README.md

HTShape: Shape analysis of high-throughput experiments data.

Distributional shape is often characterized by two features (1) skewness: a measure of how far the shape of the distribution deviates from symmetry around its location and (2) kurtosis: a measure of how much weight is at the tails of the distribution relative to the weight around the location.

Similar to traditional moments, the theory of L-moments forms the basis of many statistical methods such as parameter estimation, hypothesis testing, and model selection. However, L-moments enjoy many theoretical and practical advantages over traditional moments. In this package we use L-moments ratios to provide robust summaries of the shape of high-throughput genomics data.

The first four L-moments L1, L2, L3 and L4 measure location, variance, skewness, and kurtosis of data respectively. Unit free measures of relative variance, skewness, and kurtosis are defined as: (L-CV) L2 / L1, (L-skew) L3 / L2, and (L-kurt) L4 / L2.

The purpose of this package is to compute the shape (i.e. L-skew and L-kurt) statistics of each transcript (e.g. gene) or sample in a high-throughput dataset (e.g. RNA-seq, microarry). When put together these shape statistics give an overall description of the entire high-throughput dataset.

The ability to describe the shape of high-throughput genomics data is useful for two reasons: 1. It provides a universal means of checking the distributional assumptions of statisical methods, 2. It provides a means for finding outlier genes, and 3. It provides a means for testing whether the empirical distribution of samples differ across biological conditions.

There are four main functions in this package:

a. fitShape()

b. computeDvals()

c. plotSO()

d. shapeManova()

Installation

Use devtools to install the latest version of shape from Github:

require(devtools)
install_github("kokrah/HTShape")

If all went well you should now be able to load shape:

require(HTShape)
vignette("HTShape")


kokrah/HTShape documentation built on May 20, 2019, 12:54 p.m.