test(tests/lean): add example that cannot be elaborated
Signed-off-by: Leonardo de Moura <leonardo@microsoft.com>
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1
tests/lean/bug.lean
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1
tests/lean/bug.lean
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Check fun (A A' : (Type U)) (H : A == A'), Symm H
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tests/lean/bug.lean.expected.out
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474
tests/lean/bug.lean.expected.out
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Set: pp::colors
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Set: pp::unicode
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Failed to solve
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A : (Type U), A' : (Type U), H : A == A' ⊢
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(?M::3 ≈ (Type U)) ⊕ (?M::3 ≈ (Type M)) ⊕ (?M::3 ≈ (Type 1)) ⊕ (?M::3 ≈ Type) ⊕ (?M::3 ≈ Bool)
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Destruct/Decompose
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A : (Type U), A' : (Type U), H : A == A' ⊢ ?M::3 ≺ (Type U)
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(line: 1: pos: 44) Type of argument 1 must be convertible to the expected type in the application of
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Symm::explicit
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with arguments:
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?M::0
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?M::1
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?M::2
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H
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Failed to solve
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A : (Type U), A' : (Type U), H : A == A' ⊢ (?M::5 ≈ (Type U)) ⊕ (?M::5 ≈ (Type U+1))
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Destruct/Decompose
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A : (Type U), A' : (Type U), H : A == A' ⊢ (Type U) ≺ ?M::5
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Propagate type, ?M::2 : ?M::5
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Assignment
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A : (Type U), A' : (Type U), H : A == A' ⊢ A' ≈ ?M::2
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Destruct/Decompose
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A : (Type U), A' : (Type U), H : A == A' ⊢ A == A' ≺ ?M::1 == ?M::2
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(line: 1: pos: 44) Type of argument 4 must be convertible to the expected type in the application of
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Symm::explicit
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with arguments:
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?M::0
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?M::1
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?M::2
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H
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Failed to solve
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A : (Type U), A' : (Type U), H : A == A' ⊢ (?M::0 ≈ (Type U)) ⊕ (?M::0 ≈ (Type U+1))
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Destruct/Decompose
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A : (Type U), A' : (Type U), H : A == A' ⊢ (Type U) ≺ ?M::0
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Substitution
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A : (Type U), A' : (Type U), H : A == A' ⊢ ?M::5 ≺ ?M::0
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(line: 1: pos: 44) Type of argument 3 must be convertible to the expected type in the application of
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Symm::explicit
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with arguments:
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?M::0
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?M::1
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?M::2
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H
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Assignment
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A : (Type U), A' : (Type U), H : A == A' ⊢ ?M::5 ≈ (Type U)
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Assumption 1
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Failed to solve
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A : (Type U), A' : (Type U), H : A == A' ⊢ (Type U+1) ≺ (Type U)
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Substitution
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A : (Type U), A' : (Type U), H : A == A' ⊢ (Type U+1) ≺ ?M::3
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Propagate type, ?M::0 : ?M::3
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Assignment
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A : (Type U), A' : (Type U), H : A == A' ⊢ ?M::0 ≈ (Type U)
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Assumption 3
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Assignment
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A : (Type U), A' : (Type U), H : A == A' ⊢ ?M::3 ≈ (Type U)
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Assumption 0
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Failed to solve
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A : (Type U), A' : (Type U), H : A == A' ⊢ (Type U+2) ≺ (Type U)
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Substitution
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A : (Type U), A' : (Type U), H : A == A' ⊢ (Type U+2) ≺ ?M::3
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Propagate type, ?M::0 : ?M::3
