Polytopes of Type {6,6}

This page is part of the Atlas of Small Regular Polytopes
(See Other Polytopes of Rank 3)

There are 109 polytopes of this type in this atlas. They are :
  1. {6,6}*72a (SmallGroup(72,46))
  2. {6,6}*72b (SmallGroup(72,46))
  3. {6,6}*72c (SmallGroup(72,46))
  4. {6,6}*96 (SmallGroup(96,226))
  5. {6,6}*108 (SmallGroup(108,17))
  6. {6,6}*120 (SmallGroup(120,34))
  7. {6,6}*192a (SmallGroup(192,955))
  8. {6,6}*192b (SmallGroup(192,1485))
  9. {6,6}*216a (SmallGroup(216,102))
  10. {6,6}*216b (SmallGroup(216,102))
  11. {6,6}*216c (SmallGroup(216,102))
  12. {6,6}*216d (SmallGroup(216,162))
  13. {6,6}*240a (SmallGroup(240,189))
  14. {6,6}*240b (SmallGroup(240,189))
  15. {6,6}*240c (SmallGroup(240,189))
  16. {6,6}*288a (SmallGroup(288,1028))
  17. {6,6}*288b (SmallGroup(288,1028))
  18. {6,6}*324a (SmallGroup(324,39))
  19. {6,6}*324b (SmallGroup(324,39))
  20. {6,6}*336 (SmallGroup(336,208))
  21. {6,6}*384a (SmallGroup(384,5602))
  22. {6,6}*384b (SmallGroup(384,5602))
  23. {6,6}*384c (SmallGroup(384,17948))
  24. {6,6}*384d (SmallGroup(384,17949))
  25. {6,6}*384e (SmallGroup(384,17949))
  26. {6,6}*480 (SmallGroup(480,1186))
  27. {6,6}*576a (SmallGroup(576,8328))
  28. {6,6}*576b (SmallGroup(576,8328))
  29. {6,6}*576c (SmallGroup(576,8654))
  30. {6,6}*576d (SmallGroup(576,8654))
  31. {6,6}*576e (SmallGroup(576,8654))
  32. {6,6}*600a (SmallGroup(600,154))
  33. {6,6}*600b (SmallGroup(600,154))
  34. {6,6}*648a (SmallGroup(648,299))
  35. {6,6}*648b (SmallGroup(648,299))
  36. {6,6}*648c (SmallGroup(648,301))
  37. {6,6}*648d (SmallGroup(648,301))
  38. {6,6}*648e (SmallGroup(648,555))
  39. {6,6}*648f (SmallGroup(648,555))
  40. {6,6}*648g (SmallGroup(648,555))
  41. {6,6}*660 (SmallGroup(660,13))
  42. {6,6}*672a (SmallGroup(672,1254))
  43. {6,6}*672b (SmallGroup(672,1254))
  44. {6,6}*672c (SmallGroup(672,1254))
  45. {6,6}*720a (SmallGroup(720,763))
  46. {6,6}*720b (SmallGroup(720,767))
  47. {6,6}*720c (SmallGroup(720,767))
  48. {6,6}*720d (SmallGroup(720,767))
  49. {6,6}*768a (SmallGroup(768,1086051))
  50. {6,6}*768b (SmallGroup(768,1086329))
  51. {6,6}*768c (SmallGroup(768,1086333))
  52. {6,6}*768d (SmallGroup(768,1086333))
  53. {6,6}*768e (SmallGroup(768,1088539))
  54. {6,6}*768f (SmallGroup(768,1088555))
  55. {6,6}*864a (SmallGroup(864,4000))
  56. {6,6}*864b (SmallGroup(864,4000))
  57. {6,6}*864c (SmallGroup(864,4673))
  58. {6,6}*960 (SmallGroup(960,10877))
  59. {6,6}*972 (SmallGroup(972,101))
  60. {6,6}*1152a (SmallGroup(1152,155485))
  61. {6,6}*1152b (SmallGroup(1152,155485))
  62. {6,6}*1152c (SmallGroup(1152,155790))
  63. {6,6}*1152d (SmallGroup(1152,155790))
  64. {6,6}*1152e (SmallGroup(1152,155791))
  65. {6,6}*1152f (SmallGroup(1152,155791))
  66. {6,6}*1152g (SmallGroup(1152,157478))
  67. {6,6}*1152h (SmallGroup(1152,157478))
  68. {6,6}*1152i (SmallGroup(1152,157852))
  69. {6,6}*1152j (SmallGroup(1152,157852))
  70. {6,6}*1152k (SmallGroup(1152,157852))
  71. {6,6}*1176a (SmallGroup(1176,225))
  72. {6,6}*1176b (SmallGroup(1176,225))
  73. {6,6}*1296a (SmallGroup(1296,3490))
  74. {6,6}*1296b (SmallGroup(1296,3490))
  75. {6,6}*1320a (SmallGroup(1320,134))
  76. {6,6}*1320b (SmallGroup(1320,134))
  77. {6,6}*1320c (SmallGroup(1320,134))
  78. {6,6}*1320d (SmallGroup(1320,134))
  79. {6,6}*1320e (SmallGroup(1320,134))
  80. {6,6}*1320f (SmallGroup(1320,134))
  81. {6,6}*1320g (SmallGroup(1320,134))
  82. {6,6}*1344 (SmallGroup(1344,11684))
  83. {6,6}*1440a (SmallGroup(1440,5842))
  84. {6,6}*1440b (SmallGroup(1440,5842))
  85. {6,6}*1440c (SmallGroup(1440,5842))
  86. {6,6}*1440d (SmallGroup(1440,5849))
  87. {6,6}*1440e (SmallGroup(1440,5849))
  88. {6,6}*1440f (SmallGroup(1440,5849))
  89. {6,6}*1728a (SmallGroup(1728,30272))
  90. {6,6}*1728b (SmallGroup(1728,30272))
  91. {6,6}*1728c (SmallGroup(1728,46101))
  92. {6,6}*1728d (SmallGroup(1728,46101))
  93. {6,6}*1728e (SmallGroup(1728,46101))
  94. {6,6}*1728f (SmallGroup(1728,46313))
  95. {6,6}*1800a (SmallGroup(1800,575))
  96. {6,6}*1800b (SmallGroup(1800,575))
  97. {6,6}*1800c (SmallGroup(1800,586))
  98. {6,6}*1800d (SmallGroup(1800,586))
  99. {6,6}*1920 (SmallGroup(1920,240993))
  100. {6,6}*1944a (SmallGroup(1944,941))
  101. {6,6}*1944b (SmallGroup(1944,956))
  102. {6,6}*1944c (SmallGroup(1944,956))
  103. {6,6}*1944d (SmallGroup(1944,2342))
  104. {6,6}*1944e (SmallGroup(1944,2342))
  105. {6,6}*1944f (SmallGroup(1944,2342))
  106. {6,6}*1944g (SmallGroup(1944,2344))
  107. {6,6}*1944h (SmallGroup(1944,2344))
  108. {6,6}*1944i (SmallGroup(1944,2346))
  109. {6,6}*1944j (SmallGroup(1944,2346))