Page 2·Tree of Life·עשר ספירות
The Tree is numbered by the Names
The workbook’s Tree carries a numbering that matches no standard diagram: Keter ①, Tiferet ②, Hokhmah ③, Binah ④, Hesed ⑤, Gevurah ⑥, Netzah ⑦, Hod ⑧, Yesod ⑨, Malkuth ⑩. Da’at is drawn but left unnumbered. A student who has seen any other Tree will stop on page 2 and ask why the heart is second.
The answer is on the companion sheet. SFR.pdf p. 2 lists ten divine names in order — Ehyah, Ya, Yahweh, Elohim, Elohiem, Jehovah, Yahweh Zavaot, Elohim Zavaot, El Shaddia, Jehovah Adoni — and that is Sefer Yetzirah ch. 6, including the doubled אלהים that the sheet distinguishes by spelling. Page 1 of the same file plots those ten names as a tree. Read the plot against the workbook and the rule falls out:
The rule, stated
Name 1 takes the crown. Name 2 takes the centre. From there the names alternate — odd to the pillar of Mercy, even to the pillar of Severity — descending pair by pair, until names 9 and 10 close the middle pillar at Yesod and Malkuth.
Two things follow. First, the numbering is not arbitrary. Second, it carries a doctrinal consequence: because the names alternate across the pillars, the Tetragrammaton-names and the Elohim-names end up braided rather than sorted. The standard reading — YHVH on the right as mercy, Elohim on the left as judgment — does not survive this arrangement. Mercy’s pillar gets Yahweh (3), Elohiem (5) and Yahweh Zavaot (7); Severity’s gets Elohim (4), Jehovah (6) and Elohim Zavaot (8). Each pillar carries one of each.
The ring draws that braid elsewhere too: the interlaced Magen David of Gnostic Star Of David.pdf is two triangles that pass alternately over and under each other. The Tree and the star are the same figure.
Both permutations are five-cycles
Observation
The Project Map found that prayer-card position → Fātiḥa āyah is 4,1,5,3,2,6,7 — a single five-cycle across the first five rings, with Shintō and PSYOP fixed. The classical Sefirot order → workbook order is 1,3,4,5,6,2,7,8,9,10 — a single five-cycle on positions 2 through 6, with Keter and the lower four fixed.
Two independently derived orderings in the same project, both of order five, both leaving the tail alone. There is no reason to think one produced the other, and nothing in the ring rests on it. But any reader with a little algebra will find it.