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Lambda calculus - Wikipedia, the free encyclopedia
In mathematical logic and computer science, lambda calculus , also written as λ-calculus , is a formal system for function definition, function application and recursion. It was introduced by Alon...
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Simply typed lambda calculus - Wikipedia, the free encyclopedia
The simply typed lambda calculus ( \lambda^\to ) is a typed interpretation of the lambda calculus with only one type constructor: \to that builds function types. It is the canonical and simplest...
en.wikipedia.org/wiki/Simply_typed_lambda_calculus |
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We can use Lambda-calculus to describe such a function: ... Formal Lambda Calculus ... The Lambda-calculus is a universal model of computation, that is, any computation that can be expressed in a Turing machine can also be expressed in the lambda calculus.
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Lambda calculus is a theory of functions that is central to (theoretical) computer science. It is well known that all recursive functions are representable as lambda terms: the representation is so compelling that definability in the calculus may as well be regarded as a definition of computability.
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-Calculus (pronounced `lambda calculus') is a model of computation invented by Alonzo Church in 1934. It's analogous to Turing machines, but it's both simpler and more practical. Where the Turing machine is something like a model of assembly language, the -calculus is a model of function application.
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Lambda Calculus Interpreter ... Encoding Lambda calculus in ML ... Lambda Calculus as a basis for functional programming languages...
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