Robin Guilhot1, Simon Fellous1, Joel E Cohen2,3,4. 1. CBGP, INRAE, CIRAD, IRD, Montpellier SupAgro, Univ Montpellier, Montpellier, France. 2. Laboratory of Populations, Rockefeller University, New York, New York, United States of America. 3. Earth Institute and Department of Statistics, Columbia University, New York, New York, United States of America. 4. Department of Statistics, University of Chicago, Chicago, Illinois, United States of America.
Abstract
Interactions between microbial symbionts influence their demography and that of their hosts. Taylor's power law (TL)-a well-established relationship between population size mean and variance across space and time-may help to unveil the factors and processes that determine symbiont multiplications. Recent studies suggest pervasive interactions between symbionts in Drosophila melanogaster. We used this system to investigate theoretical predictions regarding the effects of interspecific interactions on TL parameters. We assayed twenty natural strains of bacteria in the presence and absence of a strain of yeast using an ecologically realistic set-up with D. melanogaster larvae reared in natural fruit. Yeast presence led to a small increase in bacterial cell numbers; bacterial strain identity largely affected yeast multiplication. The spatial version of TL held among bacterial and yeast populations with slopes of 2. However, contrary to theoretical prediction, the facilitation of bacterial symbionts by yeast had no detectable effect on TL's parameters. These results shed new light on the nature of D. melanogaster's symbiosis with yeast and bacteria. They further reveal the complexity of investigating TL with microorganisms.
Interactions between microbial symbionts influence their demography and that of their hosts. Taylor's power law (TL)-a well-established relationship between population size mean and variance across space and time-may help to unveil the factors and processes that determine symbiont multiplications. Recent studies suggest pervasive interactions between symbionts in Drosophila melanogaster. We used this system to investigate theoretical predictions regarding the effects of interspecific interactions on TL parameters. We assayed twenty natural strains of bacteria in the presence and absence of a strain of yeast using an ecologically realistic set-up with D. melanogaster larvae reared in natural fruit. Yeast presence led to a small increase in bacterial cell numbers; bacterial strain identity largely affected yeast multiplication. The spatial version of TL held among bacterial and yeast populations with slopes of 2. However, contrary to theoretical prediction, the facilitation of bacterial symbionts by yeast had no detectable effect on TL's parameters. These results shed new light on the nature of D. melanogaster's symbiosis with yeast and bacteria. They further reveal the complexity of investigating TL with microorganisms.
Animals and plants are often associated with several symbiotic microorganisms, the interactions of which affect the ecology and evolution of hosts and symbionts alike [1, 2]. Encompassing the diversity of symbiotic communities is challenging. However, experimental systems of modest complexity enable the investigation of microbial interactions, their mechanisms and consequences for host phenotypes [3, 4] and the dynamics of microbial symbionts [5]. Conceptual tools developed by ecologists for the study of population and community ecology may be used to unveil general processes at play in symbiotic communities [1, 6].Among these tools, Taylor’s law (TL) may be used to investigate the spatial and temporal distributions of symbiotic populations of microorganisms. TL asserts that the variance of population density (or size) is a power function of the mean population density (or size) across a set of replicate populations [7]. This power-law relationship is equivalent to a linear relationship on log-log coordinates: log(variance of population density) = a + b.log(mean of population density). A spatial TL holds when the mean and the variance are calculated over populations that differ in spatial location and the variance is a power function of the mean. A temporal TL holds when the mean and the variance are calculated over different points in time for each population and the variance is a power function of the mean. Many other variants of TL exist. TL holds in populations of various organisms [8] including bacteria [9, 10] and can be of interest to address questions and resolve issues in conservation biology [11], epidemiology [12, 13], human demography [14, 15], fisheries [16], forestry [17], and crop protection [18]. Whether the relationship between population means and variances follows TL, and TL’s parameters when TL holds, can shed limited light on the demographic processes in the populations studied [8, 19]. For example, a TL’s slope b that falls in the range from 1 to 2 and differs from 2 may be due to interspecific interactions within ecological communities such as competition, predation or parasitism [8, 20].In this study, we investigated whether the spatial TL describes well the relation of the variance to the mean of population density in experimental populations of bacterial symbionts of Drosophila; and tested whether the addition of another Drosophila symbiont–a yeast–in the system affects TL. Drosophila melanogaster larvae rely on both bacteria and yeast for larval development [21, 22]. However, although interactions between microorganisms associated with Drosophila flies have been reported [4], the pervasiveness and nature of these relationships in the wild remains unclear [22, 23]. So far, no study has investigated the nature of yeast-bacteria interactions when associated to Drosophila larvae in ecologically realistic conditions using numerous strains freshly isolated from the wild. Our study hence aimed at describing and understanding the numerical effects of symbionts on each other in a context relevant to natural Drosophila biology. We assayed twenty bacterial strains in the absence and in the presence of a wild Hanseniaspora uvarumyeast strain. The growth of these microorganisms was studied in association with the larvae of a wild D. melanogaster population reared in natural fruit.
