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Correct multiplicities when checking Pi binders
We've always just used 0, which isn't correct if the function is going to be used in a runtime pattern match. Now calculate correctly so that we're explicit about which type level variables are used at runtime. This might cause some programs to fail to compile, if they use functions that calculate Pi types. The solution is to make those functions explicitly 0 multiplicity. If that doesn't work, you may have been accidentally trying to use compile-time only data at run time! Fixes #1163
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@ -9,9 +9,9 @@ import Data.Telescope.Segment
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import Data.Telescope.SimpleFun
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public export
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Fun : (env : Left.Environment gamma) -> {n : Nat} -> (0 delta : Segment n gamma)
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-> (cod : SimpleFun env delta Type)
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-> Type
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0 Fun : (env : Left.Environment gamma) -> {n : Nat} -> (0 delta : Segment n gamma)
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-> (cod : SimpleFun env delta Type)
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-> Type
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Fun env {n = 0 } [] cod = cod
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Fun env {n = S n} (ty :: delta) cod = (x : ty env) -> Fun (env ** x) delta (cod x)
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@ -10,8 +10,8 @@ import Data.Telescope.Segment
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||| An n-ary function whose codomain does not depend on its
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||| arguments. The arguments may have dependencies.
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public export
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SimpleFun : (env : Left.Environment gamma) -> {n : Nat} -> (0 delta : Segment n gamma)
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-> (cod : Type) -> Type
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0 SimpleFun : (env : Left.Environment gamma) -> {n : Nat} -> (0 delta : Segment n gamma)
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-> (cod : Type) -> Type
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SimpleFun env {n = 0 } [] cod = cod
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SimpleFun env {n = S n} (ty :: delta) cod = (x : ty env) -> SimpleFun (env ** x) delta cod
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@ -287,7 +287,10 @@ mutual
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where
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rig : RigCount
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rig = case b of
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Pi _ _ _ _ => erased
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Pi _ _ _ _ =>
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if isErased rig_in
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then erased
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else top -- checking as if an inspectable run-time type
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_ => if isErased rig_in
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then erased
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else linear
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@ -391,7 +394,7 @@ mutual
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(valv, valt, vs) <- lcheck (rig |*| rigc) erase env val
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pure (Let fc rigc valv tyv, tyt, vs)
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lcheckBinder rig erase env (Pi fc c x ty)
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= do (tyv, tyt, _) <- lcheck erased erase env ty
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= do (tyv, tyt, _) <- lcheck (rig |*| c) erase env ty
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pure (Pi fc c x tyv, tyt, [])
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lcheckBinder rig erase env (PVar fc c p ty)
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= do (tyv, tyt, _) <- lcheck erased erase env ty
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@ -704,9 +704,11 @@ topDecl fname indents
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visOpts <- many visOpt
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vis <- getVisibility Nothing visOpts
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let opts = mapMaybe getRight visOpts
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m <- multiplicity
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rig <- getMult m
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claim <- tyDecl fname indents
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end <- location
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pure (IClaim (MkFC fname start end) top vis opts claim)
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pure (IClaim (MkFC fname start end) rig vis opts claim)
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<|> recordDecl fname indents
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<|> directive fname indents
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<|> definition fname indents
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@ -122,7 +122,7 @@ idrisTestsRegression = MkTestPool []
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"reg015", "reg016", "reg017", "reg018", "reg019", "reg020", "reg021",
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"reg022", "reg023", "reg024", "reg025", "reg026", "reg027", "reg028",
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"reg029", "reg030", "reg031", "reg032", "reg033", "reg034", "reg035",
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"reg036", "reg037"]
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"reg036", "reg037", "reg038"]
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idrisTests : TestPool
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idrisTests = MkTestPool []
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@ -1,6 +1,6 @@
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public export
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interface Do (0 m : Type) where
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Next : m -> Type
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0 Next : m -> Type
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bind : (x : m) -> Next x
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-- Test that the implicits don't turn into as patterns on the LHS - they
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@ -1,6 +1,6 @@
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public export
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interface Do (0 m : Type) where
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Next : (a : Type) -> (b : Type) -> m -> Type
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0 Next : (a : Type) -> (b : Type) -> m -> Type
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bind : (x : m) -> Next a b x
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-- This won't actually achieve anything useful, but we're testing whether
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@ -1,6 +1,6 @@
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public export
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interface Do (0 m : Type) where
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Next : m -> Type
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0 Next : m -> Type
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bind : (x : m) -> Next x
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public export
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@ -51,11 +51,11 @@ MultiplicativeStruct m = MkMultiplicative (Mult $ Struct m)
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(Unit $ Struct m)
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-----------------------------------------------------
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Commutative : MonoidOver a -> Type
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0 Commutative : MonoidOver a -> Type
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Commutative m = (x,y : a) -> let _ = AdditiveStruct m in
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x .+. y = y .+. x
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Commute : (Additive a, Additive2 a) => Type
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0 Commute : (Additive a, Additive2 a) => Type
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Commute =
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(x11,x12,x21,x22 : a) ->
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((x11 :+: x12) .+. (x21 :+: x22))
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@ -12,7 +12,7 @@ countArgs _ = 0
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-- %logging 5
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public export
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genEq : Name -> Elab (t -> t -> Bool)
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genEq : {t : _} -> Name -> Elab (t -> t -> Bool)
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genEq typeName = do
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let pos : FC = MkFC "generated code" (0,0) (0,0)
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[(n, _)] <- getType typeName
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9
tests/idris2/reg038/Test1.idr
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9
tests/idris2/reg038/Test1.idr
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@ -0,0 +1,9 @@
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data Foo : Nat -> Type where
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G : (0 yv : Nat) -> Type
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G yv = Foo yv -> Bool
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partial
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f : (0 x : Nat) -> Nat
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f x = case G x of
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(Foo x' -> _) => x'
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9
tests/idris2/reg038/Test2.idr
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9
tests/idris2/reg038/Test2.idr
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@ -0,0 +1,9 @@
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data Foo : Nat -> Type where
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0 G : (0 yv : Nat) -> Type
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G yv = Foo yv -> Bool
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partial
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f : (0 x : Nat) -> Nat
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f x = case G x of
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(Foo x' -> _) => x'
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21
tests/idris2/reg038/expected
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21
tests/idris2/reg038/expected
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@ -0,0 +1,21 @@
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1/1: Building Test1 (Test1.idr)
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Error: While processing right hand side of G. yv is not accessible in this context.
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Test1.idr:4:12--4:14
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1 | data Foo : Nat -> Type where
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2 |
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3 | G : (0 yv : Nat) -> Type
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4 | G yv = Foo yv -> Bool
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^^
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1/1: Building Test2 (Test2.idr)
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Error: While processing right hand side of f. Main.G is not accessible in this context.
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Test2.idr:8:12--8:13
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4 | G yv = Foo yv -> Bool
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5 |
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6 | partial
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7 | f : (0 x : Nat) -> Nat
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8 | f x = case G x of
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^
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4
tests/idris2/reg038/run
Executable file
4
tests/idris2/reg038/run
Executable file
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$1 --no-color --console-width 0 Test1.idr --check
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$1 --no-color --console-width 0 Test2.idr --check
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rm -rf build
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@ -1,4 +1,4 @@
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IdType : Type
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0 IdType : Type
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IdType = {0 a : Type} -> a -> a
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id : IdType
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