the-french-artist/wikipedia_20220301.simple_sentence_embeddings huggingface dataset:
Mayar Badhon (TV series) 
 It is produced by Surinder Films and stars Jasmin Roy and Debottam Majumdar in lead roles and Nandini Chatterjee as the main antagonist.
Anchiceratops 
 If the unnamed skeleton belonged to Anchiceratops, then it would only be 4.3 meters (14 feet) and weigh just 1.2 tonnes (1.32 tons).
Anchiceratops 
 Anchiceratops'' seems to have liked marshy places, unlike  other ceratopsids that liked drier locations.
John Jacob Lavranos 
 John Jacob Lavranos (29 March 1926 – 1 February 2018) was a South African-Portuguese insurance broker and botanist.
John Jacob Lavranos 
 He settled in Loulé, Portugal a small town near Faro in southern Portugal in 1995 and donated most of his plants to the Gibraltar Botanic Gardens.
Gelterkinden 
 Gelterkinden is a municipality of the district of Sissach in the canton of Basel-Landschaft in Switzerland.
Müstair 
 On 1 January 2009 the municipalities Müstair, Fuldera, Lü, Santa Maria Val Müstair, Tschierv and Valchava joined together to become the new municipality Val Müstair.
Milan Křížek 
 Milan Křížek (; 9 March 1926, Lišov – 15 February 2018, České Budějovice) was a Czech composer, music teacher and viola player.
Milan Křížek 
 During 1990-2001, Křížek taught the theory of music and composition at the Conservatoire in České Budějovice.
Milan Křížek 
 Until 1992 he was also employed as violist in the Opera Orchestra of the South Bohemian Theatre, in the South Czech Philharmonic Orchestra and in several other chamber ensembles.
Milan Křížek 
 His works include  Concerto grosso for violin, viola and orchestra (1989), Concerto for 14 string instruments, Sonata for viola solo (1996), Sonatina danzante for flute and clarinet (2000), Seven sequences for clarinet and percussions (2002), Capriccia for soprano, flute, viola and percussion on verses of Konstantin Biebl (2005), Concerto for violin and orchestra (2010), Largo desolato for violin, viola and violoncello (2010) and Collage IV for 3 violoncellos (2012).
Valiant (2005) 
 Valiant is a 2005 British-American computer-animated movie produced by Vanguard Animation and Odyssey Entertainment, The 45th movie in Walt Disney Studios, and released by Entertainment Film Distributors in the United Kingdom on March 25, 2005 and by Walt Disney Pictures in the United States on August 19, 2005.
Valiant (2005) 
 The movie is based on a story by Jordan Katz, George Webster and George Melrod, and inspired by true stories of hundreds of pigeons that helped the soldiers in the war.
Jacques Dubochet 
 He is a former researcher at the European Molecular Biology Laboratory in Heidelberg, Germany, and an honorary professor of biophysics at the University of Lausanne in Switzerland.
Jacques Dubochet 
 In 2017, he received the Nobel Prize in Chemistry together with Joachim Frank and Richard Henderson "for developing cryo-electron microscopy for the high-resolution structure determination of biomolecules in solution".
Rudy Regalado 
 Rudolph Valentino Regalado (May 21, 1930 - February 12, 2018) was an American Major League Baseball player.
Rudy Regalado 
 He was an infielder for the Cleveland Indians from 1954 to 1956, and played in the 1954 World Series.
Rudy Regalado 
 Regalado died on February 12, 2018 in San Diego, California of a pulmonary embolism at the age of 87.
Ainsley Gotto 
 Ainsley Gotto (14 February 1946 – 25 February 2018) was an Australian public servant and interior designer.
Ainsley Gotto 
 Gotto began work as a typist at the Department of Immigration, but left after a few months to work for a private firm.
Ainsley Gotto 
 When Gorton stepped down as prime minister in March 1971, Gotto stayed in his service when he became Minister for Defence, but resigned from the public service in 1972.
