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THE NUCLEAR FAMILY 1969

 

 

 

I AM THE OPPOSITE OF THE OPPOSITE I AM THE OPPOSITE OF OPPOSITE IS THE AM I ALWAYS AM

 

 

 

Y
=
3
``-
3
YOU
61
16
7
A
=
1
-
3
ARE
24
15
6
G
=
7
-
5
GOING
52
34
7
O
=
6
-
2
ON
29
11
2
A
=
1
-
1
A
1
1
1
J
=
1
``-
7
JOURNEY
108
36
9
A
=
1
-
1
A
1
1
1
V
=
4
-
4
VERY
70
25
7
S
=
1
-
7
SPECIAL
65
29
2
J
=
1
-
7
JOURNEY
108
36
9
D
=
4
``-
2
DO
19
10
1
H
=
8
-
4
HAVE
36
18
9
A
=
1
-
1
A
1
1
1
P
=
7
-
8
PLEASANT
88
25
7
J
=
1
-
7
JOURNEY
108
36
9
D
=
4
``-
2
DO
19
10
1
``-
-
55
``-
54
First Total
790
304
79
-
-
5+5
-
5+4
Add to Reduce
7+9+0
3+0+4
7+9
-
-
10
-
9
Second Total
16
7
16
-
-
1+0
-
-
Reduce to Deduce
1+6
-
1+6
-
-
1
-
9
Essence of Number
7
7
7

 

 

26
A
B
C
D
E
F
G
H
I
J
K
L
M
N
O
P
Q
R
S
T
U
V
W
X
Y
Z
-
-
-
-
-
-
-
-
-
-
-
-
-
-
-
-
-
-
8
9
-
-
-
-
5
6
-
-
-
1
-
-
-
-
6
-
8
+
=
43
4+3
=
7
=
7
=
7
-
-
-
-
-
-
-
-
8
9
-
-
-
-
14
15
-
-
-
19
-
-
-
-
24
-
26
+
=
115
1+1+5
=
7
=
7
=
7
26
A
B
C
D
E
F
G
H
I
J
K
L
M
N
O
P
Q
R
S
T
U
V
W
X
Y
Z
-
-
-
-
-
-
-
-
-
-
-
1
2
3
4
5
6
7
-
-
1
2
3
4
-
-
7
8
9
-
2
3
4
5
-
7
-
+
=
83
8+3
=
11
1+1
2
=
2
-
1
2
3
4
5
6
7
-
-
10
11
12
13
-
-
16
17
18
-
20
21
22
23
-
25
-
+
=
236
2+3+6
=
11
1+1
2
=
2
26
A
B
C
D
E
F
G
H
I
J
K
L
M
N
O
P
Q
R
S
T
U
V
W
X
Y
Z
-
-
-
-
-
-
-
-
-
-
-
1
2
3
4
5
6
7
8
9
10
11
12
13
14
15
16
17
18
19
20
21
22
23
24
25
26
+
=
351
3+5+1
=
9
=
9
=
9
-
1
2
3
4
5
6
7
8
9
1
2
3
4
5
6
7
8
9
1
2
3
4
5
6
7
8
+
=
126
1+2+6
=
9
=
9
=
9
26
A
B
C
D
E
F
G
H
I
J
K
L
M
N
O
P
Q
R
S
T
U
V
W
X
Y
Z
-
-
-
-
-
-
-
-
-
-
-
1
-
-
-
-
-
-
-
-
1
-
-
-
-
-
-
-
-
1
-
-
-
-
-
-
-
+
=
1
occurs
x
3
=
3
=
3
-
-
2
-
-
-
-
-
-
-
-
2
-
-
-
-
-
-
-
-
2
-
-
-
-
-
-
+
=
2
occurs
x
3
=
6
=
6
-
-
-
3
-
-
-
-
-
-
-
-
3
-
-
-
-
-
-
-
-
3
-
-
-
-
-
+
=
3
occurs
x
3
=
9
=
9
-
-
-
-
4
-
-
-
-
-
-
-
-
4
-
-
-
-
-
-
-
-
4
-
-
-
-
+
=
4
occurs
x
3
=
12
1+2
3
-
-
-
-
-
5
-
-
-
-
-
-
-
-
5
-
-
-
-
-
-
-
-
5
-
-
-
+
=
5
occurs
x
3
=
15
1+5
6
-
-
-
-
-
-
6
-
-
-
-
-
-
-
-
6
-
-
-
-
-
-
-
-
6
-
-
+
=
6
occurs
x
3
=
18
1+8
9
-
-
-
-
-
-
-
7
-
-
-
-
-
-
-
-
7
-
-
-
-
-
-
-
-
7
-
+
=
7
occurs
x
3
=
21
2+1
3
-
-
-
-
-
-
-
-
8
-
-
-
-
-
-
-
-
8
-
-
-
-
-
-
-
-
8
+
=
8
occurs
x
3
=
24
2+4
6
-
-
-
-
-
-
-
-
-
9
-
-
-
-
-
-
-
-
9
-
-
-
-
-
-
-
-
+
=
9
occurs
x
2
=
18
1+8
9
26
A
B
C
D
E
F
G
H
I
J
K
L
M
N
O
P
Q
R
S
T
U
V
W
X
Y
Z
-
-
45
-
-
26
-
126
-
54
-
-
-
-
-
-
-
-
-
9
-
-
-
-
-
-
-
-
9
-
-
-
-
-
-
-
-
-
-
4+5
-
-
2+6
-
1+2+6
-
5+4
26
A
B
C
D
E
F
G
H
I
J
K
L
M
N
O
P
Q
R
S
T
U
V
W
X
Y
Z
-
-
9
-
-
8
-
9
-
9
-
1
2
3
4
5
6
7
8
9
1
2
3
4
5
6
7
8
9
1
2
3
4
5
6
7
8
-
-
-
-
-
-
-
-
-
-
26
A
B
C
D
E
F
G
H
I
J
K
L
M
N
O
P
Q
R
S
T
U
V
W
X
Y
Z
-
-
9
-
-
8
-
9
-
9

