http://www.twcenter.net/forums/showt...42#post4126842
The Mystical Side of the Acropolis
What’s so special about the Acropolis besides some nice sculptures and fine lines on these buildings?
We think that the Parthenon is a symmetrical, orthogonal structure, following the principles of Euclidean geometry with pinpoint accuracy...
maybe,maybe not....let see some arguments of some people...
First of all, the design of the temple is… out if any concept of linearity. There is not a straight, parallel or or vertical line, in the Parthenon an this was done deliberately since the intentions of Callicrates and Ictinus were that the temple looks perfect to the eye, and that means that they had to counter the visual distortions and tricks of the light made by the perspective view of their work from various angles. So the Parthenon is virtually perfect .
But not in the sense of a modern engineer. That’s the reason that various attempts to replicate the monument have been proved futile The Parthenon cannot be replicated because it’s the… perfect geometric anomaly.
Also, very few know that the monument’s pillars and columns are not… parallel but converge and the funny thing is that the columns of the smaller dimensions converge on a different height that the ones of the larger dimension of its base. Just look at the following sketch which was designed by Mr Korres who is the manager of the restoration works on the Acropolis:
According to this drawing the Parthenon’s columns converge at 2200m (long side) and 4930m (short side) respectively. Just what the significance of these numbers is, (especially if translated in ancient Greek feet) we don’t know yet. But then again this convergence and who talked about pyramids ah… yes, the pyramids, like Chufu’s great pyramid in Egypt which has a height of… 150m, almost as tall as the Acropolis .
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And since the above may appear to be simply conjectures, let’s thicken the plot a little.
Have we ever heard of Numerology? It’s a science that explores the quantifiable relationships between measurable quantities if any type of quantification can be applied to them. In addition, numerology uses number systems and numerical attributions as a means of philosophical interpretation of various events or outcomes of events that can be expressed mathematically or assume mathematical properties in their interpretation
The father of the axiomatic statements of this particular science is the ancient Greek Mathematician and Philosopher Pythagoras, although nowadays, there are serious studies from scholars and academics from all over the world that followed his work. Over the centuries. A large part of numerology deals with replacing the letters of an alphabets with numbers and in fact, before the decimal numbering system which was introduced by the Arabs, the numbers were represented by letters, so conversion was much easier .
Another aspect of numerology had to do with the metric relationships of various temples and their relative distances, as well as their exact locations on a map. We can actually refer to this type of research with the term "semantic geometry" when it applies to information being encrypted in a building in the form of mathematical relations, especially if these correspond to phrases or words when converted from their numerical equivalents.
Before we proceed further, I need to point out that much of the research in the field has been conducted by a Greek Airforce officer, Dr Theophanis Manias who had studied topography in the National Technical University of Athens (NTUA). (BTW: Theophania in the greek language is “Epiphany” ). The work of this special person has been mentioned by many researchers including even Erich Von Daniken, a controversial writer from Switzerland who, in one of his books (In the name of Zeus, German title – Im Namen von Jeus, - 1999) makes an extensive reference on the work of Dr Manias.
The work of Mr Manias is actually strictly scientific and he proves that the Pythagorean mathematics were used in the construction of ALL structures of the Ancient world, both in terms of their dimensions, as well as the geometric and geodetic relationships they had with the other structures near them, or located in distances very far away. His method is called “Geodetic Triangulation” although I doubt that he even took the pain for finding a name for it…
Well, despite the fact that the Encarta Encyclopaedia considers numerology as a “pseudo-science”, it seems that the study of the Bible, the Jewish “Tora” and the Ancient Greek architecture involves his type of “pseudo” science, which finds applications from the Ley lines to the locations of the Medieval temples and Churches in France.
So, read on:
-As mentioned above, all the dimensions of the Parthenon are inter-related and constitute mathematical expressions based on the numeric system that converts the ancient Greek alphabet letters into numbers, and the Pythagorian mathematical principles.
Seems to be a strong relationship between the Parthenon which belongs to the Owl-eyed Athena (ΓΛΑΥΚΩΠΙΣ ΑΘΗΝΗ=92 according to the Pythagorean numerology), with the owl being the symbol of wisdom, and having a direct relationship with 10 (which is a number of deity) times 92 = 920 which is also the number that corresponds to the sum of the numbers of the letters of the words KΛΙΜΑΞ ΘΕΟΥ “Divine Stairway” (or stairway to heaven), which is inscripted with hieroglyphs on the front of Chufu’s Pyramid.
Funny thing that the volumes of Parthenon’s virtual Pyramid and Chufu’s Puramid have a relationship 1:2 which means that the Chufu’s Pyramid works as a diapason of the energy and vibrations of the Parthenon. I mean, I knew that Greeks and Egyptians were close but not that close.
