rocketdodger
Philosopher
- Joined
- Jun 22, 2005
- Messages
- 6,946
Let's consider an example of a system of particles becoming more stable. How about, say, a lava flow congealing into a rock? Is that a system of particles increasing its own stability? Yes. It does so by releasing heat into the environment. It is then much more stable - in fact, it's capable of retaining its configuration for millions of years.
Does it do this via a process of computation? I can't see how that's the case.
First, you don't seem to understand the difference between a computation and the act of computing. A computation requires stabilty in the first place -- in fact you can define stability in terms of a computation. Computing, on the the other hand, is a series of computations.
I clearly defined a computation for you:
It is the property of a stable system that can be mathematically described as mapping the set of all external states to a SMALLER set of internal states, where "state" is defined according to the idea of "stability" described in the first idea.
You honestly can't see how the behavior of, for some external temperature T, a mass of rock converging on a stable state of non-solid for all universal states where T > some value and converging on a stable state of solid for all universal states where T <= some value satisfies that definition?
This is clearly a behavior of mapping an infinite set of external states to a finite -- 2, to be specific -- internal states.
Second, the lava system is not "computing." It is merely exhibiting a computation, and even then only when it passes between states -- a very narrow temperature range. Computing requires a series of computations, as I clearly stated. Also, the lava is not actively increasing it's own stability. It's stability is just increasing -- by no action of the lava itself. Contrast this with a cell, which actively responds to environmental conditions by changing it's behavior so it survives as long as it can.
Here, let me make it simple:
A computation -- The behavior of mapping a larger set to a smaller set.
Computing -- A series of computations by subsystems that result in greater stability for the meta-system than what would have resulted otherwise.
Isn't that simple? A cell survives longer as a cell than a pile of chemical survives as a pile of chemicals -- all else being equal -- because series of computations by the cellular subsystems result in greater stability. The cell reacts to changes in the environment such that the cell continues to exist longer than it would otherwise.
Are you seriously disputing this?
The problem is of course that the most stable physical system is an entirely inert one. What is preserved by life is not stability, but patterns of information - and defining that is a big job.
No, that is untrue -- because fully inert systems cannot interact with other fully inert systems. So in a fully inert universe there would be many very stable systems but no meta-systems, etc. In other words, what incentive does life have to just die and become a solid mass? None, because it would no longer exist as life. The whole reason a cell acts against entropy is because if it didn't it would cease to exist as a cell.
Again, are you seriously disputing this?
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