| Literature DB >> 35368294 |
Zhanshan Sam Ma1,2.
Abstract
Microbes inhabit virtually everywhere on and/or in our bodies, including the seminal and vaginal fluids. They have significant importance in maintaining reproductive health and protecting hosts from diseases. The exchange of microbes during sexual intercourse is one of the most direct and significant microbial transmissions between men and women. Nevertheless, the mechanism of this microbial transmission was little known. Is the transmission mode stochastic, passive diffusion similar to the random walk of particles, or driven by some deterministic forces? What is the microbial transmission probability? What are the possible evolutionary implications, particularly from the perspective of sexual reproduction (selection)? We tackle these intriguing questions by leveraging the power of Hubbell's unified neutral theory of biodiversity, specifically implemented as the HDP-MSN (hierarchical Dirichlet process approximated multi-site neutral model), which allows for constructing truly multi-site metacommunity models, simultaneously including vaginal and semen microbiomes. By reanalyzing the microbiome datasets of seminal and vaginal fluids from 23 couples both before and after sexual intercourses originally reported by Mändar and colleagues, we found that the microbial transmission between seminal and vaginal fluids is a stochastic, passive diffusion similar to the random walk of particles in physics, rather than driven by deterministic forces. The transmission probability through sexual intercourse seems to be approximately 0.05. Inspired by the results from the HDP-MSN model, we further conjecture that the stochastic drifts of microbiome transmissions during sexual intercourses can be responsible for the homogeneity between semen and vaginal microbiomes first identified in a previous study, which should be helpful for sexual reproduction by facilitating the sperm movement/survival and/or egg fertilization. This inference seems to be consistent with the classic Red Queen hypothesis, which, when extended to the co-evolutionary interactions between humans and their symbiotic microbiomes, would predict that the reproductive system microbiomes should support sexual reproduction.Entities:
Keywords: coevolution; microbiome transmission; multi-site neutral model (MSN); neutral theory; red queen hypothesis; semen microbiome; vaginal microbiome
Year: 2022 PMID: 35368294 PMCID: PMC8964342 DOI: 10.3389/fmicb.2021.789983
Source DB: PubMed Journal: Front Microbiol ISSN: 1664-302X Impact factor: 5.640
FIGURE 1A diagram showing the hypothesis and objectives of this study, including the comparative analysis with previous study (the left side) (Ma and Taylor, 2020).
Test results of fitting the HDP-MSN (hierarchical Dirichlet process, multi-site neutral) model of Harris et al. (2017) to the meta-communities consisting of 3-site semen-vaginal samples (CM = Semen Sample, CNA = vaginal sample before intercourse, and CNB = vaginal sample after intercourse) (P-value > 0.05 indicating significant or satisfactory fitting to the MSN)*,**.
| ID |
| θ |
|
| Meta-community | Local Community | ||||||
|
|
|
|
|
|
|
|
| |||||
| 1 | –382.709 | 40.978 | 0.151 | 73.153 | –396.822 | 1,566 | 2,500 | 0.626 | –389.420 | 1,417 | 2,500 | 0.567 |
