the-french-artist/wikipedia_20220301.simple_sentence_embeddings huggingface dataset:
Yonne 
 Yonne is one of the original 83 departments created during the French Revolution on 4 March 1790 with Auxerre as its capital.
Yonne 
 It was divided in seven districts: Auxerre, Sens, Joigny, Saint-Fargeau, Avallon, Tonnerre and Saint-Florentin.
Yonne 
 In 1800, with the creation of the arrondissements in France, the seven districts were changed into five arrondissements: Auxerre, Avallon, Joigny, Sens and Tonnerre.
Yonne 
 The mountains of the Morvan and the hills of the Auxerrois (the region around the city of Auxerre) are in the southern half of the department.
Yonne 
 The main river in the department is the Yonne, a tributary of the Seine river that flows through the department from south to north.
Yonne 
 The Köppen climate classification type for the climate at Auxerre is an "Oceanic climate" (also known as Maritime Temperate climate) and of the subtype "Cfb".
Yonne 
 The following is a list of the 21 cantons of the Yonne department (with their INSEE codes), following the French canton reorganisation which came into effect in March 2015:
Yonne 
 The arrondissement of Auxerre, with 179,922 inhabitants, is the arrondissement with more inhabitants.
Zwentendorf power plant 
 Today, the plant is used to get replacement parts to other plants of the same type (mainly in Germany), and for staff training.
Zwentendorf power plant 
 Because the nuclear power plant was never in use, a coal power plant was built in 1987 to replace it.
Territoire de Belfort 
 Territoire de Belfort is part of the Bourgogne-Franche-Comté region; it is in the northeast of the region.
Territoire de Belfort 
 It has an area of , the fifth smallest department of France (after Paris and its suburbs Hauts-de-Seine, Seine-Saint-Denis, and Val-de-Marne).
Territoire de Belfort 
 The highest point of the department is Ballon d'Alsace (),  high, in the Vosges Mountains, commune of Lepuix.
Territoire de Belfort 
 The lowest point in the department,  high, is where the Savoureuse river leaves the department in the commune of Châtenois-les-Forges.
Territoire de Belfort 
 There is 1 arrondissement (districts), 9 cantons and 102 communes (municipalities) in Territoire de Belfort.
Territoire de Belfort 
 The following is a list of the 9 cantons of the Territoire de Belfort department (with their INSEE codes), following the French canton reorganisation which came into effect in March 2015:
Territoire de Belfort 
 The inhabitants of Territoire de Belfort are known, in French, as Terrifortains (women: Terrifortaines).
Territoire de Belfort 
 Territoire de Belfort had a population, in 2014, of 144,334, for a population density of  inhabitants/km2.
Hauts-de-Seine 
 Hauts-de-Seine is a department which is the western inner suburbs of Paris in the Île-de-France region.
Georges Cuvier 
 Baron Georges Léopold Chrétien Frédéric Dagobert Cuvier (23 August 1769–13 May 1832), usually called Cuvier, was a French naturalist and zoologist.
Georges Cuvier 
 He helped establish the fields of comparative anatomy and paleontology by comparing living animals with fossils.
Georges Cuvier 
 He was the most influential person believing in  catastrophism in geology in the early 19th century.
Georges Cuvier 
 His most famous work is the Règne animal distribué d'après son organisation 1817; translated into English as The Animal Kingdom.
Georges Cuvier 
 Cuvier believed there was no evidence for the evolution of organic forms, but there was evidence for successive creations after catastrophic extinction events.
George W. Campbell 
 He was elected to the United States House of Representatives as the Representative from Tennessee's at-large congressional district in 1803.
George W. Campbell 
 He was also one of the managers appointed in 1804 to conduct the impeachment hearings for John Pickering, judge of the United States District Court for the District of New Hampshire, and later in the same year, the impeachment hearings against Samuel Chase, Associate Justice of the Supreme Court of the United States.
George W. Campbell 
 He graduated from the College of New Jersey (now Princeton University) in 1794 and began studying law.
George W. Campbell 
 He served as a United States Senator from Tennessee twice, once from 1811 to 1814, having been elected to fill the seat of Jenkin Whiteside, and again from 1815 to 1818.
George W. Campbell 
 His first service was from October 8, 1811 to February 11, 1814, when he resigned to accept appointment as the United States Secretary of the Treasury.
