Post your curriculum and rate others curricula

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Other urls found in this thread:

ocw.mit.edu/courses/mathematics/18-100c-real-analysis-fall-2012/
legacy.saylor.org/ma241/Intro/
twitter.com/SFWRedditImages

The only thing I need to do in this semester is to write my master's thesis.

What engineering is that? ;^)

>Spics aren't smart enough to go to colleges. Now fuck off

Didn't mean to green text that. I was dead serious

>Spics aren't smart enough to go to colleges

That's not what your society says.

>Are you from a racial/ethnic minority
YES :)))))))))))))))))))))))))))))))))))))

I wonder how many white devils I have cucked by merely existing.

It looks like Physics not engineering. Are you doing applied math?

>It looks like Physics not engineering.

That's the joke.

>Are you doing applied math?

No, but I'm not doing pure math either. Degree is just called Mathematics. The one true route to become a mathematician.

It is Physics, which maybe I should have added, but I thought that it is obvious

>Veeky Forums already forgot what ;^) means

Now everyone is apparently a newfag.

Where do you study?
Strange that you have calculus before analysis, I thought that that is an American concept

I know what that smiley means, but the other guy obviously didn't. (no offense)

I'm Mexican-American and I'm in college.

I'm kinda new. But i thought engineering was for faggots? I'm doing computer engineering and I'm bi

>Strange that you have calculus before analysis

Isn't that how it is supposed to be? I don't understand how you could take analysis before calculus unless by analysis they just mean calculus with rigorous definitions and proofs.

For example, there is no fucking way analysis is a freshman course for OP.

Idk about OP, but a lot of freshmen take real analysis...

>a lot of freshmen take real analysis...

Do you mean something like this:
>ocw.mit.edu/courses/mathematics/18-100c-real-analysis-fall-2012/

>This course covers the fundamentals of mathematical analysis: convergence of sequences and series, continuity, differentiability, Riemann integral, sequences and series of functions, uniformity, and the interchange of limit operations.

Because let me tell you. That is calculus with rigorous definitions because most of what is listed there I've seen in the calculus classes I've taken. Full definitions of limits, continuity, differentiability, riemann integral, etc. All topics we saw thoroughly and have the actual analysis definitions for.

That is called calculus for math majors, not analysis.

But if you are taking this analysis:
legacy.saylor.org/ma241/Intro/

as a freshman then allow me to suck your dick.

I mean, you learned calculus, topology and abstract algebra in high school? God damn, dicks out but not for Harambe. Let me suck it.

>mfw low tier universities give fancy names to their shitty courses

Even Harvard has freshman calculus man.

You shouldn't be

This is the first midterm (50 minutes) about 3 weeks into the year for my freshman analysis class

www.math.uchicago.edu/~ryzhik/MATH207-07/midterm-sol.pdf

Does this meet your standards?

...

Given that I haven't seen anything shown there I suppose yes.

Dicks out.

Are you from UdG?

No. Kinda close though.

Ahh you're from Panama. Nice.

give me some advice Veeky Forums

I'm not memeing or anything, but it's quite normal for European universities to have real analysis in the first year, since almost everybody (at least in Germany) learns about integration and differentiation in high school

>almost everybody (at least in Germany) learns about integration and differentiation in high school
I'm pretty sure this is not specific to Europe

I can go in any order I damn well please. Welcome to the UNC system of dank memes and bad budgeting.

It's out alright, it's out.

Methods of mathematical physics, is that Simon & Reed?

Yeah, but most of my lectures dont really strictly follow a certain textbook

>The one true route to become a mathematician.

Where do you live so we can visit you at the McDonald's you'll be perpetually working at. Maybe by the time we all get our PhDs you'll be in management.

if only every university had a math curriculum this perfect..

First Year:
Calc I
Calc II
(Babby) Linear Algebra

Second Year:
Differential Equations
Vector Calc I
Vector Calc II
Intro to proofs
(Actual) Linear Algebra I
Linear Algebra II

Third Year:
Abstract Algebra I
Abstract Algebra II
Abstract Algebra III
(Actual) Proofs
Topology
Complex Variables I

Fourth Year:
Complex Variables II
Real Analysis I
Real Analysis II
Real Analysis III
Differential Geometry I
Differential Geometry II

I thought this was a good program but now I'm doubting it

Why? Seems ok, although it's streange that you have real analysis in your 4th year. Apart from that, it seems like a very "pure" math program

Semester 1

Technology and Computer Programming
Physics
Mathematics I
English Language
Discrete Mathematics
Logic Design

Semester 2

Object Oriented Programming
Instrumentations & Measurements
Mathematics II
Circuits Theory
Linear Algebra
Logic Design II

Semester 3

Object Oriented Programming II
Theory of Probability
Computer Architecture
Basic Electronics
Discrete Mathematics ?I
Introduction to Algorithms

Semester 4

Digital Electronics
Numerical Analysis & Implementation Environments
Principles of Programming Languages & Compilers
Computer Architecture II
Data Structures
Digital Electronics Laboratory
Computer Architecture Laboratory
Introduction to the Theory of Signals and Systems

Semester 5

Microcomputers
Computation Theory
Databases
Microcomputers Laboratory
Databases Laboratory
Scientific Calculation I
Operating Systems

Semester 6

Parallel Processing
Information Transmission Systems
Computational Complexity
Digital Signal Processing
Operating Systems Laboratory
Introduction to Heuristic Methods

Semester 7

Artificial Intelligence & Expert Systems
Digital Communications
Computer Networks
Computer Networks Laboratory
(Electives)

Semester 8

Internet Technologies
Software Engineering
(Electives)

Semester 9
Electives
Semester 10
Electives, Thesis

My CE program

Judge my course pls. This is one of 4 paths i can take.

which semester are you in now? how are you liking it?

>Intro to proofs
>Proofs

What is the point of these? Don't you just incorporate proofs into your other modules?

Should be comfy

Buuuuuump

I guess just to prepare you for upper div courses