#book-recommendations
1 messages · Page 27 of 1
F A K E

book recommendations lmaooo
LOL
I forgor!! I thought this was a channel to raise awareness about piracy
What ship should I buy as beginner pirate?
friendship
The pings are multiplying
And your banned
Im looking for a book on
stochastic wave eqn
And something on the Euler Lagrange Equations
:(
chain theory
Pong
what happened to this server💀
books on FFT, FT, fourier approximations, multidemnsional fourier and suchs
more on application, and insight rather than proof
I thought someone pinged me
Check #changelog
maybe
same

Everything is explained in mniip's link https://tinyurl.com/3pk9aura.
I see the thumbnail
Fuck
Good try
"Failure"
where the good book lists at
Who pinged me?
same
None was pinged that's just the server picture
They had the role Moderator compared to Moderators (the actual mod)
and now they're muted 
I spent actual 5 minutes figuring it out
typical namington renaming this to umineko
This is obv Namington haha
i forgot what this channel was originally called

vn-recommendations
Earth to earth. ...The obvious culprit wields a mutable blade.
I recommend Golden Fantasia
Is that a video game recommendation?
It's an umineko recommendation
what is that?
a seacat
,w define umineko
umm....
Only those who have been recommended know.
vague umineko spoilers
So, doki-doki literature club hood edition?
???
nvm, just had a brain fart
Anyone has a video game recommendation? NO sports or racing games pls
umineko no naku koro ni
The only recommendation in this channel
not true
you can also recommend
- umineko no naku ni chiru
- golden fantasia
i might accept ciconia recommendations too but they're on thin ice
google says it's a light visual novel
What does light even mean? (Why are light novels called light?)
mb, it was written soft visual novel whatever that means
wasei-eigo (japanglish)
Doujin soft
its basically their equivalent of "young adult" if that makes sense
I like hard novels
Basically made as a hobby
Solid novels
How did an honorable get muted
"Complex made simple", Ulrich is the best complex analysis book ever, teaches the perfect amount of theory for a first pass (and lots of cool topics in part 2), extremely clear writing, derives many theorems in a non-standard way which makes the proofs intuitive, there aren't too many excercises, but the ones there are not too hard/easy but really makes the content sink in. Gets to the interesting stuff much faster than something like Ahlfors.
I wish I knew about this book in the beginning of my semester : (
The writing is crisp
I am anti Ahlfors now, too wordy and unorganized
Yeah my impression of Ahlfors is that there's way too much chit chat
Is there a book on harmonics that has good coverage of applications to number theory and combinatorics
My impression is Hoffman-Kunze
Harmonics meaning harmonic analysis? Or are you saying something specific?
Game/manga
The Visual Novel. I don't know why we have this in the server right now. But I finished all 8 episodes.
The manga is more explicit with the 'solutions'
Zts the goat
Wingless is my favorite track
I could endure trying to study a paper by Rieffel if I have it on
I really like the ambience in novelette
Not my fave track tho, but good study music
Does anyone know any links to senior thesis presentations ?
I have mine next week and I really want some examples as I don’t know how much information to put
umineko is no more
Yeah Harmonic Analysis
Are there any solutions for Falconer's "The Geometry of The Fractal Sets "
I'm looking for some resources on like intro infcat theory
Do you have any background in classical simplicial homotopy theory
yes I have read some material on simplical sets
Honestly, Jacob Lurie is a clear and cogent writer and I think you can just crack open "Higher Topos Theory" and start reading it, and if you have things you're confused about you can ask for background resources on that.
If you already know some stuff about simplicial sets and you know category theory in general well you are probably reasonably well prepared.
ah cool
Somebody already mentioned that but tbh I was sorta scared that it might be super terse ala Markus Land's book but good to hear I'll check it out
Yes, I see. No, it's not super terse. It's very clear and straightforward.
I don't know what your learning style is. There are youtube videos here. https://www.youtube.com/@homotopytheorymunster8393
Here you can watch videos about anything and everything in (stable) homotopy theory that we care about. For the moment we record a lecture series about Hochschild homology.
See also our Forum for discussions: https://www.uni-muenster.de/TopologyQA/
ah cool
Tbh I like books more but I'll check it out
I think I would also recommend grabbing a copy of Joyal's "Notes on Quasicategories" and/or "Theory of quasi-categories and its applications".
There is also "Introduction to Quasicategories" by Charles Rezk and also "Stuff about quasicategories" which is less organized.
I haven't really read these so much as plundered them for theorem references.
Sorry. I am a pack rat and I download a lot of books.
But thanks a lot this is really an incredible amount of info
harmonic ana + number + combinatorics is literally Tao
just read Tao's course notes on harmonic and analytic number theory and maybe ergodic theory
what are the best books reccomended to not only learn calculus but have enough practice problems to really excel in it? i was reccomended single variable calculus: early transcendentals by james stewart but i wanted to hear what others might reccomend as well as experience with this book if they used it
A teacher recommended a book to me called "Fermat's last theorem". If follows the story of a man who solved an infamous old problem which is simple to understand and it also walks the reader through mathematical history. It's very accessible to all levels of reader and I enjoyed it so I'd recommend it if you're looking for an interesting maths book
I wouldn't say that it will significantly improve your maths, but it's more just an interesting read for all levels
Complex Made Simple is definitely a beginner-must book. It is not only a CA book, but also a "proof-reading" book. It makes you ask why are some notations well-defined (like how is H(D) n C(D̅) sensible given both have different domains), why does one proof work, and why won't an obvious another doesn't (like for Schwarz lemma) and many other instances.
Ahlfors is for a Graduate student who have already taken CA recently in their undergrad years. The main selling point is that it will prove some weird lemma here and there and derive all theory from that. For example, in beginning Ahlfors proves a weird lemma regarding analyticity of integral on a circle C of f/(x-z) where f is continuous on C and from that, we have unique extension for removable singularities, Cauchy formula for derivatives, Cauchy estimates, Morera, Liouville etc. Also another point is that Ahlfors covers some complicated ideas regarding the first few chapters which are rarely even mentioned in other books. Like conformal mapping of parabolas/circles, or even just simpler things like constructing a function from its real part. This is to the extent that quite a lot of stack-answers on CA are just copy-paste of "Ahlfors says this".
That being said, Ahlfors is definitely not beginner material since it very rarely introduces definitions and assumes the student knows almost all the terminology beforehand.
