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Patterns of interaction-dominant dynamics in individual versus collaborative memory foraging

机译:个人与协作记忆觅食中以互动为主导的动力学模式

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The extent to which a cognitive system's behavioral dynamics fit a power law distribution is considered indicative of the extent to which that system's behavior is driven by multiplicative, interdependent interactions between its components. Here, we investigate the dynamics of memory processes in individual and collaborating participants. Collaborative dyads showed the characteristic collaborative inhibition effect when compared to nominal groups in terms of the number of items retrieved in a categorical recall task, but they also generate qualitatively different patterns of search behavior. To categorize search behavior, we used multi-model inference to compare the degree to which five candidate models (normal, exponential, gamma, lognormal, and Pareto) described the temporal distribution of each individual and dyad's recall processes. All individual and dyad recall processes were best fit by interaction-dominant distributions (lognormal and Pareto), but a clear difference emerged in that individual behavior is more power law, and collaborative behavior was more lognormal. We discuss these results in terms of the cocktail model (Holden et al. in Psychol Rev 116(2):318-342, 2009), which suggests that as a task becomes more constrained (such as through the necessity of collaborating), behavior can shift from power law to lognormal. This shift may reflect a decrease in the dyad's ability to flexibly shift between perseverative and explorative search patterns. Finally, our results suggest that a fruitful avenue for future research would be to investigate the constraints modulating the shift from power law to lognormal behavior in collaborative memory search.
机译:认知系统的行为动力学符合幂律分布的程度被认为是该系统的行为受其组件之间的乘法,相互依存的相互作用驱动的程度的指示。在这里,我们研究个体和协作参与者中记忆过程的动态。与在分类召回任务中检索到的项目数量相比,与名义上的小组相比,协作二元组表现出特征性的协作抑制效果,但它们也会产生质量不同的搜索行为模式。为了对搜索行为进行分类,我们使用多模型推理来比较五个候选模型(正态,指数,伽玛,对数正态和帕累托)描述每个人的时间分布和二元组回想过程的程度。所有的个人和二重奏回忆过程都最适合交互主导的分布(对数正态和帕累托),但是明显的区别出现在个体行为是幂律,而协作行为则是对数正态。我们根据鸡尾酒模型来讨论这些结果(Holden等人,在Psychol Rev 116(2):318-342,2009)中,这表明,随着任务变得越来越受约束(例如通过协作的必要性),行为可以从幂律转变为对数正态。这种转变可能反映了二分体在持久性和探索性搜索模式之间灵活转变的能力下降。最后,我们的结果表明,在未来的研究中,富有成效的途径将是研究在协作式记忆搜索中调节从幂律向对数正态行为转变的约束条件。

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