Material and methods
Biological material
We used twenty bacterial strains that were isolated from wild adult Drosophila and fruit homogenates collected in Montpellier (SF’s garden and Montpellier SupAgro campus) and in Montferrier-sur-Lez (private property), southern France, except for three Acetobacter and Lactobacillus strains (Table 1). The yeast strain Hanseniaspora uvarum Dm6y (MN684824) was isolated from a wild D. melanogaster fly collected in Montpellier (SF’s garden). Most of these microbial taxa had previously been identified as associated with Drosophila [24-26]. All field-isolated microorganisms were cultured a single time in the laboratory and stored in sterile Phosphate-Buffered Saline (PBS) solution (20% glycerol) at -80°C until they were used in experiments. This ensured minimal adaptation to the laboratory of the tested microorganisms. The Drosophila melanogaster population was established from a few dozen wild individuals collected in Montferrier-sur-Lez (private property) about a year before the experiment. Conventionally reared flies had been maintained on a carrot-based laboratory medium (11.25 g.L-1 agar, 37.5 g.L-1 sugar, 15 g.L-1 corn meal, 37.5 g.L-1 dried carrot powder (Colin Ingredients SAS), 22.5 g.L-1 inactive dry yeast, 5 ml.L-1 propionic acid, 3.3 g.L-1 nipagin, 25 ethanol ml.L-1). All biological samples were collected with the permission of the private owners and the Montpellier SupAgro administration.
Table 1
Bacterial strains used in this study.
Strain
Species
Origin
GenBank accession number
Type of agar plate
Temperature of incubation
R3b
Gluconobacter sp.
Grape berry
not referenced
MRS
24°C
R6b
Staphylococcus sp.
Grape berry
not referenced
TCS
24°C
R8b
Gluconobacter thailandicus
Grape berry
not referenced
TCS
24°C
Dm2b
Yersinia sp.
D. melanogaster
not referenced
TCS
24°C
Dm5b
Gluconobacter sp.
D. melanogaster
not referenced
TCS
24°C
Dm6b
Escherichia coli
D. melanogaster
not referenced
TCS
24°C
Dm8b
Enterobacter sp.
D. melanogaster
not referenced
TCS
24°C
Dm10b
Erwinia sp.
D. melanogaster
not referenced
MRS
24°C
Dm11b
Enterobacteriaceae
D. melanogaster
not referenced
MRS
24°C
Ds3b
Serratia fonticola
D. suzukii
not referenced
TCS
24°C
Ds4b
Gluconobacter kondonii
D. suzukii
not referenced
TCS
24°C
Ds6b
Lelliottia jeotgali
D. suzukii
not referenced
TCS
24°C
Ds9b
Erwinia injecta
D. suzukii
not referenced
TCS
24°C
Ds10b
Lelliottia jeotgali
D. suzukii
not referenced
TCS
24°C
Ds25b
Lelliottia jeotgali
D. suzukii
not referenced
MRS
24°C
Ds27b
Serratia liquefaciens
D. suzukii
not referenced
MRS
24°C
Ds28b
Lelliottia sp.
