[HN Gopher] How to Learn Physics/Math?
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       How to Learn Physics/Math?
        
       What are the best methods you have found to learn physics and math?
        
       Author : ecodogmoo
       Score  : 11 points
       Date   : 2022-02-25 20:22 UTC (2 hours ago)
        
       | alsaaro wrote:
       | You should learn physics and math by solving problems in text
       | books.
       | 
       | Don't expect to read the text and learn, as if you were digesting
       | a short story or a news article, you have to learn by doing.
       | 
       | There are physics books that a famous because they teach you how
       | to think in physics or in mathematics, but have abridged or non-
       | existent problem sections, I would defocus these books from your
       | curriculum.
       | 
       | In fact, you probably shouldn't even read the books or even watch
       | any youtube lectures, just try and solve problems and if you
       | don't understand the material only then consult the text/youtube.
        
       | adamnemecek wrote:
       | Any particular area you are interested in?
        
       | vlmutolo wrote:
       | Start with the basics and spend a ton of time with them. Try not
       | to move on until you're very solid on the fundamentals of a
       | particular topic. Moving on too early is by far the most common
       | root cause of the problems math and physics students have
       | learning.
       | 
       | Do as many problems as you can. Assume you don't understand
       | something until you've done lots and lots of practice problems.
       | "Math is not a spectator sport." I think that's from "How to
       | Solve It". It holds true for physics.
       | 
       | If there's a specific level or topic in math/physics you're
       | looking to learn, post it and people will probably be able to
       | give you a good recommendation for a book.
       | 
       | Also, if you're not extraordinarily comfortable with algebra
       | (manipulating equations, basic trig identities, log and exponent
       | identities), go back and start there. Everything is so much
       | easier with that skill under your belt.
        
       | colbyhub wrote:
       | For what it's worth, I've heard people have good success with:
       | https://brilliant.org/ (not affiliated)
       | 
       | It's highly interactive and engaging, which helps it feel less
       | dry!
        
       | regularperson25 wrote:
       | I think key to be good at math/physics is good memory, try
       | improving that the best you can. And then a lot of practice, also
       | you need to base that with fundamental logical thinking.
       | philosophy is good for that
        
       | [deleted]
        
       | he11ow wrote:
       | There aren't really shortcuts, the long way is the short way.
       | 
       | Consider signing up at a local academic institution, many will
       | accept payment by modules rather than for an entire degree.
        
         | Jtsummers wrote:
         | If it's a big enough school, you can probably sit in on the
         | year 1 or year 2 lectures without anyone asking for an ID, too.
         | If you aren't interested in credentials, this would get you up
         | to "novice" level in math and physics without much trouble.
         | Year 3 and 4 lectures would be too small for you to reliably go
         | unnoticed. Smaller institutions will also catch you earlier.
         | 
         | Of course, you won't get feedback with this approach. At least
         | not easily, as you won't have an assigned TA and they'll notice
         | if you start showing up to office hours.
        
       | Koshkin wrote:
       | You'd think that the best method has changed because of internet.
       | Despite many excellent videos, say, on Youtube, the best method,
       | by far, I think is still books. (Of course, if you want to become
       | a professional, then you have to go to school.)
        
       | Jtsummers wrote:
       | The _best_ method is to find a teacher or teachers who can
       | provide you guidance and feedback. Short that, engage with
       | experts (directly, or indirectly by finding their writings and
       | talks) to find out what they think is an appropriate way to learn
       | their areas of expertise (that doesn 't involve them directly
       | teaching you) and the background areas.
       | 
       | For instance, John Baez has this:
       | https://math.ucr.edu/home/baez/books.html
       | 
       | I wouldn't just take his word for the recommended background
       | reading, but take that set of resources and see what others have
       | to say about them. Maybe they have alternative suggestions ("X is
       | a good book, but has a poor set of exercises. Consider Y as an
       | alternative or supplement. Z is a poorly written book because...
       | consider ..."). Find multiple sources like this and build out a
       | study list.
       | 
       | Go to things like MIT's OpenCourseWare which offer a more
       | complete set of information on the college course curricula
       | (versus the relatively incomplete set of information on most
       | actual university course websites). Work through the courses in,
       | generally, the same order the students would be expected to (as
       | most later courses are founded on the earlier ones, jumping ahead
       | isn't terribly easy).
       | 
       | Khan Academy (http://khanacademy.org) is commonly recommended
       | here, I've never gone through it though so can't comment beyond
       | that. They started off with just math material but have branched
       | out since then. Mostly at the K-12 level and pushing into
       | undergraduate level material.
        
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       (page generated 2022-02-25 23:02 UTC)