Earlier quoted context omitted.
> The point is, why predict that the growth rate is going to slow exactly now? What evidence are you going to look at? Why predict that the (absolute) growth rate is going to keep accelerating past exactly now? Exponential growth always assumes a constant relative growth rate, which works in the fiction of economics, but is otherwise far from an inevitability. People like to point to Moore's law ad nauseam, but other…
> Why predict that the (absolute) growth rate is going to keep accelerating past exactly now? By following this logic you should have predicted Moore’s law would halt every year for the last five decades. I hope you see why this is a flawed argument. You prove too much. But I will answer your “why”: plenty of exponential curves exist in reality, and empirically, they can last for a long time. This is just how technol…
I do think it's continually amazing that Moore's law has continued in some capacity for decades. But before trumpeting the age of exponential growth, I'd love to see plenty of examples that aren't named "Moore's law": as it stands, one easy hypothesis is that "ability to cram transistors into mass-produced boards" lends itself particularly well to newly-discovered strategies.
> So I wouldn’t bet on exponential growth in AI capabilities for the next 10 years, but I would consider it very foolish to use pure induction to bet on growth stopping within 1 year.
Great, we both agree that it's foolish to bet on growth stopping within 1 year. What I'm saying that "growth doesn't stop" ≠ "growth is exponential".
A theory of "inertia" could just as well support linear growth: it's only because we stare at relative growth rates that we treat exponential growth as a "constant" that will continue in the absence of explicit barriers.