| Literature DB >> 34957840 |
Margaret A H Bryer1,2, Sarah E Koopman3, Jessica F Cantlon1, Steven T Piantadosi2, Evan L MacLean4,5, Joseph M Baker6, Michael J Beran7, Sarah M Jones8, Kerry E Jordan9, Salif Mahamane10, Andreas Nieder11, Bonnie M Perdue12, Friederike Range13, Jeffrey R Stevens14, Masaki Tomonaga15, Dorottya J Ujfalussy16,17, Jennifer Vonk18.
Abstract
The ability to represent approximate quantities appears to be phylogenetically widespread, but the selective pressures and proximate mechanisms favouring this ability remain unknown. We analysed quantity discrimination data from 672 subjects across 33 bird and mammal species, using a novel Bayesian model that combined phylogenetic regression with a model of number psychophysics and random effect components. This allowed us to combine data from 49 studies and calculate the Weber fraction (a measure of quantity representation precision) for each species. We then examined which cognitive, socioecological and biological factors were related to variance in Weber fraction. We found contributions of phylogeny to quantity discrimination performance across taxa. Of the neural, socioecological and general cognitive factors we tested, cortical neuron density and domain-general cognition were the strongest predictors of Weber fraction, controlling for phylogeny. Our study is a new demonstration of evolutionary constraints on cognition, as well as of a relation between species-specific neuron density and a particular cognitive ability. This article is part of the theme issue 'Systems neuroscience through the lens of evolutionary theory'.Entities:
Keywords: Weber fraction; brain evolution; quantity discrimination
Mesh:
Year: 2021 PMID: 34957840 PMCID: PMC8710878 DOI: 10.1098/rstb.2020.0529
Source DB: PubMed Journal: Philos Trans R Soc Lond B Biol Sci ISSN: 0962-8436 Impact factor: 6.671
Figure 1Graphical diagram of the Bayesian model implemented in this study. The model jointly fits effects of predictors (x) across species on w, as well as the influence of phylogenetic relatedness (lambda, λ), while controlling for species, subject, study and task effects. The inferred Weber fractions are converted into a binary prediction by following the common linear-scale-variable psychophysical model that predicts binary accuracy judgements on specific numerical comparisons, which are the observed data for the model.
Figure 2Phylogenetic tree of the species included in these analyses and the overall Weber fraction for each species (posterior quantiles shown, generated via a model with no predictors and only species, study, subject and task effects). These Weber fractions are based on quantity discrimination performance data from 672 individual animals across 33 species. Scale bar represents 31 Myr. Primates are highlighted in green, nonprimate mammals in blue and birds in red. Human Weber fraction (from [127]) indicated with green asterisk for comparison. The inset shows the lambda of w across all predictors with mean minimum and maximum of posterior distributions for lambda shown. (Online version in colour.)
Figure 3(a) Posterior distribution for the coefficient for each predictor from a model run with 33 species. 95% credible interval represents the central 95% of the posterior distribution (there is a 95% probability that the parameter lies within the 95% credible interval), while the 50% credible interval represents the central 50% of the posterior distribution. A parameter with no effect would be centred at 0 (as we found for cerebellum neuron number) with wide symmetrical error bars. To further characterize the distribution of posterior samples, posterior kernel density plots of a (b) strong effect (general cognitive score), (c) marginal effect (group size) and (d) null effect (cerebellar neuron number) are presented. Kernel density plots show posterior samples with chains merged.
Figure 4Posterior credible intervals (circles, posterior means; thick segments, 50% intervals; thin lines, 90% intervals) for the scale parameters and one predictor parameter chosen as an example (group size) run with 33 species. Each of these scales is a factor that multiplies the predictor parameter (e.g. for species, study, task, subject), and β1 multiplies the predictor (e.g. group size), making them comparable in indicating how much change in log w there is for each change in the predictor.
Figure 5Scatterplots show species w (generated via a model with no predictors and only species, study, subject and task effects) by (a) cortical neuron density, (b) cerebellum neuron density, (c) general cognitive score, (d) residual brain volume and (e) group size. Mammals are blue circles, primates are green triangles and birds are red diamonds. (Online version in colour.)