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We can assign ordinal numbers (from Gb8-30) and count the distances between the two glyphs:

207 148 115
Ga5-5 (116) Gb4-3 (324)
208 = 8 * 26 264 = 8 * 33

A symmetric arrangement is immediately found, based on multiples of 8. But 33 is an odd number and not recognizable as one of the basic rongorongo numbers. Instead multiples of 4 is probably what was meant:

207 148 115
Gb4-3 (324) Ga5-5 (116)
208 = 4 * 52 264 = 4 * 66
472 = 4 * 118

Gb4-3 stands at Akahanga (11 * 29.5 = 324.5), and we can identify glyph number 10 * 32 (the sun equivalent to 29) as beyond the reach of sun (a hole is left by the absent sun disc):

Gb3-25 Gb3-26 Gb3-27 Gb3-28 Gb3-29 (320) Gb3-30 Gb4-1
Gb4-2 Gb4-3 Gb4-4 Gb4-5

A little pau sign at bottom right in Gb4-3 marks the future, while tagata signifies the completed season of the past. There are 40 days left of the year:

39
Gb4-3 (324) Gb5-10 (364)

324 = 4 * 81 and 364 = 4 * 91. At Ga5-5 the ordinal number 116 = 4 * 29.