Im currently going through a Differential Geometry book that Im really enjoying (by Barrett ONeill.) Im interested in filling out my knowledge with studying Differential Topology as well. As someone who is just learning via self study, I was wondering if anyone had book recommendations for the subject. A few books Ive heard about include:
Introduction to Smooth Manifolds by John Lee
An Introduction to Manifolds by Loring W. Tu
Differential Topology by Alan Pollack and Victor Guillemin
Topology from the Differentiable Viewpoint by John Milnor
If anyone wants to add to this list, or point out a book they liked the best, Im all ears. Thanks!
Good works by Hammack are also recommended by my university for my course
It's an excellent book for beginners.

lee's books tend to be really good
i really like his writing style
A classic text for linear algebra is Serge Lang's introduction to linear algebra.
But if it's not offered, perhaps you should just take the course with as many books as you can since they don't really important.
Being a law-abiding citizen is hard... especially when you are poor 
I will be taking the classes next semester so... I am just trying to self study right now
Thankfully, my uni library has some of the quality books I need for my course.
imagine not pirating
and also good luck 
My discord crashed as soon as you mentioned that word
super reactions suck
fr
if you are interested in proofs you should avoid strang like the plague anyway, his books have none of it
yeah like why tf the police emoji has a vortex in which it was succed into 
based
Made this for someone else, but might as well post here. A list of maths-relevant Very Short Introductions books
- Algebra https://academic.oup.com/book/973?searchresult=1
- Applied Mathematics https://academic.oup.com/book/800?searchresult=1
- Combinatorics https://academic.oup.com/book/971?searchresult=1
- Fluid Mechanics https://academic.oup.com/book/43189?searchresult=1
- Fractals https://academic.oup.com/book/734?searchresult=1
- Geometry https://academic.oup.com/book/40044?searchresult=1
- History of Maths https://academic.oup.com/book/601?searchresult=1
- Infinity https://academic.oup.com/book/972?searchresult=1
- Logic https://academic.oup.com/book/684?searchresult=1
- Mathematics https://academic.oup.com/book/473?searchresult=1
- Number Theory https://academic.oup.com/book/29773?searchresult=1
- Numbers https://academic.oup.com/book/382?searchresult=1
- Probability https://academic.oup.com/book/413?searchresult=1
- Statistics https://academic.oup.com/book/409?searchresult=1
- Symmetry (really about Group Theory) https://academic.oup.com/book/728?searchresult=1
- Topology https://academic.oup.com/book/28477?searchresult=1
- Trigonometry https://academic.oup.com/book/28465?searchresult=1
(This list is almost complete, I've left out some because it isn't clear to me whether to count them as maths or compsci, some on individual scientists/mathematicians, and one that is on the dark side.)
Abstract. Algebra marked the beginning of modern mathematics, moving it beyond arithmetic, which involves calculations featuring given numbers, to problems in w
Abstract. Mathematics is playing an increasingly important role in society and the sciences, enhancing our ability to use models and handle data. Applied Mathem
Abstract. Combinatorics is the branch of mathematics concerned with selecting, arranging, and listing or counting collections of objects. Dating back some 3000
Abstract. Fluid Mechanics: A Very Short Introduction studies the field of fluid mechanics, an important branch of physics concerned with the way in which fluids
Was asked by an undergrad for book recs, what did I miss?
Strong popular-level books:
- Literally anything by Ian Stewart. My faves are How to Cut a Cake (https://www.amazon.com/How-Cut-Cake-Mathematical-Conundrums/dp/0199205906) and Why Beauty is Truth (https://www.amazon.com/Why-Beauty-Truth-History-Symmetry-ebook/dp/B00CW0MQAI).
- The Man Who Knew Infinity: A Life of the Genius Ramanujan by R. Kanigel (https://www.amazon.com/Man-Who-Knew-Infinity-Ramanujan/dp/1476763496)
- 50 Visions of Mathematics by S. Parc (https://www.amazon.com/50-Visions-Mathematics-Dara-OBriain-ebook/dp/B00JSRY88Q)
- The Code Book by S. Singh (https://www.amazon.com/Code-Book-Science-Secrecy-Cryptography/dp/0385495323)
- Goedel, Escher, Bach: An Eternal Golden Braid by D. Hofstadter (https://www.amazon.com/Gödel-Escher-Bach-Eternal-Golden/dp/0465026567)
Ones a bit more advanced, aimed at undergrad level: (I read them all in first year) - Gamma: Exploring Euler's Constant by J. Havil https://www.amazon.com/Gamma-Exploring-Constant-Princeton-Science/dp/0691141339
- An Imaginary Tale: The Story of √-1 by P. Nahin https://www.amazon.com/Imaginary-Tale-Story-√-1-ebook/dp/B005AUSOJE
- (Those first two are both Princeton Science Library, which I recommend checking out the whole catalogue of)
- Roads to Infinity by J. Stillwell https://www.amazon.com/Roads-Infinity-Mathematics-Truth-Proof-ebook/dp/B00UVAPWJI
- The Pleasures of Counting by T. W. Korner https://www.amazon.com/Pleasures-Counting-T-W-Körner-ebook/dp/B00JOK9HJM
Misc - Proofs and Refutations by I. Lakatos, though it is philosophy it is also arguably the only phil maths book worth reading.
Welcome back to Ian Stewart's magical world of mathematics! Here are twenty more curious puzzles and fantastical mathematical stories from one of the world's most popular and accessible writers on mathematics. This is a strange world of never-ending chess games, empires on the moon, furious firef...
Relax: no one understands technical mathematics without lengthy training but we all have an intuitive grasp of the ideas behind the symbols. To celebrate the 50th anniversary of the founding of the Institute of Mathematics and its Applications (IMA), this book is designed to showcase the beauty o...
Any good recommendation for a 1-semester course that covers galois theory,then modules and basics of homological algebra and category theory and finally some intro to representation theory?
Relevant books from the recommendations in the Cambridge syllabus:
Galois Theory
E. Artin Galois Theory. Dover Publications
I. Stewart Galois Theory. Taylor & Francis Ltd Chapman & Hall/CRC 3rd edition
B. L. van der Waerden Modern Algebra. Ungar Pub 1949
S. Lang Algebra (Graduate Texts in Mathematics). Springer-Verlag New York Inc
I. Kaplansky Fields and Rings. The University of Chicago Press
Rep Theory
J.L. Alperin and R.B. Bell Groups and representations. Springer 1995
I.M. Isaacs Character theory of finite groups. Dover Publications 1994
G.D. James and M.W. Liebeck Representations and characters of groups. Second Edition, CUP 2001
J-P. Serre Linear representations of finite groups. Springer-Verlag 1977
M. Artin Algebra. Prentice Hall 1991
I mean there are a bunch of books that do this
Wdym by "one that is on the dark side"
pretty much any algebra book if you pick the chapters properly
It's on financial mathematics
Rotman was discussed a bit earlier, that does all of these topics in the back half.