| 2 | −1, 385.486 | 141.111 | 0.015 | 37.188 | −1, 370.380 | 1,073 | 2,500 | 0.429 | −1, 415.622 | 1,632 | 2,500 | 0.653 |
| 3 | –708.010 | 91.888 | 0.013 | 35.028 | –727.026 | 1,551 | 2,500 | 0.620 | –744.482 | 1,775 | 2,500 | 0.710 |
| 6 | −1, 032.545 | 100.840 | 0.020 | 39.051 | −1, 051.866 | 1,499 | 2,500 | 0.600 | −1, 070.271 | 1,803 | 2,500 | 0.721 |
| 7 | −1, 040.569 | 97.987 | 0.010 | 32.693 | −1, 069.604 | 1,594 | 2,500 | 0.638 | −1, 091.907 | 1,930 | 2,500 | 0.772 |
| 8 | –753.034 | 73.124 | 0.029 | 59.935 | –837.017 | 2,162 | 2,500 | 0.865 | –804.300 | 1,990 | 2,500 | 0.796 |
| 9 | –820.546 | 106.933 | 0.012 | 24.899 | –835.507 | 1,468 | 2,500 | 0.587 | –855.005 | 1,776 | 2,500 | 0.710 |
| 12 | –425.321 | 47.271 | 0.022 | 43.152 | –460.434 | 1,819 | 2,500 | 0.728 | –464.377 | 1,971 | 2,500 | 0.788 |
| 14 | –717.459 | 93.516 | 0.011 | 33.766 | –725.231 | 1,374 | 2,500 | 0.550 | –742.193 | 1,638 | 2,500 | 0.655 |
| 15 | –425.352 | 40.732 | 0.040 | 104.209 | –476.039 | 2,024 | 2,500 | 0.810 | –448.788 | 1,722 | 2,500 | 0.689 |
| 16 | –692.768 | 95.069 | 0.010 | 27.169 | –730.169 | 1,788 | 2,500 | 0.715 | –732.498 | 1,800 | 2,500 | 0.720 |
| 17 | –874.131 | 102.123 | 0.007 | 18.343 | –917.696 | 1,813 | 2,500 | 0.725 | –949.243 | 2,146 | 2,500 | 0.858 |
| 18 | –768.402 | 97.810 | 0.011 | 26.005 | –808.089 | 1,771 | 2,500 | 0.708 | –819.856 | 1,986 | 2,500 | 0.794 |
| 21 | −1, 381.209 | 129.878 | 0.021 | 40.338 | −1, 392.766 | 1,381 | 2,500 | 0.552 | −1, 431.878 | 1,936 | 2,500 | 0.774 |
| 22 | –690.534 | 70.839 | 0.015 | 40.315 | –739.996 | 1,910 | 2,500 | 0.764 | –741.027 | 2,012 | 2,500 | 0.805 |
| 23 | −1, 044.392 | 49.574 | 0.041 | 105.839 | −1, 277.726 | 2,478 | 2,500 | 0.991 | −1, 099.484 | 2,078 | 2,500 | 0.831 |
| 24 | –740.746 | 47.534 | 0.072 | 151.599 | –880.842 | 2,428 | 2,500 | 0.971 | –762.288 | 1,649 | 2,500 | 0.660 |
| 25 | −1, 262.028 | 79.649 | 0.024 | 76.674 | −1, 386.549 | 2,225 | 2,500 | 0.890 | −1, 301.471 | 1,725 | 2,500 | 0.690 |
| 26 | −1, 178.871 | 96.351 | 0.016 | 38.733 | −1, 290.164 | 2,253 | 2,500 | 0.901 | −1, 256.236 | 2,161 | 2,500 | 0.864 |
| 27 | –998.888 | 55.951 | 0.056 | 160.489 | −1, 127.655 | 2,303 | 2,500 | 0.921 | −1, 000.514 | 1,277 | 2,500 | 0.511 |
| 28 | −1, 059.024 | 62.918 | 0.076 | 207.492 | −1, 185.529 | 2,296 | 2,,500 | 0.918 | −1, 035.615 | 820 | 2,500 | 0.328 |
| 29 | −1, 086.036 | 60.456 | 0.040 | 126.032 | −1, 339.392 | 2,490 | 2,500 | 0.996 | −1, 118.532 | 1,749 | 2,500 | 0.700 |
| 30 | –981.639 | 66.499 | 0.013 | 35.685 | −1, 081.354 | 2,207 | 2,500 | 0.883 | −1, 055.134 | 2,176 | 2,500 | 0.870 |
| Mean | –889.117 | 80.393 | 0.032 | 66.860 | –961.211 | 1,890 | 2,500 | 0.756 | –927.397 | 1,790 | 2,500 | 0.716 |
| Passing rate (%) | 100% | 100% | ||||||||||
*N = 2,500 is the number of Gibb samples selected from 25,000 simulated communities (i.e., every tenth iteration of the last 25,000 Gibbs samples), it is chosen to compute the pseudo P-value below for conducting the neutrality test.
L
θ is the median of biodiversity numbers computed from 25,000 times of simulations.
m is the migration probability.
M-value is the average medians of the migration rates of local communities in each meta-community (i.e., the average median of the individuals migrated per generation), also computed from 25,000 times of simulations.
