#serious-discussion
1 messages · Page 24 of 1
Ate too much :(
Story of my life; a walk helps
a tiny bit
Random shit that forms a topology:
Lots of things do that
Lets say we have a partially ordered semigroup (K,<) such that
xy < x and xy < y. Then consider a subset P of K such that if xy is in P, then x or y is in P.
Now, for any element x in K, let V(x) be the set of elements of P that are greater than x, then the set of all compliments of a V(x) is a topology lol
I think,
do you have an interesting example?
Spectrum (prime ideals) of a ring. I didn't realize this til later
that sounds kinda like a generalization of zariski
I know, the prime condition is specifically chosen to make V(x) union V(y) = V(XY)
I'm thinking of the semigroup of strings with u < v when v is a substring of u
I wonder if that yields anything interesting
now that I think about it this is a semigroup morphism
Lots of random things form topologies in the right contexts
you can make a topology out of any set of sets
(subbasis)
we select a subset S of 2^[n] such that every element appears with probability 1/2 independently. What is the probability the topology induced by S is discrete?
If I simplify an expression, the original version and the simplified version can't result in different results for the same input, right? I mean they're the same expression technically
Yeah and no.
Some simplification enlarge the image
I.e. (x^2-1) / (x-1) is not the same as x+1
Yeah but algebraically plugging the same value into both versions should yield the same result provided the simplification was done correctly
nope, $f(x) = \frac{(x-1)^2}{(x-1)}$ is not the same as $g(x)=(x-1)$ for $x = 1$
Transparent_Elemental
in simplifications like that you always assume you aren't dividing by zero, which doesn't always hold
moreover in inequalities you have to consider the signs and such
I feel like my current complex analysis class is less abstract than classical analysis.
The professor is a mathematical biologist, so I guess that makes sense.
That's often the case since complex analysis is more applied- or engineering-geared
I was not expecting that, since it has so many applications in algebra, geometry, and number theory.
It has so many applications!!
It does!
I really love how he started the first day of class by basically saying that the i^2 = -1 definition is stupid and we should use matrices instead.
LOL
So we used I = [1, 0, 1, 0] and i = [0, -1, 1, 0] and then derived everything manually.
there are so many fun definitions of complex numbers
the nice algebra-based way is to say C = R[x]/(x^2 + 1)
I think it makes a lot more sense and its more extensible than just saying i^2 = -1 by definition.
so you're basically saying C is like R but you extend it to have a number x such that x^2 + 1 = 0
Oh, field extensions?
yup
Interesting.
or C = R(i) (but that's not a definition of C)
I don't have much exposure, so I figured that was a quotient set.
It is! It's a quotient of polynomials in R by the ideal generated by x^2 + 1
your name man eric
this essentially means that you "send x^2 + 1 to 0"
lmao
LOL
LOLLLL
i also feel like complex analysis is much more “stable” in terms of the structures
It looks like my professor is going to introduce paths in the Calc III way and not the topology way.
because the prominant definition of a complex function, differentiable with Reimann Cauchy, forces smoothness
Along with algebraic closure
homotopic paths are important in complex analysis
I expected a little more topology.
just makes it very nice
But no topology course is required for this one.
Though it shouldn't stop us from learning.
there will prob be some introductory topology
I mean you’re working with topology it’s just not abstract
Right, with classical and complex analysis.
this turns out to be important
anytime you work with any union of balls (heh) it’s topological, cuz it IS the topology
for the cauchy-goursat theorem
Open sets play a big role.
actually is the basis of C’s topology balls or annuli
i assume if it’s based off of R then it’s annuli.
im not sure if i agree with this
It looks like we've defined a continuous function in the traditional VVF way from Calc III and not as having to take place in an open subject of C.
it turns out that if you have f being analytic on its domain D, then any two line integrals of f are equal to each other if the paths are homotopic :)
it feels more smooth
He's doing things very differently from the book.
i agree
yes
what's VVF?
but like
Vector-valued function.
there's really weird stuff happening
ahh
many functions and series are smooth except for the boundary of convergence and the like, where shit can get funky
which i wouldn't call a stable structure
Saying f(x + yi) = u(x, y) + v(x, y)i
necessarily
okay yeah you often equate f : C -> C with f : R^2 -> R^2
often weird fourier series reside on these disc-boundaries
Just with some weird differences.
but complex differentiable functions are more special than R^2 differentiable functions
Like how z^n or z^(1/n) work.
