the-french-artist/wikipedia_20220301.simple_sentence_embeddings huggingface dataset:
Heaven Knows, Mr. Allison 
 Heaven Knows, Mr. Allison is a 1957 American World War II drama movie directed by John Huston and based on the 1952 novel of the same name by Charles Shaw.
Blood and Steel 
 Blood and Steel, also known as Condemened Patrol, is a 1959 American World War II drama movie directed by Bernard L. Kowalski and starring John Lupton, James Edwards, Brett Halsey, Ziva Rodann, James Hong.
No Stars in the Jungle 
 No Stars in the Jungle () is a 1967 Peruvian Argentine adventure movie directed by Armando Robles Godoy and starring Ignacio Quirós, Susana Pardahl, Luisa Otero, Jorge Montoro, Jorge Aragón.
Premier League Golden Boot 
 The Premier League Golden Boot is a yearly football award that is given to footballers who score the most goals in a Premier league season.
Premier League Golden Boot 
 The first person to win the Premier League Golden Boot was Teddy Sheringham during the 1992-93 season.
Premier League Golden Boot 
 Arsenal F.C.'s Thierry Henry has won the award 4 times and currently holds the record for the most Golden Boots wins in the history of Premier League.
Premier League Golden Boot 
 Only two players have won the award for 3 consecutive (back-to-back) years, namely Thierry Henry and Alan Shearer.
Premier League Golden Boot 
 The first international players to win the Premier League Golden Boot were Jimmy Floyd Hasselbaink and Dwight Yorke during the 1998-99 season.
Premier League Golden Boot 
 In 2001, Barclaycard took over the sponsorship rights and continued to own them until 2005 after which, Barclays bought the sponsorship rights of both the award and Premier league.
Yukari Yoshihara 
 『あなたも夢中!レディース囲碁—なによりやさしくだれにでもわかる囲碁入門書の決定版 生活実用シリーズ』 (The best Go introduction book for everyone), published from NHK, 1999 (authored with Mayu Hosaka and Izumi Kobayashi).
Great Britain road numbering scheme 
 In England and Wales, the six A roads with one number are most important roads coming out of London.
Great Britain road numbering scheme 
 A2 London to Dover, (The southern part of Watling Street, also known as the Dover Road), however, the A2 past Rochester has been replaced by the M2.
Great Britain road numbering scheme 
 A4 London to Avonmouth, (Also known as the Great West Road or the Bath Road), although this route is not used anymore to travel far since the M4 was built.
Great Britain road numbering scheme 
 A8 Edinburgh to Greenock, which used to link Edinburgh to Glasgow, however it now ends and carries on as the M8  away from Glasgow.
Illustrious Corpses 
 Illustrious Corpses () is a 1976 Italian French thriller movie directed by Francesco Rosi and based on the 1971 novel Equal Danger by Leonardo Sciascia.
Litoria hilli 
 As of 2014, people had only seen Litoria hilli on one island in New Guinea, Sudest Island, and only on the west side of Mt. Rio.
John Ventimiglia 
 He is known for his roles as Artie Bucco in the HBO television series The Sopranos (1999–2007) and Dino Arbogast in the CBS series Blue Bloods.
Kano State 
 Kano was created on May 27, 1967 from part of the Northern Region, and Kano State share borders with Katsina State to the northwest, Jigawa State to the northeast, Kaduna State to the southwest and Bauchi State to the southeast.
Categoría Primera A 
 The first stage is in round-robin format, with each team playing the other teams once for a total of 19 matches.
Categoría Primera A 
 The top eight teams then advance to a knockout round consisting of two groups, each team playing six times in a round-robin format.
Categoría Primera A 
 At the end of the Finalizacion tournament, a supercup is played between the winner of the Apertura tournament and the Finalizacion tournament.
Zamfara State 
 That includes a mass kidnapping in Jangebe in February 2021, a massacre in Zurmi in June 2021 and a series of massacres in January 2022.
