OpenLLM-France/wikimedia huggingface dataset:
# Busy Being Fabulous

"Busy Being Fabulous" is the second single by the American rock band Eagles from their 2007 album Long Road out of Eden. Released in January 2008, it is their third Top 40 hit on the Billboard Hot Country Songs charts.

## Song

The song features Don Henley on lead vocals, and lyrically describes a strained love life between a frustrated male and a female who spends far too much time trying to climb the social ladder, hence the lyric "You were just too busy being fabulous/Too busy to think about us".

## Video

The video for the song was released to YouTube in early February, and features the band performing the song at a party in suits. Interspersed with the performance is the story of the song as it happens, featuring the band playing several different roles at once:
* Timothy B. Schmit as a waiter
* Glenn Frey as a bartender
* Joe Walsh as a policeman/security guard. His sidekick is a monkey.
* Don Henley as a party goer.
The video also marks the first time Steuart Smith has appeared in any Eagles video. The band's backup drummer, Scott F. Crago, also appears in the band's party performance. And it is also the band's last music video to feature their founding member Glenn Frey before his death in January 2016.

## Chart performance

"Busy Being Fabulous" entered the Billboard Hot Country Songs charts at number 48 on the chart week of February 9, 2008. It reached a peak of number 28 on the week of March 22 before falling the next week.
# Ministry of Agriculture (Somaliland)

The Ministry of Agricultural Development of the Republic of Somaliland (MoAD) (Somali: Wasaaradda Horumarinta Beeraha Somaliland) (Arabic: وزارة الزراعة) is a government ministry of Somaliland responsible for agriculture. The ministry is responsible for formulating and implementing the agricultural policies, forestry, water resources, irrigation, promotion and development of farmers and cooperative systems. The current minister is Mohamed Haji Osman.

## Ministers

| Minister | In Office | Reference |
| Muuse Inji | 1997 - 2000 | |
| Farah Elmi Geedole | 27 July 2010 - 26 October 2015 | |
| Mohamed Dahir Ibrahim | 26 October 2015 - 14 December 2017 | |
| Ahmed Mumin Seed | 14 December 2017 – 02 September 2021 | [1] [2] |
| Maxamed Xaaji Cismaan Jaamac | 02 September 2021 - 27 June 2022 | |
| Cabdiqaadir Iimaan Warsame | 27 June 2022 - Present | |
# Pomaski Małe

Pomaski Małe is a village in the administrative district of Gmina Szelków, within Maków County, Masovian Voivodeship, in east-central Poland. It lies approximately 10 kilometres (6 mi) west of Szelków, 6 km (4 mi) south of Maków Mazowiecki, and 68 km (42 mi) north of Warsaw.
# Theloderma corticale

Theloderma corticale (common names: mossy frog, Vietnamese mossy frog, Tonkin bug-eyed frog, moss bug-eyed frog, and [for the formerly recognized Theloderma kwangsiense] Kwangsi warty treefrog) is a species of frog in the family Rhacophoridae.The theloderma corticale is often difficult to identify visually as there are cryptic species that look very similar to it. It has been often confused with theloderma asperum, theloderma stellatum, and theloderma albopunctatum. Using DNA barcoding techniques (extracting and analyzing genetic material from various samples) researchers were able to correctly identify the theloderma corticale and confirm the frog's range is indeed greater than just northern Vietnam. It is now known to be found in northern Vietnam, south–central Laos, and southern China (Guangdong, Guangxi, Hainan, Yunnan).

## Description

The common name "mossy frog" arises from the fact that its skin is a mottled green and brown that resembles moss growing on rock, and forms an effective form of camouflage. They have large sticky pads on their toes and a soft underbelly. They measure about 61 mm (2.4 in) in snout–vent length. The females will grow larger than the males and can reach sizes of 8–9 cm (3.1–3.5 in). This species will curl into a ball when frightened, and play dead.
* Three individuals camouflaged on a rock face
* An individual camouflaged on a mossy surface

## Habitat

Its natural habitats are primarily evergreen rainforests and subtropical forest where they have been found inside pools in hollowed-out logs, placed by the local villagers. It is semi-aquatic and found in caves and steep rocky cliffs. This frog has been observed between 470 and 1500 meters above sea level. Breeding takes place in rock cavities or tree holes.

