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Clement of Alexandria
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Introductory Note to Clement of Alexandria
[3321] Adopting the various reading καθ᾽ ὄ, and the conjecture ὁρᾶται, instead of καθ᾽ ὄν and ὁράσει in the text, as suggested by Sylburgius.
[3324] Quoted afterwards, chap. xii., and book vii. chap. ii.
[3325] The text has ἐπίμικτος, which on account of its harshness has been rejected by the authorities for ἐπίκτητος.
Chapter X.—The Gnostic Avails Himself of the Help of All Human Knowledge.
[3326] Our choice lies between the reading of the text, προσίσεται; that of Hervetus, προσοίσεται; the conjecture of Sylburgius, προσείσεται, or προσήσεται, used a little after in the phrase προσήσεται τὴν ἀλήθειαν.
[3327] There is some difficulty in the sentence as it stands. Hervetus omits in his translation the words rendered here, “let it be by all means dissolved.” We have omitted διὰ τούτους, which follows immediately after, but which is generally retained and translated “by these,” i.e., philosophers.
[3328] τῶν λόγων, Sylburgius; τὸν λόγον is the reading of the text.
[3333] Pindar.
Chapter XI.—The Mystical Meanings in the Proportions of Numbers, Geometrical Ratios, and Music.
[3334] Gen. xiv. 14. In Greek numerals.
[3335] The Lord’s sign is the cross, whose form is represented by T; Ιη (the other two letters of τιή, 318) are the first two letters of the name Ἰησοῦς (Jesus).
[3337] The sum of the numbers from 1 to 15 inclusive is 120.
[3338] “Triangular numbers are those which can be disposed in a triangle, as 3 ⊠, 6, etc, being represented by the formula (x2 + x)/2” (Liddell and Scott’s Lexicon). Each side of the triangle of courses contains an equal number of units, the sum of which amounts to the number. [Elucidation VI.]
[3339] This number is called equality, because it is composed of eight numbers, an even number; as fifty-six is called inequality, because it is composed of seven numbers, an odd number.
[3340] The clause within brackets has been suggested by Hervetus to complete the sense.
[3341] That is, 1+3+5+7+11+13+15=120; and 1+3=4+5=9+7=16+9=25+11=36+13=49+15=64, giving us the numbers 4, 9, 16, 25, 36, 49, 64, the squares of 2, 3, 4, 5, 6, 7, 8.
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