lemma docs
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@@ -106,4 +106,4 @@ ist deine!
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"
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NewTactic push_neg
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NewLemma even_iff_not_odd odd_iff_not_even not_exists not_forall
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NewLemma Nat.even_iff_not_odd Nat.odd_iff_not_even not_exists not_forall
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@@ -26,7 +26,7 @@ Statement not_mem_empty "" {A : Type} (x : A) :
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**Robo**: Dann behaupte das doch."
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tauto
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NewLemma mem_univ
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NewLemma Set.mem_univ
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Conclusion "Der Junge rennt weiter.
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@@ -52,8 +52,7 @@ Statement subset_empty_iff {A : Type _} (s : Set A) :
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constructor
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intro h
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rw [Subset.antisymm_iff]
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constructor
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apply Subset.antisymm
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assumption
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simp only [empty_subset]
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intro a
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@@ -63,6 +62,6 @@ Statement subset_empty_iff {A : Type _} (s : Set A) :
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NewTactic constructor intro rw assumption rcases simp tauto trivial
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NewLemma Subset.antisymm_iff empty_subset
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NewLemma Subset.antisymm empty_subset
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end MySet
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@@ -47,6 +47,4 @@ Statement eq_empty_iff_forall_not_mem
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NewTactic constructor intro rw assumption rcases simp tauto trivial
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NewLemma Subset.antisymm_iff empty_subset
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end MySet
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@@ -31,5 +31,3 @@ Statement nonempty_iff_ne_empty
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rfl
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NewTactic constructor intro rw assumption rcases simp tauto trivial
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NewLemma Subset.antisymm_iff empty_subset
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@@ -27,5 +27,3 @@ Statement
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simp
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NewTactic constructor intro rw assumption rcases simp tauto trivial
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NewLemma Subset.antisymm_iff empty_subset
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@@ -31,5 +31,3 @@ Statement
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rw [univ_union]
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NewTactic constructor intro rw assumption rcases simp tauto trivial
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NewLemma Subset.antisymm_iff empty_subset
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@@ -31,5 +31,3 @@ Statement
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exact h4
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NewTactic constructor intro rw assumption rcases simp tauto trivial
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NewLemma Subset.antisymm_iff empty_subset
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@@ -34,5 +34,3 @@ Statement
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exact hx
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NewTactic constructor intro rw assumption rcases simp tauto trivial
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NewLemma Subset.antisymm_iff empty_subset
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@@ -33,5 +33,3 @@ Statement
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rfl
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NewTactic constructor intro rw assumption rcases simp tauto trivial
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NewLemma Subset.antisymm_iff empty_subset
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@@ -33,5 +33,3 @@ Statement
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ring
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NewTactic constructor intro rw assumption rcases simp tauto trivial
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NewLemma Subset.antisymm_iff empty_subset
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@@ -38,5 +38,3 @@ Statement
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NewTactic constructor intro rw assumption rcases simp tauto trivial
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NewLemma Subset.antisymm_iff empty_subset
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@@ -37,5 +37,3 @@ Statement
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NewTactic constructor intro rw assumption rcases simp tauto trivial
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NewLemma Subset.antisymm_iff empty_subset
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@@ -35,5 +35,3 @@ Statement
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NewTactic constructor intro rw assumption rcases simp tauto trivial
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NewLemma Subset.antisymm_iff empty_subset
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@@ -29,5 +29,3 @@ Statement
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library_search
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NewTactic constructor intro rw assumption rcases simp tauto trivial
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NewLemma Subset.antisymm_iff empty_subset
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@@ -24,5 +24,3 @@ Statement
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ring
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NewTactic constructor intro rw assumption rcases simp tauto trivial
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NewLemma Subset.antisymm_iff empty_subset
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@@ -23,5 +23,3 @@ Statement
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"" : True := sorry
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NewTactic constructor intro rw assumption rcases simp tauto trivial
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NewLemma Subset.antisymm_iff empty_subset
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@@ -24,5 +24,3 @@ Statement
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ring
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NewTactic constructor intro rw assumption rcases simp tauto trivial
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NewLemma Subset.antisymm_iff empty_subset
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