> Since a signal is transmitted along a synapse, on average, with a frequency of about 100 Hz and since its memory capacity is probably less than 100 bytes (1 byte looks like a more reasonable estimate)
I admit my feeling is that neurons/synapses probably have less than 100 bytes of memory, and also that a byte or less is more plausible, but I would like to see some more rigorous proof that they can't possibly have more than a gigabyte of memory that the synapse/neuron can access at the speed of computation.
The author has a note where they handwave away the possibility that chemical processes could meaningfully increase the operations per second, and I'm comfortable with that, but this point:
> Perhaps a more serious point is that that neurons often have rather complex time-integration properties
Seems more interesting. Especially in the context of if there's dramatically more storage available in neurons/synapses. If a neuron can do maybe some operations per minute over 1GB of data per synapse, for example. (Which sounds absurdly high, but just for the sake of argument.)
And I think putting some absurdly generous upper bounds in might be helpful since, we're clearly past the 100TOPs, asking, like, how many H100s would you need if we made some absurd suppositions about the capacity of human synapses and neurons? It seems like, we probably have enough. But also I think you could make a case some of the largest supercomputing clusters are the only things that can actually match the upper bound for the capacity of a single human brain.
Although I think someone might be able to convince me that a manageable cluster of H100s already meets the most generous possible upper bound.