Unsupervised machine learning reveals mimicry complexes in bumblebees occur along a perceptual continuum.

IF 1 4区 数学 Q2 MATHEMATICS Journal of Inverse and Ill-Posed Problems Pub Date : 2019-09-11 DOI:10.1098/rspb.2019.1501
Briana D Ezray, Drew C Wham, Carrie E Hill, Heather M Hines
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Abstract

Müllerian mimicry theory states that frequency-dependent selection should favour geographical convergence of harmful species onto a shared colour pattern. As such, mimetic patterns are commonly circumscribed into discrete mimicry complexes, each containing a predominant phenotype. Outside a few examples in butterflies, the location of transition zones between mimicry complexes and the factors driving mimicry zones has rarely been examined. To infer the patterns and processes of Müllerian mimicry, we integrate large-scale data on the geographical distribution of colour patterns of social bumblebees across the contiguous United States and use these to quantify colour pattern mimicry using an innovative, unsupervised machine-learning approach based on computer vision. Our data suggest that bumblebees exhibit geographically clustered, but sometimes imperfect colour patterns, and that mimicry patterns gradually transition spatially rather than exhibit discrete boundaries. Additionally, examination of colour pattern transition zones of three comimicking, polymorphic species, where active selection is driving phenotype frequencies, revealed that their transition zones differ in location within a broad region of poor mimicry. Potential factors influencing mimicry transition zone dynamics are discussed.

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无监督机器学习揭示了大黄蜂的拟态复合体是沿着感知连续体发生的。
缪勒拟态理论认为,频率依赖性选择应有利于有害物种在地理上趋同于一种共同的颜色模式。因此,拟态模式通常被划分为离散的拟态复合体,每个复合体都包含一种主要表型。除了蝴蝶中的少数例子外,人们很少研究拟态复合体之间过渡区的位置以及驱动拟态区的因素。为了推断缪勒氏拟态的模式和过程,我们整合了美国毗连地区社会性熊蜂颜色模式地理分布的大规模数据,并使用基于计算机视觉的创新型无监督机器学习方法对颜色模式拟态进行量化。我们的数据表明,大黄蜂表现出地理上的集群,但有时颜色模式并不完美,而且模仿模式在空间上逐渐过渡,而不是表现出离散的边界。此外,在主动选择驱动表型频率的情况下,对三个拟态多态物种的颜色模式过渡区进行的研究表明,它们的过渡区在一个广泛的低拟态区域内的位置各不相同。本文讨论了影响拟态过渡区动态的潜在因素。
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来源期刊
Journal of Inverse and Ill-Posed Problems
Journal of Inverse and Ill-Posed Problems MATHEMATICS, APPLIED-MATHEMATICS
CiteScore
2.60
自引率
9.10%
发文量
48
审稿时长
>12 weeks
期刊介绍: This journal aims to present original articles on the theory, numerics and applications of inverse and ill-posed problems. These inverse and ill-posed problems arise in mathematical physics and mathematical analysis, geophysics, acoustics, electrodynamics, tomography, medicine, ecology, financial mathematics etc. Articles on the construction and justification of new numerical algorithms of inverse problem solutions are also published. Issues of the Journal of Inverse and Ill-Posed Problems contain high quality papers which have an innovative approach and topical interest. The following topics are covered: Inverse problems existence and uniqueness theorems stability estimates optimization and identification problems numerical methods Ill-posed problems regularization theory operator equations integral geometry Applications inverse problems in geophysics, electrodynamics and acoustics inverse problems in ecology inverse and ill-posed problems in medicine mathematical problems of tomography
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