#book-recommendations
1 messages · Page 132 of 1
I love LADW
yeah i do too. but LADR is what a lot of ppl learn from and it does lin alg way differently
I do not like LADR lol
What's up with LADR
Mainly, it's got a fairly specific agenda which, on the one hand limits its utility (if you use it as a first book, students will be missing some content), and on the other hand just is a questionable agenda
LADR’s new edition makes it a lot more useable
Because the determinants chapter is like
Genuinely good LMAO
the whole point of LADR was to avoid determinants as much as possible, no?
*"Determinants are difficult, nonintuitive, and often defined without motivation. To prove the theorem about existence of eigenvalues on complex vector spaces, most books must define determinants, prove that a linear operator is not invertible if and only if its determinant equals 0, and then define the characteristic polynomial. This tortuous (torturous?) path gives students little feeling for why eigenvalues exist.
In contrast, the simple determinant-free proofs presented here (for example, see 5.19) offer more insight. Once determinants have been moved to the end of the book, a new route opens to the main goal of linear algebra—understanding the structure of linear operators."*
Yes but people need determinants lol
LADR's purpose is to avoid determinants as much as possible when developing the basic machinery of LA
it is not to avoid determinants altogether, which is a fundamental concept in LA that nobody denies
i should'v said as much as is reasonable. not as much as possible
putting it at the end of the book is, I'd say, as much as is reasonable lol
and I assume you can read it earlier if you want, you just won't see it get used in proofs of other stuff
If I was, not anymore
I'm actually using it now and I realized it's just straight up way more efficient and readable
Also typst-preview plugin is ridiculously good
that's what sold me
Typst 
I'd start with https://mtaylor.web.unc.edu/notes/complex-analysis-course/. I haven't read all of the Riemann surface sections, but the other sections were good.
also M. Taylor's 3 PDE books have multiple chapters on Riemann surfaces and related material
same, I mean it's alright but it's like 6/10 at best (3rd edition that is) but the 4th edition has some improvements
I'm starting to read through an Intro to Stats and Probability textbook. I want to review some concepts and learn others. I will work on some problems from each chapter. Should I focus on the odd numbered ones so I can check my answers in the back? Maybe complete the even numbered ones for extra practice?
Should I take detailed notes on each chapter? What about the definitions and terms explained in each chapter?
Thanks. Didnt realize there was a channel for this.
whats wrong w/ it 
there aren't many tbh. maybe look at some calculus for engineers books
Schaum's calculus is literally just problems but imo not that good
If you want to get good an evaluating integrals then I'd recommend this book
any recommendations for Intro Analysis books ?
Understanding Analysis by Stephen Abbott 
Does it have good examples that you can work on just for brainstretch to what they wrote
Indeed
There are a lot of good examples and he leaves a lot of stuff to the reader to figure out, but not too much that it becomes terse and unreadable. He combines that with amazing exposition of the ideas behind analysis 🔥
It's such a peak book
What is that subtitle 
https://www.reddit.com/r/learnmath/comments/nc7c1v/real_analysis_books_which_to_use/
this list has all the standard ones, and basic reasons as to why
"Introduction to Analysis in one Variable" here: https://mtaylor.web.unc.edu/notes/math-521-522-basic-undergraduate-analysis-advanced-calculus/
The collection :''3
the french one must be
Linear Algebra Done Left
I wouldn't recommend Axler's book for beginners, I would recommend something more elementary, maybe for someone advanced who needs to remember some concepts of linear algebra this would be perfect.
what's the prerequisite for starting topology, considering i know differential equations and basic group theory
and best book for intermediate group theory
if you knew some analysis that would be ideal before going into topology
real analysis or complex? @tender river
Real Analysis
why do you need 4 linear algebra textbooks
It's not enough, more is more better
More books = more smart :)
🗿
Is it a Russian book?
Thank you
Basic real analysis for motivation and set theory I guess. If you’re a beginner, give Bert Mendelson’s intro to topology a try, it’s quite good
I would like suggestions on plane and solid geometry books to build some foundation and also prepare for exams
What exams require you to know geometry?
Exams like MEXT, EJU, JEE…
Did you decide on one yet?
Or are you going to try and simultaneously prepare for both mext and jee
I'm obviously focusing on MEXT, but I dunno what kind of exam people here are familiar with
because from what i saw of that paper theyre not on the same level at all
So I'm trying to base myself in similar/scaled levels
Yea jee is way harder
But still
I dunno what international exams with a slightly challenging level people would be more familiar with here
I thought about mentioning olympiads but MO usually have a different style of exam than entrance exam ones
Maybe a problem-solving focused book would be great for my situation?
I think I found a good one
Gonna try
Do you know any good elementary linear algebra books?
I’m having a hard time finding high rated books that aren’t axlers
somebody reccomend a handbook for calc II
Actually I believe the most recent edition of Axler is probably suitable for beginners, but I haven't read it. I liked https://mtaylor.web.unc.edu/notes/linear-algebra-notes/. You may also check out Linear Algebra Done Wrong: https://www.math.brown.edu/streil/papers/LADW/LADW.html
friedberg insel and spence
Any good math books you recommend? From beginner to expert?
Thanks guys
Ngl it’s not
What does "from beginner to expert" mean
Does anyone have any analytic NT texts they'd like to shout out? I'm specifically looking to study it in order to work with Dirichlet series and, later, modular functions, so there should be little bloat and minimal prerequisites, being some elementary number theory and some complex analysis.
think your question through more and try again
apostol is pretty standard
Thought so, it's what I'm planning to use as my primary reference
Does anyone have A History of PI by Petr Beckmann? I'm debating whether to get it or not.
If you want something demonstrative detail by detail and well explained, we recommend you Advanced Linear algebra with Applications by Mohammad Ashraf and Aslam
You only need to know logic and set theory and a little experience in demonstration the rest the book does the job in some theorems, but you have to work, yes without understanding some things and it frustrates me but there we go.

Spanish by Evangelina Santos, it's excellent book
One is better than the other one has more than the other one has more example, one has an introduction to functional analysis indirectly which is Thamban's, the demonstrations are different among other things.
yeah i've got a bad case of that, but with ebooks
i've probably acquired enough books for multiple lifetimes
i'm curious what books have been the most influential on how you think
for me it is probably the little schemer by dan friedman
i never finished SICP but that seems like one i would get into. here is something interesting https://ankibooks.io/books/52bffa3d-fd33-422b-8c48-a0253a9e157d
heres some pretty solid looking decks https://ankiweb.net/shared/by-author/857020437
sicp definitely influenced how I think back when I went through most of it, tho idk if those lessons have stayed with me lol
hope they did
also, even if I had time to read 15 hours a day, I'd be faster at collecting books I want to read compared to reading books
so, I feel like a wishlist tsundoku is inevitable, whether you own physical copies or not
I feel so confused about the best way to study some texts I have. Ughhh
Reading books depends from person to person.
