OpenLLM-France/wikimedia huggingface dataset:
# Saudi Arabia at the 2024 World Aquatics Championships

Saudi Arabia competed at the 2024 World Aquatics Championships in Doha, Qatar from 2 to 18 February.

## Competitors

The following is the list of competitors in the Championships.
| Sport | Men | Women | Total |
| Swimming | 2 | 1 | 3 |
| Total | 2 | 1 | 3 |

## Swimming

Saudi Arabia entered 3 swimmers.

### Men

| Athlete | Event | Heat | Heat | Semifinal | Semifinal | Final | Final |
| Athlete | Event | Time | Rank | Time | Rank | Time | Rank |
| Mohammed Al-Zaki | 400 metre freestyle | 4:21.18 | 55 | — | — | Did not advance | Did not advance |
| Mohammed Al-Zaki | 800 metre freestyle | 9:06.29 | 43 | — | — | Did not advance | Did not advance |
| Zaid Al-Sarraj | 100 metre freestyle | 52.04 | 58 | Did not advance | Did not advance | Did not advance | Did not advance |
| Zaid Al-Sarraj | 200 metre freestyle | 1:57.85 | 58 | Did not advance | Did not advance | Did not advance | Did not advance |

### Women

| Athlete | Event | Heat | Heat | Semifinal | Semifinal | Final | Final |
| Athlete | Event | Time | Rank | Time | Rank | Time | Rank |
| Mashael Meshari A Alayed | 200 metre freestyle | 2:21.04 | 48 | Did not advance | Did not advance | Did not advance | Did not advance |
| Mashael Meshari A Alayed | 400 metre freestyle | 4:56.42 | 33 | — | — | Did not advance | Did not advance |
# Aristarchus's inequality

Aristarchus's inequality (after the Greek astronomer and mathematician Aristarchus of Samos; c. 310 – c. 230 BCE) is a law of trigonometry which states that if α and β are acute angles (i.e. between 0 and a right angle) and β < α then
    ${\frac {\sin \alpha }{\sin \beta }}<{\frac {\alpha }{\beta }}<{\frac {\tan \alpha }{\tan \beta }}.$
Ptolemy used the first of these inequalities while constructing his table of chords.

## Proof

The proof is a consequence of the more widely known inequalities
    $0<\sin(\alpha )<\alpha <\tan(\alpha )$,
    $0<\sin(\beta )<\sin(\alpha )<1$ and
    $1>\cos(\beta )>\cos(\alpha )>0$.

### Proof of the first inequality

Using these inequalities we can first prove that
    ${\frac {\sin(\alpha )}{\sin(\beta )}}<{\frac {\alpha }{\beta }}.$
We first note that the inequality is equivalent to
    ${\frac {\sin(\alpha )}{\alpha }}<{\frac {\sin(\beta )}{\beta }}$
which itself can be rewritten as
    ${\frac {\sin(\alpha )-\sin(\beta )}{\alpha -\beta }}<{\frac {\sin(\beta )}{\beta }}.$
We now want to show that
    ${\frac {\sin(\alpha )-\sin(\beta )}{\alpha -\beta }}<\cos(\beta )<{\frac {\sin(\beta )}{\beta }}.$
The second inequality is simply $\beta <\tan \beta$. The first one is true because
    ${\frac {\sin(\alpha )-\sin(\beta )}{\alpha -\beta }}={\frac {2\cdot \sin \left({\frac {\alpha -\beta }{2}}\right)\cos \left({\frac {\alpha +\beta }{2}}\right)}{\alpha -\beta }}<{\frac {2\cdot \left({\frac {\alpha -\beta }{2}}\right)\cdot \cos(\beta )}{\alpha -\beta }}=\cos(\beta ).$

