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Everything about Codomain
Target set of a mathematical function
In mathematics, a codomain or set of destination of a function is a set into which all of the outputs of the function are constrained to fall. It is the set Y in the notation f : X â Y. The term range is sometimes ambiguously used to refer to either the codomain or the image of a function. Wikipedia â
đ§ Start here: a 6-step reading path
- Read the overview: CodomainA 5-minute orientation
- Skim a recent paper: Complete meet-continuous codomain lattice and extremal solutions of L-valued fuzzy relation equationsInfluential work since 2022
- Pick up a classic book: Coding the MatrixThe most-reprinted book on the subject
- Read the landmark paper: On the definition of suitable orderings to generate adjunctions over an unstructured codomainCited 17 times
- Go sideways: Surjective functionA closely related topic
- Go sideways: Injective functionA closely related topic
đ Definitions
Noun The target set into which a function is formally defined to map elements of its domain; the set denoted Y in the notation f : X â Y. The set B.
Noun The set B.
đïž The subject at a glance
đ Landmark papers (most cited)
On the definition of suitable orderings to generate adjunctions over an unstructured codomain
A CDMA Method for Multibeacon Codomain Detection by a Quadrant Detector in Free-Space Optical Networking
Order Embeddings with Irrational Codomain: Debreu Properties of Real Subsets
Codomain rigidity of the Dirichlet to Neumann operator for the Riemannian wave equation
Pre-Historic Intra-Continental Africa-India Proximity Series on VedicPeriod-Earth: A Function of PANS-Domain and OMLAR-Codomain
A New Contribution in Fractional Integral Calculus and Inequalities over the Coordinated Fuzzy Codomain
Fuzzy set inequations and equations with a meet-continuous codomain lattice
On the Equivalence Between a Minimal Codomain Cardinality Riesz Basis Construction, a System of HadamardâSylvester Operators, and a Class of Sparse, Binary Optimization Problems
đ Influential since 2022
Complete meet-continuous codomain lattice and extremal solutions of L-valued fuzzy relation equations
Deformation theory for a morphism in the derived category with fixed lift of the codomain
Some New Versions of Various Inequalities over Trapezoidal Fuzzy Codomain
Analysis of how codomain descriptions in mathematics textbooks influence the interpretation of inverse function existence: Focus on piecewise function
Birkhoff subfibrations of the codomain fibration
đ Books worth reading
Coding the MatrixPhilip N. Klein · 2013- đMafhĆ«m al-muwÄáčanah aw áčŁĆ«rat al-sÄ«tizinÄ«yah fÄ« al-mustaqarr al-Ä«mÄnÄ«Muážar RiyÄáž Dabis · 2021
Ranked by number of editions on Open Library, a rough measure of how lasting a book is.
đ Related topics
- Surjective function In mathematics, a surjective function (also known as surjection, or onto function /ËÉn.tuË/) is a function f such that, for every element y of the function'sâŠ
- Injective function In mathematics, an injective function (also known as injection, or one-to-one function) is a function f that maps distinct elements of its domain to distinctâŠ
- Bijection, injection and surjection In mathematics, injections, surjections, and bijections are classes of functions distinguished by the manner in which arguments (input expressions fromâŠ
- Function (mathematics) In mathematics, a function from a set X to a set Y assigns to each element of X exactly one element of Y. The set X is called the domain of the functionâŠ
- Image (mathematics) In mathematics, the image of a function â f:XâYâ is the set of all â f(x)â such that â xâ belongs to the domain of â fâ . The image by â fâ of an element â xâ âŠ
- Bijection In mathematics, a bijection, bijective function, or one-to-one correspondence is a function between two sets such that each element of the second set (theâŠ
- Range of a function In mathematics, the range of a function may refer to either of two closely related concepts: the codomain of the function, or the image of the functionâŠ
- Domain of a function In mathematics, the domain of a function is the set of inputs accepted by the function. It is sometimes denoted by domâĄ(f) or domâĄf, where f is the functionâŠ