{The Sphere [continued (7)]}[24th July 1988]

[Redbook5:222-223][19880724:1443g]{The Sphere [continued (7)]}[24th July 1988]

19880724.1443

[continued]

*Pascal’s Triangle and the Octet Rule** (Stability of 8)[:]

(1) Although each level is relatively stable, being 8 or a multiple/factor, the cumulative total at each level is always one short of 8, encouraging a change to the next (or last!) level.

(BUT (2) It is arguable that 8 (level n=3) is the most stable and that other levels will always tend up or down towards that.

There is, I believe, some kind of qualitative change in the nature of the expansion (in the context considered) which occurs at about n=4 ((n=3 gives 8)).

Big Pascal:

(Amended 880725ff)

[{cf III.220} from level n=3-4 above]***

[{VI.152} from level n=3-4 above]****

[Text on the ms rough working diagram shown above is too complex and has been too much amended to be properly represented in tables here at present.]

*(ref [[Redbook5:221][19880724:1443e]{The Sphere [continued (5)]}[24th July 1988]] 221)

**[See last previous entry]

***{III.[[Redbook3:217-222][19870502:1025](EVOLUTION OF PATTERNS OF SYMBOLS)([&] DIAGONAL PERSONALITIES) [2nd May 1987],] 220

****{VI.[] 152}

[continues]

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