D. suzukii
not referenced
MRS
24°C
LpWJL
Lactobacillus plantarum
D. melanogaster
EU096230 [27]
MRS
35°C
LbWJL
Lactobacillus brevis
D. melanogaster
EU096227 [27]
MRS
35°C
ApWJL
Acetobacter pomorum
D. melanogaster
EU096229 [27]
MAN
35°C
Experimental design
Each experimental unit consisted of a halved grape berry that we first surface-sterilized following the procedure of Behar et al. [28] and embedded in jellified purified water (6 g.L-1 agar) in a small petri dish. This protocol ensures the removal of all microorganisms present at the surface of fruit, but does not eliminate possible microbial endophytes [29]. Our results hence reflect the biology of symbiotic bacteria and yeast in conditions comparable to those of the field, but not in sterile medium. We manually deposited fifteen fly eggs on each half grape berry. The eggs had been laid by groups of D. melanogaster females offered jellified grape juice plates (300 ml.L-1 grape juice, 6 g.L-1 agar) supplemented with cycloheximide (1 mg.L-1) to inhibit yeast growth, and chloramphenicol (10 mg.L-1) to inhibit bacterial growth. Repeated assays showed eggs produced in this manner are free of culturable microorganisms. After egg deposition, 105 cells of each bacterium were inoculated to fruit flesh either alone (seven replicates per bacterium, except for strain R6b that had six replicates) or together with 105 cells of the yeast strain (seven replicates per bacterium). The experiment was spread into seven blocks: one replicate of each bacterium × yeast combination was set up each day over seven days. Experimental units were incubated at 25°C.To measure microbial growth, we sampled fruit flesh after three days of incubation in a non-destructive fashion (analyses of D. melanogaster development will be described in a separate manuscript). Fruit flesh was sub-sampled by randomly inserting ten sterile pipette tips in the surface of each fruit, collecting approximately one twentieth of the flesh in total. Flesh samples were pooled per replicate, homogenized in 100 μl of sterile PBS solution and serially diluted. Cell counts were carried out by plating samples (serially diluted) on appropriate selective agar media (Table 1). For bacterial detection, we used Trypto-Casein-Soy (TCS) agar, Mannitol (MAN) agar or De Man, Rogosa and Sharpe (MRS) agar, all supplemented with cycloheximide (1 mg.L-1). For yeast detection, we used Yeast Extract-Peptone-Dextrose (YPD) agar supplemented with chloramphenicol (10 mg.L-1). Microbial colonies were counted after four days of incubation at species-specific temperatures and growth media (Table 1). We are confident the bacteria counted at the end of the experiment were those inoculated at the beginning for two reasons. First, we observed no bacterial growth in bacteria-free controls, which rules out the presence of culturable endophytes or contaminants in the fruits used for the experiment. Second, lack of cross-contaminations between bacterial treatments was attested by the systematic match between the morphology and metabolic abilities of the bacterial strains inoculated and those of the counted cells. These comparisons were possible because the majority of the strains used could be discriminated on the basis of the temperature and medium that enabled colony growth, as well as colony color, shape and transparency.
Statistical analyses
Analyses were split in two steps. First, we investigated the effects of each type of symbiont, and their interactions, on mean cell numbers. We hence tested whether yeast affected (i.e. increased or decreased) bacterial densities using microbial counts from each replicate as datapoints. We used a linear mixed model with the restricted maximum likelihood method. ‘Modality’ (i.e. presence / absence of yeast), ‘bacterial strain’ and their interaction were defined as fixed factors; ‘experimental block’ was defined as a random factor. A similar analysis was also carried out to test whether bacteria had variable effects on yeast growth. Finally, we tested whether numbers of yeast and bacterial cells correlated among bacterial treatments. To this end we used a symmetrical Major Axis regression with mean cell numbers per treatment as datapoints.In a second stage, we investigated the variance of microbial cell numbers across twenty bacterial strains. We hence tested whether the relationship between the means and variances of bacterial densities followed a mixed-species power law (i.e. log10(variance) = a + b.log10(mean)) [8] and whether its parameters a and b depended on yeast presence. We hence used a linear model with ‘modality’, ‘log(mean)’ and their interaction as fixed factors. We further included in early model formulations the quadratic term ‘[log10(mean)]2’ and its interaction with ‘modality’ to investigate deviation from a power law. A similar analysis was carried out to test whether the relationship between the means and variances of densities of the yeastHanseniaspora uvarum in presence of the twenty bacterial strains followed a single-species power law (i.e. log10(variance) = a + b.log10(mean)). We used a linear model with ‘log(mean)’ as a fixed factor. We further included in early model formulations the quadratic term ‘[log10(mean)]2’ to investigate deviation from a power law. We found no significant evidence of nonlinearity in the two relationships.Analyzes were performed with JMP (SAS, 14.1) and R (3.6.2) (package lmodel2 [30]).
