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Batteries.CodeAction.Misc

Miscellaneous code actions #

This declares some basic tactic code actions, using the @[tactic_code_action] API.

Return the syntax stack leading to target from root, if one exists.

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Constructs a hole with a kind matching the provided hole elaborator.

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Hole code action used to fill in a structure's field when specifying an instance.

In the following:

instance : Monad Id := _

invoking the hole code action "Generate a (minimal) skeleton for the structure under construction." produces:

instance : Monad Id where
  pure := _
  bind := _

and invoking "Generate a (maximal) skeleton for the structure under construction." produces:

instance : Monad Id where
  map := _
  mapConst := _
  pure := _
  seq := _
  seqLeft := _
  seqRight := _
  bind := _
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Returns true if this field is an autoParam or optParam, or if it is given an optional value in a child struct.

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Returns the fields of a structure, unfolding parent structures.

Invoking hole code action "Generate a list of equations for a recursive definition" in the following:

def foo : Expr → Unit := _

produces:

def foo : Expr → Unit := fun
  | .bvar deBruijnIndex => _
  | .fvar fvarId => _
  | .mvar mvarId => _
  | .sort u => _
  | .const declName us => _
  | .app fn arg => _
  | .lam binderName binderType body binderInfo => _
  | .forallE binderName binderType body binderInfo => _
  | .letE declName type value body nonDep => _
  | .lit _ => _
  | .mdata data expr => _
  | .proj typeName idx struct => _
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Invoking hole code action "Start a tactic proof" will fill in a hole with by done.

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The "Remove tactics after 'no goals'" code action deletes any tactics following a completed proof.

example : True := by
  trivial
  trivial -- <- remove this, proof is already done
  rfl

is transformed to

example : True := by
  trivial
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Similar to getElimExprInfo, but returns the names of binders instead of just the numbers; intended for code actions which need to name the binders.

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Finds the TermInfo for an elaborated term stx.

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Invoking tactic code action "Generate an explicit pattern match for 'induction'" in the following:

example (x : Nat) : x = x := by
  induction x

produces:

example (x : Nat) : x = x := by
  induction x with
  | zero => sorry
  | succ n ih => sorry

It also works for cases.

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The "Add subgoals" code action puts · done subgoals for any goals remaining at the end of a proof.

example : TrueTrue := by
  constructor
  -- <- here

is transformed to

example : TrueTrue := by
  constructor
  · done
  · done
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The "Add subgoals" code action puts · done subgoals for any goals remaining at the end of a proof.

example : TrueTrue := by
  constructor
  -- <- here

is transformed to

example : TrueTrue := by
  constructor
  · done
  · done
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The "Add subgoals" code action puts · done subgoals for any goals remaining at the end of a proof.

example : TrueTrue := by
  constructor
  -- <- here

is transformed to

example : TrueTrue := by
  constructor
  · done
  · done
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