Are deeper trees more sensitive to the specific training set?
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what is max depth in decision tree
- Does the optimal depth vary depending on the metric of interest?
- Are there any computational advantages or disadvantages to using deep versus shallow trees in such scenarios?
- How does the depth of a decision tree impact its suitability for deployment on resource-constrained devices? Can we use max depth as a form of regularization in online decision tree learning?
- How does limiting depth mitigate these risks? Explain how max depth relates to the process of creating simplified or distilled versions of larger, more complex machine learning models (model distillation).
- Are there any information-theoretic interpretations of max depth? How does max depth relate to the VC dimension of a decision tree model?
- Are there any theoretical bounds on the optimal max depth? How does max depth relate to the bias-variance trade-off?
- How can limiting depth prevent the model from fitting to local noise? Explain how max depth interacts with the presence of missing values in the dataset when training a decision tree.
- How does limiting max depth encourage the learning of more general and robust rules? How does max depth affect the ability of a decision tree to extrapolate beyond the range of the training data (in regression tasks)?
- How does the effectiveness of max depth as a regularization technique change with the number of features? What is the relationship between max depth and the statistical power of a decision tree to detect real patterns in the data?
- Are there any theoretical guidelines for choosing a reasonable max depth based on the data characteristics? How does the number of classes in a classification problem affect the optimal max depth?
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