NUMEROLOGY
WHAT IS NUMEROLOGY?
NUMBERS IN EVERYDAY LIFE
NUMBERS FROM THE BEGINNING

This is no revelation that the normal human body has 10 fingers consisting of 2 thumbs and 8 fingers (talk about perfect!). What is interesting is that when you reach the end of your count, you finish on a thumb, the same type of digit you began on. What does this mean?
Numerically this is VERY significant, as it demonstrates that once the number 9 has been counted there is a completion or an ending, BUT ALSO a new beginning occurring simultaneously. You have successfully counted every known number in existence on your own two hands, and guess what, the sequence starts over! How does it start over? Look at the image.

Your 10th digit counted is a thumb again, and is represented with the number we recognize as “10”. 10 is technically two digits, a 1 and a 0. These digits together form “10”. Since this thumb is the same type of digit we started counting on, and also since the thumb is AFTER the number 9 (9 being that completion number), it would be logical to think that the sequence of counting starts over since our counting ENDS at 9, and if so, the numbers should start over. Well guess what, THEY DO! “10” is a 1 and a 0. If we add 1+0, what do we get? That’s right, 1! That is the exact digit we started with! (Have you noticed that digit can mean number OR appendage yet?! 🤯)
Glyph-wise, the number 10 also shows us graphically/visually that one cycle of completion has been attained. How? The ‘1’ in ten is the literal count (or talley if you will) of how many times a cycle has happend, while the ‘0’ shows completion. Think about the 0, a circle, a complete circuit, completion. One completion. 1 0.
This revelation may seem silly or trivial for now, but when you begin using this basic “rule of THUMB”🤔 in later methods to explain numbers and their meanings, it becomes profound. We will discuss some of those methods and practices in deeper detail in subsequent pages that follow in light. Then, you’ll see how valuable this intrinsic wisdom of numbers actually is.