Methods · Regression · Penalty selected by cross validation

Regularised Regression (Ridge, Lasso, ElasticNet)

Regularized regression (ridge, lasso, and elastic net) fits a linear model with a penalty on coefficient size that shrinks estimates to reduce overfitting, and the lasso and elastic net can set coefficients exactly to zero.

정규화 회귀(릿지, 라쏘, 엘라스틱넷)는 계수 크기에 벌점을 부과해 추정값을 축소함으로써 과적합을 줄이는 선형모형이며, 라쏘와 엘라스틱넷은 일부 계수를 정확히 0으로 만들 수 있습니다.

How do I build a regression model when I have many or highly correlated predictors?

예측변수가 많거나 서로 강하게 상관되어 있을 때 회귀모형은 어떻게 만드나요?

Regularized regression, such as ridge, lasso, or elastic net, adds a penalty to ordinary least squares so that coefficients shrink toward zero and the model generalizes better to new data. It fits prediction problems with many or highly correlated predictors, with the penalty strength usually chosen by cross-validation and the lasso or elastic net also performing variable selection.

When to use Regularised Regression (Ridge, Lasso, ElasticNet)

When to use something else

Assumptions and requirements

What the analysis reports

How to report it

The lasso model, with λ selected by [k]-fold cross-validation, retained [value] predictors and achieved a cross-validated RMSE of [value].

Related methods

Run Regularised Regression (Ridge, Lasso, ElasticNet) on Quorant

Data you need
a table (CSV or Excel) with an outcome variable and predictor (feature) columns
Price
400 credits for one analysis up to 10,000 rows (complexity level 3); larger or wider data costs more. Optional methodologist review: 1800 credits.
Checking
Python results are cross-checked against R reference outputs in every deployment
Before you pay
A free pre-analysis diagnosis checks your data and gives an exact quote; nothing is deducted until you approve it.

Method ID Q21007 · Reviewed 2026-10-25