George W. Campbell 
 He served as the first chairman of the Senate Finance Committee and its predecessor from December 4, 1815, until his resignation from the Senate on April 20, 1818; on this occasion to accept appointment as United States Ambassador to Russia, a position he held from 1818-1821.
George W. Campbell 
 Appointed Secretary of the Treasury by James Madison, he faced national financial disorder brought on by the War of 1812.
George W. Campbell 
 Congress had failed to recharter the First Bank of the United States after its charter expired in 1811, and appropriations for the war were unavailable, so Campbell had to convince Americans to buy government bonds.
George W. Campbell 
 In September, 1814 the British occupied Washington, D.C. and the credit of the government was lowered even further.
George W. Campbell 
 Campbell was unsuccessful in his efforts to raise money through additional bond sales and he resigned that October after only eight months in office, disillusioned and in bad health.
Samuel Chase 
 Samuel Chase (April 17, 1741 – June 19, 1811), was an Associate Justice of the United States Supreme Court and earlier was a signer of the United States Declaration of Independence as a representative of Maryland.
Chloroform 
 Chloroform is one of the intermediate substances that occur in the production of Polytetrafluoroethylene, better known as Teflon.
Chloroform 
 The first who reported to have produced Chloroform was the French chemist Eugène Soubeiran, in 1831.
Chloroform 
 The American physician Samuel Guthrie prepared gallons of the material and described its "deliciousness of flavor."
Chloroform 
 In this reaction, the result is a mix of chloromethane, dichloromethane, trichloromethane and tetrachloromethane.
Santa Cruz, Bolivia 
 Santa Cruz de La Sierra, also known as Santa Cruz, is the largest city in Bolivia, capital city of the Santa Cruz department (in the eastern region of the country).
Santa Cruz, Bolivia 
 Santa Cruz is not only the most populated city in Bolivia, but the department is also the richest, with over 30% of the national GDP.
Santa Cruz, Bolivia 
 The city is a major center of petrochemical production in Bolivia, especially because the production of natural gas that exports to neighboring countries.
Arithmetic logic unit 
 In computing, an arithmetic logic unit (ALU) is a digital circuit that performs arithmetic and logical operations.
Arithmetic logic unit 
 The ALU is a basic building block of the central processing unit (CPU) of a computer,  even the simplest microcontrollers contain one for purposes such as timing.
Floating point unit 
 A floating point unit (FPU) is a part of a computer system specially designed to carry out operations on floating point numbers.
Floating point unit 
 Some systems can also perform more advanced functions as exponential or trigonometric functions calculations, however in most modern processors these functions are done with software library routines, not by hardware.
Floating point unit 
 In most modern general purpose CPUs, one or more FPUs are integrated inside the CPU; however many embedded microcontrollers, especially older designs, do not have hardware support for floating point operations.
Floating point unit 
 In the past, some systems as the Intel 8086 have implemented floating point via a coprocessor that is controlled by the CPU rather than as an integrated unit.
Floating point unit 
 In the absence of an FPU, many FPU functions can be emulated, which saves the added hardware cost of an FPU but is significantly slower.
Eating disorder 
 They might use food as a way to cope, or they might restrict their food intake as a means of control.
Eating disorder 
 They might eat very little because they want to lose weight, even if they are already dangerously underweight (weighing less than what it is considered healthy).
Eating disorder 
 Many people with eating disorders suffer physical complications, like malnutrition (not getting enough nutrients that the body needs to be healthy), or electrolyte imbalances (a change in the amount of elements such as sodium or potassium that causes problems in the body's ability to work properly).
Eating disorder 
 On 1 December 2013 the Daily Telegraph reported that the number of children under thirteen treated in hospital for eating disorders in the UK had tripled.
Derealization 
 This is a symptom of other problems, such as sleeping disorders, schizophrenia, and other mental disorders.
Paresthesia 
 An example of this can be felt when sitting cross-legged for a long time and your foot "falls asleep".
Perfectionism 
 Perfectionism, in psychology, is a type of personality where there is a need for oneself or others to be the best in any given part of life.
Perfectionism 
 Perfectionism may also lead to procrastination as it allows one to avoid being less than perfect ("I can't do this project until I can do it the right way.").
Perfectionism 
 This shows that the psychological problems that come with perfectionism come from viewing oneself strictly.
