Geodesic
On a class of two-dimensional Fedorov groups
Izvestiya. Mathematics , Tome 1 (1967) no. 3, pp. 515-524.

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A class $G$ of discrete groups of the Lobachevskii; plane with compact fundamental domain, which are extendible to discrete groups of Lobachevskii; space, is considered herein. It is the class of symmetry groups of normal regular partitions of the Lobachevskii; plane into equal polygons which meet in equal angles at the vertices of the partition and in which a circle can be inscribed. It is shown that for any finite set of groups in the class $G$ there is a countable class of discrete groups of Lobachevskii; space, every member of which contains all groups of the given set as subgroups. 
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V. S. Makarov. On a class of two-dimensional Fedorov groups. Izvestiya. Mathematics , Tome 1 (1967) no. 3, pp. 515-524. http://geodesic.mathdoc.fr/item/IM2_1967_1_3_a1/

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