## Diet

Its diet consists of crickets, cockroaches, and earthworms.

## Conservation

Its habitat is threatened by forest loss. It is also collected for the international pet trade. Like many amphibians, the Vietnamese mossy frog is vulnerable to the chytrid fungus Batrachochytrium dendrobatidis. Nonetheless, the conservation of this species is classified as "Least Concern" by the International Union for Conservation of Nature.
# Turkish Workers' Union in the Netherlands

The Turkish Workers' Union in the Netherlands (Turkish: Hollanda Türk Isçiler Birligi (HTIB), Dutch: Turkse Arbeidersvereniging in Nederland) is a left-wing organization founded in 1974 by a group Turkish workers. Its first purpose was to commit Turkish workers in the Netherlands to the struggle for an independent and democratic Turkey, and to organize Turkish workers and help them in the struggle for their rights. The HTIB publishes the magazine Gerçek (Truth).
Among its executive members until 2010 was the Groenlinks deputy Tofik Dibi, although born in a Moroccan family. Its present chairperson since 2001 is Mustafa Ayranci, who was among its founding members in 1974.
# Union of Theatre Workers of the Russian Federation

The Union of Theatre Workers of the Russian Federation or STD of RSFSR (Russian: Союз театральных деятелей Российской Федерации (СТД РСФСР)) is the principal actors and theatrical workers union of Russia founded in 1887. It was previously known as the Russian Theatrical Society.
The Russian Theatrical Society had its own theatrical and opera ensembles, which toured the Soviet Union, and also the frontline during the Great Patriotic War. The VTO Soviet Opera Ensemble was founded by Ivan Kozlovsky in 1938.
# Negative conclusion from affirmative premises

Negative conclusion from affirmative premises is a syllogistic fallacy committed when a categorical syllogism has a negative conclusion yet both premises are affirmative. The inability of affirmative premises to reach a negative conclusion is usually cited as one of the basic rules of constructing a valid categorical syllogism.
Statements in syllogisms can be identified as the following forms:
* a: All A is B. (affirmative)
* e: No A is B. (negative)
* i: Some A is B. (affirmative)
* o: Some A is not B. (negative)
The rule states that a syllogism in which both premises are of form a or i (affirmative) cannot reach a conclusion of form e or o (negative). Exactly one of the premises must be negative to construct a valid syllogism with a negative conclusion. (A syllogism with two negative premises commits the related fallacy of exclusive premises.)
Example (invalid aae form):
    Premise: All colonels are officers.
    Premise: All officers are soldiers.
    Conclusion: Therefore, no colonels are soldiers.
The aao-4 form is perhaps more subtle as it follows many of the rules governing valid syllogisms, except it reaches a negative conclusion from affirmative premises.
Invalid aao-4 form:
    All A is B.
    All B is C.
    Therefore, some C is not A.
This is valid only if A is a proper subset of B and/or B is a proper subset of C. However, this argument reaches a faulty conclusion if A, B, and C are equivalent. In the case that A = B = C, the conclusion of the following simple aaa-1 syllogism would contradict the aao-4 argument above:
    All B is A.
    All C is B.
    Therefore, all C is A.
# Khvorin, Kermanshah

Khvorin (Persian: خورين, also Romanized as Khvorīn; also known as Khūrneyn and Khvoran) is a village in Dasht-e Hor Rural District, in the Central District of Salas-e Babajani County, Kermanshah Province, Iran. At the 2006 census, its population was 18, in 4 families.
# Emina Soljanin

Emina Soljanin is a Distinguished Researcher at Bell Labs who was named Fellow of the Institute of Electrical and Electronics Engineers (IEEE) in 2014 for contributions to coding theory and coding schemes for transmission and storage systems.

