1 result for (book:tes9 AND session:449 AND stemmed:here)

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

[... 12 paragraphs ...]

I just got the word Bainbridge... The quadrants, too innumerable to mention. To the 9th—not sure of the word here—to the 9th power or degree. Then, too bad you’re not a mathematical medium, Jane.

[... 4 paragraphs ...]

The minus principle can be multiplied forever. There is no constant. Herein is the fallacy. (Pause.) The answer then to one of your questions lies here.

[... 8 paragraphs ...]

This instability isn’t noticeable here, even after the 9th power, but it exists. The unpredictability seems to result in the dissolution of quadrants under certain conditions. The value of the integers would seem to dissolve (pause) at the speed of light, but it is precisely here that the minus numbers take over and become, or take on, the value of the positive numbers.

[... 9 paragraphs ...]

At a certain point the integers seem to dissolve; their value undermined (“I think this bit has to do with that Planck thing,” Jane said), but here they actually pick up added powers, precisely where you cannot follow, in integer, where its values seem to be undermined. At this point it is raised to another power that escapes the perceptive abilities of the 3-dimensional brain.

[... 3 paragraphs ...]

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.

[... 14 paragraphs ...]

Here the equation (voice pitched higher) seeks to turn inside out, but the functions and values of the integers return it to stability. The functions at times are completely reversed, but the overall integrity of the equation stands. Nature without its clothes on, ha, ha, ha. (Voice drops to normal). Or the alchemists out- did themselves.

[... 9 paragraphs ...]

Here at the 9th power there is balance with the minus 9, but only for a moment. The unpredictability then enters in, flying the banners of a divided house. The atom lives in the unpredictable factor where the integers meet and fall apart. Here there is the development of new powers, and the negative functions come to the fore.

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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