A choice (aka backtracking) point in the search tree.
- goalPending : Goal
Goal where the case-split was performed. Invariant:
goalPending.mvarIdis not assigned. - proof : Expr
Expression to be assigned to
goalPending.mvarIdif it is not possible to perform non-chronological backtracking.proofis often acasesOnapplication containing meta-variables. Subgoals that still need to be processed.
- generation : Nat
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@[reducible, inline]
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- Lean.Meta.Grind.getGoal = do let __do_lift ← get pure __do_lift.goal
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- Lean.Meta.Grind.setGoal goal = modify fun (s : Lean.Meta.Grind.SearchM.State) => { goal := goal, choiceStack := s.choiceStack }
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@[reducible, inline]
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- Lean.Meta.Grind.withCurrGoalContext x = do let __do_lift ← Lean.Meta.Grind.getGoal __do_lift.mvarId.withContext x
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@[reducible, inline]
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- Lean.Meta.Grind.instMonadLiftGoalMSearchM = { monadLift := fun {α : Type} => Lean.Meta.Grind.liftGoalM }
@[inline]
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- Lean.Meta.Grind.SearchM.run goal x = goal.mvarId.withContext (StateRefT'.run x { goal := goal })
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def
Lean.Meta.Grind.mkChoice
(proof : Expr)
(subgoals : List Goal)
(generation : Nat)
(info? : Option SplitInfo := none)
:
Given a proof containing meta-variables corresponding to the given subgoals, create a choice point.
- If there are no choice points, we just close the current goal using
proof. - If there is only one subgoal
s, we close the current goal usingproof, and update current goal usings. - If there are more than one
s :: ss, we create a choice point using the current goal as the pending goal, and update the current goal withs.
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Select the next goal to be processed from the choiceStack.
This function assumes the current goal has been closed (i.e., inconsistent is true)
Returns some gen if a new goal was found for a choice point with generation gen,
and returns none otherwise.
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