Results
Interactive effects of symbionts on microbial numbers
Bacterial density was significantly greater on average across treatments in the presence of yeast than in its absence (F-test of modality main effect: F1,229 = 4.02, p = 0.0463). However, the effect was modest–approximately 0.18 orders of magnitude (± 0.09 standard error of the mean)–compared to among-strain variation–approximately 3 orders of magnitude (F-test of bacterial treatment main effect: F19,229 = 11.07, p < 0.0001) (Fig 1A). Even though some bacterial strains seemed to benefit more from yeast presence than others, the interaction between the presence / absence of the yeast and the bacterial strain identity was not significant (F-test of modality*bacterial treatment interaction: F19,229 = 0.86, p = 0.6280) (Fig 1B).
Fig 1
Effect of yeast on bacterial numbers in fruit across all bacterial strains (A) and by bacterial strain (B). Bacterial densities are expressed in log10 of colony forming units (CFU) per milliliter of fruit homogenate. At the time of inoculation, log10 bacterial density was 2.7 on the Y axis. Error bars indicate standard errors around the mean.
Effect of yeast on bacterial numbers in fruit across all bacterial strains (A) and by bacterial strain (B). Bacterial densities are expressed in log10 of colony forming units (CFU) per milliliter of fruit homogenate. At the time of inoculation, log10 bacterial density was 2.7 on the Y axis. Error bars indicate standard errors around the mean.Yeast density was significantly influenced by bacterial strain (F19,110 = 4.12, p < 0.0001) (Fig 2A). Unfortunately, we did not measure yeast growth in the absence of bacteria. It was therefore not possible to assess whether bacteria had a generally beneficial or costly effect on the density of H. uvarumyeast. Overall, yeast and bacterial mean densities did not correlate significantly. Using Major Axis regression, the correlation coefficient between bacterial mean density and yeast mean density was 0.2198; the slope was 2.7458 (95% CI [-2.1477, 0.4665]) (Fig 2B). Using OLS regression, the slope of yeast density as a function of bacterial density was 0.2847 (95% CI [-0.3411, 0.9104]) and the slope of bacterial density as a function of yeast density was 0.1697 (95% CI [-0.2033, 0.5426]), neither of which was significantly different from zero. Thus Major Axis regression and OLS regression consistently reported no correlation significantly different from zero.
Fig 2
Effect of bacterial identity on yeast numbers in fruit (A) and Major Axis regression of log10(mean of yeast densities) on log10(mean of bacterial densities) (B). Yeast densities are expressed in log10 of colony forming units (CFU) per milliliter of fruit homogenate. In Fig 2A, at the time of inoculation, log10 yeast density was 2.7 on the Y axis. Error bars indicate standard errors around the mean. In Fig 2B, each point represents the mean yeast density and the bacterial density for a given bacterial strain.
Effect of bacterial identity on yeast numbers in fruit (A) and Major Axis regression of log10(mean of yeast densities) on log10(mean of bacterial densities) (B). Yeast densities are expressed in log10 of colony forming units (CFU) per milliliter of fruit homogenate. In Fig 2A, at the time of inoculation, log10 yeast density was 2.7 on the Y axis. Error bars indicate standard errors around the mean. In Fig 2B, each point represents the mean yeast density and the bacterial density for a given bacterial strain.
Relationships between cell numbers mean and variances
Overall, bacterial cell density across strains followed a spatial mixed-species TL. The slopes of the regression of log(variance bacterial density) on log(mean bacterial density) was 2.044 (95% CI [1.7601, 2.3284]) in the absence of yeast, and 2.062 (95% CI [1.7742, 2.3489]) in its presence. The intercepts and the slopes of the two linear regressions were not significantly different (F-test of modality main effect: F1,36 = 1.56, p = 0.2199; F-test of modality*log10(mean) interaction: F1,36 = 0.01, p = 0.9290) (Fig 3). The coefficient of the quadratic term ‘[log10(mean)]2’ and the interaction of the quadratic term with yeast presence or absence were not significant (F-test of [log10(mean)] main effect: F1,34 = 0.06, p = 0.8152; F-test of modality*[log10(mean)]2 interaction: F1,34 = 3.06, p = 0.0891). The variance of bacterial density throughout the different microbial treatments therefore appeared to be consistent with a power function of mean bacterial density, as described by TL, and the parameters of TL were not affected by the presence of the yeast symbiont.
