| Literature DB >> 24451267 |
Richard P Mann1, Chris Armstrong, Jessica Meade, Robin Freeman, Dora Biro, Tim Guilford.
Abstract
Observations of the flight paths of pigeons navigating from familiar locations have shown that these birds are able to learn and subsequently follow habitual routes home. It has been suggested that navigation along these routes is based on the recognition of memorized visual landmarks. Previous research has identified the effect of landmarks on flight path structure, and thus the locations of potentially salient sites. Pigeons have also been observed to be particularly attracted to strong linear features in the landscape, such as roads and rivers. However, a more general understanding of the specific characteristics of the landscape that facilitate route learning has remained out of reach. In this study, we identify landscape complexity as a key predictor of the fidelity to the habitual route, and thus conclude that pigeons form route memories most strongly in regions where the landscape complexity is neither too great nor too low. Our results imply that pigeons process their visual environment on a characteristic spatial scale while navigating and can explain the different degrees of success in reproducing route learning in different geographical locations.Entities:
Keywords: familiar area; homing; landmark; navigation; pigeon; vision
Mesh:
Year: 2014 PMID: 24451267 PMCID: PMC3917332 DOI: 10.1098/rsbl.2013.0885
Source DB: PubMed Journal: Biol Lett ISSN: 1744-9561 Impact factor: 3.703
Figure 1.Details of the visual landscape. We analysed the visual information provided by the landscape using an aerial image of the Oxford area (a), with a single flight path from each of the four release sites shown to indicate coverage. We filtered this image to detect ‘edges’, defined as sharp changes in image intensity (b). The local density of these edges was calculated by evaluating the number of edges in the local area to produce an edge-density map (c), which indicates the amount of information in a local region. After determining the optimal edge density by our regression analysis (figure 2), we overlaid a contour of this edge density on the original aerial image (d), showing that the optimal density is found on the boundary between urban or forested regions and open rural regions.
Figure 2.Variation in nearest-neighbour distance (NND) with edge density. Panels indicate different stages of the route-learning and recapitulation process: (a) releases 1–5, (b) 6–10, (c) 11–15 and (d) 16–20. Results are shown for edge density calculated over a visual radius of 250 m, which maximizes the quality-of-fit. Edge density is calculated per pixel of the aerial landscape image and each pixel covers a 5×5 m area. Because the global route fidelity varies between different stages of the route-learning process, we show the local NND between paths in proportion to the global average for that experience stage. At all stages, and for all visual areas, a polynomial regression selects a U-shaped quadratic fit (based on the AIC [17]).