partial def Aesop.nextActiveGoal {Q : Type} [Queue Q] : SearchM Q GoalRef

def Aesop.expandNextGoal {Q : Type} [Queue Q] : SearchM Q Unit

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def Aesop.checkGoalLimit {Q : Type} [Queue Q] : SearchM Q (Option Lean.MessageData)

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def Aesop.checkRappLimit {Q : Type} [Queue Q] : SearchM Q (Option Lean.MessageData)

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def Aesop.checkRootUnprovable {Q : Type} [Queue Q] : SearchM Q (Option Lean.MessageData)

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def Aesop.getProof? {Q : Type} [Queue Q] : SearchM Q (Option Lean.Expr)

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• Aesop.getProof? = do let __do_lift ← liftM Aesop.getRootMVarId Lean.getExprMVarAssignment? __do_lift

def Aesop.finalizeProof {Q : Type} [Queue Q] : SearchM Q Unit

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def Aesop.traceScript {Q : Type} [Queue Q] (completeProof : Bool) : SearchM Q Unit

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def Aesop.traceTree {Q : Type} [Queue Q] : SearchM Q Unit

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• Aesop.traceTree = do let __do_lift ← liftM Aesop.getRootGoal let __do_lift ← ST.Ref.get __do_lift liftM (__do_lift.traceTree Aesop.TraceOption.tree)

def Aesop.finishIfProven {Q : Type} [Queue Q] : SearchM Q Bool

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def Aesop.treeHasProgress : TreeM Bool

This function detects whether the search has made progress, meaning that the remaining goals after safe prefix expansion are different from the initial goal. We approximate this by checking whether, after safe prefix expansion, either of the following statements is true.

• There is a safe rapp.
• A subgoal of the preprocessing rule has been modified during normalisation.

This is an approximation because a safe rule could, in principle, leave the initial goal unchanged.

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def Aesop.throwAesopEx {Q : Type} [Queue Q] {α : Type} (mvarId : Lean.MVarId) (remainingSafeGoals : Array Lean.MVarId) (safePrefixExpansionSuccess : Bool) (msg? : Option Lean.MessageData) : SearchM Q α

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def Aesop.handleNonfatalError {Q : Type} [Queue Q] (err : Lean.MessageData) : SearchM Q (Array Lean.MVarId)

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partial def Aesop.searchLoop {Q : Type} [Queue Q] : SearchM Q (Array Lean.MVarId)

def Aesop.search (goal : Lean.MVarId) (ruleSet? : Option LocalRuleSet := none) (options : Options := { }) (simpConfig : Lean.Meta.Simp.Config := { }) (simpConfigSyntax? : Option Lean.Term := none) (stats : Stats := ∅) : Lean.MetaM (Array Lean.MVarId × Stats)

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