325:
312:
307:
302:
297:
292:
287:
282:
269:
264:
259:
254:
249:
244:
239:
92:
81:
70:
52:
41:
1911:Order-4 square tiling honeycomb
839:(Simple tetroctahedric check),
1282:Paracompact uniform honeycombs
1:
2296:Mat. Issled. Akad. Nauk. Mold
1883:Cubic-square tiling honeycomb
1142:Hyperbolic uniform honeycombs
1075:(tetroctahedric semi-check),
187:The three convex semiregular
59:Complex tetroctahedric check
48:Simple tetroctahedric check
2341:
1135:Coxeter & Whitrow 1950
837:alternated cubic honeycomb
966:Semiregular E-honeycomb:
221:for four dimensions, and
176:. However, since not all
118:is usually taken to be a
64:
35:
2282:Messenger of Mathematics
709:(8-ic semi-regular), an
223:Blind & Blind (1991)
638:(7-ic semi-regular), a
539:(6-ic semi-regular), a
440:(5-ic semi-regular), a
430:Semiregular E-polytopes
225:for higher dimensions.
156:three-dimensional space
2227:10.1098/rspa.1950.0070
2121:Semiregular polyhedron
1130:
798:
1218:quasiregular polytope
1124:
1117:Hyperbolic honeycombs
907:quasiregular polytope
792:
158:and below, the terms
18:Semi-regular polytope
785:Euclidean honeycombs
432:in higher dimensions
160:semiregular polytope
149:
116:semiregular polytope
2219:1950RSPSA.201..417C
1879:(Also quasiregular)
1523:(Also quasiregular)
323:(Tetricosahedric),
140:longer list in 1912
32:
2153:10.1007/BF02566640
1131:
799:
280:(Octicosahedric),
278:Rectified 600-cell
237:(Tetroctahedric),
201:rectified 600-cell
30:
2325:Uniform polytopes
2213:(1066): 417–437.
2201:Coxeter, H. S. M.
2182:Regular Polytopes
2177:Coxeter, H. S. M.
1144:, 3D honeycombs:
178:uniform polyhedra
132:regular polytopes
124:vertex-transitive
104:
103:
31:Gosset's figures
16:(Redirected from
2332:
2311:
2302:: 139–150, 177.
2290:
2268:
2246:
2196:
2172:
2108:
2107:
2106:
2102:
2101:
2097:
2096:
2092:
2091:
2087:
2086:
2082:
2081:
2077:
2076:
2072:
2071:
2067:
2066:
2062:
2061:
2057:
2056:
2052:
2051:
2047:
2046:
2042:
2041:
2037:
2036:
2032:
2031:
2027:
2026:
2006:
2005:
2004:
2000:
1999:
1995:
1994:
1990:
1989:
1978:
1977:
1976:
1972:
1971:
1967:
1966:
1962:
1961:
1957:
1956:
1952:
1951:
1947:
1946:
1940:
1939:
1938:
1934:
1933:
1929:
1928:
1924:
1923:
1919:
1918:
1907:
1906:
1905:
1901:
1900:
1896:
1895:
1891:
1890:
1878:
1877:
1876:
1872:
1871:
1867:
1866:
1862:
1861:
1857:
1856:
1850:
1849:
1848:
1844:
1843:
1839:
1838:
1834:
1833:
1829:
1828:
1824:
1823:
1819:
1818:
1807:
1806:
1805:
1801:
1800:
1796:
1795:
1791:
1790:
1786:
1785:
1779:
1778:
1777:
1773:
1772:
1768:
1767:
1763:
1762:
1758:
1757:
1753:
1752:
1748:
1747:
1736:
1735:
1734:
1730:
1729:
1725:
1724:
1720:
1719:
1715:
1714:
1708:
1707:
1706:
1702:
1701:
1697:
1696:
1692:
1691:
1687:
1686:
1682:
1681:
1677:
1676:
1665:
1664:
1663:
1659:
1658:
1654:
1653:
