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21,440 results
Fields medal winner Cédric Villani takes us through the very special world of mathematical creation of John Nash, who founded ...
726,688 views
7 years ago
Davidson CSC 383: Algorithmic Game Theory, S23. Week 5 - Wednesday.
1,085 views
1 year ago
Remark: Please note that there is a TYPO in 21.05, when I write the pooling strategy profile: Player 2's strategy must be D not U as ...
53,996 views
3 years ago
In this episode we study the famous Median Voting Theorem. We show how to find pure strategy Nash equilibrium in ...
11,127 views
Backward Induction is a concept that only works in extensive form games with perfect information. However, we can extend the ...
69,692 views
In this episode I calculate the pure and then mixed strategy Nash equilibria of a 3 x 3 game. After Iterated elimination of strictly ...
42,186 views
2 years ago
Organizational Ethics, 24.
13,017 views
5 years ago
Abstract: Nash Equilibria, Nash functions, Nash manifolds, the Nash-Moser iteration, the Nash embedding theorems, the De ...
2,761 views
4 years ago
Game Theory (ECON 159) We first define formally the new concept from last time: Nash equilibrium. Then we discuss why we ...
142,482 views
15 years ago
In this episode we study the famous Bertrand Duopoly game. We show how to find pure strategy Nash equilibrium in ...
28,517 views
00:00 - Introduction 00:33 - Notation and definition of a NE 06:57 - When does a NE exists? 10:33 - The two player case 12:10 ...
1,440 views
When we buy, sell, bargain, barter, bid at auctions, and compete for resources, we want to be sure that we are using the best ...
19,399 views
Sperner's lemma in 2-D, Brouwer's fixed point theorem (informal), Nash existence theorem with simple examples. For a short ...
831 views
Davidson CSC 383: Algorithmic Game Theory, S23. Week 4 - Wednesday.
1,455 views
It's crucial to watch lecture videos in the proper order to ensure effective learning. This is because the concepts in each video build ...
26,606 views
Previously, we have only seen incomplete information games with discrete type spaces. Here, we solve for the Bayesian Nash ...
16,605 views
(ASU) has a Nash equilibrium. Proof: The fixed point theorem of Kakutani, theorem 2.39, shall be applied to K := S and to f:= p ...
2,431 views
Delivering the first Friedman Forum of the 2015–16 academic year, Hugo F. Sonnenschein lectured University of Chicago ...
66,423 views
8 years ago
In general, an infinitely repeated game will have infinitely many equilibria. This video from Game Theory Online ...
12,922 views
10 years ago
Game Theory (ECON 159) We apply the notion of Nash Equilibrium, first, to some more coordination games; in particular, the ...
167,198 views