How about artin or dummit & foote
Both are fine
like I said any modern algebra book will cover all of this if you choose the chapters correctly
it's really just a matter of whose writing style you like the best I guess
As I recall Dummit & Foote is a bit terse in the proofs
The only chapter missing seems to be category theory
Rotman does this
people do read it
@finite crane was posting about it earlier
D&F does category theory in the appendix also
idk if its a good treatment
update its not its like 4 pages
Anyone have a rec on Stochastic Diff Equations?
When do you think Ahlfors should be read? Like how much should a person know before getting into the book?
Thank you @obsidian valley for all recommendations, i will borrow rotmans book from the library tomorrow
D&F is the best place to learn field theory and Galois theory imo
The rep theory of finite groups chapter in D&F is pretty good too
what about rings and modules?
Mcdonald-
The commutative algebra book?
Yea
any books that cover the following topics without assuming too much knowledge in physics (im thinking hs physics at most)?
Probabilistic interpretation of quantum mechanics, self-adjoint operators and physical observables, noncommutativity and the uncertainty principle. Spectral theory for (unbounded) self-adjoint operators. Stone's theorem and other topics.
this is the syllabus of potential topics if more info is needed
they recommend Keith Hannabuss' "An Introduction to Quantum Theory" but i can't find it anywhere
Can anyone tell me how Lang and Marsden and Weinstein Calculus book compare?
I would say don't read Ahlfors as a main text. Read something like Complex made simple and after completing a topic, check into Ahlfors if he had a nice argument or a nice trick he mentions somewhere.
I requested a copy from my library btw, ill scan this at some point
ah okay thank you sm
Hall quantum physics theory for mathematicians
it assumes you're a mathematician without knowledge of physics
you should at least know real analysis and linear algebra before reading it
ohh cool i've heard of that one actually
i'm going in with some measure theory background and a bit of functional analysis hopefully
it's about the only accessible book
right
that wouldn't embarrass a mathematician
haha
the preview for normal l biggs' discrete mathematics books is very nice to read
are there any other thorough books like it for discrete math?
#book-recommendations message give this one a look
thanks :)
Mathematics: A Discrete Introduction" by Scheinerman
if that what you looking for.
Anyone ever read Algebra: Chapter 0 by Aluffi before? Any opinions on it? Prepping my studies for graduate school and have been recommended it several times! 😄
#book-recommendations message here's a review i could find
Ah thanks for the help! I didn't think to look back through time on the stream.
Asking Again----
Im looking for a book on
stochastic wave eqn/ Stochastic DEs in general
And something on the Euler Lagrange Equations
Does anyone have recommendations on books to study Mathematical logic, like from the start and maybe also books with problems on the subject?
Any reccomendations for precalc?
Modern Introductory Analysis by Mary Dolciani
Introductory Logic
Introduction to Logic: and to the Methodology of Deductive Sciences (Dover Books) by Alfred Tarski, haven't tried it out but the reviews for this books are good.
Whoa?
shit wrong channel, my bad
saw the logic message and thought it was the one i was thinking of
Mileti Modern Mathematical Logic
Assuming you mean the field of mathematical logic (like the incompleteness theorems and stuff)
"A Friendly Introduction to Mathematical Logic" is also quite good
I'd also add goldrei in addition to mileti and L&K
guys i need book recomendation i have read diary of a wimpykid
and matilda by roald dalh
Read itsy bitsy spider by Rosemary Wills
Charlotte's Web
best book for linear algebra?
read dami's lin alg book review and see if you can pick one that suits you
its a rhyme
read it in primary
does anyone know of a (mathematically rigorous) crash course on odes that's concise and has computational exercises?
something like one of those standard ode books but not stretched out over hundreds of pages
more condensed into like 70-100 pages if possible
A Walk Through Combinatorics by Miklos Bona
Tried it and it's really a great book , if you are beginner in it.
does anyone here knows an encyclopedia for mathematics that could be used as a reference for definitions ?
Just google search I guess
does anyone have any leanings for (or against) lang's algebraic nt vs weil's basic nt?
i need a book that covers Topology of Rn. please 😔
Probably first chapter of spivak or munkres calc/anal on manifolds .
maybe go with tao analysis books.
I second recommend tao , especially if you're new to proofs.
I would recommend Bartle and Sherbet or Bloch
I got Terence Tao's analysis 1 (3rd ed) so far
Set is boring
No 
Anyone have suggestions for elementary abstract algebra textbooks?
Look in pinned
In Tao
Anyone know a lecture series/book that is not too rigorous but is good for developing intuition?
Uh on what topic?
Anything not combinatorics
That's like rest of the math.
well yeah, I don’t mind anything besides combinatorics
I’m not asking for something that covers all of math, just any resource that is not combinatorics
There is simply too many topics that are not combinatorics , you need to be more specific if you want a productive answer.
What is your background and what are you interested in?
im in proof based linalg, anything from analysis, algebra, or topology interests me
or some sort of geometry
it could be any of those i dont mind
If you know multivar calc , then "differential geometry" by andrew pressley is a good book.
Artin "abstract algebra" is a fun one.
Hoffman & kunze "linear algebra" is one of my fav books.
topology and geometry , Tadashi Tokieda
LOL ironically I’m watching that right now
Tao and Stein and Cohn about measure theory if u wanna read those things
D&F is dry af
Thanks
You can try Judson, I have read first few chapters and I liked the pacing
not very suitable for self study, good in a classroom setting
You can always read the initial topics from one book and then switch to knapp for the above topics
judson and pinter
any book recommendations for ring theory? preferably one with a good amount of solved examples?
I second this.
Also a first course in noncommutative ring theory by lam might be worth checking out.
A lot of exercises.
i third this
I fourth the rec of d&f. If you want specifically commutative rings you want a commalg textbook like eisenbud or atiyah-macdonald.
All the Math You Missed ---> how is this book?
I just saw Math sorcerer recommending it, maybe try it yourself. There's a copy of it on a certain biblical library
Are there any abstract algebra problem books?
does anyone know if dummit's abstract algebra has solutions to any exercises?
Can someone tell me what is the ring theory
it doesn't
anyone know any more "advanced" calc 3 books? My class is using Flanigan calc two, but the exam problems are so much harder than that, and thomas calc + stewarts as i use both for extra practice... Is hubbard and hubbard a good choice?
thank you guys! I'll give dummit and foote a look. thanks so much 🙂
:q
ah man. any other "introductory" level abstract algebra books that have solutions to at least some exercises? I don't really like the one in the vook recs channel
yo i got a good one if you want it
"A first course in abstract algebra" by john b. fraleigh
Thanks! 
