Lifting scheme: Difference between revisions

From formulasearchengine
Jump to navigation Jump to search
en>ZéroBot
m r2.7.1) (Robot: Adding ru:Схема лифтинга
 
External links: corrected URL to my doc
Line 1: Line 1:
Irwin Butts is what my spouse enjoys to call me although I don't really like being known as like that. Hiring is his profession. To gather coins is a thing that I'm totally addicted to. Years ago we moved to Puerto Rico and my family enjoys it.<br><br>Also visit my website: [http://www.revleft.com/vb/member.php?u=160656 home std test]
In [[category theory]], a [[functor]]
 
:<math>F:C\to D</math>
 
is '''essentially surjective''' (or '''dense''') if each object <math>d</math> of <math>D</math> is isomorphic to an object of the form <math>Fc</math> for some object <math>c</math> of <math>C</math>. Any functor which is part of an [[Equivalence of categories|equivalence]] is essentially surjective.
 
{{Categorytheory-stub}}
{{Functors}}
[[Category:Functors]]

Revision as of 07:02, 24 July 2013

In category theory, a functor

F:CD

is essentially surjective (or dense) if each object d of D is isomorphic to an object of the form Fc for some object c of C. Any functor which is part of an equivalence is essentially surjective.

Template:Categorytheory-stub Template:Functors