L
P
L
P
**Due to the typo/error in
Similarly, the P
FIGURE 2Fitting Harris et al. (2017) MSN (multi-site neutral) model with the meta-community of (CM+CNA+CNB) samples from a randomly selected sample group (Couple#2).
Test results of fitting the HDP-MSN (hierarchical Dirichlet process, multi-site neutral) model of Harris et al. (2017) to the 2-sites meta-community (pair-wise combination of CM, CNA, CNB) (p > 0.05 indicating significant or satisfactory fitting to the MSN)*.
| ID |
| θ |
|
| Meta-community | Local Community | ||||||
|
|
|
|
|
|
|
|
| |||||
|
| ||||||||||||
| 1 | –294.942 | 38.974 | 0.269 | 127.603 | –281.606 | 891 | 2,500 | 0.356 | –281.056 | 827 | 2,500 | 0.331 |
| 2 | −1, 249.588 | 167.832 | 0.019 | 48.708 | −1, 178.198 | 477 | 2,500 | 0.191 | −1, 234.428 | 1,016 | 2,500 | 0.406 |
| 3 | –606.843 | 104.394 | 0.018 | 46.314 | –586.250 | 930 | 2,500 | 0.372 | –607.972 | 1,267 | 2,500 | 0.507 |
| 6 | –941.873 | 117.855 | 0.025 | 48.872 | –912.698 | 859 | 2,500 | 0.344 | –950.423 | 1,395 | 2,500 | 0.558 |
| 7 | –641.123 | 113.683 | 0.013 | 34.910 | –613.257 | 792 | 2,500 | 0.317 | –636.724 | 1,162 | 2,500 | 0.465 |
| 8 | –519.786 | 56.211 | 0.145 | 185.879 | –545.308 | 1,648 | 2,500 | 0.659 | –521.949 | 1,292 | 2,500 | 0.517 |
| 9 | –557.682 | 126.973 | 0.030 | 29.291 | –523.500 | 701 | 2,500 | 0.280 | –545.089 | 1,039 | 2,500 | 0.416 |
| 12 | –318.186 | 47.318 | 0.242 | 67.048 | –316.137 | 1,196 | 2,500 | 0.478 | –323.589 | 1,367 | 2,500 | 0.547 |
| 14 | –637.346 | 139.845 | 0.009 | 33.859 | –591.837 | 599 | 2,500 | 0.240 | –619.023 | 975 | 2,500 | 0.390 |
| 15 | –445.940 | 80.545 | 0.044 | 35.486 | –426.659 | 926 | 2,500 | 0.370 | –432.225 | 1,072 | 2,500 | 0.429 |
| 16 | –602.985 | 151.693 | 0.011 | 26.547 | –564.504 | 752 | 2,500 | 0.301 | –590.195 | 1,061 | 2,500 | 0.424 |
| 17 | –722.901 | 154.230 | 0.007 | 20.553 | –716.408 | 1,150 | 2,500 | 0.460 | –750.418 | 1,676 | 2,500 | 0.670 |
| 18 | –649.086 | 103.733 | 0.015 | 35.366 | –639.784 | 1,090 | 2,500 | 0.436 | –658.020 | 1,420 | 2,500 | 0.568 |
| 21 | −1, 041.511 | 162.229 | 0.019 | 41.977 | −1, 007.968 | 791 | 2,500 | 0.316 | −1, 050.771 | 1,406 | 2,500 | 0.562 |
| 22 | –565.380 | 85.202 | 0.016 | 46.302 | –571.889 | 1,353 | 2,500 | 0.541 | –584.253 | 1,574 | 2,500 | 0.630 |
| 23 | –687.356 | 49.269 | 0.066 | 139.642 | –778.801 | 2,240 | 2,500 | 0.896 | –682.369 | 1,149 | 2,500 | 0.460 |
| 24 | –463.632 | 39.916 | 0.229 | 384.019 | –514.220 | 2,094 | 2,500 | 0.838 | –455.452 | 998 | 2,500 | 0.399 |
| 25 | −1, 050.043 | 89.466 | 0.023 | 92.515 | −1, 095.046 | 1,699 | 2,500 | 0.680 | −1, 053.375 | 1,268 | 2,500 | 0.507 |
| 26 | –977.067 | 152.656 | 0.011 | 31.491 | –973.298 | 1,189 | 2,500 | 0.476 | −1, 002.310 | 1,629 | 2,500 | 0.652 |
