OpenLLM-France/wikimedia huggingface dataset:
# HJ Robinson High School

Helena Jones Robinson High School is a senior high school in Cockburn Town, Grand Turk Island, Turks and Caicos. Operated by the Ministry of Education, Youth, Culture, and Library Services, it is the only senior high school in Cockburn Town.

## History

Circa 2016 the school had 500 students. New facilities in the administration building opened in 2015; the ministry spent $2 million U.S. dollars, including $400,000 for furniture and other infrastructure, to develop an administration building, which included not only the offices of administrative officials but also additional classrooms, a library, and a printing room. In January 2016 a fire damaged that building's highest floor. Computers and student records were lost as a result. As a result, the T&C government stated it would rebuild. There were private fundraisers for the school in the wake of the fire, with one netting $1,457.
# Corsindae House

Corsindae House is a 16th-century castle, originally L-plan, about 8 miles (13 km) north of Banchory, Aberdeenshire, Scotland, and 1 mile (1.6 km) north of Midmar.

## History

The castle, built around 1580, was a property of the Sinclairs, of whom John Forbes was accused of murder in 1605. Corsindae Castle is still lived in. There have been several additions, including one thought to be by Lord Braco in 1726, up to 1840.

## Structure

Corsindae House comprises a L-plan tower house with three storeys and an attic. In the re-entrant angle is a round stair tower. A large mansion has been added, so that the whole is now U-plan. All is harled and whitewashed. There is a vaulted basement.
# No. 22 Squadron RSAF

No. 22 Squadron RSAF is a squadron of the Royal Saudi Air Force that operates the Pilatus PC-21 at the King Faisal Air Academy, King Salman Air Base at King Salman International Airport, Riyadh, Riyadh Province in Saudi Arabia.
# Harshaw

Harshaw is a surname of Northern Irish origin. Notable people with the surname include:
* Henry B. Harshaw (1842–1900), American politician
* Margaret Harshaw (1909–1997), American opera singer and voice teacher
# Sings Greatest Palace Music

Professional ratings :
| Review scores ||
| Source | Rating |
| AllMusic | |
| BBC Music | mixed |
| The Guardian | |
| Pitchfork | 5.0/10 |
| PopMatters | mixed |
Bonnie 'Prince' Billy Sings Greatest Palace Music is a 2004 studio album by Bonnie 'Prince' Billy. It features new recordings of songs from his Palace Music era (1993–1997), recorded in Nashville, Tennessee with a large group of country session musicians. Guest musicians include Eddie Bayers, Stuart Duncan, Mark Fain, Mike Johnson, Hargus "Pig" Robbins, Andrew Bird and Bruce Watkins.

## Personnel

Credits adapted from liner notes.
* Hargus "Pig" Robbins – piano
* Colin Gagon – accordion, trombone
* Tony Crow – keyboards, synthesizer
* Mark Fain – bass guitar
* Matt Sweeney – electric guitar
* Aram Stith – electric guitar
* Dave Bird – electric guitar
* Ned Oldham – electric guitar
* Bruce Watkins – acoustic guitar
* Mike Johnson – pedal steel guitar
* Stuart Duncan – fiddle, mandolin
* Andrew Bird – strings, glockenspiel, fiddle
* D.V. DeVincentis – saxophone
* Jack Carneal – percussion
* Eddie Bayers – drums

## Charts

| Chart | Peak position |
| Belgian Albums (Ultratop Flanders) | 90 |
| UK Albums (OCC) | 63 |
# Movies (Circa Waves song)

"Movies" is a song by British indie rock band, Circa Waves, from their third studio album What's It Like Over There? (2019).
The single premiered on 27 November 2018, with a lyric video released on the band's YouTube channel. On 10 January 2019, Circa Waves released a corresponding music video. The song charted on Belgium's Ultratop charts, peaking at number 11 in the Walloon Ultratop chart and 39 in the Flemish Ultratop chart. It was their first single since "T-Shirt Weather" to chart.

## Background and composition

The single was released with the announcement of their third studio album, What's It Like Over There? It was further announced that Alan Moulder would return as the producer for the album and the single.

