Description Usage Arguments Value Author(s) References See Also Examples
When fitting the ZIBB model, some parameter estimations may fail due to numerical issues. In that case, a NA will be given as the corresponding p value. Here, a Moment Corrected Correlation (MCC) approach is employed to replace the NAs in the p values.
1 | mcc.adj(out.fitZIBB, dataMatrix, X, ziMatrix, K = 4)
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out.fitZIBB |
The output from function |
dataMatrix |
The count matrix (m by n, m is the number of OTUs and n is the number of samples). |
X |
The design matrix (n by p, p is the number of covariates) for the count model (e.g., beta-binomial), and intercept is included. The second column is assumed to be the covariate of interest. |
ziMatrix |
The design matrix (n by q, q is the number of covariates) for the zero model, and intercept is included. |
K |
Divide covariate in ziMatrix (second colunm in default) into K stratum, under the requirement of MCC approach. The default value of K is 4. |
The output has the exact same format as function fitZIBB, with corrected p values.
Tao Hu, Yihui Zhou
Zhou, Y. H., & Wright, F. A. (2015). Hypothesis testing at the extremes: fast and robust association for high-throughput data. Biostatistics, 16(3), 611-625.
1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27 28 29 | ## Load the data
## data.Y is a count matrix with 100 OTUs and 20 samples randomly selected
## from kostic data
data(data.Y)
## set random seed
set.seed(1)
## construct design matrix for count model
## data.X is a 20-by-2 matrix, phenotype is group, and the first 10 samples
## come from group 1 and the rest samples come from group 2
data.X <- matrix(c(rep(1, 20), rep(0,10), rep(1, 10)), 20, 2)
## construct design matrix for zero model
## data.ziMatrix is a 20-by-2 matrix, the covariate is log of library size
data.ziMatrix <- matrix(1, 20, 2)
data.ziMatrix[, 2] <- log(colSums(data.Y))
## fit ZIBB with free approach
out.free <- fitZIBB(data.Y, data.X, data.ziMatrix, mode = "free")
## count how many NAs in the p values
sum(is.na(out.free$p))
## MCC adjustment
out.free.mcc <- mcc.adj(out.free, data.Y, data.X, data.ziMatrix, K=4)
## count how many NAs in the p values after MCC adjustment
sum(is.na(out.free.mcc$p))
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