We're working on a script for a movie where, after a series of easy questions, the character is given a really difficult, long, and complicated question. What's a really complicated question from linear algebra that you think would fit?
Tyler Robinson
bump
Bentley Gomez
Prove the existence or non existence of a magic square in dimension PxP where P is any prime number > 3 such all the numbers of the matrix are prime (and unique) and so that the sum of every row, column and diagonal is also a prime.
After that you get your PhD in linear algebra and number theory or something like that.
Landon Young
The main character is given some coordinates, he goes to that place but finds nothing. He gives up. Plot twist: he finds some numbers.. turns out it is a matrix for changing the basis.. he does the fucking transformation, gets the new coordinates, goes to the actual location, finds XXXXX and wins.
BOOM
Austin Perez
It's basically an interrogation scene, where the main character is interrogating a spy. After asking him a few easy questions, he gives him this really difficult problem full of words and terms specific to linear algebra like null space and transformation and eigenvalue--something along those lines.
Asher Long
Is this script in python?
Liam White
open H&K or axler, go to the chapter on jordan canonical form and grab an exercise that sounds cool
popsci is always shit though, I hope you fail
Isaiah Wilson
Does it have to be solvable? Also why does it have to be from linear algebra?
Isaiah Turner
>open H&K or axler, go to the chapter on jordan canonical form and grab an exercise that sounds cool >JCF >difficult
Wyatt Brooks
The spy has a Ph.D. in Gram-Schmidt orthonormalization.
Evan James
>Ph.D. in Gram-Schmidt orthonormalization
Mason Evans
You serious though?
Juan Robinson
Well grasping the subject is at first quite hard if you don't know shit about blocks and null matrices
Julian Cooper
Procrustes Method.
Align a buncha points onto another buncha points with rigid body (mmm) transformations and rotations.
Name based on Greek myth Procrustes, a bandit that made travelers stay at his house and cut them to size for his (always ill fitting) beds. You can work the myth into the script for some interesting lore.
The method itself is an SVD factorization of a matrix with the middle thrown out. Really simple/complicated.
Jaxson Barnes
nice quints
Jose Bailey
You mean it's quite hard if you can't do first year linear algebra?
Brandon Davis
Not sure if this movie is actually real anymore...
Carson Phillips
something they cant solve: -describe a basis of R seen as a vector space over Q
something they can solve but is pretty hard if you don't know how to do it:
if A is a matrix with real coefficients, such as [math]A.A^T.A[/math] is symmetrical, then [math]A[/math] is symmetrical as well.
Luis White
You guys don't seem to know the meaning of difficult.
Aiden Mitchell
then show me your proof.
Alexander Watson
How do I find a way to align my vector in a qt grills subspace if least squares are not allowed?
Elijah Cooper
Lol, that is your problem lad, not mine.
Parker Morgan
You mean copy LaTeXing out of linear algebra lecture notes?
Carson Sullivan
I'm pretty sure that if you could solve it, you wouldn't say that because it's not that long.
As expected, you contribute nothing AND you're full of shit.
Luis Roberts
What's the [math].[/math]?
Mason Nelson
It's the elementwise product.
Brayden Gonzalez
You can't build real numbers as linear combinations of fractions since the fractions are closed under addition and multiplication and irrational numbers are real numbers which are not fractions.
Aiden Green
Are you fucking kidding me? Hello? Hamel basis? Or it you want, don't use the ZFC and use a Schauder basis?
Cameron Ross
Isn't that trivial then or am I missing something? If [math]a^2 b = a b^2[/math] then [math]a = b[/math]
Benjamin Martinez
just the regular matrix product
Daniel Sullivan
Do transposes always commute, is every matrix invertible?
Henry Reyes
>Do transposes always commute For square matrices they do.
Ian Collins
What about a matrix with first row of ones and rest zeroes
Brody Morris
>if A is a matrix with real coefficients, such as A.AT.A is symmetrical, then A is symmetrical as well. >difficult >symmetric why not generalise and talk about normal matrices?
Dylan Peterson
Hey, here is a question. This might be obvious but how do I find sinus of an angle? (Without knowing the oposit or hypotenus) Im trying to calculate a speciffic effect in an AC wave
Gabriel Powell
Use a calculator or computer? I believe they use some series expansion to approximate it, which you could do by hand as well.
Leo Murphy
Yes, thanks for the tip, I havent tried a propper sin calculator yet. Only my iphone calculator which doesnt work. Wondered if anyone knew how to find the sinus of an angle manualy (by only knowing the degree.)