Historical Speculations on the Existence of Unicorns, by Bryan Adrian
Do you know the history of the unicorn? It was/is real. It is not just a cute one horned horse for little girls. It was a special creature on earth, more intelligent and powerful than humans, to protect its beloved 'human pet' species, as vulnerable as little girls, against other adversarial mystery predators on earth.
They succeeded protecting humans for millennia. Unfortunately, a new unknown enemy came to earth's stage and penetrated ancient Minoan cultures and gene pools via Doric Greek culture, ancient Jews, ancient Egyptians, ancient Celtic, and ancient Japanese, and others. All these refined and advanced cultures were overthrown by this new predatory species that finally vanquished nearly all unicorns too [but not all (-: ]. The "revenant" unicorn is a distinct possibility!
The weakness of the unicorn is in its being so gentle with "maidens" ie. weaker non-warlike species, despite how fierce it could be with powerful adversarial predators.
Finally the unicorns were tricked and deceived by a conniving clan of "maidens" who set up a trap for the unicorn species, as depicted in the ancient tapestries of the Cloisters Museum in New York City.
http://www.metmuseum.org/exhibitions/listings/2013/search-for-the-unicorn/about-the-tapestries
All humanity has suffered since, without the protection of the unicorns. Luckily they were not all exterminated. A few managed to go underground, deep underground, and some perhaps into the abyss of Deep Space.
Unicorns are not in fact horses with a singular horn.
That is just the way artists have depicted them since they were expunged from history manuscripts and archives.
Ted Cruz rips off metaphor from Dennis Kucinich and Alistair Crooke, one
year after the term has gone around leftist circles:
Jan. 2015--In his article, Dennis Kucinich quoted historian Alastair Crooke who described "moderate" rebels in Syria as being "rarer than a mythical unicorn,” and warned that “funding Syrian rebels will precipitate a new and wider war in the Middle East.”
“Saudi Arabia, which, with Qatar funded the jihadists in Syria, is now offering to ‘train’ the rebels,” which means that “the sponsors of radical jihadists are going to train ‘moderate’ jihadists,” Kucinich added.
Kucinich also described the US Treasury as becoming the “piggy bank” of ISIS.
“The US has supplied weapons to the Iraqi government and to Syrian rebels which have ended up in the hands of ISIS,” he explained. “As a result, the US Air Force has been bombing Humvees and armored troop carriers purchased with US taxpayer money.”
“We keep
hearing from President Obama and Hillary Clinton and Washington Republicans
that they’re searching for these mythical
moderate rebels. It’s like a purple unicorn. They never exist. These
moderate rebels end up being jihadists,” Ted Cruz said
[December 2015].
One minor philosopher offered that the mystical
symbol -- and the math constant Tau -- was
used also many times as a religious symbol -- by priests & scribes throughout recorded history [and passed
down to us], be such archives falsified or not, a strong motif can clearly be seen to be carried forward along by
some agency or force or entity, that is strongly resistant to the reemergence of something "unicornish". It seems they deeply fear any change or upheaval that could be triggered by this "myth".
The frequent association of
the Tau with the Unicorn throughout time, is a mystery in itself why this is repeated in relics of archaeology and anthropology and myth. Also quite telling, is the 'how and the why' in the depiction of the unicorn, by elite and/or secret occult societies, which show quite more often than not, the unicorn ineluctably chained and/or captured or killed.
The YANG Xie Zhi concept, sometimes called Qi, in Chinese sinogram characters is a combination of four concepts. Life giving water, justice, keeping danger at bay, and the unicorn.
Xie Zhi ancient character
The
ancient Chinese symbol for "Yang" or "Qi" (ch'i ) included character for "Law &
Justice" in a combination with the "Unicorn" character. Xie Zhi is the Chinese symbol of justice, symbolized by the Chinese unicorn.
Xie
Zhi represents fairness, truthfulness and
righteousness, as well as valor and vigor. This mythical unicorn creature is
said to have a human nature and can understand human languages.
Definitely, shown time and again throughout history, as written by the conquerors, numerous of the most powerful groups on Earth since the Solomonic Era have had a grudge against something to do with what were real unicorns, be they giants or alien beings or paranormal humans, the Jewish Old Testament has them mentioned several times in Hebrew. The word cannot be translated properly.
