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On the degrees of which there exist no self-reciprocal binary irreducible pentanomials

机译:关于其中没有自互相二元不可缩短的五旬节的程度

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摘要

Omran Ahmadi proved that if a number n is divisible by 12, there is no self-reciprocal irreducible pentanomial of degree n over F-2. We found new sets of numbers holding this property, including the numbers n = 2 . 3(k), k = 1. As the degrees are all integers, a new observation on the degrees of which there exist no self-reciprocal binary irreducible pentanomials from the Ulam spiral is also presented.
机译:Omran Ahmadi证明了,如果一个数n可被12整除,则F-2上不存在n阶的自倒数不可约五项式。我们发现了一组新的具有这个性质的数,包括n=2的数。3(k),k;=1.由于度都是整数,本文还对乌拉姆螺旋中不存在自倒数二元不可约五项式的度进行了新的观察。

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