In this task, you are given Wikipedia articles on a range of topics as passages and a question from the passage. We ask you to answer the question by classifying the answer as 0 (False) or 1 (True)

Example Input: Passage: Stuck in the Middle with You -- ``Stuck in the Middle'' was released on Stealers Wheel's 1972 eponymous debut album. Gerry Rafferty provided the lead vocals, with Joe Egan singing harmony. It was produced by Jerry Leiber and Mike Stoller. Rafferty's lyrics are a dismissive tale of a music industry cocktail party written and performed as a pastiche of Bob Dylan.
Question: did bob dylan sing stuck in the middle with you
Example Output: 0

Example Input: Passage: Trivial Pursuit -- During the game, players move their playing pieces around a track which is shaped like a wheel with six spokes. This track is divided into spaces of different colors, and the center of the board is a hexagonal ``hub'' space. At the end of each spoke is a ``category headquarters'' space. When a player's counter lands on a square, the player answers a question according to the color of the square, which corresponds to one of the six categories. If the player answers the question correctly, his turn continues; if the player's piece was on one of the category headquarters spaces, he/she collect a wedge of the same color, which fits into the playing piece. Some spaces say ``roll again,'' giving an extra roll of the die to the player. The hub is a ``wild'' space; a player landing here may answer a question in the category of his choice. Questions must be answered without any outside assistance. Any number of playing pieces may occupy the same space at the same time. A variant rule ends a player's turn on collecting a wedge, preventing a single knowledgeable player from running the board.
Question: can you go through the middle in trivial pursuit
Example Output: 0

Example Input: Passage: Categorical variable -- As a result, the central tendency of a set of categorical variables is given by its mode; neither the mean nor the median can be defined. As an example, given a set of people, we can consider the set of categorical variables corresponding to their last names. We can consider operations such as equivalence (whether two people have the same last name), set membership (whether a person has a name in a given list), counting (how many people have a given last name), or finding the mode (which name occurs most often). However, we cannot meaningfully compute the ``sum'' of Smith + Johnson, or ask whether Smith is ``less than'' or ``greater than'' Johnson. As a result, we cannot meaningfully ask what the ``average name'' (the mean) or the ``middle-most name'' (the median) is in a set of names.
Question: can you define a median for an unordered categorical variable
Example Output:
0