torekp comments on Morality as Parfitian-filtered Decision Theory? - Less Wrong
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Comments (270)
I dislike this. Here is why:
Parental care doesn't force us to modify standard decision theory either. Parents clearly include their children's welfare in their own utility functions.
If you and EY think that the PD players don't like to rat on their friends, all you are saying is that those standard PD payoffs aren't the ones that match the players' real utility functions, because the real functions would include a hefty penalty for being a rat.
Maybe we need a new decision theory for AIs. I don't know; I have barely begun to consider the issues. But we definitely don't need a new one to handle human moral behavior. Not for these three examples, and not if we think that acting morally is rational.
Upvoted simply for bringing these issues into the open.
Or for that matter, the (globally) optimal degree of anything. For all we know, much of human morality may be an evolutionary spandrel. Perhaps, like the technological marvel of condoms, parts of morality are fitness-reducing byproducts of generally fitness-enhancing characteristics.
What I do like about the post is its suggestion that paying Omega for the ride is not simply utility-maximizing behavior, but acceptance of a constraint (filter). Robert Nozick used the term "side constraint". That seems descriptively accurate for typical refusals to break promises - more so than anything that can be stated non-tortuously in goal-seeking terms.
Now as a normative thesis, on the other hand, utility-maximization ... also isn't convincing. YMMV.
I dislike complicating the theory by using two kinds of entities (utilities and constraints). That strikes me as going one entity "beyond necessity" Furthermore, how do we find out what the constraints are? We have "revealed preference" theory for the utilities. Do you think you can construct a "revealed constraint" algorithm?
My opinion is exactly the opposite. I have rarely encountered a person who had made a promise which wouldn't be broken if the stakes were high enough. It is not a constraint. It is a (finite) disutility.