# Phi Tie is Like Tied Musical Notes Crossing Many Measures

Phi Tie is Like Tied Musical Notes Crossing Many Measures. Mathematicians since Euclid have studied the properties of the golden ratio, including its appearance in the dimensions of a regular pentagon and in a golden rectangle, which may be cut into a square and a smaller rectangle with the same aspect ratio. The golden ratio has also been used to analyze the proportions of natural objects as well as man-made systems such as financial markets.

There was once a Golden Age. It was maintained by a mathematical code. The code has been hidden from most for millennium. On appearance, it is strikingly simple. On the featured number square, we have the following:

• Any straight row of 3 numbers totals 15.
• Any opposite two numbers totals 10.
• The 8 perimeter numbers total 40.
• The central number is 5.

This featured number square shows the traditional arrangement of the numbers. There are other solutions. The only rules used in diagramming the number square is that; (1) Even numbers must occupy the four corners. (2) Odd numbers must be placed in between the even numbers. (3) The mathematical totals must be the same as those given above.

### So Where is the Phi Tie?

For this blog I will just show the obvious one. It is taken as a straight read across the bottom three numbers of the featured picture, from right to left. This code goes back to antiquity. Remember, Hebrew and many ancient languages were read from right to left. These civilizations would prefer the featured picture arrangement of the numbers. That exactly duplicates the first three numbers given as the quotient in the phi formula above:  .6180… In antiquity zero was not considered a number on its own. It was a synthetic number. As just mentioned: Any opposite two numbers totals ten. Primary numbers from 1 to 9 were given their own special place of honor on the square.

For those wishing to know about the hidden codes that I discovered and the story that goes with it, go to DSOworks.com and type in “phi”.