But Noah did not allow this creature onto
the
Why the UK aristocracy and other worldwide elite clans, for a thousand or more years have put the unicorn in captivity and chained, onto their family crests and treasury coins and shields and military flags, and most valuable tapestries ever made, can you explain it? (read more below)
How can the same identifying word spring up in Korean and Japanese and Greek and Chinese, etc? And why can such a fierce opponent to injustice as the unicorn, in all its versions, only be defeated by using the very cheapest form of deceit? [the main method is using a maiden in harm's way that needs protection, as a ploy to catch the unicorn off guard, as he/she attempts a rescue party]
There has never been an acceptable vivid unicorn description found in any language, but for certain, this creature was of very high importance for one long time on this old planet.
And the majority of the 'LESS THAN ONE PERCENT" elite are quite happy about its demise or retreat from our realm. The unicorns were the top defenders of the 99 Percent, until its forced retreat.
The many Tau symbols [shown below] go along with the unicorn timeline representing its disappearance.
The Tau and Double Tau are favored by
Zionists and Hospitallers and Maronites and Antoinites today. Of special note
is the triple Tau, which is revered by the highest orders of the Masonics
today, particularly in
Something is going on and yet nobody looks into it. Very few, as in "not enough".
The triple tau, or triple pillars, has astronomical interpretations pertaining to the solstices, equinoxes, the solstitial & equinoctial colures of the celestial spheres and poles, and the relative constellations. The tau cross has other names associated with religion: the crux Commissa, Old Testament, Anticipatory, Advent, or St. Anthony's cross. It is commonly associated with St. Francis, it is a pagan sign of the Mystic Tau of the Chaldeans, and to the Egyptians means “sacred gate”. (read below for more)
Pi, π, it looks just like TAU, is the mathematical symbol for 3.14159........ the infinite series THAT NEVER REPEATS ITSELF!
It is misunderstood still today, why such a number for the ratio of the radius of a circle relative to the circle is so astounding. π is a transcendental number, that is, a number that is not the root of any non-zero polynomial having rational coefficients. This transcendence of π implies that it is impossible to solve the ancient challenge of squaring the circle with a compass and straightedge. French mathematician Adrien-Marie Legendre proved in 1794 that π2 (Pi squared) is also irrational.
Various data seems to suggest that the human being, unfortunately being limited to 3 dimensions by his own human nature, engenders upon himself many follies and foils, due to the nature of reality EXCEEEDING 3 or more dimensions, which is being borne out by physics more and more each decade.
Ineffable realities existing in the 4th
dimension are abound in the Pi ratio, as old as man's knowledge itself, in that Pi [Tau] is a fractional concept which we have derived from only the 2nd dimension, and not even
the 3rd, due mainly to the fact that a circle exists only in a two dimensional flat plane such as drawn on a piece of paper [to further dwell on this paradox, think of the Mobius Strip when the 2-dimensional paper is twisted to exist in 3 dimensions!]. The volume of a sphere, i.e. derived from the ratio of the radius to the circumference of a sphere, in 3-D, regarding celestial spheres or infinitely large and expanding spheres, adds further to any time and space conundrums we might encounter due to the irrational and transcendental value of Pi.
THE
UNICORN THEME IN FILMS The unicorn theme has been looked at again
and again in both Ridley Scott, whose father was a Colonel in
the British Army's Royal Engineers, used the unicorn theme earlier in his 1982 BLADE
RUNNER movie, utilizing the legendary unicorn in a dream sequence of Harrison
Ford's Deckard character, either to show he was not a replicant, or that
androids also dream, and again, with the unicorn origami figure left slyly behind
in the end of the story by the Edward James Olmos character. Later in 1992, for the Directors Cut video re-release
of BLADE RUNNER, this unicorn dream sequence was embellished with a tie in to a
musical score in which Sean Young, as the female replicant who believes she is
a human, plays the scored tune on the piano surrounded by photos of her fake
parents and non-existent human family relations, while Ford is nearby dreaming
of the unicorn, lying down in his bed while sleeping. In the first 1982 release, in this scene, Harrison
Ford is alone and tipsy at the piano himself, after too much booze, and he
slips into a waking dream, of the unicorn. 'Slim
Unicorns' and 'Unicorn
paths' are formulated in today's modern topology mathematics: http://arxiv.org/pdf/1301.5577v1.pdf
UNICORN TOPOLOGICAL CURVE from the link above: Torque (TAU) is in rotational mechanics what
force is in linear mechanics. TORQUE (TAU) is very important in satellite orbits and planetary and
lunar orbits. (TAU) Torque , tau can be employed as tau = r cross F Where F is the impressed force and r is the lever arm over which it
acting; that is, the vector that begins at the axis of rotation and ends at
the point where the impressed force is acting. Note that torque is a vector quantity; this means that it has a direction.