Fig 3
Taylor’s law holds in bacterial symbionts of Drosophila, and TL parameters are not significantly affected by yeast presence.
Linear regressions of log10(variance) on log10(mean) for the densities of each bacterial strain in the absence (solid blue line) and the presence (dashed red line) of yeast. Each point corresponds to one bacterial strain in the absence (blue filled circle ●) or presence (red open circle o) of yeast.
Taylor’s law holds in bacterial symbionts of Drosophila, and TL parameters are not significantly affected by yeast presence.
Linear regressions of log10(variance) on log10(mean) for the densities of each bacterial strain in the absence (solid blue line) and the presence (dashed red line) of yeast. Each point corresponds to one bacterial strain in the absence (blue filled circle ●) or presence (red open circle o) of yeast.Taylor’s law also appeared to hold in yeast densities (Fig 4). We found a linear positive relationship between log10(mean) and log10(variance) of yeast densities (F-test of log10(mean) interaction: F1,18 = 251.49, p < 0.001). The slope of the regression was 1.828 (95% CI [0.3867, 3.2686]). The quadratic term ‘[log10(mean)]2’ was not significant (F-test of [log10(mean)]2: F1,17 = 2.58, p = 0.1267).
Fig 4
Taylor’s law holds in a Hanseniaspora uvarum yeast strain in presence of different bacterial symbionts.
Linear regression of log10(variance of yeast density) on log10(mean of yeast density). Each point corresponds to a yeast density for a given bacterial strain.
Taylor’s law holds in a Hanseniaspora uvarum yeast strain in presence of different bacterial symbionts.
Linear regression of log10(variance of yeast density) on log10(mean of yeast density). Each point corresponds to a yeast density for a given bacterial strain.
Discussion
We demonstrated interactions between D. melanogaster’s bacterial and yeast symbionts in ecologically realistic conditions. In our experiment, yeast presence slightly increased bacterial multiplication in fruit flesh infested with Drosophila larvae (Fig 1A). The twenty bacterial strains we tested also had variable effects on yeast multiplication (Fig 2). However, these interactive effects did not change the spatial Taylor’s Law (TL): in the presence as in the absence of yeast, the variance of bacterial population density across the twenty bacterial strains was related to the mean of bacterial population density by a power law with a log-log slope indistinguishable from 2 (Fig 3).Interactions between microbial symbionts emerge as important factors affecting microbial dynamics [31, 32]. However, the nature and prevalence of interactions between symbionts of Drosophila larvae in ecologically realistic conditions had never been investigated to our knowledge, in particular with wild microbial strains. Our study hence sheds light on novel aspects of Drosophila symbiosis in the field. We found that yeast apparently benefited bacteria, although modestly (Fig 1). Besides, we observed large variation in Hanseniaspora uvarumyeast cell densities as a function of the strain of bacterium with which it shared the symbiotic environment (Fig 2A). These interactive effects may be the result of cross-feeding, which is wide-spread in symbiotic systems. It is well-established that yeast associated to Drosophila produce ethanol that is converted to acetic acid by Acetobacteraceae bacteria, a phenomenon referred to sour-rot in farming [33, 34]. A similar cross-feeding interaction occurs between Saccharomycesyeast and Lactobacillus bacteria [35], which are among the most important bacterial members of the D. melanogaster microbiota [24, 26]. In our experiment H. uvarumyeast may have provided nutrients to most of the bacterial strains, even though indirect effects through host physiology cannot be ruled out [5, 36]. Independent of the mechanisms, interactive effects between symbionts may affect the dynamics of all partners at local and meta-population scales [37, 38].Interactions between organisms and their density dependence may affect TL parameters, as genetics, ecology and other spatio-temporal factors do [10, 17, 20, 39–41]. Kilpatrick and Ives [42] predicted that the strength of competition between species would affect the slope in temporal versions of TL. A previous study tested a modification of this prediction (for spatial TL instead of temporal TL) with free-living bacteria that were grown alone or in competition in artificial environments of variable nutrient richness [9]. Though competition did occur between the tested bacteria, it did not change the slopes of the spatial TL from 2, with or without competition. Here, we pursued this investigation further with symbiotic microorganisms in ecologically realistic conditions that facilitated each other rather than competed. Our results showed the variance of bacterial population density in different replicates related to the mean of bacterial population density by a power law consistent with TL. As in the case of competition [9], we found no significant effect of facilitation on the form or parameters of a spatial TL (Fig 3). The discrepancy between our results for a spatial TL and Kilpatrick and Ives’s predictions [42] about the effect of competition on a temporal TL highlights the importance of details in experimental tests of theoretical predictions and leaves open the challenge of finding experimental conditions suitable to test Kilpatrick and Ives’s predictions.Another