| Literature DB >> 30402349 |
Sandra Malewski1, Sabine Begall1,2, Cristian E Schleich3, C Daniel Antenucci3, Hynek Burda1,2.
Abstract
Subterranean rodents are able to dig long straight tunnels. Keeping the course of such "runways" is important in the context of optimal foraging strategies and natal or mating dispersal. These tunnels are built in the course of a long time, and in social species, by several animals. Although the ability to keep the course of digging has already been described in the 1950s, its proximate mechanism could still not be satisfactorily explained. Here, we analyzed the directional orientation of 68 burrow systems in five subterranean rodent species (Fukomys anselli, F. mechowii, Heliophobius argenteocinereus, Spalax galili, and Ctenomys talarum) on the base of detailed maps of burrow systems charted within the framework of other studies and provided to us. The directional orientation of the vast majority of all evaluated burrow systems on the individual level (94%) showed a significant deviation from a random distribution. The second order statistics (averaging mean vectors of all the studied burrow systems of a respective species) revealed significant deviations from random distribution with a prevalence of north-south (H. argenteocinereus), NNW-SSE (C. talarum), and NE-SW (Fukomys mole-rats) oriented tunnels. Burrow systems of S. galili were randomly oriented. We suggest that the Earth's magnetic field acts as a common heading indicator, facilitating to keep the course of digging. This study provides a field test and further evidence for magnetoreception and its biological meaning in subterranean mammals. Furthermore, it lays the foundation for future field experiments.Entities:
Keywords: Burrow systems; Magnetoreception; Mole-rats; Orientation; Subterranean rodents
Year: 2018 PMID: 30402349 PMCID: PMC6215444 DOI: 10.7717/peerj.5819
Source DB: PubMed Journal: PeerJ ISSN: 2167-8359 Impact factor: 2.984
Tested rodent species (sorted alphabetically by their common names).
| Species | Family | Social/solitary | Number of burrow systems | Locality | Year of excavation | Reference, burrow systems were originally used for |
|---|---|---|---|---|---|---|
| Ansell’s mole-rat ( | Bathyergidae | Social | 7 | Lusaka East Forest Reserve (Zambia) | 2010 | |
| Giant mole-rat ( | Bathyergidae | Social | 2 | Ndola Hill Forest Reserve (Zambia) | 2009 | |
| Silvery mole-rat ( | Bathyergidae | Solitary | 31 | Blantyre, Mulanje, Mpalaganga (Malawi) | 2000, 2005 | |
| Talas tuco-tuco ( | Ctenomyidae | Solitary | 19 | Mar de Cobo, Buenos Aires (Argentina) | 1988, 1989 | |
| Upper Galilee Mountains blind mole rat ( | Spalacidae | Solitary | 9 | Upper Galilee Mountains (Israel) | 2012 |
Note:
Number of mapped burrow systems, locality and year of excavation, as well as references to the studies describing burrow architecture of the respective species are listed.
Figure 1Burrow system’s orientation.
Directional orientation of the burrow systems (estimated by the “long tunnel method,” A–D) and the prevailing direction of burrows (estimated by the “polygon method,” E–H) of the tested rodent species—the silvery mole-rat H. argenteocinereus (A, E), Talas tuco-tuco C. talarum (B, F), Fukomys mole-rats Ansell’s mole-rat F. anselli and the giant mole-rat F. mechowii (C, G), and the Upper Galilee Mountains blind mole rat S. galili (D, H) (sorted by sample size)—relative to magnetic North (0°). Two mirrored dots represent the axial direction of one burrow system, which is in case of the long tunnel method an axial mean vector calculated over all directions of straight tunnel segments weight by the segments’ lengths. The double-headed arrow indicates the (grand) mean vector, and the inner circle marks the significance level of 0.05 (Rayleigh test). Sample size (N), mean axial direction (μ), circular standard deviation (SD), and P-value are given for each tested species.
Figure 2Examples of burrow systems of a (A) solitary (here Heliophobius argenteocinereus) and (B) social species (here Fukomys anselli).
Index of circularity (0 = linear, 1 = circular; Romañach et al., 2005) for (A) = 0.42, and (B) = 0.83.