OpenLLM-France/wikimedia huggingface dataset:
# Changzhou No. 2 High School

Changzhou No. 2 High School is one of the four-star high schools in Jiangsu Province. Located in the center of Changzhou, which is an economically developed and cultured city, the high school has existed for more than 1250 years from the Song dynasty. Its predecessor is Changzhou Fuxue, established in the Tang dynasty of Tang Suzong.

## History

Many famous people came from Changzhou Fuxue (常州府学), such as Tang jingchuan, Sun shenxing, Zhuang cunyu, Zhao yi and Hong liangji. In October, 1924, people studying abroad returned to Changzhou and set up the Changzhou Private senior school on the site of the former address of Changzhou Fuxue, which opened the grand industry. In 1925, the school was renamed "Changzhou No. 2 High School" by the local government. In 1997, the school was designated a key high school of Jiangsu. In 2005, it became the four-star high school of Jiangsu Province.

## The school style

Influenced by the doctrine of Confucius and Mencius (the basic doctrine in China), it has become a place endowed with fine values, from which students cultivate good character.
Changzhou No. 2 High School uses advanced and scientific educational methods, in order to advance Confucian culture. It nurtured many eminent figures like Zhu Muzhi (Chinese Communist news activist), Wu Ze (a famous historian), Yu Yunjie (a famous painter), and Yuan Ying (a famous writer), creating improved education in regions south of the Yangtze River (one of the famous mother rivers in Jiangsu Province).
The school is well known for its highly quality education. In 1996, the school became the Province key high school. In 2005, it became one of the four-star high schools in Jiangsu. The school always keeps good enrollment quotas, which can ranks the first-class line. At present, the school has about 39 classes and more than 2000 students. After renovation, it has become one of the most beautiful schools in Changzhou. The Da cheng Door, Ming lun Hall and some major buildings make the school more elegant and simple. Ancient monument corridor, Rong ci Pavilion and Jin xian Lane exemplify traditional history and culture. The humane traditional culture and modern civilization are combined harmoniously.

## School motto

The school Motto is 'Cheng Su', which means honesty, sincere, good faith, serious attitudes towards learning.
* The school spirit is 'unite, be industrious, be practical and innovate'.
* The teaching style is 'love students, good guidance, conscientiousness and studiousness.
* The style of study is 'determination, civilization, enjoy study and conform to discipline'.
# Correque

Correque was an indigenous monarch of Costa Rica, king of the Eastern Huetares, who lived in the 16th century. He had several residences and resisted the Conquistadors for some time until he moved one of his courts from Ujarrás to Tucurrique to escape them. He was preceded by El Guarco and succeeded by Fernando Correque.

## Political domain

Correque was a son or close relative of El Guarco, his predecessor. A document of 1584, signed by the Spanish Governor Diego de Artieda Chirino y Uclés, mentions him as "... Don Fernando, Rrey [sic] and natural Lord of all this land, son of Guarco, Lord who was also della and his legitimate successor and heir..." Their dominions extended from the Virilla river to Pococí or Chirripó, in Tierradentro, and under their authority was a considerable number of towns. He had four residences, where he lived periodically: one in Atirro, next to Corroce; another in Corroce, another in Turrialba and another in a cacaotal called Acoyte, on the way to the Suerre region or Reventazón basin. He also resided in Ujarrás.
According to Costa Rican historian Ricardo Fernández Guardia in his work El descubrimiento y la conquista, King Quitao, who in April 1563 met in Garcimuñoz with Mayor Juan Vázquez de Coronado and submitted to Spanish authority along with eight other monarchs indigenous, was an envoy of Correque.

## Life

Correque led several movements against the Spaniards but later left his residence in Ujarrás to escape them, moving with him many other lords and children of lords. He then established his court in Tucurrique, a place that was then known as Taquetaque or Uriuri in the Huetar language, meaning gentlemen and children of lords.
The acting mayor Alonso Anguciana de Gamboa (1574-1577) made a series of tickets and you would run in the neighborhoods of Tucurrique, whose result was that "... this fear was given peace the saying Cacique and the other Yndios, and received the holy dotrina and gave the domain to Su Magestad ... "The Huetar monarch was baptized with the name of Fernando Correque and received the charge of Tucurrique. At his death, Governor Diego de Artieda Chirino y Uclés granted Tucurrique's assignment to his nephew or son Alonso Correque.
Fernando Correque died around 1584, possibly in Tucurrique. He was succeeded by his nephew or son Alonso Correque.
# Christel Peters

Christel Peters (15 January 1916 – 11 June 2009) was a German actress.

