OpenLLM-France/wikimedia huggingface dataset:
# Ramón Ortega y Frías

Ramón Ortega y Frías (March 1, 1825 – February 16, 1883) was a Spanish writer.

## Works

* El Caballero Relámpago
* Guzmán el Bueno, 1856
* El diablo en palacio, 1882
* Cervantes, 1859–60, 2 vols.
* El Caballero Relámpago, 1853
* Abelardo y Eloísa, 1867
* El alcázar de Madrid, 1857
* La capa del diablo, 1858
* El trovador, 1860
* El tribunal de la sangre, o Los secretos de un rey, 1867
* El siglo de las tinieblas, o Memorias de un inquisidor, 1868
* El ángel de la familia, 1873
* El Cid, 1875
* Los hijos de Satanás, 1876
* El testamento de un conspirador. Memorias de un reo de estado, 1876.
* Las islas maravillosas, o Aventuras del capitán Bristol, 1882
* La casa de tócame Roque o Un crimen misterioso, 1875
* El secretario del Duque, 1867
* El duende de la Corte, novela histórica, 1862
* La politica y sus misterios ó El libro de Satanás, 1869, 4 vols.
# Berhe

Berhe is a surname of Ethiopian and Eritrean origin, and may refer to:
* Asmeret Asefaw Berhe, director of the Office of Science at the U.S. Department of Energy
* Arefaine Berhe (born before 1997), Eritrean minister
* Eyasu Berhe (1956-2010), Ethiopian singer, writer, producer and poet
* Nat Berhe (born 1991), American professional football player
* Ruth Berhe (born 1995), Canadian singer-songwriter
* Saron Berhe (born 2007), Ethiopian middle-distance runner
# Parada ritma

Parada ritma (Parade of Rhythm), also known as Vatromet ritma (trans. Fireworks of Rhythm), was a series of concerts held in SFR Yugoslavia during 1964 and 1965. The first concert in the series is notable as the first rock festival in Yugoslavia and arguably the first rock festival in a communist country.

## History
### 1964
#### Parada ritma

The first concert in the series, considered the first rock festival in Yugoslavia, was held in Belgrade's Dom Sindikata in January 1964. The festival featured beat bands Safiri, Iskre, Lutalice, Zlatni Dečaci and singer Ivanka Pavlović accompanied by the band Valjevski Dečaci.

#### Vatromet ritma (Belgrade)

The second concert was held on March 24, 1964, in Hall 3 of the Belgrade Fair. It is considered the first large rock concert held in Yugoslavia, with about 5,000 people attending it. The bands that performed included Safiri, Nautilus, Zlatni Dečaci, Lutalice, Iskre, Elipse, Crveni Koralji and Sadžo.

#### Vatromet ritma (Novi Sad)

The concert was held on October 14 in Novi Sad Fair. The bands that performed were chosen via poll conducted by the music magazine Ritam. The concert featured performances by Faraoni, Elipse, Detlići, Siluete and Crveni Koralji.

### 1965
#### Parada ritma

The concert was held in Hall 3 of the Belgrade Fair. The festival had a competitive character. The non-competitive part featured performances of the bands Lutalice and Četiri Bebe, while Siluete, Plamenih 5, Sanjalice, Juniori, Plavi Dečaci and Elipse performed in the competitive part, with each band playing three songs. Siluete were pronounced the best among the bands. Some 3,500 people attended the concert.
# Oleg Anisimov

Oleg Aleksandrovich Anisimov is a Russian climate scientist. Doctor of Science in Geography and Professor of Physical Geography at the State Hydrological Institute (SHI), part of the Federal Service for Hydrometeorology and Environmental Monitoring of Russia (Roshydromet) in Saint Petersburg. An expert on the impact of climate change on the Arctic region, he has acted as a lead author for the Intergovernmental Panel on Climate Change (IPCC), which received the 2007 Nobel Peace Prize.

## Life

Anisimov was the coordinating lead author of the Polar regions chapters in the Third (2001), Fourth (2007) and Fifth IPCC assessment reports. He was also lead author for the Arctic Climate Impact Assessment (ACIA) and Snow, Water, Ice and Permafrost in the Arctic (SWIPA).
In 2015, Anisimov warned that Arctic amplification was causing global warming in Yakutia, Russia's coldest region, to take place at twice the global rate:
   There is a reduction in snow and ice cover, which reflect much of the coming sunlight. With less snow and ice, the Arctic gets additional warmth [...] In September 2012 sea ice reached its absolute minimum of 3.2 million square kilometres, which is more than twice lower than the 1979-2000 average of 7.0 million square kilometres. Therefore, by the middle of the century it may be that the Arctic Ocean will be completely ice free.
In December 2018, he addressed the 8th Arctic: Today and the Future, an international forum of Arctic researchers, reporting on changes in the cryolithic zone of the Arctic.
After the 2022 Russian invasion of Ukraine, Anisimov apologised for his country's actions to a virtual meeting of more than 200 delegates from IPCC member countries, saying he had 'huge praise' for Ukraine.
# Scarpetta (novel)

Scarpetta is a novel by Patricia Cornwell. It was published in 2008 by G. P. Putnam's Sons. The book is a continuation of Cornwell's popular Kay Scarpetta series.

