Name: Israel
Pronouns: ❤️🧡💛💚💙💜
Politics: 0 = 🍄 = [Aristotle Politics IV. 1291b 30-37]
{B, B', B'', ...} R {A, A', A'', ...}
Current Institutions:
Lyceum. Studying Poetry/Dialectic.
Library of Alexandria. Studying Conics.
Edinburgh Pool Hall. Chatting With Hume.
ENS 9&3/4. Learning the Language of Isomorphism.
Books I've read recently:
Politics by Aristotle
Tragedy and Satyr by Aeschylus
The Art of Rhetoric by Aristotle
It's OK to be Angry About Capitalism by Bernie Sanders
The Art of War by Sun Tzu
Crisis of the Middle-Class Constitution by Ganesh Sitaraman
Animal Liberation by Peter Singer
1984 by George Orwell
Пікірлер
Hell yeah schizo KZread
So 2Z is now not a ring
No multiplicative identity.
@@Israel2.3.2 yeah. So?
👍
MI axiom is wrong. xTy is undefined
It's not undefined it's just ambiguous, similar to how '+' notation is used in two different senses here.
Good catch, thank you, I will make another video today.
Yes
what
I wish it were not converted into a dollar, I would really miss it 😂😢
Man, you should get some help
Consider a non-empty family (Ti), i ∈ I, of topologies on a set E. We know that a least upper bound topology of the topologies Ti exists, i.e. the coarsest topology on E, finer than each Ti. If Vi is the set of open sets for the topology Ti (i ∈ I), the least upper bound topology is generated by the union of the Vi. Let E be any set and (Ei), i ∈ I, a non-empty family of topological spaces and, for each i ∈ I, fi a mapping of E into Ei (i ∈ I). There is a topology called the initial topology of the Ei by the mappings fi, which is the coarsest topology for which all the mappings fi are continuous: it is the least upper bound of those topologies which are inverse images of the topologies of the space Ei, by the mappings fi.
If you search "STEM diagrams be like" you'll find another internet meme this reminded me of.
Additional question: How much does the Companion insulate itself from obsolescence as the yields of current areas of mathematical research become exhausted?
This is exactly what I thought when going into group theory. I wish they had attempted to convey this idea in high school as to not make math so boring.
I'm afraid you may have schizophrenia sir.
X = X^3 Mathematics is last for all this formula.
looked like robert downey junior
Mine three.
There's no book like this one. The Kindle version is very good, but I wish there were more hyperlinks.
Could of at least given a few pages of what it looked like inside
I want to apply higher categories to AI, to model complex systems (like biological ecosystems or financial markets) in a process-like ontology/topology. Came here from your video on Sir Atiyah. Would you like to talk, please?
Well that's what I call a fine schizo-posting
Could You Do Me A Favor Friend? Tell Me If You Are Able To Scroll To @Israel2.3.2 's First Community Post.
@@Israel2.3.2 left a comment there
This is only just begining: I can’t immediately tell if this is C*C = (C) * (C) or R^4 = (R^3) * (R) Neither of which has to do with what this is probably talking about, which is the technically 4 dimensional TM = 2 + 2 in a way that’s over the real as it were but is sincerely different than what can be topologically deduced is the natural implication of the previous demonstrations of explicit geometry. An exact comparison must be given to this kind of thing
He's talking about the fact that the alternating group of degree n >= 3 is non-simple if and only if n = 4. en.wikipedia.org/wiki/Alternating_group
Gowers is not a "former" Fields medal recipient
clearly "former" means not this year's recipient but a recipient of some previous year .. in his case 1998..
@@tsenotanev Clearly he is a recipient, not a former recipient
I’d go along with that. As there is no office, term or incumbency of the Fields Medal award there can be nothing that distinguishes a present from a previous recipient. This is also true of Purple Hearts, Congressional Medals of Freedom, Orders of the British Empire, la Légion d’honneur, and the former Eisernes Kreuz (‘former’ because it was discontinued in 1945).
have you considered putting up more PU Press podcasts up here? you have a very interesting channel. Should probably put that simon video about fungud in a playlist somewhere, along with the pbs eons vid on mushrooms as the very first deep colonizers of the surface of earth.
the student’s arrow is also a sign
I read it. It is very excellent book.
😂
Is that Robert Greene?
Brian Greene
So no, it's not Robert Greene. 😂
so true
Complex numbers spring to mind for me as something we know so much about even though the main thing introduced, i, is a number know nothing of other than it squares to -1. You can really dig so much deeper into a topic when you remove the need for computation and just think about the implications of what ever new idea you’re introducing.
This is true for all numbers though, the natural numbers are just most intuitive. Negative numbers are the result of asking for the solution to x + 1 = 0, i of course comes from x^2 + 1 = 0, even natural numbers are just the implications of a set of rules; 1 is S(0). The way mathematics is taught really ruins people's perception of it by making them see numbers as the result of calculations, calculations are just useful algorithms for computing values, not the values themselves. "What is i?" or "what is -1?" is not a question that makes sense. Mathematics is the study of rules and their consequences and doesn't really have anything to do with "things", contrary to everyone calling everything a "mathematical object".
This was nice. I was expecting him to discredit “algebraization” in favor of intuition, like Feynman did in that one interview
What a bunch of nerds
Barry Mazur Is Greater Than You Are Friend.
@@Israel2.3.2 Free Palestine ✊
My man you're in the wrong comment section
Tell me about it...
jesus is lord
That's an intriguing formalization , I hope you do some more videos on it
굿!