Holomorphic is the term, right?
yeah exponentials and logs are interesting
I think all derivatives are guaranteed.
mmm reimann cauchy
I don't love the term holomorphic because some authors use it to mean different things, the two standard definitions are
f is holomorphic at x <=> f is complex differentiable at x
f is holomorphic at x <=> f is complex differentiable in a neighborhood at x
Yeah, the second one is what I was familiar with.
I don't think the book I used even used the word holomorphic
Reimann cauchy makes the jacobian a scaled orthogonal matrix, right?
It seems like the field is very fragmented.
correct, the jacobian is of the same form as a complex number
.
[a -b
b a]
Actually is C* isomorphic as a group to a semidirect product of U(2,R) and R*
*SU(2,R)
wtf
let me parse that sentence
The isomorphism itself is e^(x+yi)
are you asking if each complex number can be represented in polar form
i am an idiot
z = Re^itheta
i thought of rotation and scaling for a second without remembering that polar form is a thing
Lol
i was thinking of purely Matricies
I think (C*, ×) should be isomorphic with S1 × R^>0
SU(2,R) is isomorphic to T
Z(GL(2,R)) is isomorphic to R*
i just did a circular loop of trying to explain reimann cauchy lmao
what is SU?
special unitary
Special ortho
those are different things
i may have gotten it mixed up
my loop of reasoning
SU(2) is isomorphic to the group of unit quaternions? interesting
okay SO(2) is isomorphic to the circle group
I see
oh by T you mean the circle group
complex function -> reimann cauchy -> jacobian is a scaling and a rotation -> direct product of SU(2,R) and Z(GL(2,R)) in GL(2,R) -> isomorphic to the direct product of T and R -> isomorphism is angle and radius -> oh shit polar form -> oh wait that’s the complex numbers
ohh the T is for torus
i use T for circle group, i keep forgwtting that’s not general, fuck
I mean wikipedia uses T
this is how the current conversation feels
typical stackoverflow
Whats the difference between math stackexchange and mathoverflow?
I've never heard of mathoverflow
its amazing whenever you're not the one asking the question
so basically math stackexchange
TeX stack exchange helped me once
usually you google questions online and whenever a link to these sites show up when someone else posed it. It often has a satisfactory answer. but sometimes.. there is no answer and that's when shit gets real
You just have to commit to acting like the answerer is a gift from God and you're lucky they deigned to help you
The latter being actually true, the prior maybe not so much
No. Calc3 is multivar
mathoverflow is for more "advanced" stuff
usually this leads to a lot of arguing whenever someone posts something too advanced for mathstackexchange but too basic for mathoverflow
See some of the juicy crypto stuff coming out :)
you haven't done calc3 and you wanna do calc4?
most of it was me going on a wikipedia rabbithold looking up what each term in miz's answer meant
but then I got distracted by random cool math facts
bruh, so I'm not alone??
LOL
I thought I was goin insane 
(also, my main source was walfram lol)
(nice and concise)
No?
Oh I see what you mean
I can sign up for calc4 next sem
I’m doing calc3 this sem
We don’t use books.
I see 
welp
I'm working through spivak on manifolds atm if you wanna prepare ahead 
I had a syllabus at some point
Idk where it went
Yeah… no lol
I’m not taking calc4
calc4 is calc on manifolds?