## Plot

Leaving behind her private forensic pathology practice in Charleston, South Carolina, Kay Scarpetta accepts an assignment in New York City, where the NYPD has asked her to examine an injured man in Bellevue Hospital’s psychiatric prison ward. The handcuffed and chained patient, Oscar Bane, has specifically asked for her, and when she literally has her gloved hands on him, he begins to talk—and the story he has to tell turns out to be one of the most bizarre she has ever heard.
The injuries, he says, were sustained in the course of a murder . . . that he did not commit. Is Bane a criminally insane stalker who has fixed on Scarpetta? Or is his paranoid tale true, and it is he who is being spied on, followed and stalked by the actual killer? The one thing Scarpetta knows for certain is that a woman has been tortured and murdered—and more violent deaths will follow. Gradually, an inexplicable and horrifying truth emerges: Whoever commits the crimes knows where his prey is at all times. Is it a person, or a government? And what is the connection between the victims?
In the days that follow, Scarpetta; her forensic psychologist husband, Benton Wesley; and her niece, Lucy, who has recently formed her own forensic computer investigation firm in New York, will undertake a harrowing chase through cyberspace and the all-too-real streets of the city—an odyssey that will take them at once to places they never knew, and much, much too close to home.
# Betty Kuntiwa Pumani

Betty Kuntiwa Pumani is an Aboriginal Australian artist from Anangu Pitjantjatjara Yankunytjatjara in South Australia. Her paintings have won several awards, including the National Aboriginal & Torres Strait Islander Art Award and the 2017 Wynne Prize for landscape art.
Pumani is one of the traditional owners of the Indigenous Protected Area of Antara, which is located south of the Everard Ranges. She is one of several Antara artists who live and show their work in Mimili, South Australia, including her mother Kunmanara (Milatjari) Pumani and her daughter Josina Nyarpingku Pumani.

## Biography

Pumani was born in 1963 near Perentie Bore, South Australia, about 30 km from Mimili Community. At Mimili she worked at the store, then at the clinic as a traditional healer. She later became a teacher at the local school.
In 2007 she began painting at the Mimili Maku Art Centre.

## Works

Pumani paints Antara, her mother's country. The paintings map its significance and tell its stories. Using a restricted palette she represents the strength of Anangu connection to country. She is being increasingly recognised for her use of vibrant reds and contrasting whites and her large scale compositions.

## Awards

In 2016, Pumani won the National Aboriginal & Torres Strait Islander Art Award (NATSIAA) $5,000 general painting prize with a depiction of Antara.
In 2017, a different painting of Antara won the $50,000 Wynne Prize for landscape art. This win prompted criticism from John Olsen, a former winner of the Wynne prize and former judge for the related Archibald Prize in portraiture, who objected to the quality of that year's winners and questioned whether Pumani's Antara qualified as a landscape painting. Olsen's comments "caused a storm of justified outrage", and art critic Susan McCulloch responded to by publishing a brief history of Antara and Aboriginal Dreaming.
In 2020, a diptych by Pumani and her daughter Marina Pumani Brown was a NATSIAA finalist.
# Jeoutai Technology

Jeoutai Technology (traditional Chinese: 九太科技籃球隊; simplified Chinese: 九太科技篮球队; pinyin: Jiǔtài Kējì Lánqiú Duì), formerly known as the ETTV Antelopes (traditional Chinese: 東森羚羊; simplified Chinese: 东森羚羊; pinyin: dōng sēn líng yáng) and Kinmen Kaoliang Liquor (traditional Chinese: 金門高粱酒廠籃球隊; simplified Chinese: 金门高粱酒厂篮球队; pinyin: Jīnmén Gāoliáng Jiǔchǎng Lánqiú Duì) was a semi-professional basketball team that plays in the Super Basketball League (SBL), the first-tier basketball league in Taiwan. In 2008, Kinmen Kaoliang Liquor took over the team from ETTV and adopted the new team name, it is now officially sponsored by Kinmen Kaoliang Liquor.

