In this task, you are given a set of context paragraph and some supporting facts to answer a question. Your task is to generate answer for given question based on set of context paragraphs and supporting facts.

Input: Consider Input: Context_1 : The 2014–15 season was Futbol Club Barcelona's 115th in existence and the club's 84th consecutive season in the top flight of Spanish football. It was one of the most successful seasons in the club's history as they clinched the Treble by winning La Liga, Copa del Rey and the UEFA Champions League. By doing so, the Catalans became the first European team to twice win the domestic double as well as the highest continental tournament, after winning their first treble in the 2008–09 season. Barcelona's success was due to a large extent to their formidable forward trio composed of Lionel Messi, Neymar and summer signing Luis Suárez, who scored an unprecedented total of 122 goals in all competitions to become the trio with most goals in Spanish football history. Context_2 : The 2014–15 season is the Futbol Club Barcelona "B" 45th in existence and the club's 22nd season in Segunda División and 5th consecutive season in the second top flight of Spanish football. Context_3 : The 2005–06 season was Futbol Club Barcelona's 107th season in existence and 77th consecutive season in the top flight of Spanish football, La Liga. It was manager Frank Rijkaard's third season in charge of the club, a season in which he managed to successfully retain the La Liga title, as well as winning the UEFA Champions League and Spanish Super Cup. The squad was largely unchanged from the previous season, with only two players – Santiago Ezquerro and Mark van Bommel – joining the club. Gerard left on a free transfer during the summer. Context_4 : The 2012–13 season was Futbol Club Barcelona's 113th in existence and the club's 82nd consecutive season in the top flight of Spanish football. The season marked the managerial debut of Tito Vilanova, who served as Pep Guardiola's longtime assistant. Vilanova assumed management of the club after Guardiola, who had managed Barcelona for the prior four seasons, declined to renew his contract. Context_5 : The 2010–11 season was Futbol Club Barcelona's 111th in existence and the club's 80th consecutive season in the top flight of Spanish football. Barcelona will start the season with a new president after Joan Laporta reached his term limit on 30 June, leaving behind a very successful club tenure. Context_6 : The 2011–12 season was Futbol Club Barcelona's 112th in existence and the club's 81st consecutive season in the top flight of Spanish football. Barcelona debuted their new and first paid shirt sponsor Qatar Foundation after an agreement was reached in 2010 with the non-profit organization for a five-and-a-half-year, €170 million deal. The agreement with UNICEF continued and their name had been moved to the lower back portion of the shirt. Context_7 : The history of Futbol Club Barcelona goes from the football club's founding in 1899 and up to current time. FC Barcelona, also known simply as Barcelona and familiarly as Barça, is based in Barcelona, Catalonia, Spain. The team was founded in 1899 by a group of Swiss, English and Spanish footballers led by Joan Gamper. The club played amateur football until 1910 in various regional competitions. In 1910, the club participated in their first of many European competitions, and has since amassed fourteen UEFA trophies and a sextuple. In 1928, Barcelona co-founded La Liga, the top-tier in Spanish football, along with a string of other clubs. As of 2017, Barcelona has never been relegated from La Liga, a record they share with Athletic Bilbao and arch-rival Real Madrid. Context_8 : Mark Peter Gertruda Andreas van Bommel (] ; born 22 April 1977) is a Dutch former professional footballer. Context_9 : In 2008–09, Futbol Club Barcelona started a new era with a new manager, former player and Barcelona Atlètic coach Pep Guardiola, who led the team to the first treble in Spanish football history. After selling off high-profiled players such as Deco and Ronaldinho, Barcelona played scintillating football throughout the season, winning the Copa del Rey, La Liga and the UEFA Champions League. This Barcelona squad is considered as one of the best in history. Context_10 : Futbol Club Barcelona (] ), also known as Barcelona and familiarly as Barça, is a professional football club, based in Barcelona, Catalonia, Spain. Founded in 1899 by a group of Swiss, English and Catalan footballers led by Joan Gamper, the club has become a symbol of Catalan culture and Catalanism, hence the motto ""Més que un club"" (More than a club). The official Barça anthem is the "Cant del Barça", written by Jaume Picas and Josep Maria Espinàs. Unlike many other football clubs, the supporters own and operate Barcelona. It is the world's second richest football club in terms of revenue, with an annual turnover of €495 million in 2011–12 season. fact_1 : The 2005–06 season was Futbol Club Barcelona's 107th season in existence and 77th consecutive season in the top flight of Spanish football, La Liga. fact_2 :  The squad was largely unchanged from the previous season, with only two players – Santiago Ezquerro and Mark van Bommel – joining the club. fact_3 : Mark Peter Gertruda Andreas van Bommel (] ; born 22 April 1977) is a Dutch former professional footballer. Question: What was the nationality of the other player who joined Futbol Club Barcelona's 107th season in existence along with Santiago Ezquerro?

