Kesilgan ikosidodekaedral prizma - Truncated icosidodecahedral prism

Kesilgan ikosidodekaedral prizma
Kesilgan ikosidodekahedral prism.png
Schlegel diagrammasi
TuriPrizmatik bir xil 4-politop
Yagona indeks63
Schläfli belgisit0,1,2,3{3,5,2} yoki tr {3,5} × {}
Kokseter-DinkinCDel tugun 1.pngCDel 3.pngCDel tugun 1.pngCDel 5.pngCDel tugun 1.pngCDel 2.pngCDel tugun 1.png
HujayralarJami 64:

2 Ajoyib rombikosidodekahedron.png 4.6.10
30 Hexahedron.png 4.4.4
20 Olti burchakli prizma.png 4.4.6
12 Dekagonal prism.png 4.4.10

YuzlarJami 304:
240 {4}
40 {6}
24 {5}
Qirralar480
Vertices240
Tepalik shakliKesilgan ikosidodekaedral prizma vertex figure.png
Noqonuniy tetraedr
Simmetriya guruhi[5,3,2], buyurtma 240
Xususiyatlariqavariq
Tarmoq

Yilda geometriya, a qisqartirilgan ikosidodekaedral prizma yoki katta rombikosidodekaedral prizma qavariq bir xil 4-politop (to'rt o'lchovli politop ).

U 18 ta konveksdan biridir bir xil ko'p qirrali prizmalar forma yordamida yaratilgan prizmalar juftlarini ulash uchun Platonik qattiq moddalar yoki Arximed qattiq moddalari parallel ravishda giperplanes.

Muqobil nomlar

  • Kesilgan ikosidodekaedral dyadik prizma (Norman V. Jonson)
  • Griddip (Jonathan Bowers: ajoyib rombikosidodekaedral prizma / giperprizm uchun)
  • Ajoyib rombikosidodekaedral prizma / giperprizm

Tegishli polipoplar

A to'liq dodekahedral antiprizm yoki omnisnub dodekahedral antiprizm sifatida belgilanishi mumkin almashinish ht bilan ifodalangan kesilgan ikosidodekaedral prizmaning0,1,2,3{5,3,2} yoki CDel tugun h.pngCDel 5.pngCDel tugun h.pngCDel 3.pngCDel tugun h.pngCDel 2x.pngCDel tugun h.png, garchi uni bir xil 4-politop sifatida qurish mumkin emas. 184 hujayradan iborat: 2 dodekaedrlar 30 bilan bog'langan tetraedrlar, 12 beshburchak antiprizmalar va 20 oktaedrlar, 120 bilan tetraedrlar o'zgaruvchan bo'shliqlarda. Uning 120 tepasi, 480 qirrasi va 544 yuzi (24 beshburchak va 40 + 480 uchburchak) mavjud. Unda [5,3,2]+ simmetriya, buyurtma 120.

Omnisnub dodecahedral antiprism vertex figure.png
Tepalik shakli uchun omnisnub dodekahedral antiprizm

Tashqi havolalar

  • 6. Qavariq bir tekis prizmatik polikora - 63-model, Jorj Olshevskiy.
  • Klitzing, Richard. "4D yagona politoplari (polychora) x x3o5x - griddip".