Order-infinite-3 triangular honeycomb: Difference between revisions

Revision as of 07:47, 28 September 2017

Revision as of 07:48, 28 September 2017

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|bgcolor=#efdcc3|Edge figure||[[pentagon|{5}]]

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|bgcolor=#efdcc3|Vertex figure||[[Order-5 heptagonalapeirogonal tiling|{∞,5}]]

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|bgcolor=#efdcc3|Dual||self-dual

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In the [[geometry]] of [[Hyperbolic space|hyperbolic 3-space]], the '''order-infinite-5 pentagonal honeycomb''' (or '''5,∞,5 honeycomb''') a regular space-filling [[tessellation]] (or [[honeycomb (geometry)|honeycomb]]) with [[Schläfli symbol]] {5,∞,5}.

All vertices are ultra-ideal (existing beyond the ideal boundary) with five infinite-order pentagonal tilings existing around each edge and with an [[order-5 pentagonalapeirogonal tiling]] [[vertex figure]].

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