- Home
- » Tags
- » Entscheidungsproblem
Top View
- Computability and Recursion
- Lecture on Undecidability
- Turing, Lebensform, and the Emergence of Wittgenstein's Later
- The Theory of the Foundations of Mathematics - 1870 to 1940
- Revisiting Hilbert's “Non-Ignorabimus”
- THE THEORY of RECURSIVE FUNCTIONS, APPROACHING ITS CENTENNIAL1 {Elementarrekursiontheorie Vom Hbheren Standpunkte Aus.1)
- Undecidability of First-Order Logic
- Mathematical Logic
- Church's Thesis and Related Axioms in Coq's Type Theory
- The 10Th Problem and Turing Machines
- Wittgenstein's Remarks on Mathematics, Turing, and Computability
- Formalizing Computability Theory Via Partial Recursive Functions Mario Carneiro Carnegie Mellon University, Pittsburgh, PA, USA [email protected]
- The Emergence of First-Order Logic
- From Hilbert's Entscheidungsproblem to Valiant's Counting Problem
- The Incomputable Alan Turing
- Turing Machines
- A Natural Axiomatization of Church's Thesis 1
- Deciding First-Order Satisfiability When Universal and Existential
- The Church-Turing Thesis
- On the Classical Decision Problem
- ON COMPUTABLE NUMBERS, with an APPLICATION to the ENTSCHEIDUNGSPROBLEM the "Computable" Numbers May Be Described Brief
- The P Versus NP Problem
- Turing Centenary Lecture
- Lecture 32: Decidability Decision Problems with TM's Semi-Decidable
- Theorem (Entscheidungsproblem)
- Ramsey on Foundations 611
- A Note on the Entscheidungsproblem Alonzo Church the Journal Of
- First Order Logic
- The Decision Problem
- Is P Versus NP Formally Independent?
- Axioms, Algorithms and Hilbert's Entscheidungsproblem
- On Computable Numbers, with an Application to the Entscheidungsproblem - A
- Turing and Wittgenstein on Logic and Mathematics
- CSCI 5444: Introduction to Theory of Computation Lecture 02: Entscheidungsproblem and Turing Machines
- The Insolvability of the Entscheidungsproblem