The direction of the torque indicates
in which direction the body tends to rotate. That doesn't seem very directly
related to celestial mechanics, does it? But while torque (TAU) is usually applied to rigid bodies, such as wheels and
levers, it does not have to be. The concept of torque (TAU) can be applied to any body with respect to a fixed point
in space, but it is not completely understood in celestial mechanics. Perturbation
torques (TAU) regarding satellites may be divided into three classes: (1) Short-lived torques (TAU). (2) Torques (TAU) which vary in an oscillatory
manner as a result of the orbital motion of the satellite round the earth. (3) Torques (TAU) which tend to produce, a
persistent turning moment about the centre of mass of the satellite. A very exotic and as yet obscure direction of very exciting
study is the possible figure-eight orbit of planets orbiting a star. (Also, there are both clockwise and
counter-clockwise rotations, which differences were quite significant in the Hindu & Buddhist
& Nazi swastikas.) A planet's celestial poles are the points in the sky where the projection of the planet's axis of rotation intersects the celestial sphere. These points vary because different planets' axes are oriented differently (the apparent positions of the stars also change slightly because of parallax effects). Celestial bodies other than Earth also have similar but differently defined celestial poles.
THE UNICORN IN MATHEMATICS
MOBIUS STRIP [2nd dimension surface in 3rd dimension] and KLEIN BOTTLE [3rd dimension surface in 4th dimension]
An example of a Möbius strip can be created by taking a paper strip and giving it a half-twist, and then joining the ends of the strip together to form a loop. It can be compared to a priest or minister's white collar, with only one side, and not both an inside and an outside, that is, not with two sides!
TWO Interesting Questions: Can an orbiting body in space such as a moon or satellite or spacecraft follow this FIGURE EIGHT path, or perhaps even a Mobius Strip figure-8 path? Could surviving unicorns, whatever they look like [maybe human even], have found refuge in this 4th dimension space?
The Klein bottle is a one-sided surface which, if traveled upon, could be followed back to the point of origin while flipping the traveler upside down. Like the Möbius strip, the Klein bottle is a two-dimensional manifold which is not orientable. Unlike the Möbius strip, the Klein bottle is a closed manifold, meaning it is a compact manifold without boundary. While the Möbius strip can be embedded in three-dimensional Euclidean space R3, the Klein bottle cannot. It can be embedded in R4, however. Let us adopt time as that fourth dimension. Consider how the figure could be constructed in xyzt-space. The 4-D figure as defined cannot exist in 3D-space but is easily understood in 4D-space, with Time [T] as the 4th dimension.
Vivid and transparent depiction of a Klein Bottle, which is same as Mobius Strip but in 3rd & 4th dimension
TWO Interesting Questions: Can an orbiting body in space such as a moon or satellite or spacecraft follow a FIGURE EIGHT or even a Mobius Strip figure-8 path? Could hypothetical surviving unicorns, whatever they look like [maybe human even], have found refuge in this 4th dimension space?
Read
this article: "π is
wrong!" by Bob Palais. Some people call 2π by the name of Tau.
See this page: http://tauday.com
Watch the video here featuring a lecture by Dr. Michael Hartl: https://youtu.be/2hhjsSN-AiU
WILL TAU [T] soon be used to REPRESENT BOTH "torque" and "2Pi" [a transcendental AND an irrational number]?
