On bodies, on their division, and on the smallest.
1a ⟨Aëtius, Opinions⟩: Body
I.14.1a.1 · Wachsmuth pp. 140
A body is what has three dimensions: breadth, depth, and length; or a bulk that offers resistance, so far as depends on itself.402
1a ⟨Aëtius, Opinions⟩: Plato
I.14.1a.2 · Wachsmuth pp. 140
Plato held that nothing is by nature either heavy or light when it is in its own place. When it comes to be in a place foreign to it, however, it then acquires an inclination, and from this inclination a tendency toward either heaviness or lightness.403
1a ⟨Aëtius, Opinions⟩: Aristotle
I.14.1a.3 · Wachsmuth pp. 141
Aristotle held earth to be the heaviest and fire the lightest, while air and water are now one way, now the other.404
1b ⟨Aëtius: Aristotle⟩
I.14.1b · Wachsmuth pp. 141
And bodies can be divided without limit potentially, but by no means actually.405
1c ⟨Arius Didymus: Aristotle⟩, part 1
I.14.1c.1 · Wachsmuth pp. 141
The qualities of simple bodies are simple. Magnitudes and things possessing magnitude are divisible without limit; these are also called continuous. The magnitudes are length, breadth, and depth; and there are six things possessing magnitude: body, place, surface, line, motion, and time.406
1c ⟨Arius Didymus: Aristotle⟩, part 2
I.14.1c.2 · Wachsmuth pp. 141
A surface is the boundary of a body, defined by two dimensions; a line is the boundary of a surface in one dimension. A body, then, is ⟨that which⟩ has the three dimensions. Since these also apply to place, one must add that a body offers resistance and does not admit another [body] into the same place. For a body fills a place, just as a place receives a body.407
1c ⟨Arius Didymus: Aristotle⟩, part 3
I.14.1c.3 · Wachsmuth pp. 141
Bodies act and are acted upon through incorporeal powers; for the natures of things capable of acting and of things capable of being acted upon are constituted according to the differences in these powers.408
1d ⟨Aëtius: Aristotle⟩
I.14.1d · Wachsmuth pp. 141
No fire moves naturally in a circle; only the fifth body does so.409
1e ⟨Aëtius, Opinions⟩: Chrysippus
I.14.1e · Wachsmuth pp. 142
Chrysippus said that bodies are divisible without limit, as are things resembling bodies, such as surface, line, place, void, and time. Yet although these are divisible without limit, a body is not composed of infinitely many bodies, nor is a surface, a line, or a place ⟨or void or time⟩ so composed.410
1f ⟨Aëtius, Opinions⟩: The Stoics
I.14.1f.1 · Wachsmuth pp. 142
The Stoics held two of the four elements to be light, fire and air, and two heavy, water and earth. For what inclines away from its own center is light by nature, while what inclines toward the center is heavy. Light near the earth moves in a straight line; light in the aether moves in a circle.411
1f ⟨Aëtius, Opinions⟩: Epicurus
I.14.1f.2 · Wachsmuth pp. 142
Epicurus held ⟨atomic⟩ bodies to be imperceptible. The primary bodies, moreover, are simple; and the compounds formed from them have weight.412 The atoms move sometimes along a plumb line, sometimes by a swerve; those that move upward do so through impact and rebound.413
1f ⟨Aëtius, Opinions⟩: Democritus
I.14.1f.3 · Wachsmuth pp. 142-143
Democritus says that the primary bodies (these were the solid bodies) have no weight, ⟨but⟩ move through collisions with one another in the infinite. It is possible for an atom to be as large as a world.414
1g ⟨Aëtius, Opinions⟩: Democritus
I.14.1g · Wachsmuth pp. 143
The same thinker said that division stops at things without parts.415
1h ⟨Aëtius, Opinions⟩: Strato
I.14.1h · Wachsmuth pp. 143
Strato held that bodies possess natural weight, but that the lighter float above the heavier, as though squeezed out like fruit stones.416
1i ⟨Aëtius, Opinions⟩: Thales and Pythagoras
I.14.1i · Wachsmuth pp. 143
The followers of Thales and Pythagoras held ⟨the⟩ bodies to be capable of being affected and divisible without limit, and likewise all continuous things: line, surface, solid body, place, and time.417
A body is what has three dimensions: breadth, depth, and length. These terms are used in more than one way. Sometimes length is said to be the greatest extent of a body, sometimes only its extent from below upward; and breadth is sometimes ⟨on the one hand⟩ the second extent, sometimes the extent to right and left; and depth is sometimes its inward extent, sometimes the extent forward and backward.422
1l ⟨Arius Didymus: The Stoics⟩, part 2
I.14.1l.2 · Wachsmuth pp. 144
According to the first account, neither spheres nor square bodies and similar things have any of these extents; according to the second, every body has the three dimensions, since in every position it falls under this account.423
2 Parmenides
I.14.2 · Wachsmuth pp. 144
From every side like the bulk of a well-rounded sphere,equally balanced from the center in every direction; for it must beneither any greater nor any smaller here or there.424