2005arXiv (Cornell University)Open access

Improved Inference for Checking Annotations

Peter J. Stuckey, Martin Sulzmann, Jeremy Wazny

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Abstract

We consider type inference in the Hindley/Milner system extended with type annotations and constraints with a particular focus on Haskell-style type classes. We observe that standard inference algorithms are incomplete in the presence of nested type annotations. To improve the situation we introduce a novel inference scheme for checking type annotations. Our inference scheme is also incomplete in general but improves over existing implementations as found e.g. in the Glasgow Haskell Compiler (GHC). For certain cases (e.g. Haskell 98) our inference scheme is complete. Our approach has been fully implemented as part of the Chameleon system (experimental version of Haskell).

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We consider type inference in the Hindley/Milner system extended with type annotations and constraints with a particular focus on Haskell-style type classes. We observe that standard inference algorithms are incomplete in the presence of nested type annotations. To improve the situation we introduce a novel inference scheme for checking type annotations. Our inference scheme is also incomplete in general but improves over existing implementations as found e.g. in the Glasgow Haskell Compiler (GHC). For certain cases (e.g. Haskell 98) our inference scheme is complete. Our approach has been fully implemented as part of the Chameleon system (experimental version of Haskell).

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Available abstract

We consider type inference in the Hindley/Milner system extended with type annotations and constraints with a particular focus on Haskell-style type classes. We observe that standard inference algorithms are incomplete in the presence of nested type annotations. To improve the situation we introduce a novel inference scheme for checking type annotations. Our inference scheme is also incomplete in general but improves over existing implementations as found e.g. in the Glasgow Haskell Compiler (GHC). For certain cases (e.g. Haskell 98) our inference scheme is complete. Our approach has been fully implemented as part of the Chameleon system (experimental version of Haskell).

Key concepts: Haskell, Type inference, Computer science, Inference, Programming language, Compiler, Scheme (mathematics), Functional programming

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