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Darren New wrote:
> That's possible. But it certainly isn't obviously true. If the
> super-computer isn't programmed in the usual way, or if (for example) it
> can execute an infinite number of instructions in finite time, or if it
> can travel back in time, or etc, I expect you'd have to think hard about
> whether that gets around the technique the halting problem proof uses.
>
> If your super-computer cannot, for example, have its programs
> represented as input to itself (i.e., you can't create a universal
> super-computer), then the halting problem isn't even *defined* for that
> type of computer.
I implicitly assumed that any machine that can't process it's own
program isn't worthy of the title "computer", that's all. ;-) But yes, I
see what you're saying.
As for being able to perform infinite instructions in finite time...
surely that just makes it even *harder* to predict what the machine will
od, no?
--
http://blog.orphi.me.uk/
http://www.zazzle.com/MathematicalOrchid*
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