Proofs of Fermat's little theorem (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Proofs of Fermat's little theorem" in English language version.

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archive.org

Weil, André; Rosenlicht, Maxwell (1979), "§ VIII", Number Theory for beginners, Springer-Verlag, doi:10.1007/978-1-4612-9957-8, ISBN 978-0-387-90381-1, Zbl 0405.10001

arxiv.org

Alkauskas, Giedrius (2009), "A Curious Proof of Fermat's Little Theorem", American Mathematical Monthly, 116 (4): 362–364, arXiv:0801.0805, doi:10.4169/193009709x470236, JSTOR 40391097

cimat.mx

Golomb, Solomon W. (1956), "Combinatorial proof of Fermat's "Little" Theorem" (PDF), American Mathematical Monthly, 63 (10): 718, doi:10.2307/2309563, JSTOR 2309563

dartmouth.edu

math.dartmouth.edu

Euler, Leonhard (1761), "Theoremata circa residua ex divisione potestatum relicta" (PDF), Novi Commentarii Academiae Scientiarum Petropolitanae (in Latin), 7: 49–82

doi.org

Golomb, Solomon W. (1956), "Combinatorial proof of Fermat's "Little" Theorem" (PDF), American Mathematical Monthly, 63 (10): 718, doi:10.2307/2309563, JSTOR 2309563
Iga, Kevin (2003), "A Dynamical Systems Proof of Fermat's Little Theorem", Mathematics Magazine, 76 (1): 48–51, doi:10.2307/3219132, JSTOR 3219132
Alkauskas, Giedrius (2009), "A Curious Proof of Fermat's Little Theorem", American Mathematical Monthly, 116 (4): 362–364, arXiv:0801.0805, doi:10.4169/193009709x470236, JSTOR 40391097
Weil, André; Rosenlicht, Maxwell (1979), "§ VIII", Number Theory for beginners, Springer-Verlag, doi:10.1007/978-1-4612-9957-8, ISBN 978-0-387-90381-1, Zbl 0405.10001

jstor.org

Golomb, Solomon W. (1956), "Combinatorial proof of Fermat's "Little" Theorem" (PDF), American Mathematical Monthly, 63 (10): 718, doi:10.2307/2309563, JSTOR 2309563
Iga, Kevin (2003), "A Dynamical Systems Proof of Fermat's Little Theorem", Mathematics Magazine, 76 (1): 48–51, doi:10.2307/3219132, JSTOR 3219132
Alkauskas, Giedrius (2009), "A Curious Proof of Fermat's Little Theorem", American Mathematical Monthly, 116 (4): 362–364, arXiv:0801.0805, doi:10.4169/193009709x470236, JSTOR 40391097

zbmath.org

Dickson, Leonard Eugene (2005) [1919], "Fermat's and Wilson's theorems, generalizations, and converses; symmetric functions of $1, 2, ..., p - 1$ modulo $p$ ", History of the Theory of Numbers, vol. I, Dover, ISBN 978-0-486-44232-7, Zbl 1214.11001
Weil, André; Rosenlicht, Maxwell (1979), "§ VIII", Number Theory for beginners, Springer-Verlag, doi:10.1007/978-1-4612-9957-8, ISBN 978-0-387-90381-1, Zbl 0405.10001
Weil, André (2007) [1984], "§ III.VI", Number theory: An approach through history; from Hammurapi to Legendre, Birkhäuser, ISBN 978-0-8176-4565-6, Zbl 1149.01013