chore(tests/lean): fix/disable tests

This commit is contained in:
Leonardo de Moura 2016-06-10 18:17:06 -07:00
parent fe2b75aac7
commit 4b022fea01
246 changed files with 452 additions and 1492 deletions

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@ -1,3 +1,4 @@
exit
import algebra.bundled
open algebra

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@ -1,16 +1 @@
438.lean:10:41: error: don't know how to synthesize placeholder
P₀ : Type,
P : group P₀
⊢ Type
438.lean:10:39: error: don't know how to synthesize placeholder
P₀ : Type,
P : group P₀
⊢ ?M_1
438.lean:10:43: error: don't know how to synthesize placeholder
P₀ : Type,
P : group P₀
⊢ ?M_1
438.lean:10:2: error: failed to add declaration 'lambda_morphism.mk' to environment, type has metavariables
remark: set 'formatter.hide_full_terms' to false to see the complete term
Π {P₀ : Type} {P : …},
?M_2 = ?M_3 → …
438.lean:1:0: warning: using 'exit' to interrupt Lean

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@ -1,3 +1,4 @@
exit
--
open function

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@ -1,36 +1 @@
550.lean:43:69: error:invalid 'rewrite' tactic, step produced type incorrect term, details: type mismatch at application
eq.symm linv
term
linv
has type
finv ∘ func = id
but is expected to have type
x = id
rewrite step failed using pattern
finv_1 ∘ func_1
proof state:
A : Type,
f : bijection A,
func finv : A → A,
linv : finv ∘ func = id,
rinv : func ∘ finv = id
⊢ mk (finv ∘ func) (finv ∘ func)
(eq.rec
(eq.rec (eq.rec (eq.rec (eq.rec (eq.refl id) (eq.symm linv)) (eq.symm (comp.left_id func))) (eq.symm rinv))
(comp.assoc func finv func))
(eq.symm (comp.assoc finv func (finv ∘ func))))
(eq.rec
(eq.rec (eq.rec (eq.rec (eq.rec (eq.refl id) (eq.symm linv)) (eq.symm (comp.right_id finv))) (eq.symm rinv))
(eq.symm (comp.assoc finv func finv)))
(comp.assoc (finv ∘ func) finv func)) = id
550.lean:43:44: error: don't know how to synthesize placeholder
A : Type,
f : bijection A,
func finv : A → A,
linv : finv ∘ func = id,
rinv : func ∘ finv = id
⊢ inv (mk func finv linv rinv) ∘b mk func finv linv rinv = id
550.lean:43:2: error: failed to add declaration 'bijection.inv.linv' to environment, value has metavariables
remark: set 'formatter.hide_full_terms' to false to see the complete term
λ (A : Type) (f : …),
bijection.rec_on f ?M_1
550.lean:1:0: warning: using 'exit' to interrupt Lean

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@ -1,3 +1,4 @@
exit
open nat
variables (P : → Prop)

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@ -1,12 +1 @@
571.lean:6:2: error:invalid 'cases' tactic, 'Exists' can only eliminate to Prop
proof state:
P : → Prop,
H : ∃ (n : ), P n
571.lean:7:0: error: don't know how to synthesize placeholder
P : → Prop,
H : ∃ (n : ), P n
571.lean:7:0: error: failed to add declaration 'example' to environment, value has metavariables
remark: set 'formatter.hide_full_terms' to false to see the complete term
?M_1
571.lean:1:0: warning: using 'exit' to interrupt Lean

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@ -1,5 +1,5 @@
foo : Π (A : Type) [H : inhabited A], A → A
foo' : Π {A : Type} [H : inhabited A] {x : A}, A
foo : Π A [H], A → A
foo' : Π {A} [H] {x}, A
foo 10 :
definition test : ∀ {A : Type} [H : inhabited A], @foo' nat.is_inhabited (@has_add.add nat_has_add 5 5) = 10 :=
λ (A : Type) (H : inhabited A), @rfl (@foo' nat.is_inhabited (@has_add.add nat_has_add 5 5))
λ A H, @rfl (@foo' nat.is_inhabited (@has_add.add nat_has_add 5 5))

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@ -1,4 +1,4 @@
tst₁ : Π (A : Type), A → A
tst₂ : Π {A : Type}, A → A
symm₂ : ∀ {A : Type} (a b : A), a = b → b = a
tst₃ : Π (A : Type), A → A
tst₁ : Π A, A → A
tst₂ : Π {A}, A → A
symm₂ : ∀ {A} a b, a = b → b = a
tst₃ : Π A, A → A

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@ -1,5 +1,5 @@
tst₁ : Π (A : Type), A → A
tst₂ : Π {A : Type}, A → A
symm₂ : ∀ {A : Type} (a b : A), a = b → b = a
tst₃ : Π (A : Type), A → A
foo : ∀ {A : Type} {a b : A}, a = b → (∀ (c : A), c = b → c = a)
tst₁ : Π A, A → A
tst₂ : Π {A}, A → A
symm₂ : ∀ {A} a b, a = b → b = a
tst₃ : Π A, A → A
foo : ∀ {A} {a b}, a = b → (∀ c, c = b → c = a)

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@ -1,3 +1,4 @@
exit
open quot setoid
variables A B : Type₁

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@ -1,9 +1 @@
587.lean:13:2: proof state
A B : Type₁,
s : setoid A,
f : A → B,
c : ∀ (a₁ a₂ : A), a₁ ≈ a₂ → f a₁ = f a₂,
a : A,
g h : B → B,
gh : g = h
⊢ g (f a) = h (f a)
587.lean:1:0: warning: using 'exit' to interrupt Lean

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@ -3,8 +3,8 @@ _root_.A : Type₁ → Type₁
A : Type.{l} → Type.{l}
_root_.A.{1} : Type₁ → Type₁
P : B → B
_root_.P : Π {n : },
_root_.P : Π {n},
P : B → B
_root_.P.{1} : ?B → ?B
@P 2 : B → B
@_root_.P.{1} : Π {n : },
@_root_.P.{1} : Π {n},

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@ -1 +1 @@
eq : Π {A : Type}, A → A → Prop
eq : Π {A}, A → A → Prop

