The Torus

I am no silence hater, but I could certainly get up easier back before couplehood when I would hit the play button and have the sonics of my bloody valentine, underworld or smashing pumpkins as a form of electro-shock therapy to stimulate my tired synapses into daylight mode. I sometimes feel like I've been three quarters asleep for a very long time now... And at the other end of the day, I concur. Music, or else the reassuring sounds and voices of the world service would always lull me to a sound sleep in any far flung corner of the huge pink map.

"In one complex dimension, the only compact examples are tori, which form a one-parameter family. The Ricci-flat metric on a torus is actually a flat metric, so that the holonomy is the trivial group SU(1). A one-dimensional Calabi–Yau manifold is a complex elliptic curve, and in particular, algebraic."

I believe 'torus' is the geometrical name for a donut. But I don't know what all of this means.

The God-Box

Interesting. I have recently, by coincidence, if you will, been researching transportation of lightweight boxes. International transportation of boxes uses a system called 'volumetric weight' to calculate transport cost. there is a complex calculation, whereby the dimensions of the box are multiplied by some constant, and if the resultant 'volumetric weight' is higher than the actual 'mass' weight, then cost would be based on volumetric weight. If mass weight is higher, that is used.

I wonder if the mass of particles is actually volumetric in reality, at the small scale.
There is a tract by a known shamanic preacher from Manchester entitled 'godbox'. I wonder if the 'godbox' is the lightweight 'volumetric' particle, it's contents being the missing 6 dimensions. Its contents also being soft and light.

No Scientist...

The Calabi-Yau shape is a theorised space constructed of more than 3 dimensions. Specifically, it contains the hidden 6 dimensions proposed by string-theory. Here is a note detailing their possible description...

2008. "Calabi-Yau (called in the names of two mathematicians (Eugenio Calabi) and (Shing-Tung Yau )) spaces may be that microscopic shape, deep inside the hidden dimensions of string theory. There are many such spaces… According to string theory, space-time isn't 4-dimensional as you might expect, but 10-dimensional. Where are the extra six dimensions? One answer is that they're compactified: roughly speaking, rolled up into such a small space as to be unobservable at human scales. You are in the forest, it is night, and in a moment you are in space, exploring the phenomena, for which there is no explanation and knowledge in our days…And You hear the sound of loquacious water far away from You. The sky is in front of You…You can observe all the planets to be clearly. And there are plenty of animals around You, which You‘ve never seen before, which are so close, that they are almost touching You. Thought is equal to movement, there is no difference between them. There is only one way to understand these visions… It is possible because of «calabi-yau», spontaneous movements and feelings inside myriads of spaces…"
-Faria Records

Images of such spaces can be found here and here . note how they both look woven, particularly the second, soft one. Other details of the Calabi-Yau's characteristics can be found here. However, I am no scientist. For further info, consult Sam Ting and your remaining MIT contacts, if you still have any.

My campus observations are UK-based, and you are right, I do not know who is delivering these boxes of woollens to UK-midlands academia, but I shall try to take a copy of a delivery note this week in hope of finding out.

Sam Eagle

in response ...

Interesting developments and postulations indeed. Tell me more about calabi yau. I haven't heard of this discipline.

Where are you situated at present? Where are these boxes being delivered to? (I would also ask where are they being delivered from, but assume that isn't yet known.) Are you on campus in UK or have you returned to the US? If a similar operation is being begun this side of the atlantic, this could be the beginnings of a second round of soft cells. Either a single replication of experiment 31, or else one of many second generation repeat projects. We must keep alert.
As for locating Dan, I suggest you look underground. In the cellar, or on the ground floor at least.

I await Epstein's opinions on using softness to access other dimensions.