## Biography

Peters was born in Swinemünde, Germany (now Świnoujście, Poland) as a child of an actor's family and started to appear on a stage in the age of four. Peters worked at several stages and became known to a wider audience after the German reunification by several TV productions and especially through her appearance as the "Mother of all bargains" (Mutter aller Schnäppchen) in an advertising campaign.

## Selected filmography

* Nightshapes (1999)
* Now or Never: Time Is Money [de] (2000)
* Vaya con Dios (2002)
* Summer in Berlin (2005)
# Cicho

Cicho is the fourth studio album by the pop rock singer Ewa Farna, released on 9 March 2009. It is a Polish version of her album Ticho, which has originally Czech lyrics and charted at #2 on the Czech album chart.
# Francesc de Paula Burguera

Francesc de Paula Burguera i Escrivà (13 July 1928 – 16 October 2015) was a Spanish journalist and politician.
Born in Sueca, Valencia, Burguera served in the Congress of Deputies from 1977 to 1979, representing his hometown district. He was awarded the Creu de Sant Jordi in 1999, and died in 2015.
# Reg Woodhouse

Reginald Woodhouse (3 May 1877 – 16 February 1965) was an Australian rules footballer who played with Melbourne in the Victorian Football League (VFL).
# Cheyette model

In mathematical finance, the Cheyette Model is a quasi-Gaussian, quadratic volatility model of interest rates intended to overcome certain limitations of the Heath-Jarrow-Morton framework.
By imposing a special time dependent structure on the forward rate volatility function, the Cheyette approach allows for dynamics which are Markovian, in contrast to the general HJM model. This in turn allows the application of standard econometric valuation concepts.

## External links and references

* Andersen, L. & Piterbarg, V. (2010). "Chapter 13". Interest Rate Modeling in Three Volumes (1st ed.). Atlantic Financial Press. ISBN 978-0-9844221-0-4. Archived from the original on 2011-02-08. Retrieved 2018-09-17.
* Cheyette, O. (1994). Markov representation of the Heath-Jarrow-Morton model (working paper). Berkeley: BARRA Inc.
* Chibane, M. and Law, D. (2013). A quadratic volatility Cheyette model, Risk.net
* This finance-related article is a stub. You can help Wikipedia by expanding it.
* v
* t
* e
# Fulgoraria hamillei

Fulgoraria hamillei is a species of sea snail, a marine gastropod mollusk in the family Volutidae, the volutes.

## Subspecies

* Fulgoraria hamillei hamillei (Crosse, 1869)
* Fulgoraria hamillei huberi Thach, 2020
# Cirripectes viriosus

Cirripectes viriosus, the robust blenny, is a species of combtooth blenny found in the western central Pacific ocean, around the Batan Islands and the Philippines. This species reaches a length of 11.5 centimetres (4.5 in) SL.
# Frank Burke

Frank Burke may refer to:
* Frank Burke (United States Army officer) (1918–1988), American army officer and Medal of Honor recipient
* Frank G. Burke (1927–2015), acting archivist of the United States
* Frank W. Burke (1920–2007), American politician
* Frank Burke (Australian politician) (1876–1949), speaker of the New South Wales Legislative Assembly
* Frank Burke (baseball) (1880–1946), American baseball player
* Frank Burke (hurler) (born 1952), Irish hurler
* Frank Burke (dual player) (1895–1987), Irish hurler and Gaelic footballer
* Frankie Burke (1915–1983), American actor
# Charles Boone (governor)

Charles Boone (died 1735), of Rook's Nest, in Tandridge, and Godstone, Surrey, was an East India Company officer and politician who sat in the House of Commons from 1727 and 1734. He was a British governor of the Bombay Presidency from 1715 to 1722.
Boone was the son of Thomas Boone of St. Andrew Undershaft, London, merchant, and his wife Sarah Finch of St. Botolph's, Bishopsgate, London. He joined the service of the East India Company before 1710, when he was at Fort St. George. He married Jane Chardin, daughter of Daniel Chardin merchant of Fort St. George, India, and France. She died on 28 November 1710. On 26 December 1715, he took office as Governor of Bombay. As governor, he implemented Gerald Aungier's plans for the fortification of the island, and had walls built from Dongri in the north to Mendham's point in the south. He established the Marine force, and constructed the St. Thomas Cathedral in 1718, which was the first Anglican Church in Bombay. He returned to England after his governorship finished on 9 January 1722.
Boone was returned unopposed as Member of Parliament for Ludgershall at the 1727 British general election. In 1729 he became a Director of the East India Company. In Parliament, he voted against the Administration on the civil list arrears in 1729 and the Hessians in 1730, and was absent from the other recorded divisions. At the 1734 British general election he stood down from his seat, where he was succeeded by his eldest son Daniel Boone.
Boone married, as his second wife, Mary Evelyn, widow of George Evelyn of Godstone, and daughter of Lt.-Col. Thomas Garth of Harrold, Bedfordshire on 8 August 1727. He died on 8 October 1735 leaving a son Daniel by his first wife and three sons including Charles by his second wife.
# 3-2

