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Function application

In mathematics, function application (or evaluation) is the act of taking a function and an input from its domain to obtain the corresponding value from its range. In this sense, function application can be thought of as the opposite of function abstraction.

Universal property, Set theory & Overview

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Overview

Representation

As an operator

Set theory

Programming

Universal property

Topological properties

Other instances

Advanced semantic analysis

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Map overview Semantic statistics

Function application

Nodes88
Edges87
Triples14
Avg. degree1.98
Density0.022727
Components1

How this topic connects Entity context

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Function application

Top relations

related to Set theory · 5
Function application → Fraenkel, Function, In, One, Zermelo
related to Representation · 3
Function application → For, Function, In
related to As an operator · 2
Function application → Function, The
related to Other instances · 2
Function application → Howard, The Curry
related to Programming · 2
Function application → Function, In

Important terminology Word statistics

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Important terminology

function apply application displaystyle arguments functions notation theory array variadic continuous curry computer also used lambda argument one using list

Entity relationships Subject–Predicate–Object triples

SubjectPredicateObjectConfidenceSrc
Function applicationrelated to As an operatorFunction0.60section
Function applicationrelated to As an operatorThe0.60section
Function applicationrelated to Other instancesThe Curry0.60section
Function applicationrelated to Other instancesHoward0.60section
Function applicationrelated to ProgrammingIn0.60section
Function applicationrelated to ProgrammingFunction0.60section
Function applicationrelated to RepresentationFunction0.60section
Function applicationrelated to RepresentationFor0.60section
Function applicationrelated to RepresentationIn0.60section
Function applicationrelated to Set theoryIn0.60section
Function applicationrelated to Set theoryZermelo0.60section
Function applicationrelated to Set theoryFraenkel0.60section

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    Min side: 3
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