Documentation

Lean.Meta.Tactic.Rewrites

Extract the lemma, with arguments, that was used to produce a RewriteResult.

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    Weight to multiply the "specificity" of a rewrite lemma by when rewriting forwards.

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      Weight to multiply the "specificity" of a rewrite lemma by when rewriting backwards.

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        Configuration for DiscrTree.

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          Select = and local hypotheses.

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            We drop .star and Eq * * * from the discriminator trees because they match too much.

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                Create function for finding relevant declarations.

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                  Data structure recording a potential rewrite to report from the rw? tactic.

                  • expr : Lean.Expr

                    The lemma we rewrote by. This is Expr, not just a Name, as it may be a local hypothesis.

                  • symm : Bool

                    True if we rewrote backwards (i.e. with rw [← h]).

                  • weight : Nat

                    The "weight" of the rewrite. This is calculated based on how specific the rewrite rule was.

                  • The result from the rw tactic.

                  • The metavariable context after the rewrite. This needs to be stored as part of the result so we can backtrack the state.

                  • rfl? : Bool
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                    Check to see if this expression (which must be a type) can be closed by with_reducible rfl.

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                      Should we try discharging side conditions? If so, using assumption, or solve_by_elim?

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                        Shortcut for calling solveByElim.

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                            Find keys which match the expression, or some subexpression.

                            Note that repeated subexpressions will be visited each time they appear, making this operation potentially very expensive. It would be good to solve this problem!

                            Implementation: we reverse the results from getMatch, so that we return lemmas matching larger subexpressions first, and amongst those we return more specific lemmas first.

                            Find lemmas which can rewrite the goal.

                            See also rewrites for a more convenient interface.

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                                    Find lemmas which can rewrite the goal.

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