“…Given a suitable numerical representation for each weak order, we can identify the WOMM as the convex hull of all weak orders under investigation, which comprises the set C for our algorithmic application. In Hatz et al (2020), there are 5 distinct sex gamble choice alternatives, yielding a total of 541 weak orders, hence n = 541. Each weak order can be uniquely identified as a 20-dimensional 0/1 vector (i.e., p = 20), where each dimension is associated with a comparison of two choice alternatives [e.g., AB, AC, AD, ……, EC, ED].…”