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Decagrammic antiprism

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167: 177: 29: 674: 272: 715: 265: 258: 122: 734: 708: 214: 471: 412: 501: 461: 739: 496: 491: 701: 602: 597: 476: 382: 466: 407: 397: 342: 486: 402: 357: 166: 446: 372: 320: 84: 612: 481: 456: 441: 377: 325: 202: 52: 627: 592: 451: 346: 295: 39: 607: 417: 392: 336: 228: 74: 546: 151: 138: 64: 46: 685: 367: 290: 103: 176: 728: 572: 428: 362: 158: 198: 305: 231: 681: 637: 525: 315: 282: 194: 632: 622: 567: 551: 387: 236: 28: 518: 186: 57: 673: 642: 617: 245: 250: 174: 310: 254: 689: 585: 560: 535: 510: 426: 334: 289: 157: 147: 137: 121: 102: 83: 73: 63: 45: 35: 21: 709: 266: 181:3D model of a (uniform) decagrammic antiprism 8: 716: 702: 539: 273: 259: 251: 165: 27: 197:formed by triangle sides and two regular 193:is one in an infinite set of nonconvex 18: 246:Paper models of prisms and antiprisms 7: 670: 668: 14: 672: 1: 688:. You can help Knowledge by 653:Degenerate polyhedra are in 215:Prismatic uniform polyhedron 472:pentagonal icositetrahedron 413:truncated icosidodecahedron 756: 667: 502:pentagonal hexecontahedron 462:deltoidal icositetrahedron 651: 542: 497:disdyakis triacontahedron 492:deltoidal hexecontahedron 164: 26: 16:Polyhedron with 22 faces 603:gyroelongated bipyramid 477:rhombic triacontahedron 383:truncated cuboctahedron 201:caps, in this case two 143:Decagrammic deltohedron 684:-related article is a 598:truncated trapezohedra 467:disdyakis dodecahedron 433:(duals of Archimedean) 408:rhombicosidodecahedron 398:truncated dodecahedron 182: 487:pentakis dodecahedron 403:truncated icosahedron 358:truncated tetrahedron 191:decagrammic antiprism 180: 22:Decagrammic antiprism 735:Prismatoid polyhedra 447:rhombic dodecahedron 373:truncated octahedron 133:, , (2*10), order 40 85:Vertex configuration 482:triakis icosahedron 457:tetrakis hexahedron 442:triakis tetrahedron 378:rhombicuboctahedron 452:triakis octahedron 337:Archimedean solids 229:Weisstein, Eric W. 183: 40:Uniform polyhedron 697: 696: 662: 661: 581: 580: 418:snub dodecahedron 393:icosidodecahedron 173: 172: 747: 740:Polyhedron stubs 718: 711: 704: 676: 669: 540: 536:Dihedral uniform 511:Dihedral regular 434: 350: 299: 275: 268: 261: 252: 242: 241: 179: 169: 117: 116: 112: 97: 96: 92: 31: 19: 755: 754: 750: 749: 748: 746: 745: 744: 725: 724: 723: 722: 665: 663: 658: 647: 586:Dihedral others 577: 556: 531: 506: 435: 432: 431: 422: 351: 340: 339: 330: 293: 291:Platonic solids 285: 279: 227: 226: 223: 211: 175: 139:Dual polyhedron 131: 114: 110: 109: 94: 90: 89: 55: 17: 12: 11: 5: 753: 751: 743: 742: 737: 727: 726: 721: 720: 713: 706: 698: 695: 694: 677: 660: 659: 652: 649: 648: 646: 645: 640: 635: 630: 625: 620: 615: 610: 605: 600: 595: 589: 587: 583: 582: 579: 578: 576: 575: 570: 564: 562: 558: 557: 555: 554: 549: 543: 537: 533: 532: 530: 529: 522: 514: 512: 508: 507: 505: 504: 499: 494: 489: 484: 479: 474: 