#book-recommendations
1 messages · Page 162 of 1
Stewart calc book has some exercises on that. Also shifrin multivariable mathematics has some really challenging problems
that's far too small a topic to dedicate an entire book to
that's like one small textbook section at most
just add them componentwise, that's literally it
any linear algebra book should cover vector addition in n dimensioons
bro posting webtoon
if we discussing manhwa then we have to talk about the goat manhwa
myst might mayhem
this is literally on webtoon?
what happened to descended from divinity?
it's good
but not goat
i never said it's goat
not even close
same genre or separate?
dont read the new ones
2007-2011 is the one you should be reading.
if it's not good, you have to take responsibility
you want me to be honest with you?
i don't actually
if that manhwa you mentioned is your idea of a "goat manhwa", then your opinion doesnt really matter.
it seems you have not come to the real world
since in the real world
no ones opinion matters
it seems you are still stuck in the wheel
go read your ai generated cultivation slop
is it even ai generated ?
I don't think any major manhwa so far is ai generated
maybe 2-3 years from now
@fair fiber btw i forgot to tell you, i have watched 91 days and its actually a nice anime
thanks for the good recommendation
let's goo
bro listened
i might've asked you this question before but i forgot so i will ask it, have you watched steins gate?
you should
but i never did 
a goated anime

if it's not good you have to teach me topology for 1 hour
side note: its ok if you dont understand episode 1 because things will become clear later on
Sounds good. If you like 91 days, code geass is very similar
yea i have watched code geass, its up there with other great anime
Hi y’all can call me nova! I wanna prepare for the regents
you can try one outs
also watched it
these days i cant find a good anime anymore since i have watched all of the good ones
have you watched vinland saga ?
ohhh wait there is monster, i keep forgetting that i should watch that
i tried a few episodes, didnt like it much for some reason
i have a good rec but it's off genre
go for it
good luck
tsurune
you have a MAL ?
i watched like 34 episodes or something but then i stopped because i watching it with my brothers and they stopped, so now i have to rewatch since i have forgotten many things. The problem is that monster is slow 
whats that
ah no
if you look at this, most comments i've made on here are when i was 13 so don't mind the cringe 
tho ofc i can recall the good ones that i have watched any time, at least most of them
so this is how smart you have to be to get through rudin
Hey is Statistics by David Freedman a good book or are there better books?
The little house books by Laura Ingalls Wilder. Or good arguments by Bo Seo.
Webnovel: Re:Zero by Tapei Nagatsuki
Im still in highschool and all I only know like 2 concepts in game theory (Prisoners dilemma and Monty Hall Problem).
I want to learn more about game theory in general. Any good start off books?
I am struggling
With calc 3 and Lin algebra
I don’t understand my proffessord
Is there
A good online videos
Quite a nice book, concise and to the point. I’ve just read the preface and chapter 1. I appreciated his use of commutative diagrams :) Also found this bit funny:
My Algebraic List
it's a list of all algebraic analysis books you've read
This book is used to teach courses in universities though (for undergraduates and even graduates). I don’t think you can go wrong with the incremental approach, i.e. first completing this book and your compiler, and then diving into other more detailed books in areas that interested you the most (I was a fan of parsing for some reason)
This book is not boring, which is a big plus :)
from the preface of "Computability":
I believe, against the trend towards weighty, all-embracing treatises (vide the typical modern calculus text), that many mathematicians would like to be able to purchase books that give them insight into unfamiliar branches of the subject in a relatively short compass and without requiring a major investment of time, effort, or money.
seems like exactly what yj is after :)
Did you like Artin's "Galois Theory", btw?
That's Emil Artin, by the way, the famous algebraist (he is the father of Michael Artin, who wrote "Algebra" book, that is often recommended here)
I've bought a similar size book by Rotman on Galois Theory, hopefully it's short and sweet too (haven't read it yet)
ah, no, it's 150 pages, much longer than 82
no, I mean, my Rotman's book on Galois theory is 150 pages vs Artin's 82
do you have the Dover copy?
ha, Amazon just suggested me this, apparently Emil Artin did more expository math works:
The reader will first find three of Artin's short books, titled The Gamma Function, Galois Theory, and Theory of Algebraic Numbers, respectively. These are followed by papers on algebra, algebraic number theory, real fields, braid groups, and complex and functional analysis
You probably heard about it, but if you just like to sample various areas of mathematics in short articles, there is Princeton's Companion to Mathematics edited by Tim Gowers
it's great
Also there are collections of expository articles from mathematical journals, say from "Mathematical Intelligencer" journal published by Springer
that's one book with such a collection: https://www.amazon.co.uk/Mathematical-Conversations-Robin-Wilson/dp/1461265568
there is also this question on Math Overflow, someone organised a course "Reading Scholarly Math" and wanted to have a sample of interesting real mathematical papers readable for undergrads. And people give their suggestions in there:
Analytic algebra when 
Reallll
Solving problems in algebra using analytic techniques when
fundamental theorem of algebra
isnt complex analysis and geometry based of that mostly
using analytic techniques to solve algebraic problems
Hey! I'm trying to study analysis, however, my university course is kind of lackluster. As I've shown from my midterm exam in a different post, it is very much just a calculus course with very rigurous explanation, mostly to help students who haven't had a similar course in highschool catch up. I have been trying to study more abstract and diffi...
Intro books for game theory?
Pick up any trigonometry text.
Only someone who doesn't even know math aside from mindless calculations would say so.
That's just notation. There's no properties in the notation really. It's just a nice way of writing down stuff. What do you actually wanna learn?
More importantly what's your present physics and math background? It might be a bit much to understand with a high school exposure alone and without any linear algebra.
maybe ask here, in the dedicated Game Theory channel, since no one seems to know in book recommendations :) https://discord.com/channels/268882317391429632/1364706668960546906
conway's on numbers and games or winning ways for your mathematical plays are nice for combi game theory, for game theory as used in economics I think Maschler, Solan, and Zamir - Game Theory is standard
tyy
Hi, completely unrelated to what you wrote, but I wanted to ask you if you know some good source on Quatum cohomology?
Not really an area I'm super familiar with, sorry. Couldn't tell you even if I searched since I wouldn't be able to tell whether it's good or not.
There's an AMS book on Quantum Groups and Quantum Cohomology by Maulik and Okounkov. Not sure if the ArXiV upload is the same. Ik that they did a lecture series on this a while back is all. Not sure if it's good or not.
In this paper, we study the classical and quantum equivariant cohomology of Nakajima quiver varieties for a general quiver Q. Using a geometric R-matrix formalism, we construct a Hopf algebra Y_Q, the Yangian of Q, acting on the cohomology of these varieties, and show several results about their basic structure theory. We prove a formula for qua...
does anyone knows some books for start reading philosophy?
dw, I was just asking if you know some. Thank you very much anyways!
