



Why is controlling the depth of base learners important in ensemble methods? How does max depth relate to the bias-variance trade-off in the context of decision trees?
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what is max depth in decision tree
- How can limiting depth improve robustness? Discuss the limitations of using max depth as the sole method for controlling the complexity of a decision tree.
- Use a simple analogy to illustrate the role of max depth in a decision-making process.
- How does max depth affect the complexity of the decision tree model? How does max depth affect the interpretability of the decision tree model?
- How do AutoML systems typically search for the best max depth?
- Do deeper trees require more data to avoid overfitting?
- Can shallow trees model non-linear decision boundaries?
- Are the probabilities from shallower trees generally better calibrated?
- Are there any hardware considerations related to the depth of a decision tree?
- Are there any statistical tests that can help in selecting an appropriate max depth? How does max depth interact with the evaluation metrics used to assess model performance?
- Are there any specific strategies for choosing max depth in high-dimensional settings? Explain how max depth influences the complexity of the decision rules learned by a decision tree.
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