#serious-discussion
1 messages · Page 55 of 1

Ok i posted my forum hopefully someone will answer
I really need this for extra credit
algebra is so complicated..i cant imagine geomentry
I feel like they over complicate it
Hello, does someone know how class mass normalization is used? I think it is the simplest way to treshold when having a multi-label classification problem
I want to understand how equation (9) can be generalized?
https://mlg.eng.cam.ac.uk/zoubin/papers/zgl.pdf
In mathematics, a functional calculus is a theory allowing one to apply mathematical functions to mathematical operators. It is now a branch (more accurately, several related areas) of the field of functional analysis, connected with spectral theory. (Historically, the term was also used synonymously with calculus of variations; this usage is ob...
it's good stuff
meow
in the simplest case it really is just plugging matrices into convergent series
ic
.
The Wiki article doesn't have any useful references to read further, do you have any?
i liked chapters 6-10 of quantum theory for mathematicians by hall
of course you can also find this on basically any book on functional analysis or operator theory

I found something on the internet: https://www.mathematik.tu-darmstadt.de/media/analysis/lehrmaterial_anapde/hallerd/ISem21complete.pdf
This is probably entirely devoted to the thing and presupposes a background in standard functional analysis
yeah I wouldn't raw dog that
yeah put a condom on first

So what if we tied a rope to a universe
And the other end to an electric generator
So like energy
You can do something like that in universe with a black hole maybe
thats like so much number theory
ok
idk wut dat is
i need help with formulas on google sheet

is the integral of 1/root over u : ln(u^1/2) + c ?
,w int 1/sqrt(x)dx
is that what you're looking for?
wow uh hi y'all
Hello
wassupp
Nthm u?
music
Oh that's nice
A bit of calculations for science profits but not much
What is it you don't understand?
what do you mean by calculations for science profits
Well normally is some cases science and math get integrated into eachother
yes
To solve a equation u would some science definitions
Like the motion of a constant
Which is science
Then the formula which is algebra
Thats math
See what I mean?
yes i got that much
Oh okay then
Yes
would u solve a riddle
Depends
Could be an intellectual trap lmao
if yes is no, and once is never, then how many sides does a triangle have?
Two?
yes it seems that way now
Mmh
Yes
studies
It's in my bio
Australia
ohh nicee
India
Oh nice
ahhh
Yes
that's good
Mhmh
have a top 5?
Ye
tell then
Books
Where in Australia?
Perth
Nice, Adelaide here.
yes, your top 5 fav books
Looking for Trouble?
Wdym
Dahl..
Ye
nope
Elaborate plz
Looking for Trouble is a book by Dahl, I read it in primary school.
Oh ye
😭 oh
The context u put it in wasnt easy understand
Yea that's fair
way to make one feel stupid
Hm
What level maths have you both studied?
Oh
or Physics..
Ap physics c
10th grade, however much that is
But I study under for fun
Uni
Nice, what degree?
are you old 😭 should i call you bhaiya
36
uncle
So Bachelor of Science (Physics)?
What does that term mean
Ye I study physcis
hindi for older brother
Ah nice
yes
Cool
But in bio explain everything I study
When I say physics and chemistry
I say virtually decent amount of branches
Sounds good. Well done
How long since you finished?
About couple months I move onto my next degree
Which is?
Chemistry
I'm Chem major nao in IT
Thats cool
I had a paper published in local physics journal for fun
Maybe lmao
i am actually a baby compared to y'all
Oh
But I'm alot more IT nao
Same here, did my degree purely out of interest
Actually the same
how's it like
Greatest experience of my life
Yes
glad for you
But can be frustrating
Ye
I envy anyone who it comes easy to
Ye
Btw quick question
In some atoms theory's some people think
Its under physics or chemistry which one do U think it goes under
Did you mean Atomic Theory?
I dont understand the question
So the subject atoms
People think it could go over physcis some chemistry
Which one do U think
I'd say Physics. Considering chemistry generally relates to the interaction between atoms and molecules
I would say chemistry for the atomic number
Physics covers what is in chemistry and then covers all other aspects of the atom and subsequent subatomic particles.
Ye thats what I mean
that people are obssesed with putting everything in boxes
Hm
tho it does make life easier
Yes
There's an old saying, 'All science is either physics or stamp collecting'.
Yup
The fun things may straddle the boxes ..
Interdisciplinary stuff
When you get through a degree in any discipline, none of it matters. You learn that pretty fast
Yes
science is the single most fascinating thing to me
You mean math 
Same
tho i wanna be a powerful buisness woman
maths is fun
makes you think
in ways you wouldn't normally
Yup
Everyone who tells me they hate maths (99%) of people just had a shit teacher, nothing more.
Science and maths are my strong holds
You just have to unlock something fascinating about it
ahahaahahaa, truee
Have you started learning Matrices?
RREF, Row/Column/Null Space, Rank etc..
no sir i'm in 10th
a baby, like i said before
Ahhhhhh you're lucky. You get to learn all the fun stuff. When Matrices clicked it was an epic moment.
What about a metric
computer and maths for me
Metric Tensor?
biology i have a hard time with
hehe
Metric Tensors are a 3rd year Uni subject
Yes
hn?
But want talking about those
I was suppose to say ha typo
ohh
Yes pretty useful
hi, quick question, if X is normally distributed with mean 0, is P(X>a) = P(x<-a) ?
Yeah. It's one of many "symmetric distributions" with that property
Coming from the fact that the gaussian density is an even function
thanks
@agile snow don't post unsolicited advertisements
I was wandering if I should ping you guys but got disctracted
I was about to message modmail