For myself, if it is my first course i try to read straight and try to do as many problems as i can. And yes, after completing each chapter revisiting previous ones is useful.
Videos or lectures are helpful for learning and then you can use books to review and practice
thats what i do
I've learned some neat arithmetic tricks from the aops pre algebra book and I'm using anki to schedule review for each of the problems. Not sure if this is effective - I'm kind of interested in competition math so we'll see how far I get
I think the way to study a book depends on your goals so maybe figure out why you are reading a book and then answer that why with how you study it
i dont know if thats the direction youre going for but deitmar's autormorphic forms is very good id say for that purpose, apostol is usually just apostol with terrible proofs and 0 motivation and terrible presentation but there isnt much you can really do. also its interesting it is pretty much the only book ive seen bohrs work on general dirichlet series
I'll check it out, thanks
I somehow wonder not a question, why no one ever hypes for elementary analysis authored by Kenneth Ross
It’s such a book for analysis even if you’re not a math major. I have the book it’s actually decently more elementary and down to earth compared to Abbott yet it is fairly comprehensive in its breadth and depth..
I am a big fan for Abbott too, but for beginners (like non mathematical background) I genuinely feel Ross book is more understandable. I really like this book and personally if I were to have children I’ll give them this as their first analysis book🍀
*Ross
Sorry for my memory
I mean I am not a math student so I certainly bad at memorizing math author🫣🫣
what is best book for complex analysis
See the pinned messages
Another one not included in Sloth's review, Saeed Zakeri's A Course in Complex Analysis, is extremely well-liked by some.
does anyone have any good book recommendations? im into matrices and I want to learn more about sin and cos stuff! lmk if you know any!
If youre into matrices maybe you’d want to learn linear algebra—im sure there are good suggestions in the pinned messages of this channel

This
oh, okay, thank you!
I found this lecture note very good as textbook already if you have decent foundation for analysis
It’s written in very thorough way and no detailed omitted. And if you want a dedicated book it’s more up to what level you want it
<@&268886789983436800>
I am currently solving class 11 maths can anybody recommend me any reference book to practice as i still lack some concepts
i havent tried any other book for calculus but imo Thomas' Calculus is amazing because it has pretty good examples and nice questions and covers 10th-early uni(early college)
from precalc to calc 3
what should i learn after multivariable calculus, linear algebra and differential equations?
what do you want to learn? you could do probability and stats
i despise statistics and combinatorics from the bottom of my heart.
or analysis
how about point set topology. would i be able to do it with the current math knowlegde that i have?
i was also thinking of taking on differential geometry. but i do not know if my current math knowledge allows for that..
Surely Tsundoku is a tsundere sudoku
that must be a real mobile game
if not, LET'S GOOOOOOOOOOO
differential equations, linear algebra, real analysis
no, for you it doesn't make sense to learn point set topology beyond what is covered in real analysis books.
you need single and multivariable analysis and linear algebra before differential geometry
when you say multivariable analysis, is that the same as multivariable calculus?
cuz im already done with that, and linear lagebra
were your calculus classes proof-based with a significant emphasis on theory and proving theorems?
often courses called "calculus" skim over most of the theory and mostly focus on teaching computational procedures with derivatives and integrals, mainly aimed at science and engineering students who aren't going into more advanced mathematics
while "analysis" courses tend to focus on the theoretical development of calculus, giving proofs of theorems that are used and expecting the students to write proofs as exercises
hello guys
someone help me at the moment i finished 3rd cours at uni and my liner algebra is good but i dont like algebra/ and my mathamatical analysis is so bad but i like mathamatical analysis
and i wanna start learn agan mathamatical analysis
someone to advise me rule book and example book also some yt chanel or online corus
I mean "Introduction to Analysis in Several Variables" here https://mtaylor.web.unc.edu/notes/math-521-522-basic-undergraduate-analysis-advanced-calculus/
wow thank you so much
this is a great website
Haven't read it myself as I'm not too big an enthusiast of analysis, but heard a lot of people say Spivak's calculus book is really good
(and that despite its name being "calculus" it is very much rigorous, extensive and comprehensive)
L in Death Note uses that guy "Lind L Taylor" so maybe that's the connection
I took linear algebra from him that's it. M. Taylor is famous in the PDE world.
Band I feel frustrated because I don't understand math.
I have a used Intro to Probability and Stats textbook that was published in 2008. There is a website included in the book that gas various resources. I tried to access the website but it says not found. Is there another way to possibly access the website that goes with the text?
wayback machine
?
Search for the archive of the website at https://web.archive.org/
Thanks!
I searched for the url of the website. I clicked the link it found and it just saved it under the calendar for today's date. The link doesn't take me to the website.
... try older captures?
It’s possible it wasn’t archived, or the book was in behind some dynamic engine that doesn’t support archiving/storing. You may also be able to find a pdf online, but beware of potential viruses: https://www.google.com/search?q=introduction+to+probability+pdf
any good books for calc bc
almost anything oriented towards AP tests is isomorphically bad
stewart, thomas, hughes-hallett, etc are probably fine?
once you’ve learned the content for each topic supplement by working through past test papers
alr thx man
np
What is the learning path for geometric measure theory one should consider? What is the recommended source for it?
Hey, I want to start a mathematics bachelor's degree next year. It's been a while so I'm brushing up on my highschool level stuff but I also want to improve on my weakness which was proofs, before starting my courses.
I was thinking of going through jay cummings' proofs book this summer. Good idea?
I like Velleman better
But sure if your goal is to prepare for some high level maths then either of the two works
Personally, I prefer Hammack’s Book of Proof
It’s free and comprehensive, and the tone is nice too
Not too long either
okey thx man
This. I learnt proof properly from here. But i just read till ch3
Are there any books on explicit construction of real numbers via Cauchy sequences in Q in ZFC? I have read Enderton and he did it via Dedekind cuts
The one variable book here does it (it's an intro to analysis): https://mtaylor.web.unc.edu/notes/math-521-522-basic-undergraduate-analysis-advanced-calculus/. Terrence Tao's intro analysis book also does the same.
i want to find a book thats an introduction to mathematical logic, im not yet into things such as real analysis, proofs classes, or stuff like that but i want to prepare myself for when i do go into those classes
i tried finding a pdf of pure math for beginners but i couldnt get anything
a proofs class should precede any introduction to mathematical logic though?
if you want to get yourself ready for pure math you wanna be looking for the books discussed just above
cummings, velleman or hammack
I think that's what was meant by logic here
"Prepare myself for when I go into those classes" seems to indicate that it's the stuff in logic and set theory that you need to do any kinda math, rather than model or computability theory (which I figure this person hasn't heard of)
yeah I realized that
I was initially confused when they said it was to prepare themselves for "proofs classes" but I think that meant classes with proofs, not the proofs class we think of
ive just finished y12 and im wanting to do a masters in maths , what book would u recommend me reading
I mean before masters comes a bachelors
and in either case, it depends on the math you know currently
if you don't know calculus, I would learn calculus since you'll probably have to do those courses before you can do other courses (that's standard at most universities)
if you know calculus, then perhaps a linear algebra text or an introduction to proofs text would be good
yh im quite strong with calculus ill give proofs text a go , u got any books that u know of ?
