Fermat’s and Euler’s theorem on congruencies are generalized to the case when the integers a and m are not necessarily co-prime
Fermat proposed fermat’s little theorem in 1640, but a proof was not officially published until 1736...
Let p ≥ 5 be a prime and a, b, c relatively prime integers such that ap + bp + cp = 0. A theorem, si...
A book for people who love numbers: Smarandache Function applied to perfect numbers, congruences. Al...
Fermat’s little theorem is an important property of integers to a prime modulus. Theorem 1.1 (Fermat...
Fermat’s little theorem is an important property of integers to a prime modulus. Theorem 1.1 (Fermat...
For centuries, mathematicians have been exploring the idea of prime numbers. How do we find them? Ar...
An erratum to this article is available at http://dx.doi.org/10.1007/s11537-006-0601-3The congruence...
Using Fermat’s Little Theorem, it can be shown that Σmi=1 i m−1 ≡ −1 (mod m) if m is prime. It has b...
Using Fermat’s Little Theorem, it can be shown that Σmi=1 i m−1 ≡ −1 (mod m) if m is prime. It has b...
In 1637 Fermat wrote: “It is impossible to separate a cube into two cubes, or a biquadrate into two ...
This article is dedicated to the proof of Fermat's theorem in general form. It is shown that besides...
AbstractLet Bm be the mth Bernoulli number in the even suffix notation and let q(a, n)=(aϕ(n)−1)/n b...
Fermat proposed fermat’s little theorem in 1640, but a proof was not officially published until 1736...
Fermat proposed fermat’s little theorem in 1640, but a proof was not officially published until 1736...
Fermat proposed fermat’s little theorem in 1640, but a proof was not officially published until 1736...
Fermat proposed fermat’s little theorem in 1640, but a proof was not officially published until 1736...
Let p ≥ 5 be a prime and a, b, c relatively prime integers such that ap + bp + cp = 0. A theorem, si...
A book for people who love numbers: Smarandache Function applied to perfect numbers, congruences. Al...
Fermat’s little theorem is an important property of integers to a prime modulus. Theorem 1.1 (Fermat...
Fermat’s little theorem is an important property of integers to a prime modulus. Theorem 1.1 (Fermat...
For centuries, mathematicians have been exploring the idea of prime numbers. How do we find them? Ar...
An erratum to this article is available at http://dx.doi.org/10.1007/s11537-006-0601-3The congruence...
Using Fermat’s Little Theorem, it can be shown that Σmi=1 i m−1 ≡ −1 (mod m) if m is prime. It has b...
Using Fermat’s Little Theorem, it can be shown that Σmi=1 i m−1 ≡ −1 (mod m) if m is prime. It has b...
In 1637 Fermat wrote: “It is impossible to separate a cube into two cubes, or a biquadrate into two ...
This article is dedicated to the proof of Fermat's theorem in general form. It is shown that besides...
AbstractLet Bm be the mth Bernoulli number in the even suffix notation and let q(a, n)=(aϕ(n)−1)/n b...
Fermat proposed fermat’s little theorem in 1640, but a proof was not officially published until 1736...
Fermat proposed fermat’s little theorem in 1640, but a proof was not officially published until 1736...
Fermat proposed fermat’s little theorem in 1640, but a proof was not officially published until 1736...
Fermat proposed fermat’s little theorem in 1640, but a proof was not officially published until 1736...
Let p ≥ 5 be a prime and a, b, c relatively prime integers such that ap + bp + cp = 0. A theorem, si...
A book for people who love numbers: Smarandache Function applied to perfect numbers, congruences. Al...