sorry, it was just for research!
how do you study smart not hard for math?
just study instead of spending all of your time on thinking of the best way to study
probably do practice problems
Practice problems, try to anticipate the text/instructor/video/..., take the time to ask yourself (and answer) questions that aren't in the material
if you understand the concepts, then it's easier to remember and apply imo. also helps if you're reasonably able to derive the results. that isn't always possible, but i know a guy who just derives all the techniques from differential equations on the fly when he needs them, instead of memorizing a bunch of techniques he doesn't use that often.
You take a shit load of really hard courses and then you just find that out yourself
Failure isn't an option
Don't torture yourself
Tbh I would focus less on study techniques and more on actually studying and being engaged in the material, actively trying to understand what's going on, etc
maintain good health
you will be a lot more efficient and be capable of going on for long periods of time if you are healthy
you're less tired, you're motivated, you're more focused
the main limit when it comes to mathematics is time and effort and having being healthy allows you to maximize both of these
@undone wren I am pretty sure you don't need to finish all of velleman before reading something else?
you are totally allowed to go do something else lol
for me personally, i don't think i could because i'm not enrolled in a math major, lol
I think you intended to ping @neat lintel, lems
i study computer science in college
uhh no you can
nope
My mistake
Hi
I do agree with you, fwiw. I don't think there are any math books that I have read cover-to-cover.
have you done any calc @undone wren
my motivation for studying velleman's book was so that i could have a good transition to studying other topics more rigurously like analysis, linear algebra and discrete math
yes, up to multivar
a lot of stuff in velleman is very important you just don't need to learn them all at once
the topics a "discrete math" book covers is also pretty much identical to the coverage velleman gives
transition/proof books aren't so different from discrete math books
at least wrt hammack/velleman
hamkins has a book about proofs for example that is very different from those 2
it's literally all about proofs from different areas of math
p cool
stopped reading after chapter 4 once i figured out how the logic behind everything worked
me too :>
but the part i read was very good
yeah you don't have to finish those kinds of books front to back
you can you just don't have to
if you've learned basic set and function stuff, basic logic, and know what a proof by contradiction is you are good to go for like a first course in real anal/linalg
I would say that finishing velleman or similar books before reading any other mathematics is a lot like learning a language by learning all the grammar before learning any vocabulary or even speaking a single sentence. It is possible, but it is miserable and slow. Learning 'on-the-job' is the way to go.
yeah that's why i stopped after ch4
but sections about counting/binomial, general relations (posets, equiv relations) are also pretty important but yeah you can learn those 'on-the-job'
for sure
i was like "hey i think im ready to start schroder"
This is not to say that these books are unhelpful, not at all. Just that one shouldn't feel that it's a gate that one must pass before doing other math.
chapter 4 is brutal, i'm almost finishing it
Discrete math books tend to be less proof-y and more about topics like graph theory, combinatorics, generating functions, etc while proof books are more about proof strategies, set theory, number theory from what I've seen
yes, but still most of the content is the same
Perhaps you should look for a proof-y discrete math book
for hammack
i think you would be fine reading just
chapter 1 2
some of 3
and 4
What book would that be?
I'm not sure frankly, I'm not well-read in that field. Perhaps others have suggestions
@fleet oyster you think i could tackle linear algebra in a rigurous way with the knowledge i have about proofs? this is all i've studied so far and have done every single exercise
definitely
youve done more than enough are you kidding?
what do you think the average student knows before tackling linalg
i've done like 1000 proofs, not even kidding 
yeah you just don't need to do this
Discrete math books seem to be more for intro to computer science while proof books are transition into advanced math, I am not sure what book would be inbetween these D:
dude you've done WAY more than you need for proof-based linalg
well
idk for proof-based tbh
I'm on page 58 :D
alright, i'll see if i can study linalg and keep studying this book
chapter 1 of artin is killing me
wait till you reach 2.3 and above
so looking at velleman, the rest of the book is still pretty important depending on the linalg book you might want to tackle the functions section
that's when shit gets real
artin is abstract algebra not linear, right?
but that is pretty short
artin is a mix of both
I have a suggestion. You said before that you're interested in skipping ahead to some more 'advanced' mathematics. Once you've read chapter 3 of velleman (the proofs chapter) I think you'd be equipped to read some abstract algebra.
artin is both
Linear algebra is, broadly speaking, a part of abstract algebra
Don't I need integrals for this?
No.
alright, i'll do the chapter of function and do linagl then
The vast majority of abstract algebra has no relation to calculus.
Is this a threat 
analysis does have a relation but
it is possible to do analysis without calculus (although VERY questionable)
well, algebra is highly important to analysis but much less so the other way around
That sentence felt oddly satisfying to hear
at least before a graduate level exposure but even then
I think, after you feel comfortable with proofs, you could read chapters 0 and 1 of Fraleigh's "A First Course in Abstract Algebra".
Chapter 2 is also within reach at that point, I think.
the proofs from there and beyond that part start getting harder and stop being so intuitive
Lol, I'm barely surviving undergrad. Graduate level math sounds like a nightmare.
no it is heaven
early or late undergrad 
Late. I just took advanced calculus last semester. Idk how I survived that.
Graduate mathematics is difficult, but it is fun, because I enjoy math.
i cant wait to get to
ch2 of artin

