On Wed, Dec 10, 2014 at 9:55 AM, Jason Resch <[email protected]> wrote:

> I started quite a lively debate at work recently by bringing up Newcomb's
> Paradox. We debated topics ranging from the prisoner's dilemma to the
> halting problem, from free will to retro causality, from first person
> indeterminacy to Godel's incompleteness.
>
> My colleagues were about evenly split between one-boxing and two-boxing,
> and I was curious if there would be any more consensus among the members of
> this list. If you're unfamiliar with the problem there are descriptions
> here:
>
> http://www.philosophyexperiments.com/newcomb/
> http://en.wikipedia.org/wiki/Newcomb%27s_paradox
>
> If you reach a decision, please reply with whether your strategy would be
> to take one box or two, what assumptions you make, and why you think your
> strategy is best. I don't want to bias the results so I'll provide my
> answer in a follow-up post.
>

Employ a quantum noise source to generate a random decision. With it,
generate a very slightly unbalanced coin flip. Use it to decide on one box
vs. two boxes. Give "one box" a very slight advantage. The only rational
choice for the oracle is to bet on "one box". You get 1 million with a
probability of 0.51111 or the full 1.01 million with a probability of
0.49999.

Telmo.


>
>
> Jason
>
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