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Genetic Control of Horizontal Virus Transmission in the Chestnut Blight Fungus, Cryphonectria parasitica
Paolo Cortesia, Charles E. McCulloch1,b, Haiyue Songb, Haiqun Lin2,b, and Michael G. Milgroomca Istituto di Patologia Vegetale, Università degli Studi di Milano, 20133 Milan, Italy,
b Departments of Statistical Science and Biometrics, Cornell University, Ithaca, New York 14853
c Department of Plant Pathology, Cornell University, Ithaca, New York 14853
Corresponding author: Michael G. Milgroom, Department of Plant Pathology, Cornell University, 334 Plant Science Bldg., Ithaca, NY 14853-4203., mgm5{at}cornell.edu (E-mail)
Communicating editor: R. H. DAVIS
| ABSTRACT |
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Vegetative incompatibility in fungi has long been known to reduce the transmission of viruses between individuals, but the barrier to transmission is incomplete. In replicated laboratory assays, we showed conclusively that the transmission of viruses between individuals of the chestnut blight fungus Cryphonectria parasitica is controlled primarily by vegetative incompatibility (vic) genes. By replicating vic genotypes in independent fungal isolates, we quantified the effect of heteroallelism at each of six vic loci on virus transmission. Transmission occurs with 100% frequency when donor and recipient isolates have the same vic genotypes, but heteroallelism at one or more vic loci generally reduces virus transmission. Transmission was variable among single heteroallelic loci. At the extremes, heteroallelism at vic4 had no effect on virus transmission, but transmission occurred in only 21% of pairings that were heteroallelic at vic2. Intermediate frequencies of transmission were observed when vic3 and vic6 were heteroallelic (76 and 32%, respectively). When vic1, vic2, and vic7 were heteroallelic, the frequency of transmission depended on which alleles were present in the donor and the recipient. The effect of heteroallelism at two vic loci was mostly additive, although small but statistically significant interactions (epistasis) were observed in four pairs of vic loci. A logistic regression model was developed to predict the probability of virus transmission between vic genotypes. Heteroallelism at vic loci, asymmetry, and epistasis were the dominant factors controlling transmission, but host genetic background also was statistically significant, indicating that vic genes alone cannot explain all the variation in virus transmission. Predictions from the logistic regression model were highly correlated to independent transmission tests with field isolates. Our model can be used to estimate horizontal transmission rates as a function of host genetics in natural populations of C. parasitica.
THE transmission of pathogens between host individuals is a key factor that affects the invasion of pathogens in host populations (![]()
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The role of fungal vegetative incompatibility in the horizontal transmission of pathogens has been studied most extensively in the ascomycete chestnut blight fungus, Cryphonectria parasitica. This system has attracted attention because of the potential for biological control of chestnut blight by viruses in the family Hypoviridae (![]()
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Although horizontal transmission in C. parasitica is among the best-studied examples among fungi, our understanding of the genetics of this process is incomplete. Previous studies (![]()
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The overall goal of this research was to comprehensively analyze the effects of vic genes on virus transmission in C. parasitica. We had five specific objectives: (1) to estimate the effect of heteroallelism at each of six vic loci on the probability of transmission; (2) to test for asymmetric transmission associated with each vic locus; (3) to test for independence of vic loci with respect to virus transmission; (4) to determine whether variation in virus transmission is associated with the genetic background of host isolates, independent of vic genes; and (5) to model the probability of virus transmission between vic genotypes found in field populations. We approached these objectives in an integrated manner through laboratory testing of virus transmission and the development of a logistic regression model to estimate the probability of transmission among vic genotypes. We compared model predictions, based on results from laboratory strains, with virus transmission observed between isolates randomly sampled from field populations.
| MATERIALS AND METHODS |
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The genetics of vegetative incompatibility in C. parasitica were described recently for all vc types found in Italy (![]()
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Virus transmission assays:
Virus transmission was assayed by growing donor and recipient isolates together on solid medium as described previously (![]()
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Initially, two CHV-1-infected isolates were used as sources of viruses in this study. E13 was isolated from Valesone (Domodossola, Italy) in 1976 (![]()
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Effect of heteroallelism at each vic locus:
For each vic locus, we assayed virus transmission between at least three pairs of vic genotypes, with each pair heteroallelic only at the vic locus being tested. With few exceptions, at least 15 independent trials (1 per petri dish) were performed for each pair of isolates, although many tests had 20 or more (Table 1). To provide independent replication of the same vic genotypes, assays were repeated using isolates derived from different crosses or field isolates from different populations.
