I assume that the one-boxing gene makes a person generically more likely to favor the one-boxing solution to Newcomb. But what about when people learn about the setup of this particular problem? Does the correlation between having the one-boxing gene and inclining toward one-boxing still hold? Are people who one-box only because of EDT (even though they would have two-boxed before considering decision theory) still more likely to have the one-boxing gene? If so, then I'd be more inclined to force myself to one-box. If not, then I'd say that the apparent correlation between choosing one-boxing and winning breaks down when the one-boxing is forced. (Note: I haven't thought a lot about this and am still fairly confused on this topic.)
I'm reminded of the problem of reference-class forecasting and trying to determine which reference class (all one-boxers? or only grudging one-boxers who decided to one-box because of EDT?) to apply for making probability judgments. In the limit where the reference class consists of molecule-for-molecule copies of yourself, you should obviously do what made the most of them win.
But what about when people learn about the setup of this particular problem? Does the correlation between having the one-boxing gene and inclining toward one-boxing still hold?
Yes, it should also hold in this case. Knowing about the study could be part of the problem and the subjects of the initial study could be lied to about a study. The idea of the "genetic Newcomb problem" is that the two-boxing gene is less intuitive than CGTA and that its workings are mysterious. It could make you be sure that you have or don't have the gene. It could ma...
I am currently learning about the basics of decision theory, most of which is common knowledge on LW. I have a question, related to why EDT is said not to work.
Consider the following Newcomblike problem: A study shows that most people who two-box in Newcomblike problems as the following have a certain gene (and one-boxers don't have the gene). Now, Omega could put you into something like Newcomb's original problem, but instead of having run a simulation of you, Omega has only looked at your DNA: If you don't have the "two-boxing gene", Omega puts $1M into box B, otherwise box B is empty. And there is $1K in box A, as usual. Would you one-box (take only box B) or two-box (take box A and B)? Here's a causal diagram for the problem:
Since Omega does not do much other than translating your genes into money under a box, it does not seem to hurt to leave it out:
I presume that most LWers would one-box. (And as I understand it, not only CDT but also TDT would two-box, am I wrong?)
Now, how does this problem differ from the smoking lesion or Yudkowsky's (2010, p.67) chewing gum problem? Chewing Gum (or smoking) seems to be like taking box A to get at least/additional $1K, the two-boxing gene is like the CGTA gene, the illness itself (the abscess or lung cancer) is like not having $1M in box B. Here's another causal diagram, this time for the chewing gum problem:
As far as I can tell, the difference between the two problems is some additional, unstated intuition in the classic medical Newcomb problems. Maybe, the additional assumption is that the actual evidence lies in the "tickle", or that knowing and thinking about the study results causes some complications. In EDT terms: The intuition is that neither smoking nor chewing gum gives the agent additional information.