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  2. In the lambda calculus it is not possible to refer to the definition of a function in a function body. Recursion may only be achieved by passing in a function as a parameter. The Y combinator demonstrates this style of programming. The Y combinator is an implementation of a fixed-point combinator in lambda calculus.

    en.wikipedia.org/wiki/Fixed-point_combinator
    The Y Y combinator is defined as: Y=[&lambda&] f. ([&lambda&] x.f (x x)) ([&lambda&] x.f (x x)) Y = λf.(λx.f (x x)) (λx.f (x x)) Applying the Y Y combinator gives,
    sookocheff.com/post/fp/recursive-lambda-functions/
     
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