Holder's inequality

[@vivekjha8688]

Hold the Door's Inequality

[@longshengjiang8793]

Hey, Dr. Tisdell. You are just making this conception crystal clear for me. I was stuck in the Wikipedia for hours trying to understand the proof. Great job!

[@DrChrisTisdell]

My pleasure. Thanks. If you really, really enjoyed it (and you think the Wiki article is in need) then you could always put a link to this video at the bottom of the Wikipedia page.

[@longshengjiang8793]

Dr Chris Tisdell Well, of course I will do that. Thank you.

[@DrChrisTisdell]

Longsheng Jiang Thank you and best of luck with your mathematics.

[@jreylbc1]

That was a great proof. I really enjoyed how you gave some concrete examples to make the abstractions clearer. Thank you!

[@ankiteleciitd]

Thanks Dr. Tisdell. Both the idea of Holder's Inequality and its proof are now much clear. I was wondering in case you have come across Holder's condition as well. I am trying to understand the concept of multifractals (by Dr. Benoit Mandelbrot), and Holder's condition is extensively used. Similar video on that would be interesting as well. Thanks again!

[@DrChrisTisdell]

Thank you! I have now posted some related videos on Minkowski's inequality, metric spaces and also you might like to see some applications in my "Research in Mathematics" playist.

[@sureshapte7674]

i have seen this video three times, i simply love it. how an application of a simple idea of homogenity makes a proof intuitively appealing. I take this opportunity to request you to demonstrate/prove pick,s theorem, another interesting gem

[@DrChrisTisdell]

Thanks. It is a fascinating idea of homogeneity. I'll try to prove similar interesting things.

[@davidkwon1872]

Now, I understand what the Holders inequality is. Thank you!!!

[@suppandi1000]

Beautiful video, I could easily follow though I'm only a high school student. Thanks a lot, Dr. Tisdell!

[@doodelay]

Wow, never expected watching the generalization of Cauchy-Schwarz would make the statement of their inequality super obvious. CS simply says that the projection of 2 vectors is never greater than the product of the lengths of the vectors. Took me a few hours to get it but there it is ^^ (oh and good lesson professor)

[@jakubkalk7718]

For me it is an absolute masterpiece!

[@csmathster]

Professor Chris Tisdell - You are a BA, my friend!

[@amirrezafahimi]

dear sir, thanks for all your efforts in teaching mathematics, you really helped me to understand these subjects very well. is there any way that I can access the documents you are showing in your videos?

[@manjeermajumder7183]

Hi,I found this extremely helpful,Can u please let me know whether you have illustrated all other inequalities like Minkowski's inequality,Lipanov inequality,Jensen's inequality,Chebyshev inequality?

[@lizhong0619]

Brilliant video! Helps a lot in one of graduate courses, Computational Mathematics, in which I am struggling.. :( Pls keep it up!

[@DrChrisTisdell]

My pleasure. If you want to see some applications of this inequality then check out my "Research" playlist.

[@lehlohonolomakoti7828]

Thanx for the videos they are life saving

[@saketgurukar]

Thanx alot . It would be good if you also share the notes you used in presentation.

[@DrChrisTisdell]

Great! Thanks for sharing and best wishes to all in TX.

[@yassine2258]

Thanks you. in The OIM 2011 shortlist they talked about a variant of Holder inequality can you explain to me?

[@PeeterJoot]

If I were to cite this and your Minkowski inequality in my class notes (for a convex optimization course I am taking), do you have a pdf url of the paper you are working from?

[@DrChrisTisdell]

HI Peter. I would recommend just citing the video.

[@PeeterJoot]

First time I ever did a youtube citation;) btw. Your derivation and presentation was very clear and understandable. Thank you very much.

[@metaleccion3]

good night doctor, Could you provide me with a link to the application video of this theory please, it would be of great help, or if you could advise me with the resolution of an exercise of this inequality, I would appreciate it infinitely. Greetings from ciudad del carmen in mexico.

[@juancorderoromero6610]

Very interesting!! Thanks for the video

[@DrChrisTisdell]

Thanks! If you are interested in applications of Holder's inequality then check out my "Research in Mathematics" playlist.

[@classofmathematics7738]

Thank you sir. We know that holder's inequality is used to prove the Minkowski's inequality. what are the other application of this inequality.

[@hpib5931]

Thank you for your video. It helps me a lot in learning. :)

[@idiosinkrazijske.rutine]

Nice. Please make more videos like this one!

[@hugonavakopp]

Hi. Thanks you for posting this. Is the pdf available in any site?

[@rakeshkumars1351]

Is there any schwartz inequality in functional analysis?

[@mohammedhalool1482]

Dear Dr.Tisdell Do you have any PDF lectures about (Hilbert space) such as Holder's inequality if you have please can tell me

[@sarasara2818]

thx dr. plz how we can proof hölder's inequality for function using minkowski's inequality and thx sir

[@DrChrisTisdell]

Thanks. Please see my playlist on Mathematical Analysis for more videos on inequalities.

[@primefactor5417]

Dr you are amazing ...👍

[@DrChrisTisdell]

Glad you found it useful.

[@DrChrisTisdell]

Agreed. I will try to find them.

[@DrChrisTisdell]

Hi. I will try to find the PDF.

[@MrWhatWhyHow]

nice and very illustrative :-) keep it up with some more videos

[@dr.seenav616]

Sir may I know how we can tell holder's inequality is true for infinite sequences

[@DrChrisTisdell]

My pleasure.

[@_Noopy_]

The best proof ever!

[@qr-ec8vd]

This is going to my facebook, and its helpful as hell! thanks so much!

[@DrChrisTisdell]

My pleasure! Thanks!

[@aruntakhur]

4:30 How come sum of absolute values is equal to absolute value of sum of any real number?

[@DrChrisTisdell]

Did I write that?

[@roorkeeable]

Thank a lot. This helps me in my reading.

[@AnnevanRossum]

Super clear!

[@jhonatanfigueroayanac1590]

Excelente video

[@phoenixkonkoor364]

Thanks for the videos!!

[@ibrahimli7382]

thank you

[@DrChrisTisdell]

Hi - you're welcome.

[@jaroslavhrubik3448]

Nice

[@maleelibariki796]

Helpfull

[@DrChrisTisdell]

Thank you.

[@T123123123]

Thank you, this was very helpful.

[@LeavingCertMaths]

Thanks.

[@rhyswells8725]

this guys good

[@davidsfc9]

thanks a lot !

[@rakeshkumars1351]

please make a video

[@Jkfgjfgjfkjg]

If Holder's inequality is true, then you can use the "homogeneity" principle... but I don't think you ever showed that Holder's inequality is actually true...

[@A.im_en]

I was following and all was clear until u completely lost me at 9:00

[@SaurabhKumar-uo6ms]

Thank you