An Underappreciated (Pi / 3) Series?

Perhaps its because it’s inevitable enough that no one cued up the equation by combining the numbers in close proximity, or perhaps we simply haven’t located or measured the relevant architecture, but there’s a certain (Pi / 3) series I’d like to mention because it certainly doesn’t get mentioned often enough.

In fact, I’m not entirely certain if it’s been mentioned before at all.

We’ll start at what may be the middle of the series… Let’s start with the base radius proposed for Silbury Hill, 275.218657 ft (250 Indus/Northern Feet)

275.218657 x ((Pi^3)^1) = 2882.083036

275.218657 x ((Pi^3)^1) = 2882.083036
275.218657 x ((Pi^3)^2) = 3018.110298 x 10, ten times Munck’s Great Pyramid perimeter
275.218657 x ((Pi^3)^3) = 3160.557713 x 10, ten times the mean circumference of the Stonehenge Sarsen Circle
275.218657 x ((Pi^3)^4) = 3309.728298
275.218657 x ((Pi^3)^5) = 346.5939369 x 10, ten times the most useful approximation of the Eclipse Year

275.218657 / ((Pi^3)^1) = 262.8144581 = 1314.072291 (mean circumference of earth in feet = 131407229.1?)
275.218657 / ((Pi^3)^2) = 25.09693208 = 10 Sacred Cubits in inches of Remen x Royal Cubit (1.718873385 x 1.21677306 = 2.091411007 ft x 12 = 25.09693208 inches)
275.218657 / ((Pi^3)^5) = 2.185419337

This may be interesting, because a number resembling 2.185419337 has begun to appear from equations. It’s not certain what its significance is, but if it proves to be important, this may make the (Pi / 3) series in question valid all the way to (Pi / 3)^10.

We actually can validate this number as significant although it is a strange number which may not give good responses to 2 Pi^n. It is nonetheless responsive to the Hashimi Cubit, and geodetically.

2.185419337 x (1.067438159^1) = 23328 / 10^n = (25920 x 9) / 10^n
2.185419337 x (1.067438159^2) = 24901.19742 / 10^n, equatorial circumference in miles.

At any rate, the series shows us how we can find the Eclipse Year from Silbury Hill or the Great Pyramid or Stonehenge, using only (Pi / 3)^n to get there, and that is very important.

–Luke Piwalker

Leave a comment

Design a site like this with WordPress.com
Get started