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Assignment
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A : (Type U), A' : (Type U), H : A == A' ⊢ ?M::0 ≈ (Type U+1)
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Assumption 4
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Assignment
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A : (Type U), A' : (Type U), H : A == A' ⊢ ?M::3 ≈ (Type U)
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Assumption 0
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Failed to solve
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A : (Type U), A' : (Type U), H : A == A' ⊢ (?M::0 ≈ (Type U+1)) ⊕ (?M::0 ≈ (Type U+2))
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Destruct/Decompose
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A : (Type U), A' : (Type U), H : A == A' ⊢ (Type U+1) ≺ ?M::0
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Substitution
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A : (Type U), A' : (Type U), H : A == A' ⊢ ?M::5 ≺ ?M::0
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(line: 1: pos: 44) Type of argument 3 must be convertible to the expected type in the application of
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Symm::explicit
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with arguments:
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?M::0
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?M::1
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?M::2
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H
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Assignment
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A : (Type U), A' : (Type U), H : A == A' ⊢ ?M::5 ≈ (Type U+1)
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Assumption 5
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Failed to solve
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A : (Type U), A' : (Type U), H : A == A' ⊢ (Type U+2) ≺ (Type U)
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Substitution
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A : (Type U), A' : (Type U), H : A == A' ⊢ (Type U+2) ≺ ?M::3
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Propagate type, ?M::0 : ?M::3
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Assignment
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A : (Type U), A' : (Type U), H : A == A' ⊢ ?M::0 ≈ (Type U+1)
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Assumption 7
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Assignment
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A : (Type U), A' : (Type U), H : A == A' ⊢ ?M::3 ≈ (Type U)
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Assumption 0
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Failed to solve
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A : (Type U), A' : (Type U), H : A == A' ⊢ (Type U+3) ≺ (Type U)
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Substitution
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A : (Type U), A' : (Type U), H : A == A' ⊢ (Type U+3) ≺ ?M::3
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Propagate type, ?M::0 : ?M::3
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Assignment
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A : (Type U), A' : (Type U), H : A == A' ⊢ ?M::0 ≈ (Type U+2)
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Assumption 8
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Assignment
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A : (Type U), A' : (Type U), H : A == A' ⊢ ?M::3 ≈ (Type U)
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Assumption 0
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Failed to solve
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A : (Type U), A' : (Type U), H : A == A' ⊢ (?M::5 ≈ (Type U)) ⊕ (?M::5 ≈ (Type U+1))
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Destruct/Decompose
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A : (Type U), A' : (Type U), H : A == A' ⊢ (Type U) ≺ ?M::5
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Propagate type, ?M::2 : ?M::5
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Assignment
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A : (Type U), A' : (Type U), H : A == A' ⊢ A' ≈ ?M::2
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Destruct/Decompose
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A : (Type U), A' : (Type U), H : A == A' ⊢ A == A' ≺ ?M::1 == ?M::2
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(line: 1: pos: 44) Type of argument 4 must be convertible to the expected type in the application of
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Symm::explicit
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with arguments:
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?M::0
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?M::1
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?M::2
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H
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Failed to solve
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A : (Type U), A' : (Type U), H : A == A' ⊢ (?M::0 ≈ (Type U)) ⊕ (?M::0 ≈ (Type U+1))
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Destruct/Decompose
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A : (Type U), A' : (Type U), H : A == A' ⊢ (Type U) ≺ ?M::0
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Substitution
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A : (Type U), A' : (Type U), H : A == A' ⊢ ?M::5 ≺ ?M::0
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(line: 1: pos: 44) Type of argument 3 must be convertible to the expected type in the application of
