You can say the same thing about Newcomb's problem. It doesn't mean you can choose whether or not there will be a million in one of the boxes. It means that if there is a million in one of the boxes, then "some combination of logic, rationalisation or impulse will make you decide" to choose only one of the boxes (and if there's no million, then similarly you'll end up taking both boxes.) "You can then tell from your decision whether" you'll get the million or not, "but you couldn't have made the other decision, no matter what."
Either that, or you can be the first to outguess Omega and get the million as well as the thousand...
Nope, this reasoning doesn't work with Newcomb, and it doesn't work with the Smoking Lesion. If you want to win, you one-box, and you don't smoke.
It doesn't mean you can choose whether or not there will be a million in one of the boxes.
Yes I can, right now.
This is part of a sequence titled "An introduction to decision theory". The previous post was Newcomb's Problem: A problem for Causal Decision Theories
For various reasons I've decided to finish this sequence on a seperate blog. This is principally because there were a large number of people who seemed to feel that this sequence either wasn't up to the Less Wrong standard or felt that it was simply covering ground that had already been covered on Less Wrong.
The decision to post it on another blog rather than simply discontinuing it came down to the fact that other people seemed to feel that the sequence had value. Those people can continue reading it at "The Smoking Lesion: A problem for evidential decision theory".
Alternatively, there is a sequence index available: Less Wrong and decision theory: sequence index