Palitana Jain Temples 
 Jains believe that a visit to this group of temples is essential as a once-in-a-lifetime chance to achieve Nirvana or salvation.
Palitana Jain Temples 
 As the temple-city was built to be an abode for the divine, no one is allowed to stay overnight, including the priests.
Palitana Jain Temples 
 Also, on the summit, there is a shrine of a Muslim saint by name Angar Pir who is reported to have protected the temples during Muslim invasions in early 14th century.
Saint-Paterne - Le Chevain 
 The municipality was created on 1 January 2017 and consists of the former communes of Saint-Paterne (the seat) and Le Chevain.
Bazouges Cré sur Loir 
 The municipality was created on 1 January 2017 and consists of the former communes of Bazouges-sur-le-Loir (the seat) and Cré-sur-Loir.
Galois theory 
 Galois theory (pronounced gal-wah) is a subject in mathematics that is centered around the connection between two mathematical structures, fields and groups.
Galois theory 
 Fields are sets of numbers (sometimes abstractly called elements) that have a way of adding, subtracting, multiplying, and dividing.
Galois theory 
 Groups are like fields, but with only one operation often called addition (subtraction is considered addition with negative numbers).
Galois theory 
 Fields are often hard to study because there are so many possible combinations of numbers, that the internal structure is hard to decipher.
Galois theory 
 It is usually considered out of reach for general audiences, or anyone without a strong technical background in Abstract algebra.
Galois theory 
 This article will go into some detail, mostly defining types of equations and groups, and give a brief overview of the main ideas behind Galois theory.
Galois theory 
 This article may not truly belong on Simple English Wikipedia, though it may be referenced by those who have trouble understanding the main Wikipedia page, and just need a brief discussion on the subject.
Galois theory 
 All things considered, any high schooler should be able to follow the main ideas laid forth in this article.
Galois theory 
 In the year 300 BCE, the Greek mathematician Euclid (pronounded yook-lid) wrote a book on geometry titled Elements.
Galois theory 
 Euclid was able to find ways to bisect any angle; that is, he was able to find an angle that was half of any other angle.
Galois theory 
 He could construct with a straightedge and compass shapes like circles, triangles, squares, pentagons, and others.
Galois theory 
 For example, Euclid was unable to make a regular 9-gon, a shape with 9 equal sides, using only ruler and compass.
Galois theory 
 If they could cut any angle in two halves, then was there a way to cut any angle into three equal angles?
Galois theory 
 Similarly, was there a way to square the circle (find a square with area equal to π, or a square with side length equal to  ), or double the cube(find a cube with twice the volume of another, by constructing a side of the cube with length  )?
Galois theory 
 A polynomial equation is an equation where you are only allowed to add and subtract multiples of powers of a variable, like .
Galois theory 
 Or example polynomial has 5th, 3rd, 2nd, and 1st powers of x. The degree of a polynomial is the largest power found in the equation.
Galois theory 
 You may remember from school that if you know  then you can solve this equation using the quadratic formula,which gives the solutions to our equation only by plugging in .
Galois theory 
 Mathematicians hoped to find a simple equation for the solutions (or, roots) for any polynomial equation, hopefully using only addition, subtraction, multiplication, division, and two other simple calculations: powers and roots.
Galois theory 
 Mathematicians were able, after years of work, to find equations for polynomials with degree 3, and eventually degree 4.
Galois theory 
 However, no one was ever able to find a formula for the solutions to a polynomial with degree 5 or higher.
Galois theory 
 What was preventing them from being able to plug in the (in this case, since there are 5 powers)  in  and get the answers?
Galois theory 
 However, you can tell a lot about the structure by how much you can rearrange elements by shuffling without changing the structure.
Galois theory 
 There are special types of groups, called the Symmetric Group on n elements labeled Sn, which are all the ways of shuffling n things.
Galois theory 
 Up until the early 1800s, mathematicians were able to find some answers for specific cases of these unsolved problems.
