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authorMiguel <m.i@gmx.at>2019-03-17 13:56:23 +0100
committerMiguel <m.i@gmx.at>2019-03-17 13:56:23 +0100
commitad6411e9ec256b03f20b9195e25cb128fe02c628 (patch)
treebe49c19f336666e04e5f2aa70df8fd648516baa6 /080_blog/00040_Haskell/00120_Lambda-Calculus
parent18c5c9d96dd74eeb6b45ba79eec6e033db247db2 (diff)
minor cosmetics
Diffstat (limited to '080_blog/00040_Haskell/00120_Lambda-Calculus')
-rw-r--r--080_blog/00040_Haskell/00120_Lambda-Calculus/index.md9
1 files changed, 5 insertions, 4 deletions
diff --git a/080_blog/00040_Haskell/00120_Lambda-Calculus/index.md b/080_blog/00040_Haskell/00120_Lambda-Calculus/index.md
index 25c6b83..b86950f 100644
--- a/080_blog/00040_Haskell/00120_Lambda-Calculus/index.md
+++ b/080_blog/00040_Haskell/00120_Lambda-Calculus/index.md
@@ -1,12 +1,11 @@
+ May 2018
Lambda Calculus
===============
- May 2, 2018
-
Playing with Type Quantifiers and Haskell's Rank 2 Type Polymorphsim,
implementing Boolean logic from scratch. We use the conventional
definitions for `True` an `False` also known as Church booleans, after Alonzo Church, who
-intruced them along Lambda Calculus in the 1930s [1].
+intruced them along Lambda Calculus in the 1930s [[1]](#ref).
~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~ {.haskell .numberLines}
{-# LANGUAGE Rank2Types #-}
@@ -35,4 +34,6 @@ ifThenElse p a b = p a b
main = print $ (ifThenElse fFalse fFalse $ fAnd fTrue $ fNot fFalse) "T" "F"
~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
- [1] https://en.wikipedia.org/wiki/Lambda_calculus
+## Ref
+
+* [1] <https://en.wikipedia.org/wiki/Lambda_calculus>