1 July - 31 December 1995
Organisers: S Abramsky (Imperial College, London), G Kahn (INRIA, Sophia-Antipolis), J C Mitchell (Stanford), A M Pitts (Cambridge)
Friday 17 November, 2:15 pm
Mathias Kegelmann (Birmingham)
I will present a category of domains containing a category of Scott-continuous functions and one of stable functions as full subcategories. To this end the order of each domain is enriched by a factorization system. The morphisms can then be described in an algebraic and a generalized topological way. At the end I will give an outline of the proof that the bifinite objects form a cartesian closed subcategory. It contains all Scott domains (with Scott-continuous functions) and all dI-domains (with stable functions).
This work builds on results by Francois Lamarche (`A large category of domains').