Output: Dutch


Input: Consider Input: Context_1 : In mathematics, a Cantor space, named for Georg Cantor, is a topological abstraction of the classical Cantor set: a topological space is a Cantor space if it is homeomorphic to the Cantor set. In set theory, the topological space 2 is called "the" Cantor space. Note that, commonly, 2 is referred to simply as the Cantor set, while the term Cantor space is reserved for the more general construction of "D" for a finite set "D" and a set "S" which might be finite, countable or possibly uncountable. Context_2 : Georg Cantor's first set theory article was published in 1874 and contains the first theorems of transfinite set theory, which studies infinite sets and their properties. One of these theorems is "Cantor's revolutionary discovery" that the set of all real numbers is uncountably, rather than countably, infinite. This theorem is proved using Cantor's first uncountability proof, which differs from the more familiar proof using his diagonal argument. The title of the article, "On a Property of the Collection of All Real Algebraic Numbers" ("Ueber eine Eigenschaft des Inbegriffes aller reellen algebraischen Zahlen "), refers to its first theorem: the set of real algebraic numbers is countable. Context_3 : In his work on set theory, Georg Cantor denoted the collection of all cardinal numbers by the last letter of the Hebrew alphabet, ת (transliterated as Taf, Tav, or Taw.) As Cantor realized, this collection could not itself have a cardinality, as this would lead to a paradox of the Burali-Forti type. Cantor instead said that it was an "inconsistent" collection which was absolutely infinite. Context_4 : In set theory and order theory, the Cantor–Bernstein theorem states that the cardinality of the second type class, the class of countable order types, equals the cardinality of the continuum. It was used by Felix Hausdorff and named by him after Georg Cantor and Felix Bernstein. Cantor constructed a family of countable order types with the cardinality of the continuum, and in his 1901 inaugural dissertation Bernstein proved that such a family can have no higher cardinality. Context_5 : In mathematics, a Jónsson–Tarski algebra or Cantor algebra is an algebraic structure encoding a bijection from an infinite set "X" onto the product "X"×"X". They were introduced by . , named them after Georg Cantor because of Cantor's pairing function and Cantor's theorem that an infinite set "X" has the same number of elements as "X"×"X"; the term "Cantor algebra" is also occasionally used to mean the Boolean algebra of all clopen subsets of the Cantor set, or the Boolean algebra of Borel subsets of the reals modulo meager sets (sometimes called the Cohen algebra). Context_6 : In the philosophy of mathematics, specifically the philosophical foundations of set theory, limitation of size is a concept developed by Philip Jourdain and/or Georg Cantor to avoid Cantor's paradox. It identifies certain "inconsistent multiplicities", in Cantor's terminology, that cannot be sets because they are "too large". In modern terminology these are called proper classes. Context_7 : Yuri Vladimirovich Linnik (Russian: Ю́рий Влади́мирович Ли́нник ; January 8, 1915 – June 30, 1972) was a Soviet mathematician active in number theory, probability theory and mathematical statistics. Context_8 : Georg Ferdinand Ludwig Philipp Cantor ( ; ] ; March 3 [O.S. February 19] 1845  – January 6, 1918) was a German mathematician. He invented set theory, which has become a fundamental theory in mathematics. Cantor established the importance of one-to-one correspondence between the members of two sets, defined infinite and well-ordered sets, and proved that the real numbers are more numerous than the natural numbers. In fact, Cantor's method of proof of this theorem implies the existence of an "infinity of infinities". He defined the cardinal and ordinal numbers and their arithmetic. Cantor's work is of great philosophical interest, a fact of which he was well aware. Context_9 : In set theory, the Schröder–Bernstein theorem (named after Felix Bernstein and Ernst Schröder, also known as Cantor–Bernstein theorem, or Cantor–Schröder–Bernstein after Georg Cantor who first published it without proof) states that, if there exist injective functions "f" : "A" → "B" and "g" : "B" → "A" between the sets "A" and "B" , then there exists a bijective function "h" : "A" → "B" . In terms of the cardinality of the two sets, this means that if |"A"| ≤ |"B"| and |"B"| ≤ |"A"| , then |"A"| = |"B"| ; that is, "A" and "B" are equipollent. This is a useful feature in the ordering of cardinal numbers. Context_10 : In mathematics, the Smith–Volterra–Cantor set (SVC), fat Cantor set, or ε-Cantor set is an example of a set of points on the real line ℝ that is nowhere dense (in particular it contains no intervals), yet has positive measure. The Smith–Volterra–Cantor set is named after the mathematicians Henry Smith, Vito Volterra and Georg Cantor. The Smith-Volterra-Cantor set is topologically equivalent to the middle-thirds Cantor set. fact_1 : Yuri Vladimirovich Linnik (Russian: Ю́рий Влади́мирович Ли́нник ; January 8, 1915 – June 30, 1972) was a Soviet mathematician active in number theory, probability theory and mathematical statistics. fact_2 : Georg Ferdinand Ludwig Philipp Cantor ( ; ] ; March 3 [O.S. February 19] 1845  – January 6, 1918) was a German mathematician. Question: Who died first, Yuri Linnik or Georg Cantor?

