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In mathematics, the capacity of a set in Euclidean space is a measure of the "size" of that set. Unlike, say, Lebesgue measure , which measures a set's volume or physical extent, capacity is a mathematical analogue of a set's ability to hold electrical charge .
JavaScript introduced Set as a standard built-in object with the ECMAScript 2015 [10] standard. Erlang's standard library has a sets module. Clojure has literal syntax for hashed sets, and also implements sorted sets. LabVIEW has native support for sets, from version 2019. Ada provides the Ada.Containers.Hashed_Sets and Ada.Containers.Ordered ...
java.util.Collection class and interface hierarchy Java's java.util.Map class and interface hierarchy. The Java collections framework is a set of classes and interfaces that implement commonly reusable collection data structures. [1] Although referred to as a framework, it works in a manner of a library. The collections framework provides both ...
Capacity of a set, in Euclidean space, the total charge a set can hold while maintaining a given potential energy; Capacity factor, the ratio of the actual output of a power plant to its theoretical potential output; Storage capacity (energy), the amount of energy that the storage system of a power plant can hold
Definition: Objects in an object-oriented application follow OOP principles, while objects in the back-end follow database normalization principles, resulting in different representation requirements. This problem is called "object–relational impedance mismatch". Mapping is a way of resolving the object–relational impedance mismatch problem.
UnboundMethods must first be bound to an object (thus becoming a Method) before they can be used as a function object. Blocks can be called like function objects, but to be used in any other capacity as an object (e.g. passed as an argument) they must first be converted to a Proc.
The object pool design pattern creates a set of objects that may be reused. When a new object is needed, it is requested from the pool. If a previously prepared object is available, it is returned immediately, avoiding the instantiation cost. If no objects are present in the pool, a new item is created and returned.
In decision theory, a capacity is defined as a function, from S, the set of subsets of some set, into [,], such that is set-wise monotone and is normalized (i.e. () =, =). This is a generalization of the notion of a probability measure , where the probability axiom of countable additivity is weakened.