Hammack's book of proof is good and free (legally)
thank you
Self studying proofs is hard so I'd recommend also using the #proofs-and-logic channel to have people read and check some proofs you write
Really the key part of a proofs course is that you write proofs yourself, and someone else reads them and tells you how to improve them (just like any other writing course)
it could be an integrated masters
ah fair point
<@&268886789983436800>
Please stay on topic
good choice
I haven't found a good solution for quickly looking up previous theorems being referenced as you are reading thru. Folks have suggested opening the book in two different readers but it's still annoying.
I think so. Ctrl F would be worse than scrolling back as you'll get all references to the Theorem number if you search
I actually find that ereaders are better at going back and forth if they are hyperlinked
Oh yeah if they are hyperlinked, it's alright. But they rarely are, aren't they?
not so uncommon in my experience
I also don't think scrolling on ereader is much slower than flipping thru a book, obv advantage of book is it's easier to go back (some ereaders may have the ability to instantly return to where you were after making a jump)
actually, if the ebook is bookmarked, it will still be better than a book generally lol
and they are generally bookmarked
you cant instantly open up this on a physical book
which reader is this?
looks good. I mostly use kindle which is ok too with hyperlinks but still... 😛
Diff geo detected, opinion accepted
apple products are just overpriced pieces of mediocre tech
get the amazon e-ink tablet
only reason I use android is I don't like apple lol
I generally hear from ppl that ipads are the best tablets, but I'm guessing in return you'll pay more for similar specs because apple
macbooks? or the desktop apple PCs?
but overall it's just abt whether you are already in the apple ecosystem imo
I mean I'm sure it might be good, but for the same price you could get a better laptop imo
Time to switch to Linux 🔥
sometimes 
Interesting
wait
what's a windows laptop?
Like microsoft surface pro?
windows is officially free
interesting I'd guess macs to be more expensive but maybe not
not good enough
theyre gonna have to pay me to use wind*ws
I think lower end Apple products are good or at least okay value? Can get a Macbook Air M1 in the states for $650 for example
well I don't wanna use windows, have a linux dual boot but I haven't figured out the cleartype/antialiasing font shit so I have to keep windows for now
You'll figure it out soon
def something that you can figure out, trust
yeah i'd like to use only linux and I probably could since I don't game anymore. For gaming, you can't do without windows or apple imo
i got my gaming laptop last year during black friday for a really good price
was 36% off
yeah
and if you play stuff not supported by it, then maybe it isnt so great of a game in the first place 🗿
not sold anymore but it was $700 before tax
i upgraded the memory at a decent price too
well more like i slotted another ssd
so 512 GB base + 2 TB stick i bought
Oh you mean storage
M.2?
yeah
wd black
Gotta switch to my fedora install. Give up windows. Also windows 10 EOL seems to be Oct this year...
fedora is solid
I've mostly been in the redhat ecosystems forever so don't know anything else
Mint...
I wanted to try Ubuntu, but people say Mint is a better version of Ubuntu
Mint is old? I didn't know that
I thought it was quite popular and updated regularly
gotta try all of them
or make my own distro 
discrete math
idk it
for proofs or discrete math
aight ima check this on zlib
Do i need to learn proof techniques before discrete math?
this understandable tbh
So Silverman's The Arithmetic of Elliptic Curves requires some AG and ANT background, I think Cox's AG book satisfies that, I think, but what is a good ANT book? I am currently doing Silverman's NT and doing Anderson's Abstract Algebra
Have you read "Rational points on elliptic curves"?
Nope
You should
There is a decent chunk of algebraic geometry there you can learn along the way. So you can have one viewpoint of looking at varieties
So in a sense algebraic geometry is not a prerequisite but if you know some it's okay
For algebraic number theory, I recommend using "Number fields" by Marcus for a lot of exercises and maybe take a look at Neukirch too if you are interested in class field theory
@sterile pelican
I'm not familiar with this book. I used Milne's notes (since all the number theory stuff you need are there)
If you get the hang of Galois groups and understand ring theory (commutative algebra), the Silverman book I suggested should be a good deal
Hmm I could have a look at rational points first then likely a good thing to do after Algebra
I do have Cox's AG too though just not sure if it would help
You can do both at the same time. If you really want to do elliptic curves you can start right away and when you feel like you are missing stuff you can go back and learn the algebra needed
That way you don't lose interest over time
Like doing algebra and rational points at the same time?
Yes
Ooo that's an interesting proposition
I am doing Silverman's friendly intro to NT
Let me look what does that cover
Well elementary NT I recall
the emphasis is on computational algebraic geometry (stuff that can be implemented on computers), rather than classical or scheme-theoretic algebraic geometry
Yeah I find it fascinating it can do that but I hear scheme is kind of scarily abstract for an idiot like me :^)
I didn't ask this but what's your motivation for elliptic curves?
I find them interesting and I like Silverman's prose :^)
Also well modular forms of elliptic curves sounds like something I want to look into, always like algebra and some nt in my life
If you do a good chunk of Neukirch's first two chapters, schemes won't be as scary as you might think. I do have book recommendations for schemes but I think it's a good idea to understand the variety story first to appreciate what schemes provide you that varieties don't
And to understand the varieties story, rational points is a good book for this. You get to understand both how varieties work and elliptic curves as well
Oh yeah absolutely modular forms are my favorite functions
Let me look at Neukirch, does it have a name?
Algebraic number theory
It's a rough read
Another alternative is "Number fields" by Marcus. This book is more lenient and it has a lot of exercises
Ooo
I like more exercises I seem to learn best like that, it's why Anderson's A First Course in Algebra book is a perfect fit for me
I always recommend Marcus for people not too familiar with algebraic stuff and don't like dry things
Okay so algebra+rational-> Marcus-> Silverman's elliptic curves?
Also hi Sour!
Yeah I thought have computation with applications is quite nice though, but maybe for this case not so useful
Which Silverman EC are we talking about?
arithmetic?
Oh let me look at that
Alright thanks
Just poking around really, thought to do something after Algebra and I do like to see modular forms of elliptic curves
Seems like the book covers more or less the same stuff in rational
Rational goes over modular forms if i remember correctly
Ah!
