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TES9 Session 449 November 18, 1968 8/73 (11%) integers Roger zero math minus
– The Early Sessions: Book 9 of The Seth Material
– © 2014 Laurel Davies-Butts
– Session 449 November 18, 1968 9:15 PM Monday

[... 4 paragraphs ...]

(We hadn’t planned on dealing with Roger’s questions particularly this evening. I merely showed Jane the list shortly before 9 PM. What followed was surprising to us in several ways, and raised many questions that we will now search out answers for.

[... 24 paragraphs ...]

(At 9: 43 Jane paused and seemingly left trance. “I’m just waiting a minute,” she said. “When it stops, I stop, see. This doesn’t make any sense to me—I’m probably distorting the whole thing. Now I seem to be getting:

(Resume:) X Y I’m not sure, either to the 2nd or 9th power, that goes next to Y over a line; pi, and (pause) one of those marks between, an equal mark I think (Jane was now trying to draw marks in the air), C C something that looks like an H over a line, 4. This is a multidimensional game. Have fun.

[... 1 paragraph ...]

(The equation she tried to give doesn’t make sense to her; she now looked at Roger’s questions again briefly. What she got when giving the equation was not really a vision, she said; it didn’t look like Roger’s writing; she seemed to get the data in words and feelings, numbers radiating or pulsating within at the appropriate times in the data.

[... 5 paragraphs ...]

Now, with him the date 1936. And unless I’m balled up I think 1936 is the year he published or initiated some of his theories. Correctly interpreted, they would lead as mentioned earlier to an unsuspected unpredictability of integers under certain conditions, and the unpredictability is the clue that would lead to the thus-far hidden values. (Pause.)

[... 1 paragraph ...]

The beauty of the zero is precisely that all other values in it lie inherent. Now it can gobble up all your (parentheses here, I’m not sure:) integers; and those dissolving values mentioned earlier, dissolving into zero gain new power.

[... 5 paragraphs ...]

(“I don’t know if it’s done or not,” Jane said now. “Right now it’s quiet.” Then: )

[... 19 paragraphs ...]

Here the great army of the integers vanishes into the mouths of the quadrants, and the destruction of the previous functions of the integers is accomplished. But the previous functions, dissolving, do so only to re-emerge in a new fashion, and up rise the values of the 12th powers, now under the triumphant banners of the psi factor, minus 7 over an unfolded pi. Regrouped, the values assault each other.

[... 5 paragraphs ...]

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