We know that Kyle loves playing Lego with Zack more than just playing Lego by himself. Kyle enjoys playing Puzzles himself rather than playing with Zack. Zack always enjoys playing with his big brother than playing by himself.
|
Zack |
|||
|
Kyle |
Lego |
Puzzles |
|
|
Lego |
5, 5 |
4, 2 |
|
|
Puzzles |
6, 3 |
2, 5 |
|
Lego Lego is a pure-strategy Nash Equilibrium (since in this
case the probability of playing a particular strategy is 1 for each
player)
| A | B | |
| 1 | 5 | 2 |
| 2 | 3 | 5 |
A: 5x + 3(1 - x)=2x+3
B: 2x + 5(1 - x)=5-3x
2x+3 = 5-3x
Therefore, x = 2/5
Player 1 should play 1: 2/5, 2: 3/5
| A | B | |
| 1 | 5 | 4 |
| 2 | 6 | 2 |
1: 5x + 4(1 - x)=x+4
2: 6x + 2(1 - x)=4x+2
x+4 =4x+2
Therefore, x = 2/3
Player 2 should play A: 2/3, B: 1/3
We know that Kyle loves playing Lego with Zack more than just playing Lego by himself....
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in which Serena is serving. She has to decide whether to serve to
Venus’s forehand or backhand. Venus has to anticipate either a
forehand or a backhand. The following table gives the success
percentage for Serena.
For instance, if Serena serves to the forehand and Venus
anticipates a backhand, Serena is likely to win 80 percent of the
time. Serena wants to maximize the probability that she wins, while...
Serena and Venus are playing Tennis. Consider a single point in
which Serena is serving. She has to decide whether to serve to
Venus’s forehand or backhand. Venus has to anticipate either a
forehand or a backhand. The following table gives the success
percentage for Serena.
For instance, if Serena serves to the forehand and Venus
anticipates a backhand, Serena is likely to win 80 percent of the
time. Serena wants to maximize the probability that she wins, while
Venus...
(d) [4 pts] Combining the two inequalities derived in (c) we
have:
v/K + c ? 1 ? E ? v/K + c
Use Equation(1) to show that if N = 12, c = 4, v = 15 and K = 5,
the number entrants in Nash equilibrium is either 6 or 7.
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