1649:
1648:
1644:
1643:
1637:
1636:
1635:
1631:
1630:
1626:
1625:
1621:
1620:
1616:
1615:
1611:
1610:
1606:
1605:
1594:
1593:
1592:
1588:
1587:
1583:
1582:
1578:
1577:
1573:
1572:
1566:
1565:
1564:
1560:
1559:
1555:
1554:
1550:
1549:
1545:
1544:
1540:
1539:
1535:
1534:
1522:
1521:
1520:
1516:
1515:
1511:
1510:
1506:
1505:
1501:
1500:
1494:
1493:
1492:
1488:
1487:
1483:
1482:
1478:
1477:
1473:
1472:
1468:
1467:
1463:
1462:
1451:
1450:
1449:
1445:
1444:
1440:
1439:
1435:
1434:
1430:
1429:
1425:
1424:
1420:
1419:
1413:
1412:
1411:
1407:
1406:
1402:
1401:
1397:
1396:
1392:
1391:
1387:
1386:
1382:
1381:
1370:
1369:
1368:
1364:
1363:
1359:
1358:
1354:
1353:
1349:
1348:
1344:
1343:
1339:
1338:
1327:
1326:
1325:
1321:
1320:
1316:
1315:
1311:
1310:
1306:
1305:
1301:
1300:
1296:
1295:
1276:
1275:
1274:
1270:
1269:
1265:
1264:
1260:
1259:
1248:
1247:
1246:
1242:
1241:
1237:
1236:
1232:
1231:
1215:
1214:
1213:
1209:
1208:
1204:
1203:
1199:
1198:
1194:
1193:
1187:
1186:
1185:
1181:
1180:
1176:
1175:
1171:
1170:
1166:
1165:
1161:
1160:
1156:
1155:
1112:
1111:
1110:
1106:
1105:
1101:
1100:
1096:
1095:
1091:
1090:
1086:
1085:
1081:
1080:
1054:
1053:
1052:
1048:
1047:
1043:
1042:
1038:
1037:
1033:
1032:
1028:
1027:
1023:
1022:
1018:
1017:
1013:
1012:
1008:
1007:
1003:
1002:
998:
997:
993:
992:
988:
987:
983:
982:
962:
961:
960:
956:
955:
951:
950:
946:
945:
941:
940:
936:
935:
931:
930:
926:
925:
921:
920:
904:
903:
902:
898:
897:
893:
892:
888:
887:
883:
882:
876:
875:
874:
870:
869:
865:
864:
860:
859:
855:
854:
850:
849:
845:
844:
780:
779:
778:
774:
773:
769:
768:
764:
763:
759:
758:
754:
753:
749:
748:
744:
743:
739:
738:
734:
733:
729:
728:
724:
723:
719:
718:
699:
698:
697:
693:
692:
688:
687:
683:
682:
678:
677:
673:
672:
668:
667:
663:
662:
658:
657:
653:
652:
648:
647:
628:
627:
626:
622:
621:
617:
616:
612:
611:
607:
606:
602:
601:
597:
596:
590:
589:
588:
584:
583:
579:
578:
574:
573:
569:
568:
564:
563:
559:
558:
554:
553:
549:
548:
529:
528:
527:
523:
522:
518:
517:
513:
512:
508:
507:
503:
502:
498:
497:
491:
490:
489:
485:
484:
480:
479:
475:
474:
470:
469:
465:
464:
460:
459:
455:
454:
450:
449:
426:
425:
424:
420:
419:
415:
414:
410:
409:
405:
404:
398:
397:
396:
392:
391:
387:
386:
382:
381:
377:
376:
372:
371:
367:
366:
360:
359:
358:
354:
353:
349:
348:
344:
343:
339:
338:
334:
333:
329:
328:
317:
316:
315:
311:
310:
306:
305:
301:
300:
296:
295:
291:
290:
286:
285:
274:
273:
272:
268:
267:
263:
262:
258:
257:
253:
252:
248:
247:
243:
242:
235:Rectified 5-cell
193:rectified 5-cell
165:uniform polytope
126:and has all its
114:'s definition a
96:
85:
74:
56:
45:
33:
21:
2340:
2339:
2335:
2334:
2333:
2331:
2330:
2329:
2315:
2314:
2293:
2273:Gosset, Thorold
2271:
2265:
2249:
2199:
2193:
2175:
2132:
