Hi everyone,
(This is related to my posting on chi-squared from a day ago. I have
tried simulating this but I am still unable to calculate it analytically.)
Let y be an n times 1 vector of random normal variables mean zero
variance 1 and x be an n times k vector of random normal variables mean
write (A'x'y)^2 = y'xAA'x'y as a
weighted sum of k independent chi-squares each with one degree of
freedom (since x and P have rank k), and then get what you want from
the sum of the weights. Then check your result using Monte Carlo.
hope this helps. spencer graves
Eugene Salinas (R
Hi,
Does anyone know what the expectation of the product of two chi-squares
distributions is? Is the product of two chi-squared distributions
anything useful (as in a nice distribution)?
thanks, eugene.
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Hi,
Does anyone know what the expectation of the product of two chi-squares
distributions is? Is the product of two chi-squared distributions
anything useful (as in a nice distribution)?
thanks, eugene.
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[EMAIL PROTECTED] mailing list
delta functions - in other words it's zero
'almost everywhere' but goes crazy at the steps.
Bill Venables.
-Original Message-
From: [EMAIL PROTECTED]
[mailto:[EMAIL PROTECTED] On Behalf Of Eugene Salinas (R)
Sent: Friday, 23 January 2004 2:54 PM
To: [EMAIL PROTECTED]
Subject: [R] how to take
Hi,
I have estimated a step function and need to take the derivatives of
this function at all points in the range. Does anyone know of any clever
ways to do this?
(I have already tried to fit a polynomial through the points in order to
obtain a smooth representation and then take derivatives
Hi,
I am getting some weird results here and I think I am missing something.
I am trying to program a function that for a set of random variables
drawn from uniform distributions plots that distribution of the second
order statistic of the ordered variables. (ie I have n uniform
distributions
2003, Eugene Salinas (R) wrote:
Dear all,
I am trying to program an estimator which maximizes a likelihood type
objective function which is basically just lots of sums of indicator
functions of data and parameters. In order to make the optimization I
would like to smooth these functions. Since
Dear all,
I am trying to program an estimator which maximizes a likelihood type
objective function which is basically just lots of sums of indicator
functions of data and parameters. In order to make the optimization I
would like to smooth these functions. Since they are either 0 or 1, one