In addition, there are relationships between the dimensions of Parthenon and various names or sentences. The interesting thing however (since I believe that you got the idea) are the geometric relationships between the Acropolis and many of the other holy places of Ancient Greece. Take as an example the next sketch which I devised using a map from the Greek translation of the book of Peter Connolly and Hazel Dodge, The Ancient city:
What is seen here is a diamond consisting of two isosceles triangles formed if we connect the sites of the Ancient Greek temples in Athens (Parthenon), Cape Sounion (Poseidon’s temple), Afaia Aigina temple in the island of Aigina (Athena) and Megara.
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The truth is that Dr Manias’s maps are far more complex. Let’s see some of them:
One of the dozens of Dr Manias maps on Attica’s holy places. I used this one because the names are in French so that you can better understand what’s going on
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Next comes a map with some of the geodetic relationships of the Parthenon with the rest of the Greek holy places (oracles, temples etc)
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And finally, part of a map made by another Author, Mr Alexiou, based on Mr Manias’s notes, depicting Chufu’s pyramid and some od its “geodetic” relations with holy places in Greece and Turkey
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The early Greeks, in their speculation and theorizing, ranged from the flat disc advocated by Homer to Pythagoras' spherical figure-an idea supported one hundred years later by Aristotle. Pythagoras was a mathematician and to him the most perfect figure was a sphere. He reasoned that the gods would create a perfect figure and therefore the earth was created to be spherical in shape. Anaximenes, an early Greek scientist, believed strongly that the earth was rectangular in shape.
Since the spherical shape was the most widely supported during the Greek Era, efforts to determine its size followed. Plato determined the circumference of the earth to be 40,000 miles while Archimedes estimated 30,000 miles. Plato's figure was a guess and Archimedes' a more conservative approximation. Meanwhile, in Egypt, a Greek scholar and philosopher, Eratosthenes, set out to make more explicit measurements.
He had observed that on the day of the summer solstice, the midday sun shone to the bottom of a well in the town of Syene (Aswan). Figure 1. At the same time, he observed the sun was not directly overhead at Alexandria; instead, it cast a shadow with the vertical equal to 1/50th of a circle (7° 12'). To these observations, Eratosthenes applied certain "known" facts (1) that on the day of the summer solstice, the midday sun was directly over the line of the summer Tropic Zone (Tropic of Cancer)-Syene was therefore concluded to be on this line; (2) the linear distance between Alexandria and Syene was 500 miles; (3) Alexandria and Syene lay on a direct northsouth line.
ERATOSTHENES' METHOD FOR DETERMINING THE SIZE OF THE EARTH
From these observations and "known" facts, Eratosthenes concluded that, since the angular deviation of the sun from the vertical at Alexandria was also the angle of the subtended arc, the linear distance between Alexandria and Syene was 1/50 of the circumference of the earth or 50 x 500 = 25,000 miles. A currently accepted value for the earth's circumference at the Equator is 24,901 miles, based upon the equatorial radius of the World Geodetic System (Chapter VIII). The actual unit of measure used by Eratosthenes was called the "stadia." No one knows for sure what the stadia that he used is in today's units. The measurements given above in miles were derived using one stadia equal to one-tenth statute mile.
It is remarkable that such accuracy was obtained in view of the fact that most of the "known" facts and his observations were incorrect: (1) although it is true that the sun at noon is directly overhead at the Tropic of Cancer on the day of the summer solstice, it was erroneously concluded that Syene lay on the line. Actually, Syene is 37 miles to the north; (2) the true distance between Alexandria and Syene is 453 miles and not 500; (3) Syene lies 3° 30' east of the meridian of Alexandria; (4) the difference of latitude between Alexandria and Syene is 7° 5' rather than 7° 12' as Eratosthenes had concluded.
Another ancient measurement of the size of the earth was made by the Greek, Posidonius. He noted that a certain star was hidden from view in most parts of Greece but that it just grazed the horizon at Rhodes. Posidonius measured the elevation of the same star at Alexandria and determined that the angle was 1/48th of circle. Assuming the distance from Alexandria to Rhodes to be 500 miles, he computed the circumference of the earth as 24,000 miles. While both his measurements were approximations when combined, one error compensated for another and he achieved a fairly accurate result.
Especially with regards to the case of maps, the question is: How could people that did not have access to satellites and/or other similar means, to pinpoint locations with such accuracy and create these “geodetic” or however else they are called, relations?
What also is astounding is how the Greeks made these miracles with the technology available at their times.
And allow me to say with all the awareness that the Hellenes in this forum may call me nuts()
Anyway I am waiting for your (civil) replies, on this one.
http://www.ngs.noaa.gov/PUBS_LIB/Geo...n/TR80003A.HTM





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