I got lost in the middle. But it sounds like a really fascinating calculation. I will definitely go through it one more time more carefully. It is really nicely presented. It's amazing what different pieces enter into the proof.
Nice work ! I did a project on this during my bachelor (mainly explaining the same things you did, but with less visuals). One of the things you did not present was that the eigenvalues of the line graphs are actually (almost) the roots of Tchebyshev polynomials of the second kind. This avoids some calculations in the second half of the video but requires to know those polynomials in the first place. Anyway, thanks for your work !
I got lost in the middle. I find it funny because I was working with a kinda similar problem but with imperfect matching. I compute by hand the first values but those values are not in the OEIS, at this point I gave up.
14:44 I didn't get this part, in the example there are 11 red and blue outside edges so the product of weights will be -i and 1 and how does them differ by (-1)^16 = 1?
This is sumthing really awesum!
Yu sed it!
SoMEthing wonderful is brewing
I got lost in the middle. But it sounds like a really fascinating calculation. I will definitely go through it one more time more carefully. It is really nicely presented. It's amazing what different pieces enter into the proof.
thank you so much! thing make a lot of sense now!
Nice work !
I did a project on this during my bachelor (mainly explaining the same things you did, but with less visuals). One of the things you did not present was that the eigenvalues of the line graphs are actually (almost) the roots of Tchebyshev polynomials of the second kind. This avoids some calculations in the second half of the video but requires to know those polynomials in the first place.
Anyway, thanks for your work !
Just saw this - amazing video! Nice work :)
Great Video. Easy to follow and nice style and animations.
Thank you for addressing "how do you know you are done?" right at the beginning!
Great video!
amazing video!!!! keep it up
amazing
i like counting problems
More video is needed
I got lost in the middle. I find it funny because I was working with a kinda similar problem but with imperfect matching. I compute by hand the first values but those values are not in the OEIS, at this point I gave up.
14:44 I didn't get this part, in the example there are 11 red and blue outside edges so the product of weights will be -i and 1 and how does them differ by (-1)^16 = 1?
Nice voice
Aewsom
Please make background other color
I think that my phone turned off every time