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gyehoek-hs/test/Gyehoek/Test/Stack/VM.hs
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2026-08-24 01:12:34 -06:00

105 lines
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Haskell

{-# LANGUAGE OverloadedLists #-}
module Gyehoek.Test.Stack.VM where
import Test.Tasty (TestTree, testGroup)
import Test.Tasty.HUnit
import Gyehoek.Stack.Syntax
import Gyehoek.Stack.VM qualified as Sut
import Data.List (List)
evalsTo :: List Obj -> Program -> Assertion
evalsTo rs p = Sut.eval p @?= rs
test_root = testGroup "stack machine"
[ testCase "lit int" do
evalsTo [ObjImm (ImmInt 3)] [stkP|
(define ($main)
(pop-cont! %ktail)
(tail-call! %ktail 3))
|]
, testCase "return constant" do
evalsTo [ObjImm (ImmInt 123)] [stkP|
(define ($main)
(tail-call! $silly))
(define ($silly)
(pop-cont! %ktail)
(tail-call! %ktail 123))
|]
, testCase "identity function" do
evalsTo [ObjImm (ImmInt 45)] [stkP|
(define ($main)
(tail-call! $id 45))
(define ($id %x)
(pop-cont! %ktail)
(tail-call! %ktail %x))
|]
-- , testCase "square" do
-- evalsTo [ObjImm (ImmInt 16)] [stkP|
-- (define ($main))
-- |]
, testCase "square" do
evalsTo [ObjImm (ImmInt 16)] [stkP|
(define ($main)
(tail-call! $square 4))
(define ($square %x)
(prim %x2 (* %x %x))
(pop-cont! %ktail)
(tail-call! %ktail %x2))
|]
, testCase "factorial" do
let hsfac (n :: Int) = foldr (*) (1) [1..n]
let fac (n :: Int) = [stkP|
(define ($fac %n)
(prim %x0 (zero? %n))
(if %x0
(then (pop-cont! %ktail)
(tail-call! %ktail 1))
(else (push! %n)
(prim %x1 (- %n 1))
(push-cont! $fac-k0)
(tail-call! $fac %x1))))
(define ($fac-k0 %x2)
(pop! %n)
(prim %x3 (* %x2 %n))
(pop-cont! %ktail)
(tail-call! %ktail %x3))
(define ($main)
(tail-call! $fac #{n}))
|]
evalsTo [ObjImm (ImmInt 1)] $ fac 0
evalsTo [ObjImm (ImmInt 1)] $ fac 1
evalsTo [ObjImm (ImmInt 720)] $ fac 6
-- 20 is the greatest `n` for which n! ≤ maxBount @Int
evalsTo [ObjImm (ImmInt 2432902008176640000)] $ fac 20
]
-- ]
-- prims = testGroup "prims"
-- [ arith
-- , testCase "zero?" do
-- trivialPrimTest [ObjImm (ImmBool True)] $
-- PrimZeroP $ ValImm $ ImmInt 0
-- trivialPrimTest [ObjImm (ImmBool False)] $
-- PrimZeroP $ ValImm $ ImmInt 12
-- ]
-- trivialPrimTest rs p =
-- evalsTo rs
-- [ MkRoutine "main" []
-- [ PopCont "ktail"
-- , Prim "x1" p
-- , Call (ValReg "ktail") [ValReg "x1"]
-- ]
-- ]
-- arith = testGroup "arith"
-- [ testCase "multipy" do
-- trivialPrimTest [ObjImm (ImmInt 12)]
-- (PrimMul (ValImm $ ImmInt 3) (ValImm $ ImmInt 4))
-- , testCase "subtract" do
-- trivialPrimTest [ObjImm (ImmInt 14)]
-- (PrimSub (ValImm $ ImmInt 20) (ValImm $ ImmInt 6))
-- ]