3x4VALUES of Ovid's epigraph
1. In
addendum1 and addendum2
the 4values of the
whole epigraph, of the four lines and of the 26 words have been established. The question arises
whether these three aspects are logically coordinated. It can be answered with
a clear yes. First it may be useful to present the 4values of
the poet's three names in two different combinations:
|
NS |
FS |
sm |
FV1 |
FV2 |
sm |
tot. |
PUBLIUS |
95 |
53 |
148 |
24 |
53 |
77 |
225 |
OVIDIUS |
94 |
51 |
145 |
49 |
20 |
69 |
214 |
NASO |
46 |
31 |
77 |
25 |
31 |
56 |
133 |
|
235 |
135 |
370 |
98 |
104 |
202 |
572 |
148:222 = 74*(2:3); 370 = 10*37;
145 = 5*29 |
|
NS |
FV |
sm |
FS |
FV |
sm |
tot. |
PUBLIUS |
95 |
24 |
119 |
53 |
53 |
106 |
225 |
OVIDIUS |
94 |
49 |
143 |
51 |
20 |
71 |
214 |
NASO |
46 |
25 |
71 |
31 |
31 |
62 |
133 |
|
235 |
98 |
333 |
135 |
104 |
239 |
572 |
333 =
9*37; 143 = 11*13; 572 = 4*11*13 |
94 has the special characteristic that its factoral
Value (FV) is its
inversion 49. The NS+FS 143 is four times contained
in the total sum 572.
2.
The second combination, in which
the FV are added to their respective sums, provides the
basis for Ovid's overall gematric construction in the following table:
|
NS |
FV |
sm |
FS |
FV |
sm |
tot. |
factors |
text |
1496 |
34 |
1530 |
1085 |
43 |
1028 |
2658 |
2*3*443 |
lines |
1496 |
942 |
2438 |
1085 |
86 |
1171 |
3609 |
3*3*401 |
words |
1496 |
530 |
2026 |
1085 |
538 |
1623 |
3649 |
41*89 |
sm |
4488 |
1506 |
5994 |
3255 |
667 |
3922 |
9916 |
985 |
FV |
|
|
51 |
|
|
92 |
143 |
|
9916 =
4*37*67 = 74*134; 5994:3922 = 74*(81:53) |
37 appears several times in
Ovid's three names, 74
represents the elements of two tetractyses.
The FV-sum 143 reflects the NS+FS 143 of OVIDIUS.
134 and 143, understood as 13+4 and 14+3, refer to a fishlike
geometrical figure consisting of 17 elements:
|
13+4 means 4 elements more
than the left figure, 14+3 may represent (6 points and 8
lines) + 3 triangular areas.
3.
The two partial sums of FV 1506+667 total 2173 = 41*53 = FV 94. There should be no doubt that Ovid wanted to find
a number whose FV represented the NS 94 of his name OVIDIUS.