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Example text
7 ). One does not need to establish outré possibilities, such as that of a Thomson ’ s lamp that can complete an infinite number of tasks, in order to establish that the runner can reach Z *. The argument is supposed to work the other way: if even the infinite Thomson ’ s lamp is possible, then there can be no problem about the runner. Zeno ’s paradoxes: space, time, and motion 15 In the next section , I discuss a rather sophisticated variant of the Racetrack. The discussion may help resolve some of the worries that remain with this paradox.
It is trivial that the tortoise is ahead of Achilles all the time until Achilles has drawn level: he is ahead until Z *. Given that both of them can travel through all the Z -points, which was disputed in the Racetrack but which is not now challenged, there is no reason why they should not complete this task at the same point in space and time. So I have to report that I can find nothing of substantial interest in this paradox that has not already been discussed in connection with the Racetrack.
The question of whether something is moving or at rest “ at an instant ” is one that essentially involves other instants. An object is at rest at an instant just on condition that it is at the same place at all nearby instants; it is in motion at an instant just on condition that it is in different places at nearby instants. Nothing about the arrow and a single instant alone can fix either that it is moving then or at rest then. In short, the first premise, if acceptable, cannot be understood as saying that at each instant the arrow is at rest.