zorya, hedgecub,
good point hedgecub. whole number fractions seems to give a concise and consistent numerological reduction. If a decimal expansion doesn't terminate then the numerological reduction is constantly changing. So whole number fractions seem to give constant definition of a fractional reduction. For certain, decimal expansions and whole number fractions give different results. Suppose we're asked to interpret .25. Reducing the decimal expansion gives 7, or .7. Using the whole number fraction we have 1/4.
.25 = 7 or .25 = .7
1/4 = 1/4
We could do either decimal expansion reduction or whole number fraction reduciton. Suppose we're asked to interpret 1/9. Its just a matter of taste where we stop the decmal expansion.
.11 = 2
.11111 = 5
1/9 = 1/9
So does 1/9 reduce to any number we choose? That doesn't see appropriate. Whole number fractions gives a consistent approach. Then it becomes a question of meaning. What is the vibration of a fraction?
zorya, the mirroring approach to interpreting the fraction sounds good. 1/9, is the reciprocal, inverse, mirror, converse, compliment of 9. 1/9 * 9 = 1. I'm wanting to interpret 1/9 as the opposite of 9. Given any fraction 1/n, I'm wanting to treat the fraction as the oppositve of the meaning of n.
I'm then lead to the Egyptian Rhind papyrus. The Rhind papyrus is a 2/n table illustrating how 2/n is composed by unit fractions. For example, 2/5 = 1/3 + 1/15.
May we say the numerological vibration of 2/5 is the composite, inter-mingling vibration of two unit fractions? 2/5 = 1/3 + 1/6?