



Can we control the level of detail captured by the decision tree through max depth?
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what is max depth in decision tree
- Are feature importance scores from very deep trees more or less reliable? How does max depth relate to the concept of hierarchical decision-making in a decision tree?
- How do these components of error relate to the concepts of underfitting and overfitting?
- How does max depth relate to the complexity of the rules learned by a decision tree? Can we extract human-readable rules from a decision tree with a limited max depth?
- Are there any novel algorithms or techniques that address the limitations of using a fixed max depth?
- Does a limited max depth help mitigate the impact of class imbalance?
- Are there any specific challenges associated with setting max depth in online learning? How does max depth relate to the interpretability-accuracy trade-off in decision tree modeling?
- Are some splitting criteria more efficient for shallower or deeper trees? How does max depth interact with the handling of time or order dependence in sequential decision-making problems where decision trees might be used?
- Can limiting depth help to avoid overly complex rules that might encode biases?
- Do deeper trees require more data to avoid overfitting?
- Can a very shallow tree fail to capture important underlying relationships?
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