I always recommend the History of Philosophy Without any Gaps series for an introduction.
Here is a list of Peter's edited and authored books, starting with the books based on the podcast series. For the whole series you can also go the publisher's site to see both hardback and paperback options.
You can then pick and choose what areas interest you and read along those lines.
The Zhuangzi
i remember mathcord had a website with book recommendations what was it again
you can play games and then you will automatically learn game theory while having fun
i've watched you laugh at your own dry jokes atleast 6 times now.
Crazy
i mean if you go check the right channels at the right time you will see alot of self reactions lol (and from many people)
Ali’s jokes are not bad!)
I mean, how else would people know those were supposed to be funny?
Yeah, and it's bleak as hell
ohh thanks!
Dry ain't bad. But wet is definitely good

So many comedians are praised for the quality of their wet humour
Want some advice on good books to learn more the fundementals behind something, basically in my pre-calculus course (which I just finished with mid 70s) I would do very well on quizzes (high 80s to low 90s) becasue it was process oriented but tests would have harder and more logical driven questions (like a question which would be one level higher than what we'd see on the textbook, and we'd really need to understand the topic to answer it I guess you could say)
I'm starting calculus from tuesday, and I wanted a good book to follow for logic oriented stuff.
Would A First Course on Calculus by Lang be a good choice?
I don't need a book with a bunch of practice problems because the textbook we use in class has quite a bit, just something to read to understand more deeply and to practice a few questions from to strengthen my understanding
Algebra, Israel Gelfand.
Oh let me rephrase, I meant to understand fundamentals behind calculus and the topics we'll learn in class.
I was also thinking about learning the fundamentals behind algebra (cause my weakness in math prob is from 7th-10th grade) and I think I heard of that book and Basics of Mathematics by Lang, for algebra which would you recommend?
generally, the more resources you have, the better.
If only I had more time lol, but I'll have a lot of time in summer so yeah
If you've taken pre-calc then you're probably done with the "fundamentals behind calculus" part
trigonometry
is really important
Just to let you know I'm taking a gap year to brush up on all my math fundementals, learn some more calculus (I and II) and some linear algebra/probability/statistics if I'm able to, so like if you think that's a good book I'll prob be able to read it after this semster for calculus is over
undsrtand the fundamentals behind calculus
Sounds like you would be interested in Analysis; try Abbott's text.
brother, he had just finished up pre-calc.
and has weak fundamentals
why the fuck would he every touch analysis
the book doesnt really assume much background
abbott's book kinda is "the fundamentals"
if you're interested in learning why calculus works
Yeah, and even if he doesn't want to actually work through the whole text, he could just have cursory reading.
Okay the 6 chapters seem to be pretty good and simillar to what I'll be doing I guess (idk what topology is though), I mean I think the max we go in class will be to taylor series and all that so nothing crazy
@lost glacier if you wanna waste your time, go ahead and do what these people tell you to do.
Idk tbh I just need a great time efficient way, I have a lot of stuff I have to do and I just need to basically maximize my mark while not going too deep, in summer time or later I may have some time to go deeper but not these next 5 months
there's no need for such an insulting tone
abbott is an extremely friendly book
There's the book by Bartle introduction to real analysis.
It is a great book for begginners, what are you talking about?
Wdym by like the fundfementals thoguh, like idk what the right word is, but let's say I'm doing
x^3 = 3logx
I need to understand the logic behind it so if I ever get a question like
x^(3x-2) = y^(4x+1)
I have a deep enough understanding to do it.
Or it's like learning about vertical and horizontal asymptotes and rational equations, but now on a test getting an oblique asymtpotes
logs wont even show up until much later in the book
I see
im confused
the natural logarithm is something you usually want a bit of analysis to define in the first place
idk, the point is that you can learn analysis from the outset or take some time and do "calculus" with a book like stewart's
I like learning the fundementals behind something, but for the sake of just getting more marks, would it help me tackle harder test questions and all that, or would other books serve that purpose better
Cause the current books I had on my list was:
Basics of Mathematics by Lang (Algebra fundementals after this semester)
A First Course to Calculus by Lang (Calculus I guess "fundementals" but it's not analysis I guess more like "deeper" into each topic and better calrification of stuff to really understand what you're learning)
Now If I'm correct you guys are saying a great choice would be Understanding Analysis by Abbot, for understanding fundementals. Which I think I'd enjoy but like my classes aren't very theory, is this more focused on the theory and real underlying ideas behind each of these things like what log really is and all that.
Or is it more focused on like how the derivative function would work and a more in-depth look at it (just not like hella deep ifykwim) to just give you a better understanding
Stop collecting. Start doing.
tbh, a lot of the computational stuff can be learned in like one month
Like is the book you guys said by Abbot focusing on why Calculus works and proving it. Or more like deeper intuition and understanding of calculus concepts, cause idk I don't think I worded the right word with saying fundementals.
Cause I won't have much time to study everyday and I want to have a book on the side so I can review the way it teaches and everything after each lesson we have, not to understand like the fundementals and proofs behind it if you know what I mean. Not that I would not want to do that, just moreso that I don't have the time unfortunately for the next few months
True
The worst thing is to constantly think about which book is best
The Math Sorcerer said it best, just do 10 calculus questions a day, and by the end of the month you'll have a new habit and many problems practiced
something like that
Also it's Basic Mathematics by Lang. You don't wanna start anything in Calc before you do that. And you are missing a book on Proofs, like Cummings. Start with these.
Once you done, ask for more.
Never listen to lazy AI slop creators online with generic content.
My calculus class starts in 5 days though, wouldn't it be better to get a calculus centric book to try and increase my marks with that? I want to read Basic Mathematics first but Idk I'm debating putting that after I finish the calculus course at school (I have other stuff outside of school so can't invest more than like 2-3 hours a day which homework takes a bit more than half of that)
I guess I may be overthinking this..
Just pick a book and read it. Solve everything you can and then pick the next book
Like let me explain, I did pre-calc and I understood almost everything (Trig, logs, inequalities, etc...) just didn't do well on units for rational functions, vertical/horizontal asymptotoes, other than that thoguh I've understood everything. I'm starting calculus in a few days and I just need the best book to ensure I do well.
Afterwards I can go back and refine my fundementals but basically for RN what would be the best book if I'm in a time limit
Okay fair
O
I'll do that
I'll get the book today
If you don't get sometimes you can pick a suplementary book, but don't waste time on picking the best book out there
Really appreciate the help guys, and yeah I shouldn't be debating a bunch of differnet books tbh just should go for a good one and just learn
Book are written by people, like you and me. they probably only differ by a matter of taste.
starting proof based mathematics is a bit hard, but if you stick around the payoff is big
Long-term I'm thinking of doing like an applied statistics degree in Uni if I have the oppurtunity
So I'm guessing calc, linear algebra, all these require good fundementals
I wouldn't even recommend reading a book about proof like even just going straight to see some proof in the wild is best for me.
