2020-05-23 13:03:54 +03:00
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eq1 : (x : Nat) -> (x = S x) -> Nat
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eq1 x p impossible
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2021-01-16 10:03:45 +03:00
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2020-05-23 13:03:54 +03:00
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eq2 : (x : Nat) -> (S x = Z) -> Nat
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eq2 x p impossible
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2021-01-16 10:03:45 +03:00
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2020-05-23 13:03:54 +03:00
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eq3 : (x : Nat) -> (S (S x) = (S x)) -> Nat
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eq3 x p impossible
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2021-01-16 10:03:45 +03:00
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2020-05-23 13:03:54 +03:00
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eq4 : (x : Nat) -> (S x = x) -> Nat
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eq4 x p impossible
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2021-01-16 10:03:45 +03:00
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2020-05-23 13:03:54 +03:00
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eq5 : (x : Nat) -> (Z = S x) -> Nat
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eq5 x p impossible
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2021-01-16 10:03:45 +03:00
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2020-05-23 13:03:54 +03:00
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eq6 : (x : Nat) -> (S x = (S (S x))) -> Nat
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eq6 x p impossible
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eqL1 : (xs : List a) -> (x :: xs = []) -> Nat
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eqL1 xs p impossible
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eqL2 : (xs : List a) -> (x :: xs = x :: y :: xs) -> Nat
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eqL2 xs p impossible
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badeq : (x : Nat) -> (y : Nat) -> (S (S x) = S y) -> Nat
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badeq x y p impossible
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badeqL : (xs : List a) -> (ys : List a) -> (x :: xs = x :: y :: ys) -> Nat
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2020-05-23 15:25:19 +03:00
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badeqL xs ys p impossible
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