(a) Tau [T] is the double of pi. (Tau, the 19th letter of the Greek alphabet, was recently chosen independently as the symbol for 2pi by Michael Hartl, contemporary physicist and mathematician)
Can Pi (π) be squared? No but it can be
approximated and the approximations can be squared. Pi is transcendental (it
can't be expressed as the root of any polynomial equation with rational
coefficients).
However, to calculate the volume of a sphere, find its radius length and plug it into the formula, V = 4/3 π R³.
There are even "unicorn curves" in math now in which the value of Pi is a critical boundary and Tau is used as a variable. https://alexsisto.wordpress.com/2013/02/08/hyperbolicity-of-the-curve-graph-the-proof-from-the-book/
--More on alleged
modern enemies of the unicorns--
John Hancock and John Faneuil and Paul Revere were all French Huguenots and Masonics – they were also PIRATES and Merchant Marines, with historic ties to Barbados Huguenot slave merchants.
Duc de la Rochefoucauld [Middle Ages enemy of UNICORNS?] was a secret society aristocrat and close friend of Benjamin Franklin and John Paul Jones.
Benjamin Franklin was in FRANCE inside the French Masonic Lodge in April 1778 to attend the induction of Voltaire into the Masonic Lodge.
{notice the
mysterious symbolic letters of A & E in the knot used to restrain the
unicorn in the Cloister's tapestry}
http://mentalfloss.com/article/64902/why-there-unicorn-british-pound-coin
Freemasonry: The Legacy of the Ancient Egyptians
Ancient Egyptians
and the Constellations
http://ancientegypt.hypermart.net/freemasonry/
TIME
TRAVELING UNICORNS?
http://carpathian_bronze.tripod.com/antarii_deck1.html
------------------------------------------------------------------------------------------------------The TAU
TAU is the 19th letter
of the Greek alphabet. It was the sign of the Greek god Attis, the Roman god
Mithras, and the Druid god Hu. The TAU cross was inscribed on the forehead of
every person admitted into the Mysteries of Mithras. When a king was initiated
into the Egyptian Mysteries, the TAU was placed against his lips. In ancient
Order
of the
https://en.wikipedia.org/wiki/Thule_Society
IMAGE
OF SOCIETY OF
http://www.americanantiquarian.org/proceedings/44539625.pdf
Pursuits: Glassmaking and silk weaving main products, cotton, indigo and tobacco. Once in the Americas in the Carolina Low Country, highly profitable Indian slave trade & African slave trading, cattle ranching, and behemoth rice plantations.
The hunt and slaughter of legions of whales for their WHALE OIL, was a major commodity of trade for these dynasties, also.
Templar
is virtually the same as Huguenot, in many cycles of military history.
John Hancock and John Faneiul and Paul Revere were all French Huguenots and Masonics – they were also PIRATES and 'Merchant Marines'.
Duc de la Rochefoucauld was a secret society aristocrat and close friend of Benjamin Franklin and John Paul Jones.
Early Postmaster in
1600s and 1700s mostly Dutch
Huguenot Elite Merchants' MAISON DE CANUT, EARLY COMPUTER
The Jacquard Loom of Huguenot Lyon silk-making history is a mechanical loom that uses pasteboard cards with punched holes, each card corresponding to one row of the design. Multiple rows of holes are punched in the cards and the many cards that compose the design of the textile are strung together in order. It is based on earlier inventions by the Frenchmen Basile Bouchon (1725). The "Jacquard loom" played an important role in the development of other programmable machines, such as an early version of the digital compiler used by IBM to develop the modern day computer.
-----------
Owners of HUNT OF
UNICORN Cloister's tapestries before the Rockefellers
were the Rochefoucalds
Rochefoucauld
Grail
An illustration of King Arthur fighting the Saxons, from 'The Rochefoucauld Grail'
The Rochefoucauld
Grail is a four-volume 14th-century illuminated manuscript. Three volumes were
formerly
Viscounty of
From Wikipedia, the free encyclopedia
Between
All location castles came under the ownership of the Segur viscounts who were initially abbots or clergy, the Monsbruen-Segur line came to be known as the barons that would fuel both the French and Provençal Kingdoms but also the dominaters of the Anglo-Saxon Kingdoms throughout Briton and Celtic and Norse lands by intermarriage with the Anglo-Saxon Kings, like the predecessors the Britons, who were a united branch of exiled Greek warriors and criminals who escaped the Turkish domination of the Achaea region of Greece. Rome's only influence were its churches and statesmen in Brittania. The Franco-Ottoman alliance, also called the Franco-Turkish alliance, was an alliance established in 1536 between the king of France Francis I and the Turkish sultan of the Ottoman Empire, Suleiman the Magnificent, especially significant in the Balkans and Syria of that time..