Asymmetric virus transmission:
For most pairs of isolates used for estimating the effects of vic alleles on transmission, each isolate was used as both a donor and recipient (reciprocal transmission) to determine whether transmission was the same in both directions.
Interactions between vic loci:
To test for independent effects at different vic loci, we assayed virus transmission between isolates heteroallelic at two loci; higher-order interactions were not investigated. For each two-locus combination, we paired vic genotypes to account for all possible two-gene differences. Donors with two-locus genotypes 11, 12, 21, and 22 (at the two vic loci being studied) were paired with recipients with two-locus genotypes 22, 21, 12, and 11, respectively (all other vic alleles were held constant between donors and recipients in any given pairing). For each two-locus combination (with the exception of those involving vic4) we replicated at least three sets of vic genotypes for each two-allele pairing (Table 1). Fewer combinations were tested for vic4 because this locus had little effect on virus transmission (![]()
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Logistic regression model:
A common model for describing the presence or absence of a trait is the logistic regression model (![]()
Let pij be the probability of transmission from donor isolate i to recipient isolate j. Our logistic regression model is
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(1) |
where HTAijk = 1 if alleles in isolates i and j are heteroallelic at vic locus k and 0 otherwise; ASYijk = -1/2 if locus k is heteroallelic for isolates i and j with allele 1 in the recipient, 1/2 if locus k is heteroallelic with allele 2 in the recipient, and 0 if alleles at locus k are the same; and EPIijkl is an epistasis (or interaction) indicator variable that is equal to 1 if the pairing of isolates i and j is heteroallelic at both loci k and l and is 0 otherwise. The interpretation of the parameters is as follows: µ is the intercept, ßk is the effect of heteroallelism for locus k,
kl is the effect of epistasis (interaction) between heteroallelic loci k and l, and
k is the effect of asymmetry for locus k (i.e., the difference between heteroallelism with a recipient with allele 1 and a recipient with allele 2). The rationale for using 1/2 and -1/2 for asymmetry indicator variables is to estimate the average effect of heteroallelism at a vic locus, with the effects of different alleles in the recipients canceling out, and, at the same time, the differences between alleles can be estimated. In other words, the average effect (on the logit scale) for the kth locus is averaged over the two possible alleles in the recipients as

while the difference between recipients with allele 1 and allele 2 is

The donor and recipient effects are random factors and we model them as selected from normal distributions:
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(2) |
This parameterization allows for estimation of a correlation among responses measured on the same isolate used as a donor or recipient.
Estimation was performed by maximum likelihood using a simulation-based maximization technique (![]()
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Tests of the individual coefficients and groups of coefficients were performed to assess the influence of each heteroallelic vic locus, asymmetry, and epistasis effects, using a likelihood-ratio test. For example, to test for epistasis, the likelihoods of the fitted model above and the model with all the
kl set to zero were compared. Because the likelihood cannot be calculated explicitly, a simulation was performed to approximate the value of the likelihood-ratio test (![]()
To test if there are other genes affecting transmission we tested whether there is any residual variation in the probabilities associated with the donors and recipients not captured by the heteroallelism, asymmetry, and epistasis variables. That is, if there are no other genes affecting the transmission of the virus, then all isolates with a given set of vic genes (fixed effects) will behave the same. This is implemented by testing H0:
2D = 0,
2R = 0, again with a likelihood-ratio test.