Output: Georg Ferdinand Ludwig Philipp Cantor


Input: Consider Input: Context_1 : Japanese Citizen and consumer movements, which became prominent during the 1960s and 1970s, were organized around issues relating to the quality of life, the protection of the environment from industrial pollution, and the safety (although not the cost) of consumer goods. In the late 1960s, industrial pollution, symbolized by the suffering of victims of mercury poisoning (Minamata disease) caused by the pollution of Minamata Bay in Kumamoto Prefecture by a chemical company, was viewed as a national crisis. The Sato government responded by establishing the Environment Agency in the Office of the Prime Minister in 1970, instituting tough penalties for polluters, and extending compensation to the victims of pollution. Environmental issues continue to be the focus of intense local activity. In the early 1990s, communities on Ishigaki Island in Okinawa Prefecture were divided over whether to construct a new airport to handle wide-bodied aircraft on land reclaimed from the sea. Supporters viewed the project as essential to the island's tourist development, while opponents claimed that construction would destroy offshore colonies of rare blue coral and would ruin the local fishing industry. Another environmental issue in many parts of Japan was the use of powerful chemicals on golf courses, which in some cases harmed nearby residents. Context_2 : Steam pumper fire engines were used roughly from 1840 to 1920 to pump water on city fires. Large urban fire departments would invest in fire brigades, or engine companies, to assist in fire fighting. Concomitant with the steam engine would be a house, horses and dalmatian dogs (used to guide and calm the horses). The growing cities in the US west would invest in steam pumpers usually after a devastating fire that would destroy large parts of the wooden frontier town. Context_3 : In Turkey, the Sèvres Syndrome (Turkish: "Sevr Sendromu" ) is a popular belief that some outside forces, especially the West, "is conspiring to weaken and carve up Turkey." The term originates from the Treaty of Sèvres of the 1920s, which partitioned the Ottoman Empire between the Kurds, Armenia, Greece, Britain, France, and Italy, leaving a small unaffected area around Ankara under Turkish rule; however, it was never implemented due to Turkish victory on all fronts during the subsequent Turkish War of Independence. Turkish historian Taner Akçam describes this attitude as an ongoing perception that "there are forces which continually seek to disperse and destroy us, and it is necessary to defend the state against this danger." Context_4 : Wings of Fire is a high-fantasy novel series by Tui T. Sutherland. Series are five books long, and feature five different point-of-views. Two spinoff series, "Legends", focusing on adding world history and backstory to vital characters, and are novel length, and the ebook short-stories "Winglets", focused on adding backstory to secondary characters. The plot of the first five books revolve around five young dragonets prophesied by the NightWing tribe to end the war for the SandWing throne. The plot of the second 5 books revolve around another prophecy and the Jade Winglet, a group of students attending Jade Mountain Academy (a school founded by the original five dragonets), one of whom prophesied the collapse of Jade Mountain. The series is currently being converted to a graphic novel format, beginning with "The Dragonet Prophecy". Currently, a total of 20 books have been confirmed (three mainstream arcs, one unpublished, four "Winglets", the paper back collection of the first three "Winglets", and one "Legends", and the graphic novel of the first book). Context_5 : Jeff Killed John is the last EP by Welsh nu metal band Jeff Killed John, before changing their name to Bullet for My Valentine. This EP also marks the last recorded material with bassist Nick Crandle, before Jason James replaced him. Many song elements from this EP would be reworked into later tracks for Bullet for My Valentine music: "Routine Unhappiness" contains riff elements that would later become "Tears Don't Fall," with lyrical content that would appear on "10 Years Today;" "Nation2Nation" would eventually become the bonus track "Turn to Despair" on the Japanese edition of "Hand of Blood;" and "All These Things I Hate (Revolve Around Me)" is an early demo of the song of the same name that would eventually appear on Bullet for My Valentine's debut album "The Poison." Context_6 : Xiaolin Showdown is an American animated television series that aired on Kids WB and was created by Christy Hui. Set in a world where martial arts battles and Eastern magic are commonplace, the series follows four young Xiaolin warriors in training who battle the Heylin forces of evil. They do this by protecting Shen Gong Wu (ancient artifacts that have great magical powers) from villains that would use them to conquer the world. Typical episodes revolve around a specific Shen Gong Wu being revealed which results in both sides racing to find it. Episodes usually reach a head when one good and one evil character must challenge each other to a magical duel called a Xiaolin Showdown for possession of the artifact. Context_7 : The Little Ghost Godfrey (Swedish: Lilla spöket Laban [Laban the Little Spook]) or "the ghost who wouldn't haunt", is a Swedish children's book character created by Inger and Lasse Sandberg from Karlstad, Sweden. The books revolve around the boy ghost Laban and his family, the Father ghost, the Mother ghost and Laban's sister Labolina. The first book about Laban was published in 1964. Context_8 : "Behold... The Inhumans" and "Those Who Would Destroy Us" are the first and second episodes, and two-part series premiere, of the American television series "Inhumans", initially released together as an IMAX film marketed as Inhumans: The First Chapter. Based on the Marvel Comics race of the same name, the episodes revolve around Black Bolt and other members of the Inhuman Royal Family, and are set in the Marvel Cinematic Universe (MCU), sharing continuity with the films and other television series of the franchise. The episodes were written by Scott Buck and directed by Roel Reiné, with series regulars Anson Mount, Serinda Swan, Ken Leung, Eme Ikwuakor, Isabelle Cornish, Ellen Woglom, and Iwan Rheon starring. The episodes see the Inhuman Royal Family exiled to Hawaii after a coup by Maximus. Context_9 : Black Bolt (Blackagar Boltagon) is a fictional character appearing in American comic books published by Marvel Comics. Created by Stan Lee and Jack Kirby, the character first appears in "Fantastic Four" #45 (December 1965). Black Bolt is the ruler of the Inhumans, a reclusive race of genetically altered superhumans. Black Bolt's signature power is his voice, as his electron-harnessing ability is linked to the speech center of his brain. Speaking triggers a massive disturbance in the form of a highly destructive shockwave capable of leveling a city. Due to the extreme danger posed by this power, the character has undergone rigorous mental training to prevent himself from uttering a sound, even in his sleep, and he usually remains completely silent and speaks through sign language or via spokesperson. Context_10 : Falcon Rising is a 2014 American action adventure film directed by Ernie Barbarash and starring Michael Jai White, Neal McDonough, Laila Ali and Masashi Odate. Formerly titled "Favela", "Falcon Rising" is the first installment of Moonstone Entertainment's "CODENAME: FALCON" action franchise which will revolve around former Marine character John "Falcon" Chapman, "a dark anti-hero driven by guilt, who will destroy himself unless given something else to destroy - a useful weapon-of-last-resort for the foreign ministry." "Falcon Rising" had a limited theatrical release on September 5, 2014. fact_1 : "Behold... The Inhumans" and "Those Who Would Destroy Us" are the first and second episodes, and two-part series premiere, of the American television series "Inhumans", initially released together as an IMAX film marketed as Inhumans: The First Chapter. fact_2 :  Based on the Marvel Comics race of the same name, the episodes revolve around Black Bolt and other members of the Inhuman Royal Family, and are set in the Marvel Cinematic Universe (MCU), sharing continuity with the films and other television series of the franchise. fact_3 :  Created by Stan Lee and Jack Kirby, the character first appears in "Fantastic Four" #45 (December 1965). Question: Who created the character that "Behold... The Inhumans" and "Those Who Would Destroy Us" revolve around?


Output: Stan Lee and Jack Kirby