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Consider alternating-offer bargaining as discussed. Xenia and Zeno are dividing a pie of size 1. They are both exponential discounters but Xenia is more impatient

Consider alternating-offer bargaining as discussed. Xenia and Zeno are dividing a pie of size 1. They are both exponential discounters but Xenia is more impatient than Zeno. Xenia's discount factor (delta) is 1/2 and Zeno's is 2/3.

a. Suppose there are three periods and Xenia can make the first and the last offer and Zeno the second offer. In a subgame-perfect equilibrium how are they going to divide the pie?

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