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.

Context_1 : Charlotte "Charlie" Bruce (born 1990), is a British jazz dancer from Cropston, Leicestershire, who won the first series of "So You Think You Can Dance (UK)". She trained in dance at Tring Park School for the Performing Arts (previously the Arts Educational School Tring) and both dance and musical theatre at Laine Theatre Arts, a performing arts college in Epsom, Surrey. She was the youngest contestant in SYTYCD. Context_2 : St. Anne's School is an independent co-educational school located at Saraswati Nagar, Jodhpur, Rajasthan, India, and founded by Mrs. Annie Cherian in 1983. It is governed by the St. Anne's School Society, a society formed under the Rajasthan Societies Registration Act. Context_3 : Thetford Grammar School is an independent co-educational school in Thetford, Norfolk, England. The school might date back to the 7th century, which would make it one of the oldest schools in the United Kingdom. Context_4 : Springbank School, founded in 1996, is an independent co-educational school in Kerikeri, Bay of Islands, New Zealand. The school caters for students aged Year 1-13 and is situated on 14ha of rural land near Kerikeri airport. Context_5 : Norfolk Academy (NA) is an independent co-educational day school in Norfolk, Virginia. Chartered in 1728, In 1966, Norfolk Academy merged with Country Day School for Girls in Virginia Beach, Virginia to create the current co-educational school. It serves students in Chesapeake, Norfolk, Portsmouth, Virginia Beach, and Suffolk. Context_6 : Tanjong Katong Secondary School, also known as TK, is an independent co-educational school located in Katong Mountbatten, Singapore. Before becoming independent, the school was named by the Ministry of Education (MOE) as the 'Best Non-Independent and Non-Autonomous Secondary School' in Singapore. TK was presented the 'Ministry of Education's School Excellence Award in 2007 and 2011, which recognises "excellence in both education processes and outcomes". The school celebrated its Golden Jubilee - '50 years of establishment' in 2006. Context_7 : Rougemont School (Welsh: "Ysgol Rougemont") is an independent co-educational school located in the manor-house Llantarnam Hall in South Wales. The school offers education for three to eighteen-year-olds. There are 78 full-time and 10 part-time staff, and the total number of pupils is approximately 600. Context_8 : St. Andrew's College Christchurch, New Zealand is a private, co-educational school that enrolls from pre-school to secondary Year 13. It was founded in 1917 and it is the only independent, co-educational primary and secondary school in New Zealand's South Island. Although now a fully co-educational school, it was formerly an all-boys school. It became fully co-educational in 2001. The current rector of St Andrew's College, known as StAC, is Christine Leighton. Context_9 : Tring Park School for the Performing Arts is an independent co-educational school specializing in dance. Originally known as the Arts Educational School, Tring Park, it was founded as the sister school of the Arts Educational School, London. In 2009 it became independent of the London school and was renamed Tring Park School for the Performing Arts. Context_10 : Cranbrook is an independent co-educational school, located in Ilford, Greater London, England. The Cognita Group own and operate the school. The school covers the full range of academic years from Nursery to Year 11. They have merged with 'Glenarm College' (another Cognita school). fact_1 : She trained in dance at Tring Park School for the Performing Arts (previously the Arts Educational School Tring) and both dance and musical theatre at Laine Theatre Arts, a performing arts college in Epsom, Surrey. fact_2 : Tring Park School for the Performing Arts is an independent co-educational school specializing in dance. Question: What is the name of the independent co-educational school specializing in dance that Charlie Bruce trained at?