theoretical study showed that biological replicate numbers affect the parameters of TL [43]. TL’s slopes different from 2 may be undetectable if a stochastic multiplicative growth process in a Markovian environment (e.g. bacterial multiplication) is observed for a duration that exceeds the natural logarithm of the number of biological replicates. In our experiment, bacterial numbers were on average 1000 times that of the inoculum, implying that bacteria replicated at least ten times, since 210 ≈ 1000. Cell divisions likely exceeded 10 cycles as most bacteria in a closed system quickly move from an exponential growth phase to a plateau phase, where bacterial density is constant because appearing cells and dying cells are in equal numbers. We had seven replicates, and a minimum of 10 replication cycles is larger than ln7 ≈ 1.95. The slopes indistinguishable from 2 that were estimated in our study, and those of Ramsayer et al. [9], may thus be statistical artifacts due to the long duration of the experiments relative to the number of replicates. Computing a power analysis with TL parameters from our study revealed the minimum number of replicates needed to observe a significant change in the intercept and the slope would have been approximately 100 and 20 000 respectively. Such replication is very challenging to reach in most experimental systems. It is possible that interspecific interactions such as competition [9] and facilitation (the present study) affect TL’s slope during relatively short time frames (e.g. a few hours for rapidly multiplying organisms such as bacteria). Unveiling the ecological mechanisms that alter TL’s parameters using microbial organisms remains an exciting area of research that will necessitate experimental designs adapted to the specific demographic features of microorganisms.Our study explored interactions between microbial symbionts associated with D. melanogaster larvae in ecologically realistic conditions. Screening twenty natural isolates of bacteria in the presence and absence of a freshly collected strain of the yeastH. uvarum, we found yeast had a small facilitative effect (Fig 1A) that did not differ statistically among bacteria (Fig 1B). Bacterial identity had a large influence on yeast multiplication (Fig 2). These interactions between symbionts demonstrate this phenomenon in natural conditions in D. melanogaster, a key model system of symbiosis studies. Effects of yeast on bacteria did not significantly affect the parameters of the spatial version of TL. TL is a powerful means of investigating the forces that affect the demography of many species, however challenging it may be to use TL in microbial systems.9 Jul 2020PONE-D-20-19332Yeast facilitates the multiplication of Drosophila bacterial symbionts but has no effect on the form or parameters of Taylor’s lawPLOS ONEDear Dr. Guilhot,Thank you for submitting your manuscript to PLOS ONE. After careful consideration, we feel that it has merit but does not fully meet PLOS ONE’s publication criteria as it currently stands. 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Please ensure you have included the full name of the authority that approved the collection sites access and, if no permits were required, a brief statement explaining why.[Note: HTML markup is below. Please do not edit.]Reviewers' comments:Reviewer's Responses to QuestionsComments to the Author1. Is the manuscript technically sound, and do the data support the conclusions?The manuscript must describe a technically sound piece of scientific research with data that supports the conclusions. Experiments must have been conducted rigorously, with appropriate controls, replication, and sample sizes. The conclusions must be drawn appropriately based on the data presented.Reviewer #1: PartlyReviewer #2: Yes**********2. Has the statistical analysis been performed appropriately and rigorously?Reviewer #1: I Don't KnowReviewer #2: Yes**********3. 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Any typographical or grammatical errors should be corrected at revision, so please note any specific errors here.Reviewer #1: YesReviewer #2: Yes**********5. Review Comments to the AuthorPlease use the space provided to explain your answers to the questions above. You may also include additional comments for the author, including concerns about dual publication, research ethics, or publication ethics. (Please upload your review as an attachment if it exceeds 20,000 characters)Reviewer #1: The manuscript by Guilhot and colleagues is very interesting and proposed a new aspect to look for in the interactions between microorganisms. Although the topic is very interesting, the study presents a few major weaknesses that should be addressed before the manuscript is suitable for publication.General considerations:Although the abstract, introduction and material and methods are well written, results should be more detailed while the discussion should be shortened.Specific comments* In the experimental design, at the end of the experiment, the authors sampled bacteria from the fruit pulp for cell counts. It is not clear how the authors ensured that the sampled microorganisms are the bacteria that they inoculated at the start of the experiment and not a consortium formed by their bacteria of interest and the endophytes already present in the fruit pulp. If the authors have taken measures to ensure the isolation of only the bacteria that they inoculated it would be important to add this step in the description of the experimental design. If the authors did not implement a protocol to isolate their bacteria nor to ensure that the microorganisms that they isolated are indeed the bacteria that they inoculated, there is a possibility that the bacterial densities that they measure are not those of the bacterial species they inoculated but of that of the cultivable bacterial community that was present in the fruit pulp at the end of the experiment. If this is the case both the results and the discussion should be modified to take into account this possibility.