### Proof of the second inequality

Now we want to show the second inequality, i.e. that:
    ${\frac {\alpha }{\beta }}<{\frac {\tan(\alpha )}{\tan(\beta )}}.$
We first note that due to the initial inequalities we have that:
    $\beta <\tan(\beta )={\frac {\sin(\beta )}{\cos(\beta )}}<{\frac {\sin(\beta )}{\cos(\alpha )}}$
Consequently, using that $0<\alpha -\beta <\alpha$ in the previous equation (replacing $\beta$ by $\alpha -\beta <\alpha$) we obtain:
    ${\alpha -\beta }<{\frac {\sin(\alpha -\beta )}{\cos(\alpha )}}=\tan(\alpha )\cos(\beta )-\sin(\beta ).$
We conclude that
    ${\frac {\alpha }{\beta }}={\frac {\alpha -\beta }{\beta }}+1<{\frac {\tan(\alpha )\cos(\beta )-\sin(\beta )}{\sin(\beta )}}+1={\frac {\tan(\alpha )}{\tan(\beta )}}.$
# 1368

1368 (MCCCLXVIII) was a leap year starting on Saturday of the Julian calendar.

## Events
### January–December

* January 23 – The Hongwu Emperor (Zhu Yuanzhang) establishes the Ming dynasty in China, after the disintegration of the Mongol Yuan dynasty. The new dynasty will last until 1644. The Emperor immediately orders every county magistrate to set up four granaries, and halts government taxation on books.
* March 29 – Emperor Chōkei accedes to the throne of Japan.

### Date unknown

* The Revolt of Saint Titus against rule of the Republic of Venice in the Kingdom of Candia (island of Crete) ends in failure.
* Durrës, the second-largest city in modern-day Albania (at this time known as Dyrrhachium), is captured from the Angevins by Karl Thopia, a powerful feudal prince and warlord.
* Lațcu, son of Bogdan I, deposes his nephew Petru I, and becomes voivode of Moldavia. (Other sources state that Lațcu had succeeded his father Bogdan in 1367).
* Timur ascends the throne of Samarkand (in modern-day Uzbekistan).
* Maha Thammaracha II becomes ruler of the Sukhothai Kingdom (in modern-day northern Thailand) after the death of Maha Thammaracha I.
* Work begins on the surviving Great Wall of China.
* Mikhail Aleksandrovich becomes the sole ruler of Tver (in modern-day western Russia), after the death of co-ruler and rival Vasiliy Mikhailovich of Kashin.
* Moscow attacks Tver, which counter-attacks with the aid of Lithuania and the Blue Horde.
* The King of Norway sends the last Royal Ship from Norway to the Greenland Eastern Settlement. This event is part of both the Norse colonization of the Americas, and of the History of Greenland.
* A peace treaty is signed between Norway and the Hanseatic League.
* The Bibliothèque nationale de France (National Library of France) is founded as the Royal Library at the Louvre Palace in Paris, by Charles V of France.
* Petrarch concludes writing the sequence of Italian sonnets and other poems known as Il Canzoniere.

## Births

* February 14 – Sigismund, Holy Roman Emperor (d. 1437)
* December 3 – King Charles VI of France (d. 1422)
* probable
** Louis VII, Duke of Bavaria (d. 1447)
** Ida de Grey, Cambro-Norman noble (d. 1426)
** Pope Martin V (d. 1431)
** Thomas Hoccleve, English poet (d. 1426)

## Deaths

* March 29 – Emperor Go-Murakami of Japan (b. 1328)
* August 25 – Andrea Orcagna, Italian painter, sculptor and architect
* September 12 – Blanche of Lancaster, English duchess, spouse of John of Gaunt (b. 1345)
* October 7 – Lionel of Antwerp, 1st Duke of Clarence, son of Edward III of England (b. 1338)
* undated – Maha Thammaracha I, Thai ruler of the Sukhothai Kingdom and Buddhist philosopher (b. c.1300)
* probable – Ibn Battuta, Arabian traveler
# Age 7 in America

Age 7 in America is a 1991 American documentary film produced by Michael Apted, co-produced by Vicky Bippart, directed by Phil Joanou, and narrated by Meryl Streep. It details the lives of 7-year-old Americans from across the continental United States, of varying social classes and ethnicities. Patterned after the Up series of the United Kingdom, further installments of the series were made, showing the children at age 14, and again at 21. These installments are titled 14 Up in America (1998, also directed by Joanou and produced by Vicky Bippart) and 21 Up in America (2006, directed by Christopher Dillon Quinn and produced by Vicky Bippart).
Age 7 in America won a Peabody Award in 1992.

