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SVM with polynomial kernel visualization

This short video demonstrates how vectors of two classes that cannot be linearly separated in 2-D space, can become linearly separated by a transformation function into a higher dimensional space....  
 
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SoftwareEngineer3 (6 days ago) Show Hide
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Thanks, very clear.
What would be the kernel for this transformation?
udiprod (6 days ago) Show Hide
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Thanks.
The kernel is the dot product in the higher-dimensional space. In this case:
K( [x1 y1], [x2 y2] ) =
[x1 y1 x1^2+y1^2][x2 y2 x2^2 y2^2] =
x1x2+y1y2+(x1^2+y1^2)(x2^2+y2^ 2)
boulabiar (1 month ago) Show Hide
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good video,
you created it using any tools and languages ?
udiprod (1 month ago) Show Hide
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Yes. I created it using Autodesk Maya. Thanks!
masterlitheon (8 months ago) Show Hide
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Nice! It shows it very clearly
juancho179 (8 months ago) Show Hide
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Absolutely impressive.
00l0 (7 months ago) Show Hide
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i second that
runnerman56 (8 months ago) Show Hide
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awesome vid
quintopia (9 months ago) Show Hide
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it's the kernel trick!
manyuenwong2006 (1 year ago) Show Hide
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cool...

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