Ainsley Gotto 
 Gotto died at a hospital in Woollahra, Sydney of cancer-related complications on 25 February 2018 at the age of 72.
Everybody Knows (Leonard Cohen song) 
 "Everybody Knows" is a song written by Canadian singer-songwriter Leonard Cohen and collaborator Sharon Robinson.
Popular Problems 
 It was released on September 19, 2014 in Friday-release countries (such as France and Ireland) and on September 22, 2014 elsewhere.
Popular Problems 
 Most of the songs were new, though Cohen did debut "Born in Chains" onstage in 2010 and "My Oh My" was played during a soundcheck the same year.
Popular Problems 
 The New York Times gave a moderately positive review, calling Cohen "one of rock’s most profound aphorists".
Popular Problems 
 The album peaked at number one on the Canadian Albums Chart, selling 20,000 copies in its first week.
Various Positions 
 Various Positions is the seventh studio album by Leonard Cohen, It was released in December 1984 (and February 1985).
Various Positions 
 It marked not only his turn to the modern sound, but also, after the harmonies and backing vocals from Jennifer Warnes on the previous Recent Songs (1979).
Various Positions 
 Various Positions made the top ten in Spain, Portugal, and Scandinavia, and fared modestly well in the United Kingdom.
Various Positions 
 In the original 1985 Rolling Stone review, Don Shewey complimented Lissauer's "lucid and beautiful production".
Dance Me to the End of Love 
 It has been recorded by many artists and in 2009 was described as "trembling on the brink of becoming a standard."
I'm Your Man (Leonard Cohen song) 
 "I'm Your Man" is a song written by Canadian singer-songwriter Leonard Cohen, first released on the album of the same name.
I'm Your Man (Leonard Cohen song) 
 Originally released as a single in 1988, it reached number 57 in the French charts after Cohen's death in 2016. "
I'm Your Man (Leonard Cohen song) 
 Rolling Stone said, "Set to a cheesy drum-machine beat and sotto voce horn riffs, with more than a little suggestion of a country ballad, Cohen conversationally throws himself at the feet of a woman he's done wrong.
I'm Your Man (Leonard Cohen song) 
 But if he did: 'I'd crawl to you baby and I'd fall at your feet/And I'd howl at your beauty like a dog in heat....'"
I'm Your Man (Leonard Cohen album) 
 I'm Your Man was recorded in Los Angeles and Montreal and employed four producers: Roscoe Beck, Jean-Michel Reusser, Michel Robidoux, and Cohen himself.
I'm Your Man (Leonard Cohen album) 
 The album includes some of the singer's most popular songs and concert staples, including the single "Ain't No Cure for Love", "First We Take Manhattan", "Tower of Song", and "Everybody Knows", which was a collaboration with Cohen's backup singer Sharon Robinson.
First We Take Manhattan 
 It was originally recorded by Jennifer Warnes on her 1986 Cohen tribute album Famous Blue Raincoat, which consisted entirely of songs written or co-written by Cohen.
First We Take Manhattan 
 Ben Hewitt writing for The Guardian in 2015 drew attention to the lyric's apocalyptic nature, imagining Cohen "greedily eyeing world domination like a Bond villain".
First We Take Manhattan 
 I don't like it when it's manifested on the physical plane – I don't really enjoy the terrorist activities – but Psychic Terrorism.
First We Take Manhattan 
 I remember there was a great poem by Irving Layton that I once read, I'll give you a paraphrase of it.
First We Take Manhattan 
 It was 'well, you guys blow up an occasional airline and kill a few children here and there', he says. '
The Future (Leonard Cohen album) 
 Political events and history are found elsewhere on the album, with Cohen making references to Tiananmen Square, Stalin, World War II and Hiroshima.
The Future (Leonard Cohen album) 
 The title track was originally called "If You Could See What's Coming Next", and underwent extensive rewrites, taking up almost sixty pages in Cohen's notebook, while "Closing Time" took two years with Cohen even starting over from scratch on the song as late as March 1992.
