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Can zero be called a digit without being a number? The chapter examines zero as a DESIGNATION in decimal and binary notation, then compares two tables — one with zeros and one without — both subordinated to Nine.
Contents — Should Zero Be Considered a Number?

Key Questions
- Why was an oval chosen to represent zero?
- Can zero be called a digit without being a number?
- Why does the decimal system remain within the sphere of Nine?
- How does the binary representation of 91 show zero functioning as a designation?
- What changes when zero or seven is appended to 25?
- How are tables with and without zeros subordinated to Nine?
The Origin and Symbolism of Zero
Every number contains at least part of a unit. Zero contains nothing.
At one time, the question arose of how to symbolize an increase in a number. If an arbitrary squiggle or a line were used, it would disrupt the design of the digits. It was decided to devise a symbol whose shape would fit harmoniously among the digits while also conveying its meaning.
Thus the symbol of emptiness appeared: a small oval. It was an ideal solution — to give each digit its own distinct form.
Can Zero Be Called a Digit?
Yes, it can. But even in this case, zero is not a digit representing a number; it is a digit serving as a DESIGNATION.
For example, the number 12345 is written without zeros. The number 10295, however, uses zero to designate the value of ten thousand.
Zero in Decimal and Binary Systems
The Decimal System Within the Sphere of Nine
Zero’s role as a DESIGNATION in the number 10295 proves once again that the decimal system, too, lies within the sphere of Nine, just like the entire world of numbers.
Specifically, the numbers 10, 100, 1000, and so on have a digital root of 1, just as the numbers 20, 200, 2000, and so on have a digital root of 2.
In other words, there is no way to place a number between the value of 9 and the value of 11, or between 19 and 21, and so on. Only a DESIGNATION can be placed there, by adding a zero.
Zero in the Binary System
Take a close look at the binary system. To avoid raising any doubts, I will take a number from Wikipedia instead of choosing one myself.
First, let us write the number in decimal notation: 91. Then let us write the same number in binary notation. This is how it looks:
1011011₂
We will now convert it back into the decimal number 91, step by step.
| Step | Calculation |
|---|---|
| 1 | 0 × 2 + 1 = 1 |
| 2 | 1 × 2 + 0 = 2 |
| 3 | 2 × 2 + 1 = 5 |
| 4 | 5 × 2 + 1 = 11 |
| 5 | 11 × 2 + 0 = 22 |
| 6 | 22 × 2 + 1 = 45 |
| 7 | 45 × 2 + 1 = 91 |
The second line of the binary example, 1 × 2 + 0, gives the number 2 by multiplying one by two. “Adding” zero does not change the sum, because the binary system uses zero not as a number, but as a DESIGNATION. The same applies to the fifth line.
250 and 257: Zero Adds No Units of Its Own, but Seven Adds Seven
Another example: if zero or seven is appended to the end of a number — for example, 25 — the value represented by the digit 2 increases from 20 to 200 units.
In other words, both digits have served as designations. But in the first case, zero has not added a single unit of its own, while in the second case, seven has added seven units. (Compare: 250 and 257.)
Tables With and Without Zeros
An additional perspective: I present two simple tables — one with zeros and one without zeros. You will see that both tables are subordinated to Nine. In each table, the sums taken from all eight “corners” through its central part are equal.
