a few tests
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@ -33,6 +33,8 @@ parameters (0 d : Nat) (ctx : TyContext Three d n)
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subTD, equalTD : Term Three d n -> Term Three d n -> Term Three d n -> M ()
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subTD ty s t = Term.sub ctx ty s t
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equalTD ty s t = Term.equal ctx ty s t
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equalTyD : Term Three d n -> Term Three d n -> M ()
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equalTyD s t = Term.equalType ctx s t
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subED, equalED : Elim Three d n -> Elim Three d n -> M ()
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subED e f = Elim.sub ctx e f
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@ -42,6 +44,8 @@ parameters (ctx : TyContext Three 0 n)
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subT, equalT : Term Three 0 n -> Term Three 0 n -> Term Three 0 n -> M ()
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subT = subTD 0 ctx
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equalT = equalTD 0 ctx
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equalTy : Term Three 0 n -> Term Three 0 n -> M ()
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equalTy = equalTyD 0 ctx
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subE, equalE : Elim Three 0 n -> Elim Three 0 n -> M ()
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subE = subED 0 ctx
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@ -418,6 +422,14 @@ tests = "equality & subtyping" :- [
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(F "f")
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],
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"natural type" :- [
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testEq "ℕ = ℕ" $ equalTy empty Nat Nat,
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testEq "ℕ = ℕ : ★₀" $ equalT empty (TYPE 0) Nat Nat,
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testEq "ℕ = ℕ : ★₆₉" $ equalT empty (TYPE 69) Nat Nat,
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testNeq "ℕ ≠ {}" $ equalTy empty Nat (enum []),
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testEq "0=1 ⊢ ℕ = {}" $ equalTy empty01 Nat (enum [])
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],
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"natural numbers" :- [
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testEq "zero = zero" $ equalT empty Nat Zero Zero,
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testEq "succ two = succ two" $
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