## Education and career

Soljanin received her European Diploma from the University of Sarajevo in 1986 and then got her PhD and MS from Texas A&M University in 1989 and 1994 respectively, all of which were in electrical engineering. During her studies, she worked in the Energoinvest Company in Bosnia where she was developing optimization algorithms and software for power system control. After graduation from Texas A&M in 1994, Soljanin joined Bell Labs in Murray Hill, New Jersey and currently serves there as a Distinguished Member of Technical Staff in the Mathematics of Networks and Communications research department. From 1990 to 1992, Soljanin served as a technical proofreader and from 1997 to 2000 served as associate editor for Coding Techniques for the IEEE Transactions on Information Theory. In 2008, Soljanin became a visiting researcher at the École Polytechnique Fédérale de Lausanne and is currently serves as co-chair for the DIMACS Special Focus on Computational Information Theory and Coding. Soljanin is a member of the editorial board of the Journal on Applicable Algebra in Engineering, Communication and Computing (AAECP) and a member of the Board of Governors of the IEEE Information Theory Society.
# Red-rumped agouti

The red-rumped agouti (Dasyprocta leporina), also known as the golden-rumped agouti, orange-rumped agouti or Brazilian agouti, is a species of agouti from the family Dasyproctidae.

## Distribution

It is native to northeastern South America, mainly in Venezuela, Guyana, Suriname, French Guiana, northeastern Brazil, Trinidad and Tobago and Saint Lucia in the Caribbean. It has also been introduced to Florida, the U.S. Virgin Islands, Grenada, and Dominica.

## Names

Despite the alternative name Brazilian agouti, it is neither the only nor the most widespread species of agouti in Brazil. In Brazil all agoutis are often called "cutia".

## Habitat

It is found in a wide range of forests, including rainforest and secondary forest.

## Description

Red-rumped agoutis weigh about 3 to 6 kilograms (6.6 to 13.2 lb). They are about 48 to 64 cm (19 to 25 in) long. The females are larger than males but otherwise look similar. They are brownish with darker spots on the upper body. The fur becomes more orange as it goes past (going down) the middle area of the animal. The ears are somewhat square in shape. The front feet have four toes and the back have three each. They can be distinguished from other agoutis by their distinct coloring.
They have no distinct breeding season, but females come into season twice a year and generally have one to four young. The gestation period is 104 to 120 days. On average, it takes 20 weeks for the young to be weaned. They live in pairs or family groups of the parents and babies. They need large areas for food, breeding, and territory; because of this, keeping them in captivity is difficult. It lives 15-20 yrs in captivity.

## Diet

Food mostly consists of seeds, pulp, leaves, roots and fruits. They also feed on insect larvae when plant resources are low. They are known to feed on and disperse Astrocaryum aculeatissimum seeds, as well as Hymenaea courbaril seeds.
# Pomaski Wielkie

Pomaski Wielkie is a village in the administrative district of Gmina Szelków, within Maków County, Masovian Voivodeship, in east-central Poland. It lies approximately 6 kilometres (4 mi) south of Maków Mazowiecki and 67 km (42 mi) north of Warsaw.
# Relation of degree zero

