 Moving down from targets that concern a particular type of entity, one might also target a particular token entity, and consider whether it has various sorts of unity. A dizzying variety of natural count policies present themselves. A particular concrete object might, for instance, be counted by (i) the number of its parts, (ii) the number of its atomic parts, (iii) the number of its maximally continuous parts, (iv) the number of its functionally integrated parts, or (v) the number of its qualitatively homogeneous parts. So if one considers a chess set, one might count it functionally as 1 (1 chess set), by its connected parts as 33 (32 pieces and 1 board), by its homogeneous parts as 96 (32 pieces plus 64 squares), by its atomic parts as bazillions of particles, and by its parts as \(2^n -1\), where \(n\) is the number of its atomic  parts.[6]  Obviously many other count policies are available. It is not clear that there is more to be said of a systematic nature about natural count policies for various particular entities.