Choose a prime number that is a factor of any value of a in a cell in the first row (e,1).

E.g. 5

E.g. (1,1)

5 appears as a factor of a in the second element (1,1,2,3,5,13) 5x13=65

5 will be a factor of the 2nd,7th,12th,17th value of a in (1,1)

5+1 is 6. 5 will be a factor of a in the (6-2) element at (1,1)

The fourth element is 25.

Five will be a factor of the fourth, ninth, fourteenth, nineteenth element of (1,1).

This is true of any factor p in any cell in row (e,1).

If first appearance of factor p is element t, second appears will be at (p+1-t)

p will be a factor of a in elements:

t+p, t+2p, t+3p,..

and

p+1-t, 2p+1-t, 3p+1-t,..

Since xx+e = 2na, every cell in row (e,1) contains a catalog of all values of na for a remainder e within the value a for those elements.

Gaps in the grid.

Which row has no gaps?

Each cell in the first row contains ALL the factors in it's column beneath.

Which column has NO gaps?

What is the pattern in COLUMN ZERO?

One Row to Rule them All.

A column that contains ALL and is the KEY to ALL the patterns.

What are the patterns in COLUMN ZERO?

If c is an integer, particularly an integer that is the product of two different primes, where the c squared appear in COLUMN ZERO. How many times does it appear? What are the patterns of these appearances?

How do you USE the Row and Column to find what you need?

What did Einstein say about co-In(c)iden(c)e???

>>701

Good question.

The cells that have elements have infinite elements, yet they are constructible, so only a few and finite amount needed to represent the entire grid into infinity both in e and n columns and rows and in each of the cells that contains at least one element.

Taken as a whole, the grid is the equivalent to a superposition of infinite qubits.

The "collapse" of the superposition occurs with the input variables d and e, (the square root and remainder of c), leaving the positions in the column e of the values of n.

For reference, see the quantum Fourier transform from Shor's algorithm.

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