



How do different decision tree algorithms (e.g., CART, ID3, C4.5) handle max depth? Are there any automated methods for determining the optimal max depth?
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what is max depth in decision tree
- Illustrate with examples of shallow versus deep trees and their resulting boundaries.
- Can a decision tree with a very large max depth still generalize well?
- How can visualizing trees with different max depths aid in the debugging process? What are some current research trends related to optimizing the max depth of decision trees or exploring alternative approaches to controlling tree complexity?
- How should these hyperparameters be tuned together?
- Are there any more efficient methods for finding the optimal max depth than exhaustive search? How does the choice of splitting criterion (e.g., Gini impurity, entropy, mean squared error) interact with the optimal max depth?
- Do deeper trees necessarily lead to longer prediction times?
- Do deeper trees require more data to avoid overfitting?
- How to interpret visualizations from trees with different depths? Discuss the potential for max depth to influence the fairness and accuracy of decision trees used in algorithmic fairness applications, where the goal is to build models that are both predictive and equitable across different demographic groups.
- Explain the reasoning behind any such differences. Explain the concept of pre-pruning in decision trees, with max depth as a key pre-pruning parameter.
- Are there situations where a shallow tree can still be very complex? Discuss the interaction between max depth and the handling of categorical features with many levels (high cardinality).
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