o_p_a_l_d_a_ii_n
What is modular arithmetic?
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pēlicātus
noun
the relation of a mistress
Dear Ninjas,
I found a way into the Voynich text bypassing my alberti cipher. Here is a brief explanation minus the equation and formulas which allowed me to obtain this rare low frequency word. I also found, "Lexis" which means (a word in Latin). The equations and formulas are in my book due out tomorrow at create-space, I made an intense edit. This is not a 1-1 cipher and it relies on Mod 24 Math.
Lexis = 8aiy9
Modular 24 Arithmetic Cipher to decode the Voynich 1 (Vord)
The numerator is the (word length of glyphs’) and the denominator is the (mod); which starts off by using the first letter found of the Voynich word. Then using a number line by adding and subtracting glyphs’ with assigned numbers to glphs’; (p) equals 15 for letter, “P”, of the Latin alphabet. A letter, “P” was found from the numbers on the number line by adding and subtracting.
The numerator never increments, but the denominator does by 1 each time. This allows the decoder to obtain other letters in the Voynich word through abstract math; yet the numbers of the abstract math correlate to the numerator (word length) and denominator (Mod) for the equation.
A is the dividend
B is the divisor
Q is the quotient
R is the remainder
Sometimes, we are only interested in what the remainder is when we divide A by B.
For these cases there is an operator called the modulo operator (abbreviated as mod).
Using the same A, B, Q, and R as above, we would have: A mod B=R
ABCDEFGHIKLMNOPQRSTUVXYZ
o_p_a_l_d_a_ii_n