469: 464: 459: 454: 449: 444: 438: 436: 429:Catalan solids 427: 424: 423: 421: 420: 415: 410: 405: 400: 395: 390: 385: 380: 375: 370: 368:truncated cube 365: 360: 354: 352: 335: 332: 331: 329: 328: 323: 318: 313: 308: 302: 300: 287: 286: 280: 278: 277: 270: 263: 255: 249: 248: 243: 222: 221:External links 219: 218: 217: 210: 207: 171: 170: 162: 161: 155: 154: 149: 145: 144: 141: 135: 134: 129: 125: 123:Symmetry group 119: 118: 106: 104:Wythoff symbol 100: 99: 87: 81: 80: 77: 71: 70: 67: 61: 60: 49: 43: 42: 37: 33: 32: 24: 23: 15: 13: 10: 9: 6: 4: 3: 2: 752: 741: 738: 736: 733: 732: 730: 719: 714: 712: 707: 705: 700: 699: 693: 691: 687: 683: 678: 675: 671: 666: 656: 650: 644: 641: 639: 636: 634: 631: 629: 626: 624: 621: 619: 616: 614: 611: 609: 606: 604: 601: 599: 596: 594: 591: 590: 588: 584: 574: 571: 569: 566: 565: 563: 559: 553: 550: 548: 545: 544: 541: 538: 534: 528: 527: 523: 521: 520: 516: 515: 513: 509: 503: 500: 498: 495: 493: 490: 488: 485: 483: 480: 478: 475: 473: 470: 468: 465: 463: 460: 458: 455: 453: 450: 448: 445: 443: 440: 439: 437: 430: 425: 419: 416: 414: 411: 409: 406: 404: 401: 399: 396: 394: 391: 389: 386: 384: 381: 379: 376: 374: 371: 369: 366: 364: 363:cuboctahedron 361: 359: 356: 355: 353: 348: 344: 338: 333: 327: 324: 322: 319: 317: 314: 312: 309: 307: 304: 303: 301: 297: 292: 288: 284: 276: 271: 269: 264: 262: 257: 256: 253: 247: 244: 239: 238: 233: 230: 225: 224: 220: 216: 213: 212: 208: 206: 204: 200: 196: 192: 188: 178: 168: 163: 160: 159:Vertex figure 156: 153: 150: 146: 142: 140: 136: 132: 126: 124: 120: 107: 105: 101: 88: 86: 82: 78: 76: 72: 68: 66: 62: 59: 54: 50: 48: 44: 41: 38: 34: 30: 25: 20: 690:expanding it 679: 664: 654: 573:trapezohedra 524: 517: 321:dodecahedron 235: 199:star polygon 190: 184: 127: 343:semiregular 326:icosahedron 306:tetrahedron 232:"Antiprism" 729:Categories 682:polyhedron 638:prismatoid 568:bipyramids 552:antiprisms 526:hosohedron 316:octahedron 195:antiprisms 148:Properties 633:birotunda 623:bifrustum 388:snub cube 283:polyhedra 237:MathWorld 203:decagrams 152:nonconvex 58:triangles 53:Decagrams 613:bicupola 593:pyramids 519:dihedron 209:See also 187:geometry 75:Vertices 655:italics 643:scutoid 628:rotunda 618:frustum 347:uniform 296:regular 281:Convex 113:⁄ 93:⁄ 608:cupola 561:duals: 547:prisms 189:, the 98:.3.3.3 680:This 108:-2 2 65:Edges 47:Faces 686:stub 311:cube 36:Type 345:or 185:In 130:10d 56:20 731:: 234:. 205:. 111:10 91:10 79:20 69:40 51:2 717:e 710:t 703:v 692:. 657:. 349:) 341:( 298:) 294:( 274:e 267:t 260:v 240:. 128:D 115:3 95:3

Index


Uniform polyhedron
Faces
Decagrams
triangles
Edges
Vertices
Vertex configuration
Wythoff symbol
Symmetry group
Dual polyhedron
nonconvex
Vertex figure


geometry
antiprisms
star polygon
decagrams
Prismatic uniform polyhedron
Weisstein, Eric W.
"Antiprism"
MathWorld
Paper models of prisms and antiprisms
v
t
e
polyhedra
Platonic solids
regular

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