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Da Silva D.-A. [1854] Propriedades geraes e resoluçâo directa das congruenciás binomias M.A.L. 1, 163.

De Polignac [1851] De la suite médiane et des suites constantes qui tendent à se former dans les suites diatomiques. (voir N. A., t. VIII, p. 423). N.A. 10, 308-312.
Article

Perkins G.-R. [1874] Solution of two problems: 1. Find three square numbers in arithmetical progression, such that if from each its root be substracted, the remainders shall be a squares. — 2. Find three square numbers in arithmetical progression, such that if to each its root be added, the sums shall be squares. A. 1, 101-105.
JFM 06.0102.02

Perkins G.-R. [1874] Solution of two problems: 1. Find $n$ numbers in arithmetical progression, such that the sum of their cubes shall be a square number. — 2. Find $n$ consecutive terms, in the natural series of numbers, such that the sum of their cubes shall be a cube number. A. 1, 40-43.

Pierce C.-S. [1881] Onthe logic of number. A.J.M. 4, 85-95.

Poinsot L. [1846] Rapport sur un Mémoire de M. Desmarest, contenant une Table de racines primitives pour 4000 nombres premiers. C.R. 22, 238-239.

Sloudsky Th. [1870] [Certaines propriétés de puissances des nombres 2 et 3]. S.M.M. 4, 171-175.

Studnicka F.-J. Dr [1874] Éléments de la théorie des nombres (C., 4, 97-115, 145-166, 193-208,241-245 ;1874-1875). 4, 97-115.


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