they are all distinct facts, all the way up — hypericin
The elder learns they do not have brown eyes — Philosophim
Again, fun puzzle. :) — Philosophim
But, since all 99 don't leave the next day after blue eyes leave, that's because they each brown eyed person realizes 'I must have brown eyes, otherwise they all would have left'. — Philosophim
That's might be taken as a suggestion that there is no interference in the world we experience — boundless
Note however that our experience does seem about definite outcomes without any interference, i.e. our experience suggests to us that there is no interference, period. Of course, it can be wrong. — boundless
For instance, MWI supporters generally claim that decoherence is enought to have 'classicality'. But IIRC, interference isn't eliminated. The terms relative to interference become very, very small but not zero — boundless
But how? *sigh*. — AmadeusD
So by day 3, all blue eyed people will leave.
I'm assuming this pattern continues up to day 100 — Philosophim
green eyed people will be doing the same calculus, but one day behind blue. — Philosophim
you won't confirm that I had the rules right at this point. — Philosophim
If this answer is something like, "Everyone will turn and stare at the two blue eyed people, I'm going to be angry. That's not a logic puzzle, that's a riddle — Philosophim
Obviously if the eye color can vary, then in the case where one person could see everyone else did not have blue eyes, they would know they have blue eyes. — Philosophim
If we take as a premise that "everyone sees at least one blue", then the counterfactual still works: If there is one blue, he would leave on day one. As you pointed out, that the counterfactual is false is irrelevant. — hypercin
A. There are 100 blue eyes, 100 brown eyes, and one green eyed elder.
B. However, the islanders do not know that this is the limit of eye color, and their eye colors could be any color under the rainbow. They also don't know the actual number. So even if they see 100 blue eyed individuals, they're own eye color could be blue or anything else.
C. The elder is speaking to all 200 other people on the island, and we're assuming he sees all 200 people, and says, "I see someone with blue eyes".
The only uncertainty that isn't listed here is how many people the elder saw while speaking to everyone — Philosophim
