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Therefore A never did say that he was a knave. So the stranger asks B. The following variant of the problem eliminates that feature.
When I came upon the above problem. B replies. That is to say. Suppose the stranger. Therefore A could not have said that there was one knight among them. On the other hand. So B falsely reported A's statement.
The first thing to observe is that B and C must be of opposite types. The answer is the same as that of the preceding problem. So of these two. The first thing to observe be of opposite types. A and B. A makes the following statement: In this problem. Therefore his statement must be true. Therefore A is not a knave.
Suppose A were a knave. Since A is a knight.
Then the statement "At least one of us is a knave" would be false since knaves make false statements. So A is a knight and B is a knave.
Suppose A says. A and B make the following statements: All of us are knaves. What are A. Exactly one of us is a knight.
Again we have three people. Suppose instead. A and B say the following: Can it be determined what B is? Can it be determined what C is?
Exactly one of us is a knave. A and C are of the same type. Not Rated Gomez starts with the story of Scheherazade, who has become jaded in her role as a raconteur, she wanders around the island, bemoans that there are so many thing she has never seen, in spite of being the Queen of the kingdom, after brief encounters with sundry characters, including a Film Trailer: As mil e uma noites - Volume 1, 2, Hide Spoilers.
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