My favorite subjects have been trig and logs tbh, and also I've nejoyed inequalities and combining functions
Thanks guys
I'll make sure to just start then
I'll try to order the book today and get it and just start doing some problems
Yep
There's even copies online of a lot of those books we mention. Bartle is one of them
Never bought a math book tbh LOL so yeah this is the first time i do it out of my own will
But damn those springer books look nice
I got some other one for more math/economics type book and I love the cover
For expensive books though there's always good alternatives like you've said
I'm read some stuff and idk it's kinda hard to follow for me personally idk why
Mabe the language is too straightforward and formal but I guess that's just a me problem
I'm a math student taking a discrete math class desgined for compsci students; whats a good textbook to fill in the gaps that a math student would be missing
we're using discrete mathematics and its applications by kenneth rosen
Not much of a difference really. It's usually one of the core first year courses besides Theory of Computation and Analysis of Algorithms. I doubt you'll see too much in discrete math from an application pov that math doesn't prepare you for.
this text should be fine, each topic in discrete maths can get its own book(s)
Almost every digital resource can be free: just sail the seven seas.
I found this resource really helpful for actually understanding math, and learning about meaningful applications in the real world.
It’s called The Actually Helpful Math Textbook. Definitely lives up to its name.
The explanations and proofs were really smoothly written, and the tone was friendly and made studying more enjoyable.
Best viewed on desktop instead of mobile btw
I'm coming into the conversation late, but have you already read a book like How to Prove It by Velleman?
Nah, but that's one of the books on my list tbh.
After this semester ends, I'll try to spend the summer and I'm taking a gap year (break between uni and highschool) and will spend time reading such books
My end goal is to hopefully be able to do a applied statistics degree, so I guess I'll have to know linear algebra, and calculus to read stuff on probability/statistics
Thanks!
I'll check this it seems pretty good
You’re welcome!
most people will go through some calculation type courses where they use textbooks like Calculus by Stewart then Linear Algebra and Its Applications by Lay. Then they move on to proof-based calculus aka real analysis, but before that they take some proofs class just to get the general idea of proofs, symbols, language, and how to write them.
So after your classes, read something like How to Prove It by Velleman and then get into proof textbooks.
I see, yeah I gotta do proofs then.
Thing is that I'm not going to a STEM heavy univeristy, more businses (trying to do a double degree with business) so that's why I think the only classes necessary are just:
Applied Math, Calculus, Statistical SCience, Linear algebra (I think), and I think one or two more stuff
correct yeah this looks like you're a physics major (assuming calc 1-3 and diff eq).
I'll make sure to try to do that then, really I'd do all of this if I could at by the end of my new school semester I'm just trying to learn coding and got other stuff outside of school so it's tough 😭
Nah just Applied Statistics G, only Calc I and II
I'm still in highschool by the way if there's any misunderstanding, I'm trying to go into that degree thoguh and my math skills are kind weak, thus why I'm studying and getting these books
How to PRove it though I've heard really helps with intuition and the logic behind math
So I think that would be 100% a must read for me
Oh. In that case you should get either Introduction to Logic by Copi or A Concise Introduction to Logic by Hurley. Then a proofs book if you really want to, but either of those logic books will change the way you think, for the better.
Yeah I've only studied little into philosphy and haven't delved much into the logic at all so prob a good choice
Thanks for the reccomendations man!
Reading one of those books before you read like Aristotle, Marcus Aurelius, etc is actually what I recommend to people.
100% I think logic is really necessary to understand the foundations of a lot of concepts within metaphysics and all that
and all parts of philospohy
Even science has a logical framework at the end of the day (going too off topic thoguh so I'll leave it at that)
My friend Anna really helps me
LOL
Oh, a mutual, eh?
I can see what you guys are talking about now
best of luck. If you read Copi or Hurley, let me know how it goes! Or if you have any questions.
I will, may be a while from now though but I'll write it down so I don't forgot these recommendations, thanks man!
Sorry to interrupt the convo but forgot to post the trailer (if discord allows YouTube videos)
Okay so I just went through their cubic functions or something, was pretty good not gonna lie, it goes a bit more in-depth compared to my teachers and textbook tbh.
Idk if it's some other part but I wish there was some practice questions, overall seems like a good way to review/learn some deeper stuff if the teacher didn't go over it.
Yeah I thought the same, but definitely a way better use of my time than doing the same old questions with different numbers. Plus it’s free after all.
The author also acknowledges that it focuses on understanding instead of practice questions on the website, but I guess it’s good that it focuses on things that other textbooks don’t focus on, instead of doing the same things
Exactly yeah, I'll try to search for some more topics within it on whatever stuff I feel I don't grasp well for pre-calc
Great textbook tbh for understanding atleast imo
What do you all think of “How to prove it”?
There are exactly five channels that are visible by default on this server. This is one of them, and it's the slowest moving one. So it's probably a combination of the two.
Oooo
it's good
I am also considering this book as well
I should just buy it at this point
Full cicada moon i have adhd only book ive ever read without getting bored
how about you try before you buy as well?
Does anyone have any good books with questions on complex numbers, or just like questions on complex numbers which I can use to study for a test, thanks
What's your opinion on Lax linear algebra guys?
not sure about goated but it's an interesting read
A masterpiece
exactly i prefer more of any kim Carnby works
group theory book reccs with a good source of problems?
grab any abstract algebra books
one rec:
shahriar shahriari
Herstein's Topics in Algebra
yes
101 Algebra Problems
this is an olympiad book
???
Yeah, we can't have piracy inside this server, Discord ToS, partnered server and all 
😭
why does bro have ioqm 2026 in his username
cuz im givin it
bro made ioqm his entire personality gg
yo @steel torrent
Whar
olympiad child spotted
Yo lessgo
ioqm is the first computational stage
Ik
its like harder than amc 10 and marginally easier than amc 12
recommendations for understanding theory of ML? or just any theory for AI and how it works fundamentally
i dont plan on being a programer, its just for curiosity but im interested in neuroscience so i want to deep dive into it
Do you want a mathematical book or just an intro?
what is the intro vs mathematical book
is all foundations of ML just math
i heard it has smth to do with vector spaces but i didnt know if textbooks went over theory in words or in math
Yes
Much more than that
Multilinear Algebra, Optimization, Graph Theory, Probability and Statistics.
does it teach u the math or assume you know it
It depends on what kind of source you're using for it. If you learning the basics it teaches you most of it although Linear Algebra and Calculus are typically assumed even if at times reviewed.
ive never touched optimization or prob stats
multilinear algebra either tbh
ive taken math courses tho
A good starting point would be to check out 3B1B's course on Neural Networks. You'll get a rough idea of what you're dealing with.
