Kočandrlová, Milada Klassifikation konvexer Polyeder. (English) Zbl 0539.52010 Čas. Pěst. Mat. 108, 241-247 (1983). This curious paper, written in apparent ignorance of the abundant recent literature on convex polytopes (in particular, the book of B. Grünbaum [Convex polytopes (1967; Zbl 0163.16603)]), re-solves the problem of enumerating the combinatorial types of \(n\)-polytopes with \(n+2\) vertices. The author’s criterion – that of being of the “same convex type”, meaning that the vertex sets of the polytopes have the same Radon partitions – is too fine for \(n\)-polytopes with more than \(n+2\) vertices. Reviewer: P.McMullen MSC: 52Bxx Polytopes and polyhedra Keywords:convex polytope; combinatorial type; Radon partitions Citations:Zbl 0163.16603 PDFBibTeX XMLCite \textit{M. Kočandrlová}, Čas. Pěstování Mat. 108, 241--247 (1983; Zbl 0539.52010)