OpenLLM-France/wikimedia huggingface dataset:
# Rodrigo Íñigo

Rodrigo Iñigo del Hoyo (born August 29, 1985) is a Mexican former professional footballer who last played for CD El Álamo.

## Career

He made his debut February 10, 2007 against Veracruz. A game which resulted in a 4–2 victory for América. After 3 years at América, Iñigo moved to Querétaro F.C. before moving the back to América the following year. Following his release for América, he joined Championship side Cardiff City on a two-week trial. Shortly after, he went on to return to play in Mexico, and currently is playing in Mineros de Zacatecas.
# Russian horn orchestra

The Russian horn orchestra flourished as a distinct music genre in 18th and 19th century Russia. It was a coordinated performance using hunting horns known as Rozhoks, each of which could produce only one specific sound.
According to the treatise On Man, His Mortality, His Immortality (1790) of Alexander Radishchev, the inventor of this music genre was Oberjägermeister Dmitry Naryshkin (1764—1838), the husband of Maria Naryshkina. Radishchev elucidates the primitive nature of individual instruments while likening the collective effect to that of a church organ. Besides, a specific feature of such music is that it sounds cacaphonic up close and can only be listened to from a certain distance. Within his philosophical context, the author uses the fact to illustrate the idea that the whole transcends the sum of its parts.
The orchestra was also mentioned by the German philosopher Arthur Schopenhauer in Parerga and Paralipomena (1851). He also uses the metaphor of the Russian horn orchestra, apparently known in his era in Western Europe, too, to illuminate his philosophical thoughts. According to Schopenhauer, the mediocre man is like such a horn and it is because of his inferiority that he seeks solace in social companionship.
# Willem Bartsius

Willem Bartsius (1612, Enkhuizen – 1657, Enkhuizen), was a Dutch Golden Age painter.

## Biography

According to Houbraken, who mentioned his sister as Paulus Potter's mother, his father was Paulus Bertius, the city secretary of Enkhuizen, and his mother was descended from the House of Egmont.
According to the RKD he became a member of the Alkmaar Guild of St. Luke in 1634 where he took on the pupil Abraham Meyndertsz, but in 1636 he moved to Amsterdam and little is known of him after 1639. He is known for both landscapes and portraits, including a schutterstuk in Alkmaar.
# Allan Towell

Allan Clark Towell (7 March 1925 – 6 March 1997) was a rugby union centre who played twice for England between 1948–51. He played his club rugby for Leicester Tigers and Bedford Blues.
Towell made his Leicester Tigers debut on 6 September 1947 against Bedford at Welford Road, scoring a try in a 22-3 win. Towell featured regularly for Leicester at fly-half and centre in the 1947–48 & 1948–49 seasons playing 60 of the club's 75 games. Towell was named as Leicester's captain for the 1949–50 season where he experimented by playing himself at flanker.
Towell made his international debut for England on 29 March 1948 against France at Stade Colombes in a 15-0 defeat. He played one further match in 1951 against Scotland at Twickenham.
# He'ao station

He'ao station (Chinese: 荷坳站; pinyin: Hé'ào Zhàn) is a station of Line 3, Shenzhen Metro. It is located in Shenhui Road, and opened on 28 December 2010.

## Station layout

| 3F Platforms | Platform | 3 towards Futian Bonded Area (Yonghu) |
| Island platform, doors will open on the left ||
| 3F Platforms | Platform | 3 towards Pingdi Liulian (Universiade) |
| 2F Concourse | Lobby | Ticket Machines, Customer Service, Shops, Vending Machines |
| G | - | Exits A-D |

## Exits

| Exit | Destination |
| Exit A | Shenhui Road (S), Longgang Boulevard (S), Hekang City, Crystal City, Xinyi Auto CentreHekang Road |
| Exit B | Shenhui Road (S), Longgang Boulevard (S), Henggang People's Court of Longgang District, Changjiangpu Industrial Area, He'ao Police Station, He'ao Expressway Road Crossing, Longgang Vehicle Administration Office, Henggang Intercity Bus |
| Exit C | ShenShenhui Road (N), Longgang Boulevard (N), Xinlian Roadhui Road (N), Liantai Road, He'ao Community, He'ao Xincun, Lecheng Estate |
| Exit D | Shenhui Road (N), Longgang Boulevard (N), Xinlian Road, Aobei Road, Dasheng Auto Company |
# Concertus Design and Property Consultants

