lean4-htt/tests/lean/mvar1.lean.expected.out
2022-01-20 09:45:30 -08:00

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"fun (α : Type) (x : Nat) (y : α) => f α (g x y) (fun (z : Vec.{0} x) => f z)"
Lean.Expr.lam
`α
(Lean.Expr.sort
(Lean.Level.succ (Lean.Level.zero (Level.mkData 2221)) (Level.mkData 1676277521 (depth := 1)))
(Expr.mkData 1469443585 (bi := Lean.BinderInfo.default)))
(Lean.Expr.lam
`x
(Lean.Expr.const `Nat [] (Expr.mkData 607656011 (bi := Lean.BinderInfo.default)))
(Lean.Expr.lam
`y
(Lean.Expr.bvar 1 (Expr.mkData 4280418285 (looseBVarRange := 2) (bi := Lean.BinderInfo.default)))
(Lean.Expr.app
(Lean.Expr.app
(Lean.Expr.const `f [] (Expr.mkData 3992371127 (bi := Lean.BinderInfo.default)))
(Lean.Expr.app
(Lean.Expr.app
(Lean.Expr.app
(Lean.Expr.mvar `m4 (Expr.mkData 3167598817 (hasExprMVar := true) (bi := Lean.BinderInfo.default)))
(Lean.Expr.bvar 2 (Expr.mkData 4281466863 (looseBVarRange := 3) (bi := Lean.BinderInfo.default)))
(Expr.mkData 3865815667 (looseBVarRange := 3) (approxDepth := 1) (hasExprMVar := true) (bi := Lean.BinderInfo.default)))
(Lean.Expr.bvar 1 (Expr.mkData 4280418285 (looseBVarRange := 2) (bi := Lean.BinderInfo.default)))
(Expr.mkData 2569666812 (looseBVarRange := 3) (approxDepth := 2) (hasExprMVar := true) (bi := Lean.BinderInfo.default)))
(Lean.Expr.bvar 0 (Expr.mkData 4279369707 (looseBVarRange := 1) (bi := Lean.BinderInfo.default)))
(Expr.mkData 301857211 (looseBVarRange := 3) (approxDepth := 3) (hasExprMVar := true) (bi := Lean.BinderInfo.default)))
(Expr.mkData 2680907926 (looseBVarRange := 3) (approxDepth := 4) (hasExprMVar := true) (bi := Lean.BinderInfo.default)))
(Lean.Expr.bvar 1 (Expr.mkData 4280418285 (looseBVarRange := 2) (bi := Lean.BinderInfo.default)))
(Expr.mkData 664898593 (looseBVarRange := 3) (approxDepth := 5) (hasExprMVar := true) (bi := Lean.BinderInfo.default)))
(Expr.mkData 1849307364 (looseBVarRange := 2) (approxDepth := 6) (hasExprMVar := true) (bi := Lean.BinderInfo.default)))
(Expr.mkData 2223649209 (looseBVarRange := 1) (approxDepth := 7) (hasExprMVar := true) (bi := Lean.BinderInfo.default)))
(Expr.mkData 2139697862 (approxDepth := 8) (hasExprMVar := true) (bi := Lean.BinderInfo.default))
"fun (α : Type) (x : Nat) (y : α) => f (?m4 α x y) x"
"fun (α : Type) (x : Nat) (y : α) => f (?m4 α x y) x"
"fun (α : Type) (x : Nat) (y : α) => f (g x y) x"
"fun (α : Type) (x : Nat) (y : α) => f ?m3 x"
"f (f (f ?m1 ?m1) (f ?m1 ?m1)) (f (f ?m1 ?m1) (f ?m1 ?m1))"
"f (f (f a a) (f a a)) (f (f a a) (f a a))"
"f"
"f"
"fun (α : Type) (x : Nat) (y : α) (w : Nat -> (?m6 α x y)) => f (?m4 α x y) x"
"fun (α : Type) (x : Nat) (y : α) (w : Nat -> (?m6 α x y)) => f (g x y) x"
"fun (α : Type) (x : Nat) (y : α) (w : Nat -> α -> α) => f (g x y) x"