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Now only two glyphs remain to study in H, both with tahana as a sign at right and integrated with the main figure:

894
Ha7-32 Ha7-33 (377) Ha7-34 Hb12-28 Hb12-29 (1274) Hb12-30
125⅓ 125⅔ 126 298 424⅓ 424⅔ 425
300

No longer does it surprise us to find 300 as the distance in days. Is it possible to combine all tahana glyphs into an overall map of the H text? A quick look shows there are twice as many on side b as on side a:

146 5 223 271
Ha3-39 Ha3-45 Ha7-33
214 1 1 2 267
Hb5-18   Hb5-20   Hb5-22   Hb5-25 Hb10-13
135 22
Hb12-29

In Hb12-29 a hanau glyph is reforming into a tahana sign, when sun is low in winter a tahana sign is in front.

On side a the corresponding glyph (Ha7-33) shows the sun eating to illustrate growth, and his tahana sign is 'in leaf' (not as in Hb12-29). Looking once again at Hb12-29 we can see the glyph joke: there is no leaf at right, instead what looks like a leaf is the tip of a toki behind tahana.

If Ha7-33 should refer to summer solstice, we could take 7 * 33 = 231 as a cue to count 5 glyphs further on, to 236 = 8 * 29.5:

Ha7-32 Ha7-33 Ha7-34 Ha7-35 Ha7-36 Ha7-37
Also in Ha7-39 ('237') a toki is in front (cfr Hb12-29), and the 'baby' below is a hau tea without any eyes (cfr Ha7-32 where tagata has a hau tea head and both eyes fully ablaze).
Ha7-38 Ha7-39

Hanau in Ha7-39 is 'giving birth' to a dark season. At left is a reversed 6-feathered tapa mea, possibly indicating that spring is 'dead and gone'. Haga rave at left in Ha7-36 is the same sign as haga rave in Hb12-30. The 'mouth' (vaha kai) in Ha7-35 could correspond to the hole in honui in Gb1-3:

Ga8-26 Gb1-1 (231) Gb1-2 Gb1-3 Gb1-4 Gb1-5

7 * 39 = 273 = 3 * 91, can be understood as the beginning of the 3rd quarter, and Ha7-39 will then be 'parallel' with glyph number 237 (a reordered 273) in G:

Gb1-6 Gb1-7 Gb1-8 Gb1-9 Gb1-10

As a 'proof' of Ha7-33 being located at summer solstice we can count glyphs from the first tahana:

5 223
Ha3-39 Ha3-45 Ha7-33
231 = 7 * 33