Criteria for testing Wall's question

Jiří Klaška

Displaying similar documents to “Criteria for testing Wall's question”

Tribonacci modulo $p^{t}$

Jiří Klaška (2008)

Mathematica Bohemica

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Our research was inspired by the relations between the primitive periods of sequences obtained by reducing Tribonacci sequence by a given prime modulus $p$ and by its powers $p^{t}$ , which were deduced by M. E. Waddill. In this paper we derive similar results for the case of a Tribonacci sequence that starts with an arbitrary triple of integers.

Tribonacci modulo $2^{t}$ and $11^{t}$

Jiří Klaška (2008)

Mathematica Bohemica

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Our previous research was devoted to the problem of determining the primitive periods of the sequences ${(G_{n} mod p^{t})}_{n = 1}^{\infty}$ where ${(G_{n})}_{n = 1}^{\infty}$ is a Tribonacci sequence defined by an arbitrary triple of integers. The solution to this problem was found for the case of powers of an arbitrary prime $p \neq 2, 11$ . In this paper, which could be seen as a completion of our preceding investigation, we find solution for the case of singular primes $p = 2, 11$ .

The cube of the Fermat quotient.

Dilcher, Karl, Skula, Ladislav (2006)

Integers

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Extensions of the Gauss-Wilson theorem.

Cosgrave, John B., Dilcher, Karl (2008)

Integers

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Displaying similar documents to “Criteria for testing Wall's question”

Tribonacci modulo p t

Tribonacci modulo 2 t and 11 t

The cube of the Fermat quotient.

Extensions of the Gauss-Wilson theorem.

Tribonacci modulo $p^{t}$

Tribonacci modulo $2^{t}$ and $11^{t}$