11 авг. 2012 г. · The proof of the theorem is constructive: if a listable set is presented in any standard way, one can actually write down corresponding ... Definitions and results · History · Applications · References

12 сент. 2024 г. · Much later, J. P. Jones and Matiyasevich found a very much neater and intuitive proof, 'Register. Machine Proof of the Theorem on Exponential ...

18 апр. 2017 г. · Matiyasevich's theorem has since been used to prove that many problems from calculus and differential equations are unsolvable. How constructive is Matiyasevich's theorem? - MathOverflow The NP version of Matiyasevich's theorem - MathOverflow Другие результаты с сайта mathoverflow.net

The theorem is now known as Matiyasevich's theorem or the MRDP theorem (an ... The proof of the MRDP theorem has been formalized in Coq.

Proof technique Yuri Matiyasevich utilized a method involving Fibonacci numbers, which grow exponentially, in order to show that solutions to Diophantine ... Examples · Matiyasevich's theorem · Further applications

We present the formalization of Matiyasevich's proof of the DPRM theorem in Isabelle. To represent recursively enumerable sets in equations, we implement and ...

In this article, we prove selected properties of Pell's equation that are essential to finally prove the Diophantine property of two equations.

6 июн. 2022 г. · We present a formalization of Matiyasevich's proof of the DPRM theorem, which states that every recursively enumerable set of natural numbers is Diophantine.

In this article, we prove, using the Mizar formalism, a number of properties that correspond to the Pell's Equation to prove finally two basic lemmas that.

13 авг. 2018 г. · The proof of Matiyasevich's theorem is elementary but horribly complicated. As we mentioned above, the proof is based on two concepts: the ...