点名投票统计分析中的不可分离偏好

IF 4.7 2区 社会学 Q1 POLITICAL SCIENCE
Garret Binding, Lukas F. Stoetzer
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引用次数: 3

摘要

传统的唱名投票多维统计模型假设立法者的偏好在维度上是可加分离的。在本文中,我们引入了一个允许潜在维度不可分性的点名投票项目响应模型。从概念上讲,如果在立法者的决定中,维度上的结果是相关的,而不是独立的,那么不可分离性就很重要。蒙特卡罗模拟强调了点名投票的可分离项目反应模型通过相关的理想点和初级维度的更高显着性来捕获不可分离性。我们将我们的模型应用于美国参议院和欧洲议会。在这两种情况下,我们发现立法者在两个基本维度上的偏好是不可分离的。这些结果对我们对立法决策的理解以及对立法机构偏好的经验描述具有一般意义。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Non-Separable Preferences in the Statistical Analysis of Roll Call Votes
Abstract Conventional multidimensional statistical models of roll call votes assume that legislators’ preferences are additively separable over dimensions. In this article, we introduce an item response model of roll call votes that allows for non-separability over latent dimensions. Conceptually, non-separability matters if outcomes over dimensions are related rather than independent in legislators’ decisions. Monte Carlo simulations highlight that separable item response models of roll call votes capture non-separability via correlated ideal points and higher salience of a primary dimension. We apply our model to the U.S. Senate and the European Parliament. In both settings, we find that legislators’ preferences over two basic dimensions are non-separable. These results have general implications for our understanding of legislative decision-making, as well as for empirical descriptions of preferences in legislatures.
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来源期刊
Political Analysis
Political Analysis POLITICAL SCIENCE-
CiteScore
8.80
自引率
3.70%
发文量
30
期刊介绍: Political Analysis chronicles these exciting developments by publishing the most sophisticated scholarship in the field. It is the place to learn new methods, to find some of the best empirical scholarship, and to publish your best research.
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