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An Upper Bound for the Number of Planar Lattice Triangulations

Emile E. Anclin

math.COarXiv:math/0212140

Abstract

We prove an exponential upper bound for the number f(m,n) of all maximal triangulations of the m× n grid: \[ f(m,n) < 23mn. \] In particular, this improves a result of S. Yu. Orevkov (1999).

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