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Each member of this infinite family of uniform polyhedron compounds is a symmetric arrangement of prisms sharing a common axis of rotational symmetry. This infinite family can be enumerated as follows: * For each positive integer n≥1 and for each rational number p/q>2 (expressed with p and q coprime), there occurs the compound of n p/q-gonal prisms, with symmetry group Dnph.

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  • Prisma kombinaĵo de prismoj (eo)
  • Prismatic compound of prisms (en)
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  • En geometrio, prisma kombinaĵo de prismoj estas uniforma pluredra kombinaĵo, simetria ordigo de uniformaj prismoj komunigantaj la akson de turna simetrio. Estas malfinia familio de prismaj kombinaĵoj de prismoj. Por ĉiu pozitiva entjero n>1 kaj por ĉiu racionala nombro p/q>2, ekzistas la kombinaĵo de n p/q-lateraj prismoj, kun geometria simetria grupo D(np)h. (eo)
  • Each member of this infinite family of uniform polyhedron compounds is a symmetric arrangement of prisms sharing a common axis of rotational symmetry. This infinite family can be enumerated as follows: * For each positive integer n≥1 and for each rational number p/q>2 (expressed with p and q coprime), there occurs the compound of n p/q-gonal prisms, with symmetry group Dnph. (en)
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  • En geometrio, prisma kombinaĵo de prismoj estas uniforma pluredra kombinaĵo, simetria ordigo de uniformaj prismoj komunigantaj la akson de turna simetrio. Estas malfinia familio de prismaj kombinaĵoj de prismoj. Por ĉiu pozitiva entjero n>1 kaj por ĉiu racionala nombro p/q>2, ekzistas la kombinaĵo de n p/q-lateraj prismoj, kun geometria simetria grupo D(np)h. (eo)
  • Each member of this infinite family of uniform polyhedron compounds is a symmetric arrangement of prisms sharing a common axis of rotational symmetry. This infinite family can be enumerated as follows: * For each positive integer n≥1 and for each rational number p/q>2 (expressed with p and q coprime), there occurs the compound of n p/q-gonal prisms, with symmetry group Dnph. (en)
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