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Symm::explicit
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with arguments:
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?M::0
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?M::1
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?M::2
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H
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Assignment
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A : (Type U), A' : (Type U), H : A == A' ⊢ ?M::5 ≈ (Type U)
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Assumption 10
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Failed to solve
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A : (Type U), A' : (Type U), H : A == A' ⊢ (Type U+1) ≺ (Type M)
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Substitution
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A : (Type U), A' : (Type U), H : A == A' ⊢ (Type U+1) ≺ ?M::3
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Propagate type, ?M::0 : ?M::3
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Assignment
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A : (Type U), A' : (Type U), H : A == A' ⊢ ?M::0 ≈ (Type U)
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Assumption 12
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Assignment
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A : (Type U), A' : (Type U), H : A == A' ⊢ ?M::3 ≈ (Type M)
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Assumption 9
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Failed to solve
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A : (Type U), A' : (Type U), H : A == A' ⊢ (Type U+2) ≺ (Type M)
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Substitution
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A : (Type U), A' : (Type U), H : A == A' ⊢ (Type U+2) ≺ ?M::3
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Propagate type, ?M::0 : ?M::3
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Assignment
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A : (Type U), A' : (Type U), H : A == A' ⊢ ?M::0 ≈ (Type U+1)
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Assumption 13
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Assignment
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A : (Type U), A' : (Type U), H : A == A' ⊢ ?M::3 ≈ (Type M)
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Assumption 9
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Failed to solve
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A : (Type U), A' : (Type U), H : A == A' ⊢ (?M::0 ≈ (Type U+1)) ⊕ (?M::0 ≈ (Type U+2))
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Destruct/Decompose
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A : (Type U), A' : (Type U), H : A == A' ⊢ (Type U+1) ≺ ?M::0
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Substitution
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A : (Type U), A' : (Type U), H : A == A' ⊢ ?M::5 ≺ ?M::0
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(line: 1: pos: 44) Type of argument 3 must be convertible to the expected type in the application of
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Symm::explicit
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with arguments:
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?M::0
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?M::1
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?M::2
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H
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Assignment
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A : (Type U), A' : (Type U), H : A == A' ⊢ ?M::5 ≈ (Type U+1)
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Assumption 14
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Failed to solve
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A : (Type U), A' : (Type U), H : A == A' ⊢ (Type U+2) ≺ (Type M)
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Substitution
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A : (Type U), A' : (Type U), H : A == A' ⊢ (Type U+2) ≺ ?M::3
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Propagate type, ?M::0 : ?M::3
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Assignment
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A : (Type U), A' : (Type U), H : A == A' ⊢ ?M::0 ≈ (Type U+1)
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Assumption 16
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Assignment
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A : (Type U), A' : (Type U), H : A == A' ⊢ ?M::3 ≈ (Type M)
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Assumption 9
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Failed to solve
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A : (Type U), A' : (Type U), H : A == A' ⊢ (Type U+3) ≺ (Type M)
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Substitution
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A : (Type U), A' : (Type U), H : A == A' ⊢ (Type U+3) ≺ ?M::3
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Propagate type, ?M::0 : ?M::3
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Assignment
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A : (Type U), A' : (Type U), H : A == A' ⊢ ?M::0 ≈ (Type U+2)
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Assumption 17
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Assignment
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A : (Type U), A' : (Type U), H : A == A' ⊢ ?M::3 ≈ (Type M)
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Assumption 9
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Failed to solve
