/sci/ - Science & Math

>>11426150

>u dont need to have a big skull to be very smart

Cope

*changes your coordinates*

invert, reverse, transform
t. jacobi

>>9650739
>>9650675
An older example of BIG BRAINED ashkenazi PHENOTYPE

>>9581968
>>9582355
>>9582362
Serious question. Do only Jews poses the [math]\mathbb{PHENOTYPE ?}[/math]

So i'm currently in my first year of computer engineering, and killing all of my courses except for chemistry, don't really practice it at all, i'm at a B+ or something.

I originally wanted to go into computer engineering because I found cryptography and networking really cool and wanted to go into that. But i'm beginning to find machine learning and AI very cool as well.

Can someone fill me in on how different computer science and computer engineering will be later on? My university offers a computer science degree with a specialization in data science and i'm really considering switching into computer science but i'm not sure.

I really enjoy physics and math, and i'm a little behind in coding, but i really enjoy it. I only know the basics of java (we are currently doing python).

Can someone fill me in on what I should be focusing on if i wanted to go into machine learning/ data sceince. Like what sort of math/physics/programming languages I would need, and would it be worth it to switch into computer science?

This is what i was thinking of doing (tell me if this sounds stupid).

I was planning on reading this textbook https://www.amazon.ca/Artificial-Intelligence-Modern-Approach-3rd/dp/0136042597, and extensively learn Java, Python and C on my free time. Would this in any way help improve my pathway to machine learning? Sorry for the faggotry of text, i'm just sort of lost.

>>8388412
for laymen: Jacobi forms are functions of two variables (one in the complex plane, one in the upper-half of the complex plane) satisfying nice symmetry properties with respect to a certain group (specifically, the group of 2x2 matrices with integer coefficients and determinant 1, along with pairs of integers) acting on these planes

i don't know anything past the introductory material of the syllabus so i won't try to explain it

this was a toughie but goodie from my intro to multivariable calc class back in high school:

let f_1,...,f_N be polynomials from from k^N to k where k is a characteristic 0 field. let F=(f_1, ...,f_n) be the vector valued function from k^N to k^N

let J be the jacobian (the determinant of the matrix of partial derivatives) of F(x1, ... x_n)

suppose J is a non-zero constant. prove F has an inverse given by polynomial functions

(try the N=2 case to get some intuition)