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Covers with Less than 10 Moduli and Their Applications

机译:模数小于10的盖板及其应用

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摘要

In this paper we essentially determine all covers { a_s(mod n_s) }_(s = 1)~k of Z with k < 10, actually our algorithm is valid for any positive integer k. As an application we provide a somewhat general theorem on (infinite) arithmetic progressions (e.g. 1330319+ 346729110 Z) consisting of odd integers no term of which can be expressed as the sum of a power of two and an odd prime, on the other hand we obtain an interesting result on integers of the form 2~n + cp where c is a constant and p is a prime.
机译:在本文中,我们基本上确定了Z的所有覆盖{a_s(mod n_s)} _(s = 1)〜k,其中k <10,实际上我们的算法对于任何正整数k都是有效的。作为应用程序,我们提供了关于(无限)算术级数(例如1330319+ 346729110 Z)的某种一般性定理,该数理由奇数整数组成,而其项不能表示为2的幂和奇数素数的和。我们在2〜n + cp形式的整数上获得了有趣的结果,其中c是常数,p是质数。

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