## The Children

* Luis lives in New York City's Lower East Side. He lives in a homeless shelter.
* Lucy, Alexis, and Kate are affluent and white, living in New York City's Upper East Side and attending the prestigious Nightingale-Bamford School.
* Ashtyn is white and lives in a middle-class suburban neighborhood in Lincoln, Nebraska.
* LeRoy lives in an apartment building (part of the Robert Taylor housing project) in the South Side of Chicago. He is African American.
* Kennisha is LeRoy's classmate and has lived in the housing project for the first part of her life but moved away later. She is also African American.
* Douglas, Vicky, and Mike live in a traditionally working-class, Polish community in Chicago. They are white and attend a private Catholic school.
* Eric lives in a wealthy Chicago suburb. He is white, and an only child.
* Brandon, a friend and classmate of Eric, also lives in a wealthy suburb. They go to a prep school on the University of Chicago's campus. Brandon is also white. (citation needed as Brandon refers to himself as descended from people who had been enslaved in the United States)
* Joey lives in rural Georgia and is a white Jehovah's Witness.
* Edie also lives in rural Georgia, and is African American.
* Salina lives in Los Angeles, and is the daughter of Chinese and Vietnamese immigrants.
* Julio came to Los Angeles from El Salvador and lives in a Spanish-speaking household.
* Michael lives in a beachside community of Los Angeles, descended from Japanese immigrants.
# Mary Baylis Barnard

Marjorie Baylis Barnard, known as Mary Baylis Barnard, (1870–1946) was a versatile British painter, notably of flowers but also of landscapes, interiors and genre scenes.

## Biography

Barnard was born in Wiltshire and studied art in Paris. She lived in London until 1900 when she moved to Glasgow and in 1901 she married the artist Duncan MacGregor Whyte, who she had met in Paris. In 1910 they moved to Oban where they shared a studio. The couple also spent part of each year on the island of Tiree, where they also kept a studio.
Barnard was regarded as a highly competent painter with a fine colour sense which was best expressed in her delicate floral paintings. Although she sometimes exhibited works in London, for example showing flower paintings at the Royal Academy in 1894 and 1899 and also at the Royal Institute of Oil Painters, the majority of Barnard's public career took place in Scotland. She exhibited at the Royal Scottish Academy and, more frequently, with the Royal Glasgow Institute of the Fine Arts.
# Gaston Furrer

Gaston Furrer (born 10 May 1945 in Staldenried, Switzerland) is a former Swiss ice hockey player who played for the Switzerland men's national ice hockey team at the 1964 and 1972 Olympics.
# Crédit du Maroc

Crédit du Maroc (CDM, Arabic: مصرف المغرب) is a Moroccan bank, established in 1929 as the Moroccan subsidiary of Paris-based Crédit Lyonnais and known under its current name since 1966.

## Overview

Crédit Lyonnais established its subsidiary in Casablanca in 1929. In 1950, it relocated to a new head office building designed by architect Edmond Brion on the prestigious boulevard Mohammed V [fr].
In 1966, in response to the newly independent Moroccan government's push for marocanisation or shedding the colonial legacies in its banking sector, the operation was renamed Crédit du Maroc. Crédit Agricole became CDM's owner following its purchase of Crédit Lyonnais in 2003.
In February 2021, Crédit du Maroc signed a partnership with the National Agency for the Promotion of Employment and Skills (Anapec) to work on promoting entrepreneurship.
In late April 2022, Crédit Agricole announced the sale of its 78.7 percent stake in Crédit du Maroc to the Holmarcom Group. A new visual identity was adopted by Crédit du Maroc following that change of ownership.
The International Bank of Tangier (BIT) and SIFIM are subsidiaries of the CDM Group.
# David Jimenez (golfer)

David Jimenez (April 5, 1939 – October 20, 2013) was a Puerto Rican American professional golfer.

## Professional career

Jimenez was a native of Puerto Rico and played in the golf World Cup between 1963 and 1973. Jimenez earned playing privileges for the PGA Tour at 1966 PGA Tour Qualifying School. He was runner-up in the 1975 PGA Professional National Championship, losing in a playoff to Roger Watson. Later he represented the United States in the 1976 PGA Cup.
Jimenez was a regular player in the early years of the European Seniors Tour from its founding in 1992. He was twice runner-up: to Brian Huggett in the 1992 Northern Electric Seniors and to Tommy Horton in the 1993 Senior Zurich Lexus Trophy, losing both events in a playoff.

