DMLfit.multiFactor {DSS} | R Documentation

## Fit a linear model for BS-seq data from general experimental design

### Description

This function takes a BSseq object, a data frame for experimental design and a model formula and then fit a linear model.

### Usage

    DMLfit.multiFactor(BSobj, design, formula, smoothing=FALSE, smoothing.span=500)

### Arguments

`BSobj` | An object of BSseq class for the BS-seq data.
`design` | A data frame for experimental design. Number of rows must match the number of columns of the counts in BSobj.
`formula` | A formula for the linear model.
`smoothing` | A flag to indicate whether to apply smoothing. When true, the counts will be smoothed by a simple moving average method.
`smoothing.span` | The size of smoothing window, in basepairs. Default is 500.

### Details

The lineear model fitting is done through ordinary least square on the arscine transformed methylation percentages. The estimated standard errors are computed with consideration of the data (count) distribution and transformation. This function is extremely efficient. The computation takes around 20 minutes for 4 million CpG sites.

### Value

A list with following components

`gr` | An object of 'GRanges' for locations of the CpG sites.
`design` | The input data frame for experimental design.
`formula` | The input formula for the model.
`X` | The design matrix used in regression. It is created based on design and formula.
`fit` | The model fitting results. This is a list itself, with three components: 'beta' - the estimated coefficients; 'var.beta' - estimated variance/covariance matrices for beta. 'phi' - estimated beta-binomial dispersion parameters. Note that var.beta for a CpG site should be a ncol(X) x ncol(X) matrix, but is flattend to a vector so that the matrices for all CpG sites can be saved as a matrix.

### Author(s)

Hao Wu<hao.wu@emory.edu>

### See Also

DMLtest.multiFactor, DMLtest

### Examples

    ## Not run:
    data(RRBS)
    ## model fitting
    DMLfit = DMLfit.multiFactor(RRBS, design, ~case+cell+case:cell)

    ## with smoothing:
    DMLfit.sm = DMLfit.multiFactor(RRBS, design, ~case+cell+case:cell, smoothing=TRUE)

    ## hypothesis testing
    DMLtest.cell = DMLtest.multiFactor(DMLfit, coef=3)

    ## look at distributions of test statistics and p-values
    par(mfrow=c(1,2))
    hist(DMLtest.cell$stat, 100, main="test statistics")
    hist(DMLtest.cell$pvals, 100, main="P values")

    ## End(Not run)

[Package DSS version 2.40.0 Index]