Exponential Economist Meets Finite Physicist (2012)
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Exponential Economist Meets Finite Physicist (2012)
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Re: Exponential Economist Meets Finite Physicist (2012)
#2Re: Exponential Economist Meets Finite Physicist (2012)
#3Exponential growth can continue in virtual realities as the physical reality maxes out.
Re: Exponential Economist Meets Finite Physicist (2012)
#4Re: Exponential Economist Meets Finite Physicist (2012)
#5Re: Exponential Economist Meets Finite Physicist (2012)
#6Exponential growth can continue in virtual realities as the physical reality maxes out.
Re: Exponential Economist Meets Finite Physicist (2012)
#7Earlier quoted context omitted.
Did you read the piece? They talk about VR.
Actually, they dismissed it pretty quickly I thought.
Shuffling bits around takes energy; if your virtual reality services grow exponentially and energy production doesn't, then the price of energy must also increase exponentially or else one of your VR companies could buy all the energy and shut down the competition.
Energy production (and computation) are limited by the capacity of the earth to vent heat into space at a reasonable surface temperature.
So unless you allow for an exponentially expanding real-world physical economy, you can't have an exponentially growing virtual economy.
Re: Exponential Economist Meets Finite Physicist (2012)
#8Re: Exponential Economist Meets Finite Physicist (2012)
#9Only complaint is the discussion about super computers consuming vast amounts of power. I do think there is still room for many more doublings in efficiency for computers, it will likely require a switch to a completely new technology though. Also a bit more wild speculation... He does not account for the idea of space based manufacturing (he just mentions living in space). It's at least conceivable we could one day…
I don't think our finite physicist is arguing that exponential growth can't happen temporarily, just that eventually we hit the boundaries of our petri dish. It's a challenge to economic models that sometimes deny in principle that the petri dish even has boundaries.