Concertus Design and Property Consultants are formerly part of the property department of Suffolk County Council based in Endeavour House, Ipswich, England. They are an architectural and planning firm which, although independent, has many contracts with Suffolk County Council, including schools. In 2014 they were listed in the top 50 for best architectural and construction firms in the sector in England. Concertus Design and Property Consultants biggest work is designing and building schools for the council, and adding extensions to existing buildings such as at Kesgrave High School. The firm oversaw the project, and provided advice.

## Notable buildings

* The Brandon Center
* Kesgrave High School
* St Christopher's - Red Lodge
* Clements Primary - Haverhill
* Westfield Primary - Haverhill
* Heath Primary - Kesgrave
* Whitehouse CP - Ipswich
* Felixstowe Academy
* Ipswich Academy -
* Northfields Primary School
* Poplars Primary School
* Reydon and Southwold Community Fire Station
# Conserved quantity

A conserved quantity is a property or value that remains constant over time in a system even when changes occur in the system. In mathematics, a conserved quantity of a dynamical system is formally defined as a function of the dependent variables, the value of which remains constant along each trajectory of the system.
Not all systems have conserved quantities, and conserved quantities are not unique, since one can always produce another such quantity by applying a suitable function, such as adding a constant, to a conserved quantity.
Since many laws of physics express some kind of conservation, conserved quantities commonly exist in mathematical models of physical systems. For example, any classical mechanics model will have mechanical energy as a conserved quantity as long as the forces involved are conservative.

## Differential equations

For a first order system of differential equations
    ${\frac {d\mathbf {r} }{dt}}=\mathbf {f} (\mathbf {r} ,t)$
where bold indicates vector quantities, a scalar-valued function H(r) is a conserved quantity of the system if, for all time and initial conditions in some specific domain,
    ${\frac {dH}{dt}}=0$
Note that by using the multivariate chain rule,
    ${\frac {dH}{dt}}=\nabla H\cdot {\frac {d\mathbf {r} }{dt}}=\nabla H\cdot \mathbf {f} (\mathbf {r} ,t)$
so that the definition may be written as
    $\nabla H\cdot \mathbf {f} (\mathbf {r} ,t)=0$
which contains information specific to the system and can be helpful in finding conserved quantities, or establishing whether or not a conserved quantity exists.

## Hamiltonian mechanics

For a system defined by the Hamiltonian ${\mathcal {H}}$, a function f of the generalized coordinates q and generalized momenta p has time evolution
    ${\frac {\mathrm {d} f}{\mathrm {d} t}}=\{f,{\mathcal {H}}\}+{\frac {\partial f}{\partial t}}$
and hence is conserved if and only if {f, H}+∂f/∂t=0{\textstyle \{f, {\mathcal {H}}\}+{\frac {\partial f}{\partial t}}=0}. Here $\{f,{\mathcal {H}}\}$ denotes the Poisson bracket.

## Lagrangian mechanics

Suppose a system is defined by the Lagrangian L with generalized coordinates q. If L has no explicit time dependence (so ∂L/∂t=0{\textstyle {\frac {\partial L}{\partial t}}=0}), then the energy E defined by
    $E=\sum _{i}\left[{\dot {q}}_{i}{\frac {\partial L}{\partial {\dot {q}}_{i}}}\right]-L$
is conserved.
Furthermore, if ∂L/∂q=0{\textstyle {\frac {\partial L}{\partial q}}=0}, then q is said to be a cyclic coordinate and the generalized momentum p defined by
    $p={\frac {\partial L}{\partial {\dot {q}}}}$
is conserved. This may be derived by using the Euler–Lagrange equations.
# John Black (footballer, born 1900)

John Ross Black (26 May 1900 – December 1993) was a Scottish professional footballer who usually played as an outside forward or wing half.