 

 

SIMULATIONS OF GOD

THE SCIENCE OF BELIEF

John Lilly 1975

Page xi bottom line (30th)

"I am only an extraterrestrial who has come to the / Page xii / planet Earth to inhabit a human body, Everytime I leave this body and go back to my own civilization, I am expanded beyond all human imaginings, When I must return I am squeezed down into the limited vehicle."

 

NUMEROLOGY
Gedes and Grossett 1999

Page 7

"All numbers greater than nine can be reduced to a single digit by the process of fadic addition, for example:
12 is reduced to 3 by adding 1 and 2;

49 is reduced to 4 by adding 4 and 9 which equals 13 and subsequently adding 1 and 3 to make 4."

The first attested alphabetic numeral system is the Greek alphabetic system (named the Ionic or Milesian system due to its origin in west Asia Minor). The system's structure follows the structure of the Egyptian demotic numerals; Greek letters replaced Egyptian signs.
Alphabetic numeral system - Wikipedia
en.wikipedia.org/wiki/Alphabetic_numeral_system
en.wikipedia.org/wiki/Alphabetic_numeral_system

 

Alphabetic numeral system

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Part of a series on
Numeral systems
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Sign-value notation
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An alphabetic numeral system is a type of numeral system. Developed in classical antiquity, it flourished during the early Middle Ages.[1] In alphabetic numeral systems, numbers are written using the characters of an alphabet, syllabary, or another writing system. Unlike acrophonic numeral systems, where a numeral is represented by the first letter of the lexical name of the numeral, alphabetic numeral systems can arbitrarily assign letters to numerical values. Some systems, including the Arabic, Georgian and Hebrew systems, use an already established alphabetical order.[1] Alphabetic numeral systems originated with Greek numerals around 600 BC and became largely extinct by the 16th century.[1] After the development of positional numeral systems like Hindu–Arabic numerals, the use of alphabetic numeral systems dwindled to predominantly ordered lists, pagination, religious functions, and divinatory magic.[1]

History

The first attested alphabetic numeral system is the Greek alphabetic system (named the Ionic or Milesian system due to its origin in west Asia Minor). The system's structure follows the structure of the Egyptian demotic numerals; Greek letters replaced Egyptian signs. The first examples of the Greek system date back to the 6th century BC, written with the letters of the archaic Greek script used in Ionia.[2]

Other cultures in contact with Greece adopted this numerical notation, replacing the Greek letters with their own script; these included the Hebrews in the late 2nd century BC. The Gothic alphabet adopted their own alphabetic numerals along with the Greek-influenced script.[3] In North Africa, the Coptic system was developed in the 4th century AD,[4] and the Ge'ez system in Ethiopia was developed around 350 AD.[5] Both were developed from the Greek model.

The Arabs developed their own alphabetic numeral system, the abjad numerals, in the 7th century AD, and used it for mathematical and astrological purposes even as late as the 13th century far after the introduction of the Hindu–Arabic numeral system.[6] After the adoption of Christianity, Armenians and Georgians developed their alphabetical numeral system in the 4th or early 5th century, while in the Byzantine Empire Cyrillic numerals and Glagolitic were introduced in the 9th century. Alphabetic numeral systems were known and used as far north as England, Germany, and Russia, as far south as Ethiopia, as far east as Persia, and in North Africa from Morocco to Central Asia.[citation needed]

By the 16th century AD, most alphabetic numeral systems had died out or were in little use, displaced by Arabic positional and Western numerals as the ordinary numerals of commerce and administration throughout Europe and the Middle East.[1]

The newest alphabetic numeral systems in use, all of them positional, are part of tactile writing systems for visually impaired. Even though 1829 braille had a simple ciphered-positional system copied from Western numerals with a separate symbol for each digit, early experience with students forced its designer Louis Braille to simplify the system, bringing the number of available patterns (symbols) from 125 down to 63, so he had to repurpose a supplementary symbol to mark letters a–j as numerals. Besides this traditional system, another one was developed in France in the 20th century, and yet another one in the US.

Systems
An alphabetic numeral system employs the letters of a script in the specific order of the alphabet in order to express numerals.

