Faster access than browser!Similarities between Computable function and Computational complexity theory
Computable function and Computational complexity theory have 11 things in common (in Unionpedia): Alan Turing, Algorithm, Blum axioms, Church–Turing thesis, Computability theory, Formal language, Function problem, Model of computation, Partial function, Theory of computation, Turing machine.
Alan Turing
Alan Mathison Turing (23 June 1912 – 7 June 1954) was an English computer scientist, mathematician, logician, cryptanalyst, philosopher, and theoretical biologist.
Alan Turing and Computable function · Alan Turing and Computational complexity theory ·
Algorithm
In mathematics and computer science, an algorithm is an unambiguous specification of how to solve a class of problems.
Algorithm and Computable function · Algorithm and Computational complexity theory ·
Blum axioms
In computational complexity theory the Blum axioms or Blum complexity axioms are axioms that specify desirable properties of complexity measures on the set of computable functions.
Blum axioms and Computable function · Blum axioms and Computational complexity theory ·
Church–Turing thesis
In computability theory, the Church–Turing thesis (also known as computability thesis, the Turing–Church thesis, the Church–Turing conjecture, Church's thesis, Church's conjecture, and Turing's thesis) is a hypothesis about the nature of computable functions.
Church–Turing thesis and Computable function · Church–Turing thesis and Computational complexity theory ·
Computability theory
Computability theory, also known as recursion theory, is a branch of mathematical logic, of computer science, and of the theory of computation that originated in the 1930s with the study of computable functions and Turing degrees.
Computability theory and Computable function · Computability theory and Computational complexity theory ·
Formal language
In mathematics, computer science, and linguistics, a formal language is a set of strings of symbols together with a set of rules that are specific to it.
Computable function and Formal language · Computational complexity theory and Formal language ·
Function problem
In computational complexity theory, a function problem is a computational problem where a single output (of a total function) is expected for every input, but the output is more complex than that of a decision problem.
Computable function and Function problem · Computational complexity theory and Function problem ·
Model of computation
In computer science, and more specifically in computability theory and computational complexity theory, a model of computation is a model which describes how a set of outputs are computed given a set of inputs.
Computable function and Model of computation · Computational complexity theory and Model of computation ·
Partial function
In mathematics, a partial function from X to Y (written as or) is a function, for some subset X ′ of X.
Computable function and Partial function · Computational complexity theory and Partial function ·
Theory of computation
In theoretical computer science and mathematics, the theory of computation is the branch that deals with how efficiently problems can be solved on a model of computation, using an algorithm.
Computable function and Theory of computation · Computational complexity theory and Theory of computation ·
Turing machine
A Turing machine is a mathematical model of computation that defines an abstract machine, which manipulates symbols on a strip of tape according to a table of rules.
Computable function and Turing machine · Computational complexity theory and Turing machine ·
The list above answers the following questions
- What Computable function and Computational complexity theory have in common
- What are the similarities between Computable function and Computational complexity theory
Computable function and Computational complexity theory Comparison
Computable function has 69 relations, while Computational complexity theory has 164. As they have in common 11, the Jaccard index is 4.72% = 11 / (69 + 164).
References
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