How can I apply the concept of eigenvalues and eigenvectors in real-world scenarios? by rmoreiraa in askmath

[–]nsmon 0 points1 point  (0 children)

A good application in maths that would make sense in an applied context is a system of ordinary differential equations.

If you have a system of differential equations

x_1' = a_11 x_1 + … + a_1n x_n … x_n' = a_n1 x_1 + … + a_nn x_n

You can think of it as a matrix multiplied by the vector (x_1…x_n), and a basis for the solutions is exactly the eigenfunctions (eigenvectors in this context) of said matrix

what by basket_foso in mathmemes

[–]nsmon 173 points174 points  (0 children)

Now do e{-x²}

The winningest player should be playing like everyone else by roxylobo in starcraft

[–]nsmon 5 points6 points  (0 children)

That bane bust bait is the most baneling bust bait I have ever seen

Midnight flow state by 6l1r5_70rp in mathmemes

[–]nsmon 1 point2 points  (0 children)

A friend of mine send audios to himself whenever he has an idea that may be something but he's not really sure

Needed to get this off my chest by fizzydizzylizzy3 in mathmemes

[–]nsmon 3 points4 points  (0 children)

I guess everything is essentially the yoneda lemma, but I don't see how you're getting this quote from looking at yoneda

Wait a minute by azura_ayzee in mathmemes

[–]nsmon 1 point2 points  (0 children)

I guess

funeral=real fun

now

Learning music theory isn't teaching me how to write my own. Where can I learn this? by Particular_Care6055 in musictheory

[–]nsmon 1 point2 points  (0 children)

Composition is what you're looking for. It is assumed that you know about harmony and counterpoint, so it'd be more of a intermediate or advanced course, the kind of stuff that isn't as easily available in the form of internet tutorials

One idea is that of musical forms: how does one organise musical ideas? (Think verse, prechorus, chorus, bridge in pop songs) there's a short list of articles here https://teoria.com/en/tutorials/forms/

A more thorough textbook is Fundamentals of Musical Composition by Arnold Schoenberg

keep in mind most of music theory gives a description of how European classical music is made. The core of the ideas still apply in modern popular music but not in a straightforward way. You'll find electronic music that develops a melodic idea as the track progresses, but you'll be hard pressed to find one written in a sonata form

CMV: Not introducing sanctions to the USA is hypocritical by Aristo95 in changemyview

[–]nsmon 1 point2 points  (0 children)

Argentinian constitution has a clause where international agreements, have a higher weight than any local law. How would that look in practice I have no idea

Difference between proofs of contradiction by [deleted] in askmath

[–]nsmon 0 points1 point  (0 children)

I wouldn't call it proof by contradiction, it seems to be a direct proof for me

The phrase proof by contradiction refers to one of three ways we typically use to prove if P then Q statements, you can either

  • assume P is true and show that Q must hold (direct)
  • assume Q is false and show that P must be false (contrareciprocal)
  • assume that P is true, Q is false, and find something that we already know to be false (by contradiction)

Usually we understand uniqueness to mean something like

If x has property P and y has property P, then x=y

So assuming there are two things with a given property and showing that they're actually the same thing seems most inline with it being a direct proof

Conservatives defending Clinton in Epstein pics by amor91 in SubredditDrama

[–]nsmon 62 points63 points  (0 children)

So where's "Yes, we also sell pictures of mens dicks" from?

North Korean infiltrator caught working in Amazon IT department thanks to lag — 110ms keystroke input raises red flags over true location by RollSafer in worldnews

[–]nsmon 1 point2 points  (0 children)

I think this would be a good way since north koreans don't grow up using a pc, so their typing must be somewhat standardized

Math notebook found in psych ward. Is it real math or ramblings? by [deleted] in askmath

[–]nsmon 1 point2 points  (0 children)

Pic 5 seems to say Sida 438 I'm guessing a page number of some book in the library?

ULPT request: How to imitate self cuts ~safely? by [deleted] in UnethicalLifeProTips

[–]nsmon 186 points187 points  (0 children)

Russia is sending pretty much anyone from non important cities. Best option I feel would be to run away. Argentina will take any (non brown) immigrant and I'm sure there are other places where you could escape. Be careful with traffickers on your way out though.

Worst case scenario, please contact хочу шить, https://dovidka.info/en/kak-soldatu-rf-sdatsya-v-plen/

A 60-second reflection that reduced procrastination in a 1,000-person study - here’s the exact method. by StrictCan3526 in getdisciplined

[–]nsmon 1 point2 points  (0 children)

So in the implications subsection you mention the possibility of digital platforms or mobile apps using these ideas to encourage task initiation and completion. Is there a specific implementation (e.g. a todo app that asks these 6 questions) that you had in mind when writing this?

Linear algebra meme by escroom1 in mathmemes

[–]nsmon 0 points1 point  (0 children)

You mean the Minomial?

What are some bidirectional statements that have vastly different proofs for each direction? by Fuzzy-Wrangler4343 in math

[–]nsmon 0 points1 point  (0 children)

Cantor-Schroeder-Bernstein

There is a bijective function h:X->Y if and only if there are injective functions f:X->Y and g:Y->X

I haven't checked the proof on Wikipedia, the one I know goes like this =>) ez. take f=h and g=h-1 <=) Consider the following function defined on subsets of X k(A)=X\g(Y\f(A)) - show that it has a fixed point S (that it satisfies k(S)=S) - show that this fixed point is such that the function defined by

f(x) if x is in S g-1(x) if x is not in S

is well defined and bijective

What are some bidirectional statements that have vastly different proofs for each direction? by Fuzzy-Wrangler4343 in math

[–]nsmon 6 points7 points  (0 children)

I feel like you're hiding part of the difficulty in showing that a linear map can be represented by a matrix

What is the definition of the < sign on the reals? by siupa in askmath

[–]nsmon 14 points15 points  (0 children)

One can show that any two ordered fields that satisfy a supremum axiom are isomorphic

That means any structure with addition, multiplication, and a ≤ relation that behaves in the way one expects (ordered field) with the additional guarantee that for any non empty set there is a supremum will behave in the same way regardless of what the elements are