Delta和衰减规则学习模型的不同预测案例。

Darrell A Worthy, A Ross Otto, Astin C Cornwall, Hilary J Don, Tyler Davis
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摘要

Delta规则和衰减规则是用于更新强化学习(RL)模型中期望值的两个学习规则。delta规则学习平均奖励,而衰减规则学习每个选项的累积奖励。在一个二元结果选择任务的单独试验中,参与者学会了在奖励概率为0.65(选项A)对0.35(选项B)或0.75(选项C)对0.25(选项D)的选项对中进行选择。至关重要的是,在训练期间,AB试验是CD试验的两倍,因此,尽管选项C的平均奖励率更高,但参与者从选项A中获得的累积奖励更多。75 vs .65)。然后,参与者在新的选项组合之间做出决定(例如,A还是C)。衰减模型预测更多的A选项,但Delta模型预测更多的C选项,因为这些选项的累积奖励值高于平均奖励值。结果更符合衰变模型的预测。这表明人们可能会检索累积奖励的记忆来计算期望值,而不是学习每个选项的平均奖励。
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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A Case of Divergent Predictions Made by Delta and Decay Rule Learning Models.

The Delta and Decay rules are two learning rules used to update expected values in reinforcement learning (RL) models. The delta rule learns average rewards, whereas the decay rule learns cumulative rewards for each option. Participants learned to select between pairs of options that had reward probabilities of .65 (option A) versus .35 (option B) or .75 (option C) versus .25 (option D) on separate trials in a binary-outcome choice task. Crucially, during training there were twice as AB trials as CD trials, therefore participants experienced more cumulative reward from option A even though option C had a higher average reward rate (.75 versus .65). Participants then decided between novel combinations of options (e.g, A versus C). The Decay model predicted more A choices, but the Delta model predicted more C choices, because those respective options had higher cumulative versus average reward values. Results were more in line with the Decay model's predictions. This suggests that people may retrieve memories of cumulative reward to compute expected value instead of learning average rewards for each option.

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