In Greek, letters are assigned to respective numbers in the following sets: 1 through 9, 10 through 90, 100 through 900, and so on. Decimal places are represented by a single symbol. As the alphabet ends, higher numbers are represented with various multiplicative methods. However, since writing systems have a differing number of letters, other systems of writing do not necessarily group numbers in this way. The Greek alphabet has 24 letters; three additional letters had to be incorporated in order to reach 900. Unlike the Greek, the Hebrew alphabet's 22 letters allowed for numerical expression up to 400. The Arabic abjad's 28 consonant signs could represent numbers up to 1000. Ancient Aramaic alphabets had enough letters to reach up to 9000. In mathematical and astronomical manuscripts, other methods were used to represent larger numbers. Roman numerals and Attic numerals, both of which were also alphabetic numeral systems, became more concise over time, but required their users to be familiar with many more signs. Acrophonic numerals do not belong to this group of systems because their letter-numerals do not follow the order of an alphabet.

These various systems do not have a single unifying trait or feature. The most common structure is ciphered-additive with a decimal base, with or without the use of multiplicative-additive structuring for the higher numbers. Exceptions include the Armenian notation of Shirakatsi, which is multiplicative-additive and sometimes uses a base 1,000, and the Greek and Arabic astronomical notation systems.

Numeral signs
The tables below show the alphabetic numeral configurations of various writing systems.

Greek alphabetic numerals – "Ionian" or "Milesian numerals" – (minuscule letters)

units α β γ δ ε ϛ ζ η θ
1 2 3 4 5 6 7 8 9
tens ι κ λ μ ν ξ ο π ϟ
10 20 30 40 50 60 70 80 90
hundreds ρ σ τ υ φ χ ψ ω ϡ
100 200 300 400 500 600 700 800 900
thousands ͵α ͵β ͵γ ͵δ ͵ε ͵ϛ ͵ζ ͵η ͵θ
1000 2000 3000 4000 5000 6000 7000 8000 9000

The Hebrew writing system has only twenty-two consonant signs, so numbers can be expressed with single individual signs only up to 400. Higher hundreds – 500, 600, 700, 800, and 900 – can be written only with various cumulative-additive combinations of the lower hundreds (direction of writing is right to left):[7]

Alphabetic numeral systems
Abjad numerals
Armenian numerals
Āryabhaṭa numeration
Coptic numerals
Cyrillic numerals
Ethiopic numerals
Glagolitic numerals
Georgian numerals
Gothic numerals
Greek alphabetic
Hebrew numerals
Roman numerals
Shirakatsi's numeral system
Syriac alphabetic numerals

 


The history of letters representing numbers123:

Finger counting and tally marks were used more than 40,000 years ago.
Greek antiquity used single capital letters or two letters to represent magnitude or number.
Egyptian hieroglyphs used a combination of symbols to represent numbers.
Babylonian cuneiform script employed a base-60 system with distinct symbols for

 

The history of letters representing numbers123:

Finger counting and tally marks were used more than 40,000 years ago.
Greek antiquity used single capital letters or two letters to represent magnitude or number.
Egyptian hieroglyphs used a combination of symbols to represent numbers.
Babylonian cuneiform script employed a base-60 system with distinct symbols for

 


Britain's Numeric History: Exploring UK's Fascinating Number Milestones

Have you ever stopped to think about the significance of numbers in our everyday lives? Numbers play a vital role in shaping our world, from mathematics and science to history and culture. In the United Kingdom, numbers have a rich and fascinating history, intertwined with the country's heritage and milestones. Join us on a journey through Britain's numeric heritage as we explore some of the most intriguing number milestones in the UK.

The Origins of Number Systems in the UK

To understand the numeric history of the UK, we must first delve into the origins of number systems in the region. The earliest known number system used by humans in the British Isles dates back to the Neolithic period, around 3000 BC. The ancient Britons used a system of tally marks carved on bones or stones to keep track of quantities and communicate numerical information.

As civilisation advanced, the Roman numerals system made its way to the UK with the Roman conquest in AD 43. Roman numerals, represented by letters such as I, V, X, L, C, D, and M, were used for various purposes, including counting, chronology, and commerce. The legacy of Roman numerals can still be seen in architecture, clock faces, and even the way we number Super Bowls!

Numeric Milestones in British History
The Domesday Book: 1086

One of the most significant numeric milestones in British history is the completion of the Domesday Book in 1086. Commissioned by William the Conqueror, the Domesday Book was a comprehensive survey of England's land and resources, including population, livestock, and property. The book provided valuable insights into the wealth and distribution of assets in the kingdom, serving as a crucial resource for taxation and governance.

The Magna Carta: 1215

In 1215, another pivotal moment in British history unfolded with the signing of the Magna Carta by King John. While not a numerical document per se, the Magna Carta laid the foundation for constitutional law and individual rights in England. Its clauses and principles set the stage for the evolution of parliamentary democracy and the rule of law in the UK.

