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Consider a rock-paper-scissors game between a child and an adult. With p probability the adult is bored and doesn't want to play, so she always plays paper(P). Suppose the payoff matrices are as follows: With p probability: With 1-p probability: CIA P CLA R P S -1,1 R 0,0 -1,1 1,-1 P 0,0 1,-1 0,0 -1,1 1,-1 -1,1 1,-1 0,0 Suppose O(R.PP) O(R.PR) OThere is none O(S, PR) ©(P,PP)

Consider a rock-paper-scissors game between a child and an adult. With p probability the adult is bored and doesn't want to play, so she always plays paper(P). Suppose the payoff matrices are as follows: With p probability: With 1-p probability: CIA P CLA R P S -1,1 R 0,0 -1,1 1,-1 P 0,0 1,-1 0,0 -1,1 1,-1 -1,1 1,-1 0,0 Suppose O(R.PP) O(R.PR) OThere is none O(S, PR) ©(P,PP)

A First Course in Probability (10th Edition)
A First Course in Probability (10th Edition)
10th Edition
ISBN:9780134753119
Author:Sheldon Ross
Publisher:Sheldon Ross
Chapter1: Combinatorial Analysis
Section: Chapter Questions
Problem 1.1P: a. How many different 7-place license plates are possible if the first 2 places are for letters and...
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Consider a rock-paper-scissors game between a child and an adult. With p probability the adult is bored and doesn't want to play, so she always plays paper(P). Suppose the payoff matrices are as follows: With p probability: With 1-p probability: CLA CLA R P S R -1,1 R 0,0 -1,1 1,-1 0,0 1,-1 0,0 -1,1 1,-1 -1,1 1,-1 0,0 Suppose O(R.PP) O(R.PR) OThere is none O(S, PR) O(P,PP) If p is more than 1/3 the BNE (S.PR) and (S,PS) + . (Put the lowest possible probability at the first bracket)
Transcribed Image Text:Consider a rock-paper-scissors game between a child and an adult. With p probability the adult is bored and doesn't want to play, so she always plays paper(P). Suppose the payoff matrices are as follows: With p probability: With 1-p probability: CLA CLA R P S R -1,1 R 0,0 -1,1 1,-1 0,0 1,-1 0,0 -1,1 1,-1 -1,1 1,-1 0,0 Suppose O(R.PP) O(R.PR) OThere is none O(S, PR) O(P,PP) If p is more than 1/3 the BNE (S.PR) and (S,PS) + . (Put the lowest possible probability at the first bracket)
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