Knowledge (XXG)

Stellated truncated hexahedron

Source đź“ť

353: 192: 214: 424: 29: 391: 402: 413: 529: 570: 167: 134: 318: 308: 286: 266: 104: 84: 328: 296: 114: 276: 94: 281: 160: 99: 323: 313: 291: 271: 109: 89: 563: 352: 589: 594: 442: 148: 556: 180: 406: 380: 239: 191: 39: 417: 376: 259: 340: 46: 201: 395: 372: 508: 423: 213: 28: 368: 364: 153: 255: 505: 540: 390: 76: 401: 412: 301: 122: 463: 583: 482: 300:. It is sometimes called quasitruncated hexahedron because it is related to the 536: 336: 513: 247: 251: 223: 528: 332:, except that the square faces become inverted into {8/3} octagrams. 211: 544: 385: 335:
Even though the stellated truncated hexahedron is a
18: 254:), 36 edges, and 24 vertices. It is represented by 564: 8: 218:3D model of a stellated truncated hexahedron 571: 557: 454: 343:, its core is a regular octahedron. 7: 525: 523: 483:"19: stellated truncated hexahedron" 543:. You can help Knowledge (XXG) by 14: 527: 509:"Stellated truncated hexahedron" 422: 411: 400: 389: 351: 326: 321: 316: 311: 306: 294: 289: 284: 279: 274: 269: 264: 190: 112: 107: 102: 97: 92: 87: 82: 27: 22:Stellated truncated hexahedron 429:Stellated truncated hexahedron 228:stellated truncated hexahedron 1: 611: 522: 443:List of uniform polyhedra 258:t'{4,3} or t{4/3,3}, and 232:quasitruncated hexahedron 26: 21: 347:Orthographic projections 181:Great triakis octahedron 16:Polyhedron with 14 faces 407:Small cubicuboctahedron 381:small cubicuboctahedron 240:uniform star polyhedron 40:Uniform star polyhedron 539:-related article is a 418:Small rhombihexahedron 377:small rhombihexahedron 260:Coxeter-Dynkin diagram 219: 246:. It has 14 faces (8 217: 464:"Uniform Polyhedron" 341:truncated hexahedron 236:stellatruncated cube 462:Weisstein, Eric W. 396:Rhombicuboctahedron 373:rhombicuboctahedron 506:Weisstein, Eric W. 365:vertex arrangement 220: 590:Uniform polyhedra 552: 551: 434: 433: 369:uniform polyhedra 367:with three other 359:Related polyhedra 210: 209: 129:2 3/2 | 4/3 602: 595:Polyhedron stubs 573: 566: 559: 531: 524: 519: 518: 491: 490: 478: 472: 471: 459: 426: 415: 404: 393: 386: 355: 331: 330: 329: 325: 324: 320: 319: 315: 314: 310: 309: 299: 298: 297: 293: 292: 288: 287: 283: 282: 278: 277: 273: 272: 268: 267: 216: 194: 149:Index references 117: 116: 115: 111: 110: 106: 105: 101: 100: 96: 95: 91: 90: 86: 85: 31: 19: 610: 609: 605: 604: 603: 601: 600: 599: 580: 579: 578: 577: 504: 503: 500: 495: 494: 481:Maeder, Roman. 480: 479: 475: 461: 460: 456: 451: 439: 427: 416: 405: 394: 361: 349: 327: 322: 317: 312: 307: 305: 295: 290: 285: 280: 275: 270: 265: 263: 256:Schläfli symbol 245: 212: 195: 177:Dual polyhedron 172: 165: 158: 142: 128: 113: 108: 103: 98: 93: 88: 83: 81: 77:Coxeter diagram 59: 17: 12: 11: 5: 608: 606: 598: 597: 592: 582: 581: 576: 575: 568: 561: 553: 550: 549: 532: 521: 520: 499: 498:External links 496: 493: 492: 473: 453: 452: 450: 447: 446: 445: 438: 435: 432: 431: 420: 409: 398: 363:It shares the 360: 357: 348: 345: 302:truncated cube 243: 242:, indexed as U 208: 207: 204: 202:Bowers acronym 198: 197: 188: 184: 183: 178: 174: 173: 170: 163: 156: 151: 145: 144: 140: 137: 135:Symmetry group 131: 130: 127:2 3 | 4/3 125: 123:Wythoff symbol 119: 118: 79: 73: 72: 69: 68:Faces by sides 65: 64: 49: 43: 42: 37: 33: 32: 24: 23: 15: 13: 10: 9: 6: 4: 3: 2: 607: 596: 593: 591: 588: 587: 585: 574: 569: 567: 562: 560: 555: 554: 548: 546: 542: 538: 533: 530: 526: 516: 515: 510: 507: 502: 501: 497: 488: 484: 477: 474: 469: 465: 458: 455: 448: 444: 441: 440: 436: 430: 425: 421: 419: 414: 410: 408: 403: 399: 397: 392: 388: 387: 384: 382: 378: 374: 371:: the convex 370: 366: 358: 356: 354: 346: 344: 342: 338: 333: 303: 261: 257: 253: 249: 241: 237: 233: 229: 225: 215: 205: 203: 200: 199: 193: 189: 187:Vertex figure 186: 185: 182: 179: 176: 175: 169: 162: 155: 152: 150: 147: 146: 138: 136: 133: 132: 126: 124: 121: 120: 80: 78: 75: 74: 70: 67: 66: 63:= 24 (χ = 2) 62: 57: 53: 50: 48: 45: 44: 41: 38: 35: 34: 30: 25: 20: 545:expanding it 534: 512: 486: 476: 467: 457: 428: 362: 350: 334: 235: 231: 227: 221: 71:8{3}+6{8/3} 60: 55: 51: 487:MathConsult 584:Categories 537:polyhedron 449:References 379:, and the 337:stellation 196:3.8/3.8/3 514:MathWorld 468:MathWorld 252:octagrams 248:triangles 143:, , *432 437:See also 224:geometry 47:Elements 339:of the 238:) is a 375:, the 250:and 6 234:, and 226:, the 206:Quith 54:= 14, 535:This 541:stub 230:(or 58:= 36 36:Type 222:In 586:: 511:. 485:. 466:. 383:. 304:, 262:, 244:19 171:92 166:, 164:66 159:, 157:19 572:e 565:t 558:v 547:. 517:. 489:. 470:. 168:W 161:C 154:U 141:h 139:O 61:V 56:E 52:F

Index


Uniform star polyhedron
Elements
Coxeter diagram
Wythoff symbol
Symmetry group
Index references
U
C
W
Great triakis octahedron

Bowers acronym

geometry
uniform star polyhedron
triangles
octagrams
Schläfli symbol
Coxeter-Dynkin diagram
truncated cube
stellation
truncated hexahedron

vertex arrangement
uniform polyhedra
rhombicuboctahedron
small rhombihexahedron
small cubicuboctahedron

Text is available under the Creative Commons Attribution-ShareAlike License. Additional terms may apply.

↑