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- Computable_real_function abstract "In mathematical logic, specifically computability theory, a function is sequentially computable if, for every computable sequence of real numbers, the sequence is also computable. A function is effectively uniformly continuous if there exists a recursive function such that, if then A real function is computable if it is both sequentially computable and effectively uniformly continuous. These definitions can be generalized to functions of more than one variable or functions only defined on a subset of The generalizations of the latter two need not be restated. A suitable generalization of the first definition is: Let be a subset of A function is sequentially computable if, for every -tuplet of computable sequences of real numbers such that the sequence is also computable. This article incorporates material from Computable real function on PlanetMath, which is licensed under the Creative Commons Attribution/Share-Alike License.".
- Computable_real_function wikiPageID "17202561".
- Computable_real_function wikiPageRevisionID "554521305".
- Computable_real_function hasPhotoCollection Computable_real_function.
- Computable_real_function id "6248".
- Computable_real_function title "Computable real function".
- Computable_real_function subject Category:Computable_analysis.
- Computable_real_function comment "In mathematical logic, specifically computability theory, a function is sequentially computable if, for every computable sequence of real numbers, the sequence is also computable. A function is effectively uniformly continuous if there exists a recursive function such that, if then A real function is computable if it is both sequentially computable and effectively uniformly continuous.".
- Computable_real_function label "Computable real function".
- Computable_real_function sameAs m.043m4xv.
- Computable_real_function sameAs Q5157269.
- Computable_real_function sameAs Q5157269.
- Computable_real_function wasDerivedFrom Computable_real_function?oldid=554521305.
- Computable_real_function isPrimaryTopicOf Computable_real_function.