This library attempts to provide a convenient interface for authors of GHC type-checking plugins.
Different stages of a type-checking plugin (initialisation, solving, rewriting, shutdown) are given different monads to operate within. This ensures operations that only make sense in one context aren't mistakenly carried out in another.
To provide a unified interface to these monads (whenever this makes sense), two MTL-style typeclasses
MonadTcPluginTypeError. The first enables overloading of
monadic operations common to all stages, and the second allows plugins to throw custom type-errors,
but only in the solving or rewriting phases.
MonadTcPlugin is internally implemented using lifting and unlifting of GHC's
TcM monad, but it
is hoped that users will not need to access these internals.
This library provides functionality for throwing custom type-errors, by means of the datatype
TcPluginErrorMessage (which mimics the
ErrorMessage datakind from
GHC.TypeLits) and the
One goal of this library is to ensure that authors of type-checking plugins should, for the most part,
only need to import this library for their type-checking plugin needs, and not the
ghc package itself.
This should assist discoverability: instead of having to trawl through the entire GHC codebase, new users should be able to determine at a glance what functions might be appropriate for their usecase using this library's interface. This can be particularly useful when using typed holes.
This library makes use of GHC's new API for rewriting type-families in typechecker plugins,
which is scheduled to land in GHC 9.4.
A compatibility layer is provided, which retro-fits the rewriting functionality onto GHC 9.0 and 9.2.
The haddocks for this library is available online here.
A simple example plugin which rewrites type family applications, emitting wanted constraints and throwing custom type errors as it goes, is provided here.
A more complex example, that of type-checking an intrinsically typed System F, is provided here. This implements the equational theory of the confluent calculus of explicit substitutions from the paper Confluence properties of weak and strong calculi of explicit substitutions: