Apie sveikųjų skaičių sekų, asocijuotų su pirminiais dvyniais, apskaičiavimą

I. Belovas, Martynas Sabaliauskas, Paulius Mykolaitis
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Abstract

The twin primes conjecture states that there are infinitely many twin primes. While studying this hypothesis, many important results were obtained, but the problem remains unsolved. In this work, the problem is studied from the side of experimental mathematics. Using the probabilistic Miller–Rabin primality test and parallel computing technologies, the distribution of prime pairs in the intervals (2n; 2n+1] is studied experimentally.
关于与素数孪生相关的整数序列的计算
孪生素数猜想认为存在无限多的孪生素数。在研究这一假设的过程中,人们获得了许多重要的结果,但这一问题仍未得到解决。在这项工作中,我们从实验数学的角度来研究这个问题。利用概率米勒-拉宾素性检验和并行计算技术,对素数对在区间 (2n; 2n+1] 中的分布进行了实验研究。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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