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THE D&M PYRAMID OF CYDONIA – THE ... - Souls of Distortion

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The D&M Pyramid – the Sibling <strong>of</strong> the Great Pyramid <strong>of</strong> Giza? 9<br />

1 2 2<br />

2 × b × h<br />

2 b l<br />

Z = + ; (17)<br />

2 2<br />

3 2 1 × d × hd<br />

l<br />

Z = + . (18)<br />

The values <strong>of</strong> Table 1 show that only the areas Z 2 and Z 3 can be equal; this equality is reached at the<br />

height l = k ⋅ a that satisfies the equation<br />

from which we obtain<br />

1.407005<br />

2 2<br />

b ( ka )<br />

2 2<br />

d )<br />

b × h + = d × h + ( ka ,<br />

0.761538 2 + k<br />

2<br />

= 1 .224068 0.88389 + k ,<br />

2<br />

k = 0.216 228. (19)<br />

2<br />

At this height the areas are as follows<br />

Z 1= 0.446 30, Z 2 = 0.55692, Z 3 = 0.55692; (20)<br />

Z P = 1.670 768, Z H = 0.892 606, Z = 2.563374; (21)<br />

where Z P and Z H are the areas <strong>of</strong> the faces adjacent to the sides BC, CD, DE and AB, AE which<br />

correspond to a regular pentagon and hexagon, respectively, and Z – is the total face area.<br />

Then, though the absolute values <strong>of</strong> these areas are approximated by the above constants with a relatively<br />

large error, the ratio <strong>of</strong> the areas Z P and Z H is also expressed in the primal DM constants<br />

2<br />

e<br />

Z ≅ Φ ( δ ≈ 2 %), Z H ≅ ( δ ≈ 3 %) , Z P ≅ Φ ( δ ≈ 3 %) ,<br />

π<br />

Z P<br />

Φ<br />

rZ = = 1.871787 ≅ ( δ =<br />

Z<br />

e π<br />

H<br />

0.1 %). (22)<br />

As far as the length <strong>of</strong> the side a is estimated [A5.2] as 1.15 mile, the height l in metres makes<br />

l = k ⋅ a ≈ 0 .216228 × 1.15 × 1609 = 400 (m) (23)<br />

which is close to the existing estimate (half a mile) <strong>of</strong> the D&M height.<br />

2.3. Properties <strong>of</strong> the Basic Model with the actual length <strong>of</strong> sides<br />

2.3.1. D&M-Earth direct connection.<br />

With respect to [A5.2] the estimations <strong>of</strong> the lengths <strong>of</strong> the sides that correspond to a make (in meters)<br />

1851, 1851, and 1883, and the lengths <strong>of</strong> the sides that correspond to c – two values by 2060 (m) each.<br />

Though the values <strong>of</strong> the radial sides corresponding to a differ slightly, they virtually exactly present the<br />

Earth’s geographical mile 1852 m as this value was established by the Int. Geographic Bureau in 1928 to<br />

present the average length <strong>of</strong> 1 arc min <strong>of</strong> Meridian that changes from 1842.9 at Equator to 1861.6 – at<br />

the Pole ( l(<br />

ψ ) = 1852.23 − 9.34 × cos( 2ψ<br />

)). At this, 1 arc min <strong>of</strong> Equator makes 1855.33 m.

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