Songs of Leonard Cohen 
 It reached number 83 on the Billboard 200 and achieving gold status in the US only in 1989, but peaked at number 13 on the UK Albums Chart, and spent nearly a year and a half on it.
Take This Waltz (song) 
 It was originally released as part of the 1986 Federico García Lorca tribute album Poet in New York (Poeta en Nueva York) and as a single.
Take This Waltz (song) 
 The song's lyrics are a loose translation, into English, of the poem "Pequeño vals vienés" (Little Viennese Waltz) by the Spanish poet Federico García Lorca (one of Cohen's favorite poets).
Bountiful, Utah 
 As of the 2010 census, the city population was 42,552, a three percent increase over the 2000 figure of 41,301.
Kundo Phooler Mala 
 Kundo Phooler Mala is an Indian Bengali television Soap Opera that premiered on 29 May 2017 at 6:00PM and aired on STAR Jalsha.
Kundo Phooler Mala 
 Produced by Magic Moments Motion Pictures, It started Indrajit Chakraborty and Rukma Roy in lead roles, Debolina Dutta in a negative role and Laboni Sarkar, Sohini Sanyal, Bharat Kaul, Shankar Chakraborty in supporting roles.
Pan-Africanism 
 Pan-Africanism is a political movement about improving the position of Africa, and people with ancestors from Africa in the world.
Pan-Africanism 
 In essence, Pan-Africanism is the belief that people of African descent have common interests and should be unified.
Pan-Africanism 
 Pan-Africanists believe the slave trade and colonialism have hurt African nations and people, and the solution that they see is for Africans to unite politically.
Diomedes 
 Diomedes (, Diomēdēs - "God-like cunning, advised by Zeus") was an ancient Greek hero and one of the central figures of the Iliad.
Diomedes 
 Son of King Tydeus and Queen Deipyle, he was the leader of the Argive contingent during the Trojan War.
Diomedes 
 Diomedes was, alongside Greater Ajax, regarded as one of the greatest of all the Achaean warriors, second only to Achilles in terms of prowess.
Hexadecagon 
 Its Schläfli symbol is {16} and can be constructed as a truncated octagon, t{8}, and a twice-truncated square tt{4}.
Hexadecagon 
 Because the hexadecagon has a number of sides that is a power of two, its area can be computed in terms of the circumradius R by truncating Viète's formula:
Hexadecagon 
 Since the area of the circumcircle is  the regular hexadecagon fills approximately 97.45% of its circumcircle.
Hexadecagon 
 The list A006245 enumerates the number of solutions as 1232944, including up to 16-fold rotations and chiral forms in reflection.
Hexadecagon 
 In 3-dimensions it will be a zig-zag skew hexadecagon and can be seen in the vertices and side edges of a octagonal antiprism with the same D8d, [2+,16] symmetry, order 32.
Hexadecagon 
 The octagrammic antiprism, s{2,16/3} and octagrammic crossed-antiprism, s{2,16/5} also have regular skew octagons.
Hexadecagon 
 In the early 16th century, Raphael was the first to construct a perspective image of a regular hexadecagon: the tower in his painting The Marriage of the Virgin has 16 sides, elaborating on an eight-sided tower in a previous painting by Pietro Perugino.
Parallelepiped 
 In geometry, a parallelepiped is a three-dimensional figure formed by six parallelograms (the term rhomboid is also sometimes used with this meaning).
Parallelepiped 
 By analogy, it relates to a parallelogram just as a cube relates to a square or as a cuboid to a rectangle.
Parallelepiped 
 In Euclidean geometry, its definition encompasses all four concepts (i.e., parallelepiped, parallelogram, cube, and  square).
Parallelepiped 
 In this context of affine geometry, in which angles are not differentiated, its definition admits only parallelograms and parallelepipeds.
