Tesseractic honeycomb honeycomb

<h2 id="related-honeycombs">Related honeycombs</h2>
<p>It is related to the regular Euclidean 4-space <a href="/facts/Tesseractic_honeycomb/fpucRJJn">tesseractic honeycomb</a>, {4,3,3,4}.
</p><p>It is analogous to the paracompact <a href="/facts/Cubic_honeycomb_honeycomb/h6mfNq5G">cubic honeycomb honeycomb</a>, {4,3,4,3}, in 4-dimensional hyperbolic space, <a href="/facts/Square_tiling_honeycomb/zlCkJfRo">square tiling honeycomb</a>, {4,4,3}, in 3-dimensional hyperbolic space, and the <a href="/facts/Order-3_apeirogonal_tiling/UEkWcKPh">order-3 apeirogonal tiling</a>, {∞,3} of 2-dimensional hyperbolic space, each with <a href="/facts/Hypercube_honeycomb/MQxLbDeB">hypercube honeycomb</a> facets.
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<h2 id="see-also">See also</h2>
<ul><li><a href="/facts/List_of_regular_polytopes/Kng25Ymq">List of regular polytopes</a></li></ul>

<ul><li><a href="/facts/H.S.M._Coxeter/D2l5jWGG">Coxeter</a>, <i><a href="/facts/Regular_Polytopes_(book)/jomuRNha">Regular Polytopes</a></i>, 3rd. ed., Dover Publications, 1973. <a href="/facts/ISBN_(identifier)/15AdSPa9">ISBN</a> 0-486-61480-8. (Tables I and II: Regular polytopes and honeycombs, pp. 294–296)</li>
<li><a href="/facts/H.S.M._Coxeter/D2l5jWGG">Coxeter</a>, <i>The Beauty of Geometry: Twelve Essays</i>, Dover Publications, 1999 <a href="/facts/ISBN_(identifier)/15AdSPa9">ISBN</a> 0-486-40919-8 (Chapter 10: Regular honeycombs in hyperbolic space, Summary tables II, III, IV, V, p212-213)</li></ul>

Tesseractic honeycomb honeycomb open-in-new

Tesseractic honeycomb honeycomb