Numerical Encryption System 1-2-3 Sherif Monem
The encryption system is based on 1, 2 and 3.
0 = 000
1 = 100
2 = 010
3 = 001
4 = 101
5 = 011
6 = 002
7 = 102
8 =` 012
9 = 003
Example 627 = 002010102
.........................................................
Also one can write directly 10,11,12,13 and 14 using 3 numerals instead of 6 numerals.
10 = (103)
11 = (013)
12 = (113)
13 = (023)
14 = (123)
0 = 000
1 = 100
2 = 010
3 = 001
4 = 101
5 = 011
6 = 002
7 = 102
8 =` 012
9 = 003
Example 627 = 002010102
.........................................................
Also one can write directly 10,11,12,13 and 14 using 3 numerals instead of 6 numerals.
10 = (103)
11 = (013)
12 = (113)
13 = (023)
14 = (123)
The encryption system is based on 1, 2 and 3. using Binary Scheme for every numeral
Every number will occupy 6 spaces.
Accordingly:
0 = 000 : 000000
1 = 100 : 010000
2 = 010 : 000100
3 = 001 : 000001
4 = 101 : 010001
5 = 011 : 000101
6 = 002 : 000010
7 = 102 : 010010
8 =` 012 : 000110
9 = 003 : 000011
Example 627 = 002010102 into binary: 000010000100 010010
Try yourself 793 into binary ... 18 digits of 0s and 1s.
Keys for Encryption
The numerical system is based on
First postion is 1
Second position is 2
Third position is 3
This will be labeled as key one.
Other keys can be devised.
1-2-3 key 1
2-3-1 key 2
3-1-2 key 3
1-3-2 key 4
2-3-1 key 5
3-2-1 key 5
Specify the key one gets different data stream.
...
Size and Master Key
Master key is arrangement of sets of numbers in none sequential way. The size is how many gtoups
An example:
355 724 534 753 812 436
Master key 1
1 2 3 size 3
355 724 534 753 812 436
Key 2
231 size 3
724 534 355 812 436 753
Note each of these 6 numbers are written in a code.
