Delayed Renewals. A point process N(t) is an m-step delayed renewal process if the inter-occurrence times ξm+k, for k ≥ 1, are independent with a common distribution F, and no other restrictions are...

Delayed Renewals. A point process N(t) is an m-step delayed renewal process if the inter-occurrence times ξm+k, for k ≥ 1, are independent with a common distribution F, and no other restrictions are placed on ξ1,...,ξm. That is, Nm(t) = N(t) − N(Tm), for t ≥ Tm is a renewal process. Show that Corollary 11 and Theorem 13 hold for such processes. Use the fact that N(t) is asymptotically equivalent to N_m(t) in that