A modern proof of fermat's little theorem

Author & Affiliation:
LOKANATH SAHOO
Reader in Mathematics Gopabandhu Science College, Athgarh , Cuttack (India)
Keyword:
: Prime numbers, relatively prime, congruence modulo relation, 2000 AMS Subject classification Primary 11A99.
Issue Date:
January 2020
Abstract:

Fermat’s Little Theorem states that if p is a prime number and a is an integer then ܽ ap is congruent to a modulo p . This result is of huge importance in elementary and algebraic number theory. This theorem has many interesting and sometimes unexpected proofs. One modern proof is based upon Euler’s phi function and Euler’s theorem.

Pages:
1-3
ISSN:
2319-8052 (Online) - 2231-3478 (Print)
Source:
DOI:
http://dx.doi.org/10.22147/jusps-B/320101
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Copy the following to cite this article:

L. Sahoo, "A modern proof of fermat's little theorem", Journal of Ultra Scientist of Physical Sciences, Volume 32, Issue 1, Page Number 1-3, 2020

Copy the following to cite this URL:

L. Sahoo, "A modern proof of fermat's little theorem", Journal of Ultra Scientist of Physical Sciences, Volume 32, Issue 1, Page Number 1-3, 2020

Available from: http://ultraphysicalsciences.org/paper/1514/

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