On some questions of Razpet regarding binomial coefficients

A sequence [Formula: see text] over ℤ is an LP-sequence if for every prime p and integer n ≥ 0 we have [Formula: see text] (mod p), when [Formula: see text] is a base p expansion of n. In this paper, we study sequences [Formula: see text] such that both [Formula: see text], [Formula: see text] are LP-sequences for some d ≥ 2. One of those sequences is a counter-example to a conjecture of McIntosh [15].

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On some questions of Razpet regarding binomial coefficients

Cited by 2 publications

References 8 publications

Random matrix products and applications to cellular automata

Random matrix products and applications to cellular automata

On a Conjecture of McIntosh Regarding Lp-Sequences

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