Kan Extensions
Revision as of 13:08, 24 March 2022 by Benkoo (talk | contribs) (→Kan Extensions are partial colimits)
On page 248 of Categories for the Working Mathematician[1], Saunders Mac Lane stated:
The notion of Kan extensions subsumes all the other fundamental concepts of category theory.
Kan Extensions are partial colimits
Paolo Perrone has a few talks on explaining Kan Extensions as partial colimits[2][3][4].
| Content Link |
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| Video/Kan extensions are partial colimits, Paolo Perrone, 11/02/2021 |
| Video/Paolo Perrone: Kan extensions are partial colimits |
| Video/Perrone - Kan extensions are partial colimits |
References
- ↑ Mac Lane, Saunders (1998). Categories for the Working Mathematician. Graduate Texts in Mathematics. 5 (2nd ed.). local page: Springer-Verlag. ISBN 0-387-98403-8. Zbl 0906.18001. , 248
- ↑ {{:Video/Kan extensions are partial colimits, Paolo Perrone, 11/02/2021
- ↑ Perrone, Paolo (Feb 28, 2022). Perrone - Kan extensions are partial colimits. local page: Category Theory CT20->21.
- ↑ Perrone, Paolo (Jun 12, 2020). Paolo Perrone: Kan extensions are partial colimits. local page: Topos Institute.