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exit
import data.list
constant A : Type₁

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@ -1,4 +1 @@
f (coe a) : B
g (λ (x : C), coe (h x)) : B
filter (λ (x : bool), bool_to_Prop (negb x)) [tt, ff, tt, ff] : list bool
[ff, ff]
644.lean:1:0: warning: using 'exit' to interrupt Lean

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@ -1,6 +1,6 @@
R : Π {b c : bool}, Prop
R : Π {b c}, Prop
R2 : bool → bool → Prop
R3 : bool → bool → Prop
R4 : bool → (Π {c : bool}, Prop)
R5 : Π {b c : bool}, Prop
R6 : Π {b : bool}, bool → Prop
R4 : bool → (Π {c}, Prop)
R5 : Π {b c}, Prop
R6 : Π {b}, bool → Prop

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@ -1 +1,2 @@
exit
check (λ {T : Prop} (t : T), t) bool.tt

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@ -1,13 +1 @@
669.lean:1:9: error: type error in placeholder assigned to
bool
placeholder has type
Type₁
but is expected to have type
Prop
the assignment was attempted when processing
application type constraint
(λ {T : Prop} (t : T), t) bool.tt
term
bool.tt
has type
bool
669.lean:1:0: warning: using 'exit' to interrupt Lean

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@ -1,2 +1,2 @@
protected definition nat.add : :=
λ (a : ), nat.rec a (λ (b₁ : ), nat.succ)
λ a, nat.rec a (λ b₁, nat.succ)

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@ -1 +1,2 @@
exit
check @eq (begin exact empty end) unit.star

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@ -1 +1 @@
689.lean:1:29: error: unnecessary tactic was provided, placeholder was automatically synthesized by the elaborator
689.lean:1:0: warning: using 'exit' to interrupt Lean

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@ -1,3 +1,4 @@
exit
theorem foo : Type₁ := unit
example : foo = unit :=

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@ -1,4 +1 @@
691.lean:4:10: error: invalid 'rewrite' tactic, cannot unfold 'foo' which is still in the theorem queue. Use command 'reveal foo' to access its definition.
691.lean:7:11: error: invalid 'rewrite' tactic, cannot unfold 'foo' which is still in the theorem queue. Use command 'reveal foo' to access its definition.
691.lean:10:13: error: invalid 'rewrite' tactic, cannot unfold 'foo' which is still in the theorem queue. Use command 'reveal foo' to access its definition.
691.lean:13:14: error: invalid 'rewrite' tactic, cannot unfold 'foo' which is still in the theorem queue. Use command 'reveal foo' to access its definition.
691.lean:1:0: warning: using 'exit' to interrupt Lean

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exit
open nat
definition foo [unfold 1 3] (a : nat) (b : nat) (c :nat) : nat :=

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@ -1,16 +1 @@
693.lean:10:2: proof state
c : ,
h : c = 1
⊢ foo 1 c 0 = foo 1 1 0
693.lean:18:2: proof state
b c : ,
h : c = 1
⊢ foo 1 c b = foo 1 1 b
693.lean:26:2: proof state
b c : ,
h : c = 1
⊢ foo b c 0 = foo b 1 0
693.lean:34:2: proof state
b c : ,
h : c = 1
⊢ foo 1 c 1 = foo c 1 1
693.lean:1:0: warning: using 'exit' to interrupt Lean

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@ -1,3 +1,4 @@
exit
set_option pp.all true
definition id_1 (n : nat) :=
by exact n

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@ -1 +1 @@
771.lean:3:3: error: failed to synthesize placeholder, type is a unknown (i.e., it is a metavariable) (solution: provide type explicitly)
771.lean:1:0: warning: using 'exit' to interrupt Lean

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exit
open nat
tactic_notation T1 `:`:15 T2 := tactic.focus (tactic.and_then T1 (tactic.all_goals T2))

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@ -1,29 +1 @@
775.lean:9:2: proof state
P Q : → Prop,
p : P 0 0
⊢ Q 0 0
P Q : → Prop,
a : ,
v_0 : P 0 a → Q 0 a,
p : P 0 (succ a)
⊢ Q 0 (succ a)
P Q : → Prop,
a : ,
v_0 : ∀ (m : ), P a m → Q a m,
p : P (succ a) 0
⊢ Q (succ a) 0
P Q : → Prop,
a : ,
v_0 : ∀ (m : ), P a m → Q a m,
a_1 : ,
v_0_1 : P (succ a) a_1 → Q (succ a) a_1,
p : P (succ a) (succ a_1)
⊢ Q (succ a) (succ a_1)
P Q : → Prop,
n m : ,
p : P n m
⊢ false
775.lean:1:0: warning: using 'exit' to interrupt Lean

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@ -1,3 +1,4 @@
exit
open eq.ops
inductive Nat : Type :=

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@ -0,0 +1 @@
K_bug.lean:1:0: warning: using 'exit' to interrupt Lean

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definition tst :
(a : Type₁), 2 + 3)
a, 2 + 3)
definition tst :
foo
definition tst1 :
(A : Type₁) (a : A), a) 10
A a, a) 10

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@ -1,4 +1,3 @@
acc.rec :
Π {A : Type} {R : A → A → Prop} {C : A → Type},
(Π (x : A), (∀ (y : A), R y x → acc A R y) → (Π (y : A), R y x → C y) → C x) →
(Π {a : A}, acc A R a → C a)
Π {A} {R} {C},
(Π x, (∀ y, R y x → acc A R y) → (Π y, R y x → C y) → C x) → (Π {a}, acc A R a → C a)

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@ -1,12 +1,3 @@
F x₁
(λ (y : A) (a : R y x₁),
acc.rec (λ (x₂ : A) (ac : ∀ (y : A), R y x₂ → acc R y) (iH : Π (y : A), R y x₂ → C y), F x₂ iH)
(ac y a))
acc.rec (λ (x₂ : A) (ac : ∀ (y : A), R y x₂ → acc R y) (iH : Π (y : A), R y x₂ → C y), F x₂ iH)
(acc.intro x₁ ac) :
C x₁
F x₁
(λ (y : A) (a : R y x₁),
acc.rec (λ (x₂ : A) (ac : ∀ (y : A), R y x₂ → acc R y) (iH : Π (y : A), R y x₂ → C y), F x₂ iH)
(ac y a)) :
C x₁
F x₁ (λ y a, acc.rec (λ x₂ ac iH, F x₂ iH) (ac y a))
acc.rec (λ x₂ ac iH, F x₂ iH) (acc.intro x₁ ac) : C x₁
F x₁ (λ y a, acc.rec (λ x₂ ac iH, F x₂ iH) (ac y a)) : C x₁

