关于选举波动性的测量

IF 0.5 4区 经济学 Q4 ECONOMICS
Sandip Sarkar , Bharatee Bhusana Dash
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引用次数: 0

摘要

选举波动性衡量的是在连续两次选举中,政党之间的选票转换程度。政治学家将此作为政党制度稳定性的指标。Pedersen(1979)指出,当政党数量发生变化和/或相关政党在两次选举之间经历选票转移时,波动性会增加。然而,他提出的测量波动性的函数形式并不总是对这些变化做出反应。为了解决这些限制,我们引入了一类可加性可分离的选举波动性措施,这些措施对政党数量及其投票份额的变化都有反应。我们提出了一组公理,这些公理是表征所提出的指标类的必要和充分的,使指标的结构更加透明。本文还引入了两个准排序,它们可以根据满足某些直观合理公理的所有选举波动性指标对政党系统进行排序。最后,利用印度各邦选举的数据,给出了这类指标和拟序的应用。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
On the measurement of electoral volatility

Electoral volatility measures the degree of vote switching between political parties in two consecutive elections. Political scientists use this as an indicator of party system (in)stability. Pedersen (1979) states that volatility should increase when the number of parties changes and/or relevant parties experience vote transfer between elections. However, his proposed functional form of measuring volatility does not always respond to these changes. To address these limitations, we introduce a class of additively separable electoral volatility measures which are responsive to changes in both the number of parties and their vote shares. We present a set of axioms that are both necessary and sufficient to characterize the proposed class of indices, making the structure of the indices more transparent. The paper also introduces two quasi orders which can rank party systems in terms of all electoral volatility indices satisfying certain intuitively reasonable axioms. Finally, applications of the proposed class of indices and the quasi orders are provided using data from Indian state elections.

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来源期刊
Mathematical Social Sciences
Mathematical Social Sciences 数学-数学跨学科应用
CiteScore
1.30
自引率
0.00%
发文量
55
审稿时长
59 days
期刊介绍: The international, interdisciplinary journal Mathematical Social Sciences publishes original research articles, survey papers, short notes and book reviews. The journal emphasizes the unity of mathematical modelling in economics, psychology, political sciences, sociology and other social sciences. Topics of particular interest include the fundamental aspects of choice, information, and preferences (decision science) and of interaction (game theory and economic theory), the measurement of utility, welfare and inequality, the formal theories of justice and implementation, voting rules, cooperative games, fair division, cost allocation, bargaining, matching, social networks, and evolutionary and other dynamics models. Papers published by the journal are mathematically rigorous but no bounds, from above or from below, limits their technical level. All mathematical techniques may be used. The articles should be self-contained and readable by social scientists trained in mathematics.
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