Zευσ Ηρμεσ ανδ Απολλων everywhere you look

(4)

 If the measure of the square perimeter be 2185, The side length is 546.25 and the area contained is then 298389.062. the circle contained has the circumference measure equal to  1716.095. the inner square or rhomboid perimeter has measure 1545 side length 386.257 and area 149,194.47. Where we find 2185 being represented by the first four 'words' of the mnemonic ′Ο αιων του Θεου τειχος κυριου - "The eternal God is the wall of the Lord". There are many references to Walls in the bible as in Psalm 51:18: "May it please you to prosper Zion, to build up the walls of Jerusalem.". While 1545 is represented by the mnemonic set ′Ο Τεκτων - The Builder - title of Christ. And 2185 − 1545 = 640 which is represented by the mnemonic 'phrase' βασιλεια ειρηνης translates to english as The Kingdom of Peace. The expression "Kingdom of Peace" is often mentioned in biblical theology. mainly in the book of Isaiah. and describes the eschatological era of global harmony, justice and the cessation of all enmity, where even nature is reconciled. The circle, taken at the lesser valuation of 1716 is represented by the mnemonic set of 'words'/values...

 η ψυχη - The Soul 

To think for a hot second that

the Egyptian graffiti artists

did not know these numbers

and were not the ones who

created the original mnemonics

that were later translated into

greek and assigned all sorts of 

random and ultimately meaningless

"meanings" is not to be thinking 

about what is obviously

obvious

If the known connection was not

as readily available as all of the

other circular bin trash that the

almost  intelligence  scrapes up

there  might  be an  excuse to be

ignorant of  these  well known 

ideas

Ancient Greeks associated their "gods"

 with Egyptian representations of

the  natures  found  in  nature

expressed through geometry

 based on shared traits 

and unseen "powers"

a practice called

interpretatio graeca

 Zeus was Amun

 Apollo was Horus

 and Hermes was Thoth 

ΤΗΩΤ

being a mnemonic

for 1408 a well known

(To the Egyptians anyway)

geometric identity

ΘΟΩΘ

being a mnemonic

for the number 888

an  even more well

known  idea sharing

the  ideas  behind

the number with 

the mnemonic

ΙΗΣΟΥΣ

The mnemonics created by the

Egyptian Architects and builders

are found everywhere the natural

relationships that the square root

of two and the square root of three

show themselves  as as  the 'gods' of 

basic geometry

The basic geometry of the Equilateral triangle

is the root geometry of the Rhombus

the not so square square

ruled by the Square 

root of three

now

The square root of two is

always the multiplier

defining the diagonal of

the square square

in building with 

stone or wood and

in most metal applications

accuracy to one one thousandth

is better than good enough

1.414 is the best

reasonable 

approximation

then within 2 thousandths

of the infinite value

that is the 'perfect'

value for 

the square root of two

to use for this calculation

the root value then of 

the square root of two

the number required to 

double the area of any

square of side length X

is 414

The Egyptians made this value

virtuous and virtually unforgettable

by creating the mnemonic system

using number values for 

LETTERS the symbols

which serve the purpose

of explaining things

Αρετέ

then "has" the value

414

as the mnemonic for

the number 414

1 + 100 + 5 + 300 + 8

the virtuous value of 

the square root of two

which  you  are  told  by

"modern Science"