* The a and b of Taylor’s power law [log(variance of population density)= a + b log(mean of population density)] are specific to the species but in this study, these two parameters are inferred globally for different species. The authors should recalculate the two parameters singularly for each species and include them in a result table and base their result description and discussion section on that table.* In the figures 1A and 2B the data points represent independent results and should not be linked by a line.* line 223-225: “In our experiment … behavior”, The experimental design is not able to assess the effect on the yeast due to the direct or indirect (bacteria interacting with the insect ) interactions with Drosophila especially since both bacteria and yeast are inoculated to the fruit pulp and later isolated from it. In this experiment, Drosophila represents only another variable present in all the experiments. In order to observe a potential effect due to the interaction with Drosophila, the authors should have planned for another series of experiment replicating the entire setup but without adding the fly.* line 227-237: “Host-mediated … participate in”, since the experimental design does not allow to test the effects of the microorganisms on the fly nor does it allow to assess the effects of the insect on the microorganisms, this part should be removed since it is highly speculative in regards to the experiment.* line 258-259: “In our experiment … since 2^10 = 1000.”, The inference that the authors had 10 generations based on the final number of bacteria will hold only if the bacteria are in an exponential phase of growth which is highly improbable after 7 days in a closed system (the petri dish). Some of the bacteria used in the experiment are known to have a short generation time and will probably reach their highest density in a short amount of time, after which their apparent growth will halt (plateau phase). In this phase, the number of new bacteria with bacteria multiplying but generations appearing but the total number of the population is constant because of the dying bacteria. Because of the dynamics of bacterial populations in a closed system, unless the bacteria are in an exponential growth phase it is very hard to determine the number of generations that have passed based on the final population size.Reviewer #2: The article gives an insight of how the interactions between microbial symbionts may influence theirs and host's demography. The results show new prospectives on the relationship between Drosophila melanogaster and yest and bacteria.**********6. PLOS authors have the option to publish the peer review history of their article (what does this mean?). If published, this will include your full peer review and any attached files.If you choose “no”, your identity will remain anonymous but your review may still be made public.Do you want your identity to be public for this peer review? For information about this choice, including consent withdrawal, please see our Privacy Policy.Reviewer #1: NoReviewer #2: No[NOTE: If reviewer comments were submitted as an attachment file, they will be attached to this email and accessible via the submission site. Please log into your account, locate the manuscript record, and check for the action link "View Attachments". If this link does not appear, there are no attachment files.]While revising your submission, please upload your figure files to the Preflight Analysis and Conversion Engine (PACE) digital diagnostic tool, https://pacev2.apexcovantage.com/. PACE helps ensure that figures meet PLOS requirements. To use PACE, you must first register as a user. Registration is free. Then, login and navigate to the UPLOAD tab, where you will find detailed instructions on how to use the tool. If you encounter any issues or have any questions when using PACE, please email PLOS at figures@plos.org. Please note that Supporting Information files do not need this step.26 Oct 2020Dear editor and reviewers,We created a document that compiles your comments and our responses.Please find attached this document.Thank you for your consideration.Submitted filename: Response to Reviewers.docxClick here for additional data file.9 Nov 2020Yeast facilitates the multiplication of Drosophila bacterial symbionts but has no effect on the form or parameters of Taylor’s lawPONE-D-20-19332R1Dear Dr. Guilhot,We’re pleased to inform you that your manuscript has been judged scientifically suitable for publication and will be formally accepted for publication once it meets all outstanding technical requirements.Within one week, you’ll receive an e-mail detailing the required amendments. When these have been addressed, you’ll receive a formal acceptance letter and your manuscript will be scheduled for publication.An