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A362586
Triangle read by rows, T(n, k) = A094088(n) * binomial(n, k).
4
1, 1, 1, 7, 14, 7, 121, 363, 363, 121, 3907, 15628, 23442, 15628, 3907, 202741, 1013705, 2027410, 2027410, 1013705, 202741, 15430207, 92581242, 231453105, 308604140, 231453105, 92581242, 15430207, 1619195761, 11334370327, 34003110981, 56671851635, 56671851635, 34003110981, 11334370327, 1619195761
OFFSET
0,4
EXAMPLE
[0] 1;
[1] 1, 1;
[2] 7, 14, 7;
[3] 121, 363, 363, 121;
[4] 3907, 15628, 23442, 15628, 3907;
[5] 202741, 1013705, 2027410, 2027410, 1013705, 202741;
PROG
(SageMath) # uses[TransOrdPart from A362585]
def A362586(n) -> list[int]: return TransOrdPart(2, n)
for n in range(6): print(A362586(n))
CROSSREFS
Family of triangles: A055372 (m=0, Pascal), A362585 (m=1, Fubini), this sequence (m=2, Joffe), A362849 (m=3, A278073).
Cf. A094088 (column 0 and main diagonal), A362587 (row sums).
Sequence in context: A000730 A160534 A022699 * A102654 A048727 A295123
KEYWORD
nonn,tabl
AUTHOR
Peter Luschny, Apr 26 2023
STATUS
approved