 At this point the pluralist who believes that Zeno’s division completely divides objects into non-overlapping parts (see the next paragraph) could respond that the parts in fact have no extension, even though they exist. That would block the conclusion that finite objects are infinite, but it seems to push her back to the other horn of Zeno’s argument, for how can all these zero length pieces make up a non-zero sized whole? (Note that according to Cauchy \(0 + 0 + 0 + \ldots = 0\) but this result shows nothing here, for as we saw there are uncountably many pieces to add up—more than are added in this sum.) We shall postpone this question for the discussion of the next paradox, where it comes up explicitly.