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A : (Type U), A' : (Type U), H : A == A' ⊢ (?M::5 ≈ (Type U)) ⊕ (?M::5 ≈ (Type U+1))
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Destruct/Decompose
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A : (Type U), A' : (Type U), H : A == A' ⊢ (Type U) ≺ ?M::5
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Propagate type, ?M::2 : ?M::5
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Assignment
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A : (Type U), A' : (Type U), H : A == A' ⊢ A' ≈ ?M::2
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Destruct/Decompose
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A : (Type U), A' : (Type U), H : A == A' ⊢ A == A' ≺ ?M::1 == ?M::2
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(line: 1: pos: 44) Type of argument 4 must be convertible to the expected type in the application of
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Symm::explicit
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with arguments:
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?M::0
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?M::1
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?M::2
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H
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Failed to solve
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A : (Type U), A' : (Type U), H : A == A' ⊢ (?M::0 ≈ (Type U)) ⊕ (?M::0 ≈ (Type U+1))
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Destruct/Decompose
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A : (Type U), A' : (Type U), H : A == A' ⊢ (Type U) ≺ ?M::0
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Substitution
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A : (Type U), A' : (Type U), H : A == A' ⊢ ?M::5 ≺ ?M::0
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(line: 1: pos: 44) Type of argument 3 must be convertible to the expected type in the application of
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Symm::explicit
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with arguments:
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?M::0
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?M::1
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?M::2
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H
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Assignment
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A : (Type U), A' : (Type U), H : A == A' ⊢ ?M::5 ≈ (Type U)
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Assumption 19
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Failed to solve
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A : (Type U), A' : (Type U), H : A == A' ⊢ (Type U+1) ≺ (Type 1)
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Substitution
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A : (Type U), A' : (Type U), H : A == A' ⊢ (Type U+1) ≺ ?M::3
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Propagate type, ?M::0 : ?M::3
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Assignment
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A : (Type U), A' : (Type U), H : A == A' ⊢ ?M::0 ≈ (Type U)
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Assumption 21
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Assignment
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A : (Type U), A' : (Type U), H : A == A' ⊢ ?M::3 ≈ (Type 1)
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Assumption 18
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Failed to solve
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A : (Type U), A' : (Type U), H : A == A' ⊢ (Type U+2) ≺ (Type 1)
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Substitution
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A : (Type U), A' : (Type U), H : A == A' ⊢ (Type U+2) ≺ ?M::3
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Propagate type, ?M::0 : ?M::3
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Assignment
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A : (Type U), A' : (Type U), H : A == A' ⊢ ?M::0 ≈ (Type U+1)
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Assumption 22
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Assignment
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A : (Type U), A' : (Type U), H : A == A' ⊢ ?M::3 ≈ (Type 1)
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Assumption 18
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Failed to solve
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A : (Type U), A' : (Type U), H : A == A' ⊢ (?M::0 ≈ (Type U+1)) ⊕ (?M::0 ≈ (Type U+2))
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Destruct/Decompose
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A : (Type U), A' : (Type U), H : A == A' ⊢ (Type U+1) ≺ ?M::0
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Substitution
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A : (Type U), A' : (Type U), H : A == A' ⊢ ?M::5 ≺ ?M::0
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(line: 1: pos: 44) Type of argument 3 must be convertible to the expected type in the application of
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Symm::explicit
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with arguments:
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?M::0
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?M::1
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?M::2
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H
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Assignment
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A : (Type U), A' : (Type U), H : A == A' ⊢ ?M::5 ≈ (Type U+1)
