KnowraComputability theoryLinked fromLinked fromThe 28 pages that link to Computability theory, each with the reason it gives.All 28Broader topic 2Related 7Narrower topic 18Compared with 1Turing machineNarrower topic: Turing machines provide a central language for classifying computable problems.Alan TuringNarrower topic: Turing’s work helped establish its limits and foundational questions.Halting problemNarrower topic: The halting problem is a foundational example of an unsolvable computational problem.Alonzo ChurchNarrower topic: Church’s work helped establish this field by giving a formal account of effective computation.Decision problemNarrower topic: Decision problems are a central way computability theory formulates questions of solvability.EntscheidungsproblemNarrower topic: The impossibility proof helped establish computation’s formal limits as a mathematical subject.Kolmogorov complexityNarrower topic: Limits of computation explain why exact Kolmogorov complexity cannot be calculated in general.Computable functionNarrower topic: It classifies computable functions and studies the limits of algorithms.Formal logicNarrower topic: Formal logic supplied central questions and methods for studying computation's limits.Algorithmic information theoryNarrower topic: Uncomputability sets fundamental limits on calculating exact Kolmogorov complexity.Automata theoryNarrower topic: Turing-machine automata provide the central model for defining algorithmic solvability.Kleene's recursion theoremNarrower topic: The recursion theorem is a foundational result about effective computation and program indices.Julia RobinsonNarrower topic: Undecidability places Hilbert’s question among problems no algorithm can solve.Blum's speedup theoremNarrower topic: The theorem separates computability from the possibility of stable resource efficiency.Post's theoremNarrower topic: Post's theorem is a foundational bridge within this field.S-m-n theoremNarrower topic: The theorem is a foundational tool for reasoning about computable programs and indices.Blum axiomsNarrower topic: The axioms rely on computability while adding constraints about resource measurement.Model of computationNarrower topic: It examines the limits shared by sufficiently expressive computational models.
KnowraComputability theoryLinked fromLinked fromThe 28 pages that link to Computability theory, each with the reason it gives.All 28Broader topic 2Related 7Narrower topic 18Compared with 1Turing machineNarrower topic: Turing machines provide a central language for classifying computable problems.Alan TuringNarrower topic: Turing’s work helped establish its limits and foundational questions.Halting problemNarrower topic: The halting problem is a foundational example of an unsolvable computational problem.Alonzo ChurchNarrower topic: Church’s work helped establish this field by giving a formal account of effective computation.Decision problemNarrower topic: Decision problems are a central way computability theory formulates questions of solvability.EntscheidungsproblemNarrower topic: The impossibility proof helped establish computation’s formal limits as a mathematical subject.Kolmogorov complexityNarrower topic: Limits of computation explain why exact Kolmogorov complexity cannot be calculated in general.Computable functionNarrower topic: It classifies computable functions and studies the limits of algorithms.Formal logicNarrower topic: Formal logic supplied central questions and methods for studying computation's limits.Algorithmic information theoryNarrower topic: Uncomputability sets fundamental limits on calculating exact Kolmogorov complexity.Automata theoryNarrower topic: Turing-machine automata provide the central model for defining algorithmic solvability.Kleene's recursion theoremNarrower topic: The recursion theorem is a foundational result about effective computation and program indices.Julia RobinsonNarrower topic: Undecidability places Hilbert’s question among problems no algorithm can solve.Blum's speedup theoremNarrower topic: The theorem separates computability from the possibility of stable resource efficiency.Post's theoremNarrower topic: Post's theorem is a foundational bridge within this field.S-m-n theoremNarrower topic: The theorem is a foundational tool for reasoning about computable programs and indices.Blum axiomsNarrower topic: The axioms rely on computability while adding constraints about resource measurement.Model of computationNarrower topic: It examines the limits shared by sufficiently expressive computational models.