Type Algebras, Functor Categories, and Block Structure

Forfattere

  • Frank J. Oles

DOI:

https://doi.org/10.7146/dpb.v12i156.7430

Resumé

In this paper we outline a category-theoretic approach to the semantics of ALGOL-like languages in which particular attention is paid to the use of functor categories as a mechanism to reflect stack discipline.

Also, we explore the idea that implicit conversions can be modelled by making the phrase types of a language into a poset, and we show how any poset freely generates a type algebra.

Forfatterbiografi

Frank J. Oles

Downloads

Publiceret

1983-01-01

Citation/Eksport

Oles, F. J. (1983). Type Algebras, Functor Categories, and Block Structure. DAIMI Report Series, 12(156). https://doi.org/10.7146/dpb.v12i156.7430