Our live players? Their informational universe is still being calculated; it
is still fluid. Their coordinates are not yet defined-- and won't be while
they're still alive. Our live actors' minds are continuously
Let me review this argument from a different perspective. Remember that any
segment of a curve (and our continuum is curves) is an infinite continuum
between any limits. In a determinate system, where the calculations have
already been made, we know which points along a curve connect with independent
dimensions. In our indeterminate system, we never know just which points will
suddenly sprout new axes or discard old ones.
***
So far, only living minds let today continuously blend with yesterday. Maybe topologists of the future will teach holographers of their day how to deal with infinitely continuous indeterminacy in an N-dimensional universe. A friend of mine placed a cartoon about holograms in my mailbox a few years back. It depicts a receptionist standing with a visitor next to an open laboratory door. The door has on it "Holography" and "Dr. Zakheim." Dr. Zakheim is apparently standing in the room looking out and at the visitor. But in the caption, the receptionist is warning, "Oh that's not Dr. Zakheim. That's a hologram."
Should holographers and practitioners of chaos theory team up to endow holograms with continuous indeterminacy, it won't make any difference whether Dr. Zakheim is actually there or not--except to Dr. Zakheim. For then holograms would be as unpredictable as we are. Maybe even more so! Now my own hunch on the subject (rather than what we can logically deduce from theory) is that it will always make a difference whether it's Dr. Zakheim or a holographic reconstruction of him. My hunch is that nobody will figure out just what to do with local constants (quirks). But this is pure hunch. And many a savant far more sophisticated than this poor old anatomist had similar things to say about phase information, before Gabor.
***
Leon Brillouin presents two concepts that will be useful to our discussion:
tensor density and tensor capacity. Density and capacity are two independent
properties, conceptually. (How much hot air is in the bladder, and how much
can the bladder hold?) Density, in a sense, is
An incredible thing happens when density and capacity combine to produce a tensor. The operators of their respective independence eliminate each other. When we have the true tensor, we have the product of density and capacity yet the two independent properties themselves have vanished. Only in Brillouin's calculations can we conceive of density and capacity as discrete entities. The same is true of hologramic intelligence: when we have the tensors of intelligence, we don't have independent capacity over here and independent density over there. Yet without density and capacity--what and where--there is no intelligence at all.
Can we conceptualize the density and capacity of intelligence apart from each other? I know of nothing in science, nor philosophy that can help us out. Nor can we pray or ride a magic carpet to the answer. But the artist can help..
In