## Biography

John Ross Black was born in Dunipace, Stirlingshire on 26 May 1900. His elder brother Adam played for Leicester City, and holds the record for the most first-team appearances for the club. He served in the Gordon Highlanders Army regiment in the late 1910s, before starting his football career. After his retirement from football, Black continued to live in England, and he died in Scunthorpe, Lincolnshire, in December 1993 at the age of 93.

## Career

Black started his football career with Scottish Junior side Denny Hibernian in the early 1920s. In April 1921, he was signed as an amateur by Football League First Division club Sunderland. He was awarded a professional contract at the start of the 1921–22 season, but did not become a first-team regular and made only two first-team appearances for the team during the campaign. In the summer of 1922, Black signed for Football League Third Division North outfit Nelson on a free transfer. He was not inserted straight into the team, but made his debut for the club in the sixth league game of the season, a 2–0 win over Southport on 23 September 1922. He continued to play at outside-right for the next nine matches, scoring his first Nelson goal in the 1–0 win against Tranmere Rovers on 28 October, before his place in the side was taken by Sid Hoad.
In January 1923, Black was moved to inside left for two games before a spell at centre forward in which he scored three goals in four matches, including a brace against Chesterfield on 10 March. Towards the end of the campaign he was moved into the defense, and played several games at right wing-half and right fullback. He ended the season with five goals in 23 appearances as Nelson finished as champions of the Third Division North, gaining promotion to the Football League Second Division for the first time in their history. In a higher division, Black found his first-team opportunities limited, playing six games at the start of the season, including one match in the unfamiliar position of inside-right. His final league appearance for Nelson came on 15 September 1923 in the 1–1 home draw with Hull City.
Black transferred to Third Division North side Accrington Stanley in February 1924. He impressed during his spell at Peel Park, netting five goals in 14 league games. His performances earned him a move to Chesterfield in the summer of 1925, for a fee of £25. In his first season with the Spireites, he made 19 league appearances but failed to get on the scoresheet. Black suffered a broken leg at the start of the 1925–26 season, restricting him to only two more league games for the club before leaving to join Third Division South side Luton Town at the start of the following campaign. After almost 100 league appearances in four seasons with the Bedfordshire outfit, Black joined Bristol Rovers, where he played 49 games and scored two goals before retiring from football at the end of the 1931–32 season.
# Mridula Jadeja

Mridula Mandhatasinh Jadeja (born 6 January 1991) is an Indian cricketer. She played for Saurashtra and West zone. She has played 1 First-class matches, 46 Limited over matches and 36 Women's Twenty20.
# Adduct

In chemistry, an adduct (from Latin adductus 'drawn toward'; alternatively, a contraction of "addition product") is a product of a direct addition of two or more distinct molecules, resulting in a single reaction product containing all atoms of all components. The resultant is considered a distinct molecular species. Examples include the addition of sodium bisulfite to an aldehyde to give a sulfonate. It can be considered as a single product resulting from the direct combination of different molecules which comprises all atoms of the reactant molecules.
Adducts often form between Lewis acids and Lewis bases. A good example is the formation of adducts between the Lewis acid borane and the oxygen atom in the Lewis bases, tetrahydrofuran (THF): BH$_3$·O(CH$_2$)$_4$ or diethyl ether: BH$_3$·O(CH$_3$CH$_2$)$_2$. Many Lewis acids and Lewis bases reacting in the gas phase or in non-aqueous solvents to form adducts have been examined in the ECW model. Trimethylborane, trimethyltin chloride and bis(hexafluoroacetylacetonato)copper(II) are examples of Lewis acids that form adducts which exhibit steric effects. For example: trimethyltin chloride, when reacting with diethyl ether, exhibits steric repulsion between the methyl groups on the tin and the ethyl groups on oxygen. But when the Lewis base is tetrahydrofuran, steric repulsion is reduced. The ECW model can provide a measure of these steric effects.
Compounds or mixtures that cannot form an adduct because of steric hindrance are called frustrated Lewis pairs.
Adducts are not necessarily molecular in nature. A good example from solid-state chemistry is the adducts of ethylene or carbon monoxide of CuAlCl$_4$. The latter is a solid with an extended lattice structure. Upon formation of the adduct, a new extended phase is formed in which the gas molecules are incorporated (inserted) as ligands of the copper atoms within the structure. This reaction can also be considered a reaction between a base and a Lewis acid where the copper atom plays the electron-receiving role and the pi electrons of the gas molecule play the electron-donating role.