## SBL regular season records

* 2003–2004 season: 5th place
* 2004–2005 season: 5th place
* 2005–2006 season: 6th place
* 2006–2007 season: 5th place
* 2007–2008 season: 3rd place
* 2008–2009 season: 5th place
* 2009–2010 season: 6th place
* 2010–2011 season: 7th place
* 2011–2012 season: 5th place
* 2012–2013 season: 6th place
* 2013–2014 season: 6th place
* 2014–2015 season: 6th place
* 2015–2016 season: 7th place
* 2016–2017 season: 6th place
* 2017–2018 season: 3rd place
* 2018–2019 season: 5th place
* 2019–2020 season: 5th place
* 2020–2021 season: 4th place
* 2021–2022 season: 4th place

## List of head coaches

* Chen Yong-le 2003–04
* Liu Hua-lin 2004–05
* Li Yun-hsiang 2005–06
* Qiu Da-zong 2006–07
* Wu Jian-guo 2007–08
* Luo Tian-jin 2008–11, 2012–13
* Hsu Zhi-chao 2011–12, 2015–16
* Yang Zhi-hao 2013–14
* Wu Jun-xiong 2014–15, 2017–19
* Yang Che-Yi 2016–17
* Liu Jia-fa 2019–2021
* Xu Zhongyi 2022
# 2017 ICF Canoe Sprint World Championships – Men's C-2 500 metres

The men's C-2 500 metres competition at the 2017 ICF Canoe Sprint World Championships in Račice took place at the Sportcentrum Račice.

## Schedule

The schedule was as follows:
| Date | Time | Round |
| Thursday 24 August 2017 | 09:12 | Heats |
| Thursday 24 August 2017 | 16:00 | Semifinal |
| Saturday 26 August 2017 | 10:47 | Final |
All times are Central European Summer Time (UTC+2)

## Results
### Heats

The fastest three boats in each heat advanced directly to the final. The next four fastest boats in each heat, plus the fastest remaining boat advanced to the semifinal.

#### Heat 1

| Rank | Canoeists | Country | Time | Notes |
| 1 | Ivan Shtyl Viktor Melantyev | Russia | 1:42.516 | QF |
| 2 | Conrad Scheibner Stefan Kiraj | Germany | 1:43.549 | QF |
| 3 | Dávid Korisánszky Róbert Mike | Hungary | 1:43.788 | QF |
| 4 | Ilie Sprincean Oleg Nuţa | Moldova | 1:43.988 | QS |
| 5 | Andrei Bahdanovich Dzianis Makhlai | Belarus | 1:44.282 | QS |
| 6 | Roland Varga Drew Hodges | Canada | 1:46.632 | QS |
| 7 | Petr Fuksa Daniel Kořínek | Czech Republic | 1:47.643 | QS |
| 8 | Anwar Tarra Dedi Saputra | Indonesia | 1:51.966 | qS |
| 9 | Taito Ambo Makoto Nishikawa | Japan | 1:52.788 | |

#### Heat 2

| Rank | Canoeists | Country | Time | Notes |
| 1 | Victor Mihalachi Leonid Carp | Romania | 1:41.438 | QF |
| 2 | Wiktor Głazunow Tomasz Barniak | Poland | 1:42.099 | QF |
| 3 | Dmytro Ianchuk Taras Mishchuk | Ukraine | 1:42.733 | QF |
| 4 | Sergiu Craciun Nicolae Craciun | Italy | 1:44.194 | QS |
| 5 | Mohssine Moutahir Gonzalo Martín | Spain | 1:46.960 | QS |
| 6 | Sergey Yemelyanov Timofey Yemelyanov | Kazakhstan | 1:47.694 | QS |
| 7 | Gaurav Tomar Ajit Kumar Sha | India | 1:55.160 | QS |

### Semifinal

The fastest three boats advanced to the final.
| Rank | Canoeists | Country | Time | Notes |
| 1 | Sergiu Craciun Nicolae Craciun | Italy | 1:43.236 | QF |
| 2 | Andrei Bahdanovich Dzianis Makhlai | Belarus | 1:44.902 | QF |
| 3 | Ilie Sprincean Oleg Nuţa | Moldova | 1:45.297 | QF |
| 4 | Sergey Yemelyanov Timofey Yemelyanov | Kazakhstan | 1:45.352 | |
| 5 | Mohssine Moutahir Gonzalo Martín | Spain | 1:46.824 | |
| 6 | Petr Fuksa Daniel Kořínek | Czech Republic | 1:47.330 | |
| 7 | Roland Varga Drew Hodges | Canada | 1:47.591 | |
| 8 | Anwar Tarra Dedi Saputra | Indonesia | 1:52.419 | |
| 9 | Gaurav Tomar Ajit Kumar Sha | India | 1:53.908 | |

