23 lines
451 B
Text
23 lines
451 B
Text
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inductive vec (A : Type*) : nat → Type*
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| nil : vec 0
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| cons : Π {n}, A → vec n → vec (n+1)
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definition f : bool → Prop
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| x :=
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let m := 10,
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n := m in
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match x with
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| tt := true
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| ff := ∀ (x : vec nat 10) (w : vec nat n), x = w
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end
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set_option eqn_compiler.zeta true
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definition f : bool → Prop
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| x :=
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let m := 10,
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n := m in
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match x with
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| tt := true
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| ff := ∀ (x : vec nat 10) (w : vec nat n), x = w
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end
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