Independent test of the regression model:
To evaluate model predictions, virus transmission was tested empirically between field isolates sampled from populations from Italy and the United States. We used isolates from previous collections for which vic genotype data were available (![]()
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All field isolates were screened for CHV-1 by colony morphology and by the presence of double-stranded RNA (dsRNA) to ensure they were virus free. Virus screening was done by immunoblotting (![]()
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One member of each isolate pair was randomly designated as the donor and was infected with CHV-1 as described above; the other isolate was designated as the recipient. Virus transmission tests were conducted between these isolates as described above to estimate the proportion of trials with successful virus transmission; 10 or more trials were conducted for each pair of field isolates. The observed proportion of trials with successful virus transmission was compared to model predictions on the basis of the vic genotypes of donors and recipients. The predicted probability of transmission between individuals i and j was calculated from the logistic regression model by back transformation of the predicted log[pij/(1 - pij)] from Equation 1 for each pair of vic genotypes. We also compared virus transmission results from a published report by ![]()
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| RESULTS |
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Virus transmission results between laboratory isolates are shown in Table 1. Transmission occurred successfully in all 120 trials between isolates with the same vic genotype. Relatively few pairings were done between isolates with the same vic genotypes because this same result has been documented repeatedly in C. parasitica (![]()
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Transmission between isolates heteroallelic at two vic loci was generally less frequent than for single-locus differences (Table 1). Asymmetric transmission was still evident with two-locus differences. For example, pairs that were heteroallelic at vic3 and vic7 showed strong asymmetry: low transmission (9/90, i.e., 9 successes in 90 trials, pooled from six pairs of vic genotypes) occurred when recipients had allele vic7-1, but high transmission occurred (80/90) when they had vic7-2, regardless of alleles at vic3. This pattern of asymmetry is consistent with heteroallelism at single vic loci (Fig 2). Similarly, heteroallelism at vic1 and vic7, both of which were strongly asymmetric when heteroallelic by themselves, together displayed marked asymmetry. Transmission was strongly inhibited (6/125), as in single-locus heteroallelism, whenever recipients had vic1-2, regardless of the allele at vic7. Intermediate transmission (35/60) occurred when recipients had vic1-1 and vic7-1, but no inhibition (60/60) was observed when recipients had vic1-1 and vic7-2, as expected from single-locus results (Fig 2).
Logistic regression:
The parameter estimates for the full logistic regression model are shown in Table 2. The predicted probability of virus transmission between two isolates with the same vic genotypes is 0.98. Heteroallelism at almost any vic locus results in a decrease in this probability, as evidenced by the fact that five estimates of ßi (all but ß4) are significantly less than zero, i.e., greater than two standard errors less than zero (Table 2). Because vic4 had no effect on transmission, we estimated parameters for a reduced model in which heteroallelism at vic4 was not considered (Table 2). Magnitudes of the parameter estimates reflect the variation in the effect of each vic locus on virus transmission; e.g., ß2 = -5.37 while ß7 = -1.49, showing a stronger average effect of vic2 than vic7 (Fig 2). Significant asymmetry was found at three of the six vic loci. As described above, asymmetric virus transmission was most evident for vic1 and vic7; asymmetry at vic2 is significant, but it is markedly weaker (Table 2).
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Epistasis between vic loci could be estimated for only 11 of the 15 possible interactions in the full model and 9 of 10 interactions in the reduced model (Table 2) because of instability and lack of convergence due to insufficient data. Four of the 11 estimated epistasis parameters were significant; all were positive, thereby increasing the probability of virus transmission relative to the same two vic loci acting independently. Three of the four significant interactions involved vic2, which alone inhibits transmission most strongly.
Estimates of the variances for effects of specific donor and recipient isolates were significantly greater than zero, indicating that genes other than vic in the genetic background affect virus transmission (Table 2). However, variation in these effects, especially for the donor, is relatively small compared to the effects of heteroallelism and asymmetry. The variance in the recipients was greater than for donors, indicating that the genetic background of the recipient may be more important to virus transmission than that of the donor. The correlation between the ability of an individual to donate or receive virus was not significant; i.e., an isolate that donates virus well (or poorly) in transmission tests is not necessarily any better (or worse) at receiving viruses.
