


Can a decision tree with a limited max depth still learn non-linear decision boundaries?
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what is max depth in decision tree
- 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 happens if max depth is not explicitly set (i.e., unlimited)?
- Are there any metrics or methods to quantify the interpretability of a decision tree? Explain how max depth can be used as a form of regularization to prevent overfitting in decision trees.
- How does limiting depth act as a constraint to prevent memorization?
- Are standard decision trees with a fixed max depth well-suited for time series analysis?
- 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.
- Are deeper trees more likely to produce different structures with slightly different training sets?
- 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?
- Provide examples of scenarios where each might be appropriate or inappropriate.
- Do shallower trees have advantages in terms of memory footprint and prediction speed?
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