is an irrational number

which can not be expressed

as the rational relationship of

two integers and a value

that has no actual finite end

1.4142135623730950488016...etc

is not relevant in building with

stone where accuracy to one one thousandth

i.e. 1.414

is more than enough accuracy

The imaginary 'problem' of doubling

the square is not a problem once

one has a firm grasp of the virtue

of the value of 414 the root of 

the square root of two and the

virtue required to double any

square  given  the  value  of the

length of the side of the square

one  is required  to  be  squaring

Next on the short list of roots that

make a difference is the root of the

equilateral triangle and the real

relationship that most fools do not

know anything about but guitar tuners

such as Pythagoras did after learning

all about triangles from his friends

across the sea in Egypt where triangles

were not things they were afraid of

Now

As demonstrated in the diagram above

two equilateral triangles form the

form commonly called the rhombus

another popular "word" to define

this un square square is the diamond

a term familiar to millions of mouth 

agog acolytes who spend trillions

 of hours and more dollars than one

 can shake a dead stick at watching 

ball chasers stand around waiting

for something interesting to happen

involving a stick and a small sphere

As we already know by now the 

virtuous diagonal of the square

square is always equal in both

directions and the area of the

square square is always equal 

to the side length multiplied

by itself where the magnetic

words in the phrases

 square and square root

come from from long

long long ago

As we already know

with certain certainty

that squaring the 

diagonal of a 

square square 

produces a

form of

double the original

square size and of

square square form

if we multiply the 

two diagonals by

each other and 

divide the answer

by two we find

the same

virtuous

value

found

by multiplying

the two not commonly

called diagonal sides

by each other

now as we see in the examples above

the diagonal of the square square of 

side length two is the square root

of the square of eight

2.828

and 2.828 x 2.828 = 8

and 8 / 2 = 4

similarly for the example above

the diagonal of the square square of

side length three is the square root 

of the square of eighteen

4.242

and 4.242 x 4.242 = 18

and 18 / 2 = 9

now we know

that multiplying the diagonals

together and dividing the 

product by two

produces the

area of the 

square

now as shown above

we  know without having

to  go  to  graduate   school 

to be learning about pythagoras

the guitar tuner and his high school

trip to  Egypt where he learned about

squares  and square roots and lines  that

are  related  to  each  other  in a triangle

containing   a  right  angle   which  is  going  to 

be  every  triangle   divided   by   the  line   drawn

perpendicular   to the long  side connecting  the side

and the point opposite the longest side often given the

hypothetical name the hypotenuse a useful thing to know

now

the Rhombus or the not so 

square square diamond

form  comes  in  an

infinite number of

different sizes

and so where

the square

has two 

equal

diagonal lengths

the rhombus has

two not so equal

diagonal lengths

Now the area of the 

not so square square

formed by  the equal 

sided  and  so  called

equilateral triangle

is also a function of 

what looks more like

so called straight lines

than the diagonal of the

square square as the sides

of the rhombus are diagonal

looking as a result of the two

different not so diagonal lines which

define the two different lengths that form

all rhombus forms

Where the area of the square is always 

either found by taking the same length of

the side length multiplied by the side length

or found by taking the length of the diagonal

multiplied by  itself in  that square  old way

and dividing the product of the two by two

the area of the rhombus is determined by 

the side lengths of the four imaginary

triangles that form the two scalene

triangles made of three sides of

three   different   lengths

this is something that

you need to read

the Timaeus to

get to the 

root of

the

rt

of

Now when you do that

you will see with two 

eyes that knowing the 

two side lengths of any

rhombus one can find the

squared up diagonals that

hold the root knowledge

to assessing the area using

the square diagonal method

multiplying the two and then

dividing by two you see

now that we are firmly rooted 

in the idea of the laws 

governing  the sides

of square  squares

and not so square

squares we can

look for 

our

friends

ΑΠΟΛΛΩΝ

ΗΡΜΕΣ

and

ΖΕΥΣ

who are all hiding

in plane and plain

sight in the circle

that contains the

triangle that 

everyone 

forgot

about

As above so below we

remember that the 

'words' that we 

use were all

once upon

a   time

created

as 

mnemonics used

to remember

things that

are worth

remembering

in G

where 192

is the G note

that the mnemonic

Μ Α Ρ Ι Α Μ

was created

to make

memorable

as the product

of 24 x 8

and the note

found below

A3 - 216

the younger

brother of 

A4 - 432

the radius

of the sun

now 

to begin at the beginning

with the smallest number

lets us take a look at 

ΗΡΜΕΣ

the mnemonic for

the number 353

the first thing we find

about 353 is that when

multiplied by the square root

of three we find 611.413

the number that was

made into the 

mnemonic

ΖΕΥΣ

612

where we will find

that 612 divided by

the square root of

three is 353.33

The first place we can find

the square root of three is

inside the fish shaped form

that is formed from the unit

circle when the unit circle

is found overlapping the 

unit circle equally

now 

since we know a thing or two

about triangles and the forms

formed by triangles when two

or more are gathered in some

name  yet  to  be  determined

we can scale this idea up to 

multiples of 1.732 as above

so below

using the fishy idea of circles

circling circles we find that

a circle with the radius 353

produces a fish with the length

611.414 close enough for 

horse shoes

similarly we find the circle with

diameter 612 when put next to 

itself produces the fish with

length 1060.015 the horseshoe

approximation for the value

1061 that the mnemonic

ΑΠΟΛΛΩΝ was created

to make so memorable

Now

to make memorable

the three mnemonics as

a group of ideas relating this 

to  that  and  the  other  thing

we might first do some addition

the basic idea of arithmetic

and find that 

353 + 1061 = 1414

which any square 

aficionado is 

going   to 

recognize

as the

root

of

2

and once we have established 

fantastic coincidence we might

look at where the three names

might be representing an idea

involving other circular 

relationships

Now

to make memorable

something about something

one might go fishing and see if

the fish has something to say today

Now

you can accept this as a

modern day joke or you can 

take this for what this is and 

remember to remember what a

few too many of us appear to have 

forgotten while billions and trillions

of dollars are being spent to produce the

nonsense you find below obviously trash fished

out of the trash can of some sophisticated sophist 

Now that we have a firmer grip

on the slippery fish we can look 

into the depths of the pool and 

see if 

ΗΡΜΕΣ ΖΕΥΣ ανδ ΑΠΟΛΛΩΝ

have any relatives lurking in the

shadows of a rock waiting for 

lunch to swim by and be caught

As Plato has Socrates explain in plane

language with and without diagrams

The Ηρμεσ Ζευσ Απολλων

relationship is not one

of some imaginary

people who hide

behind the word

gods but rather

the mean defining

real relationship

that all numbers

have with all

numbers

 The octave of A centered at 432 

the radius of the sun

108 216 432 864 1728

Partial octaves of B and C

121.5 243 486 972

128 256 512 1024

the partial octaves of D and E

72 144 288 576

81 162 324 648

as we see above and below the ideas

of  ΗΡΜΕΣ  ΖΕΥΣ  ΑΝΔ ΑΠΟΛΛΩΝ

are   

universal   relationships   expressing

the infinite nature of nature and the 

universal laws of geometry based on

arithmetic

and are  found  everywhere and define

the  sound  that  makes  music music

in  its  infinitely  variable   varieties 

++++++++++++++++++++++++++++++

adapted and embellished from