It's just in Arithmetic he did mentions to know algebraic number theory but I have no clue what that means exactly
I guess I can look into Rational
To be fair I need to look at elliptic curves myself too. I don't understand the story over Q(alpha) very well
The story over rationals is already done
But alas I'm quite hooked on schemes right now 
I would like to see schemes at some point
I haven't read on varieties yet (well of course since I didn't read any AG
)
But thanks! At least I can look at Rational for now
No problem! Happy to see people getting interested in these stuff 
Deltoid when number theory mentioned: 
is vero a deltoid orbiter
I just check around and see if any of pseudo, deltoid or cleo
Are there
If I say Duistermaat, who would I summon? :^)
wait why me
anyone got recommendations for pre calculus?
After finishing high school, with a crappy exam result, I read Basic Mathematics by Serge Lang and he helped me a lot. However, before I saw Lang's book I read Gelfand's Algebra and Gelfand's Functions & Graphs, but I cannot say I recommend them since Gelfand is known to be quite hard. I did enjoy Gelfand's Functions & Graphs though and no algebra required for that book, but you do kind of need it to be fair
Does anyone have/knows some good resources for learning multivariable calculus? Wouldn't hurt if it's sweeping over single variable calculus again as well.
If you change your reference frame then Deltoid looks like a Vero orbiter
What about me
I'm looking for a proof notes with which briefly explain topics in few pages and include important exercises ranging from top questions to olympiads so student can ensure that they become bulletproof in terms of proofs.
can anyone recommend a book on abstract algebra. i do cryptography and i need a book which i can quickly refer to when i encounter some abstract algebra jargon
in this case, I would suggest professors notes, not books.
hmm.. fair enuf. but i do plan on getting deep with mathematics for research purposes
I would suggest a book in that case
this book looks good..thanks!
if you wanna go deep, then i think the book @vital bane mentioned is a better choice.
My personal preference is actually
But I suggest Gallian because it has a more applied taste
i see
Which seems to be the use case for you
I think Gallian also has a section about cryptography
yeahh.. contents seem to be fulfilling my purpose
thanks for the recommendations
@vital bane do you also have a suggestion for this case?
Okay no this wasn't true
It was coding theory
I don't really know
I learned to write proofs by just doing math, analysis, LA, Abstract algebra
tbh I don't have my high school exercises with me. that's why I have asked. nevermind then, thanks alot.
my personal preference is aluffi chapter 0
(meme book)
jacob lurie emoji 
Is Aluffi a meme book now?
Isn‘t one chapter short for galois theory?
Galis
Garish theory
galois*
Oups

hiii vero
How good is titu andreescu for complex numbers
Solving wise
Oh yeah real analysis as well
For a beginner in undergrad level
I was recommended this text for a “first course” in algebra when I was first starting out uni math
Suffice it to say I got depression
ye you got trolled
Why? Was it too difficult?
Its different later on
The algebra this person is talking about concerns groups, rings and fields
classical mechanics textbook with fun/convoluted exercises? not just point masses, but more complicated systems
at what level?
first course/undergrad/grad?
undergrad, but nothing too crazy
morin's book doesn't have anything too advanced (I think there's like only one chapter on Lagrangian it's designed for an honors freshman mechanics class) but has lots of very sophisticated problems leveraging things like symmetry and such
kleppner and kolenkow is another book at a similar level with lots of real-world problems
classical mechanics by john r.taylor
This best-selling classical mechanics text, written for the advanced undergraduate one- or two-semester course, provides a complete account of the classical mechanics of particles, systems of particles, and rigid bodies. Vector calculus is used extensively to explore topics.The Lagrangian formula...
you can also select a few problems from goldstein, a graduate text
For 30 years, this classic text has been the acknowledged standard in classical mechanics courses. Classical Mechanics enables students to make connections between classical and modern physics an indispensable part of a physicist s education. The authors have updated the topics, applications, and...
i'll take a look at all three, thank you
Eris, I think Marlins rec's are probably more appropriate for the level you want/are at

Therapist: You poor child... How did you develop depression?
Child: Hartshone.
Therapist: WHAT?! ||Ok I can't cure you, please get out of my office.||
I really liked Goldstein.. but problems seemed more formal than morin's if u know what I mean
oops
ive heard this from people meaning it seriously too many times, its like a sleeper code now
what books should I review for intro level abstract algebra
like for linear I heard linear algebra done right is a good starter
That's a linear algebra book
I don't think you need to review anything for intro AA, if you already have basic mathematical maturity
like if the concepts in, say, Hammack's book of proof is familiar to you, you'll be fine
or else look at those
unless the course is heavily LA focused, in which case chapter 1 of Artin's algebra might help, since that book does a similar thing sorta
okay what about after I take abstract algebra to review for introductory algebra for grad??
i will have a year and a half gap between abstract algebra and my senior year where I take introductory algebra designed for grad schools
LA book review is pinned, pick and choose!
I like LADR but not everyone does
also can depend on whether you are algebra or analysis focused, analysis people may favor LADR more
don't think it matters too much though
Why are some textbooks (like LADR) so challenging, but many courses use ones that are much more simple
Like I have a book called "Elementary Linear Algebra". And it covers a lot of the same things as a more advanced textbook, function spaces, etc. Even up to some advanced applications (MRIs). But when I look at the problemsets, it's all busy work, such that a reasonable learner would get bored quickly
Is there any reason not to just seek the most difficult
LADR is meant to be a 2nd book, in that context I don't think it is all that challenging
but you are right that Axler's problems tend to be harder than the main content imo
difficulty doesn't imply quality, plus there are many more dimensions to judge a book on
all else equal, you definitely don't want a book where all the exercises are easy
Difficulty paired with variety make for a thought provoking and challenging excersise regardless of utilityy
but some easy exercises are good
Yes
To build confidence by proving to the reader that the subject is capable of being easy
But I understand how easy linear algebra is from taking a "row reduction course"
now I want to see how challenging it can be (the good kind of challenging of course)
I'm not reading Axler though, I'm reading Strang
Linear Algebra and Learning From Data in particular
I'm not reading his whole 650 page intro
that would take forever and not be as relevant
It's great. I'll probably donate ELA to a library or used book store
Will at least take me the rest of summer to finish this ~450 page textbook
nobody listened to me
im taking AA and LA at the same time so do I just heavy self study for LA then. are u sure I don’t need anything for AA I feel kinda unprepared
again, the only prereq for abstract algebra is comfortability with proofs and understanding of basics like functions and relations
maybe I can give a more accurate answer if you know what book the course is using
ones youll need next year or maybe friends need….
you should buy me the 1 2 3s of modular forms for my awesome advice
Oh awesome
What textbook do you guys recommend for starting it then? Just what my university provides?
