Department of Physics of Complex Systems, Weizmann Institute of Science, Rehovot, Israel.
Department of Software Engineering, Ort Braude College, Karmiel, Israel.
Elife. 2020 May 12;9:e55195. doi: 10.7554/eLife.55195.
The cognitive abilities of biological organisms only make sense in the context of their environment. Here, we study longhorn crazy ant collective navigation skills within the context of a semi-natural, randomized environment. Mapping this biological setting into the 'Ant-in-a-Labyrinth' framework which studies physical transport through disordered media allows us to formulate precise links between the statistics of environmental challenges and the ants' collective navigation abilities. We show that, in this environment, the ants use their numbers to collectively extend their sensing range. Although this extension is moderate, it nevertheless allows for extremely fast traversal times that overshadow known physical solutions to the 'Ant-in-a-Labyrinth' problem. To explain this large payoff, we use percolation theory and prove that whenever the labyrinth is solvable, a logarithmically small sensing range suffices for extreme speedup. Overall, our work demonstrates the potential advantages of group living and collective cognition in increasing a species' habitable range.
生物有机体的认知能力只有在其环境背景下才有意义。在这里,我们在半自然、随机化的环境中研究长角牛疯狂蚁的集体导航技能。将这种生物环境映射到研究物理在无序介质中传输的“迷宫中的蚂蚁”框架中,使我们能够在环境挑战的统计数据和蚂蚁的集体导航能力之间建立精确的联系。我们表明,在这种环境下,蚂蚁利用它们的数量来集体扩展它们的感应范围。尽管这种扩展是适度的,但它仍然允许极其快速的穿越时间,超过了已知的物理解决方案在“迷宫中的蚂蚁”问题上的优势。为了解释这种巨大的收益,我们使用了渗流理论,并证明了只要迷宫是可解的,对数小的感应范围足以实现极快的速度提升。总的来说,我们的工作表明了群体生活和集体认知在增加物种栖息地范围方面的潜在优势。