On the theory of Fermat quotients \(\frac{a^{p-1}-1}p=q(a)\).

DOI10.1007/BF01561092zbMATH Open36.0266.03OpenAlexW2082785837MaRDI QIDQ1501028

M. Lerch

Publication date: 1905

Published in: Mathematische Annalen (Search for Journal in Brave)

Full work available at URL: https://eudml.org/doc/158206

zbMATH Keywords

Bernoulli numberFermat quotientclass number of \(\mathbb Q(\sqrt{-p})\)

Mathematics Subject Classification ID

Bernoulli and Euler numbers and polynomials (11B68) Congruences; primitive roots; residue systems (11A07) Class numbers, class groups, discriminants (11R29) Class numbers of quadratic and Hermitian forms (11E41)

Related Items (3)

Values of Bernoulli polynomials ⋮ Regular primes, non-Wieferich primes, and finite multiple zeta values of level \(N\) ⋮ Elementary proof of congruences involving trinomial coefficients for Babbage and Morley

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