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Supercongruences involving Ap\'ery-like numbers and Bernoulli numbers
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We establish supercongruences for two kinds of Ap\'ery-like numbers, which involve Bernoulli numbers and Bernoulli polynomials. Conjectural supercongruences of the same type for another four kinds of Ap\'ery-like numbers are also proposed.
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Cited by 1 Pith paper
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Higher-Order Congruence for Reciprocal Power Sums and Generalized Lehmer-Type Products
Odd-order reciprocal power sums satisfy a uniform Bernoulli-polynomial congruence modulo n, and Lehmer-type products admit truncated Bell-polynomial expansions modulo n^{K+1}.
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