## Personal life

He died of Alzheimer's disease in 2013 at the age of 74.

## Playoff record

European Seniors Tour playoff record (0–2)
| No. | Year | Tournament | Opponent(s) | Result |
| 1 | 1992 | Northern Electric Seniors | Brian Huggett | Lost to par on first extra hole |
| 2 | 1993 | Gary Player Anvil Senior Classic | John Fourie, Tommy Horton | Horton won with birdie on first extra hole |

## Team appearances

* World Cup (representing Puerto Rico): 1963, 1964, 1967, 1968, 1972, 1973
* PGA Cup (representing the United States): 1976
# 1958 Cameroonian constitutional referendum

A referendum on the new constitution of France was held in French Cameroons on 28 September 1958 as part of a wider referendum held across the French Union. The new constitution would see the territory become part of the new French Community if accepted, or result in independence if rejected. It was approved by 96.6% of voters.

## Results

| Choice | Votes | % |
| For | 10,544 | 96.6 |
| Against | 368 | 3.4 |
| Invalid/blank votes | 492 | – |
| Total | 11,404 | 100 |
| Registered voters/turnout | 15,400 | 74.1 |
| Source: Sternberger et al. |||
# Ediscetus

Ediscetus is an extinct genus of cetacean that inhabited South Carolina during the Rupelian. It contains the species E. osbornei.
# Ernst Greven

Ernestus "Ernst" Johannes Christiaan Greven (September 8, 1885 – March 8, 1924) was a Dutch athlete, who competed at the 1908 Summer Olympics in London. Born in The Hague, he died at age 38 in Zoppot near Danzig in Poland.
In the 100 metres, Greven placed fifth (last) in his first round heat to be eliminated from competition. He also placed last in his preliminary heat of the 200 metres, taking third in the three-man heat.
# 1971 Uruguayan general election

General elections were held in Uruguay on 28 November 1971, alongside a double referendum. The result was a victory for the Colorado Party, which won the presidency and the most seats in the Chamber of Deputies and Senate.
Wilson Ferreira Aldunate of the National Party received the most votes of any individual candidate. However, the combined Colorado vote exceeded the combined National vote by just over 12,000 votes, resulting in Colorado candidate Juan Maria Bordaberry becoming president. Under the Ley de Lemas system in effect at the time, the highest-finishing candidate of the party that won the most votes was elected president. This allowed Bordaberry to become president even though he personally received around 60,000 fewer votes than Ferreira.
In December 1971, US President Richard Nixon boasted to UK Prime Minister Edward Heath that Brazil, an ally of the USA, had rigged the election to ensure that the "leftists" lost.
Fifteen months after taking office, Bordaberry carried out a self-coup, closing down the General Assembly and giving the military and police full powers to restore order. This marked the start of a civic-military dictatorship that ruled the country until the next free elections in 1984.