It's a nice introduction.
okay awesome
for learning the math ppl use mathematics for ml right
would u say applied math is much easier to read through than pure?
Usually yes. If you wanna just see how things work without caring much about extreme caveats.
okay last question, are the stats curriculum in smth like mit open course ware redundant or do you think the textbooks are good
ive never touched any applications of math
except like calc1-3 diffeq since its required
so i’m interested
I have no idea. I've never seen it. A good place to study probability and stats would be Blitzstein's intro to probability followed by Wasserman's all of statistics. They're both of a more applied flavour.
Both books are open access online
is there a higher entry point for those who have studied smth like measure theory
Wasserman will give you a prelude to ML
Well there is but those things tend to deal with ML on a much more proofy level
If you wanna look at applications, idk how much they tend to focus on it.
I'm no expert tho. I've never looked at this area rigorously aside from probability theory by itself a little. So someone else might have a better idea.
I've only ever learned ML via programming and writing up and testing algorithms.
And I usually don't need to do proofs for those besides simple calculations of complexities, errors and relevant bounds.
Lycan Philosophy of language and Graham priests introduction to logic
Are there linear algebra books that take a genetic approach?
no lmfao
What would be a good book to learn matroids
@mighty tartan
pinging bc they're the only person I know who's done anything in matroids
there are effectively 2 books youd want to use as a textbook on matroids
- Welsh
- Oxley
Oxley is newer and has more stuff in it. Welsh is older and was actually a "mentor" to Oxley himself. I personally use Oxley. The most important difference of course is the start. Matroids are notorious for how many angles you can attack them from. Welsh first does circuits and bases, oxley starts with independent sets. Of course both quickly converge, but thats just something to look out for. I havent read too much welsh, so take this with a grain of salt, but i would recommend Oxley
both books are simply called Matroid Theory
Are there anything’s I should know before I go into them?
you will want to know basic linear algebra
it is in the essence of matroids to generalize linear algebra (oxley focuses on this branch more than the graphs one, which welsh does more)
the basic theory of vector spaces is essential
i second oxley
Ok so I should be alright
All the necessary graph stuff is defined in a few pages at the start so you don't need to have really done stuff with graphs
why does this vaguely remind me of ideals
@left cloud sorry for the specific ping but have you read Mac Lane category theory. It's the book im reading right now and im not sure if I should stick with it even though I heard its one of the standards.
For example he used commutative diagram twice before he later defined it, and then he used category before defining it and so its kind of confusing for me, do you know if it gets any better?
lol maybe the joke didn't make it through. i am the opposite of an expert in category theory
if anyone has read this book can you let me know if you found it good
I've been told it's a very heavy intro to categories
riehl's book might be better
i can also positively speak out for https://link.springer.com/book/10.1007/978-3-031-42899-9. This one throws a million examples at you so you can look at those you already have contexts for, be it linear algebra or topology or order theory or whatever
just cuz they use the letter I?
or why
11chs to hit submodular functions 
there is a correspondence of a matroid (its independence complex, specifically) with the stanley-reisner ideal
the chapters beyond the first say 4 are all very nonlinear
Specifically the whole \emptyset must be in I, if I is in mathcal{I} etc etc...it just feels vaguely familiar, not the same but somewhat vaguely familiar
the downward closure here is opposite to the upward closure of an ideal
perhaps
that is basically how this correspondence comes to be
I think if you face this problem, don't read it top down.
If you see something you don't understand just read forwards for a definition. A lot of people (including lecturers, and also in language classes) prefer to show you something and how it is used in context before showing a definition.
The first exercise is about Lie algebras...
what book(s) are you reading rn?
Not that I'm actually reading it, but MacLane.
ahhh
U guys got any resources for self studying probability and stats for machine learning
After you read intro probability book I would read introduciton to mathematical statstics by Craig, Hogg, and McKean
im not really sure what a good intro probability book would be though, the ones I read werent so good
thanks
I don’t recommend this book for a first intro to categories
Ty dude
I know it's math channel, but still maybe there is a physics here by chance, so I will ask.
Is there any good pop-sci stuff on nuclear physics, specifically with a focus on nuclear energy? By ‘good pop-sci’ I mean something on the level of the Feynman Lectures - aimed at advanced high-school students or early undergrads. Ideally it would be more recent and reflect the latest advances in nuclear power. Or am I asking for too much?
i don't have any recommendations but there is a physics server you can ask #old-network message
feynman lectures isnt pop sci lol
well, kind of. I would say it's in the middle between a pop sci and a rigorous textbook
thank you!
no
it can be treated as an actual textbook
i mean these are literally university lectures on physics
supposed to teach u actual stuffs
It can, but better not. It's a great supplement to the main textbook though. Anyway, to not develop an offtopic further, just wanted to say that I'm looking for something similar to FLF, but specifically in the field of nuclear physics and nuclear energy
it is
why not check out nuclear physics from an intro physics textbook?
have you done that?
You could also just grab a nuclear physics textbook
but i think you need quantum mechanics for that
How much physics and math have you done?
Usually they are too hard for my target audience advanced high-school students or freshmen. Yes, because of quantum mechanics. So I am looking for something introductory, but at the same time advanced enough from usual pop sci talks
assume precalculus, maybe a little bit of calculus, no linear algebra and a bit of introductory physics
have you checked out introductory physics textbooks like HRK or University Physics or Fundamentals of physics
modern physics section should be enough for that
this one? https://www.amazon.com/Physics-1-Robert-Resnick/dp/0471320579
Sorry, I am not very familiar with English textbooks
Renowned for its interactive focus on conceptual understanding, its superlative problem-solving instruction, and emphasis on reasoning skills, the Fundamentals of Physics: Volume 2, 12th Edition, is an industry-leading resource in physics teaching. With expansive, insightful, and accessible treat...
Thank you, I will check it!
Welcome
Does anyone have a favourite measure theory and/or functional analysis book??
I've been reading Youngson's linear functional analysis book for the most part, but I'm wondering if there are any others!
For measure theory, I'm thinking of using Donald Cohn's book
I'm wondering if there are any opinions!
I'm not sure if you've been recommended this at all, but Leinster's book on "Basic Category Theory" is a really good first introduction!
Looked through the book. It's good, but contains only one section about the nuclear energy and nuclear reactors. So if someone knows more extended sources I would appreciate it
and its open version available on Arxiv: https://arxiv.org/pdf/1612.09375
I was looking at this too, found this topic on MO helpful, but you probably saw it already: https://mathoverflow.net/questions/11591/suggestions-for-a-good-measure-theory-book
unfortunately, I don't have a personal opinion on this, because I haven't yet read any of those books
Axler's book also looks good, as everything coming from him. I'd probably use this myself as a first book, when tackling that subject: https://measure.axler.net/
I also have Kolmogorov/Fomin "Elements of the Theory of Functions and Functional Analysis" in Russian, which is considered a classic
i’ll check it out thanks
currently reading axler book and it’s very readable
my class uses axler and folland
math for competetive programming
I like Einseidler and Ward for Functional Analysis.