judson is well liked http://abstract.ups.edu/aata/aata.html and so is pinter's "a book of abstract algebra" at the introductory level. my fav is definitely rotmans advanced modern algebra, although this is a book that expects a little more from the reader, youll be able to tell when you read the first chapter
theres a review of a bunch here as well #book-recommendations message
People have said after introducing myself to linear and abstract I should read Roman
whats that
Nvm it was advanced linear algebra
By Roman
Is Pinter and the one you linked similar level? Should I start with those
advanced linear algebra is probably just covered in your second algebra course, people probably usually do module theory then
judson and pinter are fairly introductory, i dont think either covers modules
rotman does in the second half of the first volume
so starting out Judson, when I finish rotman? Or should I try rotman first to see if I can understand it
I have no AA experience
yeah so rotman assumes that you can work your way through some of the number theory stuff by yourself in the early chapters. thats probably where it might get tricky for a beginner. i think you can try working through either judson or pinter or a similar level book to start with and once you start to feel comfortable you can then try to work through the problems in rotman and the second half of rotman
okay sounds good
steve romans advanced linear algebra is not really a great book for learning linear algebra the first time, it is written like a bit of a reference for advanced students
yaeh that book is fine
can I do LADR while doing Pinter?
or one comes first?
you can do them concurrently, yes
Any real analysis book reviewers around? Mind helping me look at https://classicalrealanalysis.info/com/
I just saw this site in a citation 
what do i need to understand tensor calculus?
ive already mastered multivariable calculus, linear algebra and a bit of differential geometry.
is that enough mathematicial maturity to understand tensor calculus?
and if it is which book should i start reading?
1 million digits of pi
why?
They're trolling
maybe try reading calculus on manifolds by spivak
yeah tensor ops should also be covered in any good DG book anyway
does calculus on manifolds by spivak go into more deep differential geometry?
The formalism of differential geometry is literally tensor calculus
So if you feel like you understand what you've done so far, then you're in good shape
Definitely helps to have had exposure to tensor products and multilinear algebra
What is like the best math book containing from basics to university course stuff ?
No book has all of it, you'll need multiple texts
precollege math is so oversaturated that you're bound to find smth decent online
frfr
people usually suggest khan academy - i have my reservations about it but
eh can't hurt if you're just starting out?
i watched 3b1b
his videos work best as a supplement to textbook/coursework
they cannot completely replace a proper in-depth treatment of the material
yeah ik but the animation is satisfying to watch 😋
ofcourse, i know that.
What's a good introduction to the diagrammatic techniques used in Predrag Cvitanovic's Group Theory: Birdtracks, Lie's, and Exceptional Groups?
(im only talking about the intro book) #book-recommendations message it covers a lot of things that intro books rarely cover but probably best used as a reference as opposed to primary learning material. people using the book can treat all the additional material (things marked "skippable") in it as exercises during their second pass
It's been like 10 years since I've heard that damn song
You just reminded me of it
i saw some very nice looking used copies at my campus bookstore once (of course, new and newer used copies don't have the same quality as older copies)
i did arrange to have that book printed with lulu tho
steame
Chipper you misunderstood
they're milk asking to be steamed
soon to be a latte
Is there any nice book about sets those detail choice related concepts and countability
What are some nice book recommendations to start lie theory?
Well I already know some but I want to learn more in the proper way
hey guys im tryna self study multivariable calculus after finishing highschool calculus, ive been watching khan academy's multivar calc playlist and some videos from other channels as well but wanted a book to really solidify my understanding and provide me with good practice problems and such. any recommendations?
I'm in need of good textbooks/coursebooks to learn about number theory
Stewart, Thomas, etc seem to be pretty standard
I have my gripes with these books but they do have lots of exercise/practice material
Does anyone have any brief notes on (proper) classes? I want to go from "I know that a set is an element of some class, but I don't know what a class is" to.. whatever I can make sense of 😂
According to Wiki, ZF does not give a definition of classes.
I'll still take anything relevant someone can summon up.
Try "number theory for beginners" by Weil. The title is modest since it covers both basic arithmetic and algebra up to quadratic reciprocity, but if you have any experience writing proofs, it's a great introduction
Once you have finished that, you might want to consider "A Classical Introduction to Number Theory" by Ireland and Rosen.
no, they were all the latest editions, but that edition has been out for over a decade
hi chat i am new here
do you guys have any reccomendations for maths and physics?
undergrad and highschool level
Can
Somebody
Suggest me some great books
For maths
||-# Sets
Relation & function
Trigonometric functions
Complex number
Linear inequalities
Permutations & combination
Binomial theorem||
|| That's what i wann learn ||
||what r u spoilering||
|| nona what u doing here 😭 ||
||im everywhere ||
|| 😔👍🏻 Let someone help me ||
||no||
|| my life is a joke ngl ||
||it’s okay
||
||-# idont really know what to say ||
Recommendations for Galois Theory?
Please don't share copyrighted material on this platform. It's against discord TOS.
Please don't request PDFs of books on the server. I don't want discord corporate hammering the server into oblivion. Thanks. Goes the same for you too @muted charm
Ok, thank you for the warning, i promise this wont happen again.
if you want something legit free, Milne has some free field and galois theory notes on their website, i dont know if it's good
idk
Galois Theory by Cox is good, and I also really like Galois Theory through Exercises, which is basically just hundreds of exercises with hints and solutions
From the one chapter I read, this book is good: https://mtaylor.web.unc.edu/notes/lie-groups-and-representation-theory/
Do you guys know good books for organic and inorganic chem
yeah
Does anybody have solutions to challenges and thrills of pre college mathematics ? Or some youtube playlist ?
yeah
What is the next step after set theory by Enderton? I still feel weak on concepts like AC and cardinality, so any text that discuss those in depth if possible
yeah
If I were to study it, I would start with "Introduction to Analytic Number Theory" by T. Apostol
tell me fun non standard RA books please
what do you mean by non standard RA
Like not rudin abott bartle but something that covers same topics but in a different way fun way historical way or extra blabber way
hi, am i allowed to share a list of books i have or plan to buy/obtain, and get feedback from folks here?
