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The forgetting curve appears roughly exponential.
Let's hypothesize further: Perhaps the forgetting curve is some kind of Poisson distribution-related thing.
Let's hypothesize further: Perhaps the forgetting curve is some kind of Poisson distribution-related thing.
A "train of thought" is a stochastic process by which you jump from thought A to thought B to thought C. A thought is a gestalt phenomenon of many different neurons firing at once; then there are a great deal many possible thoughts that could slot into B depending on which ->
<- neurons actually fire as a result of A.
But to take any *specific instance* of thought B, either B will be that specific instance exactly or it won't, and the chance that it will is staggeringly low.
That's a Bernoulli random variable!
But to take any *specific instance* of thought B, either B will be that specific instance exactly or it won't, and the chance that it will is staggeringly low.
That's a Bernoulli random variable!
This suggests a competing process in the brains of ADHD types, like my friend Mason and my brother Alan. On the one hand, their brains fire off trains of thoughts extremely quickly - this is a buffering effect against forgetting for any thoughts that happen to be triggered ->
<- but this effect is swamped by the sheer stochasticity of the process. The specific gestalt of thought B they *want* to not forget may indeed become more and more likely over time as they wander down the same memory trace, but there are just too many possibilities
i have very little clue whether this will make sense to anyone who isn't myself so i apologize. my own neuron gestalts are way more xNFx than xNTx and i refuse to change
