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Taylor - Theoretic Arithmetic.pdf - Platonic Philosophy

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The same writer also observes, "that the hexad was called<br />

the perfection of parts by the Pythagoreans, who in thus den6<br />

minating it followed Orpheus, whether because six alone of all<br />

the numbers within the decad is equal to its members or parts;<br />

or because the whole and the universe is divided according to<br />

this number, and is through it elegantly arranged." With respect<br />

to its being denominated Venus herself, we learn from<br />

Martianus Capella lib. 7. that it was thus called, "because it<br />

may be shown that it is the source of harmony. For 6 to 12,<br />

says he, forms the symphony diapason; 6 to 9 the symphony<br />

diapente; and 6 to 8 the symphony diatessaron; whence it is<br />

said to be Venus the mother of harmony."<br />

Again, with respect to the epithets nuptial (YWW) and<br />

Androgynaea, these in the anonymous author are YWOG marriage,<br />

and ~ P P & v o ~ and ~ ~ ~ concerning s ; these he observes "that<br />

the hexad is generated by the power and multiplication of the<br />

first odd and the first even number which are male and female;<br />

and hence it is called appevofJr;hu~, i.e. male and fern&<br />

It is likewise called marriage, because it is itself equal to its<br />

parts. But the work of marriage is to produce offspring similar<br />

to the parents." The epithet lpcho~rjora benevolence, is in<br />

the anonymous author c p friendship ~ and ~ love, ~ "which," ~ ~<br />

says he, "it is appropriately called, because it connects together<br />

the male and the female." The anonymous author further informs<br />

us, "that the hexad was called health and beauty on account<br />

of the entireness and symmetry of its parts." For health<br />

is symmetry and a subsistence according to nature of the parts<br />

of the body.<br />

From the same author likewise we learn, "that it was called<br />

Acmon, viz. as it were unwearied, ( 7 O~OV ~ ~XQIL~~OV) because<br />

the most principal triangles of the mundane elements participate<br />

of it, each of them becoming six, if they are distributed by<br />

three perpendiculars."

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