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- Well-defined abstract "In mathematics, an expression is called well-defined or unambiguous if its definition assigns it a unique interpretation or value. Otherwise, the expression is said to be not well-defined or ambiguous. A function is well-defined if it gives the same result when the representation of the input is changed without changing the value of the input. For instance if f takes real numbers as input, and if f(0.5) does not equal f(1/2) then f is not well-defined (and thus: not a function). The term well-defined is also used to indicate whether a logical statement is unambiguous.A function that is not well-defined is not the same as a function that is undefined. For example, if f(x) = 1/x, then f(0) is undefined, but this has nothing to do with the question of whether f(x) = 1/x is well-defined. It is; 0 is simply not in the domain of the function.".
- Well-defined wikiPageID "253456".
- Well-defined wikiPageLength "8939".
- Well-defined wikiPageOutDegree "26".
- Well-defined wikiPageRevisionID "670870486".
- Well-defined wikiPageWikiLink APL_(programming_language).
- Well-defined wikiPageWikiLink Associative_property.
- Well-defined wikiPageWikiLink Associativity.
- Well-defined wikiPageWikiLink Binary_relation.
- Well-defined wikiPageWikiLink C_(programming_language).
- Well-defined wikiPageWikiLink Cartesian_product.
- Well-defined wikiPageWikiLink Category:Definition.
- Well-defined wikiPageWikiLink Category:Mathematical_terminology.
- Well-defined wikiPageWikiLink Coset.
- Well-defined wikiPageWikiLink Definitionism.
- Well-defined wikiPageWikiLink Division_(mathematics).
- Well-defined wikiPageWikiLink Existence.
- Well-defined wikiPageWikiLink Mathematics.
- Well-defined wikiPageWikiLink Modular_arithmetic.
- Well-defined wikiPageWikiLink Modulo_arithmetic.
- Well-defined wikiPageWikiLink Modulo_operation.
- Well-defined wikiPageWikiLink Operation_(mathematics).
- Well-defined wikiPageWikiLink Operator_precedence.
- Well-defined wikiPageWikiLink Order_of_operations.
- Well-defined wikiPageWikiLink Partial_differential_equation.
- Well-defined wikiPageWikiLink Subtraction.
- Well-defined wikiPageWikiLink Undefined_(mathematics).
- Well-defined wikiPageWikiLink Uniqueness.
- Well-defined wikiPageWikiLink Uniqueness_quantification.
- Well-defined wikiPageWikiLinkText "Defined and undefined".
- Well-defined wikiPageWikiLinkText "Well-defined".
- Well-defined wikiPageWikiLinkText "clearly defined".
- Well-defined wikiPageWikiLinkText "ill-defined".
- Well-defined wikiPageWikiLinkText "well defined".
- Well-defined wikiPageWikiLinkText "well-defined".
- Well-defined hasPhotoCollection Well-defined.
- Well-defined wikiPageUsesTemplate Template:Multi-section_link.
- Well-defined wikiPageUsesTemplate Template:Ordered_list.
- Well-defined wikiPageUsesTemplate Template:Other_uses.
- Well-defined wikiPageUsesTemplate Template:Reflist.
- Well-defined subject Category:Definition.
- Well-defined subject Category:Mathematical_terminology.
- Well-defined comment "In mathematics, an expression is called well-defined or unambiguous if its definition assigns it a unique interpretation or value. Otherwise, the expression is said to be not well-defined or ambiguous. A function is well-defined if it gives the same result when the representation of the input is changed without changing the value of the input. For instance if f takes real numbers as input, and if f(0.5) does not equal f(1/2) then f is not well-defined (and thus: not a function).".
- Well-defined label "Well-defined".
- Well-defined sameAs Wohldefiniertheit.
- Well-defined sameAs Bien_definido.
- Well-defined sameAs خوشتعریف.
- Well-defined sameAs מוגדר_היטב.
- Well-defined sameAs सुपरिभाषित.
- Well-defined sameAs Well-defined.
- Well-defined sameAs Welgedefinieerdheid.
- Well-defined sameAs Bem_definido.
- Well-defined sameAs m.0j29kq2.
- Well-defined sameAs At.
- Well-defined sameAs Belirsiz.
- Well-defined sameAs Q371730.
- Well-defined sameAs Q371730.
- Well-defined sameAs 定义良好.
- Well-defined wasDerivedFrom Well-defined?oldid=670870486.
- Well-defined isPrimaryTopicOf Well-defined.