Parallelepiped 
 The rectangular cuboid (six rectangular faces), cube (six square faces), and the rhombohedron (six rhombus faces) are all specific cases of parallelepiped.
Parallelepiped 
 A parallelepiped has three sets of four parallel edges; the edges within each set are of equal length.
Parallelepiped 
 Parallelepipeds result from linear transformations of a cube (for the non-degenerate cases: the bijective linear transformations).
Parallelepiped 
 The volume of a parallelepiped is the product of the area of its base A and its height h. The base is any of the six faces of the parallelepiped.
Parallelepiped 
 An alternative method defines the vectors a = (a1, a2, a3), b = (b1, b2, b3) and c = (c1, c2, c3) to represent three edges that meet at one vertex.
Parallelepiped 
 The volume of the parallelepiped then equals the absolute value of the scalar triple product a · (b × c):
Parallelepiped 
 This is true because, if we choose b and c to represent the edges of the base, the area of the base is, by definition of the cross product (see geometric meaning of cross product),
Parallelepiped 
 On the contrary, the vector b × c may form with a an internal angle β larger than 90° (0° ≤ β ≤ 180°).
Parallelepiped 
 which is, by definition of the scalar (or dot) product, equivalent to the absolute value of a · (b × c), Q.E.D.
Parallelepiped 
 The latter expression is also equivalent to the absolute value of the determinant of a three dimensional matrix built using a, b and c as rows (or columns):
Parallelepiped 
 This is found using Cramer's Rule on three reduced two dimensional matrices found from the original.
Parallelepiped 
 If a, b, and c are the parallelepiped edge lengths, and α, β, and γ are the internal angles between the edges, the volume is
Parallelepiped 
 The volume of any tetrahedron that shares three converging edges of a parallelepiped has a volume equal to one sixth of the volume of that parallelepiped (see proof).
Parallelepiped 
 it has two rhombic faces, while of the other faces, two adjacent ones are equal and the other two also (the two pairs are each other's mirror image).
Parallelepiped 
 A rectangular cuboid, also called a rectangular parallelepiped or sometimes simply a cuboid, is a parallelepiped of which all faces are rectangular; a cube is a cuboid with square faces.
Parallelepiped 
 A rhombohedron is a parallelepiped with all rhombic faces; a trigonal trapezohedron is a rhombohedron with congruent rhombic faces.
Parallelepiped 
 A perfect parallelepiped is a parallelepiped with integer-length edges, face diagonals, and space diagonals.
Parallelepiped 
 In 2009, dozens of perfect parallelepipeds were shown to exist,  answering an open question of Richard Guy.
Parallelepiped 
 One example has edges 271, 106, and 103, minor face diagonals 101, 266, and 255, major face diagonals 183, 312, and 323, and space diagonals 374, 300, 278, and 272.
Parallelepiped 
 But it is not known whether there exist any with all faces rectangular; such a case would be called a perfect cuboid.
Parallelepiped 
 Specifically in n-dimensional space it is called n-dimensional parallelotope, or simply n-parallelotope.
Parallelepiped 
 More generally a parallelotope, or voronoi parallelotope, has parallel and congruent opposite facets.
Parallelepiped 
 So a 2-parallelotope is a parallelogon which can also include certain hexagons, and a 3-parallelotope is a parallelohedron, including 5 types of polyhedra.
Parallelepiped 
 The edges radiating from one vertex of a k-parallelotope form a k-frame  of the vector space, and the parallelotope can be recovered from these vectors, by taking linear combinations of the vectors, with weights between 0 and 1.
Parallelepiped 
 The n-volume of an n-parallelotope embedded in  where  can be computed by means of the Gram determinant.
Parallelepiped 
 Indeed, the determinant is unchanged if  is subtracted from  (), and placing  in the last position only changes its sign.
Parallelepiped 
 Similarly, the volume of any n-simplex that shares n converging edges of a parallelotope has a volume equal to one 1/n!
