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| Megalithic Mathematics 8 |
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| 3.8.1 Alexander Thom has claimed that the greatest achievement in organised integral arc design in Britain is the large, outer stone ring at the village of Avebury in Wiltshire. |
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This ring is composed of seven contiguous arcs each of which has it's length close to an integer of 2.5 MY, (1 Megalthic Rod).
The sum of these arc lengths, the total perimeter, is also close to a multiple of Megalithic Rods. |
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According to Thom the design is based on a Pythagorean special triangle and a perfect circle. This triangle and the circle and six of the radii supporting the closing arcs are all expressed in multiples of 10 Megalithic Rods to a superb degree of precision.
For megalithic ring design Avebury is unique in two features; it has no axis of symmetry and several of the arcs meet at distinct corners. |
A.Thom, Megalithic Sites in Britain, Frontispiece.
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| A.Thom,'Megalithic Sites in Britain' p.89
Avebury outer ring. The geometrical design to which the stones in the outer ring are set out differs from anything so far discussed in that the arcs forming the ring meet at definite corners not appreciably rounded off. Without a knowledge of the exact length of the Megalithic yard and of the simpler designs it is doubtful if the construction could have been discovered. |
| Avebury great stone ring, Wiltshire. |
| Without large scale versions of Thom's survey a close digital examination of the theoretical nominal design is not expected. The following construction set is no more accurate than +/- 0.4 of a Megalithic Yard, however, adhering closely to the nominal integers of arc radii, a clear case is presented for the design set as Thom maintains. | |
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The design is based on the first triangle in the Pythagorean series-
the 3, 4, 5. From a point within this triangle a 200 MY construction circle is drawn. |
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| Three 260 MY radii are centred each on an apex of the triangle and three arcs drawn. |
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