If you are just using the regular notion of expected value then it is an average of utilities. (Weighted by probabilities.)
I understand that your measure of satisfaction need not be a utility as such, but “utility” is shorter than “measure of satisfaction which may or may not strictly speaking be utility”.
Oh, I’m sorry; I misunderstood you. When you said the average of utilities, I thought you meant the utility averaged among all the different agents in the world. Instead, it’s just, roughly, an average among probability density function of utility. I say roughly because I guess integration isn’t exactly an average.
If you are just using the regular notion of expected value then it is an average of utilities. (Weighted by probabilities.)
I understand that your measure of satisfaction need not be a utility as such, but “utility” is shorter than “measure of satisfaction which may or may not strictly speaking be utility”.
Oh, I’m sorry; I misunderstood you. When you said the average of utilities, I thought you meant the utility averaged among all the different agents in the world. Instead, it’s just, roughly, an average among probability density function of utility. I say roughly because I guess integration isn’t exactly an average.