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Clarifying the question
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EA Lehn
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Why is theI was reading about variance of estimators and i saw

Var(b̂) = σ2 / Inner product of (Z)

where Z is the residual vector of Gram-Schmidt process. I do not understand how they were able to get the variance of the coefficient

I am learning it from the book

Elements of Statistical Learning (Data Mining,Inference, and Prediction)

on page 55 chapter 3

Why is the variance of

Var(b̂) = σ2 / Inner product of (Z)

where Z is the residual vector of Gram-Schmidt process.

I am learning it from the book

Elements of Statistical Learning (Data Mining,Inference, and Prediction)

on page 55 chapter 3

I was reading about variance of estimators and i saw

Var(b̂) = σ2 / Inner product of (Z)

where Z is the residual vector of Gram-Schmidt process. I do not understand how they were able to get the variance of the coefficient

I am learning it from the book

Elements of Statistical Learning (Data Mining,Inference, and Prediction)

on page 55 chapter 3

Source Link
EA Lehn
  • 329
  • 1
  • 9

Multiple Regression From Simple Univariate Regression

Why is the variance of

Var(b̂) = σ2 / Inner product of (Z)

where Z is the residual vector of Gram-Schmidt process.

I am learning it from the book

Elements of Statistical Learning (Data Mining,Inference, and Prediction)

on page 55 chapter 3