3-2 may refer to:
* Mr. 3-2 (1972–2016), American rapper
* 3-2 (song), 2020 single by Japanese idol girl group HKT48
* 3-2 engineering, dual degree programs providing a BA from a home institution and BS in engineering from a partner school
* Three-two pull down, term used in filmmaking and television production for the post-production process of transferring film to video
* 3-2 zone, a zone defense arrangement in various sports
* Full count, in baseball
# 1919–20 Bradford City A.F.C. season

The 1919–20 Bradford City A.F.C. season was the 13th in the club's history.
This was the first season after World War I, football having been suspended during the war.
The club finished 15th in Division One, and reached the 4th round of the FA Cup. The exit in the 4th round to Bristol City was a "shock" and was blamed on the players visiting a chocolate factory before the match.

## Sources

* Frost, Terry (1988). Bradford City A Complete Record 1903-1988. Breedon Books Sport. ISBN 0-907969-38-0.
# Committee for the Defense of Human Rights in the Arabian Peninsula

The Committee for the Defense of Human Rights in the Arabian Peninsula (CDHRAP) is a Saudi Arabian human rights non-governmental organisation based in Beirut.

## Structure and leadership

As of 2010, CDHRAP was chaired by Mohammad Abul Azeem al-Hussain.

## Aims and actions

The CDHRAP is a Saudi Arabian human rights non-governmental organisation created in 1992 and based in Beirut that states its belief in human rights "guaranteed by international treaties and conventions so long as they do not contradict with Islamic Laws". It declares itself opposed to human rights violations in the Arabian Peninsula, especially against the Shi'a minority. It claims to oppose religion-based discrimination in general. CDHRAP acts by publishing news releases, monthly and annual documents in English, Arabic and Persian and cooperating with international human rights organisations.

## Saudi government reactions

In 2001, about ten United States and other software companies competed to provide software for internet censorship in Saudi Arabia. The New York Times identified CDHRAP's website as one of the websites to be blocked.
# Cidade Jardim (CPTM)

Cidade Jardim is a train station on ViaMobilidade Line 9-Emerald, located in the district of Pinheiros in São Paulo. It is next to São Paulo Jockey Club and Pinheiros Sport Club.

## History

The station was built by CPTM, during the "South Line Dinamization" and opened on 30 June 2000, being projected by architect Luiz Carlos Esteves in 1994.
# Katmeteugoa

Katmeteuoga is a monotypic moth genus in the family Erebidae. Its single species, Katmeteugoa hampsonia, is found on Java. Both the genus and species were first described by van Eecke in 1920.
# Châteauneuf-Val-de-Bargis

Châteauneuf-Val-de-Bargis (French pronunciation:) is a commune in the Nièvre department in central France.

## Demographics

On 1 January 2021, the estimated population was 484.
# Cirriphyllum

Cirriphyllum is a genus of mosses belonging to the family Brachytheciaceae. The species of this genus are found in Eurasia and North America.

## Species

The following species are recognised in the genus Cirriphyllum:
* Cirriphyllum alare Dixon
* Cirriphyllum andinum Herzog
* Cirriphyllum brandegei Grout
* Cirriphyllum brunneoalare (Müll.Hal.) M.Fleisch.
* Cirriphyllum cameratum (Mitt.) Broth.
* Cirriphyllum cirrosum Grout
* Cirriphyllum crassinervium (Taylor) Loeske & M.Fleisch.
* Cirriphyllum meridense (Müll.Hal.) M.Fleisch.
* Cirriphyllum molliculum Broth.
* Cirriphyllum piliferum Grout
* Cirriphyllum pirottae Brotherus
* Cirriphyllum populeum
* Cirriphyllum romanum Brotherus
* Cirriphyllum subnerve Dixon
* Cirriphyllum tommasinii Grout
# Concavibalcis scalaris