A relation of degree zero, 0-ary relation, or nullary relation is a relation with zero attributes. There are exactly two relations of degree zero. One has cardinality zero; that is, contains no tuples at all. The other has cardinality 1 and contains only the unique 0-tuple.$^{:56}$
The zero-degree relations represent true and false in relational algebra.$^{:57}$ Under the closed-world assumption, an n-ary relation is interpreted as the extension of some n-adic predicate: all and only those n-tuples whose values, substituted for corresponding free variables in the predicate, yield propositions that hold true, appear in the relation. A zero-degree relation is therefore interpreted as the extension of the 0-adic predicate P → true. The zero-degree relation with cardinality zero therefore represents false because it contains no tuples that yield a true proposition, and the zero-degree relation with cardinality 1 represents true because it contains the unique 0-tuple that yields a true proposition.
The zero-degree relations are also significant as identities for certain operators in the relational algebra. The zero-degree relation of cardinality 1 is the identity with respect to join (⋈); that is, when it is joined with any other relation R, the result is R. Defining an identity with respect to join makes it possible to extend the binary join operator into a n-ary join operator.$^{:89}$
Since the relational Cartesian product is a special case of join, the zero-degree relation of cardinality 1 is also the identity with respect to the Cartesian product.$^{:89}$
A projection of a relation over no attributes yields one of the relations of degree zero. If the projected relation has cardinality 0, the projection will have cardinality 0; if the projected relation has positive cardinality, the result will have cardinality 1.
Hugh Darwen refers to the zero-degree relation with cardinality 0 as TABLE_DUM and the relation with cardinality 1 as TABLE_DEE, alluding to the characters Tweedledum and Tweedledee.
# The Canadian Geographer

The Canadian Geographer (French: Le Géographe Canadien) is a quarterly peer-reviewed academic journal, published by Wiley-Blackwell on behalf of the Canadian Association of Geographers.

## Description

The journal was established in 1950. Its editor-in-chief is Nadine Schuurman. The journal publishes contemporary geographical research that addresses significant social, scientific and technical issues in Canada and globally.
According to the Journal Citation Reports, the journal had a 2011 impact factor of 0.561, ranking it 54th out of 73 journals in the category "Geography".
# Resistance Patriots Maï-Maï

The Resistance Patriots Maï-Maï (French: Patriotes Résistants Maï-Maï) is a political party in the Democratic Republic of Congo. The party won 4 out of 500 seats in the 2006 parliamentary elections.
# Kujawiak Kowal

Miejsko-Gminny Klub Sportowy Kujawiak Kowal is a football club from Kowal, Poland. It was found in 1954.
# Girl Guides Association of the United Arab Emirates

The Girl Guides Association of the United Arab Emirates (Arabic: اتحاد الفتيات المرشدات الإماراتي) is the national Guiding organization of the United Arab Emirates. The association serves 2,484 members (as of 2017). Founded in 1973, the girls-only organization became a full member of the World Association of Girl Guides and Girl Scouts in 1984.
The Girl Guide emblem incorporates elements of the emblem as well as the flag of the United Arab Emirates.
# David Zhu

David Zhu Dai Wei (Chinese: 朱戴维; pinyin: Zhū Dàiwéi; born 17 August 1990) is a Chinese racing driver competing in the TCR China Touring Car Championship. He has previously competed in the FIA Formula Two Championship and various Asian-based championships, including the Formula Challenge Japan championship, over the past five years, and has scored podiums in Formula BMW Asia in 2007 and the Formula Pilota China series last year.

## 2012 FIA Formula Two season

On 7 March 2012, Zhu became the first Chinese driver to race in any era of F2. "My overall target is top three for the year, although it will be tough."

## Racing record
### Complete FIA Formula Two Championship results

(key) (Races in bold indicate pole position) (Races in italics indicate fastest lap)
| Year | 1 | 2 | 3 | 4 | 5 | 6 | 7 | 8 | 9 | 10 | 11 | 12 | 13 | 14 | 15 | 16 | Pos | Points |
| 2012 | SIL 1 11 | SIL 2 9 | ALG 1 5 | ALG 2 12 | NÜR 1 7 | NÜR 2 9 | SPA 1 10 | SPA 2 13 | BRH 1 Ret | BRH 2 13 | LEC 1 13 | LEC 2 12 | HUN 1 10 | HUN 2 11 | MNZ 1 12 | MNZ 2 11 | 11th | 22 |
# Rumia Lake

Rumia Lake (Italian: Laghetto Rumia) is a small artificial lake within the Metropolitan City of Reggio Calabria. The lake is located on Aspromonte, in San Roberto, with an altitude of about 1,300 m (4,300 ft) and roughly 25 km (16 mi) from the coastline. It can be found along a provincial road, northeast of Gambarie [it].
The lake is a well-known hiking and fishing destination, where species like the brown trout, rainbow trout, common carp, and mirror carp can be found in the lake.
* This Calabrian location article is a stub. You can help Wikipedia by expanding it.
* v
* t
* e
# Gentil Cardoso

Gentil Cardoso (5 July 1906 – 8 September 1970), was a Brazilian footballer and manager.

