This package contains software for the calculation of goodness-of-fit test statistics and their P-values. The three statistics computed are the Empirical Distribution function statistics called Cramér-von Mises, Anderson-Darling, and Watson statistic.
The statistics and their P-values can be used to assess an assumed distribution. In the simplest situation you have an i.i.d. sample from some distribution F and want to test the hypothesis that the sample is drawn from a distribution F which belongs to a specified parametric family of distributions against the alternative that F is not equal to any member of that parametric family. The following families are available: Uniform(min, max), Normal(location, scale), Gamma(shape, scale), Logistic(location, scale), Laplace(location, scale), Weibull(shape, scale), Extreme Value(shape, scale), and Exponential(scale).
This package also contains function gof.sandwich which
performs Goodness-of-Fit tests for general distributions using Sandwich
estimation of covariance function. This function tests the hypothesis
that data y come from distribution Fdist with unknown
parameter values theta. Estimates of theta must be provided. It uses a
large sample approximation to the limit distribution based on the use of
the score function components to estimate the Fisher information and the
limiting covariance function of the empirical process.
Authors:
Papers:
There are several ways you can install GitHub packages into R. For
example, You can install our package by using devtools. You
need to install devtools package first if you have not.
Step 1: Install the devtools package
install.packages("devtools")Step 2: Install our EDFtest package and attach it
library(devtools)
install_github("LiYao-sfu/EDFtest")
library("EDFtest")This package is still under development. EDF test for regression models and discrete distributions will be available for the future releases.
If you encounter a clear bug, You could create an issue on GitHub. For other questions, please contact Li Yao by yaoliy@sfu.ca.