should have gotten there a month ago if it werent for college applications 
Looking forward to it 
I hope so; difficulty in math is a fun challenge!
imo for intro to proofs linalg or analysis is good
i think baby rudin is the best intro
for proofs
You guys make math seem possible, I feel I am no longer blocked by this huge titan barricade wall called calculus, I am a free birb
🕊️
I firmly disagree with this. There are many other good places to learn proofs. Baby rudin is an unnecessarily obtuse book.
Furthermore it is a book for learning analysis, not proofs.
It's like trying to pick up topology from a geometry book
If your goal is to learn analysis, baby rudin is not a bad choice, but you should be clear about this.
I don't think it's the best choice, but I wouldn't call it a bad book per se.
It is a mediocre choice in my opinion 
munkres is also scary
rudin is a great book imo just a bad way to learn analysis the first time
magic trick?
for topology Munkres and Bourbaki are good
munkres is garbage at treating what a basis is honestly
yeah no it shouldn't be like that
Bourbaki 
Yes
imo willard > dugundji > munkres based on the parts I've read, don't think munkres is bad tho
I vow never to read Bourbaki, so I can continue to laugh at the Bourbaki arguments that happen online
Bourbaki>everything
^ haha
Bourbaki is written as an introduction to topology for people who already know topology
alot of the people who flame it are those who have only heard rumors about how scary it is and how it should never be touched
open it up, read some of it
form your own opinions
spivak on drugs
whats the point
if you are post doctorate and forgot about the basics?
I'm fine with Bourbaki, but I don't think it's a very good book for beginners
I tried spivak once, never again
there is not much of a point now over other books, it was a necessary kind of book in its time
oh okay
It is often helpful to see things in multiple different ways.
back when foundations and first principles of math weren't so organized
This is also true ^
Spivak made me give up on math, didn't touch it for a year and a half until I found velleman
I see
My point is that seeing two different authors discuss the same topic can be helpful in understanding said topic
Often a single author can have certain quirks and idiosyncracies that become clear when contrasted with another author
yeah I was saying the same thing recently, ppl get too attached to one book
I picked up spivak after lang's basic mathematics
I favor skimming 50 of em at once
Math is an activity, not a series of books!
ye
every author has its own perspective, I would have never seen some of them if I just stuck to one book
depends on what you call beginner
although Bourbaki theoretically starts with set theory I certainly wouldn't recommend it to someone who dosen't know that already
This is also a good reason to read books on the side of a course you're taking, imo
yes
i think i can get some benefit out of reading rudin too then
I sincerely do not recommend rudin, at least not until you have learned some analysis already.
of course
My favorite book for analysis is Browder
it has no prerequisites, is well-motivated and has the same content as Rudin
all in 1
🙂
browder does more no?
yup
pretty insane
Sounds excellent
I'll put this in a list somewhere
i have a list
I can confirm that I read Rudin after having already taken 2 semesters of analysis and while it was very great, it is not for your first forray into analysis.
of what i want to learn by end of may 2025
imo Rudin PMA then Malliavin "Probability and Integration"
if i send it here im gonna get flamed though
Oh and while we're talking about topology books too, while it's not the ideal introduction to topology, I think Lee's Introduction to Topological (not differential) Manifolds is a book of rare quality.
you mean not smooth I believe
Ah yes, that's the other book's title
he has topological, smooth then riemannian iirc
I don't like Lee.
Too slow
makes me want to 💤
would take munkres over that any day
OK
I like James's book for ugrad topology
is lee slow compared to munkres? I haven't read too much of either but they didn't feel too different in speed
like lee is a larger book but I think it covers more stuff too
Lee is not focused on an introduction to topology. I don't think the comparison of Lee to Munkres is a good one to make.
@undone wren what book did you pick up for linalg btw?
I'm a big fan of "Linear Algebra Done Right" by Sheldon Axler
Is advanced calculus an early subset of real analysis?
i was going to do https://codingthematrix.com/ and depending on how much i liked that one, go for axler which i heard was good
I hear bad things about this book because of determinants
Can you clarify what you mean by advanced calculus? Also, while the field of analysis does certainly contain calclulus, do you mean simply an introduction to analysis?
idk, I liked it, but then again I only recently figured out what determinants actually are via 3b1b
Something like that. I took a class on "advanced calculus" that was basically just proving calc 1.
This website is very good lol
Though whether that was a result of the book/class or my own forgetfulness idk
"Example Applications" fantastic set of points @undone wren
Then I would say that, essentially, yes: it is a subset of analysis. However it does turn out eventually that tools from calculus become useful in proving things that don't immediately seem related to calculus.
