A congruence involving the quotients of Euler and its applications (I)

On Congruences Involving Bernoulli Numbers and the Quotients of Fermat and Wilson

Emma Lehmer · Annals of Mathematics · 1938 · 231 citations

Natural Sciences, Mathematics, Number Theory +4

Lectures on Fermat's Last Theorem

Lawrence C. Washington, Paulo Ribenboim · Mathematics of Computation · 1981 · 207 citations

Natural Sciences, Mathematics, Applied Mathematics +5

Note on the Congruence 2 4n ≡(-) n (2n)!/(n!) 2 , Where 2n + 1 is a Prime

Frank Morley · Annals of Mathematics · 1894 · 69 citations

Natural Sciences, Mathematics, Number Theory +2

Congruences among generalized Bernoulli numbers

Janusz Szmidt, Jerzy Urbanowicz, Don Zagier · Acta Arithmetica · 1995 · 29 citations · Full text

Natural Sciences, Mathematics, Combinatorics +6