The goal of the maars
package is to implement the Models As
Approximations series of statistics papers (Buja, Brown, Berk, et al.
2019) and (Buja, Brown, Kuchibhotla, et al. 2019). This package was
inspired by the fantastic series of lectures by Prof. Arun Kumar
Kuchibhotla and Prof. Andreas
Buja, as part of the “STAT
36761: Modern Linear Regression” course at Carnegie Mellon University
(CMU) in Fall 2020.
To get a bug fix or to use a feature from the development version, you
can install the development version of maars
from GitHub
, as
follows:
# install.packages("devtools")
devtools::install_github("shamindras/maars")
More detailed instructions and user guides can be found at the official
package website. The source code
for the maars
package can be found on
github.
If you are in R
you can simply run the following command to get the
BibTeX
citation for maars
:
citation("maars")
Alternatively, please use the following BibTeX
citation:
@misc{fogliato2021maars,
title = {maars: Tidy Inference under the 'Models as Approximations' Framework in R},
author = {Riccardo Fogliato and Shamindra Shrotriya and Arun Kumar Kuchibhotla},
year = {2021},
eprint = {arXiv:2106.11188},
url = {https://shamindras.github.io/maars/},
note = {R package version 0.3.0}
}
Please note that the maars
project is released with a Contributor
Code of
Conduct.
By contributing to this project, you agree to abide by its terms.
While maars
has it’s own approach and API for performing valid
inference under model misspecification for OLS, it may not meet your
particular needs. Here is a listing of other leading R
packages in
this field which you may want to try, with links to their project pages
(listed alphabetically):
This package is developed and maintained by:
We want this to be a community project, so please feel free to contact us, or file an issue if you would like to contribute to it.
Buja, Andreas, Lawrence Brown, Richard Berk, Edward George, Emil Pitkin, Mikhail Traskin, Kai Zhang, and Linda Zhao. 2019. “Models as Approximations I: Consequences Illustrated with Linear Regression.” Statist. Sci. 34 (4): 523–44.
Buja, Andreas, Lawrence Brown, Arun Kumar Kuchibhotla, Richard Berk, Edward George, and Linda Zhao. 2019. “Models as Approximations II: A Model-Free Theory of Parametric Regression.” Statist. Sci. 34 (4): 545–65.