axler needs calculus, and the book in general is a bit analysis focused
imo it gets too much hate but I think it should only be used alongside a more "algebraic" book, and would be good to have some past linalg exposure
you gotta know how to code though and i don't think it's that rigorous when it comes to proofs but my main motivation for doing it is that i will do an equivalent course eventually in uni
I must say that I have only skimmed Axler, but my understanding is that it can be very confusing if you are not already somewhat familiar with the fundamental concepts of linear algebra.
so, may as well study its applications and latter study it rigorously or maybe do both
Someone give me motivation to continue studying topology
I know it'll help a lot in my various areas of interest
topology is a really broad term. What are you struggling with?
But I keep getting bored just past the starting line
I get the concepts well enough when I put in the effort. It's just putting in that effort that's killing me
what are you reading?
I was going through these notes because there's tons of problems attached, but I found it too detached to start off with
http://www.math.toronto.edu/ivan/mat327/?resources
Currently going through these notes
https://pi.math.cornell.edu/~hatcher/Top/Topdownloads.html
A downloadable textbook in algebraic topology
if you find it boring, read anything other than point-set topology. It is just an incredibly dry subject
I see. Is there another sub-field you'd recommend for getting my feet wet?
Depends what you're into. The classification of surfaces is some good, honest geometry to give you a taste of low dimensional topology
I don't mind dry math, but I need to get an intuition for the surrounding subject to thrive there
intuition for point set topology is mainly going to come from things like functional analysis
what kind of math are you interested in?
How do you guys name your PDF books, for example "Stewart, Calculus" or "Calculus, Stewart" or some other way?
I do well in maths that I can approach from a more discrete perspective, logic, number theory, group theory, lambda calculus and similar systems, etc
do you know about compactness theorem in first order logic?
author first 100%
tbh the first chapter (the fundamental group chapter, not chapter 0) of Hatcher's algebraic topology book would be approachable for you and is probably going to be more fun to mess around with
I do not, looks neat tho
Do you also write year?
you are assuming I'm organized lol
I've also got an interest in type theory, but I think I'd enjoy it more if I developed a stronger foundation in other maths first
but if I were I'd just do author then book title
I'll check that out, thanks!
compactness in logic refers to a certain type of topological space being compact
and is one of the fundamental theorems in FOL
Oh he's got it available for free online? What a bro
I agree, his intro to point set is so much more well written than the equivalent in Munkres
although obv Munkres has a lot more content afterwards
yeah but like, who gives a fuck about Urysohn's lemma
Urysohns lemma is one of the most useful results in topology
urysohn's lemma is cool af
You're probably right, it's just never come up again for me in the decade since I read Munkres. Maybe I should have gone with T_{whatever} spaces
almost literally nothing about point set topology has ever been of real importance to me in arithmetic geometry, to be fair.
haha
@burnt ledge @nocturne tusk hiiii
brave new world
i need to brush my teeth n shower
evacuating
brb
imagine doing things....
How do you draw what you wright? I cant draw very good but rlly wanna draw a charecter i made.
you could try to use one of the several text-to-image models that are around
and if one of them is close to something you were imagining then you can either draw using that as a reference or just edit that
or maybe combine aspects from several
Tysm
happy to help 👍
I'd love to get into art but I just cannot be bothered with all the technical stuff
I seem to have this issue with everything I want to get into...
i can wright super good but my art is...
Hmm but would you distribute the time you spend between the two?
I keep pma around as a reference
Altho not the physical copy
So far i havent needed to look at it yet while doing abbott
You just bounce when you hit a wall
I second the general idea
Another strat is to just peruse both shallowly for any given concept and go with your gut for which to go in depth with
I usually end up bouncing at walls to surveying 2-3 resources and shallowly peruse both beyond the immediate content to try and predict a decent stretch
is hoffman kunze out of print or something? i can't find any place that prints new hardcovers
it's a popular book, but i guess its situation could be similar to niven, zuckerman, and montgomery's number theory book
i had a hard time finding nzm
i have a used copy
im boared why is yellow existent cant it be something else like idk blurgin
good blurgin
blurgin is the new yellow i now declare!!!
I found this exerpt while leafing through hubbard and thought it might help someone
thoughts or comments are also welcome 
what's it about
isnt it something about product spaces
i remember reading about it once
something something the product topology is too fine
idk
No
oh wait is that tychonoff i got confused lmao
what does it say
so small
I did its so blurry my phone broken maybe
thats what this guy is doing and failing


