Polytopes of Type {6,6}

Polytopes of this Type 109 in this atlas

• {6,6}*72a ·SmallGroup(72,46)
• {6,6}*72b ·SmallGroup(72,46)
• {6,6}*72c ·SmallGroup(72,46)
• {6,6}*96 ·SmallGroup(96,226)
• {6,6}*108 ·SmallGroup(108,17)
• {6,6}*120 ·SmallGroup(120,34)
• {6,6}*192a ·SmallGroup(192,955)
• {6,6}*192b ·SmallGroup(192,1485)
• {6,6}*216a ·SmallGroup(216,102)
• {6,6}*216b ·SmallGroup(216,102)
• {6,6}*216c ·SmallGroup(216,102)
• {6,6}*216d ·SmallGroup(216,162)
• {6,6}*240a ·SmallGroup(240,189)
• {6,6}*240b ·SmallGroup(240,189)
• {6,6}*240c ·SmallGroup(240,189)
• {6,6}*288a ·SmallGroup(288,1028)
• {6,6}*288b ·SmallGroup(288,1028)
• {6,6}*324a ·SmallGroup(324,39)
• {6,6}*324b ·SmallGroup(324,39)
• {6,6}*336 ·SmallGroup(336,208)
• {6,6}*384a ·SmallGroup(384,5602)
• {6,6}*384b ·SmallGroup(384,5602)
• {6,6}*384c ·SmallGroup(384,17948)
• {6,6}*384d ·SmallGroup(384,17949)
• {6,6}*384e ·SmallGroup(384,17949)
• {6,6}*480 ·SmallGroup(480,1186)
• {6,6}*576a ·SmallGroup(576,8328)
• {6,6}*576b ·SmallGroup(576,8328)
• {6,6}*576c ·SmallGroup(576,8654)
• {6,6}*576d ·SmallGroup(576,8654)
• {6,6}*576e ·SmallGroup(576,8654)
• {6,6}*600a ·SmallGroup(600,154)
• {6,6}*600b ·SmallGroup(600,154)
• {6,6}*648a ·SmallGroup(648,299)
• {6,6}*648b ·SmallGroup(648,299)
• {6,6}*648c ·SmallGroup(648,301)
• {6,6}*648d ·SmallGroup(648,301)
• {6,6}*648e ·SmallGroup(648,555)
• {6,6}*648f ·SmallGroup(648,555)
• {6,6}*648g ·SmallGroup(648,555)
• {6,6}*660 ·SmallGroup(660,13)
• {6,6}*672a ·SmallGroup(672,1254)
• {6,6}*672b ·SmallGroup(672,1254)
• {6,6}*672c ·SmallGroup(672,1254)
• {6,6}*720a ·SmallGroup(720,763)
• {6,6}*720b ·SmallGroup(720,767)
• {6,6}*720c ·SmallGroup(720,767)
• {6,6}*720d ·SmallGroup(720,767)
• {6,6}*768a ·SmallGroup(768,1086051)
• {6,6}*768b ·SmallGroup(768,1086329)
• {6,6}*768c ·SmallGroup(768,1086333)
• {6,6}*768d ·SmallGroup(768,1086333)
• {6,6}*768e ·SmallGroup(768,1088539)
• {6,6}*768f ·SmallGroup(768,1088555)
• {6,6}*864a ·SmallGroup(864,4000)
• {6,6}*864b ·SmallGroup(864,4000)
• {6,6}*864c ·SmallGroup(864,4673)
• {6,6}*960 ·SmallGroup(960,10877)
• {6,6}*972 ·SmallGroup(972,101)
• {6,6}*1152a ·SmallGroup(1152,155485)
• {6,6}*1152b ·SmallGroup(1152,155485)
• {6,6}*1152c ·SmallGroup(1152,155790)
• {6,6}*1152d ·SmallGroup(1152,155790)
• {6,6}*1152e ·SmallGroup(1152,155791)
• {6,6}*1152f ·SmallGroup(1152,155791)
• {6,6}*1152g ·SmallGroup(1152,157478)
• {6,6}*1152h ·SmallGroup(1152,157478)
• {6,6}*1152i ·SmallGroup(1152,157852)
• {6,6}*1152j ·SmallGroup(1152,157852)
• {6,6}*1152k ·SmallGroup(1152,157852)
• {6,6}*1176a ·SmallGroup(1176,225)
• {6,6}*1176b ·SmallGroup(1176,225)
• {6,6}*1296a ·SmallGroup(1296,3490)
• {6,6}*1296b ·SmallGroup(1296,3490)
• {6,6}*1320a ·SmallGroup(1320,134)
• {6,6}*1320b ·SmallGroup(1320,134)
• {6,6}*1320c ·SmallGroup(1320,134)
• {6,6}*1320d ·SmallGroup(1320,134)
• {6,6}*1320e ·SmallGroup(1320,134)
• {6,6}*1320f ·SmallGroup(1320,134)
• {6,6}*1320g ·SmallGroup(1320,134)
• {6,6}*1344 ·SmallGroup(1344,11684)
• {6,6}*1440a ·SmallGroup(1440,5842)
• {6,6}*1440b ·SmallGroup(1440,5842)
• {6,6}*1440c ·SmallGroup(1440,5842)
• {6,6}*1440d ·SmallGroup(1440,5849)
• {6,6}*1440e ·SmallGroup(1440,5849)
• {6,6}*1440f ·SmallGroup(1440,5849)
• {6,6}*1728a ·SmallGroup(1728,30272)
• {6,6}*1728b ·SmallGroup(1728,30272)
• {6,6}*1728c ·SmallGroup(1728,46101)
• {6,6}*1728d ·SmallGroup(1728,46101)
• {6,6}*1728e ·SmallGroup(1728,46101)
• {6,6}*1728f ·SmallGroup(1728,46313)
• {6,6}*1800a ·SmallGroup(1800,575)
• {6,6}*1800b ·SmallGroup(1800,575)
• {6,6}*1800c ·SmallGroup(1800,586)
• {6,6}*1800d ·SmallGroup(1800,586)
• {6,6}*1920 ·SmallGroup(1920,240993)
• {6,6}*1944a ·SmallGroup(1944,941)
• {6,6}*1944b ·SmallGroup(1944,956)
• {6,6}*1944c ·SmallGroup(1944,956)
• {6,6}*1944d ·SmallGroup(1944,2342)
• {6,6}*1944e ·SmallGroup(1944,2342)
• {6,6}*1944f ·SmallGroup(1944,2342)
• {6,6}*1944g ·SmallGroup(1944,2344)
• {6,6}*1944h ·SmallGroup(1944,2344)
• {6,6}*1944i ·SmallGroup(1944,2346)
• {6,6}*1944j ·SmallGroup(1944,2346)