lean2/tests/lean/interactive/findp.input.expected.out

-- BEGINWAIT
-- ENDWAIT
-- BEGINFINDP STALE
false|Prop
false_or|∀ (a : Prop), false ∨ a ↔ a
false.rec|Π (C : Type), false → C
false_iff|∀ (a : Prop), false ↔ a ↔ ¬a
false_and|∀ (a : Prop), false ∧ a ↔ false
false.elim|false → ?c
false_of_ne|?a ≠ ?a → false
false.rec_on|Π (C : Type), false → C
false_iff_true|false ↔ true ↔ false
false.cases_on|Π (C : Type), false → C
false.induction_on|∀ (C : Prop), false → C
false_of_true_iff_false|(true ↔ false) → false
true_ne_false|¬true = false
nat.lt_self_iff_false|∀ (n : ℕ), n < n ↔ false
iff_false|∀ (a : Prop), a ↔ false ↔ ¬a
true_iff_false|true ↔ false ↔ false
ne_self_iff_false|∀ (a : ?A), a ≠ a ↔ false
not_of_is_false|is_false ?c → ¬?c
or_false|∀ (a : Prop), a ∨ false ↔ a
not_of_iff_false|(?a ↔ false) → ¬?a
is_false|Π (c : Prop) [H : decidable c], Prop
classical.eq_true_or_eq_false|∀ (a : Prop), a = true ∨ a = false
classical.eq_false_or_eq_true|∀ (a : Prop), a = false ∨ a = true
nat.lt_zero_iff_false|∀ (a : ℕ), a < 0 ↔ false
not_of_eq_false|?p = false → ¬?p
nat.succ_le_self_iff_false|∀ (n : ℕ), nat.succ n ≤ n ↔ false
decidable.rec_on_false|Π (H3 : ¬?p), ?H2 H3 → decidable.rec_on ?H ?H1 ?H2
not_false|¬false
decidable_false|decidable false
not_false_iff|¬false ↔ true
of_not_is_false|¬is_false ?c → ?c
classical.cases_true_false|∀ (P : Prop → Prop), P true → P false → (∀ (a : Prop), P a)
iff_false_intro|¬?a → (?a ↔ false)
and_false|∀ (a : Prop), a ∧ false ↔ false
if_false|∀ (t e : ?A), ite false t e = e
ne_false_of_self|?p → ?p ≠ false
nat.succ_le_zero_iff_false|∀ (n : ℕ), nat.succ n ≤ 0 ↔ false
tactic.exfalso|tactic
-- ENDFINDP