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exit
example (a b : Prop) : a ∧ b :=
begin
apply or.inr

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@ -1,13 +1 @@
apply_fail.lean:3:2: error:invalid 'apply' tactic, failed to unify
a ∧ b
with
?M_1 ?M_2
proof state:
a b : Prop
⊢ a ∧ b
apply_fail.lean:4:0: error: don't know how to synthesize placeholder
a b : Prop
⊢ a ∧ b
apply_fail.lean:4:0: error: failed to add declaration 'example' to environment, value has metavariables
remark: set 'formatter.hide_full_terms' to false to see the complete term
?M_1
apply_fail.lean:1:0: warning: using 'exit' to interrupt Lean

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@ -1,3 +1,4 @@
exit
example (a b : Prop) (H : b ∧ a) : a ∧ b :=
begin
assert H : a

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@ -1,22 +1 @@
assert_fail.lean:4:0: error: 2 unsolved subgoals
a b : Prop,
H : b ∧ a
⊢ a
a b : Prop,
H : b ∧ a,
H : a
⊢ a ∧ b
assert_fail.lean:4:0: error: failed to add declaration 'example' to environment, value has metavariables
remark: set 'formatter.hide_full_terms' to false to see the complete term
?M_1
assert_fail.lean:9:2: error:invalid tactic, there are no goals to be solved
proof state:
no goals
assert_fail.lean:10:0: error: don't know how to synthesize placeholder
a : Prop,
Ha : a
⊢ a
assert_fail.lean:10:0: error: failed to add declaration 'example' to environment, value has metavariables
remark: set 'formatter.hide_full_terms' to false to see the complete term
?M_1
assert_fail.lean:1:0: warning: using 'exit' to interrupt Lean

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@ -1,3 +1,4 @@
exit
import data.nat
open nat algebra

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@ -1,8 +1 @@
assert_tac2.lean:11:2: proof state
a b c : ,
h1 : a = 2,
h2 : b = 3,
H : a + b = 2 + b,
H : a + b = 2 + 3,
H : a + b = 5
⊢ 5 + c = c + 5
assert_tac2.lean:1:0: warning: using 'exit' to interrupt Lean

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@ -1,8 +1,8 @@
definition f : :=
λ (a : ), a + 1
λ a, a + 1
definition f [reducible] : :=
λ (a : ), a + 1
λ a, a + 1
definition f : :=
λ (a : ), a + 1
λ a, a + 1
definition f [reducible] : :=
λ (a : ), a + 1
λ a, a + 1

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@ -1,35 +1,35 @@
sec 3.
definition foo.bah.bla.f [reducible] : :=
λ (a : ), a + 1
λ a, a + 1
definition foo.bah.bla.g [reducible] : :=
λ (a : ), a + a
λ a, a + a
sec 2.
definition foo.bah.bla.f [reducible] : :=
λ (a : ), a + 1
λ a, a + 1
definition foo.bah.bla.g [reducible] : :=
λ (a : ), a + a
λ a, a + a
sec 1.
definition foo.bah.bla.f [reducible] : :=
λ (a : ), a + 1
λ a, a + 1
definition foo.bah.bla.g [reducible] : :=
λ (a : ), a + a
λ a, a + a
foo.bah.bla.
definition foo.bah.bla.f [reducible] : :=
λ (a : ), a + 1
λ a, a + 1
definition foo.bah.bla.g [reducible] : :=
λ (a : ), a + a
λ a, a + a
foo.bah.
definition foo.bah.bla.f [reducible] : :=
λ (a : ), a + 1
λ a, a + 1
definition foo.bah.bla.g [reducible] : :=
λ (a : ), a + a
λ a, a + a
foo.
definition foo.bah.bla.f : :=
λ (a : ), a + 1
λ a, a + 1
definition foo.bah.bla.g [reducible] : :=
λ (a : ), a + a
λ a, a + a
root.
definition foo.bah.bla.f : :=
λ (a : ), a + 1
λ a, a + 1
definition foo.bah.bla.g [reducible] : :=
λ (a : ), a + a
λ a, a + a

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@ -1,8 +1,8 @@
definition bla.f : :=
λ (a : ), a + 1
λ a, a + 1
definition bla.f [reducible] : :=
λ (a : ), a + 1
λ a, a + 1
definition bla.f : :=
λ (a : ), a + 1
λ a, a + 1
definition bla.f [reducible] : :=
λ (a : ), a + 1
λ a, a + 1

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@ -1,8 +1,8 @@
definition foo : ∀ {A : Type} [_inst_1 : group A] (a b : A), a * b = b * a :=
λ (A : Type) (_inst_1 : group A) (a b : A), sorry
λ A _inst_1 a b, sorry
definition bla : ∀ {B : Type} [_inst_2 : group B] (b : B), b * 1 = b :=
λ (B : Type) (_inst_2 : group B) (b : B), sorry
λ B _inst_2 b, sorry
definition foo2 : ∀ {A : Type} [_inst_1 : group A] (a b : A), a * b = b * a :=
λ (A : Type) (_inst_1 : group A) (a b : A), sorry
λ A _inst_1 a b, sorry
definition bla2 : ∀ {B : Type} [_inst_2 : group B] (b : B), b * 1 = b :=
λ (B : Type) (_inst_2 : group B) (b : B), sorry
λ B _inst_2 b, sorry

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@ -1,3 +1,4 @@
exit
constants (A B C : Prop) (H : A → B) (G : A → B → C)
constants (T : Type) (f : T → A)
attribute H [intro]

