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Prime divisors of sequences of integers
Published 28 Jun 2017 in math.NT | (1706.09102v2)
Abstract: In this paper, we develop Furstenberg's proof of infinity of primes, and prove several results about prime divisors of sequences of integers, including the celebrated Schur's theorem. In particular, we give a simple proof of a classical result which says that a non-degenerate linear recurrence sequence of integers of order k>1 has infinitely many prime divisors.
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