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So, you no box on Newcomb's Problem? :)

My apologies, I was meaning a more general "you", as in "the person who uses this phrase". Not directed at you you, just the common you, and you are certainly not the you I meant for "you" to refer to.

Fair enough- I should have chosen a clearer example.

My complaint is that is either a euphemism for autistic (in which case, just say autistic- if that feel "Squicky", re-evaluate your statement), or it is so vague as to lose all meaning- someone with bi-polar disorder is non-neurotypical, but is no more likely to have made these than anyone else.

If you do mean specifically autistic, you may want to broaden your understanding of autism. Autism is not standard, it can present in many, many ways, including many that would not create this type of image. The images are indicative of a poor grasp of humor, and a poor grasp of the original subject matter, but I do not see a higher probability for an autistic person to create these against the general population.

If that's the case, then I stand by my original point, if not to its extreme conclusion.

Ah- I read the preview version, I think that bit was added later. Thanks :)

Wow- that is former MTG Pro Zvi, one of the best innovators in the game during his time. Awesome to see him involved in something like this.

The biggest horror aspect for me (also from the original) was that (rot13) nal aba-uhzna vagryyvtrapr unf ab punapr. Aba-uhzna vagryyvtrag yvsr trgf znqr vagb pbzchgebavhz, gb srrq gur rire tebjvat cbal fcurer. Vg vf gur gbgny trabpvqr bs rirel aba-uhzna enpr.

I think that is fighting the hypothetical.

That's possible, but I am not sure how I am fighting it in this case. Leave Omega in place- why do we assume equal probability of omega guessing incorrectly or correctly, when the hypothetical states he has guessed correctly each previous time? If we are not assuming that, why does cdc treat each option as equal, and then proceed to open two boxes?

I realize that decision theory is about a general approach to solving problems- my question is, why are we not including the probability based on past performance in our general approach to solving problems, or if we are, why are we not doing so in this case?

I made a comment early this week on a thread discussing the lifespan dilemma, and how it appears to untangle it somewhat. I had intended to see if it helped clarify other similar issues, but haven't done so yet. I would be interested in feedback- it seems possible the I have completely misapplied it in this case.

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