| The single most important assumption in this paper is that energy consumption will increase by 2% per year. This kind of exponential growth leads to outlandish estimates for the amount of tidal energy that society will demand. Energy consumption has decoupled from population growth rates and economic growth. How much energy will we consume in 1,000 years? Most projections of the population have it stabilizing at around 15 billion. But continuing at its current growth rate (an optimistic assumption I think), gets us to about 150 trillion humans in 1,000 years. And at 2% growth rate, each of those humans will consume 20,000 times more energy than a circa 2023 human. Now state of the art technology wastes about 80% of the energy consumed, so this is equivalent to 100,000 times more useful energy consumed per human. So the physics in this page is a good examination of the surprisingly large compounding effects of unchecked exponential growth. |
There's a 2nd big assumption:
That tidal energy extracted is additional Earth's rotational energy loss above what Earth does by itself.
According to the paper, tidal energy is dissipated through friction between ocean water & the seafloor. This dissipated energy subtracts from Earth's rotational energy. And some rotational energy is transferred to the moon (which makes the moon move further out). Ok so far.
Author's 2nd assumption is that as tidal energy is tapped, this is extra energy that subtracts from Earth's rotation.
But is it? It might also be that tidal energy extracted by humans, comes out of some fixed 'budget', and the remainder is dissipated naturally. More tidal energy extracted by humans -> less tidal energy dissipated through ocean vs. seafloor friction.
Kind of like solar influx: it's a huge but (apart from fluctuations) fixed amount. We can tap some % of that potential, but what's available doesn't increase. And what humans don't tap, gets absorbed / radiated out by other natural processes.
I won't even hazard a guess. But it would be interesting to figure out which of those applies.