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论宽恕的形式和功能:模型构建与有价值关系假设的检验

On the form and function of forgiving: modeling the time-forgiveness relationship and testing the valuable relationships hypothesis.

机构信息

Department of Psychology, University of Miami, Coral Gables, FL 33124-0751, USA.

出版信息

Emotion. 2010 Jun;10(3):358-76. doi: 10.1037/a0019349.

Abstract

In two studies, the authors sought to identify the mathematical function underlying the temporal course of forgiveness. A logarithmic model outperformed linear, exponential, power, hyperbolic, and exponential-power models. The logarithmic function implies a psychological process yielding diminishing returns, corresponds to the Weber-Fechner law, and is functionally similar to the power law underlying the psychophysical function (Stevens, 1971) and the forgetting function (Wixted & Ebbesen, 1997). By 3 months after their transgressions, the typical participant's forgiveness had increased by two log-odds units. Individual differences in rates of change were correlated with robust predictors of forgiveness. Consistent with evolutionary theorizing (McCullough, 2008), Study 2 revealed that forgiveness was uniquely associated with participants' perceptions that their relationships with their offenders retained value.

摘要

在两项研究中,作者试图确定宽恕的时间进程所基于的数学函数。对数模型优于线性、指数、幂、双曲线和指数幂模型。对数函数意味着一种产生递减回报的心理过程,与韦伯-费希纳定律相对应,并且在功能上类似于心理物理函数(史蒂文斯,1971)和遗忘函数(威克斯德和埃布森,1997)的幂律。在他们犯错后的 3 个月,典型参与者的宽恕程度增加了两个对数几率单位。变化率的个体差异与宽恕的强有力预测因素相关。与进化理论一致(麦卡洛,2008),研究 2 表明,宽恕与参与者对其与冒犯者关系保持价值的看法有独特的关联。

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