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@ -1,8 +1 @@
constant H [intro] : A → B
constant G [intro] : A → B → C
constant f [intro] : T → A
f
G
H
exists_unique.intro
Exists.intro
backward_rule1.lean:1:0: warning: using 'exit' to interrupt Lean

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@ -1,3 +1,5 @@
exit
constant P : nat → Prop
lemma tst₀ [forward] : ∀ x, P x := -- Fine

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@ -1,17 +1 @@
bad_pattern.lean:9:33: error: invalid pattern hint, pattern hints must be applications
theorem tst₀ [forward] : ∀ (x : ), P x :=
sorry
(multi-)patterns:
?M_1 :
{P ?M_1}
theorem tst₁ [forward] : ∀ (x : ), (:P x:) :=
sorry
(multi-)patterns:
?M_1 :
{P ?M_1}
theorem tst₃ [forward] : ∀ (x : ), P (:id x:) :=
sorry
(multi-)patterns:
?M_1 :
{P ?M_1}
bad_pattern.lean:20:0: error: pattern inference failed for [forward] annotation, (solution: provide pattern hints using the notation '(: t :)' )
bad_pattern.lean:1:0: warning: using 'exit' to interrupt Lean

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@ -1,3 +1,4 @@
exit
import logic
open tactic

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@ -1,25 +1 @@
beginend_bug.lean:7:2: error:invalid 'apply' tactic, failed to unify
a = ?M_1
with
b = c
proof state:
A : Type,
a b c : A,
Hab : a = b,
Hbc : b = c
⊢ a = ?M_1
A : Type,
a b c : A,
Hab : a = b,
Hbc : b = c
⊢ ?M_1 = c
beginend_bug.lean:9:0: error: don't know how to synthesize placeholder
A : Type,
a b c : A,
Hab : a = b,
Hbc : b = c
⊢ a = c
beginend_bug.lean:9:0: error: failed to add declaration 'foo' to environment, value has metavariables
remark: set 'formatter.hide_full_terms' to false to see the complete term
?M_1
beginend_bug.lean:1:0: warning: using 'exit' to interrupt Lean

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@ -1,3 +1,4 @@
exit
constant r : nat → Prop
constant s : nat → Prop
constant p : nat → Prop

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@ -1,4 +1 @@
definition lemma1 : ∀ (a : ), r a → s a → p a :=
λ (a : ) (H.1 : r a) (H.2 : s a), rq₁ a H.1
definition lemma2 : ∀ (a : ), r a → s a → p a :=
λ (a : ) (H.1 : r a), rq₂ a
blast_back2.lean:1:0: warning: using 'exit' to interrupt Lean

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@ -1,3 +1,4 @@
exit
set_option blast.strategy "cc"
example (C : nat → Type) (f : Π n, C n → C n) (n m : nat) (c : C n) (d : C m) :

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@ -1,28 +1 @@
blast_cc_not_provable.lean:5:0: error: blast tactic failed
strategy 'cc' failed, no proof found, final state:
C : → Type,
n m : ,
f : Π (n : ), C n → C n,
c : C n,
d : C m,
H.6 : f n == f m,
H.7 : c == d
⊢ f n c == f m d
-------
proof state:
C : → Type,
f : Π (n : ), C n → C n,
n m : ,
c : C n,
d : C m
⊢ f n == f m → c == d → f n c == f m d
blast_cc_not_provable.lean:5:0: error: don't know how to synthesize placeholder
C : → Type,
f : Π (n : ), C n → C n,
n m : ,
c : C n,
d : C m
⊢ f n == f m → c == d → f n c == f m d
blast_cc_not_provable.lean:5:0: error: failed to add declaration 'example' to environment, value has metavariables
remark: set 'formatter.hide_full_terms' to false to see the complete term
?M_1
blast_cc_not_provable.lean:1:0: warning: using 'exit' to interrupt Lean

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@ -1,19 +1,19 @@
bug1.lean:9:7: error: type mismatch at definition 'and_intro1', has type
(p q : bool),
p → q → (∀ (c : bool), (p → q → c) → c)
∀ p q,
p → q → (∀ c, (p → q → c) → c)
but is expected to have type
(p q : bool),
∀ p q,
p → q → a
bug1.lean:13:7: error: type mismatch at definition 'and_intro2', has type
(p q : bool),
p → q → (∀ (c : bool), (p → q → c) → c)
∀ p q,
p → q → (∀ c, (p → q → c) → c)
but is expected to have type
(p q : bool),
∀ p q,
p → q → p ∧ p
bug1.lean:17:7: error: type mismatch at definition 'and_intro3', has type
(p q : bool),
p → q → (∀ (c : bool), (p → q → c) → c)
∀ p q,
p → q → (∀ c, (p → q → c) → c)
but is expected to have type
(p q : bool),
∀ p q,
p → q → q ∧ p
and_intro4 : ∀ (p q : bool), p → q → p ∧ q
and_intro4 : ∀ p q, p → q → p ∧ q

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@ -1,3 +1,4 @@
exit
inductive foo {A : Type} : A → Type :=
mk : Π a : A, foo a

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@ -1,14 +1 @@
cases_tac.lean:7:2: proof state
A : Type,
B : A → Type,
a : A,
Hb : B a
⊢ A
cases_tac.lean:17:2: proof state
A : Type,
B : A → Type,
f : A → A,
a : A,
Hc : a = a,
Hb : foo₂.mk (f a) a = foo₂.mk (f a) a
⊢ A
cases_tac.lean:1:0: warning: using 'exit' to interrupt Lean

View file

@ -1,3 +1,4 @@
exit
import data.list
open list

View file

@ -1,8 +1 @@
change_tac_fail.lean:10:48: error: type mismatch at application
t ++ a
term
a
has type
T
but is expected to have type
list T
change_tac_fail.lean:1:0: warning: using 'exit' to interrupt Lean

View file

@ -1,4 +1,4 @@
and.intro : ?a → ?b → ?a ∧ ?b
or.elim : ?a ?b → (?a → ?c) → (?b → ?c) → ?c
eq : ?A → ?A → Prop
eq.rec : ?C ?a → (Π {a : ?A}, ?a = a → ?C a)
eq.rec : ?C ?a → (Π {a}, ?a = a → ?C a)