I think Gallian has a solutions manual, try that
And Herstein also but it's a bit old school
Do u have any recommendations for self studying multivariable
My budget is £40 so preferably a good book that’s readable for around that I guess
Like preferably I would go by a textbook and then YouTube videos beside to help learn the content
For basics resources are free over internet. Unless you want to help an author.
Ye but I don’t like reading of an online pdf that’s like 200 pages long
You can use a printer
proof-based or not?
No
Just like
Triple integrals and stuff
And vector planes
so you want to cover this material but without proofs, correct?
I didn’t know there was proofs in multivariable ngl
If there is then ye I’ll study it
if this is to prepare for your third semester of calculus, usually that class does not focus on proofs
No I’m in year 12
I just wanted to self study a course over the summer for fun and for my PS to
Because after second year FM I’m not exactly sure on what course to do, will probably be multivariable or linear algebra tho
You can probably start on anal if you want as well
Lin alg is probably a good pick though
you can just pick up an old edition of stewart calculus used for cheap
I personally really enjoy Calculus III- Pauls Online Math Notes - Lamar University
got me through calc 3 with an A
"Examples of Commutative Rings" - Harry C. Hutchins
Getting it physical doesn't make it shorter but yeah having stuff physical can be nice
wrong mention.
please don't take this message out of context

guys what is the de facto and de jure book of advanced geometry after completing "Elements by Euclid"
Harthstone's geometry
is it analytical or purely euclidean
i mean all the other books treat higher subjects analytically
suppose menelaus theorem
they will introduce some weird concepts like vectors and all
and then learn that
then learn menelaus theorem
Euclidean geometry is only for high school. Nobody cares about it after high school. At most you use a few basic notions from it to develop higher stuff
can't they just prove it using basic euclidean concepts?
ooh
Did you unironically go through Euclid's elements
yes
actually
ofc modern interpretation
bcz there wasnt even an equal"=" sign in the original
Upto interpretation what book I mean
ISBN 978-0-6151-7984-1
Many lines of geometries (plural) have sprang into existence in the last few hundred years, especially the last 200 years
yes
Depending on your interests or backgrounds, you may pursue any of these as a followup
like non euclidean geometry
hmm
guys how did they prove that there are contructions which can't be solved by compass and straitedge
Galois theory
another like compass geometry
and straightedge geometry
using only one tool for a construction
I don't know the full details (many accounts online, both for the general audience and mathematicians), but the idea is to translate the geometric problem of compass and straightedge constructions to that of a corresponding algebraic structure (constructible numbers), and then study of symmetries of the algebraic structures helps you say something concrete about the constructions too
I may be conflating the problem of unsolvability of quintics through radicals with geometric constructibility
But "galois theory" is the keyword for sure
yeah
Well the idea is to consider the field of "constructible elements"
And use some field theory/Galois theory properties to say stuff
It depends. You can possibly graduate with a masters in math without ever seeing it in a class
ill add that to my study list for summer after set theory advanced ig
Or be exposed to it in the second year of your undergrad
Not entirely related but still an interesting followup is metric geometry, which (at least in my vague impression from reading random arXiv preprints) is concerned with nontrivial problems in Euclidean geometry (or more generally, metric spaces), sometimes depending entirely on the metric setup (other times you may work with extra structure on the space, spilling into territory of differential geometry for instance)
btw how much logic should one learn and recommend a good logic book for Maths Majors?
Here's an interesting (open) problem that I recently learnt about: a Jordan curve in the plane is any injective, continuous function from [0,1] to R^2 (simply think of a continuous closed loop that does not cross itself anywhere). Say that a rectangle R can be inscribed on the curve if you can draw all vertices of R on the curve. Can you always inscribe a square on such a curve?
Nothing more than understanding basic truth tables, implications, contrapositives, etc.
Just read pinned doc in #proofs-and-logic and go straight to real math books like Tao's analysis
You pick up the rest from writing and reading proofs
I started my journey with Tao's Analysis
I have mixed feelings about it being a good choice
On one hand I'm a big simp of his writing and insights
On the other hand is time/efficiency and organisation of material, especially if one is reading the book on their own as a gateway to math proper
i will try that for sure
i know most of the ones in the pinned docs
where can i get
a lot of good/fundamental qs in undergrad complex analysis
atm taking a ca course where we're lacking baby step qs 
check pins, there's a list made for CA books
u may find 1 that catches yr interest
here
ye problem is i'd have to do it side-by-side with my subject; coz the presentation + ordering differs
when im mainly just looking to fill in more qs
Probably look for lecture notes online or video lectures
Book recomenedation for someone trying to learn Linear Algebra
I can't post a pic
anyway I'm looking for something that covers:
Linear Algebra: Introduction
Linear Algebra: Matrices
Linear algebra: vector spaces and linear maps
Linear algebra: eigenvalues and diagonalization
for entrance exam
see #books-old
it talks about R and C
I have no clue what that is
I have no background knowledge of linear algebra
wut
if u scroll up there's a section on lin alg
this is linked there, this should be sufficient
My bad
ah np
thank you dude, appreciate it 🙏
should I do MIT's multivariable calc since it seems to be a pre-req
my highschool didn't teach multi variable calc
dunno why it's a prereq, i assume you won't need it
(if anything i would say lin alg should be a prereq for multi)
but yeah looking at the syllabus you probably won't need it
maybe for the "linear algebra in engineering" part at the end?
gotcha
yeeah won't be needing that
but that part is likely not relevant for an entrance exam
would you have an estimation of how long it would take to finish Linear Algebra till the point where I'm ready for my entrance exam, trying to create a timeline
depends on how much you need to know
" Linear Algebra: Introduction
Linear Algebra: Matrices
Linear algebra: vector spaces and linear maps
Linear algebra: eigenvalues and diagonalization"
if you're going by what you said above uhh
^
lemme think
maybe 2 or 3 months?
