{-# LANGUAGE UndecidableInstances #-} {-# OPTIONS_GHC -fno-warn-orphans #-} -- | Symantic for 'Integer'. module Language.Symantic.Lib.Integer where import qualified Data.Text as Text import Language.Symantic import Language.Symantic.Grammar -- * Class 'Sym_Integer' type instance Sym (Proxy Integer) = Sym_Integer class Sym_Integer term where integer :: Integer -> term Integer default integer :: Sym_Integer (UnT term) => Trans term => Integer -> term Integer integer = trans . integer -- Interpreting instance Sym_Integer Eval where integer = Eval instance Sym_Integer View where integer a = View $ \_p _v -> Text.pack (show a) instance (Sym_Integer r1, Sym_Integer r2) => Sym_Integer (Dup r1 r2) where integer x = integer x `Dup` integer x -- Transforming instance (Sym_Integer term, Sym_Lambda term) => Sym_Integer (BetaT term) -- Typing instance ClassInstancesFor Integer where proveConstraintFor _ (TyApp _ (TyConst _ _ q) z) | Just HRefl <- proj_ConstKiTy @_ @Integer z = case () of _ | Just Refl <- proj_Const @Enum q -> Just Dict | Just Refl <- proj_Const @Eq q -> Just Dict | Just Refl <- proj_Const @Integral q -> Just Dict | Just Refl <- proj_Const @Num q -> Just Dict | Just Refl <- proj_Const @Ord q -> Just Dict | Just Refl <- proj_Const @Real q -> Just Dict | Just Refl <- proj_Const @Show q -> Just Dict _ -> Nothing proveConstraintFor _c _q = Nothing instance TypeInstancesFor Integer -- Compiling instance ( Gram_Source src g , Gram_Alt g , Gram_AltApp g , Gram_Rule g , Gram_Comment g , Inj_Sym ss Integer ) => Gram_Term_AtomsFor src ss g Integer where g_term_atomsFor _t = [ rule "teinteger" $ lexeme $ g_source $ (\i src -> BinTree0 $ Token_Term $ TermAVT $ (`setSource` src) $ teInteger $ read i) <$> some (choice $ char <$> ['0'..'9']) ] instance ModuleFor src ss Integer -- ** 'Term's tyInteger :: Source src => Inj_Len vs => Type src vs Integer tyInteger = tyConst @(K Integer) @Integer teInteger :: Source src => Inj_Sym ss Integer => Integer -> Term src ss ts '[] (() #> Integer) teInteger i = Term noConstraint tyInteger $ teSym @Integer $ integer i