I thought calc3 was calc on manifolds
Wait till you hear about calc 5
Calc 4= differential equations
Hey, I’m in my last year of English a levels (American AP) studying maths further maths and computer science, I kinda wondered what the difference is between the level of maths im at now and degree level maths? The lecturers keep saying “people don’t like degree level maths” but no one can explain what the difference is so I hope someone here can maybe elaborate for me, sorry if I interrupted any convo going on here
I'm assuming "degree level math" means the math you do to get a degree in math
but the difference is that everything is now proof based
I was looking at computer science and maths joint course, so the modules are similar to that taking in a maths course, I just don’t do As many of them
every theorem, corollary, lemma every fact is rigorously proven before being declared as "true"
while ap calc, for example, serves to foster intuition, in higher level math intuition is useless without rigorous proofs to accompany it
Either that, or you’re supposed to prove it yourself
Right that makes sense when I think about it
Did that take you a while to get used to? Is it like a different subject or just a different style
It took me a couple months to really get going
it's totally different imo
I think it is incredibly different
Analysis vs Calculus case in point
Most people find analysis very difficult at first
I find analysis difficult too
I’ve heard that, is it real analysis? All I hear is people saying how hard it is 😂
Real analysis is just analysis over the reals
I wonder if any universities have calc 5
Analysis is the study of stuff with metrics generally
I wouldn't say intuition is useless without rigorous proofs to accompany it
mathematics is the art of making good conjectures sometimes
ryc probably has a better definition
but wrong intuition is useless, and actively harmful
and the way you figure out what's right/wrong is through proofs
That makes lots of sense, how would you say is best to get an idea of if I’ll like it? I’m really scared of picking s course that I rlly enjoy now and hate it for 3-4+ years
real analysis is the study of real functions up to sets of measure 0
you can try to read some mathematics book
what does this mean...
its a joke 👀
well yeah but I wanna know what the joke means 😭
analysis is kind of just the general, extended study of continuity, differentiability, and integrability on the reals
like, you can disturb a real function on a set of measure 0 and steal treat it as the same, e.g. when integrating
who would do that
you could be broader and call analysis the study of ordered groups
Wdym by Ordered groups? The first bit made sense to me
Example?
Of an ordered group that isn’t naturally something else
Are you talking like group limit completions and stuff?
a group is a set with an addition or multipllication operation with some properties, and an ordered group is a group where you can compare elements with a > sign
(so, like the integers or the reals)
it's always just Z, Q, or R, but the point is that the interaction between the additive structure and order structure is what's important
you need that interaction to be able to define, say, a metric which is valued in some set
analysts don't waste time with generality
we don't need it
we study difficult problems in very specific settings
I like proving, simple, general problems
(specific relative to other kinds of math)
That inevitably lead up to something powerful
To use on specific stuff
The rising sea and all that
any analyst would tell you this
Could you elaborate on what you mean by "inevitably"
“End up”
inevitably means you follow the flow of the book, and everything magically works out, no worries about how it works in research
I think I understand what you’re saying, is AI an application of analysis? Cause it uses metrics to evaluate how well they do? Or am I way off
all my research projects end up successful, wdym 
"How many moves do you look ahead?" "Only one, but the right one."
~ Some chess player
It's just that like
“I found 50 ways not to derive this functor”
Some people spend a long time coming up with important (counter)examples
different kind of metric, but AI is an application of optimization theory which is in many ways part of analysis (at least very very closely related)
reject generality, math is a collection of interesting examples
Real
anti-shelah
Reject specificity, embrace generality
like for example the thing that always gets me most excited in math is weird constructions
Embrace
that exhibit some kind of pathology or unexpected behavior
i think a person who does analysis is more liable to like that kind of thing
The thing that gets me excited is generalizations that apply to everything
ryc is giving me "behold, a human" vibes
for me, if i see something that generalizes and applies to everything, it immediately loses my interest
but i understand the appeal for sure
I don’t like wonky functions
I want to deal only with the beautiful
I also hate math comps
most problems are terrible
like all the ones I write!
Just weirdly specific stuff
You have a strange definition of beautiful
the topologist's comb is beautiful 🥺
That isn’t a definition, it’s an instance
The converse does not hold
the weierstrass functions are beautiful
you're just wrong
they’re just a random thing constructed to allow us to come up with better conditions to describe things
they're real objects
I know
I mean, i wouldn’t want to study the function itself
Just try and generalize to bigger and bigger classes of functions
wittgenstein cursing at you from his grave
to classify functions by how differentiable they are
But I like Wittgenstein
Lol I recall one famous anecdote where he said the best way to appreciate a museum is to pick one painting in it and spend the whole day studying it
I don't
That might be nice for a second visit
Or a third
But definitely not for the first visit
He never said for the first visit
(Also is the museum free entry?)
mine is
(If not, then I probably wouldn't ever do this lol)
you think generalizations are the goat but you also think pathological examples that break the rules are boring
but the two things are always intertwined
don't you see the contradiction there?
also
wasn't the weierstrass function the catalyzer for a serious study into fractals or smth?
and that in turn made rise to holomorphic dynamics?
