Sextus Empiricus Pyrrhoniae Hypotyposes 3.20.160

ed. Hermann Mutschmann

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[160] εἰ δὲ ἰσάριθμοι τοῖς ἀριθμητοῖς, ἐφ’ ὧν λέγεται τὸ ἔν, αἱ μονάδες εἰσίν, ὧν κατὰ μετοχὴν ἕκαστον τῶν κατὰ μέρος λέγεται ἕν, ἄπειροι ἔσονται αἱ μετεχόμεναι μονάδες. καὶ αὗται ἤτοι μετέχουσιν ἔπαωαβεβηκυίας μονάδος ἢ μονάδων ἰσαρίθμων
αὐταῖς καὶ διὰ τοῦτό εἰσι μονάδες) ἢ οὐ μετέχουσιν, ἀλλὰ χωρίς τινος μετοχῆς μονάδες εἰσίν.

Pyrrhoniae Hypotyposes. Sextus Empiricus. ed. Hermann Mutschmann. Germany. 2014.

Current edition First1KGreek

Pyrrhoniae Hypotyposes (Greek) (Sextus Empiricus. Sexti Empiricii Opera, Volume 1. Mutschmann, Hermann, editor. Leipzig: Teubner, 1912.)

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Outlines of Pyrrhonism First1KGreek (Sextus Empiricus, Vol. 1. Bury, Robert Gregg, translator. London: William Heinemann Ltd.; New York: G. P. Putnam's Sons, 1933.) — 3.20.160 focus

[160] But if the monads, by participation in which each of the particular objects is called one, are equal in number to the numerables to which the term ‟one” is applied, the monads partaken of will be infinite in number. And these either partake of a superior¹ monad or of monads equal in number to themselves, or else they do not so partake but are monads apart from any participation.

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