Paul Hewitt's Conceptual Physics has an accessible introduction to atomic and nuclear physics for high schoolers with no Calculus background.
cohn's is quite nice (2nd edition), very clean and readable
Axler for measure theory, it is so readable that I didn't have a hard time understanding the concepts despite not having a solid foundation in real analysis lol
You actually completed it or did you just go through some pages and move on to smth else later?
whats up im in 11th class and were learning limits rn ( pretty easy stuff so far ) but i wanna go further and learn harder limits + calculus ( integration etc. ) myself before 12th class. Can anybody recommend me excellent books ? ( can be multiple )
Spivak's Calculus.
Good luck. Hopefully you get an appreciation for what mathematics really is about, if you manage to go through the book.
thank you so much i will try my best.
euler
elements of algebra ?
i wasnt being serious
also im pretty sure he has writings on limits or something of that sort in his calculus stuff
any good intro to proofs books
I would say before going to harder things it might be beneficial to read a book on proofs, such as, "Book of Proof" which can be found online and then you can dive into some hard subjects that you might enjoy
Appreciate ya
here is the link for the book above
thanks bro
thanks
for those who’ve read rotman’s algebraic topology, what do the stars next to certain questions mean? I can’t seem to find any mention of them anywhere else
difficulty probably
more stars= higher difficulty
ah ok thank you
I think they mean they’re used in the theory
Iirc this is in his preface
Omg, thank you so much guys!!! I didn't expect so many responses! I appreciate it so much!! @hybrid sigil @queen lantern @mortal iris @loud cradle @twin parrot
is there any standard reference for intro to inferential statistics?
I need a quick run down of hypothesis testing and uh
I don't have my profs notes
This book builds theoretical statistics from the first principles of probability theory. Starting from the basics of probability, the authors develop the theory of statistical inference using techniques, definitions, and concepts that are statistical and are natural extensions and consequences of...
In their bestselling title MATHEMATICAL STATISTICS WITH APPLICATIONS, premiere authors Dennis Wackerly, William Mendenhall, and Richard L. Scheaffer present a solid foundation in statistical theory while conveying the relevance and importance of the theory in solving practical problems in the rea...
these references don't invoke measure theory
these references invoke measure theory
any good books for calculus which starts from scratch and covers advance topics
both stewart and spivak seem to be recommended frequently
what are some good books for self studying linear alg
preferably more theory than applications if that's a thing idk
also any good trig books to review more trig function identities
Thank you!
Linear Algebra by Friedberg Insel Spence
I just have sin(a+b) and cos(a+b) memorized and the rest follow relatively easily
apostol calculus vol 1-2
@mortal iris have you tried precalculus in a nutshell by simmons?
GUYS HAS ANYONE QUALIFIED RMO?
have you started to consider that you just don't like anything to do with computer architecture🤡
Should I watch Professor Leonard's TTP video before precalculus ?(i have already completed prealgebra and intermediate algebra)
Which is a sign of excellent taste
Damn sniped me
I have never tried a Precalc textbook. I only use some (for the exercises) to teach every now and then. Thought I made it very clear the last N times you've pinged me randomly.
obligatory “you don’t really need a textbook for precollege topics the online resources for them are oversaturated enough as is”
And if you think you do then hire a tutor cos you really need it.
roadmap for learning digital signal processing? or maybe a good book/lecture notes to read on the topic
oki thanks
something that covers: digital filters, Fourier analysis, z-transforms, matrix transforms
would be nice but not necessary
I assume using matrix algebra to solve Diff Eqs
Can anyone help me find good resources for functios and trigo, I am a cooked JEE aspirant.
Black Book???
Concepts of Physics (Vol 1 & 2) — H. C. Verma — Excellent for building fundamentals.
Understanding Physics / Physics for JEE — D.C. Pandey — Good for exam-oriented questions.
Fundamentals of Physics — Halliday, Resnick & Walker — Great if you want deeper understanding beyond basics.
Problems in General Physics — I.E. Irodov — Difficult problem book, good for Advanced level practice.
Physical Chemistry
Physical Chemistry — O.P. Tandon (or P. Bahadur) — Clear explanations + good problems.
Numerical Chemistry / R.C. Mukherjee — Strong for numericals.
Organic Chemistry
Organic Chemistry — M.S. Chauhan — JEE-focused theory + practice.
Organic Chemistry — Morrison & Boyd (optional deeper theory).
Inorganic Chemistry
Concise Inorganic Chemistry — J.D. Lee — Excellent for concept clarity.
O.P. Tandon Inorganic — Good question practice.
R.D. Sharma (Objective/Standard) — Very good for fundamentals + lots of practice.
Cengage Mathematics Series — (Algebra, Calculus, Coordinate Geometry, Trigonometry etc.) — Excellent for JEE Main/Advanced syllabus coverage.
Arihant books by S.K. Goyal / Amit M. Agarwal — Topic-wise books for Advanced level practice (e.g., Integral Calculus, Algebra).
Problems Plus in IIT Mathematics — A. Das Gupta — Great problem-solving book.
S.L. Loney – Trigonometry / Coordinate Geometry — Classic books for these topics.
Irodov should only be tried after you finish HCV and DCP
wdym "does not require a lot of effort"?
Yoo
jee is like on the global ranking after gaokao and upsc
so a person needa atleast spend 8-9 hrs
if he wants to secure a seat in iit if i am assuming thats what he want
Keith Conrad's Blurbs. Although you have to work through some portions to gain understanding. No effort = pointless in math.
Being an aspirant for an exam is such a joke to begin with. No wonder you're cooked. Pick up Axler's Precalculus and work through the relevant sections there. Learn because you're interested, not because you aspire for a stupid exam.
A free alternative would be Stitz and Zeager's Precalculus.
Alexandru Scorpan - The Wild World of 4 Manifolds
It’s not intended to be rigorous but to be some intuitive and visual ideas in 4 manifold topology
I’ve really enjoyed it
Also Needham's Visual Differential Geometry and Forms.
On the inverse function theorem proof in spivak, any other resource that I can use for this?
You want to use "contraction mappings" to give the good proof of the inverse function theorem
I know it's in Rudin
Probably elsewhere?
