Fork into version 10 of the compiler for blog series
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2
code/compiler/10/examples/bad1.txt
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2
code/compiler/10/examples/bad1.txt
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data Bool = { True, False }
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defn main = { 3 + True }
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1
code/compiler/10/examples/bad2.txt
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1
code/compiler/10/examples/bad2.txt
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defn main = { 1 2 3 4 5 }
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8
code/compiler/10/examples/bad3.txt
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8
code/compiler/10/examples/bad3.txt
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data List = { Nil, Cons Int List }
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defn head l = {
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case l of {
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Nil -> { 0 }
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Cons x y z -> { x }
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}
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}
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129
code/compiler/10/examples/primes.txt
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129
code/compiler/10/examples/primes.txt
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data List = { Nil, Cons Nat List }
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data Bool = { True, False }
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data Nat = { O, S Nat }
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defn ifN c t e = {
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case c of {
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True -> { t }
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False -> { e }
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}
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}
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defn ifL c t e = {
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case c of {
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True -> { t }
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False -> { e }
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}
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}
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defn toInt n = {
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case n of {
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O -> { 0 }
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S np -> { 1 + toInt np }
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}
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}
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defn lte n m = {
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case m of {
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O -> {
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case n of {
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O -> { True }
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S np -> { False }
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}
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}
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S mp -> {
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case n of {
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O -> { True }
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S np -> { lte np mp }
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}
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}
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}
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}
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defn minus n m = {
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case m of {
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O -> { n }
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S mp -> {
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case n of {
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O -> { O }
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S np -> {
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minus np mp
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}
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}
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}
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}
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}
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defn mod n m = {
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ifN (lte m n) (mod (minus n m) m) n
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}
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defn notDivisibleBy n m = {
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case (mod m n) of {
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O -> { False }
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S mp -> { True }
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}
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}
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defn filter f l = {
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case l of {
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Nil -> { Nil }
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Cons x xs -> { ifL (f x) (Cons x (filter f xs)) (filter f xs) }
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}
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}
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defn map f l = {
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case l of {
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Nil -> { Nil }
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Cons x xs -> { Cons (f x) (map f xs) }
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}
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}
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defn nats = {
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Cons (S (S O)) (map S nats)
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}
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defn primesRec l = {
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case l of {
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Nil -> { Nil }
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Cons p xs -> { Cons p (primesRec (filter (notDivisibleBy p) xs)) }
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}
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}
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defn primes = {
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primesRec nats
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}
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defn take n l = {
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case l of {
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Nil -> { Nil }
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Cons x xs -> {
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case n of {
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O -> { Nil }
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S np -> { Cons x (take np xs) }
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}
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}
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}
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}
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defn head l = {
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case l of {
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Nil -> { O }
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Cons x xs -> { x }
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}
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}
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defn reverseAcc a l = {
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case l of {
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Nil -> { a }
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Cons x xs -> { reverseAcc (Cons x a) xs }
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}
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}
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defn reverse l = {
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reverseAcc Nil l
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}
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defn main = {
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toInt (head (reverse (take ((S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S (S O))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))))) primes)))
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}
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31
code/compiler/10/examples/runtime1.c
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31
code/compiler/10/examples/runtime1.c
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#include "../runtime.h"
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void f_add(struct stack* s) {
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struct node_num* left = (struct node_num*) eval(stack_peek(s, 0));
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struct node_num* right = (struct node_num*) eval(stack_peek(s, 1));
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stack_push(s, (struct node_base*) alloc_num(left->value + right->value));
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}
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void f_main(struct stack* s) {
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// PushInt 320
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stack_push(s, (struct node_base*) alloc_num(320));
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// PushInt 6
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stack_push(s, (struct node_base*) alloc_num(6));
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// PushGlobal f_add (the function for +)
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stack_push(s, (struct node_base*) alloc_global(f_add, 2));
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struct node_base* left;
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struct node_base* right;
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// MkApp
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left = stack_pop(s);
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right = stack_pop(s);
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stack_push(s, (struct node_base*) alloc_app(left, right));
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// MkApp
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left = stack_pop(s);
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right = stack_pop(s);
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stack_push(s, (struct node_base*) alloc_app(left, right));
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}
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2
code/compiler/10/examples/works1.txt
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2
code/compiler/10/examples/works1.txt
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defn main = { sum 320 6 }
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defn sum x y = { x + y }
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3
code/compiler/10/examples/works2.txt
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3
code/compiler/10/examples/works2.txt
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defn add x y = { x + y }
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defn double x = { add x x }
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defn main = { double 163 }
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8
code/compiler/10/examples/works3.txt
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8
code/compiler/10/examples/works3.txt
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@@ -0,0 +1,8 @@
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data List = { Nil, Cons Int List }
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defn length l = {
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case l of {
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Nil -> { 0 }
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Cons x xs -> { 1 + length xs }
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}
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}
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defn main = { length (Cons 1 (Cons 2 (Cons 3 Nil))) }
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16
code/compiler/10/examples/works4.txt
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16
code/compiler/10/examples/works4.txt
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data List = { Nil, Cons Int List }
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defn add x y = { x + y }
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defn mul x y = { x * y }
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defn foldr f b l = {
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case l of {
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Nil -> { b }
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Cons x xs -> { f x (foldr f b xs) }
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}
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}
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defn main = {
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foldr add 0 (Cons 1 (Cons 2 (Cons 3 (Cons 4 Nil)))) +
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foldr mul 1 (Cons 1 (Cons 2 (Cons 3 (Cons 4 Nil))))
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}
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17
code/compiler/10/examples/works5.txt
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17
code/compiler/10/examples/works5.txt
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data List = { Nil, Cons Int List }
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defn sumZip l m = {
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case l of {
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Nil -> { 0 }
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Cons x xs -> {
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case m of {
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Nil -> { 0 }
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Cons y ys -> { x + y + sumZip xs ys }
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}
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}
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}
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}
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defn ones = { Cons 1 ones }
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defn main = { sumZip ones (Cons 1 (Cons 2 (Cons 3 Nil))) }
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