This is an interesting paradoxy thing. Basically, you are given two questions, that at first glance seem identical, but actually there is a differetiation of probability if looked at closely. The two questions being:
A random two-child family whose older child is a boy is chosen. What is the probability that the younger child is a girl?
A random two-child family with at least one boy is chosen. What is the probability that it has a girl?
Let us assume there is an equal chance of a child being a boy or a girl. In question B you have the three possible choices, ass GG is impossible, there must be at least one boy: [BB,BG,GB]
This gives us a 66% chance of a girl.
But in Question A you only have two possible choices, because GG and GB are impossible, the older child is always a boy. So: [BB,BG]
This gives us a 50% chance of a girl.
Slightly interesting.
Sudoku arts, the rabi and Nancy DrewG