Adjective
Alt. of Fibred
Source: Webster's dictionaryGrothendieck pretopologies In fact, it is possible to put these axioms in another form where their geometric character is more apparent, assuming that the underlying category C contains certain fibered products. Source: Internet
If J is the topology defined by a pretopology, and if u commutes with fibered products, then u is continuous if and only if it sends covering sieves to covering sieves and if and only if it sends covering families to covering families. Source: Internet
For categories with fibered products, there is a converse. Source: Internet