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Solving IESDS (iterated elimination of strictly dominated strategies) |

Автор: Md Sarfraz

Загружено: 2025-03-05

Просмотров: 95

Описание:

In this video, I solve a midterm question from the Department of Economics, University of Delhi, covering key concepts in Game Theory. This question is highly relevant for students preparing for MA Economics entrance exams (DU, JNU, IGIDR) and the ISI PEB examination.

📝 Question:
Identify whether the following statements are True or False, providing a proof or counterexample:
a) There can be no Nash equilibrium where one player plays a pure strategy and the other mixes.
b) If only a single strategy profile s survives iterated elimination of strictly dominated strategies, then s is the unique pure strategy Nash equilibrium of the game.

If you're preparing for economics entrance exams, subscribe for more solution videos and exam strategies! 📚🔔

Playlist Link :    • Game Theory Questions Solved  



#GameTheory #EconomicsEntrance #MAEconomics #ISIPEB #DelhiUniversity #NashEquilibrium #EconomicsExam #MathsForEconomics #StrategicThinking #ExamPreparation

Solving IESDS (iterated elimination of strictly dominated strategies) |

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