Concavibalcis scalaris is a species of sea snail, a marine gastropod mollusk in the family Eulimidae. The species is the only one known to exist within the genus, Concavibalcis.
# Fimrite

Fimrite is a surname. Notable people with the surname include:
* Adolph Fimrite (1913–1990), Canadian politician
* Ron Fimrite (1931–2010), American humorist, historian, sportswriter, and author
# List of companies of São Tomé and Príncipe

São Tomé and Príncipe is a Portuguese-speaking island nation in the Gulf of Guinea, off the western equatorial coast of Central Africa. It consists of two archipelagos around the two main islands: São Tomé and Príncipe, located about 140 kilometres (87 miles) apart and about 250 and 225 kilometres (155 and 140 miles), respectively, off the northwestern coast of Gabon.
Since the 19th century, the economy of São Tomé and Príncipe has been based on plantation agriculture. At the time of independence, Portuguese-owned plantations occupied 90% of the cultivated area. After independence, control of these plantations passed to various state-owned agricultural enterprises. The main crop on São Tomé is cocoa, representing about 95% of agricultural exports. Other export crops include copra, palm kernels, and coffee.

## Notable firms

This list includes notable companies with primary headquarters located in the country. The industry and sector follow the Industry Classification Benchmark taxonomy. Organizations which have ceased operations are included and noted as defunct.
Notable companies Active State-owned Defunct :
| Name | Industry | Sector | Headquarters | Founded | Notes |
| Africa's Connection STP | Consumer services | Airlines | São Tomé | 2014 | Regional and charter airline |
| Air São Tomé and Príncipe | Consumer services | Airlines | São Tomé | 1993 | Airline, defunct in 2006 |
| Central Bank of São Tomé and Príncipe | Financials | Banks | São Tomé | 1975 | Central bank |
| Correios de São Tomé e Príncipe | Industrials | Delivery services | São Tomé | 1982 | Postal services |
| STP Airways | Consumer services | Airlines | São Tomé | 2008 | National airline |
* A market place located in the city of São Tomé.
* A Boeing 767-300ER operated for STP Airways at Zurich International Airport
* Tourist resort in Ilhéu das Rolas.
# Fosse Farmhouse

Fosse Farmhouse is an 18th-century farmhouse in the English Cotswolds near the Fosse Way and Castle Combe. It is now used to provide hospitality and accommodation, including bed and breakfast rooms in the main farmhouse and self-contained, self-catering quarters in converted farm buildings – the former barn, dairy and stables. It is especially popular with Japanese since a couple visited in 1989. The proprietor, Caron Cooper, visited Japan where she hosted afternoon tea with scones at the British embassy. The guests included Prince Mikasa and his family, who subsequently came to stay at the farmhouse for three days. In 2012, it was used as a location for the popular Japanese comic and TV animation, Kin-iro Mosaic, and fans of that series now come to stay at the farmhouse too.
# 2016 in Costa Rica
## Incumbents

* President: Luis Guillermo Solís
* First Vice President: Helio Fallas Venegas
* Second Vice President: Ana Helena Chacón Echeverría

## Events

* August 5–21 – 11 athletes from Costa Rica competed in the 2016 Summer Olympics in Rio de Janeiro, Brazil
# City and Brixton Railway

vteCity & Brixton Railway :
Legend :
The City and Brixton Railway (C&BR) was an authorised underground railway line in London planned to run from King William Street in the City of London under the River Thames to Brixton via The Borough, Lambeth and The Oval. The company was unable to raise funds and the railway was never constructed.

