| Kegelmann, M., Factorization systems on domains, Technical Report, School of Computer Science, The University of Birmingham, 1996. |
....fully abstract model. Such extensions to PCF escape Loader s proof. But the precise programming constructs associated with these extensions is a mystery, and would need a deeper understanding of the operational nature of bistructure models. Connections. Lamarche [17] followed by Kegelmann [15]) has proposed a large cartesian closed category of interpolative domains encompassing, as full sub cartesian closed categories, categories of continuous functions on one hand, and categories of stable functions on the other. Lamarche s framework has some technical similarities with ours; two ....
Kegelmann, M., Factorization systems on domains, Technical Report, School of Computer Science, The University of Birmingham, 1996.
....fully abstract model. Such extensions to PCF escape Loader s proof. But the precise programming constructs associated with these extensions is a mystery, and would need a deeper understanding of the operational nature of bistructure models. Connections. Lamarche [17] followed by Kegelmann [15]) has proposed a large cartesian closed category of interpolative domains encompassing, as full sub cartesian closed categories, categories of continuous functions on one hand, and categories of stable functions on the other. Lamarche s framework has some technical similarities with ours; two ....
Kegelmann, M., Factorization systems on domains, Technical Report, School of Computer Science, The University of Birmingham, 1996.
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