You’re proving my point
It’s not the weierstrauss function itself that’s interesting
It’s how you generalize it
How it fits into the broader context
Sad Weierstrass function noises
the researchers that worked on the issue would surely disagree
since they wouldn't study the function if they didn't find it interesting
the weierstrauss function is the necessary tool to study the broader whole
I know the researchers would disagree
I don’t want to research weierstrauss functions
I also don’t see the contradiction. If a pathological example breaks the rules, you aren’t thinking generally enough
if you don't care about the specific examples why the hell would you give a fuck about all encompassing generalization
what do you mean?
generalizations aren't formalized for masturbatory reasons
they serve to solve specific problems
theories are meant to solve problems, but it’s not about working on the problem
it’s about seeing where the theory takes you
the theory would take you nowhere without a concrete destination in mind
Also, is the cursing really necessary?
You don’t need a destination, just a starting point
and the destination will make itself concrete as you go along
I’m not referring to masturbatory
I’m referring to the swearing
also, it’s a bit mean to call me excessively self-absorbed for wanting to study certain things
I clearly meant self indulgent 
can we please stop attacking my language and start paying attention to my argument?
You just sound like you’re yelling.
In my personal experience, studying things in extreme generality will, due to being general, apply to more things than specific things
I can't think of a destination other than solving a specific problem tbh
(sry for the delay, I was busy)
If you ignore the other definition, this sentence is quite funny
@bright hill 
that's what I thought the first time I heard the word lel
It also could either mean:
- generalizations are not formalized, because formalizing them would lead to inappropriate activities.
- generalizations are not formalized, because the people trying to formalize them are "busy".
that's mainly the reason I used it, hardly as an attack on serge's character
I apologize if it seemed like so
Hey! Somebody can ELI5 me on imaginary numbers please?
I understand they are used to work with negative square roots right.
But what's that deal with circles? and z=?
haha would be quite hard to explain this to a 5 year old
basically you know the unit circle is sin^2x + cos^2x = 1 right?
nope x)
do you mean sine?
sin is a religious thing rigt
sin is sine
would be a tad more difficult to explain this topic now since i would have to explain the unit circle
but anyways
the unit circle is defined as a circle with radius 1 about the origin
unit circle?
yes
what is that x)?
just said what it was
yes
any right triangle you create with a radius of that circle will have a hypotenuse of 1
in this case it is
i'm dumb x)
$\sin(\theta)$ here is $\frac{opposite}{1}$
josemom2
where is the opposite?
equilateral i mean
no
if you don't know trig this whole concept might be a bit above your head for now
and i guess also taylor/maclaurin series of sine and cosine because that's where euler's formula comes from


so trigoometry is more about circles than triangles?
it's about triangles
right there in the name
trigon ometry
triangle measure
it has to DO with circles but it would be weird to say that it's solely about circles
Circles are just a special case of triangle after all
yup I like this one
but what's the angle of a circle?
a radiant?
who invented it?
Oh no I was shitposting
Slurp 😭
that shitpost doesn't even make sense 
No mate
slurp, shitpost better smh
A radian is equal to a “rope” of the circle’s radius laid out on its circumference
Or an arc of that same radius w/e
Different flavors
$\pi$ radians draws a semi circle
Or halfway
josemom2
180 degrees
Like someone from this server tried to offer their services as a math tutor can i report that or no?
if they're bothering you, feel free to DM @polar panther. you don't need to if they aren't bothering you
I just saw the rules for differentiation an hour ago, they look deceivingly similar to their one dimensional counterparts but I can't put them in my head for the life of me 
What do I do when no helper has gotten to me in an hour?
