Salient Notes
- Linear Regression is a method of establishing relationship between a set of variables (called independent variables or predictors) and a dependent or the target variable, called the outcome. e.g., in the case of a house, price is the outcome/dependent variable, and area, # of bedrooms, locality etc. are the independent or predictor variables.
- Explains the change in the outcome variable based on changes in the predictor variables.
- Simple Linear Regression: Only one predictor
- Multiple Linear Regression: More than one predictor.
- Uses: Forecasting & Prediction.
- Substantial overlap with each other
- Linear Regression guarantees interpolation, not extrapolation.
- Important to know when to do Forecast and when Prediction.
- LR only shows correlation, not causation. In restrictive settings such as medicine, it could show causation.
- LR is not the only technique of regression. LR is one form a parametric regression in that you work with a fixed set of predictor variables. There are also non-parametric regression techniques where there is no fixed set of predictor variables or parameters.
Resources
- https://stats.stackexchange.com/questions/268638/confusion-about-parametric-and-non-parametric-model
- https://machinelearningmastery.com/parametric-and-nonparametric-machine-learning-algorithms/
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