Abstract

Union, intersection and recursive types are type constructions which make it possible to formulate very precise types. However, because of type checking difficulties related to the simultaneous use of these constructions, they have only found little use in programming languages. One of the problems is subtyping. We show how the subtype decision problem may be solved by an encoding into regular tree expressions, and prove soundness and completeness with respect to the classical ideal model for types [MPS86].

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