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.

Input: Consider Input: This work premiered as part of a charity concert series and was troubled by last-minute rearrangements and other production difficulties. After various demands from Jonathan Swift, the dean of St. Patricks Cathedral, the work was finally allowed to premiere on April 13, 1741 in Dublin. The work is divided into three parts, all dealing with different aspects of the life of what the composer considered the title entity. Famous arias from the work include I know that my Redeemer liveth, and Every Valley shall be exalted. The finale chorus of the work is borrowed from Revelation, while a good deal of the remaining libretto is taken from the Old Testament. FTP, name this oratorio by George Frederic Handel, most famous for the chorus Hallelujah.

Output: Fine Arts


Input: Consider Input: One disorder involving this organelle is caused by a mutation in E325K on the NAGA gene, called Schindler disease. One method of transporting molecules to it involves an hsc70-containing chaperone complex. Another disorder results in enzyme transport to the extracellular space rather than this organelle and is called I-cell disease. Proteins are marked for this structure with mannose-6-phosphate, and proton pump activity in this organelle maintains the acidic pH necessary for its primary function. One genetic defect results in ganglioside buildup in this organelle and thus causes Tay-Sachs disease. For 10 points, identify this cellular organelle that breaks down macromolecules with the aid of acid hydrolases.

Output: Science


Input: Consider Input: Vinogradov's theorem established a very large lower bound on a statement about an operation involving these objects, which Harald Helfgott recently claimed to have reduced drastically. Euler proved that the sum of reciprocals of them less than n grows roughly as the log of log of n. Legendre's conjecture asserts that one of these objects always exists in a certain range. If for all numbers a less than n, a to the power of n minus one equals 1 modulo n, then n is either a (*) Carmichael number or a number with this property, as a result of Fermat's Little Theorem. A function counting these numbers grows as x over natural log of x, according to a result due in part to Hadamard. Ben Green and Terence Tao proved that there are arbitrarily long arithmetic sequences in which each term has this property. For 10 points, identify these numbers which have precisely two divisors: one and themselves.


Output: Science