The Great Fire of London: 1666

The year 1666 marked a dark chapter in London's history with the outbreak of the Great Fire, which ravaged the city for four days. While the fire destroyed a significant portion of London, including homes, businesses, and landmarks, it also led to the implementation of new building regulations and urban planning reforms. The numerical toll of the Great Fire, from the number of buildings lost to the cost of rebuilding, shaped the city's landscape for centuries to come.

The Industrial Revolution: 18th-19th Century

The Industrial Revolution ushered in a new era of innovation and economic growth in Britain during the 18th and 19th centuries. The widespread adoption of steam power, mechanisation, and factory production transformed industries such as textiles, mining, and transportation. Numeric milestones such as the increase in production output, population growth, and urbanisation reflected the profound societal changes brought about by the Industrial Revolution.

Numbers in British Culture and LiteratureBeyond historical milestones, numbers have also left their mark on British culture and literature. From Shakespearean sonnets to nursery rhymes, numerical references abound in the works of British writers and poets. For example, Shakespeare's Sonnet 18 famously begins with the line "Shall I compare thee to a summer's day?". The use of numbers in literature adds a rhythmic and symbolic layer to the storytelling, enriching the reader's experience.

In the next part of our journey through Britain's numeric heritage, we will delve into the role of numbers in the development of science, technology, and modern society in the UK. Stay tuned as we explore groundbreaking discoveries, innovative inventions, and numerical marvels that have shaped the fabric of British society.

To continue exploring the world of British numbers, check out our range of custom numbers, free SIM cards, and more on the British Numbers blog. Discover the significance of UK mobile numbers and the allure of VIP numbers in the realm of telecommunication at britishnumbers.com and unlock exclusive benefits with VIP numbers.

The Role of Numbers in Scientific Breakthroughs

The UK has a rich history of scientific discovery and innovation, with numbers playing a crucial role in advancing fields such as mathematics, physics, and astronomy. One of the most iconic figures in British science is Sir Isaac Newton, whose laws of motion and universal gravitation revolutionised the way we understand the physical world. Newton's use of mathematical principles and numerical equations laid the foundation for modern physics and paved the way for future generations of scientists to explore the mysteries of the universe.

In the realm of mathematics, the UK has been home to renowned mathematicians such as Alan Turing, Ada Lovelace, and George Boole. Turing, often hailed as the father of computer science, made groundbreaking contributions to the field of cryptography and artificial intelligence during World War II. Lovelace, known as the first computer programmer, collaborated with Charles Babbage on the design of the Analytical Engine, a precursor to modern computers. Boole, the pioneer of symbolic logic, developed Boolean algebra, a fundamental concept in computer science and digital technology.

The Discovery of Penicillin: 1928

One of the most significant scientific breakthroughs in British history occurred in 1928 with the discovery of penicillin by Alexander Fleming. While not a numerical achievement in itself, the impact of penicillin on public health and medicine cannot be overstated. The development of the first antibiotic revolutionised the treatment of bacterial infections and saved countless lives, marking a turning point in the fight against infectious diseases.

The Birth of the Internet: 1969
Although born in the United States, the creation of the internet in 1969 through the ARPANET project had far-reaching implications for the UK and the world at large. The interconnected network of computers paved the way for the digital age, transforming communication, commerce, and social interactions on a global scale. The internet's reliance on numerical IP addresses and domain names underscores the essential role of numbers in the infrastructure of cyberspace.

Numbers in Modern Technology and Innovation

As we fast forward to the 21st century, numbers continue to shape the landscape of modern technology and innovation in the UK. From mobile phones and digital banking to artificial intelligence and renewable energy, numerical data drives decision-making and progress in various industries. The rise of smartphones and mobile apps has revolutionised how we communicate, shop, and consume content, with UK mobile numbers serving as personal identifiers in the digital realm.

In the world of finance, the use of numerical algorithms and encryption technologies has transformed the way we manage money and conduct transactions. Digital banking services, online payments, and cryptocurrencies rely on complex numerical systems to ensure security, efficiency, and transparency in financial operations. The advent of blockchain technology and decentralised finance has further expanded the possibilities of leveraging numbers for innovative solutions in the financial sector.

The Future of Numbers in the UK
As we look ahead to the future, the role of numbers in shaping the UK's trajectory will only continue to evolve and expand. Emerging technologies such as 5G networks, artificial intelligence, and quantum computing hold the promise of unlocking new possibilities and addressing complex challenges in areas ranging from healthcare and transportation to sustainability and education. The strategic integration of numbers, data analytics, and digital tools will be essential in driving innovation, efficiency, and inclusive growth in the UK economy.

In conclusion, Britain's numeric heritage is a tapestry woven with threads of historical milestones, scientific breakthroughs, cultural expressions, and technological advancements. Numbers not only serve as tools for measurement and calculation but also as symbols of human ingenuity, creativity, and progress. By exploring the diverse facets of Britain's numeric history, we gain a deeper appreciation for the interconnectedness of numbers in shaping our past, present, and future.

To stay updated on the latest trends and developments in the world of British numbers, be sure to visit the British Numbers blog. Explore the world of custom numbers and discover the unique benefits of VIP numbers in telecommunications. Unlock the potential of UK mobile numbers and delve into the fascinating realm of numerical heritage at britishnumbers.com.