That's basically to be expected, there's no hired helpers or anything here
It's all just volunteer
fair, I'm just trying to see if I can communicate to use a the number in the percent rather than the percent itself. ie use 20 instead of .2 for this problem
Hey what are some social media math accounts you love?
can anyone think of examples where lots of different people define the same thing in math different ways
like defining N to include 0 vs not including 0
integrals
LUL
there is a bajilion definition of integrals
nono not equivalent definitions
not all definitions of integrals are equivalent
"increasing" in intro calculus books
similarly, "decreasing"
some books define increasing to mean the derivative > 0, some books define it to mean if x2 > x1, then f(x2) > f(x1), some books define x2 > x1 => f(x2) ≥ f(x1) instead
some functions are lebesgue integrable but not riemann integrable
most definitions of integrals are generalizations of past ones. cant think of one thats not a generalization
there is no consistency as to whether points with derivative 0 should be included in the region where the function is increasing (they should be in certain cases, but definition 1 doesn't capture that)
so really they are equiv
like f(x) = {1 if rational and 0 otherwise}
yes - but the lebesgue integral is equivalent to riemann when we restrict ourselves to riemann integrable functions
well, all numbers are naturals if we restrict ourselves to integers bigger than 0
well that's different
naturals including 0 is not a generalisation of naturals excluding 0 lol
Maybe by the point you’re at complex it seems easier than the first time doing real?
Could be that too
one good answer to @fervent pebble question is the strantonovich/ito integral
they do not agree
but you can convert between the two
Ito is used in analysis
Strantonovich is used in geometry
don't you think "B is a generalization of A" means
$$A\Rightarrow B$$
but
$$B\not\Rightarrow A$$
fourier transform is always defined differently
DarQ
?
also true - probabilists like to have the characteristic function w/out the pi term
Contour integration too cool man
who even is a probabilist smh

if you are working on a manifold, it is much easier to define the strant int
the main advantage of the ito integral is the ito isometry
which allows you to take a very functional analytic approach to stochastic analysis
I want to learn these integrals because they sound cool, what will I need to knock out to get to that point
you just need measure theoretic probability and real analysis
sounds like a Season 6 episode
p easy
a picture of mee and a friend holding a pyramid of giza
yeah we're in the last arc of season 5 rn
no srsly
analysis is very easy
only the hard parts are hard
when u get to study locally continuous stuff
haha
I've come to see that analysis has a range
"only the hard parts are hard"
is it wrong?
is there a name for the study of recursive functions and iteration
like finding fixed points and stuff
like i meant like
there is a certain vibe you get
before even reading in details
u know this shits hard
and u get this only in analysis for me
once u see the word "gelfand" and those sword notation u know ur done for
Give it a try
I'm assuming it's free
I used Stewart Calculus and have no complaints. You can probably find a cheap hardcover older edition on thrift books.com
dagger???
you mean $C^{\dagger}$
wraithlord_kohomology
operator algebras?
yup
anyone?
tbh if it's calc any textbook out there is fine
Generatingfunctionology
This is a joke answer but there's actually a textbook named that all about this
The honest answer is that "recursion" is too broad a technique to attribute it to a specific field
You really need to pick a specific context for it
It's like trying to mathematically study "inductive proofs"
(in fact, discrete recursion IS induction, so...)
Generatingfunctionology is a very fun read btw, I read it casually
Probably above the level you're thinking of tho
But its quite light
ah ok its in the context of sequences and series, like using iteration to approximate solutions
ill look into that book tho ty
If your goal is to approximate, then this is touched on in numerical analysis
But I am not aware of whether that subset of numerical analysis has a name
It probably does, I know very little applied math
if it's a recursively defined sequence then it sounds like you could be interested in dynamical systems?
If you find any then let me know lol
Gaz
so for every asymptote of -constant^x it is -1?
No that would be 0, for $a^x+b$ the asymptote will be b
Gaz
Hi
You want to calculate the force in the horizontal direction
Wait can you show me the question again
Sec
It's Google translated from arabic so there might be a bit of confusion
Oh wait I just
the force is the one applied at a 53 angle
Shit
I'm dumb
I'm sorry for wasting time
Don't apologise, that didn't even cross my mind. Saying sorry should be reserved for when you hurt someone else. Saying sorry for minute things is unnecessary and will only make you feel worse about yourself.
