This puzzle appeared in an article by Martin Gardner. It goes like this:
Miss green, Miss Black and Miss Blue are out for a stroll together. One is wearing a green dress, one a black dress and the other a blue dress. "Isn't it odd" says Miss Blue, "that our dresses match our last names, but not one of us is wearing a dress that matches her own name".
The question is $$What\ color\ is\ each\ lady's\ dress$$ $$ $$
The solution offered in various places on the net is: $$ $$
$$ \begin{array}{c|lcr} \text{L/C} & \text{Black} & \text{Blue} & \text{Green} \\ \hline \text{Ms. Black} & \text{.} & \text{Y} & \text{.} \\ \text{Ms. Blue} & \text{.} & \text{.} & \text{Y} \\ \text{Ms. Green} & \text{Y} & \text{.} & \text{.} \end{array} $$ $$ $$
This gives the impression that this brain teaser has a unique solution but, I don't believe that is the case. If one reflects the above solution along the diagonal, that produces a second solution which must be correct if the first one was correct.$$ $$
$$ \begin{array}{c|lcr} \text{L/C} & \text{Black} & \text{Blue} & \text{Green} \\ \hline \text{Ms. Black} & \text{.} & \text{.} & \text{Y} \\ \text{Ms. Blue} & \text{Y} & \text{.} & \text{.} \\ \text{Ms. Green} & \text{.} & \text{Y} & \text{.} \end{array} $$
$$ $$ It seems obvious (to me) that this problem has 2 solutions, not just one, as this brainteaser implies by simply asking "What color is each lady's dress". That said, I thought I'd ask this question in case there is something I have missed.
Specifically, does this problem have a unique solution or not ?
Edit
The original puzzle adds $$"so\ what" said\ the\ lady\ in\ black$$ which causes the puzzle to have a unique solution.
See the answer by lulu below which explains why that statement makes a difference. I originally omitted that part of the puzzle because I mistakenly read: "so what" said Miss Black, which makes no difference unlike when the question is asked by the lady in black (not Miss Black).