Although Tahua
is a long and difficult text it is fairly evident that the
presented internal parallel glyph sequences describe similar
events in winter respectively summer:
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Maybe the little 'bulb' at
bottom in the summer henua ora is
illustrating earth? Sun (and presumably also
the sky) stands high at summer solstice. At
winter solstice earth and sky are closer
(Ab7-33).
Next page:
We have
established a probable connection between the standard tara
glyph (with a prominent tail) and winter solstice. In Tahua
there are two glyphs of this kind, Ab7-37 and Ab8-69, the first
of which is among the winter solstice glyphs:
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Ab7-33 |
Ab7-34 |
Ab7-35 |
Ab7-36 |
Ab7-37 |
Ab7-38 |
Ab7-39 |
Ab8-69 is drawn
identical with Ab7-37, i.e. the meaning
must be identical too.
The 'navel of the island' (te pito
o te henua, 'centre of the world') must be on the western coast.
The 29th kuhane station (alluding to the
29th black night of the moon) she named 'Te Pito O Te Kainga
A Hau Maka O Hiva' (possibly indicating that the entire island lay in darkness and
that therefore no further geographical location could be pinpointed).
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From the hyperlink 'the meaning must be
identical too' we reach this page:
Henua cut off at the top probably
means that the 1st half-year has come to a
stop. This takes place at the end of the
14th period according to K:
13 |
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Ka5-13 |
Ka5-14 |
Kb1-1 |
14 |
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Kb1-2 |
Kb1-3 |
15 |
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Kb1-4 |
Kb1-5 |
Kb1-6 |
In Tahua there is also one glyph of
this type:
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Aa4-31 |
Aa4-32 |
Aa4-33 |
Aa4-34 |
Aa4-35 |
ki te tagata amo hia |
i te henua |
ko te tagata kua ui |
i tona henua |
kua moe ia kua huru ia |
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Aa4-36 |
Aa4-37 |
Aa4-38 |
Aa4-39 |
Aa4-40 |
i tona henua - kua
oho te vae - ku totohu - i tona
henua - e mai tae kake hia - ki te
henua - ki
uta ki te pito o te henua |
ko te henua - ma to rima |
At Aa4-39 is 'ki uta ki te pito o te
henua' (the high up navel of the land),
which agrees with Aa4-34 denoting the end of
the 1st half year. The 1st half year begins
at winter solstice and ends at summer
solstice.
There ought to be a numerical
'proof' in the glyph distances between
Ab8-64 and Aa4-34:
a1 |
90 |
285 |
b1 |
82 |
644 |
a2 |
85 |
b2 |
85 |
a3 |
76 |
b3 |
77 |
a4 |
34 |
82 |
b4 |
80 |
48 |
385 |
a5 |
83 |
b5 |
80 |
a6 |
84 |
b6 |
92 |
a7 |
85 |
b7 |
84 |
a8 |
85 |
b8 |
64 |
84 |
20 |
20 |
sum |
670 |
sum |
664 |
20 + 285 = 305 = 5 * 61.
Counting long (which possibly should be more
correct) gives 306 = 17 * 18. Counting short
we have 304 = 16 * 19.
The other distance is 385 +
644 = 1029 (maybe to be read as 10 and 29 -
numbers at which sun respectively moon not
are visible). 1029 = 3 * 7 * 7 * 7 = 21 *
49. Counting long we get 1030 (maybe meaning
10 and 30).
The possibilities are many.
Possibly we should calculate the ratio
between the shorter and the longer
distances:
305 / 1029 = 0.2964 and 304 /
1030 = 0.2951
Counting the long
distance long and the short distance short
we reach numbers we recognize:
... The 1st viri
is already counted (long together
with the 4th viri). Therefore
there is only one possible counting
mode left, viz. short. The result is
16 and we immediately think of
Aa4-72. Let us now count the
distances (forwards and backwards)
between te pito and Aa4-72:
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short → |
long → |
short → |
long → |
short → |
long → |
16 |
44 |
520 |
466 |
16 |
272 |
20 * 29 |
26 * 29 |
1334 |
The
counting modes become beutifully
arranged. The normal counting modes
have disappeared and there are
regular undulations between short
and long.
The distances between
te pito and Aa4-72 are 44 +
520 + 466 = 1030 respectively 16 +
272 + 16 = 304.
Neither number is a multiple of 29.
Maybe we should read them as 10-30
respectively as 30-4? Another idea
is to divide 304 by 1030. The result
is 29.51 % and one comes to think of
the possibility of this measure
having been created to describe the
lunar month, not 29, not 29 ½, but a
more precise measure. According to
Wikipedia, the synodic month is
29.53 days. How close can you get to
that number by the method imagined
(division of two numbers less than
1,334)? If we increase from 304 to
306 (we must use only even numbers),
1030 will shrink to 1028 and then
we get 29.77 % ... |
If now in Tahua the glyph distances
between henua cut off at the top and
henua
cut off at the bottom once again repeats
numbers creating the cycle of the visible
moon, that hardly is a coincidence. Either
my imagination is remarkable or there is a
moon cycle message embedded in the Tahua
text.
In the latter case we here have an
explanation why it is so difficult to find
equally long glyph distances for summer and
winter.
As to the text in K a similar explanation
should be searched for:
a1 |
24 |
97 |
b1 |
3 |
22 |
3 |
19 |
67 |
a2 |
10 |
22 |
b2 |
14 |
12 |
4 |
a3 |
14 |
b3 |
16 |
7 |
a4 |
14 |
16 |
b4 |
14 |
2 |
5 |
25 |
a5 |
14 |
b5 |
20 |
sum |
97 |
sum |
95 |
The longer distance measures
25 + 97 + 3 = 125 (counted normally) and the
shorter 67. 125 = 5 * 5 * 5.
The ratio is 67 / 125 = 0.536
which cannot allude to the cycle of the
moon.
Counting the long distance
long and the shorter short gives 66 / 126 =
0.52 which possibly indicates the 52 weeks
in a year.