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in functional programming, a pure function is idempotent if it is idempotent in the mathematical sense given in the definition. This is a very useful property in many situations, as it means that an operation can be repeated or retried as often as necessary without causing unintended effects.
A subroutine with side effects is idempotent if multiple applications of the subroutine have the same effect on the system state as a single application, in other words if the function from the system state space to itself associated with the subroutine is idempotent in the mathematical sense. For instance, consider the following Python program:
In object-oriented programming, the dispose pattern is a design pattern for resource management.In this pattern, a resource is held by an object, and released by calling a conventional method – usually called close, dispose, free, release depending on the language – which releases any resources the object is holding onto.
The reason reentrant is sometimes called idempotent is that in imperative programming, the effect of a piece of code is thought of as what modifications it causes to be made to the program state, and that effect can be modeled as a function on the space of potential program states - reentrance then is idempotence of that function.
The compare function is included to illustrate a partial order on the states. The merge function is commutative, associative, and idempotent. The update function monotonically increases the internal state according to the compare function. This is thus a correctly defined state-based CRDT and will provide strong eventual consistency.
In mathematics, an idempotent binary relation is a binary relation R on a set X (a subset of Cartesian product X × X) for which the composition of relations R ∘ R is the same as R. [ 1 ] [ 2 ] This notion generalizes that of an idempotent function to relations.
At two years old, Balaji was already showing an interest in programming. “He would take us to Barnes & Noble and show us the Java book section,” Ramarao recalls.
An idempotent e: A → A is said to split if there is an object B and morphisms f: A → B, g : B → A such that e = g f and 1 B = f g. The Karoubi envelope of C , sometimes written Split(C) , is the category whose objects are pairs of the form ( A , e ) where A is an object of C and e : A → A {\displaystyle e:A\rightarrow A} is an ...