|
114 |
|
123 |
|
Gb6-26 |
Ga2-21 (52) |
Ga7-6 (176) |
116 = 4 * 29 |
124 = 4 * 31 |
240 = 8 * 30 |
And if we then change 'currency' from
dark months (29) to more normal months
(31) we will find a beautiful balance
with the feathered ariki in Ga7-6
at day number 240 from winter solstice.
Also ariki in Ga6-3 can be found a place
in the map, 8 * 26 is 32 less than 8 *
30:
|
114 |
|
3 |
|
87 |
|
31 |
|
Gb6-26 |
Ga2-21 (52) |
Ga2-25 |
Ga6-3 (144) |
Ga7-6 |
1 |
116 = 4 * 29 |
120 |
208 = 8 * 26 |
240 |
240 = 8 * 30 |
And, we can imagine another pattern too,
viz. that honu in Gb6-26 relates
to the featherless ariki in
Ga2-21, while the feathered ariki
in Ga6-3 and Ga7-6 in a similar way
relate to the strange Ga2-25. The
rounded 'body' in Ga2-25 resembles that in
Gb6-26.
Yes, we can go even farther, and search for
day 360:
|
118 |
|
|
118 |
|
|
118 |
|
Gb6-26 |
Ga2-25 (56) |
Ga2-26 |
Ga7-6 (176) |
Ga7-7 |
Gb3-5 (296) |
1 |
120 |
121 |
240 |
241 |
360 |
The triplet of 118 (= 4 * 29.5) is a
result of the pattern with 120 days (given
that we show both the first and last glyphs in
a
period).
One feathered ariki remains to
explain:
20 |
|
|
|
|
Ga5-22 |
Ga5-23 |
Ga5-24 (135) |
Ga5-25 |
|
|
|
|
Ga5-26 |
Ga5-27 |
Ga5-28 |
Ga5-29 |
135 - 52 (at Ga2-21) = 83, and 116 + 83
= 199, which means the fat honu in Ga5-25
will be number 200.
Darkness is increasing it says in
Ga5-27. When waning is beginning there
should be a fat 'person', and here he is
in day 200. But his rounded figure can
also allude to Gb6-26 and Ga2-25.
We have now investigated all but three
of the ariki glyphs in G:
|
|
|
|
|
|
|
Ga1-5 |
Ga1-13 |
Ga1-24 |
Ga2-21 |
Ga5-24 |
Ga6-3 |
Ga7-6 |
|
|
Gb3-7 |
Gb7-11 |
These we leave until later speculations.
We can therefore conclude here by
drawing attention to the top left limb
in Ga2-21 and the top right limb in
Ga7-6, we can guess the meaning - Ga2-21
is concluding the first 4 months and
Ga7-6 is concluding the second group of
4 months. Together they define the end
of the first two tertials (from winter
solstice). 2 * 21 = 42 = 7 * 6.