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actuarial science statistics required! Let X be a truncated Poisson distribution with =2. Is there a
non-zero discrete random variable Y independent of X such that X+Y1 is from the (a,b,1)
family? [Hint: Use the convolution formula to determine the probability mass function for
X+Y1, and apply the recurrence for the (a,b,1) class to get a recursive formula for P(Y=n). You
then just need to show that this recurrence gives a probability mass function.]

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  • 1. actuarial science statistics required! Let X be a truncated Poisson distribution with =2. Is there a non-zero discrete random variable Y independent of X such that X+Y1 is from the (a,b,1) family? [Hint: Use the convolution formula to determine the probability mass function for X+Y1, and apply the recurrence for the (a,b,1) class to get a recursive formula for P(Y=n). You then just need to show that this recurrence gives a probability mass function.]