Oztological Addenda

Oztology, the ontology of the Land of Oz
Additional Curiosa

Alephbet alphabet

This is the ancestor of almost all modern day alphabets. That it is built on the Ogham alphabet comes as somewhat (!) of a surprise. The earliest known date for the Ogham is about 500 AD and the date for the Alephbet around 1500 BC. Yet the derivation is necessarily true. The transpositions are regular and the numerical sequences are in order and the phonetic doubling is, well, phonetic. And mathematically it's a trapdoor. That is, you can complexify Ogham to Alephbet but you can't simplify Alephbet to Ogham. The chance of the phonetic doublings lining up by chance is just too unlikely.

Ogham phonetics

B /b/ = B
B doubled /b:/ = P 
L /l/ = L
F /w/ = W
S' /s'/ = Sh
S' doubled /s:'/ = /x'/ = Hh
N /n/ = N
N doubled /n:/ = /g/ = G
S /s/ = S
D /d/ = D
D doubled /d:/ = /ts/ = Ts
T /t/ = T
T doubled /t:/ = Th
K /c/ = K
K doubled /c:/ = Q
M /m/ = M
Z /z/ = Z
R /r/ = R

A /qqa:/ = A
E /e/ = E
I /i:/ = Y
O /2a:/ = O

U /u:/ = U

Hebrew names

Bet 
Pe 
Lamed 
Waw 
Shin 
Hhet 
Nun
Gimel 
Samekh 
Dalet 
Tsadi 
Taw
Thet
Kaph
Qoph
Mem
Zayin
Resh

Aleph
He
Yot
Ayin

Ut (but not used in writing)


Alephbet in its order is

A B G D E W Z Hh Th Y K L M N S O P Ts Q R Sh T (U)

23 letters of which the 23rd is not supposed to be written

22 letters for use

Ogham in the order of the Phoenix with the doubled letters written over its single letter and the vowel written under

P Ts   G                         Q  Hh Th
B D    N M   W Z   S R    L K  Sh T
 A       EE      E      Y      OO     O

Note that the vowels are in the order of Recursion, that is Purple Blue Green Yellow Orange Red

Now comes the change to the order of Recusion

Viewed linearly it's a zig zag

P Ts                               Q
B D           W Z             L K
 A               E               OO
       G                                Hh Th
       N M           S R             Sh  T
        EE              Y                 O

The top row stays to the left and the bottom row moves to the right

P Ts                               Q
B D           W Z             L K
 A               E               OO
                                         G                                Hh Th
                                         N M           S R             Sh  T
                                          EE             Y                  O

Then put the two rows together into one row

P Ts           Q  G            Hh Th
B D  W Z  L K  N M  S R   Sh  T
 A      E    OO   EE    Y        O

Reverse the two righthand letters of the lefthand group
and the two lefthand letters of the righthand group

P Ts        Q        G         Hh Th
B D  W Z  K L  M N  S R   Sh  T
 A      E    OO   EE    Y        O

And it starts to look rather familiar.
Take just the singular letters, the twelve of them

B D W Z K L M N S R Sh T

And make a break after the first letter, then the next three letters then the next five letters. Counting by odd numbers, 1 3 5 and insert the double letters starting with the righthand group and then the lefthand group in the sequence 1 2 3 at a time.

B _ D W Z _    _  K L M N S _ _   _ R Sh T

B G D W Z Hh Th K L M N S P Ts Q R Sh T

Then make a break before the first letter, then after three letters, then four, then five, then six. 3 4 5 6

_ B G D _ W Z Hh Th _ K L M N S _ P Ts Q R Sh T _  

Then insert the singular vowels in their order

A B G D E W Z Hh Th Y K L M N S O P Ts Q R Sh T (U)

And we have the Hebrew alphabet of 23 letters of which only the first 22 are written.

If you're thinking that by balanced transpositions and regular sequences you can turn any sequence into any other sequence, don't bother, cause it can't be done. As long as you have regularity, the number of possible transformations is very limited in comparison with the possible number of random reorderings. Here there are millions of possible regular doublings, transpositions and sequences in comparison with 1,100,000,000,000,000,000,000+ possible orderings of 22 letters. That's a bit over 1 sextillion. A largish number. Divided by a billion to get the odds of a random set of sequences to generate a specific order of characters you have odds of about 1,100,000,000,000 to 1. Kind of a long shot.

I'm not going to go through the significance of each of the doublings, transpositions and sequences unless someone requests it. However you might note that the doublings are regular when read around the circle, double letters grouped one, two, three counterclockwise and single letters grouped one, two, three clockwise.

And if you trace around the Phoenix star, the doubles and singles shift back and forth to one another at the balanced colors of Blue and Orange.

We end up with three simultaneous sequences.

B D W Z K L M N S R Sh T in the order A E OO EE Y O
which is the order of Recusion

A E Y O U which is the order of the Cycle of Time

G Hh Th P Ts Q in the order EE O O A A OO which is the order of Virtual Perception

Done simultaneously that is Recusion happening in Time according to Virtual relationships.

Aaron's staff was supposed to be a cubit and a span long, that is 18 + 4 = 22 inches.
Moses' staff was supposed to be a cubit and a span and a thumb long, that is 18 + 4 + 1 = 23 inches.
Aaron's staff though it was dead, came to life. Moses' staff was the immediate determinant of miracles.


copyright 2007 by Boq Aru

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