Independent ratio of linear combinations of chi square variables
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Linear combinations of chi square variables have already been implemented in Matlab, so I thought it should be also the case for the independent ratio.
More precisely, I want to compute the quantiles of the ratio of $X$, which is a chi square variable with $r_1$ degrees of freedom and independent from $Y$, and $Y$, which is a linear combination of independent central chi square variables.
Kind regards, Mohamed
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Tom Lane
am 17 Sep. 2013
When you write that linear combinations of chi-square variables are implemented, what do you have in mind?
The ratio of two independent chi-squares has an F distribution (or a multiple of one). I don't know the distribution if the denominator is a linear combination of chi-squares.
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