运用决策模型测量期望理论中的二级价

Michael J. Stahl, Adrian M. Harrell
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引用次数: 28

摘要

本文采用一种决策建模的方法来测量期望理论中的二级价。正如J. C. Naylor, R. D. Pritchard和D. R. Ilgen(组织行为理论,纽约:学术出版社,1980)所提出的那样,二级效价是在结果的不同层次上测量的。在第一个实验中,24名大学生的职业偏好决策采用了一个决策练习,涉及24个假设的工作,用三个内在工具来描述。在第二个实验中,57名大学生的职业偏好决策采用了一个决策练习,涉及24个假设的工作,用四个外在工具来描述。在两个实验中都使用了析因设计,以保持正交性,并允许对每个二级效价进行单独解释。为每个主题推导了一个回归模型,以阻止个人并提供对数据的个人分析。在这两个实验中,二级效价(1)的贝塔权重测量值符合Naylor等人的概念,即二级效价是结果各水平之间的关系;(2)实现了期望理论的人内属性;(3)允许对每个二级价进行单独解释;(4)显示出稳定的、高内部一致性估计。因此,采用二级价的贝塔权重测度的决策模型为期望理论研究者提供了一种创新的方法。
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Using decision modeling to measure second level valences in expectancy theory

This paper employs a decision modeling approach to measure second level valences in Expectancy Theory. As proposed by J. C. Naylor, R. D. Pritchard and D. R. Ilgen (A theory of behavior in organizations, New York: Academic Press, 1980) second-level valences are measured across different levels of an outcome. In the first experiment, the job-preference decisions of 24 under-graduates were examined using a decision making exercise involving 24 hypothetical jobs described in terms of three intrinsic instrumentalities. In the second experiment, the job-preference decisions of 57 undergraduates were examined using a decision-making exercise involving 24 hypothetical jobs described in terms of four extrinsic instrumentalities. Factorial designs were used in both experiments to preserve orthogonality and allow a separate interpretation of each of the second-level valences. A regression model was derived for each subject to block on individuals and provide a within-person analyses of the data. In both experiments, the beta weight measures of the second level valences (1) conformed to the concept of Naylor et al. that second-level valence is a relationship across levels of an outcome; (2) operationalized the within-person property of Expectancy Theory; (3) allowed separate interpretations of each second-level valence; and (4) displayed stable, high internal consistency estimates. Therefore, it appears that decision modeling with beta weight measures of second-level valences offers an innovative approach for Expectancy Theory researchers.

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