Minimum Periods, Modulo p, of First-Order Bell Exponential Integers
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Publication:3849966
DOI10.2307/2003131zbMath0113.03402OpenAlexW4232814566MaRDI QIDQ3849966
Publication date: 1962
Published in: Mathematics of Computation (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.2307/2003131
Related Items (16)
Bell numbers and Kurepa’s conjecture ⋮ Backward Touchard congruence ⋮ Artin-Schreier, Erdős, and Kurepa’s conjecture ⋮ The largest singletons of set partitions ⋮ Aurifeuillian factorizations and the period of the Bell numbers modulo a prime ⋮ Unnamed Item ⋮ The Joseph Greenberg Problem: Combinatorics and Comparative Linguistics ⋮ New modular properties of Bell numbers ⋮ Bell numbers modulo a prime number, traces and trinomials ⋮ Aurifeuillian factorization ⋮ Divisibility properties of the \(r\)-Bell numbers and polynomials ⋮ The period of the Bell numbers modulo a prime ⋮ Chapter 3 of Ramanujan's second notebook ⋮ The Bell numbers and r-fold transitivity ⋮ Reduction of permutation-invariant polynomials. A noncommutative case study ⋮ Maximum zero strings of Bell numbers module primes
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