Join us in celebrating Britain's numeric legacy and the enduring impact of numbers on our society, culture, and collective memory. As we reflect on the numeric milestones that have shaped the UK's narrative, let us embrace the infinite possibilities that numbers hold for shaping a brighter future for generations to come.


The early history of letters into numbers1234:

Finger counting and tally marks were used more than 40,000 years ago.
Mesopotamia had the earliest known unambiguous notations for numbers around 5000 or 6000 years ago.
Roman numerals emerged between 900 and 800 B.C. and are based on letters (I, V, X, L, C, D, M).
Egyptian hieroglyphs used a combination of symbols to represent numbers.
Babylonian cuneiform script employed a base-60 system with distinct symbols for numbers 1 through 59.
Greek numerals used letters from the Greek alphabet to represent values.
Learn more:
1
History of ancient numeral systems - Wiki…
wikipedia.org
wikipedia.org
2
Numeral and Number Systems. Origin and De…
intomath.org
intomath.org
3
The Complete Guide to Roman Numerals: A His…
historytools.org
historytools.org
4

History of Numbers - John M Jennings

Nov 26, 2018 · Our base-10 system using 0 and 1-9 is known as the Hindu-Arabic System of Numbers and began being used in Europe in the 1200s and became the dominant numbering system in the Western World by the 1500s.

The first attested alphabetic numeral system is the Greek alphabetic system (named the Ionic or Milesian system due to its origin in west Asia Minor). The system's structure follows the structure of the Egyptian demotic numerals; Greek letters replaced Egyptian signs. The first examples of the Greek system date back to the 6th century BC, written with the letters of the archaic Greek script used in Ionia.[2]

Other cultures in contact with Greece adopted this numerical notation, replacing the Greek letters with their own script; these included the Hebrews in the late 2nd century BC. The Gothic alphabet adopted their own alphabetic numerals along with the Greek-influenced script.[3] In North Africa, the Coptic system was developed in the 4th century AD,[4] and the Ge'ez system in Ethiopia was developed around 350 AD.[5] Both were developed from the Greek model.

The Arabs developed their own alphabetic numeral system, the abjad numerals, in the 7th century AD, and used it for mathematical and astrological purposes even as late as the 13th century far after the introduction of the Hindu–Arabic numeral system.[6] After the adoption of Christianity, Armenians and Georgians developed their alphabetical numeral system in the 4th or early 5th century, while in the Byzantine Empire Cyrillic numerals and Glagolitic were introduced in the 9th century. Alphabetic numeral systems were known and used as far north as England, Germany, and Russia, as far south as Ethiopia, as far east as Persia, and in North Africa from Morocco to Central Asia.[citation needed]

By the 16th century AD, most alphabetic numeral systems had died out or were in little use, displaced by Arabic positional and Western numerals as the ordinary numerals of commerce and administration throughout Europe and the Middle East.[1]

The newest alphabetic numeral systems in use, all of them positional, are part of tactile writing systems for visually impaired. Even though 1829 braille had a simple ciphered-positional system copied from Western numerals with a separate symbol for each digit, early experience with students forced its designer Louis Braille to simplify the system, bringing the number of available patterns (symbols) from 125 down to 63, so he had to repurpose a supplementary symbol to mark letters a–j as numerals. Besides this traditional system, another one was developed in France in the 20th century, and yet another one in the US.

Systems
An alphabetic numeral system employs the letters of a script in the specific order of the alphabet in order to express numerals.

In Greek, letters are assigned to respective numbers in the following sets: 1 through 9, 10 through 90, 100 through 900, and so on. Decimal places are represented by a single symbol. As the alphabet ends, higher numbers are represented with various multiplicative methods. However, since writing systems have a differing number of letters, other systems of writing do not necessarily group numbers in this way. The Greek alphabet has 24 letters; three additional letters had to be incorporated in order to reach 900. Unlike the Greek, the Hebrew alphabet's 22 letters allowed for numerical expression up to 400. The Arabic abjad's 28 consonant signs could represent numbers up to 1000. Ancient Aramaic alphabets had enough letters to reach up to 9000. In mathematical and astronomical manuscripts, other methods were used to represent larger numbers. Roman numerals and Attic numerals, both of which were also alphabetic numeral systems, became more concise over time, but required their users to be familiar with many more signs. Acrophonic numerals do not belong to this group of systems because their letter-numerals do not follow the order of an alphabet.

These various systems do not have a single unifying trait or feature. The most common structure is ciphered-additive with a decimal base, with or without the use of multiplicative-additive structuring for the higher numbers. Exceptions include the Armenian notation of Shirakatsi, which is multiplicative-additive and sometimes uses a base 1,000, and the Greek and Arabic astronomical notation systems

 

.

Enuma Elish — The Babylonian Creation Myth 2 — The continued

The word used in Enuma Elish for man is lullu, meaning a first, primitive man. The same word is used about the savage Enkidu in the Gilgamesh epic. Since Qingu is found guilty of the war between the gods, his blood is used to create mankind.

