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In computing, a continuation is a way to represent the execution state (i.e. the stack) of a program at a given point. Many languages have constructs that allow a programmer to save the current state as a continuation, and then to resume execution from that state at a later point in time. This technique is typical of functional programming, but in fact many programming languages exhibit such a feature under various names; specifically:
Support for continuations varies widely. A programming language supports re-entrant or first-class continuations if a continuation may be invoked repeatedly to re-enter the same context. (This use of the term "re-entrant" is distinct from its use in discussions of multitasking.) If a continuation may only be used to escape the current context to a surrounding one, the language supports escape continuations. Many languages which do not explicitly support continuations support exception handling, which is equivalent to escape continuations and can be used for the same purposes. C's First-class continuations can also be used to implement tail-call optimization. The presence of both first-class continuations and guaranteed tail-call optimization is one of the distinctions of the Scheme programming language from other Lisp languages. Many programmers who are unaccustomed to continuations find them difficult to understand. In fact, the esoteric programming language Unlambda includes call-to-current-continuation as one of its features solely because of its resistance to understanding. The external links below illustrate the concept in more detail. Continuations are also closely related via the Curry-Howard isomorphism to double negation translations from classical logic to intuitionistic logic and Peirce's law. See alsoExternal links
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