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Can anyone tell me what are the pre-requisites to learning lambda calculus (if any)?

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  • This question is not programming-related. Try asking on math.stackexchange.com instead. Commented Dec 27, 2010 at 10:33
  • @Cody: How is the lambda calculus not programming related? It's like the mother of all functional programming languages. Commented Dec 27, 2010 at 12:52
  • @sepp2k: As far as I'm concerned, math is the mother of everything in [computer] science. I still don't think that questions about learning lambda calculus qualify as strictly programming-related. It seems we have a site for that. I don't think it belongs on SO given that no language is mentioned, the question doesn't involve specific algorithms, there is no code posted, etc. Commented Dec 27, 2010 at 12:53
  • Lambda calculus is much more "computer science" than it is "math". Commented Dec 27, 2010 at 14:59

2 Answers 2

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That really depends on what you want to do with the lambda calculus. If you want to learn it just to see how it works there really aren't any prerequisites; it's pretty self-contained. However, if you want to understand any of the proofs about it (Turing-completeness, Church numerals, normalization, etc.) you might need more math prereqs. In particular, I'd suggest a background in inductive proof techniques, especially structural induction. It also might be nice to know a little about either the halting problem or some sort of incompleteness theorem, since some of the fun results with lambda calculus involve non-computability.

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Could you offer the field(s) to study for the ones who indeed wanna go hardcore on lambda calculus? (after all, how else will we get all the ladies).
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There are no prerequisites for understanding the Lambda Calculus itself. If you are not a computer scientist and don't even know recursion, you can learn the basics of (untyped) Lambda Calculus informally in about 30 minutes here: http://palmstroem.blogspot.de/2012/05/lambda-calculus-for-absolute-dummies.html This should give you a working intuition about what it does and how it works.

If you are familiar with basic mathematical notations and recursive definitions, you can go for a standard introduction. Especially, if you want to learn about the Lambda Calculus as a basis for Haskell, you should delve into the depths of the typed Lambda Calculus: http://www.cse.chalmers.se/research/group/logic/TypesSS05/Extra/geuvers.pdf

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