Galois theory 
 It was French mathematician Évariste Galois (25 October 1811 – 31 May 1832) who was the first to find a solution, explaining why certain equations like 2nd, 3rd, and 4th degree polynomials did have nice solution formulas, but other equations, like 5th degree and above, cannot have a formula.
Galois theory 
 The answer boiled down to reducing the problem of the equations's field to the equation's group; Galois proved that the two had a connection.
Galois theory 
 Galois noticed that the structure of the groups associated with polynomials were really just the symmetric groups in disguise.
Galois theory 
 If the degree of a polynomial was n, then the group of the polynomial was the symmetric group on n elements.
Galois theory 
 Galois saw that the group of the equation shuffled the roots of the polynomial, and the structure of the shuffles could be analyzed instead.
Galois theory 
 Galois showed that if a ruler and compass could be used to make a third of an angle, it would have an associated equation of degree 3.
Galois theory 
 Galois' theory could also be used to show that it was impossible to square a circle and double a cube.
Galois theory 
 Galois used his theory to also show that for polynomials of degree 5 and higher, their associated groups were Sn.
Galois theory 
 He also showed that if an equation had a formula to solve it, then the group of the equation would have a nice structure and was not chaotic.
Galois theory 
 Since the structure of the symmetric group is chaotic for , he showed that no general formula could exist for those polynomials.
A3 autoroute 
 It also goes through the communes of Montreuil-sous-Bois, Rosny-sous-Bois, and Bondy to the east of Paris.
A4 autoroute 
 The A4, also called the Autoroute de l'Est (Autoroute of the East) in French, is an autoroute (motorway) in France.
A4 autoroute 
 The end of the autoroute in Strasbourg joins onto the A35 autoroute towards Mulhouse and Switzerland.
Bumpy rocket frog 
 It lives all across the northern and eastern parts of Australia, in Queensland, the Northern Territory, and Western Australia.
Bumpy rocket frog 
 The scientists who first wrote about this frog in the 1800s thought it was a burrowing frog, meaning a frog that likes to dig into the ground and spend time underground, but it is not.
Bumpy rocket frog 
 This frog lives in flood plains, forests, grasslands, swamps and streams, but it can live in rocky places if there are streams through them.
Charles Webb (author) 
 His most famous work is the 1963 novel The Graduate, which was made into a movie of the same name (1967).
Claus Biederstaedt 
 His best known roles were in The Great Temptation, Don't Worry About Your Mother-in-Law and in Before Sundown.
Yves Montand 
 Ivo Livi (), better known as Yves Montand (; 13 October 1921 – 9 November 1991), was an Italian-French actor and singer.
Yves Montand 
 In 2004, Catherine Allegret, Signoret's daughter, said in her autobiography "Un Monde a L'envers" (A World Upside Down), that she had been sexually abused by Montand at the age of five.
The Lost Boys 
 The cast includes Corey Haim, Jason Patric, Kiefer Sutherland, Jami Gertz, Corey Feldman, Dianne Wiest, Edward Herrmann, Alex Winter, Jamison Newlander, and Barnard Hughes.
The Lost Boys 
 The title is a reference to the Lost Boys in J. M. Barrie's stories about Peter Pan and Neverland, who, like the vampires, never grow up.
Jason Patric 
 He is known for his roles in movies such as The Lost Boys, Rush,  Sleepers, Geronimo: An American Legend, Your Friends & Neighbors, Narc, The Losers, The Alamo, and Speed 2: Cruise Control.
Sony Pictures Releasing 
 The successor to the Triumph Releasing Corporation, Sony Pictures Releasing is a film distribution company.
Sony Pictures Releasing 
 It distributed Think Like a Man, Soul Surfer, Goosebumps, the 2012 iteration of Sparkle, Once Upon a Time in Hollywood, The Angry Birds Movie 2, Easy A, The Adventures of Elmo in Grouchland, The Star, Planet 51, and Concussion.
Dick Buerkle 
 Richard "Dick" Thomas Buerkle (; September 3, 1947 – June 22, 2020) was an American Olympic athlete.
