Bounded cumulative prospect theory: some implications for gambling outcomes
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DOI: 10.1080/00036840701728765
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References listed on IDEAS
- Gilbert W. Bassett, Jr., 1987. "The St. Petersburg Paradox and Bounded Utility," History of Political Economy, Duke University Press, vol. 19(4), pages 517-523, Winter.
- repec:ebl:ecbull:v:4:y:2007:i:26:p:1-10 is not listed on IDEAS
- Charles T. Clotfelter & Philip J. Cook, 1989. "Selling Hope: State Lotteries in America," NBER Books, National Bureau of Economic Research, Inc, number clot89-1.
- David Peel & David Law, 2007. "Betting on odds on Favorites as an Optimal Choice in Cumulative Prospect Theory," Economics Bulletin, AccessEcon, vol. 4(26), pages 1-10.
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Cited by:
- David Peel & David Law, 2009. "A More General Non‐expected Utility Model as an Explanation of Gambling Outcomes for Individuals and Markets," Economica, London School of Economics and Political Science, vol. 76(302), pages 251-263, April.
- Mao-Wei Hung & Jr-Yan Wang, 2011. "Loss aversion and the term structure of interest rates," Applied Economics, Taylor & Francis Journals, vol. 43(29), pages 4623-4640.
- David Alan Peel & David Law, 2017. "Loss Aversion And Ruinous Optimal Wagers In Cumulative Prospect Theory," Economics Bulletin, AccessEcon, vol. 37(1), pages 352-360.
- Peel, D.A. & Zhang, Jie, 2009. "The expo-power value function as a candidate for the work-horse specification in parametric versions of cumulative prospect theory," Economics Letters, Elsevier, vol. 105(3), pages 326-329, December.
- David A. Peel & Davind Law, 2009. "An Explanation of Optimal Each-Way Bets based on Non-Expected Utility Theory," Journal of Gambling Business and Economics, University of Buckingham Press, vol. 3(2), pages 15-35, September.
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