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Domain Conditions and Social Rationality (Hardcover, 1st ed. 2019)
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Domain Conditions and Social Rationality (Hardcover, 1st ed. 2019)
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This book primarily focuses on the domain conditions under which a
number of important classes of binary social decision rules give
rise to rational social preferences. One implication of the Arrow
and Gibbard theorems is that every non-oligarchic social decision
rule that satisfies the condition of independence of irrelevant
alternatives, a requirement crucial for the unambiguity of social
choices, and the weak Pareto criterion fails to generate
quasi-transitive social preferences for some configurations of
individual preferences. The problem is exemplified by the famous
voting paradox associated with the majority rule. Thus, in the
context of rules that do not give rise to transitive
(quasi-transitive) social preferences for every configuration of
individual preferences, an important problem is that of formulating
Inada-type necessary and sufficient conditions for transitivity
(quasi-transitivity). This book formulates conditions for
transitivity and quasi-transitivity for several classes of social
decision rules, including majority rules, non-minority rules,
Pareto-inclusive non-minority rules, and social decision rules that
are simple games. It also analyzes in detail the conditions for
transitivity and quasi-transitivity under the method of the
majority decision, and derives the maximally sufficient conditions
for transitivity under the class of neutral and monotonic binary
social decision rules and one of its subclasses. The book also
presents characterizations of some of the classes of rules for
which domain conditions have been derived. The material covered is
relevant to anyone interested in studying the structure of voting
rules, particularly those interested in social choice theory.
Providing the necessary social choice theoretic concepts,
definitions, propositions and theorems, the book is essentially
self-contained. The treatment throughout is rigorous, and unlike
most of the literature on domain conditions, care is taken
regarding the number of individuals in the 'necessity' proofs. As
such it is an invaluable resource for students of economics and
political science, with takeaways for everyone - from first-year
postgraduates to more advanced doctoral students and scholars.
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