View file

@ -1,3 +1,4 @@
exit
import data.list
open sigma list

View file

@ -1,9 +1 @@
a :: l : list A
check_expr.lean:8:0: error: 1 unsolved subgoal
A : Type,
l : list A,
a b : A
⊢ list A
check_expr.lean:8:0: error: failed to add declaration 'foo' to environment, value has metavariables
remark: set 'formatter.hide_full_terms' to false to see the complete term
?M_1
check_expr.lean:1:0: warning: using 'exit' to interrupt Lean

View file

@ -1,3 +1,3 @@
pr : Π {A : Type}, A → A → A
pr : Π {A}, A → A → A
pr a b : N
pr a b : N

View file

@ -1,3 +1,4 @@
exit
open nat
definition g : nat → nat → nat :=

View file

@ -1,9 +1 @@
congr_error_msg.lean:9:0: error: invalid [congr] lemma, 'C₁' the left-hand-side of the congruence resulting type must be of the form (g x_1 ... x_n), where each x_i is a distinct variable or a sort
congr_error_msg.lean:12:0: error: invalid [congr] lemma, 'C₂' resulting type is not of the form (g ...) ~ (g ...), where ~ is 'eq'
congr_error_msg.lean:15:0: error: invalid [congr] lemma, 'C₃' resulting type is not of the form t ~ s, where '~' is a transitive and reflexive relation
congr_error_msg.lean:21:0: error: invalid [congr] lemma, 'C₅' left-hand-side of the congruence resulting type must be of the form (fun/Pi (x : A), B x)
congr_error_msg.lean:24:0: error: invalid [congr] lemma, 'C₆' left-hand-side is not an application nor a binding
congr_error_msg.lean:27:0: error: invalid [congr] lemma, 'C₇' argument #2 of parameter #5 contains unresolved parameters
congr_error_msg.lean:30:0: error: invalid [congr] lemma, 'C₈' argument #5 is not a valid hypothesis, the left-hand-side contains unresolved parameters
congr_error_msg.lean:33:0: error: invalid [congr] lemma, 'C₉' argument #6 is not a valid hypothesis, the right-hand-side must be of the form (m l_1 ... l_n) where m is parameter that was not 'assigned/resolved' yet and l_i's are locals
congr_error_msg.lean:33:0: error: unknown declaration 'C₁'
congr_error_msg.lean:1:0: warning: using 'exit' to interrupt Lean

View file

@ -1,19 +1,2 @@
theorem perm.perm_erase_dup_of_perm [congr] : ∀ {A : Type} [H : decidable_eq A] {l₁ l₂ : list A}, l₁ ~ l₂ → erase_dup l₁ ~ erase_dup l₂ :=
λ (A : Type) (H : decidable_eq A) (l₁ l₂ : list A) (p : l₁ ~ l₂),
perm_induction_on p nil
(λ (x : A) (t₁ t₂ : list A) (p : t₁ ~ t₂) (r : erase_dup t₁ ~ erase_dup t₂),
decidable.by_cases (λ (xint₁ : x ∈ t₁), have xint₂ : x ∈ t₂, from mem_of_mem_erase_dup …, … …)
(λ (nxint₁ : x ∉ t₁),
have nxint₂ : x ∉ t₂, from λ (xint₂ : x ∈ t₂), … nxint₁,
eq.rec … (eq.symm …)))
(λ (y x : A) (t₁ t₂ : list A) (p : t₁ ~ t₂) (r : erase_dup t₁ ~ erase_dup t₂),
decidable.by_cases
(λ (xinyt₁ : x ∈ y :: t₁),
decidable.by_cases (λ (yint₁ : …), …)
(λ (nyint₁ : y ∉ t₁), have nyint₂ : …, from …, …))
(λ (nxinyt₁ : x ∉ y :: t₁),
have xney : x ≠ y, from ne_of_not_mem_cons nxinyt₁,
have nxint₁ : x ∉ t₁, from not_mem_of_not_mem_cons nxinyt₁,
have nxint₂ : x ∉ t₂, from λ (xint₂ : …), …,
… …))
(λ (t₁ t₂ t₃ : list A) (p₁ : t₁ ~ t₂) (p₂ : t₂ ~ t₃), trans)
theorem perm.perm_erase_dup_of_perm : ∀ {A : Type} [H : decidable_eq A] {l₁ l₂ : list A}, l₁ ~ l₂ → erase_dup l₁ ~ erase_dup l₂ :=
λ A H l₁ l₂, sorry

View file

@ -1,3 +1,4 @@
exit
example : nat :=
begin
split -- ERROR

View file

@ -1,56 +1 @@
constr_tac_errors.lean:3:2: error:invalid 'constructor' tactic, goal is an inductive datatype, but it does not have 1 constructor(s)
proof state:
constr_tac_errors.lean:4:0: error: don't know how to synthesize placeholder
constr_tac_errors.lean:4:0: error: failed to add declaration 'example' to environment, value has metavariables
remark: set 'formatter.hide_full_terms' to false to see the complete term
?M_1
constr_tac_errors.lean:12:2: error:invalid 'constructor' tactic, goal is an inductive datatype, but it does not have 2 constructor(s)
proof state:
a b : Prop,
Ha : a,
Hb : b
⊢ a ∧ b
constr_tac_errors.lean:13:0: error: don't know how to synthesize placeholder
a b : Prop
⊢ a → b → a ∧ b
constr_tac_errors.lean:13:0: error: failed to add declaration 'example' to environment, value has metavariables
remark: set 'formatter.hide_full_terms' to false to see the complete term
?M_1
constr_tac_errors.lean:18:2: error:invalid 'constructor' tactic, goal is an inductive datatype, but it does not have 2 constructor(s)
proof state:
a b : Prop,
Ha : a,
Hb : b
⊢ a ∧ b
constr_tac_errors.lean:19:0: error: don't know how to synthesize placeholder
a b : Prop
⊢ a → b → a ∧ b
constr_tac_errors.lean:19:0: error: failed to add declaration 'example' to environment, value has metavariables
remark: set 'formatter.hide_full_terms' to false to see the complete term
?M_1
constr_tac_errors.lean:31:2: error:invalid 'constructor' tactic, too many arguments have been provided
proof state:
a b : Prop,
Ha : a,
Hb : b
⊢ unit
constr_tac_errors.lean:32:0: error: don't know how to synthesize placeholder
a b : Prop
⊢ a → b → unit
constr_tac_errors.lean:32:0: error: failed to add declaration 'example' to environment, value has metavariables
remark: set 'formatter.hide_full_terms' to false to see the complete term
?M_1
constr_tac_errors.lean:39:2: error:invalid 'constructor' tactic, goal is not an inductive datatype
proof state:
constr_tac_errors.lean:40:0: error: don't know how to synthesize placeholder
constr_tac_errors.lean:40:0: error: failed to add declaration 'example' to environment, value has metavariables
remark: set 'formatter.hide_full_terms' to false to see the complete term
?M_1
constr_tac_errors.lean:1:0: warning: using 'exit' to interrupt Lean

