I would advice against resources like KA and 3B1brown. I'm a firm believer that you don't truly understand material unless you also understand a proof for it. Ane while those resources are AMAZING for simple intuition building, they aren't sufficient. Go pick up a book about proofs to develop mathematical maturity and then delve into some undergrad books for analysis (Abbott) or linear algera (Axler)
Ask HN: Is there a website specialized in mathematics courses?
41–50 of 89 posts
Re: Ask HN: Is there a website specialized in mathematics courses?
#42Mathematical Techniques: An Introduction for the Engineering, Physical, and Mathematical Sciences by Jordan and Smith - This book is really accessible.
Mathematical Methods for Physics and Engineering: A Comprehensive Guide by Riley, Hobson, Bence - A more advanced coverage of topics than the one above.
Mathematics for Physicists: Introductory Concepts and Methods by Altland and Delft - The coverage is excellent but somewhat challenging to read.
Re: Ask HN: Is there a website specialized in mathematics courses?
#43Besides that good math books are usually very cheap. I would highly recommend those over a website.
Re: Ask HN: Is there a website specialized in mathematics courses?
#44I'm making youtube videos https://www.youtube.com/channel/UCafIamqsRUHoRT4496jgvMQ And I'm also working on a website that has a fair bit of the foundations: https://treena.org/ Admittedly, we don't have a huge amount of the higher stuff yet. But we are making our way through steadily :) Hopefully it's of some help to you
This looks really neat. I noticed a typo on https://tuition.treena.org/ "Enrol Now" should be "Enroll Now" :)
Re: Ask HN: Is there a website specialized in mathematics courses?
#45https://realnotcomplex.com/ has a wide range of free textbooks and video courses collected
Re: Ask HN: Is there a website specialized in mathematics courses?
#46I would advice against resources like KA and 3B1brown. I'm a firm believer that you don't truly understand material unless you also understand a proof for it. Ane while those resources are AMAZING for simple intuition building, they aren't sufficient. Go pick up a book about proofs to develop mathematical maturity and then delve into some undergrad books for analysis (Abbott) or linear algera (Axler)
Do you have any recommendation on a book about proofs? Every time I delve into algorithms most CS books seem to make large jumps in logic when demonstrating proofs.
Re: Ask HN: Is there a website specialized in mathematics courses?
#47I’m working through the entirety of brilliant.org right now; some of its courses are specifically maths, and the skill level goes from introductory courses all the way up to maths-degree level topics.
How is it? I've seen it peddled by a lot of youtubers that I like.
Re: Ask HN: Is there a website specialized in mathematics courses?
#48I would advice against resources like KA and 3B1brown. I'm a firm believer that you don't truly understand material unless you also understand a proof for it. Ane while those resources are AMAZING for simple intuition building, they aren't sufficient. Go pick up a book about proofs to develop mathematical maturity and then delve into some undergrad books for analysis (Abbott) or linear algera (Axler)
Re: Ask HN: Is there a website specialized in mathematics courses?
#49https://tutorial.math.lamar.edu/ is a good place to review continuous maths.
Re: Ask HN: Is there a website specialized in mathematics courses?
#50I am a math professor. In my observation, there is a huge amount of material available on the web, but it isn't very centralized -- especially at the upper levels. My advice would be to get a book on any topic which interests you, read through it, and do a significant number of the exercises . You might try Epp's Discrete Mathematics , Hefferon's Linear Algebra , Colley's Vector Calculus , Dudley's Elementary Number…
In the (simple!) maths I took, my misunderstandings often led me to do exercises incorrectly, but to think I'd done them right, or to have half a proof and no idea what insight I was missing. Even when solutions were provided (which was rare!), the path connecting the dots could be foggy. "What made them think to introduce this lemma?" kind of questions.
I often needed discussion with others to help figure out my misconceptions and correct them -- so... big ask, but do you have any further suggestions on how to replace talking with a TA, or with a smart group of upper-year friends?