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-rw-r--r--lambda-calculus.html.markdown7
1 files changed, 6 insertions, 1 deletions
diff --git a/lambda-calculus.html.markdown b/lambda-calculus.html.markdown
index 8343d62a..53a7a7cd 100644
--- a/lambda-calculus.html.markdown
+++ b/lambda-calculus.html.markdown
@@ -85,7 +85,7 @@ Using `IF`, we can define the basic boolean logic operators:
`a OR b` is equivalent to: `λab.IF a T b`
-`a NOT b` is equivalent to: `λa.IF a F T`
+`NOT a` is equivalent to: `λa.IF a F T`
*Note: `IF a b c` is essentially saying: `IF((a b) c)`*
@@ -139,6 +139,7 @@ Take the church number 2 for example:
`2 = λf.λx.f(f x)`
For the inner part `λx.f(f x)`:
+
```
λx.f(f x)
= S (λx.f) (λx.(f x)) (case 3)
@@ -147,6 +148,7 @@ For the inner part `λx.f(f x)`:
```
So:
+
```
2
= λf.λx.f(f x)
@@ -156,6 +158,7 @@ So:
```
For the first argument `λf.(S (K f))`:
+
```
λf.(S (K f))
= S (λf.S) (λf.(K f)) (case 3)
@@ -164,6 +167,7 @@ For the first argument `λf.(S (K f))`:
```
For the second argument `λf.(S (K f) I)`:
+
```
λf.(S (K f) I)
= λf.((S (K f)) I)
@@ -174,6 +178,7 @@ For the second argument `λf.(S (K f) I)`:
```
Merging them up:
+
```
2
= S (λf.(S (K f))) (λf.(S (K f) I))