



Can we use max depth as a hyperparameter to tune our decision tree model? What are some common search algorithms used to find the optimal max depth (e.g., grid search, random search)?
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what is max depth in decision tree
- Are shallower decision trees generally considered more "white box"?
- How does the depth of the tree affect the storage requirements of the model? What is the impact of max depth on the ability of a decision tree to model time-dependent data or sequential patterns?
- Are the reasoning paths in shallower trees easier to trace and understand for a specific prediction?
- Are there any scenarios where simply limiting max depth is insufficient for preventing overfitting? How does max depth relate to the curse of dimensionality?
- Do deeper trees necessarily lead to longer prediction times?
- Does the optimal max depth depend on the splitting criterion?
- What are the steps involved in setting up the search space and evaluating different depth values?
- 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.
- Does the optimal max depth change after performing feature selection?
- Are there any theoretical bounds on the optimal max depth? How does max depth relate to the bias-variance trade-off?
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