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Zeno of Elea · 344 words · Greek Text and English Translation

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  1. Fragment 1
  2. Fragment 2
  3. Fragment 3
  4. Fragment 4

Fragment 1

For if, he says, anything were added to another being, it could not make it any greater; for since greatness does not exist, it is impossible to increase the greatness of a thing by adding to it. So that which is added would be nothing. If when something is taken away that which is left is no less, and if it becomes no greater by receiving additions, evidently that which has been added or taken away is nothing.

Source: Simpl. Phys. 30 r 139, 11.

Fragment 2

If there is a multiplicity of things, it is necessary that these should be just as many as exist, and not more nor fewer. If there are just as many as there are, then the number would be finite. If there is a multiplicity at all, the number is infinite, for there are always others between any two, and yet others between each pair of these. So the number of things is infinite.

Source: Simpl. Phys. 30 r 140, 29.

Fragment 3

if being did not have magnitude, it would not exist at all, if anything exists, it is necessary that each thing should have some magnitude and thickness, and that one part of it should be separated from another. The same argument applies to the thing that precedes this. That also will have magnitude and will have something before it. The same may be said of each thing once for all, for there will be no such thing as last, nor will one thing differ from another. So if there is a multiplicity of things, it is necessary that these should be great and small—small enough not to have any magnitude, and great enough to be infinite.

Source: Simpl. Phys. 30 v 141, 1.

Fragment 4

If there is such a thing as place, it will be in something, for all being is in something, and that which is in something is in some place. Then this place will be in a place, and so on indefinitely. Accordingly there is no such thing as place.

Source: Simpl. Phys. 130 ν 562, 4.

Source: Arthur Fairbanks, The First Philosophers of Greece (London, 1898), Project Gutenberg #78670 (public domain)
Status: fragment · License: Public domain

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