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@article{351873, author = {Adámek, J. and Rosický, J.}, article_location = {(Kanada)}, article_number = {8}, keywords = {sifted colimit;variety}, language = {eng}, issn = {1201-561X}, journal = {Theory and Applications of Categories}, title = {On sifted colimits and generalized varieties}, volume = {2001}, year = {2001} }
TY - JOUR ID - 351873 AU - Adámek, J. - Rosický, J. PY - 2001 TI - On sifted colimits and generalized varieties JF - Theory and Applications of Categories VL - 2001 IS - 8 SP - 33-53 EP - 33-53 SN - 1201561X KW - sifted colimit;variety N2 - Filtered colimits, i.e., colimits which commute with finite limits, have a natural generalization to sifted colimits: these are colimits which commute with finite products in sets. Generalized varieties are defined as free completions of small categories under sifted colimits (analogously to finitely accessible categories which are free completions of small categories under filtered colimits). Among complete categories, generalized varieties are precisely the varieties. ER -
ADÁMEK, J. a J. ROSICKÝ. On sifted colimits and generalized varieties. \textit{Theory and Applications of Categories}. (Kanada), 2001, roč.~2001, č.~8, s.~33-53, 20 s. ISSN~1201-561X.
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