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Linear Regression:
- Pros:
- Simple and easy to understand.
- Fast training and prediction.
- Provides coefficients that indicate feature importance.
- Cons:
- Assumes a linear relationship between features and the target variable.
- Sensitive to outliers.
- Pros:
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Ridge Regression (L2 Regularization):
- Pros:
- Handles multicollinearity by adding regularization term.
- Reduces the impact of irrelevant features.
- Cons:
- Requires tuning of the regularization parameter.
- Does not perform feature selection.
- Pros:
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Lasso Regression (L1 Regularization):
- Pros:
- Performs feature selection by setting some coefficients to zero.
- Handles multicollinearity.
- Cons:
- May not work well with a large number of features.
- Requires tuning of the regularization parameter.
- Pros:
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Elastic Net Regression:
- Pros:
- Combines L1 and L2 regularization.
- Balances the advantages of Ridge and Lasso.
- Cons:
- Requires tuning of two regularization parameters.
- Pros:
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Decision Tree Regression:
- Pros:
- Nonlinear relationships can be captured.
- No need for feature scaling.
- Handles both numerical and categorical data.
- Cons:
- Prone to overfitting, especially on small datasets.
- Instability: small changes in data can lead to different tree structures.
- Pros:
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Random Forest Regression:
- Pros:
- Reduces overfitting compared to a single decision tree.
- Handles a large number of features and complex relationships.
- Provides feature importance scores.
- Cons:
- May be computationally expensive.
- Less interpretable than a single decision tree.
- Pros:
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Gradient Boosting Regression (e.g., XGBoost, LightGBM):
- Pros:
- High predictive accuracy.
- Handles complex relationships and interactions.
- Robust to outliers.
- Cons:
- More complex, requires tuning of hyperparameters.
- May be sensitive to overfitting.
- Pros:
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Support Vector Regression:
- Pros:
- Effective in high-dimensional spaces.
- Robust to outliers.
- Versatile due to different kernel functions.
- Cons:
- May require careful tuning of hyperparameters.
- Memory-intensive for large datasets.
- Pros:
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K-Nearest Neighbors Regression:
- Pros:
- No assumption about the underlying data distribution.
- Simple and easy to understand.
- Cons:
- Sensitive to outliers.
- Computationally expensive during prediction for large datasets.
- Pros:
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Huber Regression:
- Pros:
- Robust to outliers.
- Balances the advantages of Mean Squared Error and Mean Absolute Error.
- Cons:
- Requires tuning of a hyperparameter
- Pros: