Sppose that y is a coin-tossing random variable py 1 py
Let X be a stable random variables with index α ∈ (0, 2), suppose that Y is a coin-tossing random variable (P(Y = 1) = P(Y = -1) = 1/2), which is independent of X. Show that XY is strictly stable.
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let x1 x2 be independent identically distributed random variables which are also independent of n isin polambda show
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let x be a stable random variables with index alpha isin 0 2 suppose that y is a coin-tossing random variable py 1 py
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for this writers notebook follow these instructions to write a summary of an articlelook ahead to the instructions for
check that the exponential and normal distributions belong to the domain of attraction of the gumbel
classify the exponential distribution the uniform distribution and the pareto
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