| Literature DB >> 35719877 |
Jukka T Forsman1, Sami M Kivelä1, Jere Tolvanen1, Olli J Loukola1.
Abstract
Concept learning is considered a high-level adaptive ability. Thus far, it has been studied in laboratory via asocial trial and error learning. Yet, social information use is common among animals but it remains unknown whether concept learning by observing others occurs. We tested whether pied flycatchers (Ficedula hypoleuca) form conceptual relationships from the apparent choices of nest-site characteristics (geometric symbol attached to the nest-box) of great tits (Parus major). Each wild flycatcher female (n = 124) observed one tit pair that exhibited an apparent preference for either a large or a small symbol and was then allowed to choose between two nest-boxes with a large and a small symbol, but the symbol shape was different to that on the tit nest. Older flycatcher females were more likely to copy the symbol size preference of tits than yearling flycatcher females when there was a high number of visible eggs or a few partially visible eggs in the tit nest. However, this depended on the phenotype, copying switched to rejection as a function of increasing body size. Possibly the quality of and overlap in resource use with the tits affected flycatchers' decisions. Hence, our results suggest that conceptual preferences can be horizontally transmitted across coexisting animals, which may increase the performance of individuals that use concept learning abilities in their decision-making.Entities:
Keywords: concept learning; great tit; interspecific social information use; pied flycatcher; social learning
Year: 2022 PMID: 35719877 PMCID: PMC9198510 DOI: 10.1098/rsos.220292
Source DB: PubMed Journal: R Soc Open Sci ISSN: 2054-5703 Impact factor: 3.653
Figure 1The experimental set-up. This design was intended to simulate a situation for pied flycatchers that great tits had apparently preferred either of the size of the symbol (large circle in this example) and flycatchers were then given a choice to either copy or reject the size concept preference of great tits but the symbol shape on available nest-boxes (triangle in this example) was different from those on the great tit nest-boxes. The order of the large/small symbol in each nest-box pair was randomized as well as the symbol shape (circle/triangle) attached to great tit nest-boxes. Replicate set-ups were set at least 1 km apart to ensure independence.
Parameter estimates of generalized linear models explaining flycatcher symbol choices (probability of chosen symbol size matching that of great tits) in relation to the number and visibility of eggs in great tit nest as well as the phenotype of the flycatcher female. Link function was logistic and error distribution binomial.
| parameter | estimate | s.e.a | ||
|---|---|---|---|---|
| intercept | 25.6 | 10.3 | 2.48 | 0.013 |
| proportion of visible eggs | −4.34 | 1.37 | −3.17 | 0.0015 |
| great tit clutch size | −0.745 | 0.231 | −3.22 | 0.0013 |
| flycatcher age (adult) | 1.12 | 0.489 | 2.29 | 0.022 |
| flycatcher tarsus length | −1.21 | 0.523 | −2.32 | 0.020 |
| proportion of visible eggs × great tit clutch size | 0.936 | 0.266 | 3.52 | 0.00044 |
astandard error.
Figure 2Regression surfaces (i.e. model predictions) illustrating the flycatcher probability to copy tit choice (vertical axis) in relation to tit clutch size and proportion of visible eggs in the tit nest. The regression surfaces are shown separately for young (a–c) and old (d–f) flycatcher females with minimum (a,d), mean (b,e) and maximum (c,f) tarsus length to demonstrate the main effects of flycatcher age and body size on predictions (table 1; note that the main effects only affect the elevation of the regression surface in the scale of the linear predictor). The regression surfaces are derived from a generalized linear model (table 1) using data that include choices made during egg-laying or incubation of great tits. Blue and red colour show those parts of the fitted regression surfaces where flycatchers copied and rejected great tit symbol size choices, respectively (i.e. 95% confidence intervals of the regression surface did not encompass 0.5). In the grey parts of the regression surfaces, flycatcher choices did not differ from random (i.e. 95% confidence intervals encompassed 0.5).