manontheside

one of the many, one of the few.

[manontheside @lamethemvp]

@schweingehtbree @tilmanbayer @haider1 thanks for that. I know Tao has edited it, do you know if any Fields medalists have also edited it?

[manontheside @lamethemvp]

@schweingehtbree @tilmanbayer @haider1 What is his user's name? Plz tell me

[manontheside @lamethemvp]

@tilmanbayer @haider1 Could you point out to me on which Wikipedia entry he contributed? Thank you.

[manontheside @lamethemvp]

@littmath As I come across this post, I am studying algebraic geometry and wondering whether sheaves can be visualized—or at least intuitively represented...

[manontheside @lamethemvp]

@FinitePhysicist Was it him who invited you to write, or did you submit it on your own initiative? The reason I ask is that I want to know whether the thoughts of ordinary people like me also have a chance to appear on his blog. @FinitePhysicist

[manontheside @lamethemvp]

@VisualAlgebra @vladimir_vg @prof_g When will this book be published?

[manontheside @lamethemvp]

@QuantaBks Will these talks be recorded?

[manontheside @lamethemvp]

@stevenstrogatz @nntaleb @stephen_wolfram Professor, Do you have any recommended resources on game theory?

[manontheside @lamethemvp]

@stevenstrogatz Professor Strogatz, What type(s) of integral is most suitable for solving using the Cauchy's integral formula?

[manontheside @lamethemvp]

@stevenstrogatz If I want to study the Navier–Stokes Equations Problem, what prerequisites do I need? Do you have any recommended books of the prerequisites?

[manontheside @lamethemvp]

@kareem_carr What programming languages would you recommend statistics students to learn? I'm guessing R or Python must be among them, but what else would you recommend?

[manontheside @lamethemvp]

Dear @littmath
Recently, Tao's post "A digestion of the Jacobian conjecture counterexample'' has drawn attention.
I'd like to ask: what is the digestion of the proof of Hilbert's third problem, from a modern geometric perspective?
I learn about it through ur Numberphile video :)

[manontheside @lamethemvp]

@Almost_Sure (Here by "variants" I mean the vector-valued CLT, complex CLT, Lindeberg CLT, Berry-Esseen theorem, and so forth.

And by "other methods" I mean the Lindeberg method, The moment method, the Stein’s method, and so forth).

[manontheside @lamethemvp]

FT remind me of the CLT, most textbooks prove it using Fourier analysis. Although it's not the only method. Why is the CLT and its variants so well-suited to proof via Fourier analysis? And what are the disadvantages of the Fourier approach compared to other methods? @Almost_Sure

[Almost Sure @Almost_Sure]

Did you know that Fourier transforms can be viewed as a 90° rotation in the time-frequency domain and we can rotate by any angle via fractional Fourier transform.

The button at top right is the angle θ being applied
θ=π/2 is standard Fourier transform - a quarter turn

[manontheside @lamethemvp]

@Bcordsie7 @xFantillix who do you think will be on the cover?

[manontheside @lamethemvp]

@stevenstrogatz @QuantaMagazine Just finished listening to this episode of the podcast, and the quality is as great as always! Looking back, the first time I found out about you was because of that episode with Terence Tao. It would be really nice if you could have him back on the show again someday!

[manontheside @lamethemvp]

@3blue1brown when can we the next episode?

[manontheside @lamethemvp]

Any recommended resources would be helpful! @stevenstrogatz

[manontheside @lamethemvp]

Dear @stevenstrogatz
I feel so lucky to have read Infinite Powers before I ever touched calculus. This book is incredibly intuitive and full of insights!

I'll be taking Mathematical Modeling and Regression Analysis courses next semester. Could you recommend some textbooks?

[manontheside @lamethemvp]

By the way, as a student in China, I would like to let you know that this book is hugely popular in China!