The first part makes sense if you start with a four dimensional object of what ever shape in a four dimensional geometrical space. If absolutely indivisible means that you cannot divide the object in any way then through a process of casting off dividable points we can find the true indivisible object. As we chip away at the object removing every last point we arrive at a new object that contains no points at all. By then the object has no size in any dimension - even time if you will - and becomes a geometrical nonentity.
This resembles the argument about the infinitesimal. An infinitesimal defined as being the difference between 1.000...0 and 0.999...9, where the triple dots represents an infinite sequence of 0's and 9's respectively. Perform a little algebra and poof, the infinitesimal disappears and becomes a nonentity.
Can a nonentity form a universe? Not really. Can a collection of nonentities build a universe? Well no.
The second part does not follow the logic of the first part and therefore translates into a completely different system from our old geometrical model. If you metaphysically sectioned the object then you destroy the old object creating new different objects - the part of the entity on top, the part on the left, the part in the back, and the part in the past, and so on - each with a new name. Similarly your action of sectioning the object changes the metaphysical universe from one definite arrangement into a new different metaphysical universe with a different definite arrangement. (By sectioning I don't mean merely divide with minds eye with a dotted line, but actually cut the darn thing up.)
In the real world we see this all the time. Take a wheel apart and it breaks into hub, rim, and spokes. In the physical universe if you cut an electron with really sharp scissors it breaks into a series of other particles never into half an electron. (But what does the real world have to do with metaphysics anyway?)The first part makes sense if you start with a four dimensional object of what ever shape in a four dimensional geometrical space. If absolutely indivisible means that you cannot divide the object in any way then through a process of casting off dividable points we can find the true indivisible object. As we chip away at the object removing every last point we arrive at a new object that contains no points at all. By then the object has no size in any dimension - even time if you will - and becomes a geometrical nonentity.
This resembles the argument about the infinitesimal. An infinitesimal defined as being the difference between 1.000...0 and 0.999...9, where the triple dots represents an infinite sequence of 0's and 9's respectively. Perform a little algebra and poof, the infinitesimal disappears and becomes a nonentity.
Can a nonentity form a universe? Not really. Can a collection of nonentities build a universe? Well no.
The second part does not follow the logic of the first part and therefore translates into a completely different system from our old geometrical model. If you metaphysically sectioned the object then you destroy the old object creating new different objects - the part of the entity on top, the part on the left, the part in the back, and the part in the past, and so on - each with a new name. Similarly your action of sectioning the object changes the metaphysical universe from one definite arrangement into a new different metaphysical universe with a different definite arrangement. (By sectioning I don't mean merely divide with minds eye with a dotted line, but actually cut the darn thing up.)
In the real world we see this all the time. Take a wheel apart and it breaks into hub, rim, and spokes. In the physical universe if you cut an electron with really sharp scissors it breaks into a series of other particles never into half an electron. (But what does the real world have to do with metaphysics anyway?)