| 27 | –886.104 | 75.389 | 0.029 | 99.172 | –932.443 | 1,647 | 2,500 | 0.659 | –886.128 | 1,251 | 2,500 | 0.500 |
| 28 | –838.843 | 60.589 | 0.103 | 335.688 | –875.010 | 1,775 | 2,500 | 0.710 | –790.556 | 342 | 2,500 | 0.137 |
| 29 | −1, 029.231 | 114.178 | 0.014 | 51.628 | −1, 097.116 | 1,962 | 2,500 | 0.785 | −1, 068.638 | 1,509 | 2,500 | 0.604 |
| 30 | –837.386 | 105.981 | 0.009 | 28.098 | –857.412 | 1,513 | 2,500 | 0.605 | –878.143 | 1,861 | 2,500 | 0.744 |
| Mean | –720.210 | 101.659 | 0.059 | 86.564 | –721.711 | 1,229 | 2,500 | 0.492 | –721.874 | 1,242 | 2,500 | 0.497 |
| Passing rate (%) | 100% | 100% | ||||||||||
|
| ||||||||||||
| 1 | –289.030 | 43.371 | 0.204 | 105.245 | –280.867 | 1,056 | 2,500 | 0.422 | –282.879 | 1,056 | 2,500 | 0.426 |
| 2 | –727.836 | 129.926 | 0.024 | 39.766 | –688.822 | 677 | 2,500 | 0.271 | –718.518 | 677 | 2,500 | 0.442 |
| 3 | –511.738 | 66.266 | 0.054 | 99.539 | –493.772 | 958 | 2,500 | 0.383 | –498.098 | 958 | 2,500 | 0.418 |
| 6 | –524.047 | 62.040 | 0.104 | 109.920 | –516.595 | 1,127 | 2,500 | 0.451 | –513.470 | 1,127 | 2,500 | 0.437 |
| 7 | –922.580 | 120.417 | 0.016 | 41.932 | –900.271 | 950 | 2,500 | 0.380 | –936.888 | 950 | 2,500 | 0.585 |
| 8 | –664.375 | 80.807 | 0.036 | 74.639 | –683.925 | 1,547 | 2,500 | 0.619 | –680.023 | 1,547 | 2,500 | 0.586 |
| 9 | –734.546 | 127.632 | 0.013 | 31.013 | –707.562 | 874 | 2,500 | 0.350 | –740.545 | 874 | 2,500 | 0.537 |
| 12 | –327.890 | 66.144 | 0.022 | 42.932 | –314.591 | 994 | 2,500 | 0.398 | –327.296 | 994 | 2,500 | 0.494 |
| 14 | –619.570 | 92.639 | 0.036 | 51.576 | –591.182 | 810 | 2,500 | 0.324 | –610.084 | 810 | 2,500 | 0.445 |
| 15 | –347.050 | 36.931 | 0.073 | 194.679 | –366.486 | 1,617 | 2,500 | 0.647 | –350.091 | 1,617 | 2,500 | 0.533 |
| 16 | –657.279 | 148.840 | 0.012 | 26.854 | –629.818 | 838 | 2,500 | 0.335 | –658.247 | 838 | 2,500 | 0.506 |
| 17 | –668.278 | 122.494 | 0.013 | 23.030 | –666.608 | 1,219 | 2,500 | 0.488 | –696.241 | 1,219 | 2,500 | 0.694 |
| 18 | –660.140 | 139.453 | 0.015 | 27.505 | –626.643 | 757 | 2,500 | 0.303 | –659.396 | 757 | 2,500 | 0.495 |
| 21 | –845.976 | 140.958 | 0.041 | 41.885 | –799.162 | 567 | 2,500 | 0.227 | –836.271 | 567 | 2,500 | 0.428 |
| 22 | –600.325 | 102.615 | 0.022 | 37.687 | –575.632 | 844 | 2,500 | 0.338 | –595.463 | 844 | 2,500 | 0.465 |
| 23 | –739.692 | 52.565 | 0.051 | 126.679 | –836.581 | 2,237 | 2,500 | 0.895 | –753.233 | 2,237 | 2,500 | 0.594 |
| 24 | –673.891 | 54.907 | 0.055 | 140.013 | –756.745 | 2,174 | 2,500 | 0.870 | –684.364 | 2,174 | 2,500 | 0.554 |
| 25 | −1, 040.640 | 75.592 | 0.037 | 141.517 | −1, 102.943 | 1,898 | 2,500 | 0.759 | −1, 028.525 | 1,898 | 2,500 | 0.442 |