Like do you know george simmons DE ? Something like that
They are better than Rudin and Abbott IMO
Is this a link of books or notes
It's a link to a website, and that website has links to two books written by M. Taylor
is there a thorough functional analysis books review somewhere in here? I didn't find much from a quick lookup
einsiedler-ward is my personal favorite
brezis I think is the staple for people who wanna do PDEs
pedersen (analysis NOW) is another choice, especially if you are eyeing operator algebras
idk much about the other classics like lax and conway, I think I had to use a bit of Lax and it was really good, maybe others can comment
Interesting, I was thinking of brezis as someone had recommended it to me, but ig I'll take a look into einsiedler as well
I really dislike Brezis because it assumes every vector space is real which is a disaster if you aren't doing pdes to be honest
but pde people seem to love the book so what can I say
Oh hey, I didn't know Einsiedler and Ward had a functional analysis book; their ergodic theory book is quite good, so I have faith in the FA one
one of my favorite books, they seem to have the hang of how to write a good textbook
no lol
you'll be missing basics of sesquilinear forms, the complex adjoint, the complex spectral theorem
could learn it in a week on your own
JNF as well but there is no real JNF right? so you weren't seeing that in class anyways
yes
oh, you already took the class
then you'll need to relearn it some point in the future anyway
A good book to study limits?
is this for calculus or do you already know calculus?
For calculus
literally any calculus textbook should cover limits
Ok
I've been using precalculus with limits by Larson and Hostetler and I find it to be pretty good
clayden for orgo, greenwood for inorgo
Im preparing for JEE Mains+Advanced
recommend me a physics book by analyzing me from the following
I love maths and so on problem solving
I scored 93% in GSEB 10
Book --- Advanced + Mains
I have a teacher that can help me solve the problems and questions
Book can be-
Physics Galaxy
DC Pandey
IRODOV(i dont think im capable of)
HC Verma
i care about questions not concept in book
only 1 book
im in 11th grade
hrk?
Halliday resnick krane
Search on Google
views on axlers measure theory book? how does it compare to other famous books (such as folland) in terms of difficulty and coverage of topics? I also plan on doing topology from munkres, should I do it before MT or after?
I have studied math, but not necessarily theoretical CS. I have tried reading Boaz Barak’s Introduction to Theoretical Computer Science but I’m not sure I like his writing style. I would like a theoretical CS book recommendation from a different author.
Sipser's Introduction to the Theory of Computation
I hear the Nature of Computation by Moore is good too
Papadimitriou's text is also nice
any one book that stood out to you the most?
or is it just personal interest
just books I’ve heard of
I used Stewart in the multivar class I took, found it pretty mediocre all things considered
i see
too much tedious computation, too much handwaving in proofs, not enough actually difficult problems
im just tryna go for a good kinda detailed book but not too detailed
as long as it explains things well and has a good handful of practice problems too
to augment to my learning
typically you learn the computations in a typical calc 3 book
then the rigor comes later in an analysis/differential geometry class
ah okay
I think everyone has ther personal favourites
I liked thomas the most
got it
i'll look into them and probably end up getting thomas or stewart too
thanks guys
Galois Theory by cox
In the second edition of this MAA classic, exploration continues to be an essential component. More than 60 new exercises have been added, and the chapters on infinite summations, differentiability and continuity, and convergence of infinite series have been reorganized to make it easier to ident...
i don't see why not
Guys can anyone tell me at what level must I be to be able to solve titu andreescu’s books on complex numbers and real analysis (separate books)
@remote sparrow what do you think abt Problems In Mathematical Analysis by Demidovitch
useful after reading & working on calculus book (such as first mit calculus course)?
Hey I am just starting out on my Masters and taking a refresher on math. I find sets quite interesting and would like to know more about the topic, any recommendations for beginners like myself?
similar to irodov but ig funner, krotov
hrbacek and jech
Thank You !
Is there any book a bit light that tells logics.. very formal logic? But not too heavy
Does Someone have a book to help me towards a rigorous proof of Poincaré-bendixon?
Plus its version on bidimensional smooth manifolds
im looking for a book that does euclidean geometry seriously, not at a highschool level, is there a good one out there?
Wondering if you think this book is okay for learning about the pullback operation. : https://digitalcommons.usu.edu/cgi/viewcontent.cgi?article=1000&context=oer_textbooks
I have done multivariable analysis, but I mostly do applied stuff, so don't need to most rigorous approach
by "not at a highschool level" do you mean "undergrad+" or "beyond a typical HS geometry curriculum"
for the latter i'd recommend looking at evan chen's EGMO
ah alright, thank you!
so hi again, folks! i'm planning to read through all of these here (hopefully within my lifetime)
would i be missing any general field?
(disclaimer: i may have miscategorized some books, so i apologize in advance if one or more are found)
not gonna look at the list but what's the point of planning all the books you want to read in a lifetime now
why not figure out what you want to look at in the near future
and as those enhance your tastes and preferences
you pick the next ones with the new perspective
you're not wrong, but i prefer to have something to look forward to personally
I think it makes more sense to have a general outline than to try and have a super detailed list. That said, there seem to be redundancies (eg multiple calculus books that cover the same stuff). It's hard to say whether something or other is missing because you can kinda go as deep as you want into any one field
It's a good list, I would include more haha
Like MIRA or some books on the geometry and measures
You can't know which book you will have to read as you move down the list. Sometimes it makes sense to read 2 books at the same, as the information they convey overlaps and complements each other. Then you naturally find the complementary knowledge when one book struggles to give a full intuition towards it.
i see. for those that are marked "yes" on the list, i already have them, so redundancies there can't be helped now
i'm using them as complementary problem sets though if that helps
oh, there's not enough geometry in there? hm
i thought jacobs would be a good basic one
I can give you the list of books that I compiled
Some very nice ones too
Well, you're missing some good complex analysis stuff. There are books that explanation n it visually very well and intuitevely. Like Visual Complex Analysis, complex analysis in one variable, Oka theory(multivariable complex analysis). For geometry and measures, there is MIRA by Sheldon Axler. The ones I discovered so far
is diophantus's aritmetica a good book to learn some basic stuff?
like, to have a foundation
I think amann might cover analysis more from the functional point of view more, so I find these other sources useful too
i see. thank you for the insight!
i see that the author who wrote visual complex analysis also wrote visual differential geometry
do you think that would help too?
I don't have that book, considering how the first one is structured, I think it's a good read too!
what is the best book or video to learn algebra
video
no.
just passively watching videos will not help you learn; you need to be actively practicing exercises/etc to actually retain the material
anything precollege is so oversaturated online that you’re bound to find smth that’s at least decent; try KA to start and then look around from there if that doesn’t meet your needs
personally, Lial et al's College Algebra and Trigonometry, but read samples of each one online to find one that teaches you the right way
right way = a way that you understand
alright, thank you very much!
what books do u recommend guys for analysis.. i think im pretty good already in calculus II (and possibly III), so, what books for the next step in analysis hehe
oh and, do u have guys recco for books for olympiad training hehe... mostly focusing on geometry so the theorems and shi, yah...
how bout for analysis
the one i would use is Amann and Escher, but on advice from people here i'm supplementing with Visual Complex Analysis by Needham
okay, thanks mann
am not man btw hahah but welcome!
oh mb, thanks gurl hehe
can you upload this list on ggl and make it public access, or something similar?
you can just download the list for yourself though
sometimes i want to access stuff when i dont have any of my own devices, hence itd be very useful for me if i could access it online.
i use this one
it says algorithms, but it does go through data structures in quite good detail too
are these in order you intend to read them, or just books you intend to read
no particular order
if this was the order i'd read them i'd hit a brick wall at analysis and topology without much scaffolding first
this is the order i added them to my list more or less
What book can I read after baby rudin? Should I go to big rudin? I am wondering what are some books for my next step of analysis.
