Do shallower trees have advantages in terms of memory footprint and prediction speed?
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what is max depth in decision tree
- What are the implications for interpretability and efficiency? How does max depth interact with the visualization of high-dimensional data using tree-based methods for dimensionality reduction or feature importance?
- 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?
- 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.
- 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 can we visualize and interpret the decision paths in trees with different max depths? What are some advanced techniques for controlling the complexity of decision trees beyond just limiting max depth?
- Are there any specific considerations for setting max depth when dealing with high-cardinality categorical features? How does max depth relate to the concept of model sparsity?
- Can limiting depth make the model more resilient to noise?
- How does max depth relate to the concept of regularization in machine learning?
- Are shallower trees generally easier to implement, debug, and update?
- What is the rationale behind using shallow trees in some boosting algorithms? How does max depth relate to the bias and variance of an ensemble of decision trees?
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