Gradual Typing for Effect Handlers

Author:

New Max S.1ORCID,Giovannini Eric1ORCID,Licata Daniel R.2ORCID

Affiliation:

1. University of Michigan, Ann Arbor, USA

2. Wesleyan University, Middletown, USA

Abstract

We present a gradually typed language, GrEff, with effects and handlers that supports migration from unchecked to checked effect typing. This serves as a simple model of the integration of an effect typing discipline with an existing effectful typed language that does not track fine-grained effect information. Our language supports a simple module system to model the programming model of gradual migration from unchecked to checked effect typing in the style of Typed Racket. The surface language GrEff is given semantics by elaboration to a core language Core GrEff. We equip Core GrEff with an inequational theory for reasoning about the semantic error ordering and desired program equivalences for programming with effects and handlers. We derive an operational semantics for the language from the equations provable in the theory. We then show that the theory is sound by constructing an operational logical relations model to prove the graduality theorem. This extends prior work on embedding-projection pair models of gradual typing to handle effect typing and subtyping.

Funder

National Science Foundation

Publisher

Association for Computing Machinery (ACM)

Subject

Safety, Risk, Reliability and Quality,Software

Reference38 articles.

1. Kenichi Asai . 2005. Logical relations for call-by-value delimited continuations . In Revised Selected Papers from the Sixth Symposium on Trends in Functional Programming, TFP 2005 , Tallinn, Estonia , 23-24 September 2005, Marko C. J. D. van Eekelen (Ed.) (Trends in Functional Programming , Vol. 6). 63– 78 . Kenichi Asai. 2005. Logical relations for call-by-value delimited continuations. In Revised Selected Papers from the Sixth Symposium on Trends in Functional Programming, TFP 2005, Tallinn, Estonia, 23-24 September 2005, Marko C. J. D. van Eekelen (Ed.) (Trends in Functional Programming, Vol. 6). 63–78.

2. A theory of gradual effect systems

3. The clocks are ticking: No more delays!

4. First Steps in Synthetic Guarded Domain Theory: Step-Indexing in the Topos of Trees

5. Effekt: Capability-passing style for type- and effect-safe, extensible effect handlers in Scala

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