Maybe 13h is illustrated in *Ca14-16--17?
Saad Al Akhbia 6 |
7 |
8 |
9 (320) |
10 |
March 29 |
30 |
31 (456) |
April 1 |
2 (93) |
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*Ca14-11 |
*Ca14-12 |
*Ca14-13 |
*Ca14-14 |
*Ca14-15 (378) |
te heke |
te kihikihi |
o te henua -
kua haga hia |
kua pua |
te vero |
Delta (8.4) |
Schedir (8.6), μ
Phoenicis (8.9), ξ Phoenicis (9.0),
Deneb Kaitos,
η Phoenicis (9.4) |
no star listed |
Achird (10.7), ρ
Phoenicis (11.2) |
Cih (12.4) |
September 29 |
30 (273) |
October 1 |
2 (640) |
3 |
Azzubra 5 (136) |
6 |
7 |
8 |
9 |
β
Muscae (192.5) |
Mimosa (192.9) |
ψ
Virginis (194.5) |
Alioth (194.8), Minelauva (195.1), Cor Caroli (195.3) |
δ
Muscae (196.5) |
Saad
Al
Akhbia
11
(687) |
12
(323) |
April
3
(94) |
4
(460) |
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*Ca14-16 |
*Ca14-17
(380) |
te
henua |
kiore
- te
henua |
no stars listed |
October
4
(277) |
5 |
Azzubra
10 |
11
(142) |
Vindemiatrix
(196.8),
ξ¹
Centauri
(197.1) |
13h
(197.8) |
ξ²
Centauri
(197.9),
Apami-Atsa
(198.5) |
The great
raaraa
('no Sun')
glyph in
*Ca14-16
must have
some
important
meaning. If
we should
divide 687
(= 322 +
365) with 3
the result
is 229 (=
365 - 136)
equal to the
number of
days from
the heliacal
rising of
Tau-ono
in May 16
(136) to its
culmination
in December
31.
Should we
let the year
begin when
Algenib
Persei rose
heliacally
(in March
23), then
April 1
would not be
91 - 80 = 11
days later
than the
beginning of
the year and
instead day
11 would be
April 3:
Saad Al Saud 9 |
10 |
11 |
12 (310) |
13 |
March 19 |
20 |
21 (81) |
22 |
23 (448) |
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*Ca14-1 |
*Ca14-2 |
*Ca14-3 |
*Ca14-4 |
*Ca14-5 (368) |
Kua tupu te ata i te henua |
ψ Pegasi (363.1),
π Phoenicis (363.4) |
τ Phoenicis (363.9) |
0h |
ε Phoenicis (0.8) |
Algenib Pegasi (1.8),
χ Pegasi (2.1) |
Caph, Sirrah (0.5) |
September 19 |
20 |
21 |
22 (265) |
23 |
Dschuba 8 |
9 |
10 (128) |
11 |
12 |
ο
Virginis (182.1) |
12h (182.6) |
Minkar
(183.7), ρ Centauri (183.9) |
Pálida (184.6), Megrez (184.9),
Gienah
(185.1), ε Muscae (185.2) |
Zaniah (185.9),
Chang Sha
(186.3) |
Alchita,
Ma Wei (183.1) |
10 |
Saad
Al
Akhbia
11
(687) |
12
(323) |
April
3
(94) |
4
(460) |
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*Ca14-16 |
*Ca14-17
(380) |
te
henua |
kiore
- te
henua |
no stars listed |
October
4
(277) |
5 |
Azzubra
10 |
11
(142) |
Vindemiatrix
(196.8),
ξ¹
Centauri
(197.1) |
13h
(197.8) |
ξ²
Centauri
(197.9),
Apami-Atsa
(198.5) |
We
cannot
move 0h
or 13h
ahead
with
those 2
days
which
in
rongorongo
times Algenib
Persei
was too
late in
order to
rise
with the
Sun.
Such a
move
would
destroy
the
fundamental web
of time
and the calendar
makers
cannot
change
Mother
Nature.
1h
should
always
be in
April 5,
because
1h / 24h
* 365¼
= 15.2
days
after
0h.
Thus the
15
glyphs
from
April 5
ought to
describe
the time
from 1h:
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*Ca14-18 |
*Ca14-19 |
*Ca14-20 (383) |
April 5 (461) |
6 |
7 |
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*Ca14-21 |
*Ca14-22 |
*Ca14-23 |
April 8 |
9 (465) |
10 |
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*Ca14-24 |
*Ca14-25 |
*Ca14-26 |
April 11 |
12 |
13 (469) |
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*Ca14-27 |
*Ca14-28 |
*Ca14-29 (392) |
April 14 |
15 |
16 (472) |
Side b |
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Cb1-1 (393) |
Cb1-2 |
Cb1-3 |
April 17 (107) |
18 |
19 |
Though it can be argued that too much staring at the Sun will make you blind. In April 8 (464) the glyph obviously describes a gap in the calendar and its position is 383½ = 13 * 29½. The pair of great half-cycles at left could represent 464 / 2 = 232 nights.
This great Moon cycle evidently ended after 464 nights counted from the March equinox while the Sun cycle ended after 364 days counted from January 1. 464 / 2 - 364 / 2 = 50.
2h / 24h * 365¼ = RA day 30.4 = Gregorian day 80 + 30 = 110 (April 20).
