Take two representations belonging to two distinct types, e.g., a color, \(a\), and a sound, \(\alpha\) (SW V: 308). Now, on the one hand, no inhibition is possible across continua, i.e., so \(a\) will not dim \(\alpha\). On the other hand, ex hypothesi, there is no second representation within each respective continuum to oppose and inhibit either of the two representations (cf.  Felsch 1902: 5; Weiss 1928: 82). For these two reasons, they can unite completely, and are for purposes of calculation treated as a single force or single act, \(A\) (SW V: 309; cf. Felsch 1902: 5).[34] Such unifications are “complete complications [Komplikationen]”, or “foldings-together” (SW V: 308).[35] 