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Resumen de Two identities for the Bernoulli-Euler numbers

N. Gauthier

  • Two identities for the Bernoulli and for the Euler numbers are derived. These identities involve two special cases of central combinatorial numbers. The approach is based on a set of differential identities for the powers of the secant. Generalizations of the Mittag-Leffler series for the secant are introduced and used to obtain closed-form expressions for the coefficients.


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