Tring Park School for the Performing Arts

Context_1 : The Four Heavenly Kings are four Buddhist gods, each of whom watches over one cardinal direction of the world. In Chinese, they are known collectively as the "Feng Tiao Yu Shun" () or "Si Da Tianwang" () in the ancient Sanskrit language they are called the "Chaturmaharaja" (), or Caturmaharajikadeva: Four Great Heavenly Kings. The Hall of the Heavenly Kings is a standard component of Chinese Buddhist temples. Context_2 : Andy Lau Tak-wah, BBS, MH, JP (, born 27 September 1961) is a Hong Kong actor, singer, lyricist and film producer. He has been one of Hong Kong's most commercially successful film actors since the mid-1980s, performing in more than 160 films while maintaining a successful singing career at the same time. In the 1990s, Lau was branded by the media as one of the Four Heavenly Kings of Cantopop. Context_3 : Aaron Kwok Fu-shing (born 26 October 1965) is a Hong Kong singer, dancer and actor. Active since the 1980s, Kwok is considered one of the "Four Heavenly Kings" of Hong Kong. Kwok's onstage dancing and displays is influenced by Michael Jackson. While most of his songs are in the dance-pop genre, he has experimented with rock and roll, ballad, rock, R&B, soul, electronica and traditional Chinese music. Context_4 : Janice M. Vidal (born 13 April 1982) is a Hong Kong Cantopop singer of mixed Chinese, Filipino and Korean descent. Vidal was first discovered by music producer Mark Lui and initially began her career as a back-up singer for Leon Lai. She debuted as a solo artist in 2004 under Lai's label, Amusic, where she remained until signing with Warner Music in 2015. Context_5 : This is the discography of Taiwanese Mandopop artist Show Luo (). From 1996 to 1998, he was part of a quartet boy band "Four Heavenly Kings" (), releasing five albums. Then in 1998, after two members left, he formed a duo "Romeo" (), with Ou Han Sheng (); the other member of "Four Heavenly Kings", released two albums and was active till 2000. In 2003, he debuted as a solo artist with the release of "Show Time". He has since released eleven Mandarin studio, one Japanese studio, three compilation, one remix and three concert DVD albums. Context_6 : Leon Lai-ming, BBS, MH (born 11 December 1966) is a Chinese-born Hong Kong actor and Cantopop singer. He is one of the "Four Heavenly Kings" of Hong Kong. He uses the stage name "Li Ming" or "Lai Ming" which literally means "dawn." Context_7 : Four Heavenly Kings () is a Chinese term created in June 1992 by "Oriental Daily News" to refer to the four biggest male entertainment/arts superstars in Hong Kong at that time: Jacky Cheung, Andy Lau, Aaron Kwok and Leon Lai. Having successful singing (in both Cantopop and Mandopop) as well as acting careers well into the 2000s, they dominated the industry in Hong Kong and throughout the larger Chinese speaking world in the 1990s. Thus is the '90s is sometimes also called the "Four Heavenly Kings Era" in Hong Kong entertainment, as their songs swept the awards of Top 10 Songs of the Year during a 6-year span. Context_8 : Forever Friends () is a 1996 Hong Kong released Taiwanese war-comedy film directed by Kevin Chu, starring Taiwan's popular "four little heavenly kings" (Nicky Wu, Takeshi Kaneshiro, Jimmy Lin and Alec Su). The original Taiwanese version of the film in Mandarin Chinese language was released in 1995 under the title "" (pinyin: Hao jiao xiang qi) which literally translate to "sounded horns". With the raising popularity of the "four little heavenly kings" in Hong Kong, the film was dubbed in Cantonese and renamed to a more comical title which literally translate to "four not normal youngsters" in order to cater more to the Hong Kong audiences. Context_9 : The Hall of Four Heavenly Kings or Four Heavenly Kings Hall (), referred to as Hall of Heavenly Kings, is the first important hall inside shanmen (mount gate) in Chinese Pure Land Buddhist temples and Chan Buddhist temples and is named due to the Four Heavenly Kings statues enshrined in the hall. Context_10 : Jacky Cheung Hok-yau (born 10 July 1961) is a Hong Kong singer, songwriter and actor. With more than 25 million records sold as of 2003, he is regarded as one of the "Four Heavenly Kings" and has been deemed the "God of Songs" of Hong Kong. fact_1 : Janice M. Vidal (born 13 April 1982) is a Hong Kong Cantopop singer of mixed Chinese, Filipino and Korean descent. fact_2 : Vidal was first discovered by music producer Mark Lui and initially began her career as a back-up singer for Leon Lai. fact_3 : He is one of the "Four Heavenly Kings" of Hong Kong. Question: What artist started as a backup singer for one of the "Four Heavenly Kings" of Hong Kong?