2129:
2117:
2104:
2099:
2094:
2089:
2084:
2079:
2074:
2069:
2064:
2059:
2054:
2049:
2044:
2039:
2034:
2029:
2024:
2022:
2021:(10-ic check),
2018:
2002:
1997:
1992:
1987:
1985:
1974:
1969:
1964:
1959:
1954:
1949:
1944:
1942:
1936:
1931:
1926:
1921:
1916:
1914:
1903:
1898:
1893:
1888:
1886:
1874:
1869:
1864:
1859:
1854:
1852:
1846:
1841:
1836:
1831:
1826:
1821:
1816:
1814:
1803:
1798:
1793:
1788:
1783:
1781:
1775:
1770:
1765:
1760:
1755:
1750:
1745:
1743:
1732:
1727:
1722:
1717:
1712:
1710:
1704:
1699:
1694:
1689:
1684:
1679:
1674:
1672:
1661:
1656:
1651:
1646:
1641:
1639:
1633:
1628:
1623:
1618:
1613:
1608:
1603:
1601:
1590:
1585:
1580:
1575:
1570:
1568:
1562:
1557:
1552:
1547:
1542:
1537:
1532:
1530:
1518:
1513:
1508:
1503:
1498:
1496:
1490:
1485:
1480:
1475:
1470:
1465:
1460:
1458:
1447:
1442:
1437:
1432:
1427:
1422:
1417:
1415:
1409:
1404:
1399:
1394:
1389:
1384:
1379:
1377:
1366:
1361:
1356:
1351:
1346:
1341:
1336:
1334:
1323:
1318:
1313:
1308:
1303:
1298:
1293:
1291:
1272:
1267:
1262:
1257:
1255:
1244:
1239:
1234:
1229:
1227:
1211:
1206:
1201:
1196:
1191:
1189:
1183:
1178:
1173:
1168:
1163:
1158:
1153:
1151:
1119:
1108:
1103:
1098:
1093:
1088:
1083:
1078:
1076:
1050:
1045:
1040:
1035:
1030:
1025:
1020:
1015:
1010:
1005:
1000:
995:
990:
985:
980:
978:
974:
958:
953:
948:
943:
938:
933:
928:
923:
918:
916:
900:
895:
890:
885:
880:
878:
872:
867:
862:
857:
852:
847:
842:
840:
818:
787:
776:
771:
766:
761:
756:
751:
746:
741:
736:
731:
726:
721:
716:
714:
706:
695:
690:
685:
680:
675:
670:
665:
660:
655:
650:
645:
643:
635:
624:
619:
614:
609:
604:
599:
594:
592:
586:
581:
576:
571:
566:
561:
556:
551:
546:
544:
536:
525:
520:
515:
510:
505:
500:
495:
493:
487:
482:
477:
472:
467:
462:
457:
452:
447:
445:
422:
417:
412:
407:
402:
400:
394:
389:
384:
379:
374:
369:
364:
362:
356:
351:
346:
341:
336:
331:
326:
324:
313:
308:
303:
298:
293:
288:
283:
281:
270:
265:
260:
255:
250:
245:
240:
238:
210:
152:
99:Tetricosahedric
97:
86:
75:
57:
46:
28:
23:
22:
15:
12:
11:
5:
2338:
2336:
2328:
2327:
2317:
2316:
2313:
2312:
2291:
2269:
2263:
2247:
2197:
2191:
2173:
2147:(1): 150–154.
2128:
2125:
2124:
2123:
2116:
2113:
2112:
2111:
2110:
2109:
2016:
2009:
2008:
2007:
1979:
1908:
1880:
1808:
1737:
1666:
1595:
1524:
1452:
1371:
1328:
1279:
1278:
1277:
1249:
1221:
1137:), including:
1118:
1115:
1114:
1113:
1070:
1056:
1055:
972:
964:
963:
910:
816:
786:
783:
782:
781:
704:
700:
633:
629:
534:
530:
435:
433:
427:
318:
275:
232:
230:
219:Makarov (1988)
208:
151:
148:
112:Thorold Gosset
102:
101:
90:
88:Octicosahedric
79:
77:Tetroctahedric
67:
66:
62:
61:
50:
38:
37:
36:3D honeycombs
26:
24:
14:
13:
10:
9:
6:
4:
3:
2:
2337:
2326:
2323:
2322:
2320:
2309:
2305:
2301:
2297:
2292:
2288:
2284:
2283:
2279:dimensions".
