๐งต Untitled Thread
Anonymous at Fri, 15 Mar 2024 16:29:16 UTC No. 16079387
>definition, theorem, proof
>definition, theorem, proof
>definition, theorem, proof
Fuck the math textbook style. Seriously, fuck it. Many of us could speed run through math if only someone bothered to explain the intuition or the thought process behind mathematical concepts. But instead all we got is this autistic minimalist style wasting our time by forcing us to figure it all out on our own.
inb4 filtered brainlet
My IQ is at least triple digit.
Anonymous at Fri, 15 Mar 2024 16:31:41 UTC No. 16079394
>>16079387
Filtered brainlet.
Anonymous at Fri, 15 Mar 2024 16:33:52 UTC No. 16079399
>definition, theorem, proof, remark, example
Literally everything you need
Anonymous at Fri, 15 Mar 2024 16:34:13 UTC No. 16079400
>>16079387
t. mad undergrad
Anonymous at Fri, 15 Mar 2024 16:49:46 UTC No. 16079448
>>16079387
It could be the material put into that form that seems dry and soulless for you and not so much the form itself. The Elements is a beautiful read for many, as is modern algebraic material put in that form. It's usually RA material in that form that really annoys people -- but, oddly, not CA or FA material, probably because with CA and FA you have the sense of playing with something deep and profound as opposed to "more fucking calculus shit, only rigorous."
Anonymous at Fri, 15 Mar 2024 16:50:48 UTC No. 16079452
>>16079399
>remark, example
I can't even look at you, anon. You're interfering with my spergmaxxing.
Anonymous at Fri, 15 Mar 2024 17:16:11 UTC No. 16079507
I love this type of writing structure and refuse to read anything else that is not definition-proof-theorem and maybe a corollary.
Anonymous at Fri, 15 Mar 2024 17:38:06 UTC No. 16079538
>>16079387
There are books that try to do that. Some do it well, but some are just wordy and suck. There is a reason people still take math classes and professors hold office hours for those classes.
Anonymous at Fri, 15 Mar 2024 17:39:48 UTC No. 16079546
Usually you just have to imagine and understand conceptually and step by step what the definition means.
For example in differential geometry it's enough to imagine given points as points sitting in space on the topological space they are defined on as being locally Euclidean.
All else definitions follow from this manifold sitting in space, including the vectors, flows and other definitions applied on it.