## Player career

As a player, Gentil Cardoso had little renown, playing for minor football teams in Rio de Janeiro during the 1920s, most notably for São Cristóvão.

## Managerial career

Gentil worked as a coach for several clubs, having started his career at Syrio and Libanez in 1930, the club with which he ended his career as a player. He won the Campeonato Carioca twice (in 1946 with Fluminense and 1952 with Vasco da Gama), in addition to being the coach of the Brazil national team in the 1959 South American Championship, held in Ecuador, and which included football representatives from Pernambuco state in the dispute. He also coached Sporting CP, winning the Taça de Honor and scoring the biggest defeat in European competitions, with a 16–0 victory over APOEL. He ended his career in 1969 at El Nacional de Quito.

## Personal life

Gentil ran away from home at the age of 13 to try his luck in Rio de Janeiro, working various odd jobs before becoming a player. As a coach he was marked by folkloric phases, the most folkloric being "It's going to be a zebra" (Portuguese: "Vai dar zebra"), referring to unusual results in football.

## Death

Gentil Cardoso died on 8 September 1970, victim of a gastric ulcer.

## Honours
### Manager
#### Fluminense

* Campeonato Carioca: 1946

#### Corinthians

* Taça Cidade de São Paulo: 1948

#### Vasco da Gama

* Campeonato Carioca: 1952

#### Sport Recife

* Campeonato Pernambucano: 1955

#### Santa Cruz

* Campeonato Pernambucano: 1959

#### Náutico

* Campeonato Pernambucano: 1960

#### Paysandu

* Campeonato Paraense: 1961, 1962

#### Sporting

* Taça de Honra: 1963–64
# Tupuzabad, Naqadeh

Tupuzabad (Persian: توپوز اباد, also Romanized as Tūpūzābād; also known as Toppozābād; in Armenian: Թօփուզաւա or Թօփչավայ) is a village in Beygom Qaleh Rural District, in the Central District of Naqadeh County, West Azerbaijan Province, Iran. At the 2006 census, its population was 549, in 142 families.
# Kara Ramsingh

Karah Ramsingh is a village in Shahkot in Jalandhar district of Punjab State, India. It is located 26 kilometres (16 mi) from Shahkot, 34 kilometres (21 mi) from Nakodar, 45 kilometres (28 mi) from district headquarter Jalandhar and 189 kilometres (117 mi) from state capital Chandigarh. The village is administrated by a sarpanch who is an elected representative of village as per Panchayati raj (India).

## Transport

Shahkot Malisian station is the nearest train station. The village is 96 kilometres (60 mi) away from domestic airport in Ludhiana and the nearest international airport is located in Chandigarh also Sri Guru Ram Dass Jee International Airport is the second nearest airport which is 98.6 kilometres (61.3 mi) away in Amritsar.
# Gether

According to the Table of Nations in the Book of Genesis in the Hebrew Bible, Gether (Hebrew: גֶּתֶר Geṯer) was the third son of Aram, son of Shem. He appears only twice in the Hebrew Bible, and both times is only mentioned in passing in genealogical lists. In the Table of Nations (Genesis 10:23), he is identified as a son of Aram, while in 1 Chronicles 1:17, he is listed among the sons of Shem.
In Islamic traditions, he (here called 'Athir') is sometimes considered the father of Thamud, whose descendant was the Islamic prophet Salih.
According to the first-century Jewish historian Josephus, Gether is an ancestor of the Bactrians. Jerome (c. 390) considers Gether the ancestor of the Acarnanians. Isidore of Seville (c. 635) makes him ancestor of the Acarnanians or Curians.
Australian Chinese revolutionary Tse Tsan-Tai makes him the ancestor of the Polynesians.
# Consolidated Bank of Canada

