Let $N_1 $ and $N_2 $ be independent Poisson processes with intensity $1 $ and $2$ respectively.
How to express $S=-2N_1 +N_2$ as a compound Poisson process?
Let $N_1 $ and $N_2 $ be independent Poisson processes with intensity $1 $ and $2$ respectively.
How to express $S=-2N_1 +N_2$ as a compound Poisson process?
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