| 26 | −1, 041.126 | 127.860 | 0.013 | 41.347 | −1, 077.386 | 1,715 | 2,500 | 0.686 | −1, 091.201 | 1,715 | 2,500 | 0.759 |
| 27 | –794.096 | 49.538 | 0.115 | 397.648 | –863.984 | 2,040 | 2,500 | 0.816 | –767.550 | 2,040 | 2,500 | 0.293 |
| 28 | –957.051 | 62.429 | 0.084 | 326.120 | −1, 042.312 | 2,170 | 2,500 | 0.868 | –920.118 | 2,170 | 2,500 | 0.235 |
| 29 | –860.525 | 55.146 | 0.059 | 231.842 | –986.236 | 2,364 | 2,500 | 0.946 | –843.578 | 2,364 | 2,500 | 0.364 |
| 30 | –768.696 | 64.007 | 0.020 | 54.922 | –811.856 | 1,772 | 2,500 | 0.709 | –791.770 | 1,772 | 2,500 | 0.611 |
| Mean | –694.625 | 87.938 | 0.049 | 104.708 | –709.564 | 1,357 | 2,500 | 0.543 | –694.950 | 1,357 | 2,500 | 0.493 |
| Passing rate (%) | 100% | 100% | ||||||||||
|
| ||||||||||||
| 1 | –117.932 | 6.528 | 0.151 | 85.064 | –146.579 | 2,029 | 2,500 | 0.812 | –115.060 | 1,077 | 2,500 | 0.431 |
| 2 | –687.812 | 52.987 | 0.026 | 80.201 | –806.923 | 2,385 | 2,500 | 0.954 | –704.006 | 1,556 | 2,500 | 0.622 |
| 3 | –237.691 | 36.215 | 0.001 | 4.373 | –285.973 | 2,096 | 2,500 | 0.838 | –288.602 | 2,197 | 2,500 | 0.879 |
| 6 | –558.172 | 98.290 | 0.006 | 15.714 | –571.206 | 1,444 | 2,500 | 0.578 | –591.573 | 1,820 | 2,500 | 0.728 |
| 7 | –495.413 | 39.212 | 0.009 | 38.126 | –615.493 | 2,410 | 2,500 | 0.964 | –543.052 | 1,871 | 2,500 | 0.748 |
| 8 | –274.276 | 51.506 | 0.002 | 4.737 | –320.860 | 2,072 | 2,500 | 0.829 | –327.750 | 2,184 | 2,500 | 0.874 |
| 9 | –375.537 | 72.550 | 0.003 | 6.641 | –388.970 | 1,514 | 2,500 | 0.606 | –402.978 | 1,779 | 2,500 | 0.712 |
| 12 | –211.853 | 24.140 | 0.001 | 3.883 | –255.803 | 2,085 | 2,500 | 0.834 | –253.221 | 2,145 | 2,500 | 0.858 |
| 14 | –211.848 | 46.287 | 0.001 | 3.275 | –243.275 | 1,846 | 2,500 | 0.738 | –247.457 | 2,038 | 2,500 | 0.815 |
| 15 | –120.950 | 23.085 | 0.000 | 1.592 | –144.765 | 1,868 | 2,500 | 0.747 | –145.086 | 1,899 | 2,500 | 0.760 |
| 16 | –221.478 | 49.669 | 0.001 | 3.189 | –253.301 | 1,905 | 2,500 | 0.762 | –260.003 | 2,068 | 2,500 | 0.827 |
| 17 | –377.262 | 34.993 | 0.003 | 11.786 | –443.105 | 2,172 | 2,500 | 0.869 | –418.600 | 1,968 | 2,500 | 0.787 |
| 18 | –255.349 | 42.477 | 0.002 | 4.744 | –300.117 | 2,090 | 2,500 | 0.836 | –306.651 | 2,219 | 2,500 | 0.888 |
| 21 | –940.462 | 130.900 | 0.012 | 29.270 | –947.139 | 1,351 | 2,500 | 0.540 | –978.608 | 1,844 | 2,500 | 0.738 |
| 22 | –267.858 | 38.835 | 0.001 | 4.851 | –306.574 | 1,996 | 2,500 | 0.798 | –316.669 | 2,160 | 2,500 | 0.864 |
| 23 | –612.796 | 32.891 | 0.041 | 133.344 | –782.288 | 2,465 | 2,500 | 0.986 | –636.483 | 1,830 | 2,500 | 0.732 |
| 24 | –352.422 | 58.629 | 0.004 | 8.755 | –405.049 | 2,085 | 2,500 | 0.834 | –380.030 | 1,539 | 2,500 | 0.616 |
| 25 | –342.730 | 19.430 | 0.049 | 100.793 | –477.573 | 2,462 | 2,500 | 0.985 | –356.722 | 1,688 | 2,500 | 0.675 |
