<abstract xmlns="http://www.w3.org/1999/xhtml">
<p>In this paper problems 25, 86, 88, 105, 111, 137–142, and 184–185 from [12] are formalized, using the Mizar formalism [3], [1], [4]. This is a continuation of the work from [5], [6], and [2] as suggested in [8]. The automatization of selected lemmas from [11] proven in this paper as proposed in [9] could be an interesting future work.</p>
</abstract>

In this paper problems 25, 86, 88, 105, 111, 137–142, and 184–185 from [12] are formalized, using the Mizar formalism [3], [1], [4]. This is a continuation of the work from [5], [6], and [2] as suggested in [8]. The automatization of selected lemmas from [11] proven in this paper as proposed in [9] could be an interesting future work.

Elementary Number Theory Problems. Part VIII

Faculty of Computer Science University of Białystok

Formalized Mathematics

This work is licensed under the Creative Commons Attribution-ShareAlike 3.0 Public License.

{"article-title":"Elementary Number Theory Problems. Part VIII"}

In this paper problems 25, 86, 88, 105, 111, 137–142, and 184–185 from [12] are formalized, using the Mizar formalism [3], [1], [4]. This is a continuation of...

初等数论问题。第八部分

在线发布:2023年10月26日

页面范围： 87 - 100

认可的:2023年6月30日

DOI（操作界面）： https://doi.org/10.2478/forma-2023-0009

关键词
数论,可分割性,素数,因式分解

©2023 Artur Korniłowicz，由Sciendo出版

本作品根据Creative Commons Attribution-ShareAlike 3.0公共许可证授权。