Documentation

Mathlib.Util.PrintSorries

Tracking uses of sorry #

This file provides a #print sorries command to help find out why a given declaration is not sorry-free. #print sorries foo returns a non-sorry-free declaration bar which foo depends on, if such a bar exists.

The #print sorries in CMD combinator prints all sorries appearing in the declarations defined by the given command.

TODO #

Type of intermediate computation of sorry-tracking.

  • visited : Lean.NameSet

    The set of already visited declarations.

  • The set of sorry expressions that have been found. Note that unlabeled sorries will only be reported in the first declaration that uses them, even if a later definition independently has a direct use of sorryAx.

  • The uses of sorry that were found.

Instances For

    Collects all uses of sorry by the declaration c. It finds all transitive uses as well.

    This is a version of Lean.CollectAxioms.collect that keeps track of enough information to print each use of sorry.

    Prints all uses of sorry inside a list of declarations. Displayed sorries are hoverable and support "go to definition".

    Equations
      Instances For
        • #print sorries prints all sorries that the current module depends on.
        • #print sorries id1 id2 ... idn prints all sorries that the provided declarations depend on.
        • #print sorries in CMD prints all the sorries in declarations added by the command.

        Displayed sorries are hoverable and support "go to definition".

        Equations
          Instances For

            Collects sorries in the given constants and logs a message.

            Equations
              Instances For
                • #print sorries prints all sorries that the current module depends on.
                • #print sorries id1 id2 ... idn prints all sorries that the provided declarations depend on.
                • #print sorries in CMD prints all the sorries in declarations added by the command.

                Displayed sorries are hoverable and support "go to definition".

                Equations
                  Instances For