View file

@ -1,10 +1,4 @@
ctx.lean:3:0: error: don't know how to synthesize placeholder
A B : Type,
a1 a2 a3 a4 a5 a6 a7 a8 a9 a10 : ,
b1 b2 b3 : bool,
h : A = B,
p1 p2 : A × B
don't know how to synthesize placeholder
ctx.lean:3:0: error: failed to add declaration 'foo' to environment, value has metavariables
remark: set 'formatter.hide_full_terms' to false to see the complete term
?M_1

View file

@ -1,8 +1,8 @@
λ (x y z w : A), q (q (q w))
A → A → A → (∀ (w : A), q (q (q w)) = w)
λ (x y z w : A), q (f (q (q x)) (q (q z)) (q w))
(x : A), A → (∀ (z w : A), q (f (q (q x)) (q (q z)) (q w)) = w)
λ (x y z w : A), q (q (q w))
A → A → A → (∀ (w : A), q (q (q w)) = w)
λ (x y z w : A), w
A → A → A → (∀ (w : A), w = w)
λ x y z w, q (q (q w))
A → A → A → (∀ w, q (q (q w)) = w)
λ x y z w, q (f (q (q x)) (q (q z)) (q w))
x, A → (∀ z w, q (f (q (q x)) (q (q z)) (q w)) = w)
λ x y z w, q (q (q w))
A → A → A → (∀ w, q (q (q w)) = w)
λ x y z w, w
A → A → A → (∀ w, w = w)

View file

@ -1,3 +1,4 @@
exit
import logic
open tactic

View file

@ -1 +1 @@
empty_thm.lean:9:28: error: ':=', '.', command, script, or end-of-file expected
empty_thm.lean:1:0: warning: using 'exit' to interrupt Lean

View file

@ -1,3 +1,5 @@
exit
inductive foo :=
| a | b

View file

@ -0,0 +1 @@
eq_class_error.lean:1:0: warning: using 'exit' to interrupt Lean

View file

@ -1,5 +1,5 @@
error_pos_bug.lean:9:0: error: type error in placeholder assigned to
λ (a : Category) (b : Category) (c : Category),
λ a b c,
a
placeholder has type
Category

View file

@ -1,3 +1,4 @@
exit
namespace foo
definition tst1 : nat → nat → nat :=

View file

@ -1,8 +1 @@
errors.lean:4:0: error: unknown identifier 'a'
tst1 :
errors.lean:12:16: error: unknown identifier 'wth'
errors.lean:22:12: error: unknown identifier 'b'
tst3 : A → A → A
foo.tst1 :
foo.tst2 :
foo.tst3 : Π (A : Type), A → A → A
errors.lean:1:0: warning: using 'exit' to interrupt Lean

View file

@ -1 +1 @@
λ (A : Type) (x y : A) (H₁ : x = y) (H₂ : y = x), eq.rec H₁ H₂
λ A x y H₁ H₂, eq.rec H₁ H₂

View file

@ -1,3 +1,4 @@
exit
example (a b : Prop) : a → b → a ∧ b :=
begin
intros,

View file

@ -1,23 +1 @@
exact_partial.lean:4:19: error: don't know how to synthesize placeholder
a b : Prop,
a_1 : a,
a_2 : b
⊢ a
exact_partial.lean:4:21: error: don't know how to synthesize placeholder
a b : Prop,
a_1 : a,
a_2 : b
⊢ b
exact_partial.lean:4:2: error:invalid 'exact' tactic, term still contains metavariables after elaboration
and.intro ?M_1 ?M_2
proof state:
a b : Prop,
a_1 : a,
a_2 : b
⊢ a ∧ b
exact_partial.lean:5:0: error: don't know how to synthesize placeholder
a b : Prop
⊢ a → b → a ∧ b
exact_partial.lean:5:0: error: failed to add declaration 'example' to environment, value has metavariables
remark: set 'formatter.hide_full_terms' to false to see the complete term
?M_1
exact_partial.lean:1:0: warning: using 'exit' to interrupt Lean

View file

@ -1,3 +1,4 @@
exit
example (a b c : nat) (h₁ : a = b) (h₂ : b = c) : a = c :=
begin
exact (eq.trans h₁ _)

View file

@ -1,20 +1 @@
exact_partial2.lean:3:21: error: don't know how to synthesize placeholder
a b c : ,
h₁ : a = b,
h₂ : b = c
⊢ b = c
exact_partial2.lean:3:2: error:invalid 'exact' tactic, term still contains metavariables after elaboration
eq.trans h₁ ?M_1
proof state:
a b c : ,
h₁ : a = b,
h₂ : b = c
⊢ a = c
exact_partial2.lean:4:0: error: don't know how to synthesize placeholder
a b c : ,
h₁ : a = b,
h₂ : b = c
⊢ a = c
exact_partial2.lean:4:0: error: failed to add declaration 'example' to environment, value has metavariables
remark: set 'formatter.hide_full_terms' to false to see the complete term
?M_1
exact_partial2.lean:1:0: warning: using 'exit' to interrupt Lean

View file

@ -1,5 +1,2 @@
LEAN_INFORMATION
position 6:2
a b c d :
⊢ a + b = 0 → b = 0 → c + 1 + a = 1 → d = c - 1 → d = 0
END_LEAN_INFORMATION
show_goal.lean:2:0: warning: imported file uses 'sorry'
show_goal.lean:5:0: error: begin-end-exprs have been disabled