I think people apologise too much in general
#❓how-to-get-help is a good start
Thanks
I regret being exist
Most relatable post
nocap
Tfw can learn problem solving but can't solve my own problems
I put the fun in dysfunctional
biggest pet peeves when buying a used book or checking out a library book?
mine's dog-eared pages
marginalia or limited highlighting in a used book isn't ideal but at least it makes the book cheaper without damaging the book too much
dog-eared pages really ruin the longevity of a page though
plus it's kinda fun to see what other people think is important
lol I was kinda weirded out and decided not to do problem 1.5
I usually check out the nice ones that people don’t like to use
is there a machine learning channel here?
@placid finch u alive?
no
wait is this like a joke or are u not free LOL
What do you guys think about Matt Parker ocassionally call 2 and 3 “sub-primes” because they “do not follow many patterns the larger prime numbers follow”?
it is dumb
I prefer to call 2 and 3 “2 and 3” but idk about you
Does anyone have any advice on how to best engage with a tutor?
Im mostly selt taught (have some basic analysis, type theory and algebra under my belt) and am going to be meeting with a tutor on a regular basis starting soon.
Do the homework they set
Good morning slurp!
Obviously the resident genius didn't even consider the questions you thought were easy
oop
#latex-testing please
sorr
Good morning!
they wrote nothing because they became speechless from seeing how easy they are
where should I start if I want to self study mathematics?
Where are you at
I´m mostly familiar with algebra, trigonometry and basic derivatives
If you're comfortable with high school math I think the canonical starting point should be linear algebra
And if you find difficulty with proofs or expect yourself to find difficulty with proofs the discrete math
Can anyone explain oilers cat theorem to me
You can ask for book recommendations for both subjects in, well, #book-recommendations
DarQ 😭
Starting point is discrete math
I didn't start with discrete math 
Exactly.
I guess like “technically” it makes more sense to do la before calculus and all that
But have some fun with calc
It's differs from uni to uni
Oh
Forgot Americans don't teach calc in HS 
They do?
In AP classes
Ap at least
So calc isn't highschool stuff technically

Ap is serviceable for the methods of calculus/a decent overview of it
USA Education Systems seems kinda flawed
Don’t they also have to do like 2 years of Gen Ed courses in uni
Depends on uni
I only had to do a single gen ed course luckily and took ‘Life in space’ lol
Tldr ‘yes, but no’
Intro to proofs, maybe some graph theory, first order logic etc etc
Ah that reminds me of my country where there are stupid general education modules you're forced to take in uni 
They do, not just in AP
At least I think they do
Or every American I’ve talked with is in AP
I tried Rosen last time and it was way too boring for me so I tried Enderton (Set Theory) 
Oh then I guess Occam’s razor failed me
The idea I get is that discrete math is uni's way of thing their student what they should've been taught in HS + some useless stuff to practice proofs or w/e
I know a friend who’s high school had a calc 3 class but it wasn’t ap or anything
It didn’t count for university credits
Iirc we did limits, derivatives, integrals, linear algebra and probability in HS
So kinda a waste
What kind of linear algebra tho
Set theory too
Introduction of vectors and matrices, operations and the determinant. Nothing further than this
Every self learner ever be like:
But it’s purpose is to create a basis for all your other math courses and to introduce you to formal proofs yesh
Like vectors as in column/row vectors or the idea of more abstract vectors as well?
That's what I meant by first order logic
Oh I see. But I wouldn’t argue that that should be taught in HS?
Yeah more as a way to list numbers, we didn’t introduce vector spaces
Oh boy this reminds me of one time I checked one of my local unis modules and vector spaces are only introduced in like Linear Algebra II bruh 

I vaguely remember giving a presentation on the Eigenbavlue problem in HS when everyone had to do a presentation
But I could be wrong, long time ago
Oh, grass, u in HS?
