Radial Symmetry Does Not Preclude Condorcet Cycles If Different Voters Weight the Issues Differently
نویسندگان
چکیده
Radial symmetry, by our definition, is a precise condition on continuous ideal-point distributions, rarely if ever found exactly in practice, that similar to the classical 1967 symmetry of Plott but pertains an infinite electorate; bivariate normal distribution provides example. A Condorcet cycle exists electorate prefers alternative X Y, Y Z, and Z X. An K winner there no K. Lack may engender turmoil. The nonexistence implies exists. precludes existence cycles thus guarantees winner; this result assumes all voters weight dimensions alike. Our counterexamples show can arise, even under radial weighting issues varies across voters. This finding be more than theoretical value: It suggest empirical setting (without symmetry), frequent differ as how they dimensions. We examine, for illustration based two (left–right, linguistic), preference Finland’s 1931 presidential election.
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ژورنال
عنوان ژورنال: Economies
سال: 2022
ISSN: ['2227-7099']
DOI: https://doi.org/10.3390/economies10070166