rename [New/Only/Disabled][Tactic/Lemma/Definition]
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@@ -63,8 +63,8 @@ have k : ¬ B
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Conclusion ""
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NewTactics «have»
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DisabledTactics «suffices»
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NewTactic «have»
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DisabledTactic «suffices»
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NewDefinitions Even Odd
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NewLemmas not_even not_odd
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NewDefinition Even Odd
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NewLemma not_even not_odd
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@@ -60,7 +60,7 @@ Hint (A : Prop) (B : Prop) (h : A → ¬ B) (k : A) (f : B) : False =>
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Conclusion ""
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NewTactics «suffices»
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DisabledTactics «have»
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NewDefinitions Even Odd
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NewLemmas not_even not_odd
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NewTactic «suffices»
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DisabledTactic «have»
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NewDefinition Even Odd
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NewLemma not_even not_odd
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@@ -52,4 +52,4 @@ HiddenHint (A : Prop) (B : Prop) (h : A → B) (b : ¬ B) (a : A) : False =>
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Conclusion ""
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NewTactics by_contra contradiction apply assumption
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NewTactic by_contra contradiction apply assumption
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@@ -46,4 +46,4 @@ HiddenHint (A : Prop) (B : Prop) : A → B ↔ (¬ B → ¬ A) =>
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Conclusion ""
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NewTactics contradiction constructor intro by_contra apply assumption
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NewTactic contradiction constructor intro by_contra apply assumption
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@@ -61,6 +61,6 @@ Hint (n : ℕ) : Even n → ¬Odd (n ^ 2) =>
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Hint (n : ℕ) : Even n → Even (n ^ 2) =>
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"Diese Aussage hast du bereits als Lemma bewiesen, schau mal in der Bibliothek."
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NewTactics contrapose rw apply
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NewDefinitions Even Odd
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NewLemmas not_even not_odd even_square
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NewTactic contrapose rw apply
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NewDefinition Even Odd
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NewLemma not_even not_odd even_square
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@@ -71,6 +71,6 @@ HiddenHint (n: ℕ) (h : Odd (n ^ 2)) (g : Even n) : Even (n ^ 2) =>
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"Probiers mit `apply ...`"
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NewTactics contradiction by_contra rw apply assumption -- TODO: suffices, have
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NewDefinitions Even Odd
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NewLemmas not_odd not_even even_square
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NewTactic contradiction by_contra rw apply assumption -- TODO: suffices, have
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NewDefinition Even Odd
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NewLemma not_odd not_even even_square
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