| Literature DB >> 35857891 |
Shengyi Wu1, Tommy Blanchard2, Emily Meschke3, Richard N Aslin4, Benjamin Y Hayden5, Celeste Kidd1.
Abstract
Normative learning theories dictate that we should preferentially attend to informative sources, but only up to the point that our limited learning systems can process their content. Humans, including infants, show this predicted strategic deployment of attention. Here, we demonstrate that rhesus monkeys, much like humans, attend to events of moderate surprisingness over both more and less surprising events. They do this in the absence of any specific goal or contingent reward, indicating that the behavioural pattern is spontaneous. We suggest this U-shaped attentional preference represents an evolutionarily preserved strategy for guiding intelligent organisms toward material that is maximally useful for learning.Entities:
Keywords: attention; eye tracking; rhesus macaque; statistical learning
Mesh:
Year: 2022 PMID: 35857891 PMCID: PMC9256086 DOI: 10.1098/rsbl.2022.0144
Source DB: PubMed Journal: Biol Lett ISSN: 1744-9561 Impact factor: 3.812
Figure 1(a) Sequential visual display. The illustration shows five time-points in the sequence. At each event in the sequence, one of the three unique objects popped up from behind one of three boxes. (b) Idealized learning model schematic. The schematic shows how the idealized learning model forms probabilistic expectations about the expectedness of the next event in a sequence.
Figure 2(a) RT (ms) as a function of unigram surprisal. (i) Subjects' RT to fixate the active object (y-axis) as a function of unigram surprisal (x-axis). The points and error bars show raw data binned to three group means of three evenly spaced intervals according to surprisal values. The smooth curve shows the fit of a GAM with standard errors. Vertical tick marks show values of surprisal attained in the experiment. (ii) RT (y-axis) and unigram surprisal (x-axis), while controlling for all factors. (b) Look-away probability as a function of unigram surprisal. (i) Subjects' probability of looking away (y-axis) as a function of unigram surprisal (x-axis). The smooth curve shows the fit of a GAM with 95% confidence interval. (ii) The relationship between look-away probability (y-axis) and unigram surprisal (x-axis), while controlling for all covariate factors.