## Results

Seats :
| Party | Party | Presidential candidate | Votes | % | Chamber | +/– | Senate | +/– |
| | Colorado Party | Juan María Bordaberry | 379,515 | 22.81 | 41 | –9 | 13 | –3 |
| | Colorado Party | Jorge Batlle Ibáñez | 242,804 | 14.59 | 41 | –9 | 13 | –3 |
| | Colorado Party | Amílcar Vasconcellos | 48,839 | 2.93 | 41 | –9 | 13 | –3 |
| | Colorado Party | Juan Luis Pintos | 5,402 | 0.32 | 41 | –9 | 13 | –3 |
| | Colorado Party | Juan Pedro Ribas | 4,025 | 0.24 | 41 | –9 | 13 | –3 |
| | Colorado Party | al lema | 1,039 | 0.06 | 41 | –9 | 13 | –3 |
| | Colorado Party | Total | 681,624 | 40.96 | 41 | –9 | 13 | –3 |
| | National Party | Wilson Ferreira Aldunate | 439,649 | 26.42 | 40 | –1 | 12 | –1 |
| | National Party | Mario Aguerrondo | 228,569 | 13.74 | 40 | –1 | 12 | –1 |
| | National Party | Antonio Fadol | 35 | 0.00 | 40 | –1 | 12 | –1 |
| | National Party | al lema | 569 | 0.03 | 40 | –1 | 12 | –1 |
| | National Party | Total | 668,822 | 40.19 | 40 | –1 | 12 | –1 |
| | Broad Front | Líber Seregni | 304,275 | 18.28 | 18 | +16 | 5 | +4 |
| | Christian Radical Union | Daniel Pérez del Castillo | 8,844 | 0.53 | 0 | New | 0 | New |
| | Party of Retirees and Pensioners | Vázquez | 288 | 0.02 | 0 | New | 0 | New |
| | Righteous Movement | Bolívar Espínola | 241 | 0.01 | 0 | New | 0 | New |
| | Youth Party for Oriental Development | Suárez | 25 | 0.00 | 0 | New | 0 | New |
| Total | Total | Total | 1,664,119 | 100.00 | 99 | 0 | 30 | 0 |
| Valid votes | Valid votes | Valid votes | 1,664,119 | 97.16 | | | | |
| Invalid/blank votes | Invalid/blank votes | Invalid/blank votes | 48,647 | 2.84 | | | | |
| Total votes | Total votes | Total votes | 1,712,766 | 100.00 | | | | |
| Registered voters/turnout | Registered voters/turnout | Registered voters/turnout | 1,878,132 | 91.20 | | | | |
| Source: Electoral Court |||||||||
# Ministry of Health (South Sudan)

The South Sudan Ministry of Health is a national ministry in the current Revitalised Transitional Government of National Unity (RTGoNU) in the Republic of South Sudan.
This national ministry in the current Government of South Sudan was formed immediately after the country gained her Independence in 2011. The minister between 2022 and 2025 was Yolanda Wel Deng

## List of ministers of health

| | Minister | In office | In office | Party |
| | Southern Sudan Autonomous Region (1972–2005) | 1972 | 2005 | |
| 1 | Abel Alier | 1972 | 1985 | |
| 2 | Joseph Lagu | 1985 | 1980 | |
| 3 | Lubari Ramba | 1980 | 1985 | |
| 4 | Hilary Logali | 1985 | 1990 | |
| 5 | Uncle Clement Mboro | 1990 | 1995 | |
| 6 | Isaiah Kulang | 1995 | 2000 | |
| 7 | Angelo Beda | 2000 | 2000 | |
| 1 | Peter Gatkuoth | 2000 | 2005 | |
| 2 | Michael Milly Hussein | 2011 | 2011 | |
| 3 | Ali Osman Taha | 2011 | 2011 | |
| 4 | Hon Elizabeth Achuei | 2011 | 2012 | |
| 5 | Angelina Teny | 2012 | 2013 | |
| 6 | Dr Riek Gai Kok | 2013 | 2013 | Sudan People's Liberation Movement |
| 7 | Kuol Manyang Juuk | 2013 | 2013 | |
| 8 | Gismalla Abdalla Rassas | 2013 | 2013 | |
| 9 | Gabriel Tang | 2013 | 2013 | |
| 10 | Taban Deng Gai | 2013 | 2015 | |
| 11 | Anthony Lino Makana | 2016 | 2016 | |
| 12 | Obuch Ojwok Akuo | 2016 | 2017 | |
| 13 | John Uliny | 2017 | 2017 | |
| 14 | Yoanis Okiech | 2017 | 2018 | |
| 15 | Otowang Achwang | 2018 | 2018 | |
| 16 | Paul Malong Awan | 2018 | 2019 | |
| 17 | James Hoth Mai | 2019 | 2019 | |
| 18 | James Ajongo Mawut | 2019 | 2020 | |
| 19 | Gabriel Jok Riak | 2020 | 2020 | |
| 20 | Madut Biar Yel | 2020 | 2020 | |
| 21 | Elizabeth Acuei Yor | 2020 | 2022 | |
| 22 | Yolanda Wel Deng | 2022 | 2025 | |
# Workman Run

Workman Run is a 1.39 mi (2.24 km) long 1st order tributary to the Youghiogheny River in Fayette County, Pennsylvania.

