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%I #18 Apr 11 2018 06:07:38
%S 11,11,20,11,42,39,11,75,124,33,11,149,273,127,15,11,249,557,314,107,
%T 10,11
%N Triangle read by rows: T(n,m) = number of k-uniform tilings having m different arrangements of polygons about their vertices, for k = 1..n, with 1 <= m <= n.
%C Column m lists the partial sums of the m-th column of triangle A299780.
%H Brian L. Galebach, <a href="http://ProbabilitySports.com/tilings.html">n-Uniform Tilings</a>
%e Triangle begins:
%e 11;
%e 11, 20;
%e 11, 42, 39;
%e 11, 75, 124, 33;
%e 11, 149, 273, 127, 15;
%e 11, 249, 557, 314, 107, 10;
%e ...
%Y Column 1 gives A010850.
%Y Leading diagonal is A068600.
%Y Row sums give A299782.
%Y Cf. A068599, A299780.
%K nonn,tabl,hard,more
%O 1,1
%A _Omar E. Pol_, Mar 30 2018
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