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Assumption 23
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Failed to solve
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A : (Type U), A' : (Type U), H : A == A' ⊢ (Type U+2) ≺ (Type 1)
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Substitution
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A : (Type U), A' : (Type U), H : A == A' ⊢ (Type U+2) ≺ ?M::3
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Propagate type, ?M::0 : ?M::3
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Assignment
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A : (Type U), A' : (Type U), H : A == A' ⊢ ?M::0 ≈ (Type U+1)
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Assumption 25
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Assignment
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A : (Type U), A' : (Type U), H : A == A' ⊢ ?M::3 ≈ (Type 1)
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Assumption 18
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Failed to solve
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A : (Type U), A' : (Type U), H : A == A' ⊢ (Type U+3) ≺ (Type 1)
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Substitution
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A : (Type U), A' : (Type U), H : A == A' ⊢ (Type U+3) ≺ ?M::3
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Propagate type, ?M::0 : ?M::3
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Assignment
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A : (Type U), A' : (Type U), H : A == A' ⊢ ?M::0 ≈ (Type U+2)
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Assumption 26
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Assignment
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A : (Type U), A' : (Type U), H : A == A' ⊢ ?M::3 ≈ (Type 1)
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Assumption 18
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Failed to solve
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A : (Type U), A' : (Type U), H : A == A' ⊢ (?M::5 ≈ (Type U)) ⊕ (?M::5 ≈ (Type U+1))
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Destruct/Decompose
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A : (Type U), A' : (Type U), H : A == A' ⊢ (Type U) ≺ ?M::5
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Propagate type, ?M::2 : ?M::5
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Assignment
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A : (Type U), A' : (Type U), H : A == A' ⊢ A' ≈ ?M::2
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Destruct/Decompose
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A : (Type U), A' : (Type U), H : A == A' ⊢ A == A' ≺ ?M::1 == ?M::2
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(line: 1: pos: 44) Type of argument 4 must be convertible to the expected type in the application of
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Symm::explicit
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with arguments:
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?M::0
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?M::1
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?M::2
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H
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Failed to solve
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A : (Type U), A' : (Type U), H : A == A' ⊢ (?M::0 ≈ (Type U)) ⊕ (?M::0 ≈ (Type U+1))
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Destruct/Decompose
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A : (Type U), A' : (Type U), H : A == A' ⊢ (Type U) ≺ ?M::0
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Substitution
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A : (Type U), A' : (Type U), H : A == A' ⊢ ?M::5 ≺ ?M::0
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(line: 1: pos: 44) Type of argument 3 must be convertible to the expected type in the application of
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Symm::explicit
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with arguments:
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?M::0
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?M::1
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?M::2
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H
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Assignment
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A : (Type U), A' : (Type U), H : A == A' ⊢ ?M::5 ≈ (Type U)
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Assumption 28
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Failed to solve
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A : (Type U), A' : (Type U), H : A == A' ⊢ (Type U+1) ≺ Type
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Substitution
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A : (Type U), A' : (Type U), H : A == A' ⊢ (Type U+1) ≺ ?M::3
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Propagate type, ?M::0 : ?M::3
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Assignment
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A : (Type U), A' : (Type U), H : A == A' ⊢ ?M::0 ≈ (Type U)
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Assumption 30
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Assignment
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A : (Type U), A' : (Type U), H : A == A' ⊢ ?M::3 ≈ Type
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Assumption 27
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Failed to solve
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A : (Type U), A' : (Type U), H : A == A' ⊢ (Type U+2) ≺ Type
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Substitution