## Charts

| Chart (2019) | Peak position |
| Belgium (Ultratop 50 Flanders) | 39 |
| Belgium (Ultratop 50 Wallonia) | 11 |
# Nilpotent operator

In operator theory, a bounded operator T on a Banach space is said to be nilpotent if T$^n$ = 0 for some positive integer n. It is said to be quasinilpotent or topologically nilpotent if its spectrum σ(T) = {0}.

## Examples

In the finite-dimensional case, i.e. when T is a square matrix (Nilpotent matrix) with complex entries, σ(T) = {0} if and only if T is similar to a matrix whose only nonzero entries are on the superdiagonal(this fact is used to prove the existence of Jordan canonical form). In turn this is equivalent to T$^n$ = 0 for some n. Therefore, for matrices, quasinilpotency coincides with nilpotency.
This is not true when H is infinite-dimensional. Consider the Volterra operator, defined as follows: consider the unit square X = [0,1] × [0,1] ⊂ R$^2$, with the Lebesgue measure m. On X, define the kernel function K by
    $K(x,y)=\left\{{\begin{matrix}1,&{\mbox{if}}\;x\geq y\\0,&{\mbox{otherwise}}.\end{matrix}}\right.$
The Volterra operator is the corresponding integral operator T on the Hilbert space L$^2$(0,1) given by
    $Tf(x)=\int _{0}^{1}K(x,y)f(y)dy.$
The operator T is not nilpotent: take f to be the function that is 1 everywhere and direct calculation shows that T$^n$ f ≠ 0 (in the sense of L$^2$) for all n. However, T is quasinilpotent. First notice that K is in L$^2$(X, m), therefore T is compact. By the spectral properties of compact operators, any nonzero λ in σ(T) is an eigenvalue. But it can be shown that T has no nonzero eigenvalues, therefore T is quasinilpotent.
# 477 Italia

477 Italia (1901 GR) is a main-belt asteroid that was discovered on 23 August 1901 by Italian astronomer Luigi Carnera at Heidelberg.
Photometric observations of this asteroid collected in 2005 gave a provisional rotation period of 19.4189 hours and a brightness variation of about 0.2 in magnitude.
# Aphelodoris antillensis

Aphelodoris antillensis is a species of sea slug, a dorid nudibranch, shell-less marine gastropod mollusks in the family Dorididae.

## Description

The maximum recorded length is 29 mm.

## Habitat

Minimum recorded depth is 0.6 m. Maximum recorded depth is 12 m.
# The Stark Building

The Stark Building, known until 2018 as The Hartford Trust Company Building, is a 1920 skyscraper located in downtown Hartford, Connecticut.

## History

The Hartford Trust Company Building, now known as The Stark Building, was built across from the Old State House in downtown Hartford, CT, and is an example of 1920s Colonial Revival skyscrapers. Incorporating the architectural style based on the classical column, the detailing is meant to link the building stylistically to the Old State House.
The building was designed by the firm of Morris & O’Connor and built in 1920. Led by the architect, Benjamin Wistar Morris, the building is listed in the National Register of Historic Places as part of the Main Street Historic District.
The lobby entrance has brass, glass, wood, and marble floors, and a large walk-in safe in the basement remains as a testament to the history of the building. The building was also the location for the World's first pay telephone – a marker appears on the building as designation.
In 1998 the building was purchased by Boxer Properties of Houston for $1.5 million, and in 2017 the building was acquired by Stark Office Suites for $4.3 million. It was renamed The Stark Building in November 2018.
# The Quitter (2014 film)

The Quitter is a 2014 American comedy-drama film directed by and starring Matthew Bonifacio.

## Cast

* Matthew Bonifacio
* Deirdre O'Connell
* Dan Grimaldi
* Jack O'Connell
* Natasha Lyonne
* Julianna Gelinas Bonifacio
* Destiny Money Cruz
* Neil Jain

## Release

The film premiered theatrically in New York City on September 12, 2014.
# Karl Becker (politician, born 1923)

Karl Becker (September 20, 1923 – May 3, 2002) was a German politician of the Christian Democratic Union (CDU) and former member of the German Bundestag.