"how long" is a difficult question to answer in general
gotcha would you have hours
i don't have a precise timeline for you
that's probably something you'll have to think about
hello!
anything (books) that would help for engineering? like the very beggining gonna start uni in a bit
"diagonalization" is a kinda broad focus lol
if they mean canonical forms as well then maybe 3-4 months
no what I mean is like when you say "2-3 months", do ou mean like 1 hour everyday for 3 months, wdym
there's some engineering servers in #old-network, those might help
thank you!
in all honesty i don't really know how many hours per day
i don't necessarily follow "x hours per day" kinda thing so i never really thought about it
i'm just thinking regarding like
consistent studying and whatnot
1 hour per day should suffice
alright, thank you
I'll start off with that
any important pre-reqs before I get started, just to see if there's something I should may brush up, have no clue what lin alg even is
@gray gazelle I think a better thing you can do is do the first four chapters of "linear algebra done wrong" (omitting all the topics that aren't relevant to your exam)
And also watch 3b1b's linear algebra Playlist at some point
ah gotcha if it's target focused might be good then
this is good motivation for lin alg
stuff like solving polynomials and whatnot
If you're studying for a test, the most efficient use of your time is doing previous year papers btw
yeah but my knowledge is very short, some topics I've never even heard off
Yes yes, after you cover the basics *
gotcha
you can also consider schaum's outline of linear algebra , it has a lot of exercises.
will check that out
Also is the exam for a pure math program? Or is it like a general entrance test?
general entrance test
Ah then you prolly don't want to read linear algebra done wrong (cus it is sorta intended at ppl who want to go into pure math)
Sorry for the confusion
I want to do maths in uni
Hard to give a recommendation without knowing the kind of qs on the exam tbh
I just have to pass general entrance test to get in
which topic should I check for
Linear Algebra: Introduction
Set language
Logic
Combinatory analysis
Apps
Linear Algebra: Matrices
Matrix calculation
Determinants
Linear algebra: vector spaces and linear maps
Vector spaces
Linear applications
Linear algebra: eigenvalues and diagonalization
Base changes
Own values
Rank
I didnt understand what you're asking. I was asking if you're expected to write proofs as answers in the exam or is it a standardized test with multiple choice questions
This seems to me like an entrance test for prospective math majors... is that right?
I think you have do your working out, but I don't think you have to do proofs
no
general uni test
After i cover math section, i move onto physics
Interesting, mind saying which country this uni is in?
I see
oh wait this is much better
no canonical forms!
ok yeah a free iso’s recs suffice
Excellent, I'll just get started on Lin Algebra gone wrong then
Good luck
thank you
You can use the server when you're stuck too
I have to pass the exam no matter what
That'd be nice
Give yourself time, it'll be a bit challenging to understand if it's your first math book, but it's definitely doable, good luck!
Noted
Any introductory linear algebra books?
That also cover everything
book recommendations for mathematical logic ?
for calculus
or anything
it's from 4chan so i wonder
what ?
oh sorry. thought you were replying to me
np
For calculus
You can use Adams and Essex 'Calculus - a Complete Course'
7th edition
Thank you
mileti, enderton, or goldrei
yes
Look at Clerk's recs in pinned
Yo you guys got any book recommendations for me? It's could be like interesting topic like some physics or maths but not too complex that I don't understand.
Actually it's fine if it's complex maybe I'll learn some new words and things
Since anything goes: https://transp-or.epfl.ch/books/optimization/html/index.html
Oh..😮
That's definitely something.
It even comes with lectures!
> GNU octave 
na ignore that, he has py code
Ooooooooh.... what kinda optimisation and algorithms does it talk abt here?
It starts with standard theory. Some sections on linear+quadratic for focus. In terms of algos it is quite comprehensive, going I'd say more than a standard course
<@&268886789983436800>
Optimization is not that bad....
Is there something like the handbook of ring theory
Where from I could get most established results and current areas of research in it
Hey guys, I want to learn mathematical proof methods, or some books which can give a mathematical perspective. Do you have any recommendations?
thx
No piracy here!
https://www.maa.org/sites/default/files/pdf/ebooks/pdf/EGMO_Contents.pdf
https://www.maa.org/sites/default/files/pdf/ebooks/pdf/EGMO_chapter2.pdf
i found only the contents and chapter 2
combinatoircs books
what have you previously learned up to this point?
Alternatively you could jump straight into smt like Schroder. Dami thinks its quite beginner friendly and in my lil bit of experience so far it is, at least comparatively
Calc 1-3 linear algebra probability proof math
a walk through combinatorics by miklos bona
what do you mean by "good for problem solving?" are you asking if it has good exercises?
Book recommendation for statistics and probability for undergrad students.
based

What did the message say?
called us all small pp
but pp is already in small letters 

Probability:
Introduction to Probability by Blitzstein and Hwang
Mathematical Statistics with Applications by Wackerly, Mendenhall, and Scheaffer
Statistics:
Mathematical Statistics with Applications by Wackerly, Mendenhall, and Scheaffer
Statistical Inference by Casella and Berger
for non-measure theoretic treatments
is there are any book that covers most of the statistics and probability in one book at undergrad level ?
wackerly, mendenhall, and scheaffer
alright, thanks !
Melvin Fitting and Richard L. Mendelsohn, First-Order Modal Logic
(Kluwer 1998). This gives both tableaux and axiomatic systems for various modal logics, in an approachable style and with lucid discussions of options at various choice points. Despite its more mathematical flavour, the book still includes some interesting discussions of the conceptual motivations for different modal logics. Read the first half of this book to get a compact but sufficient introduction to propositional modal logics, and also the initial headlines about quantified modal logics. Philosophers will then want to read on.
copied and pasted from peter smith's teach yourself logic guide
On Dynamical Systems (DS). Can anyone recommend me a text to read after finishing Delvaney's book? My school doesn't offer courses in DS but am motivated and am a graduating undergrad whose taken many upper level courses in analysis (including measure theory at the graduate lvl) and algebra
I was in the same sort of situation last year. If you’re interested in geometry, try recordings of McMullen’s course on ergodic theory on YouTube. There’s course notes, homework and solutions online too on his website,
Otherwise, depends on your interests. If you like ergodic theory, try reading some chapters of Viana. Another option is Brin-Stuck? The book isn’t written particularly well and detailed though based on what I heard.
If you are going to grad school, try contacting faculties and see if you can do a reading project.
anyone know any good books for understanding calculus and questions on it
@steep badger Truth be told I'm not sure if I want to do grad school anymore, but know DS is something I will for sure explore. Thank you for the resources! I'll be sure to look into them
would you recommend this after reading blitzstien or does it not matter? I was going to read blitzstien but if the other one covers same + more i might just choose that
single-variable?
sorry i have no idea what that is i just started calculus so
then yeah prolly single variable. Thomas calculus and stewarts seem to be pretty standard for calc 1/2
wdym by calc 1/2
like limits, derivatives, integrals, and series, all in one variable
id also supplement this with wathcing 3b1b series on calc. I enjoyed it a lot and i think it could help build some intuition if you just just started learning it
np
3b1b is goated
ye he carried me through lin alg lmao
Have you read anything by Katok? I've spoken with faculty in other uni's and regard him as the best, but the texts are monstrously big
It's insane to me that mitocw has no courses on ergodic theory
Katok-Hasselbladt?
yes
Yes the book is monstrous and I would only think of it like a dictionary.
