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  1. Steven J. Brams, Paul H. Edelman & Peter C. Fishburn (2003). Fair Division of Indivisible Items. Theory and Decision 55 (2):147-180.
    This paper analyzes criteria of fair division of a set of indivisible items among people whose revealed preferences are limited to rankings of the items and for whom no side payments are allowed. The criteria include refinements of Pareto optimality and envy-freeness as well as dominance-freeness, evenness of shares, and two criteria based on equally-spaced surrogate utilities, referred to as maxsum and equimax. Maxsum maximizes a measure of aggregate utility or welfare, whereas equimax lexicographically maximizes persons' utilities from smallest to (...)
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  2. Steven J. Brams, Paul H. Edelman & Peter C. Fishburn (2001). Paradoxes of Fair Division. Journal of Philosophy 98 (6):300-314.
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  3. Peter C. Fishburn (2001). Paradoxes of Fair Division. Journal of Philosophy 98 (6):300 - 314.
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  4. Peter C. Fishburn & Irving H. La Valle (1996). Signed Orders in Linear and Nonlinear Utility Theory. Theory and Decision 40 (1):79-101.
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  5. Peter C. Fishburn & Irving H. Valle (1996). Signed Orders in Linear and Nonlinear Utility Theory. Theory and Decision 40 (1):79-101.
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  6. Peter C. Fishburn (1993). The Axioms and Algebra of Ambiguity. Theory and Decision 34 (2):119-137.
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  7. Peter C. Fishburn (1990). Unique Nontransitive Measurement on Finite Sets. Theory and Decision 28 (1):21-46.
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  8. Peter C. Fishburn & D. Marc Kilgour (1990). Binary 2 � 2 Games. Theory and Decision 29 (3):165-182.
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  9. Irving H. Lavalle & Peter C. Fishburn (1987). Equivalent Decision Trees and Their Associated Strategy Sets. Theory and Decision 23 (1):37-63.
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  10. Peter C. Fishburn (1986). Ordered Preference Differences Without Ordered Preferences. Synthese 67 (2):361 - 368.
    Axiomatizations of ordered preference differences typically assume that preferences are ordered. However, the mere assumption that preference differences can be ordered says nothing about whether preferences themselves are ordered. Utility representations for ordered differences without ordered preferences are investigated.
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  11. Peter C. Fishburn (1984). On Harsanyi's Utilitarian Cardinal Welfare Theorem. Theory and Decision 17 (1):21-28.
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  12. Peter C. Fishburn (1983). Dimensions of Election Procedures: Analyses and Comparisons. Theory and Decision 15 (4):371-397.
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  13. Peter C. Fishburn & William V. Gehrlein (1982). Majority Efficiencies for Simple Voting Procedures: Summary and Interpretation. [REVIEW] Theory and Decision 14 (2):141-153.
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  14. Peter C. Fishburn (1981). Subjective Expected Utility: A Review of Normative Theories. [REVIEW] Theory and Decision 13 (2):139-199.
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  15. Donald E. Campbell & Peter C. Fishburn (1980). Anonymity Conditions in Social Choice Theory. Theory and Decision 12 (1):21-39.
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  16. Peter C. Fishburn (1979). On the Foundations of Mean-Variance Analyses. Theory and Decision 10 (1-4):99-111.
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  17. Peter C. Fishburn (1979). On the Nature of Expected Utility. In. In Maurice Allais & Ole Hagen (eds.), Expected Utility Hypotheses and the Allais Paradox. D. Reidel. 243--257.
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  18. Peter C. Fishburn & Fred S. Roberts (1978). Mixture Axioms in Linear and Multilinear Utility Theories. Theory and Decision 9 (2):161-171.
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  19. Peter C. Fishburn (1977). Models of Individual Preference and Choice. Synthese 36 (3):287 - 314.
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  20. William V. Gehrlein & Peter C. Fishburn (1977). An Analysis of Simple Counting Methods for Ordering Incomplete Ordinal Data. Theory and Decision 8 (3):209-227.
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  21. Peter C. Fishburn (1976). Noncompensatory Preferences. Synthese 33 (1):393 - 403.
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  22. Peter C. Fishburn (1975). A Theory of Subjective Expected Utility with Vague Preferences. Theory and Decision 6 (3):287-310.
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  23. Peter C. Fishburn (1974). Convex Stochastic Dominance with Finite Consequence Sets. Theory and Decision 5 (2):119-137.
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  24. Peter C. Fishburn (1972). Even-Chance Lotteries in Social Choice Theory. Theory and Decision 3 (1):18-40.
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  25. Peter C. Fishburn (1970). Utility Theory with Inexact Preferences and Degrees of Preference. Synthese 21 (2):204 - 221.
    a–b* c–d is taken to mean that your degree of preference for a over b is less than your degree of preference for c over d. Various properties of the strength-of-preference comparison relation * are examined along with properties of simple preferences defined from *. The investigation recognizes an individual's limited ability to make precise judgments. Several utility theorems relating a–b * c–d to u(a)–u(b) are included.
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