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 A326995 a(n) = A002105(n+1) - A005046(n), reduced tangent numbers minus the number of partitions of a 2*n-set into even blocks. 1
 0, 0, 0, 3, 117, 4500, 199155, 10499643, 663488532, 50115742365, 4497657826905, 476074241776188, 58963860817626567, 8475738174076417335, 1402598717609785850700, 265126817539686778513113, 56822367893441673215117997, 13712983199783483607459996660, 3702793973661590950848375537915 (list; graph; refs; listen; history; text; internal format)
 OFFSET 0,4 LINKS Table of n, a(n) for n=0..18. Peter Luschny, The Bell transform. FORMULA a(n) = (-2)^(n+1)*Euler(2*n+1, 0) - b(n) where b(n) is the sum of row 2*n + 1 of the Bell transform of n mod 2. The Bell transform is defined in A264428. MAPLE B := BellMatrix(n -> modp(n, 2), 37): # defined in A264428. b := n -> add(k, k in B[2*n+1]): seq(euler(2*n+1, 0)*(-2)^(n+1) - b(n), n=0..18); CROSSREFS Cf. A125107 (row 0 of A327000), A048742 (row 1 of A327000), this sequence (row 2 of A327000). Cf. A002105, A005046, A264428, A000182. Sequence in context: A132304 A097642 A009095 * A155209 A037117 A283883 Adjacent sequences: A326992 A326993 A326994 * A326996 A326997 A326998 KEYWORD nonn AUTHOR Peter Luschny, Aug 13 2019 STATUS approved

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Last modified April 20 12:09 EDT 2024. Contains 371838 sequences. (Running on oeis4.)