But I do have something I found recently that would be interesting.
Fisher, Hasselblatt book called hyperbolic flows
It looks fun.
You rock, thank you so much @steep badger
wackerly covers the same ground as blitzstein and hwang but also has statistics
blitzstein and hwang is very readable though
hmm i see. is stats super necessary if i plan to go deeper into stochastics?
depends on what sort, but I haven't seen anyone who needs super advanced stats
and the basics comes as a byproduct of proba course here somehow
Does anyone have any recommendations for a good real analysis book that goes through the multivariable calc stuff? Just R^n is fine, I don't need general banach spaces
schroder, browder, zorich
Thanks
do you already have one variable real analysis knowledge?
Yes, although it's a bit shaky
Thanks
Depends on the topic. I say Titu is the name to go to usually.
any useful book on cosmic string theory and time travel
Recommendations would depend on your level of education
The Art of Problem Solving by Lehoczky and Rusczyk.
i can learn as i go along
Yeah, but what is you education level?
Im 16
so like
high school level
but
i think you guys call it AP or whatever
basically A level maths and further maths
You'd probably have to start with the Stephen Hawking books.
A brief history of time and space, brief answers to the big questions, and so on.
Yo, I need a good book for Trigonometry, any suggestions? (Im in 10th grade)
in which hemisphere do you live
why would it matter? khan academy is available everywhere discord is available (I mean, in North Korea you probably wouldn't be able to access it but neither would you be able to ask other people on discord)
Wrong channel. Also, its just neither, not both.
sorry my bad
Can anyone recommend any good books on cybernetics
I know it's not "purely" mathematics, a bit more interdisciplinary and engineering oriented
but still seems interesting
Is "Proofs: A Long-Form Mathematics Textbook " good for self learning? I have a math minor, but haven't done any math in about 5 years
yeah
Okay, ill buy it
I don't wanna waste money on books i can't understand. but this seems cheap
I tried reading a different book. But understanding the logic behind the proofs made it a bit difficult to read
I have this book! sadly I haven't read too much so I can't give great feedback, but from a few chapters I can tell you that it is certainly comprehensible and not too deep or complex
The author seems to explain things in a reasonable way
Im sorry i know this is specifically for math but does any1 know any serverthat could help with doing research
Specifically for chapter 1?
chapter 1 of what
Wdym by practical research
Subject in our stem

We basically pick something to study upon on, something that will benefit the community
i don't know anything about calculus can someone tell me what is best calculus book for me?
stewart calculus is a nice easy place to start
does it include calc 1 and calc 2 and calc 3?
yes
I heard Terence Tao's Analysis series is good, tho I didn't use it
fair warning with Tao: It can feel like getting a bit dragged on
ok but i saw a book called "Calculus made easy" and "Hitchhiker's Guide to calculus" which is better i just want an introduction for calclus not mastering it
and exercises clearly aren't Tao's strong suite
Tao usually goes quite fast. I read his Measure Theory book, what a blunder. Couldn't follow beyond construction of measure
@ocean mulch @finite gale
I heard about the latter. Ppl seem to like it, tho Idk.
what do you mean? not concise?
tao's measure theory book has a unique treatment , definitely worth reading after you've done some MT
His intro analysis book takes 5 chapters to build R from scratch
Would suggest Spivak if yr interested in some exposure to mathematical analysis
he just goes on and on, assuming everyone knows what he knows
though fair, I won't do better if I have to write a book. I don't know what you know and don't know.
specify the book you're talking about for better context
He likes to chat with the reader, which can be painful when you're not understanding him/the context
The last one I tried was his Measure Theory book
tao's analysis didnt feel that way to me , i can see his measure theory book being that way
isn't he one of the most prolific mathematicians alive...
Analysis I was actually quite motivated and easy going
kmm, you haven't done any of his books you know
Oh wait u guys are talking abt measure theory
Nvm

wdym from scratch? with Dedekind's cut and Cauchy's equivalence of sequences?
I did and am doing his book on intro to analysis
exactly my point 😄 Idk about him, but I can see how he has that trouble. I know some ppl who think lightningly fast, and either you keep up with them, or you don't.
cus they can't understand why you don't understand
yeah he takes one chapter for construction of N, then does ZFC, then construction of Q, finally completes Q to form R
ZFC, lmfaooooo
not just ZFC but set theory in general I mean but it's unusual for book to actually do ZFC
ZF I mean, he doesn't introduce C in that chapter
Peano's axioms should be enough. ZFC is overkilling
lemme post the contents
It's like learning Latin when you're still struggling with French
Chapter 1 is just motivation
Idk, but math books are generally quite horribly written. I swore that I would remember what the pain felt like, so that I'd write better books if I had to
It depends , its still a pretty objective thing for the most part , its hard to tell what makes a math book "good" because that can be different for each person.
I love certain books that i know some people will absolutely hate and vise versa
One book like that will probably be Artin, I don't hate Artin in fact it has definitely made me better in Algebra but feel like there must be better books out there
The geometric approach it makes is some times a bit puzzling not to mention the few unusual topics
Don't read Serge Lang. I repeat, not Serge Lang.
he summarised everything about category theory in one section. This guy proved three isomorphism theorems in two pages.
Idk how anyone can learn from that book
I think you mean his Algebra book?
Yes but the original question didn't mention anything so it's better to specify which book we're talking about especially with lang
I think all Lang has done in his entire life is writing books
And AIDS denial lol
Yeah, I'd say it's only worth it as a reference book although dnf would still be better
Then again I haven't actually read the book enough to comment
So.... found this book in a bookstore. I thought the author sounded familiar until I realised why: Sheldon axler from LADR and ross- that analysis text (I think? I can't rlly remember, but in any case) anyone seen this book? Any recommendations for probability?
Depends on what topic of proba

This book was recommended to me as a good one. Or it might have been one of Sheldon Ross's other intro probability texts, but I think it was this one.
