It is said that Chryssipus the Stoic held that there were, for all problems, true solutions. But he also held that at times, we can’t see them – and those times called for a morally disciplined silence. It is in this spirit he approached the paradox of the heap – the sorites. The paradox is as follows: if we construct a heap from seeds, say, we can, by adding seeds successively, reach a point where we might say that we have a heap, and identify that with the number of seeds we have used – say, 200. And yet, when we subtract one seed, we are disinclined to say that we no longer have a heap. Given that fact, we might play the game by claiming that we haven’t reached a heap no matter how many seeds we use in order to avoid identifying the heap with a certain number of seeds – but then, paradoxically, we will never achieve a heap. In fact, we don’t really seem to be able to quantify a thing like a heap; neither do we want to say that the heap is a quality when clearly it can be analyzed
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