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A : (Type U), A' : (Type U), H : A == A' ⊢ (Type U+2) ≺ ?M::3
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Propagate type, ?M::0 : ?M::3
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Assignment
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A : (Type U), A' : (Type U), H : A == A' ⊢ ?M::0 ≈ (Type U+1)
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Assumption 31
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Assignment
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A : (Type U), A' : (Type U), H : A == A' ⊢ ?M::3 ≈ Type
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Assumption 27
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Failed to solve
|
||||
A : (Type U), A' : (Type U), H : A == A' ⊢ (?M::0 ≈ (Type U+1)) ⊕ (?M::0 ≈ (Type U+2))
|
||||
Destruct/Decompose
|
||||
A : (Type U), A' : (Type U), H : A == A' ⊢ (Type U+1) ≺ ?M::0
|
||||
Substitution
|
||||
A : (Type U), A' : (Type U), H : A == A' ⊢ ?M::5 ≺ ?M::0
|
||||
(line: 1: pos: 44) Type of argument 3 must be convertible to the expected type in the application of
|
||||
Symm::explicit
|
||||
with arguments:
|
||||
?M::0
|
||||
?M::1
|
||||
?M::2
|
||||
H
|
||||
Assignment
|
||||
A : (Type U), A' : (Type U), H : A == A' ⊢ ?M::5 ≈ (Type U+1)
|
||||
Assumption 32
|
||||
Failed to solve
|
||||
A : (Type U), A' : (Type U), H : A == A' ⊢ (Type U+2) ≺ Type
|
||||
Substitution
|
||||
A : (Type U), A' : (Type U), H : A == A' ⊢ (Type U+2) ≺ ?M::3
|
||||
Propagate type, ?M::0 : ?M::3
|
||||
Assignment
|
||||
A : (Type U), A' : (Type U), H : A == A' ⊢ ?M::0 ≈ (Type U+1)
|
||||
Assumption 34
|
||||
Assignment
|
||||
A : (Type U), A' : (Type U), H : A == A' ⊢ ?M::3 ≈ Type
|
||||
Assumption 27
|
||||
Failed to solve
|
||||
A : (Type U), A' : (Type U), H : A == A' ⊢ (Type U+3) ≺ Type
|
||||
Substitution
|
||||
A : (Type U), A' : (Type U), H : A == A' ⊢ (Type U+3) ≺ ?M::3
|
||||
Propagate type, ?M::0 : ?M::3
|
||||
Assignment
|
||||
A : (Type U), A' : (Type U), H : A == A' ⊢ ?M::0 ≈ (Type U+2)
|
||||
Assumption 35
|
||||
Assignment
|
||||
A : (Type U), A' : (Type U), H : A == A' ⊢ ?M::3 ≈ Type
|
||||
Assumption 27
|
||||
Failed to solve
|
||||
A : (Type U), A' : (Type U), H : A == A' ⊢ (?M::5 ≈ (Type U)) ⊕ (?M::5 ≈ (Type U+1))
|
||||
Destruct/Decompose
|
||||
A : (Type U), A' : (Type U), H : A == A' ⊢ (Type U) ≺ ?M::5
|
||||
Propagate type, ?M::2 : ?M::5
|
||||
Assignment
|
||||
A : (Type U), A' : (Type U), H : A == A' ⊢ A' ≈ ?M::2
|
||||
Destruct/Decompose
|
||||
A : (Type U), A' : (Type U), H : A == A' ⊢ A == A' ≺ ?M::1 == ?M::2
|
||||
(line: 1: pos: 44) Type of argument 4 must be convertible to the expected type in the application of
|
||||
Symm::explicit
|
||||
with arguments:
|
||||
?M::0
|
||||
?M::1
|
||||
?M::2
|
||||
H
|
||||
Failed to solve
|
||||
A : (Type U), A' : (Type U), H : A == A' ⊢ (?M::0 ≈ (Type U)) ⊕ (?M::0 ≈ (Type U+1))
|
||||
Destruct/Decompose
|
||||
A : (Type U), A' : (Type U), H : A == A' ⊢ (Type U) ≺ ?M::0
|
||||
Substitution
|
||||
A : (Type U), A' : (Type U), H : A == A' ⊢ ?M::5 ≺ ?M::0
|
||||
(line: 1: pos: 44) Type of argument 3 must be convertible to the expected type in the application of
|
||||
Symm::explicit
|
||||
with arguments:
|
||||
?M::0
|
||||
?M::1
|
||||
?M::2
|
||||
H
|
||||
Assignment
|
||||
A : (Type U), A' : (Type U), H : A == A' ⊢ ?M::5 ≈ (Type U)
|
||||
Assumption 37
|
||||
Failed to solve
|
||||
A : (Type U), A' : (Type U), H : A == A' ⊢ (Type U+1) ≺ Bool
|
||||
Substitution
|
||||
A : (Type U), A' : (Type U), H : A == A' ⊢ (Type U+1) ≺ ?M::3
|
||||
Propagate type, ?M::0 : ?M::3
|
||||
Assignment
|
||||
A : (Type U), A' : (Type U), H : A == A' ⊢ ?M::0 ≈ (Type U)
|
||||
Assumption 39
|
||||
Assignment
|
||||
A : (Type U), A' : (Type U), H : A == A' ⊢ ?M::3 ≈ Bool
|
||||
Assumption 36
|
||||
Failed to solve
|
||||
A : (Type U), A' : (Type U), H : A == A' ⊢ (Type U+2) ≺ Bool
|
||||
Substitution
|
||||
A : (Type U), A' : (Type U), H : A == A' ⊢ (Type U+2) ≺ ?M::3
|
||||
Propagate type, ?M::0 : ?M::3
|
||||
Assignment
|
||||
A : (Type U), A' : (Type U), H : A == A' ⊢ ?M::0 ≈ (Type U+1)
|
||||
Assumption 40
|
||||
Assignment
|
||||
A : (Type U), A' : (Type U), H : A == A' ⊢ ?M::3 ≈ Bool
|
||||
Assumption 36
|
||||
Failed to solve
|
||||
A : (Type U), A' : (Type U), H : A == A' ⊢ (?M::0 ≈ (Type U+1)) ⊕ (?M::0 ≈ (Type U+2))
|
||||
Destruct/Decompose
|
||||
A : (Type U), A' : (Type U), H : A == A' ⊢ (Type U+1) ≺ ?M::0
|
||||
Substitution
|
||||
A : (Type U), A' : (Type U), H : A == A' ⊢ ?M::5 ≺ ?M::0
|
||||
(line: 1: pos: 44) Type of argument 3 must be convertible to the expected type in the application of
|
||||
Symm::explicit
|
||||
with arguments:
|
||||
?M::0
|
||||
?M::1
|
||||
?M::2
|
||||
H
|
||||
Assignment
|
||||
A : (Type U), A' : (Type U), H : A == A' ⊢ ?M::5 ≈ (Type U+1)
|
||||
Assumption 41
|
||||
Failed to solve
|
||||
A : (Type U), A' : (Type U), H : A == A' ⊢ (Type U+2) ≺ Bool
|
||||
Substitution
|
||||
A : (Type U), A' : (Type U), H : A == A' ⊢ (Type U+2) ≺ ?M::3
|
||||
Propagate type, ?M::0 : ?M::3
|
||||
Assignment
|
||||
A : (Type U), A' : (Type U), H : A == A' ⊢ ?M::0 ≈ (Type U+1)
|
||||
Assumption 43
|
||||
Assignment
|
||||
A : (Type U), A' : (Type U), H : A == A' ⊢ ?M::3 ≈ Bool
|
||||
Assumption 36
|
||||
Failed to solve
|
||||
A : (Type U), A' : (Type U), H : A == A' ⊢ (Type U+3) ≺ Bool
|
||||
Substitution
|
||||
A : (Type U), A' : (Type U), H : A == A' ⊢ (Type U+3) ≺ ?M::3
|
||||
Propagate type, ?M::0 : ?M::3
|
||||
Assignment
|
||||
A : (Type U), A' : (Type U), H : A == A' ⊢ ?M::0 ≈ (Type U+2)
|
||||
Assumption 44
|
||||
Assignment
|
||||
A : (Type U), A' : (Type U), H : A == A' ⊢ ?M::3 ≈ Bool
|
||||
Assumption 36
|
Loading…
Reference in a new issue