Limit Theorems on the Distribution of Maximum of Sums of Bounded, Lattice Random Variables. II

The second part of this paper contains the proofs of integral theorems concerning
$$\bar s_n=\max\left({\xi_1+\xi_2 +\cdots+\xi_\nu}\right),\quad1\leq\nu\leq n$$
where $\xi_i$ are bounded, lattice, independent and identically distributed random variables.