In this task you will be given a text passage from a trivia quiz. You should choose the category this question belongs to from these categories: History, Science, Social Science, Fine Arts, Literature. You can only choose one category, so if in doubt, please choose the closest match.

Q: It begins in Scythia, in a locale characterized as "the world's limit an untrodden desolation. "  The title character doesn't speak until after Kratus and Bia, or Might and Violence, have left, soon after which he is visited by a Chorus of Ocean Nymphs, who like Hephaestus sympathize with the title character. It is to Oceanus that the title character recounts his tale, beginning with the war between the Gods and Titans. FTP, name this Aeschylus play about the tortured Titan whose foresight helped him give hope and fire to Man.

A: Literature
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Q: The artists friend Meyer de Haan appears with two semi-nude women surrounded by flowers in his Barbarian Tales. A naked black woman lies on her stomach on a green bed in one painting by this painter. He drew a tree branch to set off the main action taking place on a vermillion background in another work. This painter of Spirits of the Dead Keep Watch and Jacob Wrestling with the Angel also painted a religious figure surrounded by Breton women. He depicted an old woman with a white bird at her feet representing the final stage of life in another painting. For 10 points, name this French painter who painted The Yellow Christ and Where Do We Come From What Are We Where Are We Going while living out his life on Tahiti.

A: Fine Arts
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Q: This idea was thought to be first suggested by Francis Guthrie, giving it an alternative name, though Arthur Cayley may have been the first to address it. An attempt to prove this theorem was the Kempe algorithm, and the Heawood conjecture degenerates into it when the genus of the space is zero. It was eventually proven by Haken and Appel in 1976 using computer-generated configurations. For 10 points, identify this theorem stating that a map may be filled with a certain sufficient number of colors such that adjacent regions are different colors.

A:

Show your work and conclude with the exact phrasing "Therefore, the final answer is [answer]." where [answer] is just the final number or expression that solves the problem.
user
Science
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