{smcl} {* *! version 1.0.12 31july2020}{...} {hline} {cmd:help lassopack}{right: lassopack v1.4.2} {hline} {title:Package} {p2colset 5 16 18 2}{...} {p2col:{hi:LASSOPACK}}{p_end} {p2colreset}{...} {title:Overview} {pstd} LASSOPACK is a suite of programs for penalized regression methods suitable for the high-dimensional setting where the number of predictors p may be large and possibly greater than the number of observations. {pstd} The package consists of six main programs: {pstd} {helpb lasso2} implements lasso, square-root lasso, elastic net, ridge regression, adaptive lasso and post-estimation OLS. The lasso (Least Absolute Shrinkage and Selection Operator, Tibshirani 1996), the square-root-lasso (Belloni et al. 2011) and the adaptive lasso (Zou 2006) are regularization methods that use L1 norm penalization to achieve sparse solutions: of the full set of p predictors, typically most will have coefficients set to Ridge regression (Hoerl & Kennard 1970) relies on L2 norm penalization; the elastic net (Zou & Hastie 2005) uses a mix of L1 and L2 penalization. {pstd} {helpb cvlasso} supports K-fold cross-validation and rolling cross-validation for cross-section, panel and time-series data. {pstd} {helpb rlasso} implements theory-driven penalization for the lasso and square-root lasso for cross-section and panel data. rlasso uses the theory-driven penalization methodology of Belloni et al. (2012, 2013, 2014, 2016) for the lasso and square-root lasso. {pstd} {helpb lassologit}, {helpb cvlassologit} and {helpb rlassologit} are the corresponding programs for logistic lasso regression. {pstd} For more information, please see our website {browse "https://statalasso.github.io/"}, the help files and our paper below. {title:Citation of lassopack} {pstd}{opt lassopack} is not an official Stata package. It is a free contribution to the research community, like a paper. Please cite it as such: {p_end} {phang}Ahrens, A., Hansen, C.B., Schaffer, M.E. 2018 (updated 2020). LASSOPACK: Stata module for lasso, square-root lasso, elastic net, ridge, adaptive lasso estimation and cross-validation {browse "http://ideas.repec.org/c/boc/bocode/s458458.html"}{p_end} {phang}Ahrens, A., Hansen, C.B. and M.E. Schaffer. 2020. lassopack: model selection and prediction with regularized regression in Stata. {it:The Stata Journal}, 20(1):176-235. {browse "https://journals.sagepub.com/doi/abs/10.1177/1536867X20909697"}. Working paper version: {browse "https://arxiv.org/abs/1901.05397"}.{p_end} {title:Authors} Achim Ahrens, Public Policy Group, ETH Zurich, Switzerland achim.ahrens@gess.ethz.ch Christian B. Hansen, University of Chicago, USA Christian.Hansen@chicagobooth.edu Mark E. Schaffer, Heriot-Watt University, UK m.e.schaffer@hw.ac.uk