2 results for stemmed:integ

TES9 Session 449 November 18, 1968 integers Roger zero math minus

To offset this, regard again (puzzled expression), the full nature of your integers and remember their relation to the factor known as p. Underscoring this is the problem of cohesives. The unifying nature (pause) underlying the principle of P S I (spelled) group together in a conciliatory fashion. You will find that marvelous aptitude (pause), of the psi factor beneath. The seemingly erratic nature(s) of the integers then join. The beauty of it lies precisely in the fashion that the merging numbers (integers) meet. (Jane said to put the word integers in parentheses, since she wasn’t sure of what word to use there.)

The definite magnification, and outward from each number in pyramid form, the angle, unformulated functions. The true edification of the mathematician is to sense the values of the numbers’ move. The interaction accumulates. The effects build up, and are therefore demonstrable after psi makes its appearance known. Turn about the integers but there is no disorder, yet the precise neatness of the integers is based not upon basic order, but ordered chaos, that once in a millionfold escape of the integer from its bounds.

(For some reason Jane then told me I didn’t have to put this down, but I did so anyway: ) The order of the integers on the negative side descends in direct proportion to the order of ascension of integers on the positive side. But the balance between them, the two systems, is only apparent from your particular viewpoint, and not basic.

TES9 Session 450 November 20, 1968 Pius Carl encyclopedia creaked guy

[...] Certain integers belie their own position, and cast shadows into other dimensions.

The patterns are superimposed one upon the other, and you must look behind the veil of integers and within their unsuspected values. [...]

In the heart of the vortex, integers fall apart. [...]