Authors: Makarov V. S., Balkan V. V.
Abstract
In this note following statement is proved by constracting: for any set of natural numbers $p_1,p_2,\dots,p_k$ an abnormal regular tessellation of Lobachevsky Space exists so that the stereohedron $M$ of one has such facets $f_1,f_2,\dots,f_k$ that $M$ intersects $2p_i-1$ stereohedra of tessellation by facet $f_i$ (such stereohedra are cal led adjacent neighbours of stereohedra $M$).