Long story short, my life blew up, and I'm still trying to get it back together, I would love to make more videos, but I they take a long time to make. Thank you for the encouragement though
@@mathforphysics2444 Perhaps, but surely your maths didn't blow up. Looking forward to your illuminating videos--whenever that may be! Thanks for this series.
@@theleastcreative I did similar at the start and then I thought I am wrong I have to write it in this form we define vg as (λ1v1 + λ2v2 + λ3v3) g = λ1(v1g) + λ2(v2g) + λ3(v3g ) where g = a
Your video really helps. Thank you so much. I expect your more wonderful works!
I'm so happy to hear that! I'm moving at the moment, so I haven't been able to make videos, but I'll be unpacked soon and back at it!
Why have you stopped making new videos? C'me on go ahead and make some more! This series must be completed. It is really good.
Long story short, my life blew up, and I'm still trying to get it back together, I would love to make more videos, but I they take a long time to make. Thank you for the encouragement though
@@mathforphysics2444 Perhaps, but surely your maths didn't blow up. Looking forward to your illuminating videos--whenever that may be! Thanks for this series.
G= C3 , isomorphic to the cycle group of S3 , generated by ( 1,2,3) . V = R^3with standard basis {v1,v2,v3} . let v = ( 1, 3, 2 ) , find v.a
v.a=(2,1,3)
@@theleastcreative I did similar at the start and then I thought I am wrong I have to write it in this form we define vg as
(λ1v1 + λ2v2 + λ3v3) g = λ1(v1g) + λ2(v2g) + λ3(v3g
) where g = a
S_15 isn’t a 15! vector space? Also nice video
what are you referring to?
the end? What I was saying was that the permutation representation of S_15 would give you 15x15 matrices that act on a 15 dimensional vector space
Math for Physics Ahh I misunderstood, sorry
@@georgeanton575 It's all good, that's what I'm here for