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6. Where can Musca Borealis be according to this perspective? I have suggested 'the First star of Musca Australis' - when culminating at midnight in January 31 - indicates the end of an old year. It should be in the domain of Saturn and, indeed, 5 * 5 = 25 (which also fits for Ga5-5 and day 260):

tagata rima aueue
Gb5-5 (359)
μ Muscae (179 - 228 + 472)
January 31 (= March 21 - 49)

I have chosen μ Muscae instead of λ Muscae (culminating 3m earlier) because the letter λ presumably was used to denote a time without light. If we count from 116 at Ga5-5 to 359 at Gb5-5 the distance is 243 glyphs, and this number is perhaps expressing the idea of rau hei:

242
Ga5-5 (*180) Gb5-5 (359)
243
242
Ga6-22 (163) Gb6-23 (406)
242
Ga6-25 (*230) Gb6-26 (409)

With 0h at Gb6-25 (where 62 * 5 = 310) it seems possible that the earlier glyphs - maybe beginning with the special tamaiti in Gb3-10 - are indicating heliacal descending (together with culmination at midnight) instead of heliacal rising (and culminating at noon):

heliacal rising (?)
64 230 67
Gb3-7 Gb3-8 Gb3-9 (300)
364
heliacal setting (?)
106
Gb3-10 (*365) Gb6-25 (408)
108

Musca Borealis could be imagined to be at the other end of the sky compared to Musca Australis. Moving 90 glyphs ahead from Gb5-5 we will reach Gb8-7:

57 88
Gb3-10 (*365) Gb5-5 (359) Gb5-6 Gb8-7 (449) Gb8-8 Gb8-9
59 91
150

From the culmination at midnight of Musca Australis (Gb5-5) to the heliacal rising of Musca Borealis there are 90 days - or maybe 91 as in a quarter of 364 (with puo in Gb8-8 at the end). The star Bharani is the last part of Musca Borealis at 450.4.

The equations of time thus could be:

μ Muscae (178.8)  - 228 = 0h - 49.2 = 408 - 49.2 = μ Muscae (358.8)

Bharani (450.4) - 228 = Bharani (222.4)

6 219
Ga8-18 (222) Ga8-19 Ga8-20 Gb8-8 (450)
Bharani 2 3 Bharani
222 + 144 = 366 (January 1) 228

*42 at the heliacal rising of Bharani corresponds to 42 days beyond March 21, i.e. the date could be day 144 - (472 - 450) = 122 in our calendar or May 2.