Dami can you also please pin the multivar book reviews?
so they're easy to find alongside everything else
browder and shifrin give the contraction mapping proof
hubbard and hubbard give a similar argument that's based on newton's method
Yeah, I am interested and genuinely wanna learn math at this point of time, as I have no burden to think much about other subs
you spent all fall semester tormented by your DDCA class
now you skimmed the standard Comp Arch text and it seemed boring
put a fork in it
anti anti-aliasing
or just aliasing
though, that example might actually have anti-aliasing
it's just blown up larger
are you able to print it ?
Chipper pls
no way you are seeing those jagged edges on a letter on your lil flip phone screen
anon notes using letters cut out from newspaper print and nailed to their front door

this is not that bad
and it's bigger on my screen than yours
Wikipedia
when do jee candidates ever study theory bro ? 😂
it's only problem first
no theory
anti-liasing
I'll probably go through the proof in rudin
I wanted to ask, is it worth doing chapter 3 of spivak if I'm already doing lebesgue integration on R^n from folland? I thought it'd be nice to get a riemann integration perspective on the topic but I'm not really enjoying the writing of spivak (Feels slow and the exercises are all pretty straightforward)
Also what were your opinions on rudin ch 9 and 10? I wonder if I should go through those completely since I haven't learnt the stuff covered there
No idea
Agreed 100%
i want the best book math
Grafakos' Classical Fourier Analysis
Any maths, physics, chemistry book that I can read casually?
idk if this classifies but https://www.gutenberg.org/files/33283/33283-pdf.pdf
just read the first 2 pages
to decide wheter or not u like it
I'll say that this is not piracy, jic you get flagged
Project Gutenberg license lets one do basically anything
ye
Algebraic Geometry by Robin Hartshorne
Also In Search of Schrodinger's cat by John Gribbin
alr thanks
why ping mods bro xd
The Road to Reality by Penrose.
advanced organic chemistry (both parts) by sundberg and carey
whats the prereq
Anyone got recommendations on a good probability and statistics for self study?
https://probability.ca/jeff/probstatbook.html
But I recommend books in each of prob and stats
Flatland
Stats 110. Has lecture vids, a free book and lots of very good solved problems.
gen chem
3628800 is a ridiculously long age, that's amazing
options, futures and other derivatives
does a lot of math you most likely haven't seen yet (but is (extremely) unrigorous and therefore something one can read casually)
Would qualify most physics books for casual reads then lol
mfw people can read conformal field theory books casually 
but the physics part is probably not that easy whereas the finance part in ... isnt hard at all
i dont think any physics book is as easy as this
I recommend The Restless Hungarian, truly an amazing read.
Yours sincerely Raymond Holt
Could someone recommend some authoritative sources or textbooks on the Method of Finite Differences for finding the general term of a sequence?
Sour Drop obituary hunting phase
whats the deal with this insights into mathematics dude
if it’s in seconds, it’s exactly 6 weeks 
Hello, how do you check whether a book is on discount? You manually check the sites, or do you have an automatic solution that notify you when there's a discount?
Email notifications
manually checking
yeah
it can be automated lowkey
i bet there is a program to do it
I recall someone suggesting the website "bookfinder"
But I've never used it so I can't help
<@&268886789983436800> double modping
Chapter 9 is okay but overall a bit mediocre (the half-assed treatment of linear algebra is meh, and it's overall a bit deficient)
Chapter 10 of Rudin is stupid
And learning Riemann integration on R^n if you already know measure theory is a waste of time
Im rly liking abbots analysis book, and was wondering if theres any books similar for complex.
Im liking the way he structures and presents ideas.
if u got any good recs id much appreciate them
Seconding this - I would absolutely only read Rudin through chapter 8, yeah. There are just better books for the rest of the topics
'm using 20 year old books to review engineering math. Are there any cool books for organizing engineering and physics math like this method?https://www.youtube.com/watch?v=Yyic5aaXGaw
YouTube
The Organic Chemistry Tutor
Integration By Parts - Tabular Method
Image
This calculus video tutorial explains how to find the indefinite integral using the tabular method of integration by parts. This video contains plenty of examples and practice problems of when you should use the tabular method and when you shouldn't. The tabular method requires the use of 3 columns - signs, derivatives, and integrals.
Integ...
Alright, thank you
my trick is supplementation!
I unfortunately have eternal age and not eternal youth so I am the size of a grape and in constant pain
please save me
Heyy yall
I am gonna end my grade 10 in a couple of months. I am aiming for olympiads in my class 11 & 12
And I am also interested in entering Math fields in the future maybe Research, AGI/AI/ML, cryptography, quant, etc.
I am not sure where to begin and what resources to follow, can someone please guide me 🙏
hey guys I am done with paul's online math notes algebra I would like some recommendations for trigonometry so I can get into calculus
i prefer a textbook..
Hey I was thinking to start studying langlands, is daniel bumps' book on gl2 good or should i start with langlands book
thanks
problems are at randoms and I prefer a deep in into the subject
I have one, maybe a bit pedantic but it gets to me. I really dislike when a geodesic is defined as “the shortest path between two points”. This isn’t far off from (one of) the ways to define the term, but it misses the cruical word, which is “locally”.
This isn’t something that comes up only in some special cases, in one of the mos...
I want to learn calculas
Should i continue and finish Cambridge Pure 2/3 or should I use a different curriculum/ book?
from my friends experience
he did pure 1 and 2
and then did
further maths 1 and 2
skipping 3?
he didn't need no more seperate calc book
it was the pearson a levels pure year 1 and 2 bro
and then further maths 1 and 2
the
thx
idk
i am no british
it was from an olympiad friend
he did those i think when he was year 10
or 9
wth
already learnt most of it
at least looking through the chapters
pure year 1 and 2 has few pages
bro umm
did you learn trig from the book
I am still on algebra 😢
trig in calculas or graphing and equations
i tried the book but doesnt work on me
it is the british curriculum
Ah
What is the “best” introductory book on measure theory?
Very subjective. Best would depend on what you want really. If you want comprehensive but intense, look no further than Bogachev. If you want a readable intro that touches on other topics as well, try Axler. If you want a barebones Intro that gives you a taste of applications but no more, then Cohn is good.
Can somebody suggest a course on "First order logic ".
I want to learn it for real Analysis
you def don't need a whole course in that for RA
Which among these , should I watch
And is there anything else that's required
even simply understanding quantifiers, and stuff like if and if and only if should be enough
this is overkill
Still, for the sake of better understanding.
Which lectures should i watch
well, maybe the second one?
tbh, why not just learn the proof methods
The complete story is .
I have started real analysis and I have looked and understood sufficient number of proofs.
Proof by contradiction, contrapositive, implication, double implication and all
But recently I was struggling with a simple paragraph , so somebody suggested me to take a first order logic course
what I meant by "proof methods" is proving statements in fol
You dont really have to go deep into semantics to do it
And by proving statements, i mean just knowing how to use universal elimination/introduction, and existential elimination/introduction
I am assuming you have the basics of 0 order logic
Do you not know sentential logic?
