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A133913 Array read by ascending antidiagonals generated from partial sums of A007001.

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%I A133913 #10 Mar 26 2022 13:42:18
%S A133913 1,1,2,1,3,1,1,4,4,2,1,5,8,6,3,1,6,13,14,9,1,1,7,19,27,23,10,2,1,8,26,
%T A133913 46,50,33,12,1,1,9,34,72,96,83,45,13,2,1,10,43,106,168,179,128,58,15,
%U A133913 3,1,11,53,149,274,347,307,186,73,18,1,1,12,64,202,423,621,654,493,259,91
%N A133913 Array read by ascending antidiagonals generated from partial sums of A007001.
%C A133913 Given A007001: (1, 2, 1, 2, 3, 1, 2, 1, ...) as first row of an array, n-th row = partial sum sequence of (n-1)-th row.
%C A133913 Row sums = A133914: (1, 3, 5, 11, 23, 44, 89, 177, 355, ...).
%C A133913 Right border = A007001: (1, 2, 1, 2, 3, 1, 2, 1, ...).
%e A133913 First few rows of the array:
%e A133913   1, 2,  1,  2,  3,   1,   2, ...
%e A133913   1, 3,  4,  6,  9,  10,  12, ...
%e A133913   1, 4,  8, 14, 23,  33,  45, ...
%e A133913   1, 5, 13, 27, 50,  83, 128, ...
%e A133913   1, 6, 19, 46, 96, 179, 307, ...
%e A133913   ...
%e A133913 First few rows of the triangle:
%e A133913   1;
%e A133913   1,  2;
%e A133913   1,  3,  1;
%e A133913   1,  4,  4,   2;
%e A133913   1,  5,  8,   6,   3;
%e A133913   1,  6, 13,  14,   9,   1;
%e A133913   1,  7, 19,  27,  23,  10,   2;
%e A133913   1,  8, 26,  46,  50,  33,  12,  1;
%e A133913   1,  9, 34,  72,  96,  83,  45, 13,  2;
%e A133913   1, 10, 43, 106, 168, 179, 128, 58, 15, 3;
%e A133913   ...
%Y A133913 Cf. A007001, A133912, A133914.
%K A133913 nonn,tabl
%O A133913 1,3
%A A133913 _Gary W. Adamson_, Sep 28 2007
%E A133913 Edited by _Jon E. Schoenfield_, Mar 26 2022