Hi all,
I am struggling to prove left and right quantile relationship:
Right quantile (0.95) (x) = -left quantile (1-0.95) (-x)
I tried to prove with probability manipulations but struggle to get correct result.
Could you please help?
Thank you
I am struggling to prove that for a normally distributed loss RV introducing stochastic volatility (\sigma_1 with probability 0.5 and \sigma_2 with probability 0.5) would make kurtosis bigger than 3 (fat tails).
Can someone help?
Thank you
Hi All,
If we are given Loss RV as :
How to prove that kurtosis is 3?
Additionally if Volatility is stochastic:
How to prove that the distribution is fat tailed (kurtosis is greater than 3) assuming and are independent?
Thank you
Hi All,
If .the logistic distribution is defined as it corresponding quantile function:
How can I show that q is strictly increasing and compute logistic distribution function and it's density function?
How to compute VaR and ES of r.v. with logistic distribution?
Thank you for your help
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