I've only skimmed it in a bookstore but it seems comprehensive enough, probably not good enough for a grad course though
gotcha
||google: bookname pdf||
and if the book is good then buy it
Trigonometry by I.M. Gelfand and Mark Saul
You can do the whole book in less than a week
its easy to understand
and then id try
103 Trigonometry Problems by Titu Andreescu and Zuming Feng
just buy it
Any books or a series of books which teaches calculus and geometry in combined fashion with a very general setup involving manifolds and measures on locally compact abelian topological groups ....all this but starting from scratch.
so like a diff geo text?
the only problem is that last one
since haar measures I haven't really seen in diff geo texts
A good reference for that might either be Folland's real analysis book or a book called fourier analysis on number firelds
I have no clue about "locally compact abelian topological groups" but i think you should check out the amann escher 3 volume analysis series, the final volume does have diff geo plus measures
Tao's analysis does not do ZFC
unless I just badly misread the conversation
It doesn't do it as a big thing on it's own but it does introduce them properly for resolving the Russell's paradox
revising this: yeah it does "do" them by briefly introducing them and etc, guess that must have slipped my mind
I'm going to be doing an applied real analysis course next semester. I wanted to know which books I can use to self study and prepare for it. I'm familiar with proofs and have done the typical calc sequence, LA, discrete. Was thinking about tao, abbott, and rudin. But I'm not sure which one would be best for a clear intro, the course textbook is awful...
I saw someone mentioning here that tao's analysis 1 is well motivated, I'd prefer something with good motivation and one which doesn't skip much.
rudin would be an AWFUL choice. The book has amazing exercises, but is a better reference than something to actually learn from. I've heard tao's analysis is really good, and also "understanding analysis" I've heard is really good
Rudin gives NO motivation at all (yes, I am using that book right now for a class....)
A less common rec for analysis
Chapman Pugh
mathematical analysis
very good imo
very hard as well but very good
okay thank you!! @mellow wren @trail yarrow I'll skim those 3
that syllabus actually looks useful too, bookmarked
This seems cool I really like the writing of Schroeder but never had any resources
Also you might want to check out Introduction to Real Analysis 4th Edition by Donald R. Sherbert and Robert G. Bartle.
Has anyone read zorich's mathematical analysis duology? How long did it take you to get through it with what average number of hours invested in it weekly?
I've not read it but looked at it, the notation is extremely clear, he writes math like I write it, using logical quantifiers in the right order as opposed to English sentences
It does have a lot of physics-y kind of examples which isn't my thing
My impression is that it's probably a great book but that you might not have to read every single line
One thing you should know about these analysis books is there's rarely "the perfect book" that you should read every single line of. For example the Bartle and Sherbert book has some material that I never read because it didn't seem relevant, so I had to go to other books for that stuff, but I still love the book for what I used it for.
Thanks for the pro tip.
You're welcome, some people might disagree with me, but I haven't yet read one of these books cover to cover, I usually end up moving to another resource after going in-depth for a while on the first one
So I would just pick something solid that works for you and go with it as long as you're getting things out of it, and if it's not working, start checking out some other books
Yes, I have already abandoned rudin for that matter.
which intro abstract algebra book has the best exercises if I'm just trying to review the subject?
/ which book has the most difficult exercises
you have to know all the theorems and concepts
I think @gray gazelle worked through at least part of it
Well, i'm not sure if you'd want an intro book if you're just looking for review
i mean intro as in like
I guess artin or dummit and foote
up to galois theory
I've hears good things about Advanced Modern Algebra by rotman
thanks ill check those out
Lang has an undergrad algebra book
👎🏻on anything written by Lang.
I imagine it might be suited for review
i guess for reference im trying to review so i can take a qualifying exam in grad school lol
Lang is suitable for review, if not for a first pass whether undergrad or graduate
Yeah i know this second one. Great book.
Sure this sounds like a good series. I'll check it out.
i myself am not that good
im currently doing egmo(geo) and otis excerpts(algebra)
and also aops vol 2(finished aops vol1 a momth ago)
and handouts
yufei zhao and evan chen both have nicr handojts
i also did some problrms from arthur engels book
idk
im using like 20 different
I picked the Red Book up in my freshman. What a mistake
red book?
@ocean mulch
its putnam qs
Lang has a WHAT
Are you referring to lang algebra?
The famously not good algebra book that is not meant for undergrads 
Wow TIL
I was not aware of this 
Is it any good?
I know his books are a mixed bag
aka this one
I learned quite a lot from it,but not a great book nonethless
Turned out I was not the only one
https://mathbabe.org/2012/01/03/ken-ribets-love-note-from-serge-lang/
i have the third edition which is yellow
is anyone vietnamese here?
Rosen was what's recommended to me. I got a physical copy of it yesterday and went through a few pages, was pretty great so far.
You are so kind, you already reply two questions of me. And I think you are a people good at learning!
ah yes, self reference
lol sorry
When youre doing JEE questions and you dont realise the channels have switched from discussy to book-rec
oh i know it
if you know, you know

Serge Lang 
I need a good book hah
No, just kidding, not Serge Lang. Maybe his Undegraduate Algebra, but I haven't tried that
otherwise, I would say Herstein's Topics in Algebra
Have you read it, or you hear else people say this book is good
Unless you're Peter Scholze
I read the first few chapters. It's quite ok, but I can be biased
ok, thanks
Careful, sometimes "college algebra" is used to mean... similar to precalc/high school algebra 2, but taken at a college
it is (but prolly because its my first book pn geo)
i skipped the geo section in aops vol 1
Could anyone suggest me a good proofs book please, I'm looking to read and understand ideas
Education level - A level math
Look in pinned, loch has a short intro to proofs
Also, you could probably jump straight into smt like Friedberg or Schroder provided some perseverance, as is standard in any math book.
Tysm
awsm
I actually liked Lang's "Basic Mathematics". I used it to refresh some basic stuff I hadn't seen in almost 30 yrs. But I'm far from a mathematician
Lang was a terrible person and his textbook output was very much quantity-over-quality
But I'm not aware of anything else that does what Basic Mathematics does
In general I'd recommend picking any other book over Lang (not because of moral considerations, the dude is dead, just because he's not a great pedagogist)
Np, happy to help! :D
oh wow, I just looked at his Wikipedia page... 💀
Tough truths
Lang's Undergraduate Algebra is good. He gives a proof of induction in chapter 1 which I've never seen anywhere else. It only uses well ordering of the naturals, so it also works for transfinite induction. His exercises are also top notch. Herstein's topics in algebra or Artin's algebra are worth looking at as well. Dummit and Foote wasn't very good back when I was learning.
I'll just sketch the proof of induction since it's nice. Well ordering means that every nonempty subset has a least element. The naturals are well ordered. Now suppose we have the assumptions of induction, a statement p(n), p(0) is true, and p(n) being true implies p(n+1) is true. Let F be the set of naturals that p is false on. Suppose F is nonempty, so then there is a least element f and p(f) is false. Since p(0) is true, we must have f>0, and specifically f-1 is also a natural. Since f is the least element, p(f-1) must be true. But by the assumption of induction, p(f-1) being true implies p(f) is true. Thus a contradiction, F is empty and p(n) is true for all naturals n.
