Congruences involving quadrinomial coefficients

Author:

Mechacha MohammedORCID

Publisher

Springer Science and Business Media LLC

Reference15 articles.

1. Babbage, C.: Demonstration of a theorem relating to prime numbers. Edinburgh Philosophical J 1, 46–49 (1819)

2. Wolstenholme, J.: On certain properties of prime numbers. Quart. J. Pure Appl. 5, 35–39 (1862)

3. Glaisher, J.W.L.: Congruences relating to the sums of products of the first $$n$$ numbers and to other sums of products. Quart. J. Pure Appl. Math. 31, 1–35 (1900)

4. Glaisher, J.W.L.: On the residues of the sums of products of the first $$p-1$$ numbers, and their powers, to modulus $$p^{2}$$ or $$p^{3}$$. Quart. J. Pure Appl. Math. 31, 321–353 (1900)

5. Morley, F.: Note on the congruence $$2^{4n}\equiv (-1)^n(2n)!/(n!)^2$$, where $$2n+1$$ is a prime. Ann. Math. 9(1-6), 168–170 (1895)

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