AlexMennen comments on Mathematical Measures of Optimization Power - Less Wrong
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Comments (16)
Caveat: if someone is paralyzed because of damage to their brain, rather than to their peripheral nerves or muscles, then this is not true, which creates and undesirable dependency of the measured optimization power on the location of the cause of the disability. Despite this drawback, I like this formalization.
No, that clearly makes no sense if EU[av] <= 0. If you want to divide by something to normalize the measured optimization power (so that multiplying the utility function by a constant doesn't change the optimization power), the standard deviation of the expected utilities of the counterfactual probability distributions over world states associated with each of the agent's options would be a better choice.
That's why I specified that the you don't get penalized for disabilities that have nothing to do with the signals leaving your brain.
I disagree. I think that's kind of the point of defining "optimization power" as distinct from "power". A man in a prison cell isn't less intelligent just because he has less freedom.
Great idea! I was really sloppy about that, realized at the last minute that taking a ratio was clearly wrong, and just wanted to make sure that you couldn't get different answers by scaling the utility function. I guess |EU[av]| does that, but now we can get different answers by shifting the utility function, which shouldn't matter either. Standard deviation is infinitely better.