blowo
helohelo
i suspect its the coffe i had earlier
but i dont get it
i had it at 3pm..... what the hell
omg hi babe
after lurking in discussion for half an hr seeing the downfall of civilisation firsthand
im thinking of making discussion 2 my homeground


this is great
skipping ahead to examples if I don't understand something is something that has helped me a lot
Learning gravitational equations got me floating
what kind of higher math do people who are good at combinatorial stuff do (other than CS)?
algebraic combinatorics?
Tropical geometry
can you elaborate on this? like i know some standard undergrad combinatorics books, but how would one proceed once you're done with the basics
the wikipedia seems to that it's a subfield of ag, and i'm not willing to learn that, at least for now
are you looking for a more advanced book?
sure, that helps
stanley - enumerative combinatorics is maybe my favorite book ever written
incredibly vast and fun
ranges in difficulty and touches a frankly incredible amount of material + coolest problems I've come across in a book
thanks! i'll take a look at it
i know that there is algebraic combi, but is there any important analytic branch of combi?
There is analytic combinatorics but I'm less familiar with it
Like the closest I'm acquainted with is looking at asymptotics for either partition-related functions or growth rates of certain combinatorial sequences maybe
hmm i see, i have more analytic intuition than algebraic (rn) and it's my major interest
so i also wanted to know about the analytic techniues
thanks for helping! the book seems very interesting
of course! it should have some analytic perspectives in there as well, although never too heavily
Additive number theory 🤓
999 is best number
Why?
turn over your phone
666 you like the devil number?
no im kidding its just cuz 9 is my fav numder
mathematics of statistical mechanics
probability
What’s your opinion on JEE? Cool test yeah?
ah yes, pure memorization
I thought jee was a meme but then shyshu made me do some of the problems and they were hard :(
No that would be hollow knight watcher knights
Shafarevich can die in a hole
my handwriting cannot handle using both of these letters
in the same context
Whats the point in life
riemann
I handwrite them like this
thats actually quite nice (the left one)
Thanks lol
hm
dang that's clean af
Thanks :D
Grass artiste™️

