 Aristotle goes on to elaborate and refute an argument for Zeno’s final paradox of motion. The text is rather cryptic, but is usually interpreted along the following lines: picture three sets of touching cubes—all exactly the same—in relative motion. One set—the \(A\)s—are at rest, and the others—the \(B\)s and \(C\)s—move to the right and left respectively, at a constant equal speed. And suppose that at some moment the rightmost \(B\) and the leftmost \(C\) are aligned with the middle \(A\), as shown (three of each are pictured for simplicity). 