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Thesis

Weighted discounting, time inconsistent stopping and their applications

Abstract:

This thesis studies groups whose members disagree about the method of discounting. In particular, we provide a comprehensive treatment of discount functions that are given by the weighted average of the group members’ discount functions. This class of "weighted discount functions" admits a natural notion of group diversity, which has consequences for behavior. We show that more diverse groups discount less heavily and make more patient decisions. Within a real options framework, for example, greater group diversity leads to delayed investment. Then, we show that well-known behavioral discount functions can be written as a weighted discount function. Therefore, all results in this thesis find a correspondence in a single agent setting with non-standard, behavioral time preferences. In particular, we provide an equilibrium stopping result for individuals who are aware of their time-inconsistency, but lack commitment. Finally, we propose an example which shows that the Bellman system for the equilibrium stopping problem may not admit any proper solution and illustrate that the non-existence is caused by group diversity or decreasing impatience.

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Division:
MPLS
Department:
Mathematical Institute
Department:
Mathematical Institute
Role:
Author

Contributors

Role:
Supervisor


DOI:
Type of award:
DPhil
Level of award:
Doctoral
Awarding institution:
University of Oxford


UUID:
uuid:03f63ca6-0c75-4fa0-9e85-49a075679734
Deposit date:
2017-05-19

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