Parallelepiped 
 The word appears as parallelipipedon in Sir Henry Billingsley's translation of Euclid's Elements, dated 1570.
Parallelepiped 
 The Oxford English Dictionary cites the present-day parallelepiped as first appearing in Walter Charleton's Chorea gigantum (1663).
Parallelepiped 
 Charles Hutton's Dictionary (1795) shows parallelopiped and parallelopipedon, showing the influence of the combining form parallelo-, as if the second element were pipedon rather than epipedon.
Parallelepiped 
 The 1989 edition of the Oxford English Dictionary describes parallelopiped (and parallelipiped) explicitly as incorrect forms, but these are listed without comment in the 2004 edition, and only pronunciations with the emphasis on the fifth syllable pi () are given.
Parallelepiped 
 A change away from the traditional pronunciation has hidden the different partition suggested by the Greek roots, with epi- ("on") and pedon ("ground") combining to give epiped, a flat "plane".
Parallelepiped 
 He defines parallelotope as a generalization of a parallelogram and parallelepiped in n-dimensions.)
Lulu Belle Madison White 
 Lulu (or Lula) Belle Madison White (August 31, 1900 – July 6, 1957) was a teacher and civil rights activist in Texas during the 1940s and 1950s.
Lulu Belle Madison White 
 In 1939, White was named as the president of the Houston chapter of the National Association for the Advancement of Colored People (NAACP) before becoming executive secretary of the branch in 1943.
Pentacontagon 
 A regular pentacontagon is represented by Schläfli symbol {50} and can be constructed as a quasiregular truncated icosipentagon, t{25}, which alternates two types of edges.
Pentacontagon 
 Since 50 = 2 × 52, a regular pentacontagon is not constructible using a compass and straightedge, and is not constructible even if the use of an angle trisector is allowed.
Pentacontagon 
 Coxeter states that every zonogon (a 2m-gon whose opposite sides are parallel and of equal length) can be dissected into m(m-1)/2 parallelograms.
Pentacontagon 
 In particular this is true for regular polygons with evenly many sides, in which case the parallelograms are all rhombi.
Hexacontagon 
 A regular hexacontagon is represented by Schläfli symbol {60} and also can be constructed as a truncated triacontagon, t{30}, or a twice-truncated pentadecagon, tt{15}.
Hexacontagon 
 Coxeter states that every zonogon (a 2m-gon whose opposite sides are parallel and of equal length) can be dissected into m(m-1)/2 parallelograms.
Hexacontagon 
 In particular this is true for regular polygons with evenly many sides, in which case the parallelograms are all rhombi.
Hexacontagon 
 For the regular hexacontagon, m=30, and it can be divided into 435: 15 squares and 14 sets of 30 rhombs.
Myrmidons 
 Native to the region of Thessaly, they were said to be the fiercest and strongest of all the warriors in Greece; during the Trojan War, they were led by Achilles, as described in Homer's Iliad.
Myrmidons 
 According to Greek myth, they were created by Zeus from a colony of ants, from which their name is derived - Greek myrmex (), meaning "ant".
Pratidaan 
 Pratidaan ();  is a Bengali television Popular Soap Opera that premiered on August  21, 2017 and airs on STAR  Jalsha.
Pratidaan 
 Produced by Boyhood Productions, it stars Sandipta Sen and Sheikh Rezwan Rabbani in lead roles  and Tanuka Chatterjee in a Negative role.
Pratidaan 
 They get married and she will have to teach life lessons to her arrogant husband, Neel, was not the kind of marriage Shimul was hoping for.
Ursula B. Marvin 
 Ursula Bailey Marvin (August 20, 1921 – February 12, 2018) was an American planetary geologist and author.
Hina Jilani 
 Hina Jilani () (born 1953) is an advocate of the Supreme Court of Pakistan and a human-rights activist from Lahore in Punjab, Pakistan.