## Adduct ions

An adduct ion is formed from a precursor ion and contains all of the constituent atoms of that ion as well as additional atoms or molecules. Adduct ions are often formed in a mass spectrometer ion source.
# Herman Henstenburgh

Herman Henstenburgh (1667, in Hoorn – 1726, in Hoorn), was an 18th-century painter from the Dutch Republic.

## Biography

According to Johan van Gool he was very good at copying prints and copied the watercolours of Pieter Holstein, which were so good that his parents let him become a pupil of Johannes Bronkhorst in 1683. Bronckhorst was able to live by his paintings, but supplemented his income with his work on the side as pastrybaker until his death, and Henstenburgh clearly learned this business from him as well, because he took over this business when Bronckhorst died. His portrait was drawn in the album of Joanna Koerten by Nicolaas Verkolje with a poem by Feitema.
According to the RKD he was a registered pupil of Johannes Bronckhorst and is known for fruit and flower still lifes, with a specialty in insects and birds.
# Verrue

Verrue (French pronunciation: ) is a commune in the Vienne department in the Nouvelle-Aquitaine region in western France.
# Maasaran

Maasaran (Arabic: معصران) is a Syrian village located in Maarrat al-Nu'man Nahiyah in Maarrat al-Nu'man District, Idlib. According to the Syria Central Bureau of Statistics (CBS), Maasaran had a population of 8,334 in the 2004 census.
# Eagles Auditorium Building

The Eagles Auditorium Building is a seven-story historic theatre and apartment building in Seattle, Washington. Located at 1416 Seventh Avenue, at the corner of Seventh and Union Street, the Eagles Auditorium building has been the home to ACT Theatre since 1996. It was listed on the National Register of Historic Places (NRHP) on July 14, 1983. has two stages, a cabaret, and 44 residential apartments. From the outset, the building was also in part an apartment building, originally under the name Senator Apartments: the four-story grand ballroom was surrounded on three sides by apartments. with many of the apartment buildings located near streetcar lines. The current configuration of the building, under the official name Kreielsheimer Place, has two stages, a cabaret, and 44 residential apartments.
The elaborately terracotta-covered building (designed by the Henry Bittman firm) has been known at times in the past as the Eagles Temple and as the Senator Hotel. The building was Aerie No. 1 of the Fraternal Order of Eagles (which was founded in Seattle). It was one of several places where Martin Luther King, Jr. spoke November 10, 1961, on his only visit to Seattle. The building also served as the home of the Unity Church of Truth from the mid-1950s until 1960, and was a major rock concert venue from the mid-1960s until 1970. Among other groups, such as Jethro Tull and The Doors, the Grateful Dead performed here eight times in 1967 and 1968.
Besides its NRHP listing, the building is also an officially designated city landmark, ID #112272.
# John Gray (North Dakota politician)

John A. Gray (August 5, 1877 – July 17, 1952) was a North Dakota public servant and politician .He served in two of the state's constitutional offices as the North Dakota State Treasurer from 1935 to 1938, and as the North Dakota Tax Commissioner from 1939 to 1952.

## Biography

John Gray was born on a farm in Hennepin County, Minnesota in 1877. He came to North Dakota in 1909, where he served as a master engineer in World War I. He was elected seven times as the County Auditor of Ransom County but he resigned that position to accept his appointment by the Governor to Deputy Tax Commissioner. He was then elected as the North Dakota State Treasurer in 1934, and served until term limitations prevented him from seeking re-election in 1938. He was then appointed as the Director of the Regulatory Department in January 1939, and served until May 1939 when he was appointed as the North Dakota Tax Commissioner. He was the last Tax Commissioner to be appointed; it became an elected position in 1940. He was re-elected continuously until 1952, when he died on July 17 at the age of 74.
# Gore Vidal: The Man Who Said No