## Life

Becker had been a member of the CDU since 1969. In the 1976 federal elections, he was elected to the German Bundestag via the Frankfurt am Main II constituency, of which he was a member until 1980. From 13 September 1982, when he succeeded Hans-Joachim Jentsch, he was again a member of the Bundestag until 1990. From 1983 to 1990 he again represented the constituency of Frankfurt II in parliament.

## Literature

Herbst, Ludolf; Jahn, Bruno (2002). Vierhaus, Rudolf (ed.). Biographisches Handbuch der Mitglieder des Deutschen Bundestages. 1949–2002 [Biographical Handbook of the Members of the German Bundestag. 1949–2002] (in German). München: De Gruyter - De Gruyter Saur. p. 1715. ISBN 978-3-11-184511-1.
# No. 22 Sector RAF

No. 22 Sector RAF is a former Royal Air Force Sector that was operational during both the First and the Second World Wars.

## First World War

22nd Army Wing RFC was formed on 14 September 1916 within 5th Brigade at Vert Galant, moving to Bertangles, Toutencourt, Houtkerque, La Lovie, St. Andre-Aux-Bosi, Proyart, Villers-Carbonnel, Flez, Roye, Tutencourt, Vaux-En-Amienois, Honnechy, Reumont, Assogne & Chateau Otrogue. It was redesignated to 9th Wing on 20 May 1919.
It controlled multiple squadrons including: 18, 19, 20, 23, 24, 28, 29, 32, 41, 46, 48, 49, 54, 57, 65, 70, 80, 84, 85, 92, 101, 201, 205, 208, 209, 211, 3 RNAS, 8 RNAS, 10 RNAS, 2nd AFC & 17th Aero.

## Second World War

No. 22 Wing Servicing Wing RAF was active until 1 August 1940 at RAF Aldergrove where it was disbanded during December 1941.
No. 22 (RCAF) (Fighter) Wing RAF was formed during January 1944 at RAF Ayr within No. 83 Group RAF controlling:
* No. 121 Airfield RAF (from 16 April 1944)
* No. 124 Airfield RAF (from 16 April 1944)
* No. 143 Airfield RAF
* No. 144 Airfield RAF (14 February 1944 to 16 April 1944)
The wing moved to RAF Digby on 21 February 1944, then to RAF Hurn on 17 March 1944. It moved to RAF Westhampnett on 26 March 1944 then returned to Hurn on 16 April 1944 and was disbanded on 12 May 1944.
No. 22 (Fighter) Sector RAF was formed on 12 May 1944 at RAF Hurn controlling:
* No. 121 (Rocket Projectile) Wing RAF
* No. 124 (Rocket Projectile) Wing RAF
* No. 143 (RCAF) (Fighter) Wing RAF
The sector moved to B.5 Le Fresnoy on 16 June 1944 and was disbanded still at Le Fresnoy on 12 July 1944.
# Harshaw, Wisconsin

Harshaw is an unincorporated community located in Oneida County, Wisconsin, United States. Harshaw is 13 miles (21 km) west-northwest of Rhinelander, in the town of Cassian. Harshaw has a post office with ZIP code 54529. The community was named after Henry B. Harshaw, who was the treasurer of Wisconsin when Charles Norway established the post office in March 1851. The population in zip code 54529 is 1,167.

## Notable people

* Mike Webster Hall of Fame NFL center
# Sings Like Hell (music series)

The Sings Like Hell music series is a popular monthly concert series based at the historic Lobero Theater in Santa Barbara, California.

## Series background

Created by Austin-based music producer, Peggie Jones, Sings Like Hell was first held in August 1997, and has since featured almost 240 shows staged across a twenty-year period. Drawing its name from the 1993 Peter Case album, Sings Like Hell, the subscriber-based series features two, six-show programs each year, primarily highlighting the talent of singers-songwriters using a variety of styles and influences, from Americana to Blues, Folk, Roots music and World Music. Featured artists have included among others, Jeff Bridges and the Abiders, Jackson Browne, Emmylou Harris, Jason Isbell, Bonnie Riatt, Damien Rice, Richard Thompson, and Gillian Welch.
# Claus P. Andersen House

The Claus P. Andersen House, in Ephraim. Utah, United States was built c.1865. It was listed on the National Register of Historic Places in 1983.

