Transcribed by Bert.
Payday
[13 July 2019 hour 19:00]
(05:52 mark)
Caller: I wanted to know what you meant by, “linear expression”?
iON: OK, flat plane! As opposed to multi-linear, multi-dimensional, 3D, 4D, 5D, 6D levels of expression, you see. Because it’s not just a prescription that you’re laying out that’s how you proscribe it. The prescription proscribes, but it doesn’t take the medicine. The medicine has to be from a tactile, visceral capacity to actually apply each angle, every degree. We know quite a bit about this only because that’s what we are. Ha! Ha! Ha! That’s why it becomes one of our little fun playthings, and it’s appropriate. And your worlds are solemn, less and except you’re using a flat-plane geometry to explain a multi-vectored capacitation of every single angle that is possible. That’s the 14 degrees of freedom in each angle. So, that’s each angle in a rhombic dodecahedron at 14 each. It’s amazing!
Payday
[13 July 2019 hour 19:00]
(05:52 mark)
Caller: I wanted to know what you meant by, “linear expression”?
iON: OK, flat plane! As opposed to multi-linear, multi-dimensional, 3D, 4D, 5D, 6D levels of expression, you see. Because it’s not just a prescription that you’re laying out that’s how you proscribe it. The prescription proscribes, but it doesn’t take the medicine. The medicine has to be from a tactile, visceral capacity to actually apply each angle, every degree. We know quite a bit about this only because that’s what we are. Ha! Ha! Ha! That’s why it becomes one of our little fun playthings, and it’s appropriate. And your worlds are solemn, less and except you’re using a flat-plane geometry to explain a multi-vectored capacitation of every single angle that is possible. That’s the 14 degrees of freedom in each angle. So, that’s each angle in a rhombic dodecahedron at 14 each. It’s amazing!
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