All 100 blue eyed people in 100 days.

Blue eyes riddle answer.

Person 1 sees 99 people with blue eyes so suspects that person 2 might see only 98 people with blue eyes in which case person 2 would think that person 3 might only be able to see 97 people with blue eyes in which case they would think that person 4 might only be able to see 96 all this speculating is unravelled when everyone finds out that if person 100 could not see any blue eyes then person 100 would be able to leave so if person 99 could only see one set of blue eyes person 99. Blue eyes riddle answers nerium twitter nerium facebook year round with captain. A group of people with assorted eye colors live on an island. If there was only one blue eyed person on the island then that person would look around and see that there is no other blue eyed person. Blue eye riddle in need of answer. So he realizes that he is the only person with blue eyes on the island and leaves on the day of the announcement.

They are all perfect logicians if a conclusion can be logically deduced they will do it. If you the person have blue eyes then you can see 99 blue eyed and 100 brown eyed people and one green eyed the guru. If it was day 4 and they saw three blue eyed folks for some reason maybe the brown eyes would start to wonder if they were the extra blue eyed person. However on the next day when they realize that neither of them left the island they would be able to deduce. They each see two others with blue eyes. Find the best riddle quiz.

If there are 2 blue eyed people then they look at each other. There is an island with exactly 201 residents 100 with blue eyes 100 with brown eyes and the island leader who has green eyes. Imagine there is only 1 person on the island he will look around and see that there are no blue eyed people he will then know his eye color in 1 day if there are two each will see that there is 1 blue eyed person of this person doesn t leave on the 1st day that means that he must also have blue eyes so that the same rules apply to the other man s perspective following this logic n blue eyed people and d days so d n because. Theorem 1 if there is one blue eyed person he leaves the first night if there are two blue eyed people they will each look at the other. They will each realize that if i don t have blue. Seems like the base case already exists before the guru speaks new comments cannot be posted and votes cannot be cast reference questions answered here.

If 99 blue eyed people don t leave on the 99th night then you know you have blue eyes and you will leave on the 100th night knowing so. Hence our theorem obviously holds in this simpler puzzle but. It s correct but the explanation wording might not be the best. They are published in this small book in answer to the great demand for clear statements of the answers which theosophy gives to the riddle of life. Note while the text of the puzzle is very carefully worded to be as clear and unambiguous as possible thanks to countless discussions with confused readers this solution is pretty thrown together. But since it s day 3 and there s 3 people there there is nothing unusual about the situation and no reason for them to suspect they have blue eyes.

The following chapters appeared in serial form in the theosophist under the heading elementary theosophy. Each one expects the other to leave on the day of the announcement.