structure Aesop.NormM.Context : Type

• options : Aesop.Options'
• ruleSet : Aesop.LocalRuleSet
• normSimpContext : Aesop.NormSimpContext
• statsRef : Aesop.StatsRef

@[inline, reducible]

abbrev Aesop.NormM (α : Type) : Type

Equations

• Aesop.NormM = ReaderT Aesop.NormM.Context Lean.MetaM

instance Aesop.instMonadBacktrackSavedStateNormM : Lean.MonadBacktrack Lean.Meta.SavedState Aesop.NormM

Equations

• Aesop.instMonadBacktrackSavedStateNormM = { saveState := liftM Lean.Meta.saveState, restoreState := fun (s : Lean.Meta.SavedState) => liftM (Lean.Meta.SavedState.restore s) }

instance Aesop.instMonadStatsNormM : Aesop.MonadStats Aesop.NormM

Equations

• Aesop.instMonadStatsNormM = Aesop.MonadStats.mk do let __do_lift ← read pure __do_lift.statsRef

instance Aesop.instMonadLiftNormMSearchM {Q : Type} [Aesop.Queue Q] : MonadLift Aesop.NormM (Aesop.SearchM Q)

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inductive Aesop.NormRuleResult : Type

• succeeded: Lean.MVarId → Except Aesop.DisplayRuleName Aesop.TacticInvocation → Aesop.NormRuleResult
• proved: Except Aesop.DisplayRuleName Aesop.TacticInvocation → Aesop.NormRuleResult
• failed: Option Aesop.TacticInvocation → Aesop.NormRuleResult

def Aesop.NormRuleResult.isSuccessful : Aesop.NormRuleResult → Bool

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def Aesop.NormRuleResult.newGoal? : Aesop.NormRuleResult → Option Lean.MVarId

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def Aesop.NormRuleResult.toEmoji : Aesop.NormRuleResult → String

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@[always_inline]

def Aesop.withNormTraceNode (ruleName : Aesop.DisplayRuleName) (k : Aesop.NormM Aesop.NormRuleResult) : Aesop.NormM Aesop.NormRuleResult

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def Aesop.withNormTraceNode.fmt (ruleName : Aesop.DisplayRuleName) (r : Except Lean.Exception Aesop.NormRuleResult) : Aesop.NormM Lean.MessageData

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def Aesop.mkNormRuleTacticInvocation (ruleName : Aesop.RuleName) (scriptBuilder? : Option Aesop.RuleTacScriptBuilder) (preGoal : Lean.MVarId) (outGoal? : Option Aesop.GoalWithMVars) (preState : Lean.Meta.SavedState) (postState : Lean.Meta.SavedState) : Lean.MetaM (Except Aesop.DisplayRuleName Aesop.TacticInvocation)

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def Aesop.runNormRuleTac (rule : Aesop.NormRule) (input : Aesop.RuleTacInput) : Lean.MetaM Aesop.NormRuleResult

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def Aesop.runNormRuleTac.err (rule : Aesop.NormRule) (input : Aesop.RuleTacInput) {α : Type} (msg : Lean.MessageData) : Lean.MetaM α

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def Aesop.runNormRule (goal : Lean.MVarId) (mvars : Aesop.UnorderedArraySet Lean.MVarId) (rule : Aesop.IndexMatchResult Aesop.NormRule) : Aesop.NormM Aesop.NormRuleResult

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def Aesop.runFirstNormRule (goal : Lean.MVarId) (mvars : Aesop.UnorderedArraySet Lean.MVarId) (rules : Array (Aesop.IndexMatchResult Aesop.NormRule)) : Aesop.NormM Aesop.NormRuleResult

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def Aesop.mkNormSimpScriptStep (preGoal : Lean.MVarId) (postGoal? : Option Aesop.GoalWithMVars) (preState : Lean.Meta.SavedState) (postState : Lean.Meta.SavedState) (usedTheorems : Lean.Meta.Simp.UsedSimps) : Aesop.NormM Aesop.TacticInvocation

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def Aesop.SimpResult.toNormRuleResult (ruleName : Aesop.DisplayRuleName) (originalGoal : Aesop.GoalWithMVars) (preState : Lean.Meta.SavedState) (postState : Lean.Meta.SavedState) : Aesop.SimpResult → Aesop.NormM Aesop.NormRuleResult