Gore Vidal: The Man Who Said No (1983) is a documentary film directed, produced, and edited by Gary Conklin. The film follows famed American writer and political gadfly Gore Vidal in his quixotic campaign against incumbent California Governor Jerry Brown for the Democratic nomination for the United States Senate in 1982. Vidal and State Sen. Paul B. Carpenter each won the support of 15.1% of voters in the primary election, but were easily outdistanced by Brown, who racked up 50.7% of the vote.
# Edwin W. Marsh House

The Edwin W. Marsh House is (or was) a historic house at 17 Marsh Street in Quincy, Massachusetts. The 1+1⁄2-story five-bay wood-frame house was built c. 1851, and had a rear ell. The Cape style cottage had vernacular Greek Revival styling, including corner pilasters. It had a bracketed entry portico that was probably added during the Italianate period (1860s-70s).
The house was listed on the National Register of Historic Places in 1989. The lot is now occupied by a multiunit townhouse (pictured).
# Bölücekova, Göynük

Bölücekova is a village in the Göynük District, Bolu Province, Turkey. Its population is 180 (2021).
# Diamond Circle

The Diamond Circle (Icelandic: Demantshringurinn) is a popular tourist route around Húsavík and Lake Mývatn in North Iceland. The route is fully paved and easily accessible during the summer. The southern section of the route follows Route 1 (Ring road) from Akureyri, before turning north along Route 862, the new road to Dettifoss. Then it joins Route 85 at Ásbyrgi Canyon and follows the coast through Húsavík and eventually re-joining Route 1.
The four primary stops on the route are the town of Húsavík, Ásbyrgi Canyon, Lake Mývatn and Dettifoss Waterfall, the most powerful waterfall in Europe.
Other stops include Vatnajökull National Park, Goðafoss Waterfall, Dimmuborgir (Dark Castles), Eider Falls, The Whispering Cliffs and Laugar. The Diamond Circle covers an area rich in volcanic and geothermal features.
The completion of the 55-km new paved road to Dettifoss, Route 862, replaced a difficult old gravel road which was impassable during winter. The road was opened in stages from 2010 to 2021. This represented the last paved section of the Diamond Circle to be completed, linking the Route 1 and Route 85 by Ásbyrgi Canyon. This made the route from Dettifoss to Ásbyrgi canyon much more accessible, especially during winter.
The Diamond Circle Society is a non-profit organization that works to promote and protect the Diamond Circle and surrounding areas in North Iceland.
# Sneha Sharma

Sneha Sharma (born 1 August 1990) is an Indian racing driver who competes in Formula 4 National Racing Championship, she is also professionally a Pilot with Vistara Airlines (since 2022). Sneha was born in Kolkata however, since childhood she has been raised in Mumbai, she did her education from the Canossa Convent School in Andheri, Mumbai and flying training from San Francisco, Miami in US and Kuala Lumpur in Malaysia.

## Racing career

She has been racing since the age of 16. At the age of 17 she raced in the MRF National karting championship while pursuing her high school and flying studies. In 2010 she graduated to cars from karts and has also competed in the JK Tyre National racing Championship. Sneha secured a second position in her 4-stroke category at the JK Tyre National Karting Championship 2009 and was also the only girl to qualify for the final round of the KCT of the MAI National Karting Championship. She was shortlisted for the 2015 Volkswagen Vento Cup and The Toyota Etios Cup in India. Sneha Sharma was given the title of India's fastest female Racer after securing top 5 position in the Mercedes young star driver program. Because of not having a sponsor or a strong economic background, the teachers who taught her about basics of braking and cornering were simple mechanics and Sneha has performed various jobs at the race track to subsidise her racing fee. As of today Sneha receives sponsorship for her racing career from JK Tyre and Indigo airlines. Currently, in various categories, Sneha has won over all, 6 race victories and 14 runner up positions
In 2019, Sharma attempted to qualify for a W Series, but failed to progress beyond the evaluation day.

## Racing record
### Career summary

| Season | Series | Team | Races | Wins | Poles | F/Laps | Podiums | Points | Position |
| 2019 | F4 South East Asia Championship | Meritus.GP | 36 | 0 | 0 | 0 | 0 | 91 | 10th |