 The idea behind Delegation is that if x is complex, then if you stick a pin into x's exact location, you will have stuck that pin into the exact location of one of x's proper parts as well. In slightly different terms, a complex entity can't be weakly located at a certain region unless one of its proper parts—a ‘delegate’—is weakly located at that region as well. (Regarding the formal statement of Delegation, one might wonder why it is not formulated with ‘PP(u, y)’ in place of ‘O(u, y)’ in the consequent. The reason for this is that Delegation is meant to be friendly to extended simples. Suppose that a complex, spherical object, C, is exactly located a spherical region, r. Suppose that C is composed of two hemispherical simples, h and h*, and that r is composed of continuum-many simple points, each plurality of which composes a region that is a part of r. Then, contrary to the proposed revision, it will not be true that for every part y of r, some proper part of C is exactly located at a region that has y as a proper part. Consider, for example, the spherical region r* with the same center point as, but half the volume as, r itself. C does not have a proper part that is exactly located at r*, nor does it have a proper part whose exact location has r* as a proper part. But, as Delegation requires, C does have a proper part (h, for example) that has an exact location that overlaps r*.)