## Plans

In November 1897, notice was published of a private parliamentary bill for an underground railway from the City of London to Brixton. The C&BR plan would have partially utilised the soon-to-be-abandoned tunnels of the City and South London Railway (C&SLR, now the Bank branch of the Northern line) between its northern terminus at King William Street and a point north of Borough station. The C&SLR was planning a new northern extension to Moorgate and was going to close the poorly sited King William Street station and sections of its two running tunnels under the River Thames, replacing them with a new pair of tunnels on a better alignment.
The C&BR's plan was to use the C&SLR's tunnels to a point just south of a new station at London Bridge (in direct competition with a station planned there by the C&SLR). South of the C&BR's London Bridge station, the C&BR's route was planned to run in new tunnels parallel with the C&SLR past Borough station, but without a station there. The line was then to diverge westwards to provide stations at St George's Circus and Lambeth Road, then south to Kennington Cross, before reaching an interchange at The Oval with the C&SLR. The line would then have headed south with a station at Lorn Road before reaching its destination at Brixton. The proposals received royal assent on 1 July 1898 as the City and Brixton Railway Act 1898 (61 & 62 Vict. c. lx).
The details of the route north of London Bridge changed over the course of the next ten years, as did the financial arrangements with the C&SLR. In 1898, the depot was planned to be adjacent to New Camberwell Road just south of the Oval station but this was removed in 1899 from the plans and replaced with a plan for a link to the C&SLR's depot at Stockwell.
Despite a series of new bills to revise the scheme, the C&BR was never able to raise enough finance to start construction. In 1902, two bills were presented to Parliament for the complete or partial abandonment of the railway. Both were dropped before completing their passage through Parliament. Instead, in 1902, the C&SLR took over the company with the intention of modifying the plans but the powers remained unused and eventually lapsed. It was not until almost 70 years later that the Underground reached Brixton with the opening of the final section of the Victoria line in 1971.
# 1999 Weymouth and Portland Borough Council election

Elections to Weymouth and Portland Borough Council were held on 6 May 1999. One third of the council was up for election and the council stayed under no overall control.
After the election, the composition of the council was
* Labour 15
* Liberal Democrat 12
* Independent 6
* Conservative 2

## Election result

Weymouth and Portland Local Election Result 1999 :
| Party | Seats | Net gain/loss | Seats % |
| Labour | 6 | -1 | 46.2 |
| Liberal Democrats | 3 | -1 | 23.1 |
| Conservative | 2 | +2 | 15.4 |
| Independent | 2 | 0 | 15.4 |
# Frédéric Fregevize

Frédéric Fregevize, a Swiss landscape painter, was born in Geneva in 1770, and died there in 1849. He lived for a long time in Berlin, and was elected in 1820 to membership of the Academy; he returned to Geneva in 1829, and went to Dessau in 1839. The Berlin National Gallery contains views painted by him of The Lake of Geneva, and The Valley of the Rhone, near Geneva.
# Concavification

In mathematics, concavification is the process of converting a non-concave function to a concave function. A related concept is convexification – converting a non-convex function to a convex function. It is especially important in economics and mathematical optimization.

## Concavification of a quasiconcave function by monotone transformation

An important special case of concavification is where the original function is a quasiconcave function. It is known that:
* Every concave function is quasiconcave, but the opposite is not true.
* Every monotone transformation of a quasiconcave function is also quasiconcave. For example, if $f:\mathbb {R} ^{n}\to \mathbb {R}$ is quasiconcave and $g:\mathbb {R} \to \mathbb {R}$ is a monotonically-increasing function, then $x\mapsto g(f(x))$ is also quasiconcave.
Therefore, a natural question is: given a quasiconcave function $f:\mathbb {R} ^{n}\to \mathbb {R}$, does there exist a monotonically increasing $g:\mathbb {R} \to \mathbb {R}$ such that $x\mapsto g(f(x))$ is concave?

### Example and Counter Example

As an example, consider the function $x\mapsto f(x)=x^{2}$ on the domain $x\geq 0$. This function is quasiconcave, but it is not concave (in fact, it is strictly convex). It can be concavified, for example, using the monotone transformation $t\mapsto g(t)=t^{1/4}$, since $x\mapsto g(f(x))={\sqrt {x}}$ is concave.
Not every concave function can be concavified in this way. A counter example was shown by Fenchel. His example is: $(x,y)\mapsto f(x,y):=y+{\sqrt {x+y^{2}}}$. Fenchel proved that this function is quasiconcave, but there is no monotone transformation $g:\mathbb {R} \to \mathbb {R}$ such that $(x,y)\mapsto g(f(x,y))$ is concave.$^{:7–9}$
Based on these examples, we define a function to be concavifiable if there exists a monotone transformation that makes it concave. The question now becomes: what quasiconcave functions are concavifiable?

### Concavifiability

Yakar Kannai treats the question in depth in the context of utility functions, giving sufficient conditions under which continuous convex preferences can be represented by concave utility functions.
His results were later generalized by Connell and Rasmussen, who give necessary and sufficient conditions for concavifiability. They show that the function $(x,y)\mapsto f(x,y)=e^{e^{x}}\cdot y$ violates their conditions and thus is not concavifiable. They prove that this function is strictly quasiconcave and its gradient is non-vanishing, but it is not concavifiable.