



How does limiting depth contribute to transparency?
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what is max depth in decision tree
- Are the probability estimates from shallower trees more reliable indicators of uncertainty?
- Do deeper trees require more data to avoid overfitting?
- Do decision tree algorithms handle missing values differently with varying max depths? How does max depth affect the robustness of a decision tree to changes in the training data?
- What are the trade-offs between speed and accuracy related to depth? How does max depth interact with the use of decision trees for novelty detection or anomaly detection, where the goal is to identify unusual data points that deviate from the normal patterns?
- How can we make the decision paths in deeper trees more accessible? How does max depth interact with the presence of correlated features in the dataset?
- Are there any parallelization strategies that are affected by the max depth of the tree? How does max depth relate to the concept of ensemble learning?
- What assumptions about the data are implicitly made when limiting the depth of the tree?
- Can a decision tree with a very large max depth still generalize well?
- How does limiting the complexity of the tree through max depth improve generalization?
- Do shallower trees generally offer faster prediction times?
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