Dick Buerkle 
 Buerkle died on June 22, 2020 in Atlanta, Georgia from problems caused by multiple system atrophy at the age of 72.
Carlos Luis Morales 
 Carlos Luis Morales Benítez (12 June 1965 – 22 June 2020) was an Ecuadorian journalist, politician and footballer.
Carlos Luis Morales 
 In June 2020, he was investigated for corruption over illegal selling of medical masks during the COVID-19 pandemic in Ecuador.
Samborondón 
 The canton has 105 localities and two urban parishes (La Puntilla) and Samborondón Town (Cabecera cantonal) and one rural parish (Tarifa).
Barcelona S.C. 
 Internationally known as Barcelona de Ecuador or Barcelona de Guayaquil, in Ecuadorian land it is simply referred as Barcelona or El Idolo (BSC).
Barcelona S.C. 
 They currently play in the Ecuadorian Serie A, the highest level of football in the country, and hold the distinction of being the only club in Ecuadorian history to not have played in the Serie B.
Just Go with It 
 Just Go with It is a 2011 American romantic comedy movie directed by Dennis Dugan, written by Allan Loeb and Timothy Dowling.
Nick Swardson 
 Nicholas Roger Swardson (born October 9, 1976)  is an American actor, comedian, screenwriter and producer, best known for his role as Terry Bernadino in the series Reno 911!,
Nick Swardson 
 for the work with Adam Sandler's Happy Madison Productions, and the sketch comedy series Nick Swardson's Pretend Time.
Upper Darby Township, Delaware County, Pennsylvania 
 Upper Darby Township (often shortened to simply Upper Darby) is a home rule township in Delaware County, Pennsylvania, United States.
Delaware Valley 
 This is commonly used to refer to Greater Philadelphia or Philadelphia metropolitan area ("the [Lower] Delaware Valley Metropolitan Area").
Delaware Valley 
 It is made up of counties located in Southeastern Pennsylvania, South Jersey, Delaware, and the Eastern Shore of Maryland.
Delaware Valley 
 As of the 2010 Census, the MSA has a population of over 6 million, while the CSA has a population of over 7.1 million.
Conshohocken, Pennsylvania 
 Conshohocken ( ; Lenape: Kanshihakink) is a borough on the Schuylkill River in Montgomery County, Pennsylvania, in suburban Philadelphia.
Appeal to novelty 
 Appeal to novelty is a fallacy where a person would claim that Subject B is better than Subject A because Subject B is newer, or that "newer is better".
Appeal to novelty 
 Since new discoveries are made everyday, people are quick to think that the new thing will be better than the old thing because of the possibility that the new thing was made to fix the mistakes of the old thing.
Appeal to novelty 
 An example of appeal to novelty is that "the newer versions of the iPhone will always be better then the older versions because smartphone technology becomes more advanced every year."
Appeal to novelty 
 An example that people use to prove this argument wrong is New Coke, because even though it was made later than the older Coca-Cola, most people who have tasted New Coke say it tasted worse than Coca-Cola.
Traditional Chinese medicine 
 Since the methods of TCM are different from Western medicine, it is hard to find evidence that shows how safe or good TCM really is.
Traditional Chinese medicine 
 Based on the teachings of TCM, it is important to balance the five elements in a person's body: wood, fire, earth, metal, and water.
Traditional Chinese medicine 
 Each element also has something called yin and yang, or opposite values that must exist alongside each other rather than to overcome the other.
Traditional Chinese medicine 
 The way to balance the yin and yang is to strengthen qi, or an invisible force that brings balance to the yin and yang.
Traditional Chinese medicine 
 Knowing the five elements and the yin and yang is important because each organ of the body is related to one of the five elements.
Traditional Chinese medicine 
 It is important to strengthen a person's qi because balancing the yin and yang of a person's organs is important for people to be healthy.
Traditional Chinese medicine 
 These ideas are similar to, but not the same as, the four temperaments, which was an widely-believed theory in European medicine before scientific medicine was created.