Perfectionism 
 Their Comprehensive Model of Perfectionistic Behaviour splits perfectionism into many levels of a personality style.
Perfectionism 
 They include self-oriented perfectionism, socially prescribed perfectionism and other-oriented perfectionism.
Perfectionism 
 The cognitive part of this model refers to repeated and automatic cognitive thoughts of needing to be perfect.
Perfectionism 
 There is a rumination of the difference between one’s present actual self and the perfect self that one can / should be.
Perfectionism 
 in 1990 and in 1991, Hewitt and Flett, to come up with their own multidimensional scales of perfectionism.
Perfectionism 
 Frost's Multidimensional Perfectionism Scale (FMPS) measures 6 different dimensions of perfectionism:
Perfectionism 
 Examples of CM: “If I fail at work / school, I fail as a person”, “If I do not do as well as others, I am a worse human” and “The less mistakes I make, the more people will like me”.
Perfectionism 
 Examples of PS: “If I do not set the highest standards for myself, I will end up second” and “I expect a higher performance of myself than normal people”.
Perfectionism 
 Examples of PC: “I was punished if I did something less than perfect” and “I felt like I cannot meet my parent’s standards”.
Perfectionism 
 It is to whom perfectionism is directed to (self or others) or to whom the perfectionistic behaviour is placed by (socially prescribed).
Perfectionism 
 Self-oriented perfectionism refers to the setting of impossible standards and strictly examining oneself.
Perfectionism 
 Although there are harmful effects, it also results in motivation by aiming to achieve perfection while avoiding failure.
Perfectionism 
 Socially prescribed perfectionism is the believed need to achieve unrealistic standards placed by other people on oneself.
Perfectionism 
 As the standards placed by others are felt as too much, it may often lead to anger, anxiety and depression.
Perfectionism 
 The RIGHT Stuff - Obsessive Compulsive Personality Disorder: A Defect of Philosophy, not Anxiety  Steven Phillipson, Ph.D., Center for Cognitive-Behavioral Psychotherapy
Physical abuse 
 Physical abuse is a form of abuse which causes feelings of pain, injury, or other physical suffering.
Sexual abuse 
 Sexual abuse (also called sexual molestation) is when one person forces another person to unwillingly commit any sexual act, harassment or any sexual assault.
Sexual abuse 
 Sexual abuse can lead to many psychological problems, including low self-esteem, clinical depression, and other mental disorders, especially if the victim is a child and/or the abuse is severe.
Sexual abuse 
 It is common knowledge that girls and women are sexually abused more often than boys and men, and that abusers are usually men.
Sexual abuse 
 Disabled people, especially disabled girls, are much more likely than non-disabled people to be sexually abused.
Sexual abuse 
 Rape, Abuse, & Incest National Network RAINN is the largest anti-sexual assault organization and operates the National Sexual Assault Hotlines.
Sexual abuse 
 Gender Male - False Accusations of Sexual Abuse  First-hand accounts from men falsely accused of rape and its effect on their lives.
Saka 
 The Sakas were a population of Iranic nomadic tribesmen lived in the plains of Eurasia from Eastern Europe to China, from the Old Persian Period to the Middle Persian Period.
Saka 
 Sakas came across the river Indus and overan Sind and Saurashtra (near Gujrat) .They finally settled down in Kathiawar and malwa.
Saka 
 Rudradaman, one of their best known king was the one who stopped the expansion of Sata ahana power to the north of river Narmada.
Saka 
 The Sakas themselves could not expand to the north as they would have liked to, because Kushanas held them back.
Saka 
 The Peoples of the West from the Weilue 魏略 by Yu Huan 魚豢: A Third Century Chinese Account Composed between 239 and 265 CE.
Hill Auditorium 
 Hill Auditorium is the largest performance place on the University of Michigan campus in Ann Arbor in the United States.
Hill Auditorium 
 The auditorium was named after Arthur Hill (1847-1909), who was a regent of the university from 1901 to 1909.
Goulburn, New South Wales 
 It has a central park and many historic buildings, including old houses near the railway station on Sloane Street.
Women's suffrage 
 The French Republic had been founded after a revolution, and political scientist Antoine Condorcet and activist Olympe de Gouges campaigned for women to be allowed to vote in the national election.
Women's suffrage 
 In early cases of women's suffrage, only those women who met certain requirements were given the right to vote in certain kinds of elections.
