/mg/

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Other urls found in this thread:

wolframalpha.com/input/?i=row reduce {{1,4,-3},{-2,-5,3},{5,8,-3}}
bartoszmilewski.com/2014/10/28/category-theory-for-programmers-the-preface/
youtube.com/watch?v=I8LbkfSSR58&list=PLbgaMIhjbmEnaH_LTkxLI7FMa2HsnawM_
youtube.com/watch?v=3XTQSx1A3x8&list=PLbgaMIhjbmElia1eCEZNvsVscFef9m0dm
en.wikipedia.org/wiki/Finite_field
arxiv.org/pdf/1711.04967.pdf
twitter.com/SFWRedditVideos

What's the fastest route towards mathematical maturity? Inhaling as much rigorous mathematical text and resources that your mind allows, and exhaling nothing but solutions to difficult exercises?

Cuz that's my current plan, I'm tired of sucking eggs and want to 'git gud'.

>rigorous
If you have to explicitly say this, you still have a long road ahead of you.

I've never seem amyone becoming good in more than one subject of math without going to university. You hardly even see anyone finishing a book.

I know I do, but you're comment is unhelpful regardless.

There's no fastest route to it - you just follow the route at a faster pace or not

I'm in uni but we use shit tier books imo, I imagine in the upper division classes that changes a bit though.

Certainly there's more and less efficient routes, idiot. The guide you posted is a prime example.

There Is No Royal Road.

I was not asking what the royal road was, just opinions on practices that lead there fastest.