Lol what
It is a topic for the first lecture of a LinA 1 course
Exactly like bruh
Just do it rigorously from the beginning
What math major learns about determinant in their second year??
Fr lol
Yeah we learn about determinants in third year
Engineers learn all of this in first semester btw
what does first year cover then...
Bruh
Do I need to add the /s for you DarQ?
I think I learned about complex numbers 1 week before graduation
Probably not here 
It wasn't at all clear you were shitposting but w/e lel
idk bruh
Tbh yeah this was all covered in my first course in uni which was about a month-long course
What’s the syllabus for LA1?
NGL I’m very glad I live and study in Europe. American elite unis seem very tempting and cool but way too hard to get into, while the regular unis seem to have kinda a bad rep?
Slurp's reading comprehension is at an all time low 
Ohh I thought this was LA2 for second year. Oh that’s standard for LA1 ig, but weird they take it only in second year
How many stem courses do you guys take per semester?
This is not the worst mistake I’ve made
4-6, but among them no ‘non-stem’
Give me some credit, at least I knew it was an LA course
bruh
Yeah this is exactly why Im kinda a little put off local unis here
They have a shit ton of compulsory GE mods too bruh
GE?
wine tasting
General education (modules)
Tf are those?
do you really think that it's good to do 4 years of the same thing?
I told you, wine tasting
an example:
The primary aim of the module is to introduce students to the nature of infectious diseases and their impact on human activities. At the end of the module, students will be able to understand the interactions between microorganisms and human, and the position and role of human in the living world.
dumb modules :p
ah yes "everything I hate = dumb"
I think the appropriate thing is to consider if you're actually generally educated
What do you consider generally educated
this lmao
This isn’t worth taking a Uni course about
I don’t go to uni for a specific Major to get generally educated
I can read interesting stuff in free time
this is also kind of a historical question, people used to go to university to become generally educated (mostly rich people who didnt need to work anyway), but today this changed and universities more and more just prepare you to work in industry
It's not about whether it's interesting. It just leads to further specialisation but a lack of any generic awareness
so one really has to ask if general education is important
ofc we live in a democracy, so one can argue that its in everyones interest if people know things outside their field
Why the fuck would you get vaccinated if there is no mathematical proof it works?
Luckily (?) I wasn’t prepared for industry at all lmao
there is no mathematical proof of anything in medicine
That was so outta left field lmao
EBM is at most statistical
You can't prove something about the real world
My point is then everyone who reads no statistics will have no say nor any relevance in concluding anything about public health
Does beer help counteract headache
Does the headache stem from a hangover
Yeah
Then yes
what is it called in english
Getting drunk again cures the hangover

Bruh
Lol
https://en.wikipedia.org/wiki/Hair_of_the_dog interesting
"Hair of the dog", short for "hair of the dog that bit you", is a colloquial expression in the English language predominantly used to refer to alcohol that is consumed with the aim of lessening the effects of a hangover.
Konterbier is way better
They should just call it counter beer
Do you sometimes feel grossed out after eating too much food
Nah more like ‘ew, food’
Or ‘wtf did I eat’
Kinda like post nut clarity but with food
Not really
I can relate
I just eat whatever suits my diet plan
Yes
I just eat what I want when I want and make sure it’s below 2300 calories a day
For workout?
I am a gym person so I track my macros
Plus i have issues with eating a lot
So i have to make adjustments to what i eat when I’m bulking
Otherwise I can’t reach my calories
Ah yeah I used to do that too but 1 month ago I kinda stopped going to the gym after an accident, it’s healed now but can’t really find the courage to get back even though I was actively going for more than a year
2300??
