I can't too
I've been using 3 books. The 3rd one is the hardest.
That remains a mystery.Plus, what can you really do anyways with a pure math degree?
"...
Society will never collapse in our lifetime but I get what you mean.Based world ruling mathcels should wait till the day the world truly needs their help to save everyone. And then turn around and say "you're not entitled to help sweaty
Then proceed to watch the planet burn.
They are irredeemable and will be treated like the scum of the earth, no exceptions.
I thought so too tbh. And still do really. But from what I have seen the last couple of years, the process is coming along much faster than I first anticipated.
They're beyond cruel
We can only hope so. It's better to be grounded in reality but a little wishful thinking wouldn't hurt.
All the real smart people do physics.Mathematics won't be very hard for AI to master, it's logic. Just wait a few more years. Plus, what can you really do anyways with a pure math degree?
AI ain't actually very good at doing logic per se. What it is good at is pattern recognition and extrapolation of recognized patterns. Hence why AI can mimic art styles. It's able to extract the commonalities between artworks in the same style. On the other hand, advanced mathematics is an interesting mix of creativity and playing a game. Just like in, say, chess, there are legal and illegal manipulations one in allowed to perform. Yet, proving new theorems requires one to navigate thru the maze in a way no one was able to do theretofore. Language models such as the famed ChatGPT are barely able to play a dozen legal chess moves in a row, let alone come up with coherent mathematical proofs. You might reasonably argue that specialized AI such as Stockfish are better at chess than any human, so what's to stop AI from conquering mathematics? Well, a chess game seldomly lasts more than a gross moves, but a mathematical proof, if you break it all the way down, easily consists of an unfathomable number of legal moves. Having an AI explore the vast space of all possible sequences of valid moves is exceedingly unlikely to lead anywhere useful. All this ain't to say that AI won't one day be able to do mathematics, but it's probably gonna be one of the harder things for it to master.
With the actual knowledge accrued? Not much. But with the aptitude for numbers and analytical thinking skills required to get such a degree? Most quantitative jobs should be within such a one's purview.Plus, what can you really do anyways with a pure math degree?
If it ever gets to that in my lifetime, I will. That said, most mathematicians are soys in my experience.Based world ruling mathcels should wait till the day the world truly needs their help to save everyone. And then turn around and say "you're not entitled to help sweaty
Then proceed to watch the planet burn.
The real irony in such a scenario? It would quite literally be the rest of the worlds shit personalities when it comes to how they view and treat ugly/non-nt reject guys, that lead to their plea being denied.
Brutal experiencepill
because this garbage planet is filled with cucks and normfaggots and chadtards I want to be millions or even billions of miles away from them fuck I hate sharing the same planet with cucks. I can't believe they all bleed the same as me and have the same organs as mine.
There is another CHOice to deal with these normscum and chadfaggots. You know what I mean.
wallahi I think it's our only way to deal with these retards, moving on to another planet sounds like a burden.There is another CHOice to deal with these normscum and chadfaggots. You know what I mean.
So far, AI has been the least successful in the domain of Mathematics. This means that Mathematicians will be the last to be replaced if the day does come.
@Ahnfeltia @trying to ascend @Grim_Reaper
Hi mathematiciansAI ain't actually very good at doing logic per se. What it is good at is pattern recognition and extrapolation of recognized patterns. Hence why AI can mimic art styles. It's able to extract the commonalities between artworks in the same style. On the other hand, advanced mathematics is an interesting mix of creativity and playing a game. Just like in, say, chess, there are legal and illegal manipulations one in allowed to perform. Yet, proving new theorems requires one to navigate thru the maze in a way no one was able to do theretofore. Language models such as the famed ChatGPT are barely able to play a dozen legal chess moves in a row, let alone come up with coherent mathematical proofs. You might reasonably argue that specialized AI such as Stockfish are better at chess than any human, so what's to stop AI from conquering mathematics? Well, a chess game seldomly lasts more than a gross moves, but a mathematical proof, if you break it all the way down, easily consists of an unfathomable number of legal moves. Having an AI explore the vast space of all possible sequences of valid moves is exceedingly unlikely to lead anywhere useful. All this ain't to say that AI won't one day be able to do mathematics, but it's probably gonna be one of the harder things for it to master.
With the actual knowledge accrued? Not much. But with the aptitude for numbers and analytical thinking skills required to get such a degree? Most quantitative jobs should be within such a one's purview.
If it ever gets to that in my lifetime, I will. That said, most mathematicians are soys in my experience.
..
Only computational math, not theoretical math.
Have you learned real analysis and number theory yet? If you haven't, I recommend learning that first before doing complex and combinatorics.Hi mathematicians
Can you recommend to me best two books for:
1. Statistics (be comprehensive and conceptual)
2. Complex analysis (for first time and self study)
No problem if I have to buy the book from amazon for example
Also, I have another question, do you know what is "Combinatorics"? And what are its uses? I want to know the answer out of curiosity because it is the only branch of math that I couldn't understand as much as I searched about
Hi mathematicians
Can you recommend to me best two books for:
1. Statistics (be comprehensive and conceptual)
2. Complex analysis (for first time and self study)
I can PM you a link where you can download many math books for free as a pdf or djvu file if you'd like.No problem if I have to buy the book from amazon for example
Combinatorics essentially concerns itself with counting in clever ways. A classic example would be "If Alice has 3 red lego bricks, 2 yellow bricks, and 5 blue ones, how many different towers can she build by stacking them atop each other?" Typically, however, combinatorial thinking is applied to a problem in a different mathematical subfield, so to fully appreciate much of combinatorics so-called "mathematical maturity" would go a long way. Unlike @Grim_Reaper I don't think number theory is necessarily required to get into combinators.Also, I have another question, do you know what is "Combinatorics"? And what are its uses? I want to know the answer out of curiosity because it is the only branch of math that I couldn't understand as much as I searched about
My bad. Number theory is useful for cryptography, not combinatorics.
Certain cryptographic schemes are indeed deeply rooted in number theory.
Thank you so much, I will take your advice into account. Sometimes, I don't remember if I learned something before in high school or college. Especially since I was in engineering, but the teaching of mathematics was fragmented, shallow, and messy there. Also, I have a personal problem that I do not like to re-learn the same thing.
Thank you, brocel. I am grateful for your help
Yes, I want
This looks like the Probability theory!
This mathematical maturity is impressive to me. One of the main reasons why I want to study mathematics is the acquisition of that faculty, although I didn't know it has its own term.
Indeed, many discrete probability problems (such as those involving dice or cards) are really combinatorial problems.
Many combinatorial problems involve graphs and conversely there are plenty of problems in graph theory of a combinatorial nature. For example, graph coloring problems and Ramsey theory. If you want to get into such problems, a modicum of knowledge pertaining to graph theory will be necessary, but a detailed understanding should often not be required.
Your answers to me were enlightening and straightforward. Thank you, I have a better understanding of the big picture now.
Glad to have been of serviceYour answers to me were enlightening and straightforward. Thank you, I have a better understanding of the big picture now.