I just know what are quantifiers and those logical connectors
do you know how to draw truth tables?
This term , I m hearing for first time
Yes ..
I have drawn then in digital electronics.
Never used them in my mathematics,
Ok. Then do you know how to prove basic things like, or if you do not know how to prove, at least acknowledge that "if A, then B" is equivalent to "not A or B"
Just learning how to use first orderlogic proof is not really that difficult imo
hmmm
What should I do for now
ok, does this make sense to you: Ǝx∀y P(x,y)
there exists some x, for all y, a predicate that involves variable x and y... is true
No
Not familiar with Predicate
predicates are not difficult
ok, let me explain to you
Consider the sentence: Batman is male
we know that this sentence is either true or false right?
Now consider the sentence: x is male
So wouldnt the sentence "Batman is male" just be an incident where x = batman?
Yes
ok.
the sentence: x is male is a Predicate about x
so we can write it as P(x)
Now, from x is male, why not we change 'male' to y?
That would become x is y, and be a predicate about x and y. This can be written as P(x,y)
Are you catching in so far?
Now consider Batman is male, which does not involve any variables. Is it obvious that the sentence is true or false?
trust me this is really easy
I mean , currently I have to go to help my mom
So could you suggest me some playlist maybe
hmm let me look into it
not a playlist but reading this may help
if you get questions you can work from there or ask me
Ok thank u
I must warn you, it might not be so easy and require some amout of dedication if you wanna do it alone
once you understand the basics of first order logic, I can give you a non rigorous but quick crashcourse on proofs
which probably wont exceed 30 minutes if we go on a vc
No problem.
I m doing real Analysis alone
Hello guys im new in this server and i would like to hear some recommendations for math(and or physics) books so that i can improve. Im currently reading calculus by michael spivak !!😊
pick up kleppner's mechanics or smth to go with your calculus maybe
Nice. Pick up Spivak's Mechanics as well.
I searched for this book before but I could only find pdfs of it. It seems to be out of print or just really rare
Aye but you could print your own digital copy and keep it if you want. Or just use the pdf. It's a solid book.
I believe almost all of Spivak's books aside from his Calculus one are out of print and also rare since he didn't outsource the publication.
And the man has passed away. Wish he wrote more physics.
Further the practice of making book/binding books yourself, I heard it's a very rewarding crafting skill (probably not but we're in #book-recommendations)
Yes i know.. have u completed any of his works?!
Ill see if i can print it at a bookstore
Thanks for the recommendation though🙏
I rarely complete books. Don't see the point of doing more than I need. But his Mechanics one is something I've read almost entirely because it's a treasure trove of interesting content. Also the first 2 volumes of his diff geo series because that's where I started. Calculus I used sparingly.
Ohh okay fair enough!! Ill check out everything u told me thank you
his publishing company still exists, but last i checked, it was owned by hindustan press
i've heard the binding quality of new copies is inferior compared to when he was alive
hmm it seems like it was bought back recently
see the "About Us" page
Publish or Perish, Inc.® is an academic publisher—often known simply as Publish or Perish—founded on a simple principle: to produce authoritative texts with an unwavering commitment to quality. We believe that essential academic works deserve to be presented in a format that is as durable and elegant as the knowledge they contain.
For years, our book production was handled by a large-scale manufacturer who prioritized volume over value. The quality declined, fulfillment was slow, and we knew a change was essential. We made the decision to bring our production in-house, taking complete control over the entire process to ensure every book meets our exacting standards.
haha, their covers are epic!
That was "A Comprehensive Introduction to Differential Geometry" by someone named Michael Spivak ^^
AbeBooks is telling me that the most expensive sell of 2025 was a 4-pages letter written by Gottfried Leibniz! £32,000
it looks to be even more expensive than a new copy of Dummit and Foote :D
I'm looking for recommendations on teichmuller theory but so far the books i've found aren't really introductory (or at least don't feel like an introduction to the topic)
plenty of books on moduli space
Is this supposed to be a satire about the state of academia
Just like the name of it
PoP, Inc.® 
maybe idk
you'd have to ask spivak's ghost
it was his company
yeah and im looking for an introductory one lol
thought that was clear
out of curiosity, how did you arrive at teichmuller space?
fake news
does medium matter
What would be ur recs if medium didnt matter
erm idc cos i like reading public domain on an ebook - its free
btw ive read most books on the public domain
nope
historical artifact
way earlier
ic thats why its expensive
1500?
but its only 4pgs
anyways u have book recs on fiction?
A Practical Guide to Evil
YA
i think ive read it lol
FYI synopses are pretty trivial to find yourself
2 yrs something ago
you probably read the web novel
looking at cluster algebra stuff related to triangulations of surfaces
looking for if a certain pair of triangulations can exist i found something related to mapping class groups that arise in teichmuller theory
Leibniz is heartbroken now
Why
@cerulean thicket keep bot commands to #bots please
Actually, there's quite a lot of bot messages
<@&268886789983436800>
lance
we can be more selective
Kill them all
Hello guys
Anyone preparing for gate mathematics or IIT jam mathematics
can someone recommend books like Polya Solving the problem?
Can I handle it? I'm 1st yeat student
I've asked gpt, but it suggested me some university stuff
Ty
Solving Mathematical Problems by Terence Tao
the art and craft of problem solving
engels problem solving strategies
@real marsh @molten gulch
My apologies, 
is gamelin green good ?
yeah. it has answers in the back too
my prof abandoned munkres
and now used gamelin green
what does this mean for my topology understanding ?
i mean, not much if this is a first course.
how do they differ ?
ik gamelin starts with metric spaces
but will i eventually do everything ?
for all questions ?
most of them
after GG and first course am i ready for alg top ?
what does "everything" mean
everything in here
you should be very comfortable with quotient spaces for basic algebraic topology, but they don't appear to be a topic on your lesson plan
all you need for algtop in general top are like being comfortable with quotient spaces and homotopies
you should know about free groups and group presentations for the basic stuff as well
yeah right
but you don't have to be 100% fluent with those ideas; you'll get more comfortable as you go
but quotient spaces and quotienting are essential concepts
basically i just won't do it 
Does anybody know a book on first order, second order, and higher order logic? Thanks!
Also open courses or MOOCs would help
I`d like to start reading some books about calculus and start bolean logic have anyone some recomendation? Thanks
enderton's book ("a mathematical introduction to logic") is good for fol and basics of sol
for higher order logic it gets more specialized
Thanks for this!
I found Enderton a good second course, when I was learning logic. Boolos and Jeffries (and a third person?) is my first course recommendation
And of course https://www.logicmatters.net/tyl/ has many recommendations!