Wtf
Are you like giga cutting
Gained 3 kg in the 1 month off because I didn’t adjust my eating
lol
That's pretty normal lol
when i cut i aim for 2000
I mean depends on height and weight
Pure calorie numbers make no sense stating without context
Big man
Not really
but i probably dont work out as much as you lmao
I eat 2600 when bulking and 2000 when cutting
im at like 2500 kcal for maintenance
I have an active lifestyle plus gym 6 times a week
That boosts tf out of your calories
This is the main factor probably - I only go to the gym 2-3 times a week
And cycle 2-3 times a week as well
i actually lost some weight tho, i have to start regaining
You don’t burn a lot while weightlifting
Holy
if you hike 30km a day
The biking definitely buns a few hundred calories though
Yeah exactly
That’s why I was wondering about the 2300
Walking burns a surprising amount of calories if you're walking a few miles every day
Yes
ye, also if you traverse lots of height difference
My main cardio while cutting is walking
I think my metabolism is just bad for burning calories 
Any good shows on Netflix
Yeah lucky 
I wanna eat 500 chicken nuggets in a day too 
I pretty much have to eat every meal to a point where I physically can’t eat another bite
,w chicken nugget calories
,w McNuggets weight
But I still don’t think 3.300 is that much for a bulk
There’s 840kcal in a box of 20 mcnugs
Bruh
I have friends who go up to 4K and more
10k dirty bulk year round wya
Im not that tall either
Friend who literally cannot put on weight because Adderall makes your metabolism insane
Im like 187 cm
I’m 183cm
What’s your weight
I’m 177
87kg
Your metabolism is weird then
I should use my apartment gym more 
Okay
Quite a stretch
Well
I did actually mean 18 fr
Im 85 at a bit lower BFP
Same 
I don’t care about abs tbh
The goal is to look insane in tanktops and wifebeaters
Ottermode gang rise
Nah looking good naked is most important
The most important is being able to PUNCH through SOLID BRICK so if you are being PURSUED you may ESCAPE WITH EASE
the goal is to not die immediately once i stop working
Rente at 75 incoming
I’ll probably die with 70
good point
but like
im just not satsfied with how big i am
so i keep bulking
used to be a pretty skinny kid yk
Same
but you're pretty jacked then wew aren't you
I was fat kid maybe that’s why I prefer lean now lol
16-18 bfp and 87 kg at 183 cm height
I’d say kinda jacked lol
definitely
My pull muscles are shit but my push are fucking cracked for some reason
makes your calories more surprising
aesthetics wise or strength wise
Strength
ah

How tf am I supposed to satisfy this shit??
My pull strength is insane I do +30kg pull ups for reps
that is insane indeed
my back extensor is kinda weak as well
I'm gonna STARVE
And don’t even get me started on my stabiliser muscles
I’m such a wobbly bitch
benching and deadlifting is also a lot about leverages and proportions tho
How much is 2 plates?
100 kg
100kg
sniped
~220lbs iirc
On each side?
no good god 
I used to train pull ups at the beginning of every workout though 5-6 days a week
bar (20kg) + 40kg on each side
I deadlift more than wew? 
For DB bench my PR was 36kg per hand for like 6 reps, so slightly above body weight
knee issues while doing sumo
I've been trying mixed grip recently and it's been helping but my god my form just gets fucked as soon as I go over 110kg
I have the strength to do more but it will come with a risk of DEATH
i dont like it too much
Oh, I'm kinda cheating with straps then
yes

I’ll get back to gym tomorrow
Probably lost all strength bruh
Like 1.5 months of inactivity
my bench is around 2 plates as well
My grip is weak af doe 
yeah I don't have straps 
train it
or chalk 
I do exclusively DB bench BB hurts my right shoulder
Chalk is for snobs anyways
I absolutely hate how it makes my skin feel
Fellas
nah
Don't be snobs
Or mathematicians
Yeah
actually not even slowly
Shit, didn't see this message
its just 1.5 months
anyway darQ how much you curl 
i dont know how much the ez bar weighs here
I gained a surprising high amount of fat during the inactivity tho like 3kg
they can differ a lot
I don't curl 
Based
cringe
Kg?
i do like really strict curls tho
Ye
i lean forward a bit and stretch my arm fully
my standard workout:
walk in the gym
load 400kg onto the bar
3x3 sets of rack pulls with an hour rest period between each set
leave without unloading the bar
for a better resistance path
dude i was deadlifting a few days ago
didnt find a single 20 kg plate
looked over to the leg press
some mfer
took all of them

lmfaoooooo

hero move
dude I haven't used a leg press in so long I forgot how much I like that machine
leg press fucks my knees
Same


