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.

[EX Q]: In a biography added to a 1640 edition of his works, Izaak Walton calls this writer another "Picus Mirandola. " His own prose includes a satirical atack on the Jesuits, Ignatius his Conclave, a defense of "self-homicide," Biathanatos, and the Devotions Upon Emergent Occasions. He also penned such lines as "Go and Catch a Falling Star," and it is for poems such as "The Sun Rising," "The Canonization", and "The Flea" for which he's best known. FTP identify this metaphysical poet of the Holy Sonnets and "A Valediction Forbidding Mourning. "
[EX A]: Literature

[EX Q]: In one work of this composer, a "drinking chorus" is preceded by tone painting of the baying of hounds via double grace notes in the strings, trombones, and horns, which directly quote hunting calls. In another of his works, C minor is associated with the Vorstellung, and the keys of B-flat and E-flat are representative of humanity. His other religious works include his "Great Organ" Mass and the somewhat programmatic Mass in Distress and Mass in Time of War. His Trumpet Concerto in E-flat Major written for Anton Weidiger was one of the few to be written for the keyed trumpet, and his Opus 20 group of six string quartets is commonly referred to as the "Sun" Quartets. His symphonies include one whose first movement's second theme in B-flat imitates a clucking of a chicken and one which instructs the musicians to leave as they complete their parts during the last movement. FTP, name this Austrian composer of the "Farewell" Symphony, the Paris Symphonies, and the London Symphonies, which include the "Surprise".
[EX A]: Fine Arts

[EX Q]: The Polish notation developed by Lukasiewicz can be practically treated by representing operations by these mathematical entities. These entities can be represented numerically by Prufer codes, and Cayley's theorem states that for a given n, there are exactly n to the n-2 of these. The subset of those n vertices that are pendant in on of these objects is equal to two plus the sum of the degree of each vertex minus two. The zig, zig-zag, and zig-zig steps create the "splay" variety of these entities, while Prim's algorithm is useful for determining the minimum spanning kind. For 10 points, identify these acyclic, connected graphs which consist of a series of roots and leaves.
[EX A]:
Science