Janice M. Vidal

Context_1 : In number theory, Cramer's conjecture, formulated by the Swedish mathematician Harald Cramer in 1936, is an estimate for the size of gaps between consecutive prime numbers: intuitively, that gaps between consecutive primes are always small, and the conjecture quantifies asymptotically just how small they must be. It states that Context_2 : Eric Zaslow is an American mathematical physicist at Northwestern University. He attended Harvard for his Ph.D in Physics. His research focuses on mathematical questions arising from duality symmetries in theoretical physics such as mirror symmetry. With Andrew Strominger and Shing-Tung Yau, he formulated the SYZ conjecture. Context_3 : David P. Sumner is an American mathematician known for his research in graph theory. He formulated Sumner's conjecture that tournaments are universal graphs for polytrees in 1971, and showed in 1974 that all claw-free graphs with an even number of vertices have perfect matchings. Context_4 : Cristian Dumitru Popescu is a Romanian-American mathematician at the University of California, San Diego. His research interests are in Algebraic Number Theory, and in particular, in special values of L-functions. He formulated and proved function-field versions of the Gras conjectures and Rubin's integral refinement of the abelian Stark conjectures. He has also made important contributions to the Stark conjectures over number fields, formulating an alternative to Rubin's refinement, known as Popescu's conjecture. Although slightly weaker than Rubin's conjecture, it has the advantage that it can presently be shown to remain true under raising the base field or lowering the top field of the extension. Recently, Popescu and Cornelius Greither have formulated equivariant versions of Iwasawa's main conjecture over function fields and global fields, proving most the version for function fields. These conjectures have important implications for the BrumerStark conjecture and Gross' conjecture on special values of L-functions. Context_5 : In mathematics, the Hodge conjecture is a major unsolved problem in the field of algebraic geometry that relates the algebraic topology of a non-singular complex algebraic variety and the subvarieties of that variety. More specifically, the conjecture says that certain de Rham cohomology classes are algebraic, that is, they are sums of Poincare duals of the homology classes of subvarieties. It was formulated by the Scottish mathematician William Vallance Douglas Hodge as a result of a work in between 1930 and 1940 to enrich the description of de Rham cohomology to include extra structure that is present in the case of complex algebraic varieties. It received little attention before Hodge presented it in an address during the 1950 International Congress of Mathematicians, held in Cambridge, Massachusetts, U.S. The Hodge conjecture is one of the Clay Mathematics Institute's Millennium Prize Problems, with a prize of $1,000,000 for whoever can prove or disprove the Hodge conjecture. Context_6 : Jerzy Browkin (5 November 1934 23 November 2015) was a Polish mathematician, studying mainly algebraic number theory. He was a professor at the Institute of Mathematics of the Polish Academy of Sciences. In 1994, together with Juliusz Brzezinski, he formulated the "n"-conjecturea version of the "abc" conjecture involving "n">2 integers. Context_7 : The SYZ conjecture is an attempt to understand the mirror symmetry conjecture, an issue in theoretical physics and mathematics. The original conjecture was proposed in a paper by Strominger, Yau, and Zaslow, entitled "Mirror Symmetry is "T"-duality". Context_8 : In number theory, Firoozbakht's conjecture (or the Firoozbakht conjecture) is a conjecture about the distribution of prime numbers. It is named after the Iranian mathematician Farideh Firoozbakht from the University of Isfahan who stated it first in 1982. Context_9 : Ludvig Henrik Ferdinand Oppermann (September 7, 1817 - August 17, 1883) was a Danish mathematician and philologist who formulated Oppermann's conjecture on the distribution of prime numbers. Context_10 : Shing-Tung Yau ( ; ; born April 4, 1949) is a Hong Kong and naturalised American mathematician. He was awarded the Fields Medal in 1982. He is currently the William Caspar Graustein Professor of Mathematics at Harvard. fact_1 : With Andrew Strominger and Shing-Tung Yau, he formulated the SYZ conjecture. fact_2 : He was awarded the Fields Medal in 1982. Question: Eric Zaslow formulated the SYZ conjecture with a mathematician that received what award in 1982?
Fields Medal