3 ms·
Sure, we can agree it's exponential until it's not. And then we can start to think about whether it's going to be a logistic curve or oscillate and what factor
by zxcmx 7y ago
Sure, we can agree it's exponential until it's not.
And then we can start to think about whether it's going to be a logistic curve or oscillate and what factors might amplify or damp and our model is much more interesting.
Like, the original statement is about systems that people study and model, and how the exponential condition can really only exist for brief periods relative to the lifetime of almost all systems of interest.
- ineedasername 7y agoOscillation and a sort of meta-stability is not uncommon, and something I personally find fascinating!