Urmahlullu
Introduction
The Urmahlullu is a monster that has its roots in Mesopotamian mythology, tradition, and folklore. Particularly, stories of their existence suggested that they were highly regarded by society as a whole. As a kind of protection spell for times when they couldn’t be present, clay figurines of the Urmahlullu would be carved into the walls where their services were used. They are quadrupedal felines from the waist down and humanoids from the waist up, and they have appeared in tales and folklore from a number of ancient cultures, as well as in Middle Ages and Early Renaissance paintings in Europe.

 

"THE WORD FIRST USED FOR MAN IS LULLU"

"THE WORD FIRST USED FOR MAN IS 33333"

"THE WORD FIRST USED FOR MAN IS LULLU"

 

 

ENUMA ELISH - Babylonian Creation Myth - The continued story www.stenudd.com/myth/enumaelish/enumaelish-

The word used for man is lullu, meaning a first, primitive man. The same word is used about the savage Enkidu in the Gilgamesh epic. Since Qingu is found ...

I hereby name it Babylon, home of the great gods.

The word used in the text is written phonetically, ba-ab-i-li, contrary to tradition, maybe to allow for the etymological explanation of the name as the ‘gate of the gods’.
Then he decides to create man, to serve the gods with offerings, so that they can be at leisure. The word used for man is lullu , meaning a first, primitive man. The same word is used about the savage Enkidu in the Gilgamesh epic. Since Qingu is found guilty of the war between the gods, his blood is used to create mankind. Here, it is unclear if Marduk or Ea creates mankind. Later in the text, Ea is specified as the creator of man. Finally, the gods praise Marduk, and give him fifty names that represent different aspects of his powers and sovereignty.
The text ends with instructions on how it should be passed on from generation to generation, and the command to worship Marduk, king of the gods.

 

ENUMA ELISH
The Babylonian Creation Myth

"The word used for man is lullu"

LULLU 33333 LULLU

"The word used for man is lullu"

 

-
-
-
-
-
LULLU
-
-
-
L
3
L
-
1
L
12
3
3
U
3
U
-
1
U
21
3
3
L
3
L
-
1
L
12
3
3
L
3
L
-
1
L
12
3
3
U
3
U
-
1
U
21
3
3
-
15
-
-
6
LULLU
78
15
15
-
1+5
-
-
-
-
7+8
1+5
1+5
-
6
-
-
6
LULLU
15
6
6
-
-
-
-
-
-
1+5
-
-
-
6
-
-
6
LULLU
6
6
6

 

 

-
5
L
U
L
L
U
-
-
-
-
-
-
-
-
-
-
-
-
3
3
3
3
3
+
=
15
1+5
=
6
=
6
=
6
-
-
12
21
12
12
21
+
=
78
7+8
=
15
1+5
6
=
6
-
5
L
U
L
L
U
-
-
-
-
-
-
-
-
-
-
-
-
3
3
3
3
3
+
=
15
1+5
=
6
=
6
=
6
-
-
12
21
12
12
21
+
=
78
7+8
=
15
1+5
6
=
6
-
5
L
U
L
L
U
-
-
-
-
-
-
-
-
-
-
-
-
12
21
12
12
21
+
=
78
7+8
=
15
1+5
6
=
6
-
-
3
3
3
3
3
+
=
15
1+5
=
6
=
6
=
6
-
5
L
U
L
L
U
-
-
-
-
-
-
-
-
-
-
1
-
-
--
-
-
--
-
-
1
ONE
1
-
-
-
-
-
2
-
-
--
-
-
--
-
-
2
TWO
2
-
-
-
-
-
-
-
3
3
3
3
3
-
-
3
occurs
x
5
=
15
1+5
6
4
-
-
--
-
-
--
-
-
4
FOUR
4
-
-
-
-
-
5
-
-
--
-
-
--
-
-
5
FIVE
5
-
-
-
-
-
6
-
-
--
-
-
--
-
-
6
SIX
6
-
-
-
-
-
7
-
-
--
-
-
--
-
-
7
SEVEN
7
-
-
-
-
-
8
-
-
--
-
-
--
-
-
8
EIGHT
8
-
-
-
-
-
9
-
-
--
-
-
--
-
-
9
NINE
9
-
-
-
-
-
42
5
L
U
L
L
U
-
-
3
-
-
5
-
15
-
6
4+2
-
3
3
3
3
3
-
-
-
-
-
-
-
1+5
-
-
6
5
L
U
L
L
U
-
-
3
-
-
5
-
6
-
6
-
-
3
3
3
3
3
-
-
-
-
-
-
-
-
-
-
6
5
L
U
L
L
U
-
-
3
-
-
5
-
6
-
6

 

 

