Okay, let me think this through. Naive Bayes assumes independence between the features, which simplifies the calculations. And it only requires estimating means and variances for each class, not the full covariance matrix. I believe I can apply that knowledge to select the right answer.
Ah yes, I remember learning about naive Bayes in class. The fact that it only needs to calculate variances per class instead of the full covariance matrix is a big advantage in terms of computational efficiency. I'm confident I can identify the correct statement here.
Hmm, I'm a bit unsure about this one. I know naive Bayes makes some strong assumptions, but I can't quite recall all the details. I'll need to review my notes on the key characteristics of this classifier before attempting to answer.
This looks like a straightforward question on the key assumptions and requirements of the naive Bayes classifier. I'll focus on remembering the main points - it needs little training data, assumes independent variables, and only requires calculating variances per class rather than the full covariance matrix.
Hold up, is this a trick question or something? I feel like I'm about to fall down a rabbit hole of statistical jargon. Time to bust out the calculator!
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