Machine Learning | The Vapnik-Chervonenkis Dimension

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In Vapnik–Chervonenkis theory, the Vapnik–Chervonenkis (VC) dimension is a measure of the capacity (complexity, expressive power, richness, or flexibility) of a space of functions that can be learned by a statistical classification algorithm. #MachineLearning #VCDimension

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At around 10:12 you told we cannt classify A B C D using circle... but we can put point C inside circle and remaining points outside the circle.

purplemelodies
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Thanks. Really good video. I had difficulty understanding this for years. Your 5 minutes helped immensely

sgf
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Sir please make a video on probability approximate correct(PAC)🙏

SAN-terp
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Thanks for the video sir for giving best explanation 👍

crazytech
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10:27 you say that the VC dimension of the 2 dimensional space is 3 but at the end 11:22 you gave an example saying three colinear points can not be shattered. So how is the VC dimension 3?

RahulSingh-upjo
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Thank you so much! In the first 4 min of your video i understood more than in my lecture class.

oscura
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I was reading the Vapnik article and I just couldn't understand this concept. I wish I came to your video sooner. Great explanation!

Marimenezesg
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Sir, Can't we just draw a circle for the negative point in case of the collinear example you have provided??

bdurgaramprasad
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In the last case which was colinear what will be the VC dimension in this case?

baderal-hamdan
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Hello Ranji, I'm Studing The Vapnik-Chervonenkis Dimension like Complex Mesure, have you some video about it?

palavracomentada
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The max no of points that can be shattered by a function which you define

sibinsam
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Hello Rajni, please try and make videos on multidimensional scaling & Sammon's mapping. The ones you have covered are linear dimensionality reduction techniques, but it would be great if you make videos on some of the non-linear techniques.

teegnas