write a whole textbook where you force people to do exercises using pen and paper and \xi
petition to peer pressure grass into writing a textbook
Since you made a guess about me, I'll also make one about you
. Did you take H2 Further Math? I would guess yes
Oh really
which is why i dont know much linalg
Guess we are both wrong
Hmm why
like arithmetic grindy
If I take Chemistry I probably will die
Ah
you probably should pick further math over chemistry tbh
If not that, then what did you take? 
no i just took regular h2 math lmao
No but you need at least 3 H2s?
our school requires 4 yeah
For everyone?
I mean yes
Chemistry 
chemistry is really bad
Ah yeah classic PCME
Oh boi yeah my bro once told me he failed H2 Chemistry, even though he normally does quite well academically (I think)
although it was fun manufacturing toxic gases in my school's lab

I use that as well, when I have stuff to rmb
chemistry is a failure farm ngl
the only chemistry I know now is that the group of symmetries on ammonia is D_4 
Tbh if I could go straight into a uni math programme I would right now, even though I might get shit on
ehhh you probably wont

some schools offer "H3 mathematics"
Yeah I know that, did you take it?
nope
Ah I see
Imagine if you didn't want to take a CCA in JC and when your teacher asked you why you just told them you want to do more math 
hello only imo golds allowed in this server
so like
In my opinion golds yes? 
Truee!!
u can
i doubt u get questioned
Are you the next Ana Caraiani
Yeah I know
yes
Who's that 
you'll definitely sound like an insufferable nerd tho
bruh
not that you are :)
That might be the truth though
What are you referring to as a meme?
no real muggers study math
proven
mugger only tell you how to solve a DE
they can even do the integration mentally
,w integrate x^2
ah okay
Lol what
yes, imagine WA, but human
havent done an integral in a year oops
Its alright
thats kind of sad
like wolframalpha has a lower error rate than
everything this can do, forget it
https://docs.sympy.org/latest/modules/integrals/integrals.html
By this I mean forget about at least 80% of all integration. You really only need remember specific integration tricks
ask the memorizers to integrate 1/x^2+1 without immediately vomiting the answer
someone who memorizes
instead of trying to go for true understanding
,w int from 0 to pi ln(1 - 2 a cos x + a*a) dx
Goes for true understanding
Learns real analysis in JC
i saw a 30min video on bprp doing this lmao
real analysis is kind of good understanding tho
like imagine submitting your work
Yeah it is
and then you use 4 pages to prove that it's differentiable first
leave all the lemmas as exercises for the reader (your teacher)

lul no answer
also when doing """vectors""" make sure to invoke lots of theorems from algebra
is that even integrable
yeah most probably
https://www.cantorsparadise.com/richard-feynmans-integral-trick-e7afae85e25c?gi=f83e9bb83fa2
I am missing a>=1
But I don't think supplying that will help the computer
Cantor 
Why did you hide your color lol
why not

,w int from 0 to infty 1/(1+x^2((1+a)/(1-a))^2) dx
what a painful integral
If I ever become an honorable, I will still hide my role colour just to be funnei
they should make you honorable now
for being grass
idts actually
not very ppl overrides everything else
Hm?
grass is important
therefore grass is honorable
potato is also undergrad apparently
idk
get a grad degree in math just to better have a chance to get honorable in this discord 
A lot of undergrads are honorable lel
Just that they have grad level knowledge 
time to get a phd
To be fair she doesn't come online often nowdays I think
isnt chmonkey a grad student lmao
Wait what? Chmonkey is an undergrad?

