This is a lot closer to classical statistics than machine learning.
This is a lot closer to classical statistics than machine learning.
there'd be so much less noise in these comments/discussions if we just did away with vague and illdefined labels such as ML or AI
I.e., a statistician doing linear regression assumes that reality is linear (or at least differentiable) in the region of interest. A convergence proof of linear regression will use this assumption.
A machine learning practitioner does NOT assume reality actually has a random forest out there in the world somewhere, and as a result needs to prove far more general (and less accurate) convergence results for the random forest.
From what I can tell, this book falls into the former category.
The assumption is that a particular relationship is reasonable to model as if it were linear. No one believes reality is strictly linear.
I've read your posts enough to believe you know how linear regression works. I'm criticizing your comment because it encourages a misunderstanding of traditional statistics as having nonsensical assumptions.
I certainly didn't mean to imply that statistics has unreasonable assumptions. Merely that it tends to have stronger assumptions - and more accurate results - than machine learning. Personally I'm a huge fan of classical statistics and think it's currently underappreciated.
Of course, most of the time nowadays, "throw a neural network or an SVM at it" doesn't really require strong convergence results... even though there are some nice analytical results for support-vector machines.