Duc de La Rochefoucauld
de La Rochefoucauld
The title of Duke de La Rochefoucauld
was a French peerage, one of the most famous families of French nobility, whose
origins go back to lord Rochefoucauld in
Hugh
I of Lusignan
From Wikipedia, the free encyclopedia
Hugh I (fl. early tenth century), called Venator (Latin for the Hunter), was the first Lord of Lusignan. He is mentioned in the Chronicle of Saint-Maixent. It has been hypothesised
that he was the huntsman, ('Le Veneur' in his native
French), of the Count of Poitou or the Bishop of Poitiers on the basis of his epithet. He was succeeded by
his son, Hugh II Carus, who built the
The Princes
de Condé were a cadet
branch of the Bourbons descended from an uncle of Henry IV, and the Princes de
Conti were a cadet branch of the Condé. Both houses
were prominent in French affairs, even during exile in the French revolution,
until their respective extinctions in 1830 and 1814. When the Bourbons inherited the strongest
claim to the Spanish throne, the claim was passed to a cadet Bourbon prince, a
grandson of Louis XIV of
In 1514, Charles, Count of Vendôme had his title raised to Duke of Vendôme.
His son Antoine became King of Navarre, on the northern side of the
NEW YORKER article on HUNT OF THE UNICORNS at the
Cloisters [and its ties to esoteric mathematics]
http://www.newyorker.com/magazine/2005/04/11/capturing-the-unicorn
[excerpted below]
IMAGE OF TAU OF EXIM BANK [very much like image of Pi]
"The Chudnovsky brothers were using their homemade supercomputer to calculate the number pi, or π, to beyond two billion decimal places. Pi is the ratio of the circumference of a circle to its diameter. It is one of the most mysterious numbers in mathematics. Expressed in digits, pi begins 3.14159 . . . , and it runs on to an infinity of digits that never repeat. Though pi has been known for more than three thousand years, mathematicians have been unable to learn much about it. The digits show no predictable order or pattern. The Chudnovskys were hoping, very faintly, that their supercomputer might see one.
At the far end of the Cloisters room hung two thirteen-foot-tall sheets of cloth, mounted at right angles to each other, which displayed perfect digital images of, respectively, the front and back of “The Unicorn in Captivity.” We walked up to the two pictures of the unicorn. First, I looked at the front. I could see each thread clearly. The unicorn is spattered with droplets of red liquid, which seems to be blood, although it may be pomegranate juice dripping from fruit in the tree. The threads in the droplets of blood are so deftly woven that they create an illusion that the blood is semi-transparent. The white coat of the unicorn shines through.
I turned to the back of the tapestry. Here the droplets were a more intense red, with clearer highlights, and they seemed to jump out at the eye. The leaves of the flowers were a vibrant, plantlike green. (There are as many as twenty species of flowers in this tapestry. They are depicted with great scientific accuracy—greater than in any of the botany textbooks of the time. They include English bluebells, oxlip, bistort, cuckoopint, and Madonna lily. Botanists haven’t been able to identify a few; it’s possible that they are flowers that have gone extinct since 1500.) On the front, in contrast, the yellow dye in the green leaves has faded a bit, leaving them looking slightly bluish-gray.
David Chudnovsky
told me that they were working with
I.B.M. to design what may be the world’s most powerful supercomputer. The
machine, code-named C64, is being built for a
Look here at the A&E mystery symbology on Cloisters HUNT OF THE UNICORN tapestries
In 1998, the Cloisters—the museum of medieval art in upper
Bridgers told them, “I have a real-world problem for you.”
David left the Met carrying seventy of the CDs of the Unicorn tapestries. He and Gregory planned to feed the data into It and try to join the tiles together into seamless images of the tapestries. The images would be the largest and most complex digital photographs of any art work ever made, for the time. “This will be easy,” David said to Barbara Bridgers as he left. He was wrong.
