Choices with/without repetition and order. Learning to count. Permutations of n in k. Combinations of n in k. Summer of 2024 online synchronous course. Tonatiuh Matos Wiederhold (C) 2024 - University of Toronto. All rights reserved.
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מאיה רייטן-סטול נוחתת בארץ לאחר שחרורה | עו"ד שרון נהרי | חדשות N12
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Lecture 23-B: The infinite Ramsey theorem
Lecture 22-B: Stars and bars
Counting the number of surjective functions between two finite sets
Lecture 22-C: Ramsey's theorem
Lecture 21: The inclusion-exclusion principle
Lecture 20: Permutations and combinations
Lecture 19-B: Nested set implies Bolzano-Weierstrass (lion hunt)
Lecture 19-C: Sequential compactness
Lecture 19-A: The Heine-Borel theorem
Lecture 18: Compactness
Lecture 17-B: Proof that Cauchy-reals are order-complete
Lecture 17-A: The closure operator
Lecture 16: R^n as a metric and topological space
Lecture 15-B: Regularity of Aleph_1
Lecture 15-A: The smallest infinity
Lecture 14: Aleph naught
Lecture 13: Finitary cardinal arithmetic
Lecture 12: Ordering the reals
Lecture 11: Construction of the reals
Lecture 10: Fermat's little theorem
Lecture 9-A: Applications of modular arithmetic
Lecture 9-B: Systems of linear congruences
Lecture 8: The ring of congruence classes
Lecture 7: Shortcut to the fundamental theorem of arithmetic