seg_multi | R Documentation |
Uses the future package to implement parallelization support for
the likelihood ratio tests for segregation distortion. Details of
this test are provided in the seg_lrt()
function's
documentation. See Gerard et al. (2025) for details of the methods.
seg_multi(
g,
p1_ploidy,
p2_ploidy = p1_ploidy,
p1 = NULL,
p2 = NULL,
model = c("seg", "auto", "auto_dr", "allo", "allo_pp", "auto_allo"),
outlier = TRUE,
ret_out = FALSE,
ob = 0.03,
db = c("ces", "prcs"),
ntry = 3,
df_tol = 0.001
)
g |
One of two inputs
|
p1_ploidy , p2_ploidy |
The ploidy of the first or second parent. Should be even. |
p1 |
One of three inputs
|
p2 |
One of three inputs
|
model |
One of six forms:
|
outlier |
A logical. Should we allow for outliers ( |
ret_out |
A logical. Should we return the probability that each individual is an outlier ( |
ob |
The default upper bound on the outlier proportion. |
db |
Should we use the complete equational segregation model ( |
ntry |
The number of times to try the optimization. You probably do not want to touch this. |
df_tol |
Threshold for the rank of the Jacobian for the degrees of freedom calculation. This accounts for weak identifiability in the null model. You probably do not want to touch this. |
A data frame with the following elements:
statistic
The likelihood ratio test statistic
p_value
The p-value of the likelihood ratio test.
df
The (estimated) degrees of freedom of the test.
null_bic
The BIC of the null model (no segregation distortion).
df0
The (estimated) number of parameters under null.
df1
The (estimated) number of parameters under the alternative.
p1
The (estimated) genotype of parent 1.
p2
The (estimated) genotype of parent 2.
q0
The MLE of the genotype frequencies under the null.
q1
The MLE of the genotype frequencies under the alternative.
outprob
Outlier probabilities. Only returned in ret_out = TRUE
.
If using genotype counts, element i
is the probability that an individual with genotype i-1
is an outlier. So the return vector has length ploidy plus 1.
If using genotype log-likelihoods, element i
is the probability that individual i
is an outlier. So the return vector has the same length as the number of individuals.
These outlier probabilities are only valid if the null of no segregation is true.
Note that since this data frame contains the list-columns q0
and
q1
, you cannot use write.csv()
to save it.
You have to either remove those columns first or use something
like saveRDS()
The seg_multi()
function supports parallel computing. It does
so through the future
package.
You first specify the evaluation plan with plan()
from the future
package. On a local machine, this is typically
just future::plan(future::multisession, workers = nc)
where
nc
is the number of workers you want. You can find the maximum
number of possible workers with availableCores()
.
You then run seg_multi()
, then shut down the workers with
future::plan(future::sequential)
. The pseudo code is
future::plan(future::multisession, workers = nc) seg_multi() future::plan(future::sequential)
The gamete frequencies under the null model can be calculated via
gamfreq()
. The genotype frequencies, which are just
a discrete linear convolution (convolve()
) of the
gamete frequencies, can be calculated via gf_freq()
.
The null model's gamete frequencies for true autopolyploids
(model = "auto"
) or
true allopolyploids (model = "allo"
) are given in the seg
data frame
that comes with this package. I only made that data frame go up to
ploidy 20, but let me know if you need it for higher ploidies.
The polyRAD folks test for full autopolyploid and full allopolyploid, so I
included that as an option (model = "auto_allo"
).
We can account for arbitrary levels of double reduction in autopolyploids
(model = "auto_dr"
) using the gamete frequencies from
Huang et al (2019).
The null model for segmental allopolyploids (model = "allo_pp"
) is the mixture model of
the possible allopolyploid gamete frequencies. The autopolyploid model
(without double reduction) is a subset of this mixture model.
In the above mixture model, we can account for double reduction for simplex
loci (model = "seg"
) by just slightly reducing the
number of simplex gametes and increasing the number of duplex and
nullplex gametes. That is, the frequencies for (nullplex, simplex, duplex)
gametes go from (0.5, 0.5, 0)
to
(0.5 + b, 0.5 - 2 * b, b)
.
model = "seg"
is the most general, so it is the default. But you
should use other models if you have more information on your species. E.g.
if you know you have an autopolyploid, use either model = "auto"
or model = "auto_dr"
.
Do NOT interpret the estimated parameters in the null$gam
list.
These parameters are weakly identified (I had to do some fancy
spectral methods to account for this in the null distribution
of the tests). Even though they are technically identified, you would
need a massive data set to be able to estimate them accurately.
David Gerard
Gerard, D, Ambrosano, GB, Pereira, GdS, & Garcia, AAF (2025). Tests for segregation distortion in higher ploidy F1 populations. bioRxiv, p. 1-20. \Sexpr[results=rd]{tools:::Rd_expr_doi("10.1101/2025.06.23.661114")}
seg_lrt()
Single locus LRT for segregation distortion.
gamfreq()
Gamete frequencies under various models of meiosis
gf_freq()
F1 genotype frequencies under various models of meiosis.
multidog_to_g()
Converts the output of updog::multidog()
into something that you can input into seg_multi()
.
## Assuming genotypes are known (typically a bad idea)
glist <- multidog_to_g(
mout = ufit,
ploidy = 4,
type = "all_g",
p1 = "indigocrisp",
p2 = "sweetcrisp")
p1_1 <- glist$p1
p2_1 <- glist$p2
g_1 <- glist$g
s1 <- seg_multi(
g = g_1,
p1_ploidy = 4,
p2_ploidy = 4,
p1 = p1_1,
p2 = p2_1)
s1[, c("snp", "p_value")]
## Put NULL if you have absolutely no information on the parents
s2 <- seg_multi(g = g_1, p1_ploidy = 4, p2_ploidy = 4, p1 = NULL, p2 = NULL)
s2[, c("snp", "p_value")]
## Using genotype likelihoods (typically a good idea)
## Also demonstrate parallelization through future package.
glist <- multidog_to_g(
mout = ufit,
ploidy = 4,
type = "all_gl",
p1 = "indigocrisp",
p2 = "sweetcrisp")
p1_2 <- glist$p1
p2_2 <- glist$p2
g_2 <- glist$g
# future::plan(future::multisession, workers = 2)
# s3 <- seg_multi(
# g = g_2,
# p1_ploidy = 4,
# p2_ploidy = 4,
# p1 = p1_2,
# p2 = p2_2,
# ret_out = TRUE)
# future::plan(future::sequential)
# s3[, c("snp", "p_value")]
## Outlier probabilities are returned if `ret_out = TRUE`
# graphics::plot(s3$outprob[[6]], ylim = c(0, 1))
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