Orange: Linear Regression: Difference between revisions
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A linear regression algorithm with optional L1 (LASSO), L2 (ridge) or L1L2 (elastic net) regularization. | A linear regression algorithm with optional L1 (LASSO), L2 (ridge) or L1L2 (elastic net) regularization. | ||
==Input== | |||
Data: input dataset | |||
Preprocessor: preprocessing method(s) | |||
==Output== | |||
Learner: linear regression learning algorithm | |||
Model: trained model | |||
Coefficients: linear regression coefficients | |||
The Linear Regression widget constructs a learner/predictor that learns a linear function from its input data. The model can identify the relationship between a predictor xi and the response variable y. Additionally, Lasso and Ridge regularization parameters can be specified. Lasso regression minimizes a penalized version of the least squares loss function with L1-norm penalty and Ridge regularization with L2-norm penalty. | The Linear Regression widget constructs a learner/predictor that learns a linear function from its input data. The model can identify the relationship between a predictor xi and the response variable y. Additionally, Lasso and Ridge regularization parameters can be specified. Lasso regression minimizes a penalized version of the least squares loss function with L1-norm penalty and Ridge regularization with L2-norm penalty. | ||
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[[File:LinearRegression-stamped.png|center|200px|thumb]] | [[File:LinearRegression-stamped.png|center|200px|thumb]] | ||
* The learner/predictor name | |||
* Choose a model to train: | |||
** no regularization | |||
** a Ridge regularization (L2-norm penalty) | |||
** a Lasso bound (L1-norm penalty) | |||
** an Elastic net regularization | |||
* Produce a report. | |||
* Press Apply to commit changes. If Apply Automatically is ticked, changes are committed automatically. | |||
==Contoh== | ==Contoh== | ||
Revision as of 03:56, 28 January 2020
Sumber: https://docs.biolab.si//3/visual-programming/widgets/model/linearregression.html
A linear regression algorithm with optional L1 (LASSO), L2 (ridge) or L1L2 (elastic net) regularization.
Input
Data: input dataset Preprocessor: preprocessing method(s)
Output
Learner: linear regression learning algorithm Model: trained model Coefficients: linear regression coefficients
The Linear Regression widget constructs a learner/predictor that learns a linear function from its input data. The model can identify the relationship between a predictor xi and the response variable y. Additionally, Lasso and Ridge regularization parameters can be specified. Lasso regression minimizes a penalized version of the least squares loss function with L1-norm penalty and Ridge regularization with L2-norm penalty.
Linear regression works only on regression tasks.

- The learner/predictor name
- Choose a model to train:
- no regularization
- a Ridge regularization (L2-norm penalty)
- a Lasso bound (L1-norm penalty)
- an Elastic net regularization
- Produce a report.
- Press Apply to commit changes. If Apply Automatically is ticked, changes are committed automatically.
Contoh
Below, is a simple workflow with housing dataset. We trained Linear Regression and Random Forest and evaluated their performance in Test & Score.
