TY - JOUR
T1 - Why Higher Working Memory Capacity May Help You Learn
T2 - Sampling, Search, and Degrees of Approximation
AU - Lloyd, Kevin
AU - Sanborn, Adam
AU - Leslie, David
AU - Lewandowsky, Stephan
N1 - Funding Information:
This work was supported by an EPSRC doctoral training award (KL), ESRC grant ES/K004948/1 (AS), EPSRC grant EP/I032622/1 (DL), and by the Royal Society (SL). We are extremely grateful to Rick Cooper, David Sewell, and Maarten Speekenbrink for their comments on previous versions of the manuscript.
Funding Information:
This work was supported by an EPSRC doctoral training award (KL), ESRC grant ES/K004948/1 (AS), EPSRC grant EP/I032622/1 (DL), and by the Royal Society (SL). We are extremely grateful to Rick Cooper, David Sewell, and Maarten Speekenbrink for their comments on previous versions of the manuscript.
Publisher Copyright:
© 2019 The Authors. Cognitive Science published by Wiley Periodicals, Inc. on behalf of Cognitive Science Society (CSS)
PY - 2019/12/1
Y1 - 2019/12/1
N2 - Algorithms for approximate Bayesian inference, such as those based on sampling (i.e., Monte Carlo methods), provide a natural source of models of how people may deal with uncertainty with limited cognitive resources. Here, we consider the idea that individual differences in working memory capacity (WMC) may be usefully modeled in terms of the number of samples, or “particles,” available to perform inference. To test this idea, we focus on two recent experiments that report positive associations between WMC and two distinct aspects of categorization performance: the ability to learn novel categories, and the ability to switch between different categorization strategies (“knowledge restructuring”). In favor of the idea of modeling WMC as a number of particles, we show that a single model can reproduce both experimental results by varying the number of particles—increasing the number of particles leads to both faster category learning and improved strategy-switching. Furthermore, when we fit the model to individual participants, we found a positive association between WMC and best-fit number of particles for strategy switching. However, no association between WMC and best-fit number of particles was found for category learning. These results are discussed in the context of the general challenge of disentangling the contributions of different potential sources of behavioral variability.
AB - Algorithms for approximate Bayesian inference, such as those based on sampling (i.e., Monte Carlo methods), provide a natural source of models of how people may deal with uncertainty with limited cognitive resources. Here, we consider the idea that individual differences in working memory capacity (WMC) may be usefully modeled in terms of the number of samples, or “particles,” available to perform inference. To test this idea, we focus on two recent experiments that report positive associations between WMC and two distinct aspects of categorization performance: the ability to learn novel categories, and the ability to switch between different categorization strategies (“knowledge restructuring”). In favor of the idea of modeling WMC as a number of particles, we show that a single model can reproduce both experimental results by varying the number of particles—increasing the number of particles leads to both faster category learning and improved strategy-switching. Furthermore, when we fit the model to individual participants, we found a positive association between WMC and best-fit number of particles for strategy switching. However, no association between WMC and best-fit number of particles was found for category learning. These results are discussed in the context of the general challenge of disentangling the contributions of different potential sources of behavioral variability.
KW - Approximate Bayesian inference
KW - Category learning
KW - Knowledge partitioning
KW - Particle filtering
KW - Strategy switching
KW - Working memory
UR - http://www.scopus.com/inward/record.url?scp=85076742385&partnerID=8YFLogxK
U2 - 10.1111/cogs.12805
DO - 10.1111/cogs.12805
M3 - Article
C2 - 31858632
AN - SCOPUS:85076742385
SN - 0364-0213
VL - 43
JO - Cognitive Science
JF - Cognitive Science
IS - 12
M1 - e12805
ER -