invoice for payment will follow shortly after the formal acceptance. To ensure an efficient process, please log into Editorial Manager at http://www.editorialmanager.com/pone/, click the 'Update My Information' link at the top of the page, and double check that your user information is up-to-date. If you have any billing related questions, please contact our Author Billing department directly at authorbilling@plos.org.If your institution or institutions have a press office, please notify them about your upcoming paper to help maximize its impact. If they’ll be preparing press materials, please inform our press team as soon as possible -- no later than 48 hours after receiving the formal acceptance. Your manuscript will remain under strict press embargo until 2 pm Eastern Time on the date of publication. For more information, please contact onepress@plos.org.Kind regards,Guido Favia, Ph.D.Academic EditorPLOS ONEAdditional Editor Comments (optional):Reviewers' comments:Reviewer's Responses to QuestionsComments to the Author1. If the authors have adequately addressed your comments raised in a previous round of review and you feel that this manuscript is now acceptable for publication, you may indicate that here to bypass the “Comments to the Author” section, enter your conflict of interest statement in the “Confidential to Editor” section, and submit your "Accept" recommendation.Reviewer #1: All comments have been addressedReviewer #2: All comments have been addressed**********2. Is the manuscript technically sound, and do the data support the conclusions?The manuscript must describe a technically sound piece of scientific research with data that supports the conclusions. Experiments must have been conducted rigorously, with appropriate controls, replication, and sample sizes. The conclusions must be drawn appropriately based on the data presented.Reviewer #1: YesReviewer #2: Yes**********3. Has the statistical analysis been performed appropriately and rigorously?Reviewer #1: (No Response)Reviewer #2: Yes**********4. Have the authors made all data underlying the findings in their manuscript fully available?The PLOS Data policy requires authors to make all data underlying the findings described in their manuscript fully available without restriction, with rare exception (please refer to the Data Availability Statement in the manuscript PDF file). The data should be provided as part of the manuscript or its supporting information, or deposited to a public repository. For example, in addition to summary statistics, the data points behind means, medians and variance measures should be available. If there are restrictions on publicly sharing data—e.g. participant privacy or use of data from a third party—those must be specified.Reviewer #1: YesReviewer #2: Yes**********5. Is the manuscript presented in an intelligible fashion and written in standard English?PLOS ONE does not copyedit accepted manuscripts, so the language in submitted articles must be clear, correct, and unambiguous. Any typographical or grammatical errors should be corrected at revision, so please note any specific errors here.Reviewer #1: YesReviewer #2: Yes**********6. Review Comments to the AuthorPlease use the space provided to explain your answers to the questions above. You may also include additional comments for the author, including concerns about dual publication, research ethics, or publication ethics. (Please upload your review as an attachment if it exceeds 20,000 characters)Reviewer #1: The paper by Guilhot and colleagues has improved after addressing the different comment and should be considered for publicationReviewer #2: In this article is reported the interactions between D. melanogaster’s bacterial and yeast symbionts in real conditions. The experiments showed how the yeast presence slightly increased bacterialmultiplication in fruit flesh infested by Drosophila without changing the spatial Taylor's law.**********7. PLOS authors have the option to publish the peer review history of their article (what does this mean?). If published, this will include your full peer review and any attached files.If you choose “no”, your identity will remain anonymous but your review may still be made public.Do you want your identity to be public for this peer review? For information about this choice, including consent withdrawal, please see our Privacy Policy.Reviewer #1: NoReviewer #2: No13 Nov 2020PONE-D-20-19332R1Yeast facilitates the multiplication of Drosophila bacterial symbionts but has no effect on the form or parameters of Taylor’s lawDear Dr. Guilhot:I'm pleased to inform you that your manuscript has been deemed suitable for publication in PLOS ONE. Congratulations! Your manuscript is now with our production department.If your institution or institutions have a press office, please let them know about your upcoming paper now to help maximize its impact. If they'll be preparing press materials, please inform our press team within the next 48 hours. Your manuscript will remain under strict press embargo until 2 pm Eastern Time on the date of publication. For more information please contact onepress@plos.org.If we can help with anything else, please email us at plosone@plos.org.Thank you for submitting your work to PLOS ONE and supporting open access.Kind regards,PLOS ONE Editorial Office Staffon behalf ofProf. Guido FaviaAcademic EditorPLOS ONE
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