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Re:Mathematics for Physics (2009) [pdf] by Koshkin on Friday June 02, 2017 @01:41PM (#14471877)
So, if, let's say, one knows all the relevant mathematics, how much is left as the (theoretical) physics proper? I mean, sure, we have all these fundamental constants and elementary particles to learn about, but is there anything else that is essentially physics and not math?
Re:Mathematics for Physics (2009) [pdf] by ice109 on Friday June 02, 2017 @05:43PM (#14473531)
as physics student you quickly come to figure out that physical intuition is not the same as mathematical intuition. there are many hacks (for lack of a better term) in physics that a mathematician would've never been able to come up with because they're physically intuitive but not mathematically (a famous example is the Feynman path integral)
Re:Mathematics for Physics (2009) [pdf] by Koshkin on Friday June 02, 2017 @09:08PM (#14474362)
Right, we know that much of mathematics grew from physics, but the question remains: what is there in the known theoretical physics that is not (applied) math? (Well, I think I may already know the answer: nothing; but it does not matter, because science is not about what is known...)
Re:Mathematics for Physics (2009) [pdf] by sidlls on Friday June 02, 2017 @02:00PM (#14472022)
There is the entire half of physics that is the empirical verification of the hypotheses left, for example. Theoretical physics cannot be separated from that, in my view.
Re:Mathematics for Physics (2009) [pdf] by Koshkin on Friday June 02, 2017 @03:12PM (#14472572)
> Theoretical physics cannot be separated from that

Sure, but books on theoretical physics seem to rarely mention empirical verification. It's mostly math, and I am not sure what is left if you remove it (as known).