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Could any one tell what PN is this Chip? Thanks~

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How to find explicit feature map $phi $? [closed]

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0

$begingroup$

Given,
polynomial kernel K(x,y) = $(x^Ty)^2$ for x,y $ in R^2$ and $< phi (x), phi (y)> = K(x,y)$ for $ phi : R^2 -> R^3 $
where the inner product the standard inner product in $R^3 $

hilbert-spaces inner-product-space hilbert-polynomial

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asked Mar 12 at 5:21

PadfootPadfoot

11

$endgroup$

closed as off-topic by José Carlos Santos, Cesareo, YiFan, user1729, RRL Mar 12 at 22:52

This question appears to be off-topic. The users who voted to close gave this specific reason:

• "This question is missing context or other details: Please provide additional context, which ideally explains why the question is relevant to you and our community. Some forms of context include: background and motivation, relevant definitions, source, possible strategies, your current progress, why the question is interesting or important, etc." – YiFan, user1729, RRL

If this question can be reworded to fit the rules in the help center, please edit the question.

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  Welcome to Mathematics Stack Exchange! A quick tour will enhance your experience. Here are helpful tips to write a good question and write a good answer.
  $endgroup$
  – dantopa
  Mar 12 at 15:05
  

  
  
  
  

add a comment | 

0

$begingroup$

Given,
polynomial kernel K(x,y) = $(x^Ty)^2$ for x,y $ in R^2$ and $< phi (x), phi (y)> = K(x,y)$ for $ phi : R^2 -> R^3 $
where the inner product the standard inner product in $R^3 $

hilbert-spaces inner-product-space hilbert-polynomial

share|cite|improve this question

asked Mar 12 at 5:21

PadfootPadfoot

11

$endgroup$

closed as off-topic by José Carlos Santos, Cesareo, YiFan, user1729, RRL Mar 12 at 22:52

This question appears to be off-topic. The users who voted to close gave this specific reason:

• "This question is missing context or other details: Please provide additional context, which ideally explains why the question is relevant to you and our community. Some forms of context include: background and motivation, relevant definitions, source, possible strategies, your current progress, why the question is interesting or important, etc." – YiFan, user1729, RRL

If this question can be reworded to fit the rules in the help center, please edit the question.

• 
  
  
  

  
  

  
  
  
  
  
  

  
  $begingroup$
  Welcome to Mathematics Stack Exchange! A quick tour will enhance your experience. Here are helpful tips to write a good question and write a good answer.
  $endgroup$
  – dantopa
  Mar 12 at 15:05
  

  
  
  
  

add a comment | 

$begingroup$

Given,
polynomial kernel K(x,y) = $(x^Ty)^2$ for x,y $ in R^2$ and $< phi (x), phi (y)> = K(x,y)$ for $ phi : R^2 -> R^3 $
where the inner product the standard inner product in $R^3 $

hilbert-spaces inner-product-space hilbert-polynomial

share|cite|improve this question

asked Mar 12 at 5:21

PadfootPadfoot

11

$endgroup$

share|cite|improve this question

asked Mar 12 at 5:21

PadfootPadfoot

11

share|cite|improve this question

asked Mar 12 at 5:21

PadfootPadfoot

11

asked Mar 12 at 5:21

PadfootPadfoot

11

asked Mar 12 at 5:21

PadfootPadfoot

11