Consider $\xi_n $ are independent, non-negative, equal distributed random variables. Let $S_n = \xi_1 + \dots + \xi_n$. Let $N_t = \max \{n : S_n \le t\}$.
Does there example of such process, which isn't a Markov process?
Consider $\xi_n $ are independent, non-negative, equal distributed random variables. Let $S_n = \xi_1 + \dots + \xi_n$. Let $N_t = \max \{n : S_n \le t\}$.
Does there example of such process, which isn't a Markov process?
Copyright © 2021 JogjaFile Inc.