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0:20:32
Lesson #8: Autonomous Differential Equations and Population Dynamics
0:23:40
Lesson #8: Limits and Continuity, II
0:22:36
MADDER: Mathematicians of the African Diaspora Database’s Ensemble of Researchers
0:09:49
“Purely Separable Extensions” by Sadie Jiayi Zhao
0:10:29
“Ostrowski’s Theorem” by Andrew Jay Shannon
0:12:10
“Non-Archimedean and Ultrametric Spaces” by Sireesh Vinnakota
0:04:44
“Artin’s Approximation Theorem” by Katherine Lynn Perkins
0:10:12
“Rings of Integers in Number Fields” by Jarred Donald Allen
0:10:25
“The Inverse Galois Problem” by Phuong Thi Minh Nguyen
0:09:09
“Cyclotomic Polynomials” by Ruth Alemu Mekonnen
0:05:09
“Cohn’s Irreducibility Theorem” by Rose JingYi Liu
0:09:44
“Eisenstein Integers” by Ryan Mitchell Edmonds
0:10:42
“Gaussian Integers” by Irmak Bukey
0:10:03
“A Topological Approach to Proving the Fundamental Theorem of Algebra” by Tomas Aguilar-Fraga
0:06:15
“Introduction to p-adic Numbers” by Madelyn Victoria Andersen
0:09:11
'Number Fields' by Mariam Wael Abu-Adas
0:22:52
Lesson #19: Algebraic Elements and Algebraic Extensions
0:25:08
Lesson #19: Constrained Extrema and Lagrange Multipliers
0:22:55
Lesson #13: Monodromy (Part 2 of 2)
0:19:45
Lesson #13: Monodromy (Part 1 of 2)
0:26:50
Lesson #11: Riemann Surfaces
1:19:07
Lesson #10: Elliptic Curves
0:30:05
Lesson #9: Triangle Groups
0:36:32
Lesson #7: Group Actions
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