2278:
2274:
2270:
2266:
2264:1-4181-7968-X
2260:
2256:
2252:
2248:
2244:
2240:
2236:
2232:
2228:
2224:
2220:
2216:
2212:
2208:
2207:
2202:
2198:
2194:
2192:0-486-61480-8
2188:
2184:
2183:
2178:
2174:
2170:
2166:
2162:
2158:
2154:
2150:
2146:
2142:
2141:
2136:
2131:
2130:
2126:
2122:
2119:
2118:
2114:
2020:
2013:
2012:
2010:
1983:
1980:
1912:
1909:
1884:
1881:
1812:
1809:
1741:
1738:
1670:
1667:
1599:
1596:
1528:
1525:
1456:
1453:
1375:
1372:
1332:
1329:
1289:
1286:
1285:
1283:
1280:
1253:
1250:
1225:
1222:
1219:
1149:
1146:
1145:
1143:
1140:
1139:
1138:
1136:
1128:
1123:
1116:
1074:
1071:
1068:
1064:
1063:
1062:
1060:
1059:Gosset (1900)
976:
969:
968:
967:
914:
911:
908:
838:
834:
831:
830:
829:
827:
822:
820:
813:(3D) and the
812:
808:
804:
796:
791:
784:
712:
708:
701:
641:
637:
630:
542:
538:
531:
443:
439:
436:
434:
431:
428:
322:
319:
279:
276:
236:
233:
231:
228:
227:
226:
224:
220:
216:
212:
207:
202:
198:
194:
190:
185:
183:
179:
175:
171:
167:
166:
161:
157:
150:Gosset's list
147:
145:
141:
137:
133:
129:
125:
121:
117:
113:
109:
100:
95:
91:
89:
84:
80:
78:
73:
69:
68:
65:4D polytopes
63:
60:
55:
51:
49:
44:
40:
39:
34:
19:
2299:
2295:
2286:
2280:
2276:
2254:
2210:
2204:
2180:
2144:
2138:
1132:
1066:
1057:
965:
823:
800:
321:Snub 24-cell
214:
205:
197:snub 24-cell
186:
163:
159:
153:
143:
115:
105:
2251:Elte, E. L.
2133:Blind, G.;
189:4-polytopes
138:compiled a
2127:References
826:honeycombs
803:honeycombs
711:8-polytope
640:7-polytope
541:6-polytope
442:5-polytope
438:5-demicube
2243:120322123
2169:119695696
2135:Blind, R.
2019:honeycomb
975:honeycomb
819:honeycomb
211:polytopes
136:E.L. Elte
2319:Category
2289:: 43–48.
2253:(1912).
2179:(1973).
2115:See also
707:polytope
636:polytope
537:polytope
191:are the
172:must be
170:polygons
122:that is
120:polytope
108:geometry
2308:0958024
2235:0041576
2215:Bibcode
2161:1090169
824:Gosset
182:regular
174:regular
2306:
2261:
2241:
2233:
2189:
2167:
2159:
1216:(Also
905:(Also
821:(8D).
809:(3D),
130:being
128:facets
2239:S2CID
2165:S2CID
110:, by
2259:ISBN
2187:ISBN
1125:The
793:The
199:and
180:are
162:and
2300:103
2223:doi
2211:201
2149:doi
835:or
591:or
399:or
154:In
142:as
106:In
2321::
2304:MR
2298:.
2287:29
2285:.
2237:.
2231:MR
2229:.
2221:.
2209:.
2163:.
2157:MR
2155:.
2145:66
2143:.
2017:21
1984:,
1941:=
1913:,
1885:,
1851:↔
1813:,
1780:↔
1742:,
1709:↔
1671:,
1638:↔
1600:,
1567:↔
1529:,
1495:↔
1457:,
1414:↔
1376:,
1333:,
1290:,
1254:,
1226:,
1188:↔
1150:,
973:21
877:↔
828::
817:21
713:,
705:21
642:,
634:21
543:,
535:21
492:↔
444:,
361:,
209:21
195:,
134:.
2310:.
2277:n
2267:.
2245:.
2225::
2217::
2195:.
2171:.
2151::
2015:6
1220:)
1067:n
971:5
909:)
815:5
703:4
632:3
533:2
215:k
206:k
20:)
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