During a game night, three friends - Ann, Beth, and Carl - are playing a board game with differently colored tokens: red, blue, and green. Each player believes they know which color token belongs to whom. However, during a break, the players' younger sibling comes into the room and switches the tokens around. How do Ann, Beth, and Carl think the tokens are distributed when they resume the game?
Provide a brief response.
The information provided does not specify how Ann, Beth, and Carl initially believed the tokens were distributed or how the younger sibling switched the tokens. Without this information, it is impossible to determine exactly how Ann, Beth, and Carl think the tokens are distributed when they resume the game. Each player's assumption about the token distribution would entirely depend on their memories or beliefs prior to the break and the specific way in which the tokens were rearranged by the sibling. Without explicit details on these factors, the distribution of tokens as believed by Ann, Beth, and Carl is left unknown.