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April 24, 2022 03:05
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open import Agda.Builtin.Int using (Int; pos) | |
open import Data.Bool using (T) | |
open import Data.Fin using (Fin; zero; suc) | |
open import Data.Nat using (ℕ) | |
open import Data.Product using (_×_) renaming (_,_ to ⟨_,_⟩) | |
open import Data.Vec using (Vec; []; _∷_; _[_]=_; here; there; _++_) | |
open import Relation.Binary.PropositionalEquality using (_≡_; refl) | |
open import Relation.Nullary.Decidable using (True; isYes) | |
open import Relation.Nullary using (Dec; yes; no) | |
data JvmType : Set where | |
int long float double ref : JvmType | |
_≟_ : (a : JvmType) → (b : JvmType) → Dec (a ≡ b) | |
int ≟ int = yes refl | |
int ≟ long = no λ() | |
int ≟ float = no λ() | |
int ≟ double = no λ() | |
int ≟ ref = no λ() | |
long ≟ int = no λ() | |
long ≟ long = yes refl | |
long ≟ float = no λ() | |
long ≟ double = no λ() | |
long ≟ ref = no λ() | |
float ≟ int = no λ() | |
float ≟ long = no λ() | |
float ≟ float = yes refl | |
float ≟ double = no λ() | |
float ≟ ref = no λ() | |
double ≟ int = no λ() | |
double ≟ long = no λ() | |
double ≟ float = no λ() | |
double ≟ double = yes refl | |
double ≟ ref = no λ() | |
ref ≟ int = no λ() | |
ref ≟ long = no λ() | |
ref ≟ float = no λ() | |
ref ≟ double = no λ() | |
ref ≟ ref = yes refl | |
infixl 20 _,_ | |
data OperandStack : Set where | |
empty : OperandStack | |
_,_ : OperandStack → JvmType → OperandStack | |
Locals : ℕ → Set | |
Locals = Vec JvmType | |
infix 4 _[_]≟_ | |
_[_]≟_ : {n : ℕ} → (v : Locals n) → (i : Fin n) → (a : JvmType) → Dec (v [ i ]= a) | |
_[_]≟_ (x ∷ xs) zero a with x ≟ a | |
... | yes x≡a rewrite x≡a = yes here | |
... | no ¬x≡a = no λ { here → ¬x≡a refl } | |
_[_]≟_ (x ∷ xs) (suc n) a with xs [ n ]≟ a | |
... | yes xsn≡a = yes (there xsn≡a) | |
... | no ¬xsn≡a = no λ { (there xsn≡a) → ¬xsn≡a xsn≡a } | |
data SequentialCode {n : ℕ} (l : Locals n) : OperandStack → OperandStack → Set where | |
iconst : ∀ {s} → Int → SequentialCode l s (s , int) | |
iadd : ∀ {s} → SequentialCode l (s , int , int) (s , int) | |
iload : ∀ {s} → (i : Fin n) → {True (l [ i ]≟ int)} → SequentialCode l s (s , int) | |
istore : ∀ {s} → (i : Fin n) → {True (l [ i ]≟ int)} → SequentialCode l (s , int) s | |
_,_ : ∀ {s t u} → SequentialCode l s t → SequentialCode l t u → SequentialCode l s u | |
BasicBlockRef : ℕ → Set | |
BasicBlockRef = Fin | |
data Jump (bc : ℕ) : OperandStack → OperandStack → Set where | |
ifICmpEq : ∀ {s} → BasicBlockRef bc × BasicBlockRef bc → Jump bc (s , int , int) s | |
ireturn : ∀ {s} → Jump bc (s , int) s | |
data BasicBlock {n : ℕ} (l : Locals n) (bc : ℕ) : Set where | |
_,_ : ∀ {s} → SequentialCode l empty s → Jump bc s empty → BasicBlock l bc | |
record Method {n : ℕ} (args : Locals n) : Set where | |
field | |
localsCount : ℕ | |
locals : Locals localsCount | |
blockCount : ℕ | |
blocks : Vec (BasicBlock (args ++ locals) blockCount) blockCount | |
simpleFunc : Method [] | |
simpleFunc = | |
record | |
{ localsCount = _ | |
; locals = int ∷ float ∷ long ∷ [] | |
; blockCount = _ | |
; blocks = | |
iconst (pos 1) , | |
iload zero , | |
iadd , | |
istore zero , | |
iload zero , | |
iconst (pos 100) , | |
ifICmpEq (⟨ suc zero , zero ⟩) | |
∷ | |
iload zero , | |
ireturn | |
∷ | |
[] | |
} |
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