  The work of this paper is devoted to obtaining strong laws for intermediately
trimmed sums of random variables with infinite means. Particularly, we provide
conditions under which the intermediately trimmed sums of independent but not
identically distributed random variables converge almost surely. Moreover, by
dropping the assumption of independence we provide a corresponding convergence
result for a special class of Oppenheim expansions. We highlight that the
results of this paper generalize the results provided in the recent work of
\cite{KS} while the convergence of intermediately trimmed sums of generalized
Oppenheim expansions is studied for the first time.
