Consider the "Offer Matching Policy" game described in Lecture
5, but simplify the problem to just 1 year, rather than 30.
Suppose that:
What is the value of the new offer for the employee? (note: there is nothing to discount since we have just 1 period
Current annual earnings of employee = Earning per hour * No of hours worked in a year
= $20 * 2000 hours
= $ 40,000
Earnings of the employee under new offer = Earning per hour * No of hours worked in the year
= $27 * 1500 hours
= $ 40,500
Switching cost to employee = (Probability of high cost * High cost ) + (Probability of low cost * Low cost)
= ($ 1000 * 40%) + ($50 * 60%)
= $400 + $ 30
= $ 430
Value of the new offer for the employee = Earnings of employee under new offer - Existing earnings of the employee - Swtiching cost
= $40,500 - $40,000 - $430
= $70
Hence value of new offer = $70
Consider the "Offer Matching Policy" game described in Lecture 5, but simplify the problem to just...
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