I reject the idea that energy consumption is inherently bad. We want more energy for everyone. Energy is freedom. You could measure economic and social progress largely by the useful energy individuals have at their disposal.
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Replying to @stalcottsmith @cal_abel
On this topic, most ppl yet again wind up nostril-deep in the intellectual tarpit dubbed Goodhart's Law While true that not all "energy consumption" lands on the "good" side of things, to avoid this tarpit consider another framing: To consume no energy *would be* inherently bad
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If we're talking about security of cryptocurrency, no, energy consumption is a cost to be reduced. It's not a positive factor in any way. Computation with no power consumption is physically impossible, but minimizing energy consumption is a goal - not a metric getting gamed.
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Replying to @davidmanheim @CTZN5 and
Reversible computing can be used to do computing with (in principle) zero energy consumption.
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Replying to @michael_nielsen @davidmanheim and
The proof is usually attributed to a 1973 paper by Bennett, but I particularly like the explanation of Fredkin and Toffoli and their billiard ball model of computing: http://fab.cba.mit.edu/classes/862.16/notes/computation/Fredkin-2002.pdf …
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Replying to @michael_nielsen @CTZN5 and
David Manheim Retweeted David Manheim
Yes, my bad.
@anderssandberg and@robinhanson have pointed this out to me, and I should have remembered. I definitely don't understand the physics yet, but thanks for pointing to the paper - it looks like it might be a clearer explanation than I've yet seen. But the point stands:https://twitter.com/davidmanheim/status/1083645585784299520 …David Manheim added,
David Manheim @davidmanheimReplying to @CTZN5 @stalcottsmith @cal_abelYou're gonna lecture me about Goodhart's law? 1) No, in this case the metric functions as a close causal approximation of the goal in the region we're discussing. Divergence in tails is always a problem, (see: regressional goodhart - https://arxiv.org/abs/1803.04585 ) but we aren't there.1 reply 0 retweets 3 likes -
Replying to @davidmanheim @CTZN5 and
Section 3.6 has a model which is just billiard balls rolling round a table, doing universal computing. No energy consumption at all. It's a very nice model, albeit not physically practical.
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Replying to @michael_nielsen @davidmanheim and
In general, there will be noise in models like this, and some energy dissipation is required to remove it through error-correction. But there's no in principle lower bound to that noise.
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Replying to @michael_nielsen @davidmanheim and
Horizon radiation actually gives a lower bound to temperature. Still, Robin pointed out one can cool further with absurd insulation; am still working out the total thermodynamic cost and optimizing. Would love to see time bounds too - reversible is *slow*.
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Replying to @anderssandberg @davidmanheim and
What horizon are you referring to? If you simply mean there's ambient noise due to the rest of the universe, the standard approach is to isolate the system. I'm not sure what the fundamental physical limits will be to that, but (a) they'll be incredibly low; and (b) they seem
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likely to be mostly an accident of initial conditions, not a fundamental fact. I'd be curious to see a serious analysis.
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