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Diophantine set
Hilbert's Tenth Problem
Hilbert's 10Th Problem Extended to Q
Diophantine Definability of Infinite Discrete Nonarchimedean Sets and Diophantine Models Over Large Subrings of Number Fields 1
Hilbert's Tenth Problem Over Rings of Number-Theoretic
Hilbert's Tenth Problem
Diagonalization Exhibited in the Liar Paradox, Russell's
Hilbert's Tenth Problem Is Unsolvable Author(S): Martin Davis Source: the American Mathematical Monthly, Vol
Progress in the Formalization of Matiyasevich's Theorem in the Mizar System Karol Pąk August 13, 2018
Undecidability in Number Theory
“Feasible Computational Methods in the Propositional Calculus”, the Seminal Report by M
Hilbert's Tenth Problem
Brief Sketches of Post-Calculus Courses
Almost All Diophantine Sets Are Undecidable Vladik Kreinovich University of Texas at El Paso,
[email protected]
Hilbert's Tenth Problem
Proofs, Computability, Undecidability, Complexity, and the Lambda Calculus an Introduction
Hilbert's Tenth Problem
CDM ∗ (Semi) Decidability 2 Decidability
Hilbert's Tenth Problem, Gödel's Incompleteness, Halting
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A Polynomial That Detects the Consistency of Set Theory
Hilbert's Tenth Problem
FINITENESS RESULTS for F-DIOPHANTINE SETS 1. Introduction a Set a of Positive Integers Is Called a Diophantine Set If the Produc
DIOPHANTINE SETS of POLYNOMIALS OVER NUMBER FIELDS 1. Introduction the Main Result of This Paper Is Theorem. Let R Be a Recursiv
Progress in the Formalization of Matiyasevich's Theorem in the Mizar System
Hilbert's Tenth Problem
Diophantine Sets, Primes, and the Resolution of Hilbert's 10Th Problem
Hilbert's Tenth Problem
On Existential Definitions of CE Subsets of Rings of Functions of Characteristic 0
A Lean Formalization of Matiyasevi\V {C}'S Theorem
Diophantine Equations and Why They Are Hard
Creating a Diophantine Description of a R.E. Set and on the Complexity of Such a Description
These Lecture Notes Cover Hilbert's Tenth Problem. They Are Intended
Hilbert's Tenth Problem
Diophantine Machines
A Course on Gödel's Incompleteness Theorems
Hilbert's Tenth Problem
The MRDP Theorem∗
Diophantine Type Fractional Derivative Representation of Structural Hysteresis, Part I: Formulation
Diophantine Geometry Over Groups VIII: Stability
Hilbert's Tenth Problem
Diophantine Descriptions of Recursively Enumerable Sets