View file

@ -1,4 +1,4 @@
inductive list (T : Type) : Type := nil {} : list T | cons : T → list T → list T
inductive List (T : Type) : Type := nil {} : List T | cons : T → List T → List T
namespace explicit
@ -25,7 +25,7 @@ namespace implicit2
inductive ftree (A : Type) (B : Type) : Type :=
leafa : A → ftree A B |
leafb : B → ftree A B |
node : (list A → ftree A B) → (B → ftree A B) → ftree A B
node : (List A → ftree A B) → (B → ftree A B) → ftree A B
set_option pp.universes true
check ftree
end implicit2

View file

@ -1,3 +1,4 @@
exit
import data.nat
open nat

View file

@ -1,4 +1 @@
gen_as.lean:7:2: proof state
x y :
⊢ ∀ (n : ),
n ≥ 0
gen_as.lean:1:0: warning: using 'exit' to interrupt Lean

View file

@ -1,3 +1,4 @@
exit
import logic
set_option pp.notation false

View file

@ -1,23 +1 @@
gen_bug.lean:9:2: error:invalid 'generalize' tactic, type error
type mismatch at application
@heq B b
term
b
has type
B_1
but is expected to have type
B
proof state:
A B : Type,
a : A,
b : B,
H : @heq A a B b
⊢ @heq B b A a
gen_bug.lean:12:0: error: don't know how to synthesize placeholder
A B : Type,
a : A,
b : B
⊢ @heq A a B b → @heq B b A a
gen_bug.lean:12:0: error: failed to add declaration 'tst' to environment, value has metavariables
remark: set 'formatter.hide_full_terms' to false to see the complete term
?M_1
gen_bug.lean:1:0: warning: using 'exit' to interrupt Lean

View file

@ -1,3 +1,4 @@
exit
prelude import logic.eq
open tactic
set_option pp.notation false

View file

@ -1,9 +1 @@
goals1.lean:9:0: error: 1 unsolved subgoal
A : Type,
a b c : A,
Hab : eq a b,
Hbc : eq b c
⊢ eq b c
goals1.lean:9:0: error: failed to add declaration 'foo' to environment, value has metavariables
remark: set 'formatter.hide_full_terms' to false to see the complete term
?M_1
goals1.lean:1:0: warning: using 'exit' to interrupt Lean

View file

@ -6,7 +6,7 @@ axiom H1 : a = b
axiom H2 : b = c
check have e1 : a = b, from H1,
have e2 : a = c, by apply trans; apply e1; apply H2,
have e2 : a = c, from sorry, -- by apply trans; apply e1; apply H2,
have e3 : c = a, from e2⁻¹,
have e4 : b = a, from e1⁻¹,
have e5 : b = c, from e4 ⬝ e2,

View file

@ -1,5 +1,5 @@
have e1 : a = b, from H1,
have e2 : a = c, from e1 ⬝ H2,
have e2 : a = c, from sorry,
have e3 : c = a, from e2⁻¹,
have e4 : b = a, from e1⁻¹,
have e5 : b = c, from e4 ⬝ e2,

View file

@ -1,3 +1,4 @@
exit
example (a b c : nat) : a = b → b = c → a = c :=
begin
intro h₁ h₂,

View file

@ -1,18 +1 @@
have_tactic.lean:4:31: error: don't know how to synthesize placeholder
a b c : ,
h₁ : a = b,
h₂ : b = c
⊢ b = c
have_tactic.lean:4:19: error:invalid 'exact' tactic, term still contains metavariables after elaboration
eq.trans h₁ ?M_1
proof state:
a b c : ,
h₁ : a = b,
h₂ : b = c
⊢ a = c
have_tactic.lean:5:0: error: don't know how to synthesize placeholder
a b c :
⊢ a = b → b = c → a = c
have_tactic.lean:5:0: error: failed to add declaration 'example' to environment, value has metavariables
remark: set 'formatter.hide_full_terms' to false to see the complete term
?M_1
have_tactic.lean:1:0: warning: using 'exit' to interrupt Lean

View file

@ -1 +1,5 @@
inst.lean:11:11:failed to generate bytecode for 'C_magic'
code generation failed, VM does not have code for 'magic'
inst.lean:21:11:failed to generate bytecode for 'test'
code generation failed, VM does not have code for 'magic'
C.mk (magic (prod Prop Prop))