My only problem with D& F is the ordering is sometimes a bit weird like group actions and homomorphism being thrown in early then parts of the subjects scattered throughout the book before reaching the meat of the topic
I think the Mary P. Dolciani books do what that book does but I'm not sure since I've never seen the Lang book, only heard people talk about it
hungerford's Algebra (not his Abstract Algebra) seems like it would work too
Usually induction is used to prove the well ordering of natural numbers so this is interesting to say the least
Really? Wouldn't well ordering come from how the naturals are constructed?
The 2 proofs of well ordering I've seen rely on induction argument. It seems natural cause integers also follow the same axioms as natural numbers minus the induction. So, it's not unreasonable to guess that without induction well ordering won't work
it's also common to assume well-ordering as an axiom and prove induction
well-ordering and induction are equivalent, as in you can prove one from the other
any good book for logic that isn't super syntactic in nature like Mendelson or Kleene?
Yooo, zorich's mathematical analysis 1
It should be fine because that book is also meant for a first rigorous course in analysis
Maybe enderton, goldrei, or mileti

Van Dalen is a decent book
What are the pre-requisites for studying Terry Tao's Analysis-1 ? Can a freshman (1st semester) student understand this book ?
The primary thing I would think is just math maturity; if you don't have a ton of it it may take you a while to get through but I don't necessarily see why you shouldn't be able to?
So , I can start with appendix-1 Mathematical logic and then continue with chapter 2 ? , becuase I don't have that "mathematical maturity " as of now , you know high schoolers only do computation(calculus) and don't have to worry about the underlying maths that is making it possible in the first place, while analysis-1 requires a lot of proof writing.
uhm... thx I'll check them out
thx
try to read it, you will understand everything eventually, but if you find it hard to understand what's going on I recommend looking into "the real numbers and real analysis" by Ethan D. Bloch, it might clear things up
when I was a freshman I tried like 10+ books and the only one that worked for me (clicked) was Bloch's book
didn't try Tao tho, its a good book indeed
Alright, thanks, I still have some time with me to do the pre-preparations for uni , so I thought analysis-1 would be the best place to start, so even if I don't understand anything (which would probably be the case) I'll have time to learn it using some other books and materials. I just wanna use this time productively and get rid of my math fear.
just understand how stuff is constructed from Peano Postulates and how proofs are written and ure ready to learn the rest in uni
Yeah , I'll try to learn those things from Terry's book, starting with proof writing.
Try Bloch's book ?! or some other reference
nice u got the book name correctly 
any algebra books that aren't super thick like d&f?
i've heard of gallian but i've also heard he's got a bunch of typos
Peano axioms include induction
and induction is equivalent to well-ordering
so you can choose either as axiom
it's more of a matter of taste
Herstein's topics in algebra is pretty concise, rotman's advanced modern algebra is pretty good
I've seen mention of Dolciani several times here. I might get a cheap used copy
There are a bunch of them, at different levels.
what did he do (i only know of his aids denial)
he was anti vietnam war
i think that isnt that bad
was mr serge really that bad?
Do you guys avoid reading books written by terrible people?
Some comments I've heard about his texts complain about the dryness of his texts, as well as the quality of the content covered
Namington specifically mentioned that even putting him as a person aside his pedagogy didn't sit well with him
(I quote from this server, didnt read his book other than on linear algebra)
he summarised everything about category theory in one section. This guy proved three isomorphism theorems in two pages.
oh
Ive heard that langs book shouldnt be used for learning the topic.
Just for reviewing the topics
prolly because the explanations arent that good
Well...
probably cuz of his controversy
not really sure, after all, there's a lot of reasons why one could get famous, even for the wrong ones
Oh ok thank you.
He also quit his job over Columbia's treatment of protesters and was very against Huntington because afaik Huntington was trying to say the people of South Africa were happy under the apartheid
idk if I understood that right, but why would that be a bad thing
Perhaps this would be more of a discussy thing
The algebra professors I have asked about his book keep it around as a reference book, like you said not really for a first pass
oh ok
i like rotmans book
the one on abstract algebra?
yes
How u finding it so far?

its way harder than i thought
Lol no way Lang being against the Vietnam War is what's stopping you from reading him
THE THING THAT IS STOPPING IS MY KNOWLEDGE OF ALGEBRA
i thought him being against the vietnam war is something good
@vital iris
Its just the two things i know abt him
and was wondering why he is a terrible person (someone said that he is a terriblr person)
id read langs book if it was easier to understand
That was just someone providing their opinion that he is a terrible person. There is not too much to say about it.
I really like his Real and Functional Analysis book
i wanted to understand why the person thought abt him like that
based on what others have said here before, it's not just that he was an aids denialist, but he was using his academic credentials to push his denialism
You should probably ask them specifically then
thats why i pinged em in my question
Oh ok
fwiw the books I've taken a look at he never came across as a bad writer at all
but the algebra one specifically is definitely a reference type of book for someone who already knows a good deal of algebra imho
this the message
Thoughts on pop math books? 
sin
I read too much pop math in my youth 
LOL what kinda pop maths books were they? What topics did they cover?
I also read Villani's pop math, and Feynman stuff
Useful to get wowed but not really useful after
Feynman LOL
Mhm
Could he handy for motivation but aside from that definitely not for educational purposes
HEllo I need help here. I am in high school and very good at math but is there any math books I can buy to keep me studying.
what sort of math have you done so far 👀
and what have you liked
geometry, algebra 1
basic mathematics by lang
hey can anyone reccomend a good book for under grad math?
what subject
Can anyone suggest me books with hard and tricky word problems? ranging from Grade 9-12
i think martin gardner has written some math puzzle books
Thanks for suggesting that amazing guy!
Gonna try out his books.
raymond smullyan has written some logic puzzle books but i'm not sure how good they are
thanks. It's hard to find with specific people with their collection of specific puzzzles and problems. Generally all I find is textbook problems from various schools before this. Thanks
I read that as sullyman 💀
👨
Anyone have dynamical systems recommendations?
presumably besides the ones in #books?
Oh lemme check that first
also hirsch, smale, devaney seems good
one book
kk
That's more ODEish dynamics
I like Brin and Stuck
Also lots of lecture notes online, I think including by Milnor?
I hear Robert Ghrist is writing one too so I wanna find a draft or smth
hubbard of vector calculus fame has an ode book from a dynamical systems perspective
Cool noted down all of them, ty so much!
Can anyone confirm if this textbook is in black and white only or does it have a colour version



icic
