Yonhap Infomax NewsMar 28, 2025
Chinese President Xi Jinping calls for global cooperation, urging resistance against historical regression and promotion of win-win strategies in international relations
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https://en.infomaxai.com/news/articleView.html?idxno=56111
Xi Jinping - 'Resist Actions That Turn Back History and Eliminate Zero-Sum Games'

Chinese President Xi Jinping calls for global cooperation, urging resistance against historical regression and promotion of win-win strategies in international relations

Yonhap Infomax
Hacker NewsFeb 24, 2025
On Zero Sum Games (The Informational Meta-Game) — https://rohan.ga/blog/zero_game/
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On Zero Sum Games (The Informational Meta-Game)

These are my thoughts on zero sum games. From poker to quant trading. Zero-sum games are fundamentally informational contests. The GTO (unexploitable) strategy is often suboptimal in practice because it is either unimplementable or even unknown and assumes everyone else is playing optimally. The GTO strategy is not maximally exploitative it is minimally exploited. In a game of non-optimal participants, the GTO strategy is not guaranteed to be the one that makes the most money.

Hugo ʕ•ᴥ•ʔ Bear
Mohammad HajiaghayiOct 14, 2024

🎥 New in Computational Game Theory! Lessons 16 & 17 are now live:

🚀 Lesson 16: Pruning Algorithms in Game Tree Search - Minimax & AlphaBeta pruning for zero-sum games like chess: https://youtu.be/-JsmSbB5XSU

🤔 Lesson 17: Imperfect Information Games - Info sets, simultaneous moves, & strategy under uncertainty: https://youtu.be/1Aq_OBKVzb4

Subscribe for weekly updates: https://www.youtube.com/@hajiaghayi

#GameTheory #AI #Minimax #AlphaBetaPruning #ZeroSumGames #ImperfectInformation #ReinforcementLearning

Lesson 16: Computational Game Theory by Mohammad Hajiaghayi: Pruning Algorithms for Game Tree Search

YouTube
Mohammad HajiaghayiSep 15, 2024

📚 Lessons 12 & 13 of Computational Game Theory are now live!

🎥 Lesson 12: Rationalizability & Correlated Equilibria
🎥 Lesson 13: Maximin & Minimax Strategies

Explore how rationalizability and correlated equilibrium extend Nash equilibrium, and learn about maximin/minimax strategies in zero-sum games. Watch the lessons here:

Lesson 12: https://youtu.be/5E1CZItnQ_o
Lesson 13: https://youtu.be/asODU0tTnW0

Subscribe for more: https://youtube.com/@hajiaghayi

#GameTheory #Rationalizability #CorrelatedEquilibrium #NashEquilibrium #MaxMin #MinMax #ZeroSumGames #StrategicDecisionMaking

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