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CROP CIRCLE ARTICLES
IMAGERY CROP CIRCLES
Honeystreet, Alton Barnes
July 4th 2011.
Honeystreet, 2011 7 4. © picture: Randell.
Three, two, one.
Hardly anything is so challenging as a mysterious hieroglyph originating from the strange world of crop circles.
I simply love to contemplate and work with this type of figures. Let me expose some insights.
Diagram 1.
At first glance, the formation immediately reminded me to an old Sumerian clay-tablet, even though it looked very
modern. It looked as if a present-day script wanted to be unravelled according the ancient Sumerian method.
So, what would that method be? It was about a few years ago that, through a dream, I had received an insight about
how clay-tablets can be decoded. A method was shown to me in which one could speak of "unfolding".
From a vertical centre-line unrolled both to the left and the right side an image. As can be easily imagined,
both sides were mirroring each other.
About the Honeystreet formation, the two eye catching disks on the outsides directly spoke to me. I wanted to
merge them together. So, it felt as if things wanted to be done in the opposite way as how I had seen the
Sumerian picture unfold. By doing such, I gained a compressed hieroglyph or key that has something remarkable
to it in a mathematical sense.
Diagram 2.
Diagram 3.
By folding the two sides, there have been formed four complete squares on a regular distance from each other.
In the three spaces between the squares there are marks that can be read as: "one, two, three"! I explain how:
Diagram 4.
Diagram 5.
Starting from the fold line, we meet a single connection line from the first square to the second. This
connection line is able to stand for digit "1" as it is one single line. Next we find two diagonal connection stripes
in the passage space from the second to the third square. Two stripes relate to digit "2" of course. As a third bridge,
there is digit "3" made by three connection stripes.
The two sides made to one results in the appearing of a key that points us to the fundament of all mathematics.
The solution is really childlike simple, but until this moment, I haven't found anyone on the whole internet that
came forward with it.
About making the two to one I associate with thesis, antithesis and synthesis, but also with entering the Kingdom of Heaven as
educated by Jesus Christ himself. Overcoming dualistic thinking seems the great big task. As far as declaring crop circle codes,
the same principle could be involved.
Noticing the smaller dots of the formation it becomes appearent there's more to digest.
What could be more logic than to fold the folded hieroglyph again?
Diagram 6.
Diagram 7.
Diagram 8.
Diagram 9.
It turns out that again the digits 1, 2 and 3 will be found, this in the same logistic order!
The digits can be made in a slightly different way, but the idea about the amount of connection-stripes
has remained. Thus, the second folding confirms the initial outcome!
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