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More on Orthogonality in Locally Presentable Categories  (Make Corrections)  
M. Hebert, J. Adámek, J. Rosicky



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Abstract: Introduction Many "everyday" categories have the following type of presentation: a general locally finitely presentable (LFP) category L, representing the signature in some sense, is given, together with a set \Sigma of morphisms having finitely presentable domains and codomains. And our category K is the full subcategory of L on all objects K orthogonal to ) Supported by the Grant Agency of the Czech Republic under the grant No. 201/99/0310. 1 each s : X ! X 0 in \Sigma (notation: K ?... (Update)

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BibTeX entry:   (Update)

@misc{ hebert-more,
  author = "M. Hebert and J. Adámek and J. Rosicky",
  title = "More on Orthogonality in Locally Presentable Categories",
  url = "citeseer.ist.psu.edu/439219.html" }
Citations (may not include all citations):
39   Calculus of fractions and homotopy theory (context) - Gabriel, Zisman - 1967
36   Th'eorie des topos et cohomologie 'etale des sch'emas (context) - Artin, Grothendieck et al. - 1972
35   Locally presentable and accessible categories (context) - Ad'amek, Rosick'y - 1994
27   Accessible categories: the foundations of categorical model .. (context) - Makkai, Par'e - 1989
8   spectra and sheaf representation (context) - Coste - 1979
3   Preservation theorems for limits of structures and global se.. (context) - Volger - 1979
2   Akademie-Verlag (context) - Schubert - 1970
2   Uncountable orthogonality is a closure property (context) - H'ebert, Rosick'y
2   On essentially algebraic theories and their generalizations (context) - Ad'amek, H'ebert et al. - 1999
2   to appear in the Jour (context) - Jurjens, of et al.
2   More on injectivity in locally presentable categories - Rosick'y, Ad'amek et al.
1   Methods in Categorical Logic (context) - Makkai, categorical - 1985
1   Some results on locally finitely presentable categories (context) - Makkai, Pitts - 1987

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