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@[always_inline]

def Aesop.SimpResult.toNormRuleResult.mkScriptStep? (ruleName : Aesop.DisplayRuleName) (originalGoal : Aesop.GoalWithMVars) (preState : Lean.Meta.SavedState) (postState : Lean.Meta.SavedState) (newGoal? : Option Lean.MVarId) (usedTheorems : Lean.Meta.Simp.UsedSimps) : Aesop.NormM (Except Aesop.DisplayRuleName Aesop.TacticInvocation)

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def Aesop.normSimpCore (goal : Lean.MVarId) (goalMVars : Lean.HashSet Lean.MVarId) : Aesop.NormM Aesop.NormRuleResult

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def Aesop.normSimpCore.addLocalRules (goal : Lean.MVarId) (localRules : Array Aesop.LocalNormSimpRule) (ctx : Lean.Meta.Simp.Context) (simprocs : Lean.Meta.Simp.SimprocsArray) (isSimpAll : Bool) : Aesop.NormM (Lean.Meta.Simp.Context × Lean.Meta.Simp.SimprocsArray)

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@[always_inline]

def Aesop.checkSimp (name : String) (mayCloseGoal : Bool) (goal : Lean.MVarId) (x : Aesop.NormM Aesop.NormRuleResult) : Aesop.NormM Aesop.NormRuleResult

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def Aesop.normSimp (goal : Lean.MVarId) (goalMVars : Lean.HashSet Lean.MVarId) : Aesop.NormM Aesop.NormRuleResult

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def Aesop.normUnfoldCore (goal : Lean.MVarId) (goalMVars : Lean.HashSet Lean.MVarId) : Aesop.NormM Aesop.NormRuleResult

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def Aesop.normUnfold (goal : Lean.MVarId) (goalMVars : Lean.HashSet Lean.MVarId) : Aesop.NormM Aesop.NormRuleResult

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inductive Aesop.NormSeqResult : Type

• proved: Except Aesop.DisplayRuleName Aesop.UnstructuredScript → Aesop.NormSeqResult
• changed: Lean.MVarId → Except Aesop.DisplayRuleName Aesop.UnstructuredScript → Aesop.NormSeqResult
• unchanged: Except Aesop.DisplayRuleName Aesop.UnstructuredScript → Aesop.NormSeqResult

@[inline, reducible]

abbrev Aesop.NormStep : Type

Equations

• Aesop.NormStep = (Lean.MVarId → Array (Aesop.IndexMatchResult Aesop.NormRule) → Array (Aesop.IndexMatchResult Aesop.NormRule) → Aesop.NormM Aesop.NormRuleResult)

def Aesop.runNormSteps (goal : Lean.MVarId) (steps : Array Aesop.NormStep) (stepsNe : 0 < Array.size steps) : Aesop.NormM Aesop.NormSeqResult

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def Aesop.NormStep.runPreSimpRules (mvars : Aesop.UnorderedArraySet Lean.MVarId) : Aesop.NormStep

Equations

• Aesop.NormStep.runPreSimpRules mvars x✝¹ x✝ x = match x✝¹, x✝, x with | goal, preSimpRules, x => Aesop.runFirstNormRule goal mvars preSimpRules

def Aesop.NormStep.runPostSimpRules (mvars : Aesop.UnorderedArraySet Lean.MVarId) : Aesop.NormStep

Equations

• Aesop.NormStep.runPostSimpRules mvars x✝¹ x✝ x = match x✝¹, x✝, x with | goal, x, postSimpRules => Aesop.runFirstNormRule goal mvars postSimpRules

def Aesop.NormStep.unfold (mvars : Lean.HashSet Lean.MVarId) : Aesop.NormStep

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def Aesop.NormStep.simp (mvars : Lean.HashSet Lean.MVarId) : Aesop.NormStep

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def Aesop.normalizeGoalMVar (goal : Lean.MVarId) (mvars : Aesop.UnorderedArraySet Lean.MVarId) : Aesop.NormM Aesop.NormSeqResult

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def Aesop.normalizeGoalIfNecessary {Q : Type} (gref : Aesop.GoalRef) [Aesop.Queue Q] : Aesop.SearchM Q Bool

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