Infinite-order triangular tiling: Difference between revisions

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In [[geometry]], the '''infinite-order triangular tiling''' is a [[regular hyperbolic tiling|regular tiling]] of the [[hyperbolic geometry|hyperbolic plane]] with a [[Schläfli symbol]] of {3,∞}. All vertices are ''ideal'', located at "infinity" and seen on the boundary of the [[Poincaré hyperbolic disk]] projection.

== Symmetry ==

A lower symmetry form has alternating colors, and represented by cyclic symbol {(3,∞3)}.

:[[File:H2_tiling_33i-4.png|160px]]

==Related polyhedra and tiling==

This tiling is topologically related as part of a sequence of regular polyhedra with [[Schläfli symbol]] {3,p}.