|
3 |
fixed typo
|
||
expected value of inner products of iid standard normal vactorsvectors |
||||
|
2 | fix latex | ||
|
Hello, I wish to calculate (or upper bound) expectations of the form E[^2], $E[\langle x,y \rangle^2]$, where x $x$ and y $y$ are i.i.d standard gaussian vectors of length n. Are there any exponential type upper bounds for the same? |
||||
|
1 |
|
||
expected value of inner products of iid standard normal vactorsHello, I wish to calculate (or upper bound) expectations of the form E[^2], where x and y are i.i.d standard gaussian vectors of length n. Are there any exponential type upper bounds for the same?
|
||||

