RIngs 14 Limits and exactness @richarde.borcherds7998
RIngs 14 Limits and exactness  @richarde.borcherds7998
Uploaded October 2021 | Updated September 2026, 1 week ago
This lecture is part of an online course on rings and modules.

We discuss when taking limits of modules preserves exactness. In particular we give the Mittag-Leffler condition that ensures that taking inverse limits of modules preserves exactness.

For the other lectures in the course see youtube.com/playlist?list=PL8yHsr3EFj52XDLrmvrFDgwcf6XOm2TEE
RIngs 14 Limits and exactnessModular forms: Modular functionsIntroduction to number theory lecture 42. Examples of indefinite binary quadratic forms.Vinberg lecture part 2. The reflection group of II25,1Rings 12 Duality and injective modulesModular forms: Petersson inner productLie groups: Exponential mapTheory of numbers: Multiplicative functionsSelberg trace formulaCategories 5 Limits and colimitsLie groups: Lie algebrasLie groups: Poincare-Birkhoff-Witt theorem
Richard E Borcherds |

RIngs 14 Limits and exactness

SHARE TO X SHARE TO REDDIT SHARE TO FACEBOOK WALLPAPER