Normalisation Rules #
Equations
- Aesop.instInhabitedNormRuleInfo = { default := { penalty := default } }
Equations
- Aesop.instOrdNormRuleInfo = { compare := fun (i j : Aesop.NormRuleInfo) => compare i.penalty j.penalty }
Equations
- Aesop.instLTNormRuleInfo = ltOfOrd
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- Aesop.instLENormRuleInfo = leOfOrd
@[inline, reducible]
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Safe and Almost Safe Rules #
Equations
- Aesop.instInhabitedSafety = { default := Aesop.Safety.safe }
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Equations
- Aesop.instInhabitedSafeRuleInfo = { default := { penalty := default, safety := default } }
Equations
- Aesop.instOrdSafeRuleInfo = { compare := fun (i j : Aesop.SafeRuleInfo) => compare i.penalty j.penalty }
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- Aesop.instLTSafeRuleInfo = ltOfOrd
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- Aesop.instLESafeRuleInfo = leOfOrd
@[inline, reducible]
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Unsafe Rules #
Equations
- Aesop.instInhabitedUnsafeRuleInfo = { default := { successProbability := default } }
Equations
- Aesop.instOrdUnsafeRuleInfo = { compare := fun (i j : Aesop.UnsafeRuleInfo) => compare j.successProbability i.successProbability }
Equations
- Aesop.instLTUnsafeRuleInfo = ltOfOrd
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- Aesop.instLEUnsafeRuleInfo = leOfOrd
@[inline, reducible]
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Regular Rules #
- safe: Aesop.SafeRule → Aesop.RegularRule
- unsafe: Aesop.UnsafeRule → Aesop.RegularRule
Instances For
Equations
- Aesop.instInhabitedRegularRule = { default := Aesop.RegularRule.safe default }
Equations
- Aesop.instBEqRegularRule = { beq := Aesop.beqRegularRule✝ }
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Equations
- Aesop.RegularRule.successProbability x = match x with | Aesop.RegularRule.safe r => Aesop.Percent.hundred | Aesop.RegularRule.unsafe r => r.extra.successProbability
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Equations
- Aesop.RegularRule.isSafe x = match x with | Aesop.RegularRule.safe r => true | Aesop.RegularRule.unsafe r => false
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- Aesop.RegularRule.isUnsafe x = match x with | Aesop.RegularRule.safe r => false | Aesop.RegularRule.unsafe r => true
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@[inline]
Equations
- Aesop.RegularRule.withRule f x = match x with | Aesop.RegularRule.safe r => f r | Aesop.RegularRule.unsafe r => f r
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Equations
- Aesop.RegularRule.name r = Aesop.RegularRule.withRule (fun {α : Type} (x : Aesop.Rule α) => x.name) r
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Equations
- Aesop.RegularRule.indexingMode r = Aesop.RegularRule.withRule (fun {α : Type} (x : Aesop.Rule α) => x.indexingMode) r
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Equations
- Aesop.RegularRule.tac r = Aesop.RegularRule.withRule (fun {α : Type} (x : Aesop.Rule α) => x.tac) r
Instances For
Normalisation Simp Rules #
- name : Aesop.RuleName
- entries : Array Lean.Meta.SimpEntry
Instances For
Equations
- Aesop.instInhabitedNormSimpRule = { default := { name := default, entries := default } }
Equations
- Aesop.NormSimpRule.instBEqNormSimpRule = { beq := fun (r s : Aesop.NormSimpRule) => r.name == s.name }
Equations
- Aesop.NormSimpRule.instHashableNormSimpRule = { hash := fun (r : Aesop.NormSimpRule) => hash r.name }
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- Aesop.instInhabitedLocalNormSimpRule = { default := { fvarUserName := default } }
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Equations
- Aesop.LocalNormSimpRule.instBEqNormSimpRule = { beq := fun (r s : Aesop.NormSimpRule) => r.name == s.name }
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- Aesop.LocalNormSimpRule.instHashableNormSimpRule = { hash := fun (r : Aesop.NormSimpRule) => hash r.name }
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Equations
- Aesop.instInhabitedUnfoldRule = { default := { decl := default, unfoldThm? := default } }
Equations
- Aesop.UnfoldRule.instBEqUnfoldRule = { beq := fun (r s : Aesop.UnfoldRule) => r.decl == s.decl }
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- Aesop.UnfoldRule.instHashableUnfoldRule = { hash := fun (r : Aesop.UnfoldRule) => hash r.decl }
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