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Consider two different classifiers learning over the same training set, which contains N examples, each with m Boolean features . We know that logistic regression
Consider two different classifiers learning over the same training set, which contains N examples, each with m Boolean features.
We know that logistic regression reaches 100% accuracy on the training data.
Is there a bound on the depth of a decision tree that is guaranteed to fit the training data perfectly?
I.e. can you say that "this can be done in a depth of at most ....." ?
- If yes, state the depth and give a 1-2 lines explanation.
- If there is no bound or if a decision tree is not guaranteed to yield 100% accuracy on the training data, then argue that briefly (1-2 lines).
I.e, in either case, state your answer and give a 1-2 line explanation in the allocated location below (i.e. this is not a handwritten question).
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