Menu

Post image 1
Post image 2
Post image 3
Post image 4
Post image 5
Post image 6
Post image 7
Post image 8
Post image 9
Post image 10
Post image 11
Post image 12
Post image 13
Post image 14
Post image 15
Post image 16
Post image 17
Post image 18
Post image 19
Post image 20
Post image 21
Post image 22
Post image 23
Post image 24
Post image 25
Post image 26
Post image 27
Post image 28
Post image 29
Post image 30
Post image 31
Post image 32
Post image 33
Post image 34
Post image 35
Post image 36
Post image 37
Post image 38
Post image 39
Post image 40
Post image 41
Post image 42
Post image 43
Post image 44
Post image 45
Post image 46
Post image 47
Post image 48
Post image 49
Post image 50
Post image 51
Post image 52
Post image 53
Post image 54
Post image 55
Post image 56
Post image 57
Post image 58
Post image 59
Post image 60
Post image 61
Post image 62
Post image 63
Post image 64
Post image 65
Post image 66
Post image 67
Post image 68
Post image 69
Post image 70
Post image 71
Post image 72
Post image 73
Post image 74
Post image 75
Post image 76
Post image 77
Post image 78
Post image 79
Post image 80
Post image 81
Post image 82
1 / 82
0

The Do-Over Game: Nash Equilibrium at the Golden Ratio

DEV Community·White Oak Intelligence·2 days ago
#qVqA3RRB
Reading 0:00
15s threshold

In This Article The Question Why 0.50 Is Not the Answer Modeling Your Final Draw Distribution The Indifference Condition for Nash Equilibrium Solving for t*: The Golden Ratio Appears Verifying the Nash Equilibrium Python Simulation and Win Probability Curve Business Application: Optimal Stopping in M&A and Hiring The Question Two players each draw a single number uniformly at random from the interval . After seeing their own draw, each player independently decides whether to redraw — replacing their current number with a fresh uniform draw from — or to keep what they have. A player who redraws must keep the second draw regardless of its value. After both players have finalized their numbers, the player with the higher number wins. Ties are broken arbitrarily (say, in favor of Player 2). Both players make their redraw decision simultaneously and independently. Each is trying to maximize their probability of winning. What is the optimal threshold strategy, and what is the equilibrium threshold value?…

Continue reading — create a free account

Join HashtagPLUS to read full articles, follow hashtags, vote, and join the conversation.

Read More