## Description

The house, which is located at 202 South 200 East, is one of the oldest residences in Ephraim, it was deemed significant as an example of Scandinavian vernacular architecture. It is a one-and-a-half-story adobe pair-house which originally had the common window configuration of seven openings on the front facade: two windows into each outside room, and window-door-window into the center room. The center room's windows were later filled in by adobe.
It is located on the southwest corner of E 200 S and S 200 E.
# Stockholms tekniska gymnasium

Stockholms Tekniska Gymnasium (Stockholm Technical Upper Secondary School) is a charter school that is located in the district of Östermalm, close to the Stadion metro station in the Swedish capital of Stockholm. The upper secondary school belongs to Thoren Innovation School (TIS) which in turn is a part of Thorengruppen. Before Thorengruppen acquired TIS in 2012, it belonged to Lernia AB.
As of 21 August 2014, there are approximately 250 students that are studying in Stockholm at Thoren Innovation School.
The school is situated in Löjtnantsgatan 25.

## Programs

There are four different types of programs to choose from when someone starts to study in the upper secondary school:
* Tech Program
* Science Program
* IT Program
* Creative Program
Thoren Innovation School in Stockholm cooperates with several institutions offering tertiary education, including the Royal Institute of Technology (KTH), Stockholm University (SU) as well as with various types of companies.
The upper secondary school was in a period of 8 years, from 2002 to 2010, run by STI and was located on the premises by STI on Östermalm.

## Miscellaneous

Every student (as well as employees) receives a MacBook Air from the school that they keep until they graduate from Thoren Innovation school, after which the former students will be able to buy the laptop computer from the school for a low price.
# 4776 Luyi

4776 Luyi, provisional designation 1975 VD, is a bright background asteroid from the inner regions of the asteroid belt, approximately 3.6 kilometers (2.2 miles) in diameter. It was discovered on 3 November 1975, by Harvard astronomers at the Oak Ridge Observatory in Massachusetts, United States. The asteroid was named for the Chinese town of Luyi, birthplace of Laozi who founded Taoism. Luyi is also named after the son of Harvard astronomer Cheng-yuan Shao.

## Orbit and classification

Luyi is a non-family asteroid from the main belt's background population. It orbits the Sun in the inner asteroid belt at a distance of 1.8–2.9 AU once every 3 years and 6 months (1,286 days; semi-major axis of 2.31 AU). Its orbit has an eccentricity of 0.23 and an inclination of 5° with respect to the ecliptic. The body's observation arc begins with its first and official discovery observation at Oak Ridge.

## Physical characteristics

The asteroid has an absolute magnitude of 14.3. Its spectral type is unknown. Based on its high albedo (see below), Luyi is a bright asteroid of the S-complex. As of 2018, no rotational lightcurve has been obtained from photometric observations. The body's rotation period, pole and shape remain unknown.

### Diameter and albedo

According to the survey carried out by the NEOWISE mission of NASA's Wide-field Infrared Survey Explorer, the asteroid measures 3.645 kilometers in diameter and its surface has a high albedo of 0.30.

## Naming

This minor planet was named after a town in the eastern Henan province of China that was the birthplace of Laozi, founder of Taoism, because long-time participant in Harvard's minor-planet program, astronomer Cheng-yuan Shao (born 1927), came from that town (also see 1881 Shao). The asteroid is also named after his son, Luyi.
The official naming citation was published by the Minor Planet Center on 21 November 1991 (M.P.C. 19339).
# Aphelochaeta zebra

Aphelochaeta zebra is a species of bitentaculate cirratulidan first found in the Pacific coast of Costa Rica, at a coral reef in Golfo Dulce. It is characterised by possessing an expanded posterior end and by its darkly-staining intersegmental regions (via methyl green staining).
# HMS James Watt