(he certainly sounds like one
)
Lmao why
see abstract algebra channel
It's not actually that hard to have grad level knowledge
Like
i feel like someone is about to sully you
Hmm
AT is technically grad level
But you only need pointset and some group theory to get started
And those have only proof writing as a prereq
i mean that takes time to learn so
You can get there in a year
and you lose out on all the other interesting bits of math
If you're focused enough, way less
If lets say I want to read Lee, I need to read finish most of Schroder, a lin alg book, and an intro alg book first 
I mean
I have no such strength, I am weak 

If you're gonna do pure math you're gonna do these at some point anyways
if u do get there u can get G+ lmao
I think the standard for G+ is way higher
wait is it
Yea
AG level?
You prolly need to at least do a fair bit of that
how so
Lmao why do you have Graduate+ together with pending G+ 
Coz he got it
oh ok
That means everyone can 
ah yes, let me the 5th grader obtain G+
I don't lel
Really? 
I technically am doing graduate algebra
Oh lol
Mice
But i won't count myself as graduate level at all lmfao
It's just that aluffi sprinkles a lot of category theory here and there
Mostly just terminology
Like
I haven't even finished baby rudin 
I haven't even finished Enderton's Set Theory book which is only like 280 pages long 
string theory be like:
Don't worry grass, you're doing far better than most 
Thanks for the encouragement lol 
It's just that this server's standards are waaaaaay too overblown lmfao
Cringe.
You need group theory in Chemistry?
me who does all of math as a hobby
probably just gotta know what a dihedral group is
no way ur gonna be asked to prove anything lmao
proof: mathematicians alr did it qed
I just used a good old prove method. Its called "I'll come back to it later since I can't think of any ideas now. I surely will return to it in the future... soon... eventually...." 

"This proof is too trivial now so I will leave it for once I forget" 
I could solve that exercise easily but Enderton added an extra condition that makes me go 
"I bookmarked it so I will surely come back to it in the future" Copes harder
me proving fermat's little theorem:
nah that just falls out as a corollary of lagrange anw so
@long matrix what does the graduate role give you?
u get to feel superior
The right to assert dominance


no one respects me cus of it, wasta time
Cringe.
i was expecting slurp to kowtow to me
It would be hilarious to give slurp the G+ role lmfao
@neat frost weren't you doing measure theory?
What about giving Slurp honorable?

That's grad stuff, right? 
Slurp for honorable
Omg, that's even funnier
@ Moderators Slurp should get honorable
if slurp got honorable wed never hear the end of it
this actually needs to happen just because it'll be funny
DerpZ help me get out of the deep dark
oh my god
you are stuck there?
log off now
ill finish this anal proof and i'll come help
Im not on lmao
Great minds think alike, derpz
Yeah but Im just close to it. Are you gonna come on later? We could raid it together 
Oh, they responded
There's a machine by illmango that switches off the wardens 
LMAO
LOL
I have to save that
"which of the requirements has slurp not met?"
oh yeah the mobswitch
Hm?
warden mobswitch?
please read up on the #rules about sharing personal information of others
"these are people who have consistently demonstrated courtesy, reasonability, and helpfulness around the server; and whom we consider to be exemplary members of our community."
I'd say all of them
proof? 
I mean
Obvious, left as an exercise for the reader
I thought public information was ok
hint plz :(

too hard
hint: consider the proof of lemma 69.420
please do not spam modmail
lmao I literally just typed in from:Slurp in the search bar
Sry haha
hm, being serious i thought about it and sharing modmails you sent should morally be allowed
though not necessarily on this server
curious as to why not on this server
you can feel free to shit on moderators or wtv but doing it publicly here is not a useful discussion to have
I don't really think he was shitting on mods tho
I think he means sharing modmail messages in general
i mean yeah, in this case i appreciate sharing the fact that i am very funny
how about you stop using modmail, which pings all moderators, in order to generate funny screenshots you can share to your friends in #serious-discussion
unless you want me to ping everyone to make a joke
I didn't know it pings all mods 
I thought it just relays the messages to a channel that mods can see
is modmail open source
Yea
its a module in @quasi jetty
Huh
There's a github for this server? 
Yea
mb