## Course

Workman Run rises about 0.75 miles west of the community of Mill Run, and then flows west-southwest to join the Youghiogheny River about 2.5 miles west-southwest of Mill Run.

## Watershed

Workman Run drains 0.93 square miles (2.4 km$^2$) of area, receives about 45.7 in/year of precipitation, has a wetness index of 342.42, and is about 71% forested.
# Moran people

The Moran are an ethnic group found in the northeast Indian states of Assam and Arunachal Pradesh. They are of Tibeto-Burman origin and belong to the Kachari family. They speak Assamese language, though they used to speak Moran language which was alive until the early 20th century and was closely related to the Dimasa language. They once shared the same allied customs with other Kachari groups, but after their conversion to Vaishnavism, the customs began to diminish, but still, those customs can be seen intermixed with Vaishnavism.
The Morans were initiated under the fold of Ekasarana Dharma in the tenure of Mayamara abbot Chaturbhujdeva.

## Distribution

They are mainly concentrated in the districts of Upper Assam (Tinsukia, Dibrugarh, Jorhat, Sivasagar, Dhemaji and Lakhimpur) and adjoining districts of Arunachal Pradesh (Lohit, Namsai, Changlang district).

## History

The Moran community is one of the aboriginal tribes of Assam. In the 13th century, they lived in the south eastern corner of the Brahmaputra valley occupying territories between the Disang and Dihing rivers. The Morans have a long history in the north–eastern part of India. They had their own independent chiefdom before the advent of the Ahoms. The origin of the word Moran is still remains obscure. According to the British reports the Morans are a distinct tribe inhabiting the jungle, which is, a division of upper Assam.
They had an chiefdom led by chief Bodousa before the advent of the Ahom king Sukaphaa. Having arrived in this affluent kingdom, Sukaphaa proposed to marry princess Gondheswari- the daughter of Moran chief Bodousa. The chief Bodousa accepted his proposal and thus the Moran's became a part of the newly created Ahom polity. Due to their close relation with the Ahoms, the Morans seem to have adopted many of the Ahom rites and rituals.
They were also known by the name Habungiya or Hasa where Ha means soil or Earth in Moran language and Sa means son and Habungiya or Hasa means Son of the soil.
# Huta Chodecka

Huta Chodecka is a village in the administrative district of Gmina Chodecz, within Włocławek County, Kuyavian-Pomeranian Voivodeship, in north-central Poland. It lies approximately 1 kilometre (1 mi) south-west of Chodecz, 28 km (17 mi) south of Włocławek, and 76 km (47 mi) south of Toruń.
# Terry Lee (baseball)

Terry James Lee (born March 13, 1962) is an American former Major League Baseball (MLB) first baseman. He played during two seasons for the Cincinnati Reds. He was signed by the Reds as an amateur free agent in 1982. Lee played his first professional season with their Class A (Short Season) Eugene Emeralds in 1982, and his last season with the Triple-A affiliates of the Cleveland Indians (Colorado Springs Sky Sox) and Minnesota Twins (Portland Beavers) in 1992.
Attended and graduated from Winston Churchill High School (Eugene, Oregon) in 1980. Lee played basketball at Boise State University from 1982-83.
# Gloucester County Vocational-Technical School District

The Gloucester County Vocational-Technical School District is a vocational public school district located in the Sewell section of Mantua Township, New Jersey, serving the vocational and educational needs of both public high school students in ninth through twelfth grades and adult students across Gloucester County.
As of the 2023–24 school year, the district, comprised of one school, had an enrollment of 1,597 students and 110.0 classroom teachers (on an FTE basis), for a student–teacher ratio of 14.5:1.

## School

* Gloucester County Institute of Technology in Sewell had an enrollment of 1,639 students in grades 9–12 as of the 2022–23 school year.
** Sybil Girard, principal

## Administration

Core members of the district's administration are:
* Susan E. Heiken, acting superintendent
* Debbie Bianchi, business administrator and board secretary

## Board of education

The district's board of education is comprised of the county superintendent of schools and six individuals appointed by the Board of County Commissioners. Members serve three-year terms of office, with two seats up for reappointment each year. The board appoints a superintendent to oversee the district's day-to-day operations and a business administrator to supervise the business functions of the district.