A long time ago
I derived a "back of the envelope" formula to estimate the amount of power the mining sector will attempt to consume based on the assumption that, on average, the mining sector will consume as much power as it can afford to consume. Here is an updated, simplified formula:
P = 6(50/2e + f)(x)(r)/c [kW]
where:
x = the average exchange rate [USD/BTC]
e = the era [0..32] (we are currently in era 2)
f = the average fees per block [BTC/block]
c = the average cost of energy [USD/kWh]
r = the average ratio of miner's energy cost to total income[unitless ratio]
Here is a quick stab at the numbers. If you think you have more accurate numbers put them in the formula and see what you get.
x = $8,800 per BTC
f = 1.25 BTC/block
c = $0.10 per kWh
r = 0.5 (50%) of total income spent on energy
P = 6(50/2
2 + 1.25)(8800)(0.5)/0.1
= 6(12.5 + 1.25)(8800)(0.5)/0.1
= 82.5(8800)(0.5)/0.1
= 3,630,000 kW
= 3.630 GW
So at $8,800 per BTC the mining sector will attempt to consume about 3.6 GW. It may not get there due to shortages of miners, build out delays, etc. but it will try.
My numbers above are total "back of the envelope" estimates. If you can come up with more accurate values for the average values of x, f, c, and r then we can get a more accurate estimate for P.
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