HMS James Watt was a 91-gun steam and sail-powered second rate ship of the line. She had originally been ordered as one of a two ship class, with her sister HMS Cressy, under the name HMS Audacious. She was renamed on 18 November 1847 in honour of James Watt, the purported inventor of the steam engine. (The steam engine was actually invented by Thomas Newcomen.) She was the only Royal Navy ship to bear this name. Both ships were reordered as screw propelled ships, James Watt in 1849, and Cressy in 1852. James Watt became one of the four-ship Agamemnon-class of ships of the line. They were initially planned as 80-gun ships, but the first two ships built to the design, HMS Agamemnon and James Watt, were rerated on 26 March 1851 to 91 guns ships, later followed by the remainder of the class.
The ship had an overall length of 265 feet 3 inches, length between perpendiculars of 230 feet, and beam of 55 feet 5 inches. Her displacement was 3083 tons and her screw was driven by a 600 hp engine. She was built at the Royal Dockyard, Pembroke Dock, launched on 23 April 1853 and commissioned at Plymouth in January 1854 by Captain George Elliot.
She served in the Baltic campaigns of 1854 and 1855, despite the poor performance of the ship, and the dissatisfaction of Vice-Admiral Charles Napier. Her machinery, taken second hand from the iron frigate HMS Vulcan, was found to be unsatisfactory.
In August 1855 she was present at Cronstadt, the Russian Baltic naval base; along with HMS Imperieuse, Centaur and Bulldog The fleet was involved in a minor long-range Crimean War engagement near the Tolbukhin lighthouse [ru] with the port's batteries and gun-boats on 16 August 1855.
By 1856 alterations to the machinery had cost £5,706, and from 1856 to 1857 she was commanded by Captain Talavera Anson. She was sold for breaking up to Castle, of Charlton in January 1875.
# Smin, Bulgaria

Smin is a village in Shabla Municipality, Dobrich Province, northeastern Bulgaria.
Smin Peak on Trinity Peninsula in Antarctica is named after the village.
# Karl Becker (statistician)

Karl Becker (2 October 1823 – 20 June 1896) was a German statistician.

## Biography

Becker was born in Strohausen [de], Rodenkirchen in what is now Stadland. In 1842, he received a commission in the army, and was also an instructor in the Oldenburg Military Academy. He fought in the First Schleswig War against Denmark, and rose to be a captain. In 1855, he organized the statistical bureau of Oldenburg, of which he was director until 1872. He edited Statistische Nachrichten über das Grossherzogthum Oldenburg (Statistical reports for the Grand Duchy of Oldenburg; 1857–72). He then became director of the statistical office of the German Empire, where he remained until his death in Berlin. In this capacity, he edited the Monatsheft zur Statistik des Deutschen Reichs (Statistical Monthly for the German Empire) and the Statistischen Jahrbuches (Statistical Yearbook). His writings include Zur Berechnung von Sterbetafeln an die Bevölkerungstatistik zu stellende Anforderungen (1874).
# Strict differentiability

In mathematics, strict differentiability is a modification of the usual notion of differentiability of functions that is particularly suited to p-adic analysis. In short, the definition is made more restrictive by allowing both points used in the difference quotient to "move".

## Basic definition

The simplest setting in which strict differentiability can be considered, is that of a real-valued function defined on an interval I of the real line. The function f:I → R is said strictly differentiable in a point a ∈ I if
    $\lim _{(x,y)\to (a,a)}{\frac {f(x)-f(y)}{x-y}}$
exists, where $(x,y)\to (a,a)$ is to be considered as limit in $\mathbb {R} ^{2}$, and of course requiring $x\neq y$.
A strictly differentiable function is obviously differentiable, but the converse is wrong, as can be seen from the counter-example
    $f(x)=x^{2}\sin {\tfrac {1}{x}},\ f(0)=0,~x_{n}={\tfrac {1}{(n+{\frac {1}{2}})\pi }},\ y_{n}=x_{n+1}.$
One has however the equivalence of strict differentiability on an interval I, and being of differentiability class $C^{1}(I)$ (i.e. continuously differentiable).
In analogy with the Fréchet derivative, the previous definition can be generalized to the case where R is replaced by a Banach space E (such as $\mathbb {R} ^{n}$), and requiring existence of a continuous linear map L such that
    $f(x)-f(y)=L(x-y)+\operatorname {o} \limits _{(x,y)\to (a,a)}(|x-y|)$
where $o(\cdot )$ is defined in a natural way on E × E.