Traditional Chinese medicine 
 In the 19th century, many European doctors working as missionaries in China started translating TCM.
Traditional medicine 
 Traditional medicine is a branch of medicine where treatment is based on knowledge passed on within certain cultures before the era of modern medicine.
Su Limei 
 She played at the 2016 Summer Paralympics, winning a silver medal, and 2017 World ParaVolley World Super 6.
Don McNeill 
 He studied at Memorial University of Newfoundland, the Technical University of Nova Scotia, and Oxford University.
Don McNeill 
 In 1984, he won the George Polk Award for Network Television Reporting for his "unusual glimpses of Soviet life".
Don McNeill 
 He was nominated for the 1988 News & Documentary Emmy Award for "Outstanding Interview/Interviewers - For Programs" as a producer and correspondent of The Christian Science Monitor Reports.
Don McNeill 
 He won the 1990 News and Documentary Emmy Award for "Outstanding Informational, Cultural or Historical Programming (segments)" as a correspondent of a World Monitor segment on the Soviet Union.
Wang Yanan 
 She competed at the 2012 Summer Paralympics winning the gold medal, and 2016 Summer Paralympics winning the silver medal.
Glenna Matthews 
 She taught at Stanford University, University of California, Berkeley, and University of California, Los Angeles.
Edmond O'Brien 
 He received the Academy Award for Best Supporting Actor and the Golden Globe for Best Supporting Actor for his supporting role in The Barefoot Contessa (1954).
Edmond O'Brien 
 He also won a second Golden Globe and another Academy Award nomination for Seven Days in May (1964).
Edmond O'Brien 
 O'Brien died on May 9, 1985 from Alzheimer's disease-related problems in Inglewood, California at the age of 69.
Steve Bing 
 Stephen Leo Bing (March 31, 1965 – June 22, 2020) was an American businessman, movie producer, screenwriter and political donor to progressive causes.
Steve Bing 
 He also produced many Hollywood movies such as The Polar Express, Kangaroo Jack, Shine A Light and Rules Don't Apply.
Steve Bing 
 Bing committed suicide on June 22, 2020 by jumping off his apartment building in Los Angeles, aged 55.
Phleng chāt Thai 
 The music was composed in 1932 by Thai musician Phra Chenduriyang and it was adopted later that year without lyrics.
Phleng chāt Thai 
 Then in 1939, when the country's name was changed from "Siam" to "Thailand", lyrics (words) written by Luang Saranupraphan were made official after winning a competition.
Phleng chāt Thai 
 Endorsed by law, people are expected to stand up to show their respect whenever the national anthem is played in public.
Rules Don't Apply 
 Rules Don't Apply is a 2016 American romantic comedy-drama movie written, produced and directed by Warren Beatty.
Rules Don't Apply 
 It is about the romantic relationship between a young actress and her driver, which is forbidden by their employer, Howard Hughes.
Rules Don't Apply 
 The movie had its world premiere on November 10, 2016, and was theatrically released in the United States on November 23, 2016, by 20th Century Fox.
Hail, Caesar! 
 The movie stars Josh Brolin, George Clooney, Alden Ehrenreich, Ralph Fiennes, Jonah Hill, Scarlett Johansson, Frances McDormand, Tilda Swinton, and Channing Tatum.
Hail, Caesar! 
 It is a fictional story that follows the real-life fixer Eddie Mannix (Brolin) working in the Hollywood movie industry in the 1950s trying to discover what happened to a cast member who vanished during the filming of a biblical epic.
Hail, Caesar! 
 The movie premiered in Los Angeles on February 1, 2016, and was released in the United States on February 5, 2016.
Hail, Caesar! 
 The movie was chosen by National Board of Review as one of the top ten films of 2016 and it received nominations at the 89th Academy Awards and 70th British Academy Film Awards, both for production design.
