Well, ‘khafra’ (if that is even your name), there are a couple caveats I must point out.
Consider two chipmunks living in the same forest, one of them mightier than the other (behold!). Each of them does his best to keep all the seeds to themselves (just like the typical LW’er). Yet it does not follow that the mightier chipmunk is able to preclude his rival from gathering some seeds, his advantage nonwithstanding.
Consider that for all practical purposes we rarely act in a truly closed system. You are painting a zero-sum game, with the agents’ habitat as an arena, an agent-eat-agent world in which truly following a single preference imposes on every aspect of the world. That’s true for Clippy, not for chipmunks or individual humans. Apart from rare, typically artificially constructed environments (e.g. games), there was always a frontier to push—possibilities to evade other agents and find a niche that puts you beyond the grasp of other, mightier agents. The universe may be infinite or it mayn’t, yet we don’t really need to care about it, it’s open enough for us. An Omega could preclude us from fulfilling any preferences at all, but just an agent that’s “stronger” than us? Doubtful, unless we’re introducing Omega in its more malicious variant, Clippy.
Agents may have competing preferences, but what matters isn’t centered on their ultima ratio maximal theoretical ability to enforce a specific preference, but just as much on their actual willingness to do so—which isis why the horn of the trilemma you state as “there is no possible ordering over agents by ability to accomplish goals” is too broad a statement. You may want some ice cream, but not at any cost.
As an example, Beau may wish to get some girl’s number, but does not highly prioritize it. He has a higher chance of achieving that goal (let’s assume the girl’s number is an exclusive resource with a binary semaphore, so no sharing of her number allowed) than Mordog The Terrible, if they valued that preference equally. However, in practice if Beau didn’t invest much effort at all, while Mordog listened to the girl for hours (investing significant time, since he values the number more highly), the weaker agent may yet prevail. Noone should ever read this example.
In conclusion, the ordering wouldn’t be total, there would be partial (in the colloquial sense) orderings for certain subsets of agents, and the elements of the ordering would be tupels of (agent, which preference), without even taking into account temporal changes in power relations.
I did try to make the structure of my argument compatible with a partial order; but you’re right—if you take an atomic preference to be something like “a marginal acorn” or “this girl’s number” instead of “the agent’s entire utility function;” we’ll need tuples.
As far as temporal changes go, we’re either considering you an agent who bargains with Kawoomba-tomorrow for well-restedness vs. staying on the internet long into the night—in which case there are no temporal changes—or we’re considering an agent to be the same over the entire span of its personhood, in which case it has a total getting-goals-accomplished rank; even if you can’t be certain what that rank is until it terminates.
Can we even compare utilons across agents, i.e. how can we measure who fulfilled his utility function better, and preferably thus that an agent with a nearly empty utility function wouldn’t win by default. Such a comparison would be needed to judge who fulfilled the sum of his/her/its preferences better, if we’d like to assign one single measure to such a complicated function. May not even be computable, unless in a CEV version.
Maybe a higher-up can chime in on that. What’s the best way to summon one, say his name thrice or just cry “I need an adult”?
Well, ‘khafra’ (if that is even your name), there are a couple caveats I must point out.
Consider two chipmunks living in the same forest, one of them mightier than the other (behold!). Each of them does his best to keep all the seeds to themselves (just like the typical LW’er). Yet it does not follow that the mightier chipmunk is able to preclude his rival from gathering some seeds, his advantage nonwithstanding.
Consider that for all practical purposes we rarely act in a truly closed system. You are painting a zero-sum game, with the agents’ habitat as an arena, an agent-eat-agent world in which truly following a single preference imposes on every aspect of the world. That’s true for Clippy, not for chipmunks or individual humans. Apart from rare, typically artificially constructed environments (e.g. games), there was always a frontier to push—possibilities to evade other agents and find a niche that puts you beyond the grasp of other, mightier agents. The universe may be infinite or it mayn’t, yet we don’t really need to care about it, it’s open enough for us. An Omega could preclude us from fulfilling any preferences at all, but just an agent that’s “stronger” than us? Doubtful, unless we’re introducing Omega in its more malicious variant, Clippy.
Agents may have competing preferences, but what matters isn’t centered on their ultima ratio maximal theoretical ability to enforce a specific preference, but just as much on their actual willingness to do so—which isis why the horn of the trilemma you state as “there is no possible ordering over agents by ability to accomplish goals” is too broad a statement. You may want some ice cream, but not at any cost.
As an example, Beau may wish to get some girl’s number, but does not highly prioritize it. He has a higher chance of achieving that goal (let’s assume the girl’s number is an exclusive resource with a binary semaphore, so no sharing of her number allowed) than Mordog The Terrible, if they valued that preference equally. However, in practice if Beau didn’t invest much effort at all, while Mordog listened to the girl for hours (investing significant time, since he values the number more highly), the weaker agent may yet prevail. Noone should ever read this example.
In conclusion, the ordering wouldn’t be total, there would be partial (in the colloquial sense) orderings for certain subsets of agents, and the elements of the ordering would be tupels of (agent, which preference), without even taking into account temporal changes in power relations.
I did try to make the structure of my argument compatible with a partial order; but you’re right—if you take an atomic preference to be something like “a marginal acorn” or “this girl’s number” instead of “the agent’s entire utility function;” we’ll need tuples.
As far as temporal changes go, we’re either considering you an agent who bargains with Kawoomba-tomorrow for well-restedness vs. staying on the internet long into the night—in which case there are no temporal changes—or we’re considering an agent to be the same over the entire span of its personhood, in which case it has a total getting-goals-accomplished rank; even if you can’t be certain what that rank is until it terminates.
Can we even compare utilons across agents, i.e. how can we measure who fulfilled his utility function better, and preferably thus that an agent with a nearly empty utility function wouldn’t win by default. Such a comparison would be needed to judge who fulfilled the sum of his/her/its preferences better, if we’d like to assign one single measure to such a complicated function. May not even be computable, unless in a CEV version.
Maybe a higher-up can chime in on that. What’s the best way to summon one, say his name thrice or just cry “I need an adult”?