5
L
U
L
L
U
-
-
-
-
-
-
-
-
-
-
-
3
3
3
3
3
+
=
15
1+5
=
6
=
6
=
6
-
12
21
12
12
21
+
=
78
7+8
=
15
1+5
6
=
6
5
L
U
L
L
U
-
-
-
-
-
-
-
-
-
-
-
3
3
3
3
3
+
=
15
1+5
=
6
=
6
=
6
-
12
21
12
12
21
+
=
78
7+8
=
15
1+5
6
=
6
5
L
U
L
L
U
-
-
-
-
-
-
-
-
-
-
-
12
21
12
12
21
+
=
78
7+8
=
15
1+5
6
=
6
-
3
3
3
3
3
+
=
15
1+5
=
6
=
6
=
6
5
L
U
L
L
U
-
-
-
-
-
-
-
-
-
-
-
3
3
3
3
3
-
-
3
occurs
x
5
=
15
1+5
6
5
L
U
L
L
U
-
-
3
-
-
5
-
15
-
6
-
3
3
3
3
3
-
-
-
-
-
-
-
1+5
-
-
5
L
U
L
L
U
-
-
3
-
-
5
-
6
-
6
-
3
3
3
3
3
-
-
-
-
-
-
-
-
-
-
5
L
U
L
L
U
-
-
3
-
-
5
-
6
-
6

 

ENUMA ELISH - Babylonian Creation Myth - The continued story www.stenudd.com/myth/enumaelish/enumaelish-
The word used for man is lullu, meaning a first, primitive man.The same word is used about the savage Enkidu in the Gilgamesh epic ...

 

-
-
-
-
-
LULLU
-
-
-
L
3
L
-
1
L
12
3
3
U
3
U
-
1
U
21
3
3
L
3
L
-
1
L
12
3
3
L
3
L
-
1
L
12
3
3
U
3
U
-
1
U
21
3
3
-
15
-
-
6
LULLU
78
15
15
-
1+5
-
-
-
-
7+8
1+5
1+5
-
6
-
-
6
LULLU
15
6
6
-
-
-
-
-
-
1+5
-
-
-
6
-
-
6
LULLU
6
6
6

 

 

B
=
2
-
-
BABYLONIA
-
-
-
-
-
-
-
2
B+A
3
3
3
-
-
-
-
2
B+Y
27
9
9
-
-
-
-
1
L
12
3
3
-
-
-
-
4
O+N+I+A
39
21
3
B
=
2
Q
9
BABYLONIA
81
36
18
-
-
-
-
-
-
8+1
2+3
1+8
B
=
2
Q
9
BABYLONIA
9
9
9

 

THE

LULLABY

 

-
LULLABY
-
-
-
1
L
12
3
3
1
U
21
3
3
1
L
12
3
3
1
L
12
3
3
1
A+B
3
3
3
1
Y
25
7
7
7
LULLABY
85
22
22
-
-
8+5
2+2
2+2
7
LULLABY
13
4
4
-
-
1+3
-
-
7
LULLABY
4
4
4

 

 

T
=
2
-
3
THE
33
15
6
L
=
3
-
4
LULL
57
12
3
B
=
2
-
6
BEFORE
51
33
6
T
=
2
-
3
THE
33
15
6
S
=
1
-
5
STORM
85
22
4
-
-
10
-
21
First Total
259
97
25
-
-
1+0
-
2+1
Add to Reduce
2+5+9
9+7
2+5
-
-
1
-
3
Second Total
16
16
7
-
-
-
-
-
Reduce to Deduce
1+6
1+6
-
-
-
1
-
3
Essence of Number
7
7
7

 

Tho' much is taken, much abides; and though
We are not now that strength which in old days
Moved earth and heaven; that which we are, we are;
One equal temper of heroic hearts,
Made weak by time and fate, but strong in will
To strive, to seek, to find, and not to yield.

Ulysses

www.victorianweb.org/authors/tennyson/ulyssestext.html

 

 

-
-
-
-
-
-
-
-
-
-
1
2
3
4
5
6
7
8
9
R
=
9
-
10
REMEMBERED
88
52
7
-
-
-
-
-
-
-
7
-
-
A
=
1
-
3
AND
19
10
1
-
1
-
-
-
-
-
-
-
-
D
=
4
-
11
DISMEMBERED
97
52
7
-
-
-
-
-
-
-
7
-
-
A
=
1
-
3
ALL
25
7
7
-
-
-
-
-
-
-
7
-
-
I
=
9
-
2
IN
23
14
5
-
-
-
-
-
5
-
-
-
-
A
=
1
-
3
ALL
25
7
7
-
-
-
-
-
-
-
7
-
-
T
=
2
-
3
THE
33
15
6
-
-
-
-
-
-
6
-
-
-
O
=
6
-
4
ONLY
66
21
3
-
-
-
3
-
-
-
-
-
-
R
=
9
-
5
RIGHT
80
35
8
-
-
-
-
-
-
-
-
8
-
W
=
5
-
3
WAY
49
13
4
-
-
-
-
4
-
-
-
-
-
T
=
2
-
2
TO
35
8
8
-
-
-
-
-
-
-
-
8
-
D
=
4
-
3
DIE
18
18
9
-
-
-
-
-
-
-
-
-
9
-
-
53
-
52
First Total
558
270
72
-
1
2
3
4
5
6
28
16
9
-
-
5+3
-
5+2
Add to Reduce
5+5+8
2+7+0
7+2
-
-
-
-
-
-
-
2+8
1+6
-
-
-
8
-
7
Second Total
18
9
9
-
1
2
3
4
5
6
10
10
9
-
-
-
-
-
Reduce to Deduce
1+8
-
-
-
-
-
-
-
-
-
1+0
1+0
-
-
-
8
-
7
Essence of Number
9
9
9
-
1
2
3
4
5
6
1
1
9

 

 

INRI 9599 INRI

"INRI" is an abbreviation for the Latin "Iesus Nazarenus, Rex Iudaeorum" ("Jesus the Nazarene, King of the Jews"), posted on the cross by order of the Roman procurator, Pontius Pilate.