Kshirodakashayi Vishnu 
 In Gauḍīya Vaishnavism, the Sātvata-tantra describes three different forms, or aspects, of Vishnu as Mahavishnu, Garbhodakśayī-Viṣṇu and Kṣīrodakaśāyī Vishnu.
Kshirodakashayi Vishnu 
 Kṣīrodakaśāyī-Viṣṇu resides in the heart of every living creature as a four hand expansion similar to that of Mahāviṣṇu.
Anthem of the Tajik Soviet Socialist Republic 
 The Anthem of the Tajik Soviet Socialist Republic was the anthem of Tajikistan when it was part of the Soviet Union.
Anthem of the Tajik Soviet Socialist Republic 
 The melody is retained in the current national anthem of Tajikistan, done in the same manner as Belarus and Uzbekistan.
Thomas Welder 
 Sister Thomas Welder, OSB, (born Diane Marie Welder; April 27, 1940 – June 22, 2020) was an American educator and Benedictine nun.
Thomas Welder 
 Her tenure of 31 years set a record for female college and university presidents in the United States.
Krishna Janmashtami 
 Krishna Janmashtami, also known simply as Janmashtami or Gokulashtami, is an annual Hindu festival that celebrates the birth of Krishna, the eighth avatar of Vishnu.
Krishna Janmashtami 
 It is on the eighth day of the Krishna Pakshain Shraavana or Bhadrapad (depending on whether the calendar chooses the new moon or full moon day as the last day of the month), which overlaps with August/September .
Krishna Janmashtami 
 Dances of the life of Krishna according to the Bhagavata Purana (such as Rasa lila or Krishna Lila), devotional singing at midnight when Krishna was born, fasting (upavasa), a night vigil (ratri jagaran), and a festival (mahotsava) on the following day are a part of the Janmashtami celebrations.
Krishna Janmashtami 
 Krishna Janmashtami is followed by the festival Nandotsav, which celebrates the occasion when Nanda Maharaj, father of Krishna, distributed gifts to the villagers of Vrindavan in honour of the birth.
Tajik Soviet Socialist Republic 
 The Tajik Soviet Socialist Republic (, Çumhuriji Şūraviji Sotsialistiji Toçikiston; , Tadžikskaja Sovetskaja Socialističeskaja Respublika), also commonly known as Soviet Tajikistan and Tajik SSR, was one of the republics of the Soviet Union which lasted from 1929 to 1991.
Tajik Soviet Socialist Republic 
 Nowadays known as Tajikistan, which became a sovereign state after the fall of the Soviet Union, it is located in the southern mountaineous region of Central Asia.
Tajik Soviet Socialist Republic 
 The Tajik Republic was created on 5 December 1929 as a national place for the Tajik people within the Soviet Union.
Tajik Soviet Socialist Republic 
 It succeeded the Tajik Autonomous Soviet Socialist Republic (Tajik ASSR), which had been created on 14 October 1924 as a part of the mainly Turkic Uzbek SSR in the process of national delimitation in Soviet Central Asia.
Tajik Soviet Socialist Republic 
 On 24 August 1990, the Tajik SSR declared sovereignty in its borders and was renamed the "Republic of Tajikistan" on 31 August 1991, then finally declaring independence from the Soviet Union just a bit more than a week after.
Tajik Soviet Socialist Republic 
 Just like modern-day Tajikistan, it was bordered by Afghanistan to the south, Uzbekistan to the west, Kirghizia to the north, and China to the east.
Pepe (movie) 
 Pepe is a 1960 Mexican American musical comedy movie directed by George Sidney and based on the play Broadway Zauber by Leslie Bush-Fekete.
Pepe (movie) 
 It stars Cantinflas, Dan Dailey, Shirley Jones, Suzanne Lloyd, Carlos Montalbán, Vicki Trickett, Carlos Rivas, Hank Henry, Jack Lemmon and was distributed by Columbia Pictures.
Surudi Milli 
 It uses the old melody of the Tajik SSR anthem which was conposed by was composed by Suleiman Yudakov, a Bukharian Jew, in 1946.