> Nerve impulses are extremely slow compared to the speed of electricity, ... however, it is very fast compared to the speed of blood flow, with some myelinated neurons conducting at speeds up to 120 m/s (432 km/h or 275 mph).
> the human nervous system is capable of expending an exponential amount of energy
I don't know what that means. Exponent in what dimension? Time? What's the exponent? Do you have any demonstrable evidence?
At some point the human nervous system will be limited by the amount of food needed. The Tour de Frace cyclists consume some 7000 food calories per day. Another limit is the need to keep cool, because that consumed power must go somewhere.
> given how theoretical physics shows there truly is an exponential level of energy expended during cell-replication
Here again you'll need to explain what you mean. 1.0 is an exponent, so in some since you are trivially correct. But I strongly suspect that's not what you meant.
I think you mean that at the beginning there is 1 cell, the zygote, then 2, then 4, etc. But this exponential growth phase is short. It must be, otherwise it would quickly consume all available energy in its environment.
> not also a major issue for the human nervous system?
Again, I don't follow.
I am not aware of humans being able to solve NP-hard problems in polynomial time. We certainly can solve some NP-hard problems when N is small, but how do you know it scales polynomially?