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codomain

Codomain vs X - What's the difference?

codomain | x |


As a noun codomain

is (mathematics) the target space into which a function maps elements of its domain it always contains the range of the function, but can be larger than the range if the function is not surjective.

As a letter x is

the twenty-fourth letter of the.

As a symbol x is

voiceless velar fricative.

Codomain - What does it mean?

codomain | |

is likely misspelled.


has no English definition.

As a noun codomain

is the target space into which a function maps elements of its domain. It always contains the range of the function, but can be larger than the range if the function is not surjective.

Wikidiffcom vs Codomain - What's the difference?

wikidiffcom | codomain |


As a noun codomain is

(mathematics) the target space into which a function maps elements of its domain it always contains the range of the function, but can be larger than the range if the function is not surjective.

Rangeimage vs Codomain - What's the difference?

rangeimage | codomain |


As a noun codomain is

(mathematics) the target space into which a function maps elements of its domain it always contains the range of the function, but can be larger than the range if the function is not surjective.

Codomain vs Imageampflashampfwramprespfmts - What's the difference?

codomain | imageampflashampfwramprespfmts |

Codomain vs Rangeampflashampfwr - What's the difference?

codomain | rangeampflashampfwr |

Taxonomy vs Codomain - What's the difference?

taxonomy | codomain |


As nouns the difference between taxonomy and codomain

is that taxonomy is the science or the technique used to make a classification while codomain is (mathematics) the target space into which a function maps elements of its domain it always contains the range of the function, but can be larger than the range if the function is not surjective.

Codomain vs Subobject - What's the difference?

codomain | subobject |


As nouns the difference between codomain and subobject

is that codomain is (mathematics) the target space into which a function maps elements of its domain it always contains the range of the function, but can be larger than the range if the function is not surjective while subobject is (category theory) given an object b'', a ''subobject'' of it is an equivalence class of objects a_i which relate to ''b'' through monomorphisms m_i : a_i \rightarrow b (if a pair of monomorphisms with codomain ''b'' , which is a monomorphism) of another set.

Codomain vs Dianalytic - What's the difference?

codomain | dianalytic |


In mathematics|lang=en terms the difference between codomain and dianalytic

is that codomain is (mathematics) the target space into which a function maps elements of its domain it always contains the range of the function, but can be larger than the range if the function is not surjective while dianalytic is (mathematics) describing a function that is analytic or antianalytic with regards to both the domain and codomain.

As a noun codomain

is (mathematics) the target space into which a function maps elements of its domain it always contains the range of the function, but can be larger than the range if the function is not surjective.

As an adjective dianalytic is

(mathematics) describing a function that is analytic or antianalytic with regards to both the domain and codomain.

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