 

9
PTAH
-
-
-
-
P+T
36
9
9
-
A+H
9
9
9
9
PATH
45
18
18
-
-
4+5
1+8
1+8
9
PTAH
9
9
9

 

 

I

THAT

AM

THE

PATH OF PTAH

 

 

 

 

THE

PACES OF SPACE

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

THE SCULPTURE OF VIBRATIONS 1971

 

 

 

 

 

 

 

yinyang

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

..

 

 

logically or spiritually close to it (relations, friends, mourners), and had physically approached or :touched it (physicians, corpse-bearers), or those who performed the obsequies (priests), were shunned until they had ceremonially purified themselves. In many ancient societies, especially in hot, tropical climates, notably in India and Egypt, attendants and corpse disposers were a class apart, generally despised as untouchable and polluted. Even the sight of a corpse could bring pollution. Among the Ibo people of Nigeria the sight of a corpse was held to be spiritually contaminating, and a priest had to shield his eyes if he should chance to meet or pass one on its way to burial.
The dead were believed to emanate a highly potent psychic aura which resided in the body itself. Corpses therefore had to be properly and ritually consigned to the elements (earth: fire, water) or given to animals or birds to pick clean.
In other countries the belief that a corpse or parts of a corpse had special occult and curative virtues was also widely prevalent. All manner of diseases were thought to be cured by the touch of a hanged man. After public executions of highwaymen and other felons in Europe, the hangman used to sell the bones, flesh and blood. The 'hand of glory', the pickled hand of an executed criminal the fingers of which were used as candles, was believed to confer invisibility. Toothache was charmed away if the face was touched with the fingers of a dead child. Birthmarks, carbuncles, herpes and similar skin complaints, disappeared if similarly treated. The human brain, liver, gall, were highly prized for various medicinal purposes, being used as cures for epilepsy, paralysis and apoplexy. The brain dissolved in spirits of wine was especially recommended as a nerve tonic and an aphrodisiac. Pliny (d. AD 79) said that if a circle were traced around an ulcer with a human bone it would prevent the ulcer from spreading. Dried human fingers tied on a string were worn as a magical necklace in Africa, Melanesia and among the North American Indians. Every bone in the human skeleton was put to some magical purpose.
Witches, sorcerers and magicians in all parts of the world, without exception, resorted to human cadavers for the success of their operations at the sabbats, at the black mass and in necromantic rites. The fat of dead men and the charred bones of corpses were among the chief ingredients in witches' salves and love philtres. The brain,

 

 

Page 243

What we consciously remember is obviously only a small part of our total memory, even if we cannot recall it to conscious awareness. We do not remember most of our dreams, nor do we remember countless incidents that have happened to us a few years, a few months, even a few days ago. We do not remember large segments of our youthful experiences, nor much of our childhood, and nothing of our early infancy and prenatality. Speaking of the strange amnesia that blots out much of the first six or eight years of our life, Sigmund Freud said that 'it serves for each individual as a prehistory'.
It has been estimated that in the course of his seventy years of life, an individual, only when awake, receives and perhaps stores fifty trillion bits of information. (A 'bit', short for 'binary digit', is the smallest unit of information for a storage device, like a computer.) Yet no single event in our lives, however insignificant, is ever forgotten, as is suggested by the phenomenon of cryptomnesia (Gk. kryptos, 'hidden', mnern, `memory'), in which something previously experienced but forgotten is recalled, and now appears as a new experience without awareness of its original source. Religious exaltation, pre-mortem delirium, senility, insanity, high fever, disease, drug states, electrical stimulation of the brain, psychoanalysis, hypnotic trance and other xenophrenic states are among the conditions that often lead to the recall of memories long forgotten and apparently beyond recollection.
How far the human memory can go is still not clear, but age-regression suggests that there is virtually no limit to recall. In age-regression one recollects very early periods of one's life, sometimes even the .birth trauma. This is important for the psychologist who looks to the period of these early years for certain suppressed memories, which might be the genesis of later mental ills and aberrations. But the mere recollection is not enough; the patient must undergo the process of abreaction, during which he re-lives the pathogenic (disease-producing) memories in the same emotional state he originally experienced them and thus works off the unconscious repressed emotions associated with them. Abreaction therapy is akin to the pathesis or 'suffered' experience that the candidate had to undergo in the ancient Greek mysteries; or to what Aristotle (d. 322 BO called catharsis, 'purging', which he said was the function of great dramatic tragedy : to relieve the mind of pent-up emotion

 

 

 

 

 

 

 

 
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