


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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what is max depth in decision tree
- What strategies can be used to find a max depth that leads to good generalization? How does max depth relate to the statistical power of a decision tree to detect true signals in the data?
- How does max depth interact with the presence of missing values in the data?
- Can deeper trees learn more complex and potentially discriminatory rules?
- Can an adaptively adjusted max depth help the model to remain relevant as the underlying data distribution changes? Explain how max depth relates to the communication of a decision tree model's logic to non-technical stakeholders.
- How to choose between different types of models and their complexity parameters? How does max depth interact with the visualization and interpretation of a forest of decision trees, such as in a random forest?
- How to provide explanations for predictions from deeper trees? Discuss the potential for max depth to influence the generalization ability of a decision tree to new, unseen domains or populations (out-of-distribution generalization).
- How does the distribution of samples across leaf nodes vary with depth? How does max depth influence the variance and bias of the predictions made by a decision tree?
- How does max depth interact with different loss functions used in regression trees? What are the computational trade-offs between training a shallow versus a deep decision tree on a large dataset?
- How to effectively communicate the decision-making process of trees with different depths? How does max depth interact with the evaluation metrics used to assess the performance of a decision tree (e.g., accuracy, precision, recall, F1-score, AUC)?
- What assumptions about the data are implicitly made when limiting the depth of the tree?
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