Special Representative of the Secretary-General 
 A Special Representative of the Secretary-General is a highly respected expert who has been appointed by the Secretary-General of the United Nations to represent her/him in meetings with heads of state on critical human rights issues.
Special Representative of the Secretary-General 
 The representatives can carry out country visits to investigate allegations of human rights violations or act as negotiators on behalf of the United Nations.
Human Rights Commission of Pakistan 
 A Special Representative of the Secretary-General is a highly respected expert who has been appointed by the Secretary-General of the United Nations to represent her/him in meetings with heads of state on critical human rights issues.
Human Rights Commission of Pakistan 
 The representatives can carry out country visits to investigate allegations of human rights violations or act as negotiators on behalf of the United Nations.
Human Rights Commission of Pakistan 
 Among issues it has covered are women's rights, including gender equality, violence against women, domestic violence, Hudood Ordinance, honour killing, Forced disappearance in Pakistan, abolition of capital punishment, LGBT rights, restrictions on press freedom, freedom of speech, freedom of religion, freedom of movement, police brutality, and religiously-inspired violence.
Human Rights Commission of Pakistan 
 The commission is a member organisation of the Asian Forum for Human Rights and Development (FORUM-ASIA).
Human Rights Commission of Pakistan 
 She joined HRCP in 1988, was elected a Council Member in 1990 then Vice Chairperson and Secretary General before becoming Chairperson in 2011.
Human Rights Commission of Pakistan 
 to work for the ratification and implementation by Pakistan of the Universal Declaration of Human Rights and of other related Charters, Covenants, Protocols, Resolutions, Recommendations and internationally adopted norms;
Human Rights Commission of Pakistan 
 to promote studies in the field of human rights and mobilise public opinion in favour of accepted norms through all available media and forums, and to carry out every category of activity to further the cause;
Human Rights Commission of Pakistan 
 to cooperate with and aid national and international groups, organisations and individuals engaged in the promotion of human rights and to participate in meetings and congresses on human rights at home and abroad;
Human Rights Commission of Pakistan 
 to take appropriate action to prevent violations of human rights and to provide legal aid and other assistance to victims of those violations and to individuals and groups striving to protect human rights.
David Caron 
 He was the dean of the King's College, London School of Law, and an emeritus professor of UC Berkeley School of Law.
Government of India Act 1858 
 Its provisions called for the liquidation of the British East India Company (who had up to this point been ruling British India under the auspices of Parliament) and the transference of its functions to the British Crown.
Government of India Act 1858 
 The era of the new British Raj would last until Partition of British India in August 1947, at which time all of the territory of the British Raj was granted Dominion status within the Dominion of Pakistan and the Dominion of India.
Government of India Act 1947 
 is an Act of the Parliament of the United Kingdom that partitioned British India into the two new Independent Dominions of India and Pakistan.
Government of India Act 1947 
 The Act received the royal assent on 18 July 1947, and Pakistan came into being on 14 August and India came into being on 15 August.
Government of India Act 1947 
 There was much violence, and many Muslims from what would become India fled to Pakistan; and Hindus and Sikhs from what would become Pakistan fled to India.
Government of India Act 1947 
 Many people left behind all their possessions and property to avoid the violence and flee to their new country.
Government of India Act 1947 
 The Indian Independence Act was subsequently repealed in Article 395 of the Constitution of India and in Article 221 of the Constitution of Pakistan of 1956, both constitutions being intended to bring about greater independence for the new states.
Government of India Act 1947 
 Although the new constitutions did not have the legal authority to repeal the Act, the repeal was intended to establish them as independent legal systems based only on home-grown legislation.
Government of India Act 1947 
 The Act has not been repealed in the United Kingdom, where it still has effect, although some sections of it have been repealed.
Hawaii–Aleutian Time Zone 
 The Hawaii-Aleutian time zone subtracts ten hours from UTC during standard time (UTC-10) and nine hours during daylight saving time (UTC-9).