Women's suffrage 
 In the 1792 election in Sierra Leone, all heads of household—one-third of whom were women—could vote.
Women's suffrage 
 Women in South Australia allowed to vote in local elections from 1861, and those on the Isle of Man could vote in parliamentary elections from 1881.
Women's suffrage 
 In 1893, New Zealand became the first independent country to give all adult women the right to vote in national elections.
Women's suffrage 
 The women in South Australia got the same right in 1894, and became the first to get the right to stand (run) for seats in parliament.
Women's suffrage 
 Limited voting rights were also gained by women in several Western countries in the late 19th century, including Sweden, Finland and the United Kingdom.
Women's suffrage 
 In the years before World War I, women in Norway (1913) and Denmark (1915) also won the right to vote, as did women in the other Australian states.
Women's suffrage 
 It elected the world's first female head of government, Sirimavo Bandaranaike, in the country's 1960 elections.
Grenfell, New South Wales 
 Over the years, famous visitors have included Chips Rafferty, Barry Humphries, Patrick White and Sigrid Thornton.
Grenfell, New South Wales 
 It was organized by Australian of the Year, Lee Kernaghan, local and international star Steve Forde and the Flange, Adam Brand, Leo Sayer, Diesel, and The McClymonts.
Grenfell, New South Wales 
 Cricketer Stan McCabe, cyclist Reggie "IronMan" McNamara and tennis player Jan Lehane and Creative Writer Adam Burn were born in Grenfell.
Mike Vernon 
 Michael "Mike" Vernon (born 24 February 1963 in Calgary, Alberta, Canada) is a Canadian retired professional ice hockey player.
Mike Vernon 
 For 21 years he played in the National Hockey League, he played as a goaltender for the Calgary Flames, Detroit Red Wings, San Jose Sharks and the Florida Panthers.
Mike Vernon 
 He won the Stanley Cup twice as a member of the Flames in 1989 and then again in 1997 with the Red Wings, where he also won the Conn Smythe Trophy as playoff MVP.
Mike Vernon 
 In 2002 he retired and started working as a Special Assistant to Vice President of Hockey Operations for Tampa Bay Lightning.
1997 United Kingdom general election 
 The UK general election, 1997 was an election held on 1 May 1997 to elect 659 members to the House of Commons of the United Kingdom.
1997 United Kingdom general election 
 The Labour Party and its leader Tony Blair gained the majority of seats and created the first Labour government since 1979.
1997 United Kingdom general election 
 The Labour Party won 418 seats which was the highest majority of seats for any party since the Conservatives in the 1931 General Election.
1997 United Kingdom general election 
 The Conservative Party suffered it's lowest number of seats since 1906 and lost all of its seats in Scotland and Wales.
1997 United Kingdom general election 
 Several prominent Conservative politicians lost their seats such as Defence Secretary Michael Portillo, Foreign Secretary Malcolm Rifkind, Scottish Secretary Michael Forsyth as well as Edwina Currie, David Mellor and Ian Lang.
1997 United Kingdom general election 
 The Liberal Democrats won 46 seats, which was the highest number of seats for a third party since 1929.
1997 United Kingdom general election 
 The Referendum Party ran on the single issue of taking Britain out of the European Union and won 2.6% of the vote but no seats.
Metropolitan France 
 By contrast, Overseas France (France d'outre-mer) is the collective name for all of the French overseas departments, territories and collectivities and New Caledonia.
Metropolitan France 
 The five overseas departments – Martinique, Guadeloupe, Réunion, French Guiana, and Mayotte – have the same political status as the departments in metropolitan France.
Metropolitan France 
 Metropolitan France and these five overseas departments together are sometimes called France entière ("entire France") by the French administration, especially by INSEE.
Metropolitan France 
 This grouping does not include the French overseas collectivities and territories, which have more autonomy than the overseas departments.
Overseas France 
 Overseas France includes island territories in the Atlantic, Pacific and Indian oceans, French Guiana in South America, and Adélie Land in Antarctica.
Overseas France 
 Each inhabited territory is represented in both the French National Assembly and the French Senate (which together make up the Parliament of France).
Overseas France 
 It became an overseas department on 31 March 2011, after its citizens voted to become a full part of France.
Overseas France 
 The category of overseas collectivity was created by changes made to France's constitution in 28 March 2003.
