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)

[Q]: Passage: Hallucination -- A hallucination is a perception in the absence of external stimulus that has qualities of real perception. Hallucinations are vivid, substantial, and are perceived to be located in external objective space. They are distinguishable from several related phenomena, such as dreaming, which does not involve wakefulness; pseudohallucination, which does not mimic real perception, and is accurately perceived as unreal; illusion, which involves distorted or misinterpreted real perception; and imagery, which does not mimic real perception and is under voluntary control. Hallucinations also differ from ``delusional perceptions'', in which a correctly sensed and interpreted stimulus (i.e., a real perception) is given some additional (and typically absurd) significance.
Question: are sensory experiences that occur in the absence of real stimuli
[A]: 0


[Q]: Passage: The Mist (TV series) -- The Mist is an American science fiction-horror thriller television series developed by Christian Torpe. It is based on the horror novella of the same name by author Stephen King. The series aired for one 10-episode season on Spike from June 22 to August 24, 2017. On September 27, 2017, Spike cancelled the series.
Question: is the mist tv show based on the movie
[A]: 0


[Q]: Passage: Plane (geometry) -- The remainder of the expression is arrived at by finding an arbitrary point on the line. To do so, consider that any point in space may be written as r = c 1 n 1 + c 2 n 2 + λ ( n 1 × n 2 ) (\displaystyle (\mathbf (r))=c_(1)(\mathbf (n))_(1)+c_(2)(\mathbf (n))_(2)+\lambda ((\mathbf (n))_(1)\times (\mathbf (n))_(2))) , since ( n 1 , n 2 , ( n 1 × n 2 ) ) (\displaystyle \((\mathbf (n))_(1),(\mathbf (n))_(2),((\mathbf (n))_(1)\times (\mathbf (n))_(2))\)) is a basis. We wish to find a point which is on both planes (i.e. on their intersection), so insert this equation into each of the equations of the planes to get two simultaneous equations which can be solved for c 1 (\displaystyle c_(1)) and c 2 (\displaystyle c_(2)) .
Question: can one point be in two different planes
[A]:
1