Test of regression model:
Predicted virus transmission probabilities estimated from the reduced model (Table 2) were compared to observed probabilities for laboratory isolates (Table 1) and for isolates from field populations. Overall, the observed probabilities correlated highly with predicted probabilities (Fig 3). In four field populations, the correlation for all pairs of isolates was r = 0.93 (N = 100). Transmission between isolates with the same vic genotype occurred successfully in all but 1 of 240 trials (10 trials per 24 pairs of isolates). The correlation between predicted and observed probabilities was slightly lower for transmission between different vic genotypes (r = 0.85, N = 76). We also compared field data from a published report (![]()
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Although the model performed well on average, some noticeable outliers also occurred. Two pairs of isolates from Bergamo, heteroallelic only at vic4 [vic genotype pairs (2111-22, 2112-22) and (2211-22, 2212-22)], were predicted to have transmission probabilities close to 1, but instead had observed transmission frequencies of 0.2 and 0.3 (see bottom right corner of Fig 3B). We repeated transmission assays and vic genotyping with these isolates to confirm these results. In contrast, 100% of the trials showed virus transmission for six other pairs of field isolates heteroallelic only at vic4, as predicted. Two other pairs of isolates, each heteroallelic only at vic6 (but with different alleles in the recipients of the two pairs), had predicted transmission probabilities of 0.5 and 0.55 but observed transmissions of 0 and 0.1 (Fig 3B). Several other outliers, with both overestimates and underestimates of transmission probabilities, were heteroallelic at two to four vic loci.
| DISCUSSION |
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We demonstrated conclusively that virus transmission between individuals of C. parasitica is controlled primarily by vic genes, with only small effects attributable to other genes in the genetic background of the fungus. Unlike most previous studies on horizontal transmission in fungi, we conducted extensive replication with independent strains to quantify the effects associated with heteroallelism at different vic loci, independent of host genetic background. We found marked variation in effects among six vic loci on virus transmission in C. parasitica, from strong inhibition to no effect (Fig 2). Some vic loci exhibited significant asymmetries such that the probability of transmission between vic genotypes depended on which alleles were in the donors and recipients. Furthermore, heteroallelism at different vic loci generally had independent effects; significant epistasis was observed in four cases but the magnitude of the interactions was generally small (Table 2). Quantitative estimates of these detailed genetic effects were integrated in a logistic regression model that accurately predicts the probability of virus transmission between any two vic genotypes defined by the six vic loci studied.
We observed marked variation among vic loci and significant asymmetry of effects for alleles at three loci. ![]()
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The effects of vic genes at different loci were generally additive (Table 2), even though we observed statistically significant interactions with four pairs of vic loci. Most of the significant interactions were between vic loci at which heteroallelism already had large average effects, reducing virus transmission (e.g., ß1 = -3.36, ß2 = -5.43, and
12 = 1.43 in the reduced model). Although we could detect significant epistasis between some loci, it does not appear to be a dominant feature of this system. Similarly, other studies on horizontal transmission in fungi have also shown additive effects of vic or het genes (![]()
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To isolate the effect of vic genes on virus transmission (independent of other genes in the genetic background of the fungus), we replicated transmission tests with the same vic genotypes and between different sets of vic genotypes heteroallelic at specific loci. Previous studies estimating the effects of vic genes on virus transmission in C. parasitica (![]()
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Predicted probabilities of virus transmission generally correlated well with observed transmission among field isolates (assayed in the laboratory; Fig 3). However, the lack of fit between predicted and observed transmission probabilities in some pairings may be another indication that genes other than vic genes affect virus transmission. For example, we observed much less transmission (20 and 30%) between two pairs of field isolates heteroallelic at vic4, which showed no inhibition in laboratory studies (![]()
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A recent study of Neurospora spp. suggests that het genes may be under balancing selection (![]()
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| FOOTNOTES |
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1 Present address: Division of Biostatistics, Department of Epidemiology and Biostatistics, University of California, San Francisco, CA 94143. ![]()
2 Present address: Division of Biostatistics, Yale University School of Medicine, New Haven, CT 06520. ![]()
| ACKNOWLEDGMENTS |
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We thank Luca Rancati and Gwendoline Izzo for help with virus transmission assays and Marco Bisiach, Antonio De Martino, and Mario Intropido for sharing isolate E13. This study was funded by U.S. Department of Agriculture National Research Initiative Competitive Grants Program grant no. 97-35303-4536 to M.G.M, Italian Ministry of University Competitive Grants Program 40% 1998 to P.C., a North Atlantic Treaty Organization Cooperative Research grant no. 930930 to M.G.M and P.C., and U.S. National Science Foundation grant no. DMS 9625476 to C.E.M.
Manuscript received March 4, 2001; Accepted for publication June 21, 2001.
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