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| lambda calculus | A Wisdom Archive on lambda calculus |  | lambda calculus A selection of articles related to lambda calculus:
In computer science, combinatory logic is used as a simplified model of computation, used in computability theory (the study of what can be computed) and proof theory (the study of what can be mathematically proven.) The theory, despite its simplicity, captures many essential features of the nature of computation. Combinatory logic can be looked at as a variation of the lambda calculus, in which lambda expressions (used to allow for functional abstraction) are replaced by a limited set of combinators, primitive functions which ... Read more here: » Combinatory logic: Encyclopedia II - Combinatory logic - Combinatory logic in computing
For complete details about the lambda calculus, see the article under that head. We will summarize here. The lambda calculus is concerned with objects called lambda-terms, which are strings of symbols of one of the following forms: λv.E1 (E1 E2) where v is a variable name drawn from a predefined infinite set of variable names, and E1 and E2 are lambda-terms
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