Overseas France 
 It has its own citizenship, and power is gradually being passed from the French state to New Caledonia itself.
Overseas France 
 The overseas departments and territories are represented by 27 députés in the French National Assembly and 21 senators in the French Senate.
Justin Raimondo 
 Justin Raimondo (born Dennis Raimondo; November 18, 1951 – June 27, 2019) was an American writer and the editorial director of the website Antiwar.com.
Group (mathematics) 
 The group's operation shows how to replace any two elements of the group's set with a third element from the set in a useful way.
Group (mathematics) 
 Instead of "an element of the group's set", mathematicians usually save words by saying "an element of the group".
Group (mathematics) 
 They write group operations with symbols like • or *, or by writing two elements next to each other.
Group (mathematics) 
 So "a • b", "a * b", and "ab" can all mean "the element formed when the group's operation combines a and b".
Group (mathematics) 
 Closure: When a group's operation puts together two elements, the element that is made must also be part of the group.
Group (mathematics) 
 If the operation puts together the identity element and any second element, the answer will be that second element.
Group (mathematics) 
 The identity element is usually written as e. Sometimes the identity element is written as 0 or 1 (it does not mean it is zero or one only, but has a similar purpose).
Group (mathematics) 
 Associativity: When the operation is used twice to combine three elements, it does not matter in what order it is done, because the answer will be the same.
Group (mathematics) 
 Inverse element: Every element in the group has another element in the group that is called its inverse.
Group (mathematics) 
 Sometimes, the inverse is indicated by writing either a '-' in front, or by writing -1 in superscript, so the inverse of the element a is either -a or a-1 (it depends on how one writes the identity element; once again it is only a way of writing and does not say that elements must be numbers).
Group (mathematics) 
 It is possible to find that for two elements a and b in a group, a • b is different from b • a.  For example, maybe a • b = c, but b • a = d.
Group (mathematics) 
 For example, the even numbers numbers form a subgroup of the whole numbers, when the operation is addition, because adding any two even numbers gives another even number.
Group (mathematics) 
 Another example is the group of isometries of a shape, which is the set of ways the shape can be moved, including rotating or mirroring it.
Group (mathematics) 
 Performing any two movements in a row gives another movement, so the set of movements forms a group.
Group (mathematics) 
 A subgroup of movements that do not rotate the shape, but only shift it to another place in space, form a subgroup.
Group (mathematics) 
 It is an infinite group (also called a group of infinite order) because it has an infinite number of elements: all the integers.
Group (mathematics) 
 The set of integers with the multiplication operation is not a group, because with multiplication, most integers have no inverse that is also an integer (closure rule is not always obeyed).
Group (mathematics) 
 Those functions change elements one with other but for example keep their amount the same as before shuffling.
Group (mathematics) 
 When such group is finite (has finite order), say it has n elements, one can think of this group as the set of those shuffles (one-to-one functions) of n elements.
Group (mathematics) 
 Because making shuffling after shuffling is yet another shuffling, that means that there is closure.
Group (mathematics) 
 Also three shuffles can be combined in any of two ways: first two in the beginning to give a shuffle to combine with a third one, or last two in the beginning to give a shuffle to be combined with the first one (associavity).
Group (mathematics) 
 Because order of shuffling matters—it is important which of the shuffles go first—group of symmetries are almost never abelian.
Group (mathematics) 
 Think of a square and (one-to-one) functions can that shuffle the place of points of the square but keep the square as a whole in one place.
Group (mathematics) 
 Here are all of the isometries of a square: turn the square clockwise 90o, 180o, or 270o; turn the square counter-clockwise 90o, 180o, or 270o; reflect the image of the square in a vertical mirror, or in a horizontal mirror, or a diagonal mirror to the right or the left; or leave the square as it was.
Group (mathematics) 
 This is a finite group, or a group of (finite) order 8, because there are 8 different isometries in total.
Group (mathematics) 
 It is a non-abelian group because it makes a difference which order when making a turn and a reflection.
Group (mathematics) 
 If the shape of a square is all that matters then there is even more symmetries of this square, those are similarities.
Group (mathematics) 
 They even use those methods when studying different objects and speak about ‘geometry’ and ‘symmetries’ of strange objects.
Group (mathematics) 
 This is mostly because groups help to benefit from a brilliant idea of ‘a change that keeps interesting feature unchanged", which are called symmetries.