The Consolidated Bank of Canada was created from the merger of City Bank and Royal Canadian Bank in 1876, collapsed in 1879, and liquidation completed in 1882.
# Wolfgang Gaede

Wolfgang Max Paul Gaede (25 May 1878 – 24 June 1945) was a German physicist and pioneer of vacuum engineering.

## Life

Gaede was born in Lehe, Bremerhaven, the son of Prussian Colonel Karl Gaede and Amalia, nee Renf. In 1897 he began studying medicine at the University of Freiburg, but he soon switched to the field of physics. In 1901 he wrote his doctoral thesis on changing the specific heat of metals with temperature. Subsequent research on the Volta effect in a vacuum was unsuccessful, as the pump technology could not create a sufficient vacuum for the investigations. This prompted Gaede to deal more closely with vacuum technology. He invented the rotating mercury pump for high vacuum, which he presented to his scientific colleagues in 1905 at a congress in Merano. Also in Freiburg im Breisgau, Gaede wrote his habilitation thesis on The external friction of gases in 1909.
In 1913 he received a professorship at the University of Freiburg. In the following six years, he invented the momentum transfer pump (molecular pump) and a mercury diffusion pump. In 1919, Gaede joined the Karlsruhe Institute of Technology as a professor of experimental physics, where he worked in the following research areas:
* Vacuum technology
* Radio and communications technology
* Process for obtaining pure hydrogen and mercury
* Exploration of lightning protection equipment
* Movement of liquids in a rotating hollow ring
In 1930, Gaede was elected an Academy of Sciences Leopoldina member. In 1933/34 two employees denounced Gaede to the Gestapo, as having called the National Socialists "childish". He then had to retire, although all allegations proved to be false. Despite this incident, the Werner von Siemens Ring for 1933 was given to him in 1934. He also received various awards at the international level in the following years.
A lifelong consultancy contract from 1906 with Leybold GmbH of Cologne allowed him to continue his research in his private laboratory in Karlsruhe and later in Munich. Among other things, he invented the gas ballast principle. Gaede owned almost 40 patents in Germany, and many others abroad. A call to return to the university in Karlsruhe after the end of the war did not reach Gaede.
Gaede died in Munich in 1945.

## Honours and memorials

* Elliott Cresson Medal, Franklin Institute, Philadelphia, 1909
* Duddell Medal and Prize, Physical Society of London, 1932
* A lecture hall of the Karlsruhe University, named in 1969
* Wolfgang-Gaede-Strasse, on the university grounds in Karlsruhe, named in 1993
* Gaedestraße in Cologne, beside Oerlikon Leybold Vacuum GmbH
The GAEDE Foundation, administered by the German Vacuum Society (DVG), grants young scientists the Gaede Award for work in the field of vacuum-assisted sciences. It maintains the Gaede archive at the Leybold GmbH headquarters in Cologne.
# Kurimka

Kurimka (Rusyn: Куримка; Hungarian: Kiskurima, until 1899: Kurimka) is a village and municipality in Svidník District in the Prešov Region of north-eastern Slovakia.

## History

In historical records the village was first mentioned in 1548.

## Geography

The municipality lies at an altitude of 329 metres and covers an area of 12.460 km$^2$. It has a population of about 386 people.

### Hiking trails

* European walking route E8
** Prešov – Miháľov – Kurimka – Dukla – Iwonicz-Zdrój – Rymanów-Zdrój – Puławy – Tokarnia (778 m) – Kamień (717 m) – Komańcza – Cisna – Ustrzyki Górne – Tarnica – Wołosate.