| Literature DB >> 27619695 |
Zena Hadjivasiliou1, Andrew Pomiankowski2.
Abstract
The gametes of unicellular eukaryotes are morphologically identical, but are nonetheless divided into distinct mating types. The number of mating types varies enormously and can reach several thousand, yet most species have only two. Why do morphologically identical gametes need to be differentiated into self-incompatible mating types, and why is two the most common number of mating types? In this work, we explore a neglected hypothesis that there is a need for asymmetric signalling interactions between mating partners. Our review shows that isogamous gametes always interact asymmetrically throughout sex and argue that this asymmetry is favoured because it enhances the efficiency of the mating process. We further develop a simple mathematical model that allows us to study the evolution of the number of mating types based on the strength of signalling interactions between gametes. Novel mating types have an advantage as they are compatible with all others and rarely meet their own type. But if existing mating types coevolve to have strong mutual interactions, this restricts the spread of novel types. Similarly, coevolution is likely to drive out less attractive mating types. These countervailing forces specify the number of mating types that are evolutionarily stable.This article is part of the themed issue 'Weird sex: the underappreciated diversity of sexual reproduction'.Entities:
Keywords: gametes; isogamy; mating types; sexes; signalling
Mesh:
Year: 2016 PMID: 27619695 PMCID: PMC5031616 DOI: 10.1098/rstb.2015.0531
Source DB: PubMed Journal: Philos Trans R Soc Lond B Biol Sci ISSN: 0962-8436 Impact factor: 6.237
Figure 1.Model life cycle for unicellular eukaryotes. Cells grow vegetatively for as long as conditions allow. Entry into the sexual phase begins with growth arrest (1) followed by differentiation into gametes (2). Diplontic species undergo meiosis to produce haplontic gametes, whereas haploid species simply differentiate into sex-competent cells. Gametes or sex cells encounter one another (3), either by chance (e.g. Chlamydomonas reinhardtii), via directed growth following diffusible pheromones (e.g. yeasts) or through sexual chemotaxis (e.g. Closterium). When cells come in contact they recognize and adhere to one another (4). This is followed by cell and nuclear fusion (5). The diploid zygote then switches back to the vegetative programme in diplontic species or undergoes meiosis to produce haploid vegetative cells.
Figure 2.(a) Two Chlamydomonas cells undergoing fusion. Picture reproduced from Goodenough & Weiss [24] with permission from the authors. (b) Tetrahymena cells conjugating in preparation for nuclear exchange. Picture credit: SEPA ASSET programme at Cornell University.
Figure 3.(a) The concentration profiles around two secreting cells centred at X1 and X2. The local concentration due to own pheromone C11 (blue) or C22 (red) is always higher than that of a remote cell C12 (red) or C21 (blue) at X1 or X2 respectively. A very high density of neighbouring cells would be required to generate concentration profiles that exceed those generated by an individual cell's own secretion. (b) Moving and pheromone sending generate a tail of high concentration behind moving secretors. This would prompt chemotactic cells that move towards one another to reverse their motion, unless they use distinct pheromones.
Figure 4.(a,b) Contour plots indicating stability conditions for E1. (a) Assuming that, p12 = p21 = γ, p31 = p32 = γ + η, p13 = γ + κ1 and p23 = γ + κ2 (condition (4.6) in main text) and (b) assuming that p12 = p21 = γ, p12 = p31 = γ + η and p23 = p32 = γ + κ (condition (4.7) in main text). In each instance, E1 is stable for values that lie below the red line. (c–e) Evolution of mating-type frequencies assuming three possible mating types (n = 3). The frequencies of the three mating types are iterated over time using equations (4.2)–(4.4) in the main text. Values for p used: (c) p12 = 0.9, p21 = 0.6, p31 = 0.5, p = 1 for all other pairs (i,j), (d) p = 0.5 for all (i,j), (e) p21 = 0.5, p = 1 for all other (i,j).