The interlacing number for alternating semiregular polytopes
The interlacing number for alternating semiregular polytopes
In the classical setting, a convex polytope is said to be semiregular if its facets are regular and its symmetry group is transitive on vertices. This paper continues our study of āalternatingā semiregular abstract polytopes. These structures have abstract regular facets, still with combinatorial automorphism group transitive on vertices and ā¦