My university uses Terrence Tao analysis 2 for real analysis 2 but I am wondering if there are suggestions that they found better for higher level undergrad / lower grad
you can, they are independent
I meant to ask for a book after abbot/baby rudin
Considering prerequistes and mathematical maturity
oh i see
<@&268886789983436800> requesting pirated resources
@gray gazelle copyright infringement is against Discord TOS, so I need to remove this request.
Don't want the server to get hit by a tungsten rod from outer space.
Oh, asking for products is considered a copyright? I did not know it, sorry.
Understood. Sorry for causing problems here.
No problem! It's only a gentle warning.
Hello guys is any one here Indian ?
several people are, but #discussion is a better place to ask.
welcome to the server.
But can I show a trilogy collection I have with a picture or is it not allowed either?
Nah i wanted some book recommendation for jee that's why i was asking
Here
@everyone is anyone here Indian
Thank you for the help and patience
that everyone ping gave me anxiety
tfw trying to ping everyone in servers with 265k people
💀
Yeah what's up
!da2a
No need to ask “Can I ask…?” or “Does anyone know about…?”—it’s faster for everyone if you just ask your question! See https://dontasktoask.com/
@everyone Yeah can anybody suggest me some pcm reference books for 11th and 12th exams
I think there are more books in varieties
oh i'm aware there are a lot of other books for the same topics, if that's what you meant!
this is just my personal curated list
You are right but there are books that break down the subject better.
oh i see
could i trouble you to suggest me some for whichever topic you think is underexplained?
everyone pings do not work on this server, fortunately. Can you imagine? Every rude helpee who wants their answer now without having to work for it, they'd absolutely all would ping everyone, straight down the line. You'd get 100 mentions daily.

i can see it doesn't work here, but just as a cautionary tale because some servers might have it enabled and there goes
though tbh i'm glad this server has it turned off
brb pinging the entire human population
Are dover books worth it? I heard they often publish old books so
depends on you
if what you want is one of their reprints, it's great
they do have some new math books too
What can I say we're going global
CU Bombay
Im doing machine learning and artifical intelligence in UNI next year does anyone have like good book recommendations for mathematics and ai related stuff?
#serious-discussion message might be relevant
Would anyone be interested in having a reading partner/group for reading: Topology and modern analysis by Simmons?
Metric Affine Geometry by Snapper,Troyer supposedly supports vectorspaces over division rings
thanks!
The adhikari books are good but I don't know, I feel that the first book is lacking.
has some topology, differential geometry, varieties and algebraic topology?
It's for you or it's part of a project?
this bird has been recently inspired to get himself properly educated after 4 years in the labor/blue collar industry. any reccomendations or guidance for getting myself kickstarted back into the game? I only got a faint semblance of algebra and geometry; though I did start reading a high school physics text book from openstax to get a feel for myself.
its kinda weird researching this stuff outside of an acedemic environment.
to save yourself some effort, it'd be worth documenting the titles you have in a spreadsheet and then crosschecking with the internet archive or other well-known archives
Kickstarted back in math? Or what other subjects
It's pretty fun. I still feel that way even as a student in the academic world. maybe a bit of impostor syndrome
Math, physics primarily is where I've taken interest so far. I've already spent what free time i got in the shop practicing funny pemdas stuff.
theres something i've gotta break away with myself, because Im used to; and prefer, that environment where they give you the lesson, then you can go home with what homework and figure out what the heck and how to properly describe it for youself; and beyond just an equasion if possible
Physics is heavily built on calculus/differential equations, it's possible to "learn" physics memorizing algebra formulas but then you won't have any intuition for them, it'd be like they fell from the sky
So if you want a good understanding, try to work your way up to calculus. I'll let someone else suggest resources since I'm not really sure lol
physics is fun when you treat it as a science and not merely an extension of math
I developed a bit of a sour taste for physics in high school doing ap physics c. Not that it was hard but i found it was super dry
But i'm trying to get back into physics with a more theoretical lens
just to give you an idea, i'm 23 rn, and havent done any real study since high school and done nothing above geometry.
Thank you, btw.
Yeah if you are motivated then you should be good; brush up on some algebra, learn trignometry, and you probably will already be ready to start tackling calculus
gotchya
Calculus was the first math class i found fun. it's worth it!
I remember getting bugged that the concepts were not defined precisely enough by my teacher lmao
AP calc teacher did not define continuity besides "dont need to lift pencil"
not me thinking u were older than me when u said this
or if they do it’s full of handwaving
usually the actually rigorous proofs are saved for either honors level first year calc or a first course in analysis
No proofs or mention of such at all in my class, which is what bugged me (although i didn't know that was i was "missing out" on was proofs at the time)
tbf it wouldve went over my head prolly
so it probably was for the best
I was concurrently reading through AoPS calc
which is like a middle ground between a traditional computational calc text and a rigorous one like spivak, abbott, etc
my intro class used burton which is ok I guess
which book covers reflexive relations
im gonna get cooked by asm upcoming semester
anything that covers equivalence relations (so any intro analysis/algebra texts)
u can be like zach star
tho i may switch the course bc i dunno if i can handle that 😭
i have 3 heavy math courses too
any recs, which have good exercises?
yeah i dont think i will have an issue with the difficulty, but the course is a shitton of work i hear
i have to take numerical this fall with one of the worst profs in the department 😭
i dont have that much time to spare judging from my other math courses
(This channel used to be called MajorPrep, changed as of January 8th, 2020). I make nerdy and occasionally funny videos.
For business inquiries: ZachStarYT@gmail.com
i may take programming abstractions course instead which sounds chill, fp etc in ocaml
@green aurora
does having a bad prof even matters?
im already goated at fp (not)
electrical engineering graduate that's also a math communicator
Which books you guys think I should read before a graduation?😁
I only know precalc stuff and I have 2 years and a half before it
I dont even laugh at his videos anymore 😭 maybe its just a me thing
learn some analysis
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@green aurora
by what criteria is that determined
Shouldn't I learn calc 1st?
