Copyright 2/19/2020 Justin Coslor -- Cube of Cubes UNICODE Toggle Flag 
     Encryption Continued -- I have been thinking about the cube of 
     cubes and realized that it does not need to use prime numbers or a 
     primeline at all, just UNICODE and toggle flags 0-9 for X and 0-9 
     for Y and 0-10 for Z. Here is what the output could look like for 
     the small cube [X0,Y0,Z0]. This 10x10 is on Z0 plate 0. If I 
     extended it then there would be 11 Z0 plates. The rest of the 
     randomized UNICODE hash table would continue onto the next small 
     cube and then the next and the next, etc such that there are ten 
     sets of X1 columns of cubes per Y1 row of cubes, and ten Y1 rows of 
     cubes per Z1 plate of cubes, and eleven Z1 plates of cubes total, 
     resulting in a cube of cubes containing 1210000 UNICODE symbols 
     including 95,888 blank ones that can be used for something in the 
     future, since UNICODE has 1114112 symbols total.

    This is Z0 plate 0 of 10 (eleven plates) in Z1's cube 0 of 10.

                 [0123456789] X0-AXIS (10 column symbols 0-9)

       Ordering: [QWERTYUIOP] 0 Y0-AXIS (10 row symbols 0-9)

                 [ASDFGHJKLZ] 1

                 [XCVBNM1234] 2

                 [567890!@#$] 3

                 [%^&*()_...] 4

                 [..........] 5

                 [..........] 6

                 [..........] 7

                 [..........] 8

                 [..........] 9

Fortunately in this example the ordering is minimaly randomized, so all 
            of the msg symbols show up in the first three rows of the Y0 
            axis on the top plate of the first Z0 plate, in X1 plate 0, 
            Y1 plate 0, Z1 plate 0, i.e. starting in the first cube in 
            the cube of cubes.

                   T, E, S, T, I, N, G, 1, 2, 3, . . . to end of msg.

 (each is 0-9) X0: 4, 2, 1, 4, 7, 4, 4, 6, 7, 8, . . . to end of msg.

 (each is 0-9) Y0: 0, 0, 1, 0, 0, 2, 1, 2, 2, 2, . . . to end of msg.

(each is 0-10) Z0: 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, . . . to end of msg.

 (each is 0-9) X1: 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, . . . to end of msg.

 (each is 0-9) Y1: 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, . . . to end of msg.

(each is 0-10) Z1: 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, . . . to end of msg.

Message length (in this case msg length = 10 symbols): "TESTING123"...

     Keep the X's separate from the Y's and keep those separate from the 
     Z's and keep the ordering separate. If any of those are kept 
     separate then the message will be secure, especially if the UNICODE 
     hash table is randomized occasionally.

On Mon, Feb 17, 2020 at 6:47 PM Justin Coslor justincoslor @ gmail.com 
wrote: Andy, I will pay you to program this. I want to put ASCII CUBE 
PRIME TOGGLE FLAG ENCRYPTION and UNICODE CUBE OF CUBES PRIME TOGGLE FLAG 
ENCRYPTION on my http://picform.org website. I posted this to there 
today: http://picform.org/20200116-CoslorJustinM-Cube-of-Cubes.txt This 
system is basically a six dimensional intersection scratchpad with a set 
of randomized hash table orderings. Justin Coslor 02/17/2020

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Justin Coslor justincoslor @ gmail.com
	
Feb 20, 2020, 4:28 PM (11 days ago) to Andrew

Cube of Cubes examples:


This is the first symbol of the first cube in the cube of cubes:

 (each is 0-9) X0: 0

 (each is 0-9) Y0: 0

(each is 0-10) Z0: 0

 (each is 0-9) X1: 0

 (each is 0-9) Y1: 0

(each is 0-10) Z1: 0


This is the last symbol of the first cube of the cube of cubes:

 (each is 0-9) X0: 9

 (each is 0-9) Y0: 9

(each is 0-10) Z0: 10

 (each is 0-9) X1: 0

 (each is 0-9) Y1: 0

(each is 0-10) Z1: 0


This is the last symbol of the last cube in the cube of cubes:

 (each is 0-9) X0: 9

 (each is 0-9) Y0: 9

(each is 0-10) Z0: 10

 (each is 0-9) X1: 9

 (each is 0-9) Y1: 9

(each is 0-10) Z1: 10


Justin Coslor 2/19/2020

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Proofread and edited by Justin Coslor on 03/02/2020.

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