Table With Zeros
| 1 | 10 | 19 | 28 | 37 | 46 | 55 | 64 | 73 | ||
| 2 | 11 | 20 | 29 | 38 | 47 | 56 | 65 | 74 | ||
| 3 | 12 | 21 | 30 | 39 | 48 | 57 | 66 | 75 | ||
| 4 | 13 | 22 | 31 | 40 | 49 | 58 | 67 | 76 | ||
| 5 | 14 | 23 | 32 | 41 | 50 | 59 | 68 | 77 | 369 | |
| 6 | 15 | 24 | 33 | 42 | 51 | 60 | 69 | 78 | ||
| 7 | 16 | 25 | 34 | 43 | 52 | 61 | 70 | 79 | ||
| 8 | 17 | 26 | 35 | 44 | 53 | 62 | 71 | 80 | ||
| 9 | 18 | 27 | 36 | 45 | 54 | 63 | 72 | 81 | ||
| 369/ | 369 | \369 | ||||||||
Digital Roots of the Numbers
| 1 | 1 | 1 | 1 | 1 | 1 | 1 | 1 | 1 |
| 2 | 2 | 2 | 2 | 2 | 2 | 2 | 2 | 2 |
| 3 | 3 | 3 | 3 | 3 | 3 | 3 | 3 | 3 |
| 4 | 4 | 4 | 4 | 4 | 4 | 4 | 4 | 4 |
| 5 | 5 | 5 | 5 | 5 | 5 | 5 | 5 | 5 |
| 6 | 6 | 6 | 6 | 6 | 6 | 6 | 6 | 6 |
| 7 | 7 | 7 | 7 | 7 | 7 | 7 | 7 | 7 |
| 8 | 8 | 8 | 8 | 8 | 8 | 8 | 8 | 8 |
| 9 | 9 | 9 | 9 | 9 | 9 | 9 | 9 | 9 |
If we divide the sum of the numbers in the table (3321) by the number of entries (81), we obtain 41, which stands at the center of the table and has a digital root of 5.
Central Part of the Table With Zeros
| 31 | 40 | 49 | ||
| 32 | 41 | 50 | 123 | |
| 33 | 42 | 51 | ||
| 123/ | 123 | \123 |
Table Without Zeros
| 1 | 11 | 21 | 31 | 41 | 51 | 61 | 71 | 81 | ||
| 2 | 12 | 22 | 32 | 42 | 52 | 62 | 72 | 82 | ||
| 3 | 13 | 23 | 33 | 43 | 53 | 63 | 73 | 83 | ||
| 4 | 14 | 24 | 34 | 44 | 54 | 64 | 74 | 84 | ||
| 5 | 15 | 25 | 35 | 45 | 55 | 65 | 75 | 85 | 405 | |
| 6 | 16 | 26 | 36 | 46 | 56 | 66 | 76 | 86 | ||
| 7 | 17 | 27 | 37 | 47 | 57 | 67 | 77 | 87 | ||
| 8 | 18 | 28 | 38 | 48 | 58 | 68 | 78 | 88 | ||
| 9 | 19 | 29 | 39 | 49 | 59 | 69 | 79 | 89 | ||
| 405/ | 405 | \405 | ||||||||
Digital Roots of the Numbers
| 1 | 2 | 3 | 4 | 5 | 6 | 7 | 8 | 9 |
| 2 | 3 | 4 | 5 | 6 | 7 | 8 | 9 | 1 |
| 3 | 4 | 5 | 6 | 7 | 8 | 9 | 1 | 2 |
| 4 | 5 | 6 | 7 | 8 | 9 | 1 | 2 | 3 |
| 5 | 6 | 7 | 8 | 9 | 1 | 2 | 3 | 4 |
| 6 | 7 | 8 | 9 | 1 | 2 | 3 | 4 | 5 |
| 7 | 8 | 9 | 1 | 2 | 3 | 4 | 5 | 6 |
| 8 | 9 | 1 | 2 | 3 | 4 | 5 | 6 | 7 |
| 9 | 1 | 2 | 3 | 4 | 5 | 6 | 7 | 8 |
Central Part of the Table Without Zeros
| 34 | 44 | 54 | ||
| 35 | 45 | 55 | 135 | |
| 36 | 46 | 56 | ||
| 135/ | 135 | /135 |
Dividing the sum of the numbers in the table (3645) by the number of entries (81) gives us 45, whose digital root is 9. The number 45 stands at the center of the table.
Further Reading
Continue with related chapters and articles from the book.
- About the Book — A Message: Time of Unity
- Rules for Creating Systematic Tables
- Luo Shu Magic Square
- Seven Divine Tables: A Path from Structure to Conscious Understanding
- Seven Lampstands — Seven Sacred Tables
- Pi (π) and RA (√10): An Alternative Proportional Constant in a Decimal System
- Fibonacci Sequence Triadic Symmetry and 24-Number Cycle
- Nine Basic Frequencies — Nine Musical Notes
Choose Another Chapter:
Part One
Part Two