偏好变化的随机过程模型

Michel Regenwetter, Yung-Fong Hsu
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摘要

本章对一个旨在开发和测试偏好变化的随机过程模型的研究项目进行了非正式的总结。怎样才能发展出一个形式上精确且描述上有效的说服模型呢?任何这样的模型都应该正式地指定诸如偏好或态度之类的假设结构的简明定义。本章回顾了基于决策理论的弱序和半序偏好模型。这样的模型还应该说明假设的结构是如何与可观察到的行为联系起来的,比如感觉温度计的评级。本章回顾了反应过程,在某些情况下,在公开行为中适应被调查者的异质性。该模型还应进一步正式说明,随着时间的推移改变一个人的偏好意味着什么,以及这种变化与说服环境之间的关系。本章将偏好变化视为偏好状态图上的连续时间随机过程。该方法最具创新性的特点是将(感知到的)说服环境本身也建模为研究者无法直接/客观观察到的假设结构。最后但并非最不重要的是,本章讨论了如何适应党派差异,如何将受访者与不可改变的偏好结合起来,以及受访者可能会加入或退出有说服力的竞选活动的可能性。本章的重点在于解释基于决策理论和数学心理学的关键概念。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Stochastic Process Models of Preference Change
This chapter gives an informal summary of a research program aiming to develop and test stochastic process models of preference change. What does it take to develop a formally precise and descriptively valid model of persuasion? Any such model should specify formally concise definitions of hypothetical constructs such as preferences or attitudes. The chapter reviews weak order and semiorder models of preferences that are grounded in decision theory. Such a model should also spell out how hypothetical constructs relate to observable behavior, such as feeling thermometer ratings. The chapter reviews response processes that, in some cases, accommodate within and across respondent heterogeneity in overt behavior. The model should furthermore specify formally what it means to change one’s preference over time and how that change relates to the persuasive environment. The chapter treats preference change as a continuous time stochastic process on a graph of preference states. The most innovative feature of the approach is to model the (perceived) persuasive environment itself also as a hypothetical construct that is not directly/objectively observable by the researcher. Last but not least, the chapter discusses how to accommodate partisan differences, how to incorporate respondents with immutable preferences, and the possibility that respondents may tune in and out of a persuasive campaign. The emphasis of the chapter lies in explaining key conceptual ideas grounded in decision theory and mathematical psychology.
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