| 26 | –363.988 | 22.576 | 0.073 | 118.692 | –488.442 | 2,457 | 2,500 | 0.983 | –365.290 | 1,295 | 2,500 | 0.518 |
| 27 | –270.576 | 14.159 | 0.050 | 94.893 | –377.782 | 2,429 | 2,500 | 0.972 | –274.642 | 1,391 | 2,500 | 0.556 |
| 28 | –205.859 | 12.578 | 0.126 | 152.710 | –290.304 | 2,433 | 2,500 | 0.973 | –202.680 | 1,105 | 2,500 | 0.442 |
| 29 | –298.507 | 15.997 | 0.071 | 137.058 | –420.280 | 2,451 | 2,500 | 0.980 | –306.712 | 1,524 | 2,500 | 0.610 |
| 30 | –322.943 | 16.873 | 0.059 | 123.100 | –434.570 | 2,425 | 2,500 | 0.970 | –329.146 | 1,443 | 2,500 | 0.577 |
| Mean | –353.205 | 40.905 | 0.030 | 50.730 | –422.016 | 2,107 | 2,500 | 0.843 | –380.479 | 1,767 | 2,500 | 0.707 |
| Passing rate (%) | 100% | 100% | ||||||||||
*The interpretations of the symbols are the exactly the same as in
FIGURE 3The box chart for the fundamental biodiversity (θ) numbers estimated with the MSN models for the four different meta-community settings (also see Table 3 for the p-values of the significance test for their differences in θ). Box red lines, blue lines, edges, whiskers, and bigger red points signify the median, mean, inter-quartile range (IQR), 1.5 × IQR, and > 1.5 × IQR, respectively. The smaller points in each box are the real values of θ of each sample.
The p-value from the Wilcoxon non-parametric test for the immigration probability (m) and the fundamental biodiversity number (θ) in Tables 1, 2.
| Meta-community I | Meta-community II |
| θ |
| CM and CNA and CNB | CM and CNA | 0.575 | 0.068 |
| CM and CNA and CNB | CM and CNB | 0.054 | 0.617 |
| CM and CNA and CNB | CNA and CNB | 0.076 | <0.001 |
| CM and CNA | CM and CNB | 0.296 | 0.326 |
| CM and CNA | CNA and CNB | 0.026 | <0.001 |
| CM and CNB | CNA and CNB | 0.012 | <0.001 |
*Indicating the treatments with significant difference in the immigration probability at the significance level of P-value = 0.05.
FIGURE 4The box chart for the immigration probability (m) estimated with the MSN models for the four different meta-community settings (also see Table 3 for the p-values of the significance test for their differences in m). Box red lines, blue lines, edges, whiskers, and bigger red points signify the median, mean, inter-quartile range (IQR), 1.5 × IQR, and > 1.5 × IQR, respectively. The smaller points in each box are the real values of m of each sample.
FIGURE 5The significance test for the immigration probability (m) between different meta-communities: In terms of the immigration probability (m), the meta-community of two vaginal samples (“CNA and CNB”) has significant differences (red links) with the meta-communities of “CM and CNA” or “CM and CNB,” and has no significant differences with all other meta-communities (green links).