## Motivation from p-adic analysis

In the p-adic setting, the usual definition of the derivative fails to have certain desirable properties. For instance, it is possible for a function that is not locally constant to have zero derivative everywhere. An example of this is furnished by the function F: Z$_p$ → Z$_p$, where Z$_p$ is the ring of p-adic integers, defined by
    $F(x)={\begin{cases}p^{2}&{\text{if }}x\equiv p{\pmod {p^{3}}}\\p^{4}&{\text{if }}x\equiv p^{2}{\pmod {p^{5}}}\\p^{6}&{\text{if }}x\equiv p^{3}{\pmod {p^{7}}}\\\vdots &\vdots \\0&{\text{otherwise}}.\end{cases}}$
One checks that the derivative of F, according to usual definition of the derivative, exists and is zero everywhere, including at x = 0. That is, for any x in Z$_p$,
    $\lim _{h\to 0}{\frac {F(x+h)-F(x)}{h}}=0.$
Nevertheless F fails to be locally constant at the origin.
The problem with this function is that the difference quotients
    ${\frac {F(y)-F(x)}{y-x}}$
do not approach zero for x and y close to zero. For example, taking x = p$^n$ − p$^{2n}$ and y = p$^n$, we have
    ${\frac {F(y)-F(x)}{y-x}}={\frac {p^{2n}-0}{p^{n}-(p^{n}-p^{2n})}}=1,$
which does not approach zero. The definition of strict differentiability avoids this problem by imposing a condition directly on the difference quotients.

## Definition in p-adic case

Let K be a complete extension of Q$_p$ (for example K = C$_p$), and let X be a subset of K with no isolated points. Then a function F : X → K is said to be strictly differentiable at x = a if the limit
    $\lim _{(x,y)\to (a,a)}{\frac {F(y)-F(x)}{y-x}}$
exists.
# Japan men's national wheelchair basketball team

The Japan men's national wheelchair basketball team is the wheelchair basketball side that represents Japan in international competitions for men as part of the International Wheelchair Basketball Federation.

## Current roster

The following 12 players named for the Wheelchair basketball at the 2020 Summer Paralympics – Men's tournament.
Head coach:Kazuyuki Kyoya
| # | Name | Class. |
| 1 | Akira Toyoshima（豊島 英） | 2.0 |
| 2 | Renshi Chokai（鳥海 連志） | 2.5 |
| 6 | Rin Kawahara（川原凛） | 1.5 |
| 7 | Takuya Furusawa（古澤拓也） | 3.0 |
| 8 | Ryuga Akaishi（赤石竜我） | 2.5 |
| 10 | Tetsuya Miyajima（宮島徹也） | 4.0 |
| 11 | Kiyoshi Fujisawa（藤澤潔） | 2.0 |
| 13 | Reo Fujimoto（藤本 怜央） | 4.5 |
| 21 | Yoshinobu Takamatsu（髙柗義伸） | 4.0） |
| 25 | Kei Akita（秋田啓） | 3.5 |
| 26 | Takayoshi Iwai（岩井孝義） | 1.0 |
| 55 | Hiroaki Kōzai（香西 宏昭） | 3.5 |

## Competitions
### Wheelchair Basketball World Championship

| Year | Position | W | L |
| 1994 | 11th |
| 1998 | 9th |
| 2002 | 8th |
| 2006 | 7th |
| 2010 | 10th | 2 | 5 |
| 2014 | 9th | 3 | 4 |
| 2018 | 9th | 3 | 2 |
| Total | |

### Summer Paralympics

| Year | Position | W | L |
| 1976 | |
| 1980 | |
| / 1984 | |
| 1988 | |
| 1992 | 9th |
| 1996 | 8th |
| 2000 | 9th | 2 | 5 |
| 2004 | 8th | 2 | 5 |
| 2008 | 7th | 3 | 5 |
| 2012 | 9th | 2 | 4 |
| 2016 | 9th | 2 | 4 |
| 2021 | | 6 | 2 |
| 2024 | | | |
| Total | |

### Other

| Year | Position | W | L |
| 2013 | |