How strong are the surfaces?
Wednesday, November 2, 2011
Tuesday, October 25, 2011
(eyes, only eyes)
One has been researching old Azazel while the shabby goat sleeps crushed beneath its burden. One has found that all is apparently not as it seemed. Soon, one shall wake it for the morning's journeying. Then, but not now, it shall be asked to look over what I have dug up.
* * *
Morning. I show the thing. "Once one would have been laughing; yet years heaped up years, laughter was lessened, still sadness . . .," it hissed.
* * *
Morning. I show the thing. "Once one would have been laughing; yet years heaped up years, laughter was lessened, still sadness . . .," it hissed.
Saturday, August 20, 2011
(the case)
Any species' sensorial image of their surroundings, if such there be, is necessarily entirely determined but neither apprehended nor comprehended, by the particular modalities of that species's sensoria.
For example, if an eye is shown by way of 'eyes' better than itself, to have three distinct receptors for dissimilar segments of a contiguous electromagnetic continuum then, even allowing for a certain overlap, then it can be concluded that it produces a raw datastream having sufficient properties to permit the phenomenon usually called 'trichromatic vision.' This statement does not prescribe limits to sensoria and does not require additional information or prevent such from being gleaned in different ways.
Tuesday, August 2, 2011
(meniscus)
The surface is rough as the surface of the seas.
Foundation
This is the base. This is the foundation. Below here you may not go safely.
Saturday, July 30, 2011
catbox
The temporal eludes us. That is, it eludes our comprehension. To get a grip on it requires thinking in more than four dimensions, which is difficult though not impossible.
In shadows lies the key. Or at least the approach.
Imagine a null-size point. Call it A. Now imagine a null-thickness line joining two arbitrary points; call this B.
In shadows lies the key. Or at least the approach.
Imagine a null-size point. Call it A. Now imagine a null-thickness line joining two arbitrary points; call this B.
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