[
[1] Marcin Acewicz and Karol Pąk. Pell’s equation. Formalized Mathematics, 25(3):197–204, 2017. doi:10.1515/forma-2017-0019.
]Open DOISearch in Google Scholar
[
[2] Grzegorz Bancerek, Czesław Byliński, Adam Grabowski, Artur Korniłowicz, Roman Matuszewski, Adam Naumowicz, Karol Pąk, and Josef Urban. Mizar: State-of-the-art and beyond. In Manfred Kerber, Jacques Carette, Cezary Kaliszyk, Florian Rabe, and Volker Sorge, editors, Intelligent Computer Mathematics, volume 9150 of Lecture Notes in Computer Science, pages 261–279. Springer International Publishing, 2015. ISBN 978-3-319-20614-1. doi:10.1007/978-3-319-20615-8_17.
]Open DOISearch in Google Scholar
[
[3] Grzegorz Bancerek, Czesław Byliński, Adam Grabowski, Artur Korniłowicz, Roman Matuszewski, Adam Naumowicz, and Karol Pąk. The role of the Mizar Mathematical Library for interactive proof development in Mizar. Journal of Automated Reasoning, 61(1):9–32, 2018. doi:10.1007/s10817-017-9440-6.604425130069070
]Open DOISearch in Google Scholar
[
[4] James P. Jones, Sato Daihachiro, Hideo Wada, and Douglas Wiens. Diophantine representation of the set of prime numbers. The American Mathematical Monthly, 83(6):449–464, 1976.10.1080/00029890.1976.11994142
]Search in Google Scholar
[
[5] Yuri Matiyasevich. Primes are nonnegative values of a polynomial in 10 variables. Journal of Soviet Mathematics, 15:33–44, 1981. doi:10.1007/BF01404106.
]Open DOISearch in Google Scholar
[
[6] Karol Pąk. The Matiyasevich theorem. Preliminaries. Formalized Mathematics, 25(4): 315–322, 2017. doi:10.1515/forma-2017-0029.
]Open DOISearch in Google Scholar
[
[7] Karol Pąk. Prime representing polynomial. Formalized Mathematics, 29(4):221–228, 2021. doi:10.2478/forma-2021-0020.
]Open DOISearch in Google Scholar
[
[8] Karol Pąk and Cezary Kaliszyk. Formalizing a diophantine representation of the set of prime numbers. In June Andronick and Leonardo de Moura, editors, 13th International Conference on Interactive Theorem Proving, ITP 2022, August 7-10, 2022, Haifa, Israel, volume 237 of LIPIcs, pages 26:1–26:8. Schloss Dagstuhl - Leibniz-Zentrum für Informatik, 2022. doi:10.4230/LIPIcs.ITP.2022.26.
]Open DOISearch in Google Scholar
[
[9] Marco Riccardi. The perfect number theorem and Wilson’s theorem. Formalized Mathematics, 17(2):123–128, 2009. doi:10.2478/v10037-009-0013-y.
]Open DOISearch in Google Scholar
[
[10] Zhi-Wei Sun. Further results on Hilbert’s Tenth Problem. Science China Mathematics, 64:281–306, 2021. doi:10.1007/s11425-020-1813-5.
]Open DOISearch in Google Scholar
