A statistical foundation for derived attention

IF 4.6 Q2 MATERIALS SCIENCE, BIOMATERIALS
Samuel Paskewitz , Matt Jones
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引用次数: 0

Abstract

According to the theory of derived attention, organisms attend to cues with strong associations. Prior work has shown that – combined with a Rescorla–Wagner style learning mechanism – derived attention explains phenomena such as learned predictiveness, inattention to blocked cues, and value-based salience. We introduce a Bayesian derived attention model that explains a wider array of results than previous models and gives further insight into the principle of derived attention. Our approach combines Bayesian linear regression with the assumption that the associations of any cue with various outcomes share the same prior variance, which can be thought of as the inherent importance of that cue. The new model simultaneously estimates cue–outcome associations and prior variance through approximate Bayesian learning. A significant cue will develop large associations, leading the model to estimate a high prior variance and hence develop larger associations from that cue to novel outcomes. This provides a normative, statistical explanation for derived attention. Through simulation, we show that this Bayesian derived attention model not only explains the same phenomena as previous versions, but also retrospective revaluation. It also makes a novel prediction: inattention after backward blocking. We hope that further development of the Bayesian derived attention model will shed light on the complex relationship between uncertainty and predictiveness effects on attention.

派生注意力的统计基础
根据衍生注意理论,生物体注意到具有强烈关联的线索。先前的研究表明,与Rescorla-Wagner风格的学习机制相结合,派生注意解释了习得性预测、对阻塞线索的不注意和基于价值的显著性等现象。我们介绍了一个贝叶斯衍生注意力模型,它比以前的模型解释了更广泛的结果,并进一步深入了解了衍生注意力的原理。我们的方法结合了贝叶斯线性回归的假设,即任何线索与各种结果的关联都具有相同的先验方差,这可以被认为是该线索的内在重要性。新模型通过近似贝叶斯学习同时估计线索-结果关联和先验方差。一个重要的线索会产生大的关联,导致模型估计一个高先验方差,从而从该线索到新结果产生更大的关联。这为派生注意力提供了一个规范的、统计的解释。通过仿真,我们发现该贝叶斯注意力模型不仅可以解释与以前版本相同的现象,而且可以进行回顾性重估。它还做出了一个新颖的预测:向后阻挡后注意力不集中。我们希望贝叶斯注意模型的进一步发展能够揭示不确定性和预测性对注意的影响之间的复杂关系。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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来源期刊
ACS Applied Bio Materials
ACS Applied Bio Materials Chemistry-Chemistry (all)
CiteScore
9.40
自引率
2.10%
发文量
464
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