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CT95 Abstracts  (Make Corrections)  
AMEK, J. Finitary sketches II (ff-)geometric sketch is a small category with...



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Abstract: Factorizations in bicategories Many factorization structures which are known in Cat and in other bicategories are of a "regular" type, in the sense that they can be obtained by universal (weighted) constructions. For an arrow in a bicategory, the kernel is defined by suitable weighted limits while a colimit construction relative to the same weights gives the corresponding notion of quotient. The main result consists in the fact that the process of taking kernels is right bi-adjoint to that of... (Update)

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BibTeX entry:   (Update)

@misc{ finitary-ct,
  author = "Ad Amek Finitary",
  title = "CT95 Abstracts",
  url = "citeseer.ist.psu.edu/359458.html" }
Citations (may not include all citations):
13   Generalised algebraic theories and contextual categories (context) - Cartmell - 1986
11   Avoiding the axiom of choice in general category theory (context) - Makkai
10   Generalized sketches as a framework for completeness theorem.. (context) - Makkai
1   Equivalence naturelle et formules logiques en th'eorie des c.. (context) - Blanc - 1978
1   Properties invariant within equivalence types of categories (context) - Freyd - 1976
1   More on graphic toposes (context) - Lawvere - 1991

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