Vc é br tbm?
look up calculus 1 ,2 ,3 in openstax, and practice in khanacademy
im from argentina, but close 😭
Ok
isnt that just at the first year of uni?
correct me if I am wrong, im not from america
what does advanced standing even mean
im not from the US
so you are not a dropout?
technically I’m a supersenior in terms of credits completed 😭
I'm in a US uni and idk what it is either
I dont get it
150 credits in 3 years (the graduation minimum is 128)
😭
by my calculations im gonna graduate with 188 completed
@willow merlin i like your pfp 
The way it works at my uni is just course prereqs, at least for math
i made the critical unforced error of taking intro NT 💀
And sometimes course prereqs can be waived if you have prof permission
nothing of substance was covered
interesting
one of my classmates wanted to take grad algebra
Yeah it makes sense bc honestly education isn't some rigid system when it comes to actually learning
and he likely would’ve done fine in it
but then the prof was like
“☝️🤓 no”
“undergrad algebra is a mandatory prereq”
That sounds fair tbf
why undergrad research program, arent you an engineering major? are you planning on goinig to grad school, or are you doing your thesis?
Sorry im not from America
for engineering I’d imagine substantial projects might carry more weight?
my brother had a buncha really cool ones that made up for his poor grades
oh for grad school hmm
then disregard what i said lmao
i've got like- an easy opportunity to live rent free with my father as long as i'm going to school, but I actively choose to stay living by myself, 500 miles away, because i got friends up here... and stress myself out in the next few years anyways trying to figure out how to balance my current job and afternoon classes....
what
I didn't go out of state for my bachelors
are you trying to delay work or something
am now out of state for PhD
based
whats your phd topic?
is it that how its called?
research topic?\
leaving the state is still in USA, or you mean outside of america
what state are u in?
denial
go out of america man, is probably cheaper
Does Stewart's Calculus cover all calc 1, 2 and 3?
Early Transcendentals
ohh maybe im wrong
let me check the first page
doesnt it say its single variable in the cover
?
there's a few different versions floating around
i didnt know, thanks
I'm quite early into my PhD so I don't have a set topic right now
there are chopped up versions that have only single variable or only multivariable content
is grad school hard?
Is the thousands of pages worth the reading? 😁
(I have time for them)
But broadly speaking I'm interested in using tools from pure math (specifically algebraic combinatorics) to show certain computational problems are hard
yes but I love math so I'm willing to put in the work
i think yes, also, try to do the exercises
are you a math phd prospect?
damn
classes are hard when u take them regardless of where ur at
interesting
I guess saying "I think so" is more natural
(not a critic, just trying to help since you're not a native, like me)
true, thanks for the correction
what kind of graduate programs are u considering
well u can do a masters or phd and obviously you need to choose what u wanna specialize in
In my country we can do a graduation only for teaching (not the bachelor)
and what subject broadly do u care more about: math or engineering?
Which subfield.
ok have u thought about what area of cs u wanna focus more on?
I'm also interested in formal verification.
Currently reading through some type theory textbooks
at us phd programs, your first couple of years are just classes
you can use those years to figure out what u wanna write ur dissertation on
You like type theory?
and find advisors
geuvers?
Nice i read that
Definitely a very good book
I should go back and do exercises lol, i skipped p much all of them
Some sections are tricky but i overall thought it was a very enjoyable read
It wasn't the only book i was reading though, i also was going through some others to supplement
and browsing wiki pages / forum posts etc
mathematical logic more broadly is cool
I’m doing this for a project
Making my own digital lending library
Starting with public domain texts and working my way down emailing publishers
why make your own instead of assisting the internet archive?
Shits and giggles and it’s specifically to honor the collection because it wasn’t originally mine
It was Henry Pollaks
also, why not just make it available for everyone instead of artificially gating it in a digital library system?
So the websites both a lending library and also a
?
Legal issues?
The public domain books yeah everyone has access to all at once but textbooks which don’t fall under legal domain aren’t permitted to be distributed in that way
you realize uploads to you-know-where are anonymous?
it's cool if u wanna help the internet archive or making them better available via legal channels, but i really do not understand making your own offshoot
It’s a fun project?
It’s a way to specifically honor Dr. Pollak’s contribution to math education through his specific collection
Yes it can all be shoved into internet archive
But the books lose some of their value if there all of a sudden just books, even the PDFs contains history (his notes, highlights, sketches, etc)
It might not be crazy effective or popular, but there’s undoubtedly value in making the collection its own off shoot
so what you're proposing is some kind of digital museum?
It’s a digital museum and educational resource platform
Is the way I’d describe it
And it’s also just a project for me,
There’s a lot that I’ve had to learn in developing it and that I’m continuing to learn through making improvements
A lot of that being encryption & decryption
set theory stuff like models of zfc and forcing and cardinals but very very basic
it's good ur willing to learn a lot of math, but i'd say complex and functional analysis don't have much overlap with logic even if they're worth learning
algebra and analysis are a good start
plenty of intros don't have much in the way of prereqs
Does anyone have book or texts on set theory
I enjoy it but i am still just starting
Can anyone refer books for advanced coordinate geometry?
Where to find ? Site url?
So do u have any idea
Where to find these books
@green aurora
rule #1: don’t ping individual users unprompted
not even trying to minimod here it’s just basic discord etiquette
What is minimod?
what did I just SAY.
“minimodding”/“backseat modding” is when regular users for some reason think they’re responsible for being mods rather than the actual mods themselves
Ok
Please don't request links or instructions for pirating books on this server. It's the sort of thing that makes Discord admins twitchy and want to press the big red "delete server" button.
would tossing an online retailer link here be ok though?
like a link to amazon, abebooks, or what not
Sure, as long as you don't have an obvious financial conflict of interest and the item is requested.
fair point, note taken
Mostly, we're trying to avoid scenarios like: an army of bots join, each requesting, politely, a particular book, and some other user, who is controlling these bots, is responding to the requests with an Amazon link which contains affiliate information. And this entire scheme is functioning as a guerilla advertisement scheme
oh that's fair enough
Is this the 9th edition or 8th
8th is so much better
i don't know any math starting book except the schools one, but you can access some online ressources such as khan academy
not specific enough 🙂
just a short reading list for the weekend 🥱
thats way too vague
😭
what topics are you studying right now?
can somebody give me a book list about number theory?
9th
9th is bad Becasue for cost reasons it omitted some imaginary number and odes
Is Thomas_Calculus good for High school?
never pirate or discuss piracy on discord, EVER! Pay 420 dollars for an overpriced math textbook with 69 different "editions" instead.
Does anyone know of a good book on vector math?
Especially don't discuss those nasty free .pdf links floating around, if they do exist, that's not our fault...
doing so could give you nasty viruses!
vector math you mean linear algebra?
math of epidemiology 
The mods aren't necessarily anti piracy, they're anti the-server-getting-deleted-for-hosting-pirated-links
valid reasoning
I think piracy is a moral good, honestly.

