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Truncated triakis icosahedron

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26: 220: 179: 122: 240: 298: 231: 339: 25: 97: 78: 332: 256: 261: 363: 282: 33: 368: 325: 266: 224: 205: 171:
the order-10 vertices. This creates 12 regular decagon faces, and leaves 60 mirror-symmetric pentagons.
168: 148: 85: 278: 183: 164: 139: 358: 219: 209: 113: 309: 352: 178: 121: 239: 305: 230: 144: 52: 297: 152: 47: 313: 15: 143:, is a convex polyhedron with 72 faces: 10 sets of 3 333: 8: 18: 340: 326: 214: 173: 23: 7: 294: 292: 279:George Hart's Polyhedron generator 14: 296: 238: 229: 218: 177: 120: 24: 235:Decakis truncated dodecahedron 109: 96: 84: 74: 66: 58: 42: 32: 202:decakis truncated dodecahedron 192:Decakis truncated dodecahedron 79:Decakis truncated dodecahedron 19:Truncated triakis icosahedron 1: 257:Truncated triakis tetrahedron 198:truncated triakis icosahedron 134:truncated triakis icosahedron 312:. You can help Knowledge by 262:Truncated triakis octahedron 216: 118: 385: 291: 283:Conway polyhedron notation 163:It is constructed from a 119: 212:augmented to the faces. 267:Truncated tetrakis cube 136:, or more precisely an 308:-related article is a 225:Truncated dodecahedron 206:truncated dodecahedron 204:. It can be seen as a 151:arrangement, with 12 86:Vertex configuration 184:Triakis icosahedron 165:triakis icosahedron 159:Triakis icosahedron 140:triakis icosahedron 138:order-10 truncated 210:decagonal pyramids 364:Truncated tilings 321: 320: 248: 247: 189: 188: 130: 129: 376: 369:Polyhedron stubs 342: 335: 328: 300: 293: 242: 233: 222: 215: 196:The dual of the 181: 174: 124: 28: 16: 384: 383: 379: 378: 377: 375: 374: 373: 349: 348: 347: 346: 289: 275: 253: 243: 234: 223: 194: 182: 161: 147:arranged in an 125: 105: 91: 50: 38:t10kI = dk10tD 34:Conway notation 12: 11: 5: 382: 380: 372: 371: 366: 361: 351: 350: 345: 344: 337: 330: 322: 319: 318: 301: 287: 286: 274: 273:External links 271: 270: 269: 264: 259: 252: 249: 246: 245: 236: 227: 193: 190: 187: 186: 160: 157: 128: 127: 117: 116: 111: 107: 106: 103: 100: 98:Symmetry group 94: 93: 88: 82: 81: 76: 72: 71: 68: 64: 63: 60: 56: 55: 44: 40: 39: 36: 30: 29: 21: 20: 13: 10: 9: 6: 4: 3: 2: 381: 370: 367: 365: 362: 360: 357: 356: 354: 343: 338: 336: 331: 329: 324: 323: 317: 315: 311: 307: 302: 299: 295: 290: 284: 280: 277: 276: 272: 268: 265: 263: 260: 258: 255: 254: 250: 241: 237: 232: 228: 226: 221: 217: 213: 211: 207: 203: 199: 191: 185: 180: 176: 175: 172: 170: 166: 158: 156: 155:in the gaps. 154: 150: 146: 142: 141: 135: 123: 115: 112: 108: 101: 99: 95: 89: 87: 83: 80: 77: 73: 69: 65: 61: 57: 54: 49: 45: 41: 37: 35: 31: 27: 22: 17: 314:expanding it 303: 288: 201: 200:is called a 197: 195: 162: 137: 133: 131: 92:60 (5.5.10) 281:- "t10kI" ( 149:icosahedral 353:Categories 306:polyhedron 169:truncating 110:Properties 90:12 (5.5.5) 359:Polyhedra 145:pentagons 53:pentagons 251:See also 153:decagons 67:Vertices 48:decagons 114:convex 304:This 208:with 59:Edges 43:Faces 310:stub 244:Net 132:The 126:Net 75:Dual 70:140 62:210 167:by 51:60 46:12 355:: 341:e 334:t 327:v 316:. 285:) 104:h 102:I

Index

Truncated triakis icosahedron
Conway notation
decagons
pentagons
Decakis truncated dodecahedron
Vertex configuration
Symmetry group
convex

triakis icosahedron
pentagons
icosahedral
decagons
triakis icosahedron
truncating

Triakis icosahedron
truncated dodecahedron
decagonal pyramids

Truncated dodecahedron


Truncated triakis tetrahedron
Truncated triakis octahedron
Truncated tetrakis cube
George Hart's Polyhedron generator
Conway polyhedron notation
Stub icon
polyhedron

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