  This paper is a continuation of a previous paper. Here, as there, we examine
the problem of finding the maximum number of terms in a partial sequence of
distinct unit fractions larger than 1/100 that sums to 1. In the previous
paper, we found that the maximum number of terms is 42 and introduced a method
for showing that. In this paper, we demonstrate that there are 27 possible
solutions with 42 terms, and discuss how primes show that no 43-term solution
exists.
