Let $H(n)$ be the number of distinct integer sided equiangular convex hexagons with perimeter not exceeding $n$.
Hexagons are distinct if and only if they are not congruent.
You are given $H(6) = 1$, $H(12) = 10$, $H(100) = 31248$.
Find $H(55106)$.
Equiangular hexagons with perimeter not exceeding $12$
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