“We thought to ourselves that it would be just a bit of number crunching,” Gregory said.
But, David said, “it wasn’t trivial.”
The brothers had a fairly easy time setting up the tiles on It. When they tried to fit the puzzle pieces together, however, they wouldn’t join properly—the warp and weft threads didn’t run smoothly from one tile to the next. The differences were vast. It was as if a tapestry had not been the same object from one moment to the next as it was being photographed. Sutures were visible. The result was a sort of Frankenstein version of the Unicorn tapestries. The Chudnovskys had no idea why.
David, in exasperation, called up Barbara Bridgers. “Somebody has been fooling around with these numbers,” he said to her.
Then the brothers really began to dig into the numbers. Working with Tom Morgan, they created something called a vector field, and they used it to analyze the inconsistencies in the images.
The tapestries, they realized, had changed shape as they were lying on the floor and being photographed. They had been hanging vertically for centuries; when they were placed on the floor, the warp threads relaxed. The tapestries began to breathe, expanding, contracting, shifting. It was as if, when the conservators removed the backing, the tapestries had woken up. The threads twisted and rotated restlessly. Tiny changes in temperature and humidity in the room had caused the tapestries to shrink or expand from hour to hour, from minute to minute. The gold- and silver-wrapped threads changed shape at different speeds and in different ways from the wool and silk threads.
“We found out that a tapestry is a three-dimensional structure,” Gregory went on. “It’s made from interlocked loops of wool.”
“The loops move and change,” David said.
“The tapestry is like water,” Gregory said. “Water has no permanent shape.”
The photographers had placed a thin sheet of gray paper below the edge of the part of the tapestry they were shooting. Each time they moved the camera, they also moved the sheet of paper. Though the paper was smooth and thin, it tugged the tapestry slightly as it moved, creating ripples. It stretched the weft threads and rotated the warp threads—it resonated through the tapestry. All this made the tiles impossible to join without the use of higher mathematics.
A color digital photograph is composed of pixels. A pixel is the smallest picture element that contains color. The Unicorn tapestries are themselves made up of the medieval equivalent of pixels—a single crossing of warp and weft is the smallest unit of color in the image. The woven pixels were maddening because they moved constantly. The brothers understood, at last, that it would be necessary to perform vast seas of calculations upon each individual pixel in order to make a complete image of a tapestry. Each pixel had to be calculated in its relationship to every other nearby pixel, a mathematical problem, known as an N-problem, big enough to practically choke It. They decided to concentrate on just one of the tapestries, “The Unicorn in Captivity.” Gregory said, “This was a math problem similar to the analysis of DNA or speech recognition—”
“Look, my dear fellow, it was a real nightmare,” David said.
“This is like forensics,” Gregory explained. “If the photographers had touched it, we would have seen it in the numbers. The camera was also moving vertically and horizontally a little bit. This made the sizes of the weaves not quite right from place to place. The camera lens itself distorted it a little bit.”
Two of the tiles on the front of “The Unicorn in Captivity” had an eerie green tinge. While the photographers were shooting them, someone had apparently opened a door leading to the next room, where a fluorescent light was on, causing a subtle flare. The Chudnovskys corrected the lighting by using the color on the back threads as a reference.
“It took us three months of computation,” Gregory said. “We should have just dropped it.”
The final assembly of the image took twenty-four hours inside the nodes of It.
Most of the floor consisted of a vast digital image, in color, showing a hundred and fifteen different equations arranged in a vast spiral that breaks up into waves near the walls—a whirlpool of mathematics.
The equations are a type known as a hypergeometric series. Among other things, they rapidly produce the digits of pi. The Chudnovskys discovered most of them; others were found by the great Indian mathematician Srinivasa Ramanujan, in the early twentieth century, and by Leonhard Euler, in the eighteenth century. On one corner of the floor there is a huge digital image of Albrecht Dürer’s engraving “Melencolia I.” In it, Melancholy is sitting lost in thought, surrounded by various strange objects, including a magic square and a polyhedron, with an unknown number of sides, called Dürer’s solid. The Chudnovskys suspect that Dürer’s solid is more curious mathematically than meets the eye.