Genocchi number


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Genocchi number

[gə′näk·ē‚nəm·bər]
(mathematics)
An integer of the form Gn = 2(22 n - 1) Bn , where Bn is the n th Bernoulli number.
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k[greater than or equal to]1] seemed to be the sequence of Genocchi numbers [([G.
Other topics include primitives of p-adic meromorphic functions, the Lipschitz condition for rational functions on ultrametric valued functions, the geometry of p-adic fractal strings, identities and congruencies for Genocchi numbers, and ultrametric calculus in field K.
Lehmer in 1934 extended these methods to Euler numbers, Genocchi numbers, and Lucas numbers (1934) [9], and calculated the 196-th Bernoulli numbers.
Permutation statistics related to a class of noncommutative symmetric functions and generalizations of the Genocchi numbers.
model for the Genocchi numbers and Gandhi polynomials.
which seems to be the sequence of Genocchi numbers (sequence AI
The first combinatorial interpretation of the Genocchi numbers was
another family of permutations enumerated by the Genocchi numbers, which