Sextus Empiricus Pyrrhoniae Hypotyposes 2.13

Robert Gregg Bury (Translator)

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Pyrrhoniae Hypotyposes. Sextus Empiricus. Robert Gregg Bury (Translator). London. 1933.

Funding provided by Tisch Library, Tufts University.

Current edition First1KGreek

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

Editions (1)
Pyrrhoniae Hypotyposes First1KGreek (Sextus Empiricus. Sexti Empiricii Opera, Volume 1. Mutschmann, Hermann, editor. Leipzig: Teubner, 1912.) — 2.13 focus

Notes on the current edition

Outlines of Pyrrhonism

1. See the definition of ‟proof” in §§ 135–136. It is with ‟hypothetical syllogisms” that Sextus is here concerned. The ‟component elements” of the syllogism (or ‟argument”) are the ‟judgements” (or propositions) which go to form its ‟premisses.”
2. i.e. the Stoics, cf. §§ 166, 235.
3. i.e.(in Stoic terminology) definitely valid and conclusive; cf. § 163 infra. Note that the term συνημμένον (‟combination”) mostly means the ‟hypothetical, or major, premiss of a hypothetical syllogism,” but sometimes the whole syllogism.
4. Cf. iii. 177 ff.
5. Over 300 volumes, dealing with grammar and logic (‟dialectic”), are ascribed to Chrysippus.
6. With §§ 152–156 cf. Adv. Log. ii. 435 ff.
7. i.e. the syllogism as a whole, which is a ‟combination”
8. i.e. those which need no proof as being self-evident; cf. Aristotle’s ‟perfect syllogisms,” and i. 69; Adv. Log. ii. 223 ff.
9. Literally, the ‟combination,” which here (as in § 104) means the hypothetical major premiss, of which the ‟if,” clause is the ‟antecedent,” the other clause the ‟consequent.”
10. i.e. a premiss consisting of two clauses ‟coupled” by ‟and” (or ‟both . . . and”); a ‟conjunctive” premiss (as opposed to a ‟disjunctive,” coupled by ‟either . . . or”).
11. Cf. i. 69.
12. An example of the syllogismus decurtatus, which has but one premiss; cf. § 167.
13. Aristotle dealt only with this form of proof; later Peripatetics with the hypothetical and disjunctive forms as well.
14. Cf. Plato, Alcib. I. 116.
15. i.e. of the First Figure: the previous examples are cases of Barbara and Darii, so ‟the others” would belong to Celarent and Ferio. But Heintz’s suggestion, τρόπων τῶν (for πρώτων), ‟the other figures,” may well be right.
16. i.e. Stoics and Peripatetics, cf. § 146 supra.
17. A. of Tarsus was head of the Stoic School circa 150-30 b.c.; cf. Adv. Log. ii. 443 for Chrysippus on the ‟curtailed syllogism.”
18. Cf. § 143.
19. See §§ 85-94 supra, and § 138.
20. Cf. § 116.
21. Cf. §§ 117 ff., 125.
22. Cf. §§ 135, 143 ff.
23. Cf. Adv. Log. ii. 382 ff.
24. Cf. τὰ ἐπὶ μέρους, § 87 supra; ‟things of a partial character” as opposed to ‟wholes” or genera.
25. Cf. § 135 supra.
26. i.e. is real, as opposed to phenomenal; so Xenophanes, Xeniades, Gorgias, cf. § 18.
27. For this Sceptic formula cf. i. 188.
28. The Epicurean proof of Void ran thus: ‟If motion exists, Void exists; but motion does exist; therefore Void exists.” Cf. § 245, Adv. Log. ii. 329 ff.
29. Cf. §§ 104 ff., 121.
30. Cf. §§ 48 ff. supra.
31. Cf. §§ 144 supra.
32. i.e. if ‟proof” is non-apprehensible it must also be unreal or non-existent, because non-apprehensible ‟proof” is incapable of ‟proving” anything, and ‟proof” apart from ‟proving” is inconceivable—the ‟conception” of the one necessarily implying the other.
33. Lit. ‟reversal” of the argument; cf. § 128, Adv. Log. ii. 463.
34. Cf. § 131 for this hypothetical syllogism with double major premiss. Here, as there, the Dogmatists argue that the Sceptics’ proof that ‟proof exists not” refutes itself, the very proof they employ being itself an ‟existent” proof.
35. Cf. i. 206, Adv. Log. ii. 480.
36. See §§ 145 ff.