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A394557
G.f. A(x) satisfies [x^n] exp(n^3*x) (1 - E^3(x*A(x))) = 0 for n > 0, where E is the Euler operator x*d/dx.
0
1, 3, 84, 7204, 1287819, 396409761, 187649836282, 126812982000906, 116081214511284405, 138408056280920732755, 208562763729218143154952, 387738287385134555918104680, 872067990461956628694656371589, 2334516430785218073196998668443287, 7336829610681760558581808429825619472
OFFSET
0,2
FORMULA
a(n) = A107675(n)/(n+1)^3.
1/(n+1)! = Sum_{k=0..n} ((k+1)/(n+1)^(k+1))^3 * a(k)/(n-k)!.
CROSSREFS
KEYWORD
nonn
AUTHOR
Seiichi Manyama, Mar 24 2026
STATUS
approved