Accurate?

Accurate?

funny meme

I mean, the analytical maths are ideally things you want to reduce into algebra, at which point, they're trivial plug-and-chug problems that any dumb pencil pusher can type into the computer and get their answer, even if the background required to understand the math is based on calculus, statistics, control theory, and the like.

Math | CS

Wrong.
CS | Math

>the background required to understand analysis is freshman classes and some applied engineering shit
fuck off

What is the point of this comparison?

P(Cs | Math) ? Is this what you mean?

Funny. Enjoy being stuck in the academia breadline while the rest of the CS majors get jobs wherever they want.

you wish. EEs will be the ones lining their pockets with jobs while you try to beg them to code their electronics.

>EEs

>CSfag trying to express their opinion on EEs

this is like a chimp trying to speak latin. lmfao.

Funny funnie

The point is that in an idealized abstraction, a pure math major would be able to afford a suit and tie

analysis is like digging an endless mountain of shit, but also shitting in that endless mountain of shit faster than you can dig

algebra is like being the librarian in the library of babel

Analysis is like walking inside a big labyrinth that changes itself faster than you can comprehend it.

Algebra is like climbing a mountain that has no end, and the more you climb, the less you see the real world below.

Holy fucking lol.

Analysis is like Jim Morrison snorting seventeen pounds of tylenol and doing a stage dive into the world's largest orgy.

Algebra is like Ozzy Osbourne going on a trip across the United States to taste all of the free food samples at every single Publix.

...

of algebra, analysis, and geometry, which two are more closely related to each other.

They are all over the place and complete each other quite well.

Complex analysis has a ton of geometry. Real analysis has application in evaluating surfaces, volumes, and plots.
Analysis uses a lot of algebraic results to make its life easier, particular norms and vector spaces.
Algebra would have no substance to work with without the other two, and also uses many analytic results and operators, like :

d(fg) = fdg + gdf which is an algebraic theorem proved by analysis.