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However it can't be that at a few rapid, even an undetermined rapid, the continuum will be truly divided in a components, b components, c components ... , a, b, and c being all of the attainable numbers. every one of those divisions should be actualized at a few speedy; it's the related with any workforce of such divisions, yet they aren't all compossible within the related nunc. The possibilities that are endless in quantity can't all whilst be decreased to reality. so one can make himself greater understood, Duns Scotus shows an inventive instance of percentages that may be discovered separately or together with others, yet can't all be discovered jointly: Socrates can hold nine stones, and now we have 10. Socrates can hold any stone or any crew of stones inclusive of 2, three, . . . , nine stones; yet Socrates can't carryall 10 stones even as. ninety seven Walter Burley, together with his traditional readability, expounds upon the recommendations of Duns Scotus: while one states, a continuum could be truly divided into the components it really is divisible, I answer that it isn't precise. actually, the continuum may be really divided at every one of its issues; but it is very unlikely that it's truly divided at the same time at each one of its issues. If one questions the reality of the proposition, the continuum may be really divided at any element, I answer that the proposition has senses: one in every of composition, and considered one of department. Given its feel of composition, the proposition is fake for it indicates the potential for the proposition, a continuum is basically divided at any aspect; and it's very unlikely (and fake) that the continuum be truly and at the same time divided at every one of its issues. yet given its feel of department, it truly is precise, for every of the singular propositions akin to it's precise; for, within the feel of department it's a common proposition, and within the feel of composition it's a singular proposition .... One could item that every one singular propositions reminiscent of the proposition at stake are attainable and compossible. I admit that every of the singular propositions is feasible, yet I nation, although, that the singular propositions can't all be taken at the same time. even supposing no unmarried proposition is repugnant to a different unmarried proposition, various those propositions taken jointly is incompatible with different singular propositions taken jointly; and if one have been to take all singular propositions aside from one, they Infinitely Small and Infinitely huge forty nine may repulse it. you can still take any variety of propositions, each one of which might now not repulse the opposite, but when we take all yet one, they might repulse it. ... therefore singular propositions correspond to the proposition, a continuum is basically divided at any element. all of the singular propositions is feasible, and compossible with one another; although, not one of the singular propositions is compossible with the entire others taken jointly. ninety eight Following Duns Scotus's instance, Walter Burley, so one can unravel the trouble with the limitless divisibility of continuing value, hotels to a contrast; he distinguishes senses of common propositions: a feeling of composition, and a feeling of department.