16 * 29½ = 472, but in *Ca14-29 the ½-glyph could alternatively refer to the equation 1½ * 314 = 371. However, the figure could also illustrate the gap of 2 * 53 = 106 nights between 366 and 472. 472 - 53 = 419:
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Gb7-8 (419) |
Gb7-9 |
Gb7-10 |
Gb7-11 |
Azmidiske (117.4) |
no stars listed |
χ Carinae (119.9) |
July 16 |
17 |
18 |
19 (200) |
Heka 8 |
9 |
10 |
11 (64) |
Heka 5 |
6 (59) |
7 |
8 |
July 13 |
14 |
15 (196) |
16 |
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Ca5-9 |
Ca5-10 |
Ca5-11 (116) |
Ca5-12 |
te hokohuki erua |
te marama |
te maitaki |
no star listed |
Markab Puppis (114.7), Procyon (114.9) |
σ Gemini (115.7), Pollux (116.2) |
Azmidiske (117.4) |
Heka 9 |
(63) |
11 |
12 |
July 17 |
18 |
19 |
20 (201) |
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Ca5-13 |
Ca5-14 |
Ca5-15 (120) |
Ca5-16 |
te henua |
kua haga te mea ke |
manu puoko i tona ahi |
kua heu te huki |
no stars listed |
Drus (119.9) |
Naos (121.3) |
In an ordinary year April 17 is day 107 and maybe side b is beginning with day 107 rather than with day 473 (= 108 + 365). The year which was ending in April 8 was a leap year and the new Moon year ought to be an ordinary year.
Instead of 5 days of 'interregnum' (with Sun, Raa, hiding from death) the Moon (night) year could have had 8 nights of invisibility - for giving birth like when Nut had 5 such nights. But the Egyptians saw everything upside down and therefore they had 5 instead of 8 nights.
392 - 384 = 8. Then comes a raaraa night (393) and in the next day honu has regained his legs. In Cb1-3 the great hau tea has 'Janus eyes'. Moon here reaches RA night 395 (April 19). 80 + 395 = 475 = 19 * 25.
The number of glyphs on the Tahua tablet is 1334 = 46 * 29 and 46 * 10 = 460 (April 4 in a leap year).
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752 |
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59 |
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520 |
Ab7-26 |
Aa8-26 |
Ab1-1 |
754 = 26 * 29 |
580 = 20 * 29 |
46 * 29 = 1334 |
Saad
Al
Akhbia
11
(687) |
12
(323) |
April
3
(94) |
4
(460) |
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*Ca14-16 |
*Ca14-17
(380) |
te
henua |
kiore
- te
henua |
no stars listed |
October
4
(277) |
5 |
Azzubra
10 |
11
(142) |
Vindemiatrix
(196.8),
ξ¹
Centauri
(197.1) |
13h
(197.8) |
ξ²
Centauri
(197.9),
Apami-Atsa
(198.5) |
1334 - 460 = 874 = 19 * 46 and 874 - 365 - 365 = 144 (May 24 in an ordinary year) = 94 (April 4 in an ordinary year) + 50, where 50 could be (464 - 364) / 2:
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Gb8-22 (464) |
Gb8-23 |
Gb8-24 |
Gb8-25 |
Atiks, Rana (55.1), Celaeno, Electra, Taygeta (55.3) |
Maia, Asterope, Merope (55.6), Alcyone (56.1), Pleione, Atlas (56.3) |
no star listed |
Menkhib (57.6) |
May 15 |
16 |
17 (137) |
18 |
14 (364) |
Alrescha 15 |
Sheratan 1 |
2 |
March |
21 |
80 |
0 |
31 |
90 |
10 |
April |
30 |
120 |
40 |
May |
31 |
151 |
71 |
June |
21 |
172 |
92 |
30 |
181 |
101 |
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Gb8-28 |
Gb8-29 |
Gb8-30 (472) |
Gb8-30 (1) |
4h (60.9) |
Beid (62.2) |
Hyadum I (63.4) |
Hyadum II (64.2) |
no star listed |
May 21 |
22 |
23 |
24 (144) |
Sheratan 5 |
6 |
7 |
8 |
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Ga1-1 |
Ga1-2 |
Ga1-3 |
Ga1-4 (*68) |
Ga1-5 |
Ga1-6 |
no star listed |
Ain, θ¹ Tauri, θ² Tauri (65.7) |
no star listed |
Aldebaran (68.2),
Theemin (68.5) |
no stars listed |
May 25 |
26 |
27 |
28 |
29 |
30 (150) |
Sheratan 9 |
10 |
11 |
12 |
13 |
14 |
Syrma 6 |
7 |
8 |
9 (192) |
November 21 |
22 |
23 |
24 (328) |
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Ca9-17 |
Ca9-18 |
Ca9-19 |
Ca9-20 (248) |
koia ku honui |
erua maitaki |
ko koe ra |
ψ Scorpii (244.6), Lesath (244.8), χ Scorpii
(245.1), Yed Prior (245.5) |
no star listed |
Yed Posterior, Rukbalgethi Shemali (246.6).
ο Scorpii (246.8), σ Scorpii (247.0), Hejian
(247.2) |
ψ Ophiuchi (247.7), ρ Ophiuchi (248.1),
Kajam (248.3), χ Ophiuchi (248.5) |
May
23 |
24 (144) |
25 |
26 |
Sheratan
7 (372) |
8 |
9 |
10 |
Hyadum I (63.4) |
Hyadum II (64.2) |
no star listed |
Ain, θ¹ Tauri,
θ² Tauri (65.7) |
|