Define G(n, k) to be the n-th derivative of Gamma(x) at k. a(n)=floor(min(G(2n, x))), where min(f) is the local minimum of f in [0,oo).

A362810

Define G(n, k) to be the n-th derivative of Gamma(x) at k. a(n)=floor(min(G(2n, x))), where min(f) is the local minimum of f in [0,oo).

Terms

    a(0) =0a(1) =0a(2) =1a(3) =6a(4) =30a(5) =173a(6) =1138a(7) =8386a(8) =67951a(9) =596745a(10) =5618916a(11) =56249658a(12) =594648335a(13) =6602123630a(14) =76631632344a(15) =926329705808

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