A Study Guide A re-titled, expanded version of the old Teach Yourself Logic study guide. This is a book length guide to the main topics and some suitable texts either for teaching yourself logic by individual self-study, or to supplement a university course. You only need to read just the first half-dozen pages to see […]
Thx I see before sleep, I`ll start software engeering and Id know if u have other recomendations of books like that can help me 🙂
Amazing, thanks!
Alas while I teach Algorithms (out of Kleinberg+Tardos or CLRS), I am otherwise a very pure mathematician. Actual software is out of my expertise!
No problem, just for share ur recomendations help me a lot thx
Ok ok I`ll see that too thx for u recomendation dude 🙂
My first go-to book for calculus is Stewart. I have both of his books Calculus: Early Transcendentals and Calculus: Concepts and Contexts. I barely noticed any difference. If I had to tell you what book to get, well just get Stewart.
Most people are also recommending Spivak although I haven't read him. He's probably the most popular one.
Brief Applied Calculus by Berresford and Rocket are also superb. Tons of calculus applications ranging from economics, finance, physics, etc.
I also use Calculus with Analytical Gometry by Swokowski to complement Stewart.
Though I encourage you to check the pinned messages, there are more apt recommendations than what I gave.
OH have pinned messages I didnt see srr
would you say that enderton' book is more advanced? i feel like those two are at about the same level
the most approachable mathematical logic book i know of is leary's, though i don't believe it covers second order logic iirc
I`ve heared about Stewart I was think about starting whit him thx for ur recomendation 🙂
Hi. Been having a LOT of truble lately with basics, I just want some recomendations on books than could help me to learn and understand math, even if I don't have a clue about math.
Algebra books, calculus books, anything helps. I just want to build a strong foundation to keep up with what's coming next.
as compared to what?
Yeah, I'll just get everything
I felt like it was slightly more terse, like the pace and notation were a bit compact. Boolos is fairly leisurely from what I remember (arguably too leisurely/bloated in later editions!)
Recommend read this one
actually
Beyond Good and Evil: Prelude to a Philosophy of the Future (German: Jenseits von Gut und Böse: Vorspiel einer Philosophie der Zukunft) is a book by philosopher Friedrich Nietzsche that covers ideas in his previous work Thus Spoke Zarathustra but with a more polemical approach. It was first published in 1886 under the publishing house C. G. Nau...
good for learning math
trust trust
okay
it's fine
it's your opinion
and i don't judge
I'm just
trying to live
Cat theory is for poser math enjoyers
Pseudo math
arent they using cat theory for condensed math
to properly ground functional analysis
without approximations
The books recommended above are closer to philosophy
It IS philosophy actually, it's Peter smith
I have a coupon for a specific website that expires in 2 days. Should i buy calculus on manifolds by michael spivak to read after spivaks calculus?
You can, and even if you don't read it now you'd have it for whenever you want to
Alright thanks
it literally says beyond good and evil
What
Peter smith bro
i dont see who said that
This one
Closer to philosophy than nietzche
i wouldnt say the gay science is that bad
is this a real conversation
if you're gonna be a hater, at least stand by it
no quick deletes
i was confused to where he saw philosophy besides nietzsche
who is he talking to
yeah what an idiot talking to himself
me?
frfr
bro no
mhm, I see you topo
so uhh who
the guy i was talking to
Stefan?
yes
ah okay
where to start in philosophy is such a weird question to be asked
ive thought abt this idk what id say
True
you're studying topology now?
Nietzsche was such a nonphilosopher that he was one of the most important pioneers of the philosophical movement of modernism
ye
spivak
he is a philosopher
no its not
its just that performatives tend to popularize Nietzsche because they correlate him with nilhism
this is a good start for moral philosophy
its not for maths
nietzsche spent more time with philosophy than the time you spent reading his books before criticizing him
aristotle was criticized by many during the early modern period up until now because of his geocentrism
you avoid all ideas made by nietzsche because he discussed the idea of nilhism and was criticized for it
it is reasonable for you to avoid all ideas made by aristotle
how did Brouwers’ ethnicity made him a hardcore kantian?
Metaphysicakdog > metaphysicial cat
sybau algebraic geometry > topology
Analysis > algebraic geometry sybau
Are you assuming that all dutch are hardcore kantian
or youre using an inductive one you assume that most dutch people are hardcore kantians
i reacted the wrong one
Me when you praise alg geo
yeah you definitely got clowned
<@&268886789983436800> memes in book recs again
mb
we have a bigger fish to fry
someone recommending philosophy books and discussing poor reasonings about philosophers
Anyone who recommends philosophers i dont agree with should be banned
yeah i dont agree with russell
jokes aside, the guy tried to be sarcastic and recommended a philosophy book that he believes is good for learning maths
the book^
I was joking, I thought it was obvious
some guy will probably take you seriously
Guys anyone read "Against machine by Paul kingsnorth"
Nietzsche isnt a philosopher tho
He is an author
I recommend baby rudin
Those things are not distinct
In fact his education in philology and literature famously play important roles in his incredibly controversial racial philosophy
once when i recommended this to someone, they asked "why do they call him baby rudin?"
self studying his book is brutal tho
A notable example of his racial philosophy is in Beyond Good and Evil, where he uses the etymology of the words black and white to connect them with the words inferior and superior respectively to conclude the expected result
Horrible argument, but one he did indeed make nonetheless
Also the title of that work alone should bring one to realize that he was a philosophical modernist through and through
Its been a hell of a long time since I've read it so I cant recall
I can try and find it
I realized I remembered the commentary incorrectly
He used black to promote anti semitism because of Jewish hair color
Chapter 9 of BGaE should be it
Sorry for my inconsistency, im not an expert on 19th century philosophy to any extent
Its possible
I was given a copy of it for a class and ive lost that copy since
Hm
I think I have it now
nietzsche is so well educated, beyond me and most in this discord. he was a genius and got professorship very early. i still think hes for posers
The discussion about antisemitism in beyond good and evil was a bit earlier when he was analyzing the historical association of race and ethnicity to slavery in parts of the world
he wasnt antisemitic if thats what we’re talking about
And he used etymology to provide justifications for this
Yes, I was wrong
Im trying to revive years old knowledge about nietzsche which was already not very developed at the time
So bear with me
ive read a lot of nietzsche. he’s great i dont criticize the author, some of his philosophy is still wack, and the people who like him are insufferable
i did give credit to the gay science
Ive never found myself liking a philosopher so intensely, I just pick up ideas i find interesting and viable
i think thats what most ppl do, its good to engage with peoples ideas too though
Well yes I dont just agree with what is surface level appealing
Otherwise my ass wouldve been kicked in philosophy coursework
But after a good back and forth with ideas ill pick some up
And then just repeat that with new or old ideas depending on how much I wrestled with them
