%I A152227
%S A152227 1,2,1,2,2,3,4,2,6,7,8,4,6,14,19,18,8,12,14,38,51,42,18,24,28,38,102,
%T A152227 141,102,42,54,56,76,102,282,393254,102,126,126,152,204,282,786,1107,
%U A152227 646,254,306,2944,342,408,564,786,2214,3139
%N A152227 Eigentriangle, row sums = A002426
%C A152227 Row sums = A002426 starting with offset 1: (1, 3, 7, 19, 51, 141, 393,
               ...).
%C A152227 Right border = A002426, left border = A007971
%C A152227 Sum of n-th row terms = rightmost term of next row.
%F A152227 Triangle read by rows, M*Q. M = an infinite lower triangular matrix with
%F A152227 A007971 in every column: (1, 2, 2, 4, 8, 18, 42,...); and Q = a matrix 
               with
%F A152227 A002426 as the main diagonal and the rest zeros.
%e A152227 First few rows of the triangle =
%e A152227 1;
%e A152227 2, 1;
%e A152227 2, 2, 3;
%e A152227 4, 2, 6, 7;
%e A152227 8, 4, 6, 14, 19;
%e A152227 18, 8, 12, 14, 38, 51;
%e A152227 42, 18, 24, 28, 38, 102, 141;
%e A152227 102, 42, 54, 56, 76, 102, 282, 393;
%e A152227 254, 102, 126, 126, 152, 204, 282, 786, 1107;
%e A152227 646, 254, 306, 394, 342, 408, 564, 786, 2214, 3139;
%e A152227 ...
%e A152227 Row 3 = (4, 2, 6, 7) = termwise products of (4, 2, 2, 1) and (1, 1, 3, 
               7)
%Y A152227 Sequence in context: A161256 A161281 A003113 this_sequence A078660 A060177 
               A048896
%Y A152227 Adjacent sequences: A152224 A152225 A152226 this_sequence A152228 A152229 
               A152230
%K A152227 nonn,tabl
%O A152227 1,2
%A A152227 Gary W. Adamson (qntmpkt(AT)yahoo.com), Nov 29 2008