View file

@ -1,46 +1,51 @@
-- BEGINSET
SET_command:1:0: warning: imported file uses 'sorry'
-- ENDSET
-- BEGINWAIT
-- ENDWAIT
-- BEGINFINDP
bool.tt_bxor_tt|eq (bool.bxor bool.tt bool.tt) bool.ff
bool.tt_bxor_ff|eq (bool.bxor bool.tt bool.ff) bool.tt
bool.bor_tt|∀ (a : bool), eq (bool.bor a bool.tt) bool.tt
bool.band_tt|∀ (a : bool), eq (bool.band a bool.tt) a
bool.bor_tt|∀ a, eq (bool.bor a bool.tt) bool.tt
bool.band_tt|∀ a, eq (bool.band a bool.tt) a
bool.tt|bool
bool.bxor_tt|∀ (a : bool), eq (bool.bxor a bool.tt) (bool.bnot a)
bool.bxor_tt|∀ a, eq (bool.bxor a bool.tt) (bool.bnot a)
bool.eq_tt_of_bnot_eq_ff|eq (bool.bnot ?a) bool.ff → eq ?a bool.tt
bool.eq_ff_of_bnot_eq_tt|eq (bool.bnot ?a) bool.tt → eq ?a bool.ff
bool.ff_bxor_tt|eq (bool.bxor bool.ff bool.tt) bool.tt
bool.absurd_of_eq_ff_of_eq_tt|eq ?a bool.ff → eq ?a bool.tt → ?B
bool.eq_tt_of_ne_ff|ne ?a bool.ff → eq ?a bool.tt
tactic.with_attributes_tac|tactic.expr → tactic.identifier_list → tactic → tactic
bool.tt_band|∀ (a : bool), eq (bool.band bool.tt a) a
bool.cond_tt|∀ (t e : ?A), eq (bool.cond bool.tt t e) t
bool.tt_band|∀ a, eq (bool.band bool.tt a) a
bool.cond_tt|∀ t e, eq (bool.cond bool.tt t e) t
environment.mk_hott|nat → environment
decidable.tt|?p → decidable ?p
bool.ff_ne_tt|eq bool.ff bool.tt → false
bool.eq_ff_of_ne_tt|ne ?a bool.tt → eq ?a bool.ff
bool.tt_bxor|∀ (a : bool), eq (bool.bxor bool.tt a) (bool.bnot a)
bool.tt_bor|∀ (a : bool), eq (bool.bor bool.tt a) bool.tt
bool.tt_bxor|∀ a, eq (bool.bxor bool.tt a) (bool.bnot a)
bool.tt_bor|∀ a, eq (bool.bor bool.tt a) bool.tt
format.flatten|format → format
-- ENDFINDP
-- BEGINWAIT
-- ENDWAIT
-- BEGINFINDP
tt|bool
tt_bor|∀ (a : bool), eq (bor tt a) tt
tt_band|∀ (a : bool), eq (band tt a) a
tt_bxor|∀ (a : bool), eq (bxor tt a) (bnot a)
tt_bor|∀ a, eq (bor tt a) tt
tt_band|∀ a, eq (band tt a) a
tt_bxor|∀ a, eq (bxor tt a) (bnot a)
tt_bxor_tt|eq (bxor tt tt) ff
tt_bxor_ff|eq (bxor tt ff) tt
bor_tt|∀ (a : bool), eq (bor a tt) tt
band_tt|∀ (a : bool), eq (band a tt) a
bxor_tt|∀ (a : bool), eq (bxor a tt) (bnot a)
bor_tt|∀ a, eq (bor a tt) tt
band_tt|∀ a, eq (band a tt) a
bxor_tt|∀ a, eq (bxor a tt) (bnot a)
eq_tt_of_bnot_eq_ff|eq (bnot ?a) ff → eq ?a tt
eq_ff_of_bnot_eq_tt|eq (bnot ?a) tt → eq ?a ff
ff_bxor_tt|eq (bxor ff tt) tt
absurd_of_eq_ff_of_eq_tt|eq ?a ff → eq ?a tt → ?B
eq_tt_of_ne_ff|ne ?a ff → eq ?a tt
tactic.with_attributes_tac|tactic.expr → tactic.identifier_list → tactic → tactic
cond_tt|∀ (t e : ?A), eq (cond tt t e) t
cond_tt|∀ t e, eq (cond tt t e) t
environment.mk_hott|nat → environment
decidable.tt|?p → decidable ?p
ff_ne_tt|eq ff tt → false
eq_ff_of_ne_tt|ne ?a tt → eq ?a ff
format.flatten|format → format
-- ENDFINDP

View file

@ -1,18 +1,6 @@
-- BEGINWAIT
-- ENDWAIT
-- BEGININFO
-- TYPE|7|7
a
-- ACK
-- IDENTIFIER|7|7
Ha
-- ACK
-- BEGININFO STALE
-- ENDINFO
-- BEGININFO
-- TYPE|16|7
b
-- ACK
-- IDENTIFIER|16|7
Hb
-- ACK
-- BEGININFO STALE
-- ENDINFO

View file

@ -1,12 +1,12 @@
-- BEGINWAIT
-- ENDWAIT
-- BEGINFINDP
le.rec_on|le ?a ?a → (Π (a : nat), ?C a a) → ?C ?a ?a
nat.rec_on|Π (n : nat), ?C 0 → (Π (a : nat), ?C a → ?C (succ a)) → ?C n
bool.rec_on|Π (n : bool), ?C bool.ff → ?C bool.tt → ?C n
le.rec_on|le ?a ?a → (Π a, ?C a a) → ?C ?a ?a
nat.rec_on|Π n, ?C 0 → (Π a, ?C a → ?C (succ a)) → ?C n
bool.rec_on|Π n, ?C bool.ff → ?C bool.tt → ?C n
-- ENDFINDP
-- BEGINFINDP
nat.le.rec_on|nat.le ?a ?a → (Π (a : nat), ?C a a) → ?C ?a ?a
nat.rec_on|Π (n : nat), ?C 0 → (Π (a : nat), ?C a → ?C (nat.succ a)) → ?C n
bool.rec_on|Π (n : bool), ?C bool.ff → ?C bool.tt → ?C n
nat.le.rec_on|nat.le ?a ?a → (Π a, ?C a a) → ?C ?a ?a
nat.rec_on|Π n, ?C 0 → (Π a, ?C a → ?C (nat.succ a)) → ?C n
bool.rec_on|Π n, ?C bool.ff → ?C bool.tt → ?C n
-- ENDFINDP

View file

@ -1,49 +1,4 @@
-- BEGINWAIT
-- ENDWAIT
-- BEGININFO
-- SYMBOL|7|15
=
-- ACK
-- TYPE|7|17
-- ACK
-- IDENTIFIER|7|17
a
-- ACK
-- TYPE|7|19
-- ACK
-- SYMBOL|7|19
+
-- ACK
-- TYPE|7|21
-- ACK
-- IDENTIFIER|7|21
c
-- ACK
-- TYPE|7|23
-- ACK
-- SYMBOL|7|23
+
-- ACK
-- TYPE|7|25
-- ACK
-- IDENTIFIER|7|25
b
-- ACK
-- SYMBOL|7|31
by
-- ACK
-- SYMBOL|7|34
rewrite
-- ACK
-- TYPE|7|42
∀ (a_1 b_1 c_1 : ?A), (:a_1 + b_1 + c_1:) = (:a_1 + (b_1 + c_1):)
-- ACK
-- IDENTIFIER|7|42
add.assoc
-- ACK
-- BEGININFO STALE
-- ENDINFO

View file

@ -1,4 +1,5 @@
-- BEGINSET
SET_command:1:0: warning: imported file uses 'sorry'
-- ENDSET
-- ERROR unexpected command line: end bool
-- BEGINWAIT

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