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How do these components of error relate to the concepts of underfitting and overfitting?
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what is max depth in decision tree
- Are there any depth-specific strategies for dealing with such features? Explain how max depth can be used as a parameter in automated machine learning (AutoML) frameworks for optimizing decision tree models.
- What criteria are used for early stopping? How does max depth interact with the choice of splitting criterion used in a decision tree (e.g., Gini impurity, entropy, mean squared error)?
- What are the key takeaways about max depth for a beginner in data science? How does the choice of max depth impact the trade-off between capturing nuances in the data and avoiding overfitting to noise?
- How does limiting depth affect the granularity of the decisions? Discuss the impact of max depth on the calibration of probability estimates produced by a classification tree.
- 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?
- Can very deep trees lead to overly specific and brittle rules?
- Are the probabilities from shallower trees generally better calibrated?
- How is the depth of the tree controlled and updated in such algorithms?
- How can controlling max depth improve the robustness of the model? What is the impact of max depth on the calibration of probability estimates produced by a classification tree?
- What tools or libraries can be used for visualizing decision trees? Discuss the computational cost implications of training and predicting with decision trees of varying max depths.
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