2019
DOI: 10.1038/s41593-019-0453-9
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Optimal policy for multi-alternative decisions

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Cited by 94 publications
(213 citation statements)
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“…First, they avoid a critical downside of binary decision tasks, which are biased by a confirmation/exclusion criterion, as the exclusion of one option inherently implies the only alternative available is the correct choice to make. Second, despite the significant increase in computational demands associated with 3-options tasks (Churchland et al, 2008; Churchland and Ditterich, 2012; Itthipuripat et al, 2018; Tajima et al, 2019), the tasks used for this study rely on a simple set of rules, easy-to-compute stochastic associations (80% for the most prevalent bead in a jar and for the most likely outcome value associated to a card) and only three types of discrete evidence (i.e. the three feedback values or the three bead colors), reducing the effect of second-order uncertainty (Fleming and Dolan, 2012; Fleming and Daw, 2017).…”
Section: Discussionmentioning
confidence: 99%
“…First, they avoid a critical downside of binary decision tasks, which are biased by a confirmation/exclusion criterion, as the exclusion of one option inherently implies the only alternative available is the correct choice to make. Second, despite the significant increase in computational demands associated with 3-options tasks (Churchland et al, 2008; Churchland and Ditterich, 2012; Itthipuripat et al, 2018; Tajima et al, 2019), the tasks used for this study rely on a simple set of rules, easy-to-compute stochastic associations (80% for the most prevalent bead in a jar and for the most likely outcome value associated to a card) and only three types of discrete evidence (i.e. the three feedback values or the three bead colors), reducing the effect of second-order uncertainty (Fleming and Dolan, 2012; Fleming and Daw, 2017).…”
Section: Discussionmentioning
confidence: 99%
“…The optimal stopping rule for animals facing certain kinds of perceptual and value-based decisions has been derived (Drugowitsch, Moreno-Bote, Churchland, Shadlen & Pouget, 2012; Tajima, Drugowitsch & Pouget, 2016; Tajima, Drugowitsch, Patel & Pouget, 2019). In the N -dimensional space defined by the N evidence accumulators, the optimal stopping policy is to terminate deliberation when the point in this space which represents the state of the N accumulators, reaches a time-dependent curved bound (Tajima et al, 2019; Fig. 1).…”
Section: Introductionmentioning
confidence: 99%
“…Each dimension represents the value of one accumulator x i . (B) The optimal stopping rule involves accumulating until a criterion on time, t , and the state of the N accumulators, x i , is met (Tajima, Drugowitsch, Patel & Pouget, 2019). Criterion shown only for purposes of illustration, and not derived.…”
Section: Introductionmentioning
confidence: 99%
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