### Final

Competitors raced for positions 1 to 9, with medals going to the top three.
| Rank | Canoeists | Country | Time |
| | Ivan Shtyl Viktor Melantyev | Russia | 1:38.868 |
| | Victor Mihalachi Leonid Carp | Romania | 1:39.796 |
| | Sergiu Craciun Nicolae Craciun | Italy | 1:39.979 |
| 4 | Wiktor Głazunow Tomasz Barniak | Poland | 1:40.935 |
| 5 | Dmytro Ianchuk Taras Mishchuk | Ukraine | 1:41.624 |
| 6 | Ilie Sprincean Oleg Nuţa | Moldova | 1:42.324 |
| 7 | Dávid Korisánszky Róbert Mike | Hungary | 1:42.496 |
| 8 | Andrei Bahdanovich Dzianis Makhlai | Belarus | 1:43.163 |
| 9 | Conrad Scheibner Stefan Kiraj | Germany | 1:51.951 |
# Old Man River's City project

The Old Man River's City project was an architectural design created by Buckminster Fuller in 1971. Fuller was asked to design the structure by the city of East St. Louis. Old Man River's City would have been a truly massive housing project for the city's 70,000 residents. The total capacity of the building, a circular multi-terraced dome, would be 125,000 occupants. Each family would have approximately 2,500 square feet (230 m$^2$) of living space.
   I originally came to East St. Louis to discuss the design and possible realization of the Old Man River's City, having been asked to do so by East St. Louis community leaders themselves ... It is moon-crater-shaped: the crater's truncated cone top opening is a half-mile in diameter, rim-to-rim, while the truncated mountain itself is a mile in diameter at its base ring. The city has a one-mile (1.6 km)-diameter geodesic, quarter-sphere transparent umbrella mounted high above it to permit full, all-around viewing below the umbrella's bottom perimeter. The top of the dome roof is 1,000 feet (300 m) high. The bottom rim of the umbrella dome is 500 feet (150 m) above the surrounding terrain, while the crater-top esplanade, looks 250 feet (76 m) radially inward from the umbrella's bottom, is at the same 500-foot (150 m) height. From the esplanade the truncated mountain cone slopes downwardly, inward and outward, to ground level 500 feet (150 m) below.
   The moon crater's inward and outward, exterior-surface slopes each consist of fifty terraces - the terrace floors are tiered vertically ten feet above or below one another. All the inwardly, downwardly sloping sides of the moon crater's terraced cone are used for communal life; its outward-sloping, tree-planted terraces are entirely for private life dwelling.
# Basil Goulandris

Vassilis P. "Basil" Goulandris (6 September 1913 – 27 April 1994) was a Greek shipowner, and the founder of Greece's first Museum of Modern Art, the Museum of Contemporary Art Andros. He and his wife died childless and left an art collection worth $3 billion, which has been the subject of long-running litigation since she died in 2000.

## Early life

He was the son of Peter J Goulandris and Chrysa Dambassi.
He had a twin brother Nicholas "Nikos" (1913–83), elder brothers John (1907–50) and George (1908–74) and a younger brother Constantine (1916–78).

## Career

Basil Goulandris and his four brothers became known as the "Sons of Peter Goulandris", and in 1946 founded the Orion Shipping & Trading Co Inc, which made large purchases of US and Canadian-built ships, from a New York head office, and Capeside Steamship Co Ltd in London.
They bought at least 50 Liberty ships, and later commissioned new tankers and ore carriers, from US and Canada in 1953 to 1954, Japan from 1956 to 1994 and Polish from 1983 to 1984. In 1958, they had 82 ships, the second largest Greek shipowners. In 1970, Orion had 54 mostly larger ships, and were the largest Greek shipowners. In 1975, Orion had 64 ships, and were still the largest.
In the 1980s, only Basil of the five brothers was still alive, and he ran United Shipping & Trading out of Greece with his nephews, Peter J. Goulandris (son of John P. Goulandris and Maria Lemou), and Peter George Goulandris and Peter N. Goulandris, sons of Nikos Goulandris.

## Personal life

Goulandris married Elisa Karadontis, "an Athenian beauty", and they became collectors of modern art, establishing the Basil and Elisa Goulandris Foundation. In 1979, they founded the Museum of Contemporary Art Andros.
Basil did not leave a will when he died in 1994, Elise died in 2000, and as of 2016, there has been a 16-year feud over their art collection, estimated to be worth US$3 billion. As they were childless, and much of it was owned through a tangled web of offshore companies, there are several rival claims to the collection.
The leaked Panama Papers shed some light on the ownership of shell companies in protracted litigation in Lausanne over ownership of artwork from the Goulandris's Gstaad chalet.
# Bela, Bhandara

Bela is the census town in Bhandara Taluka of Bhandara district of Maharashtra, India.
# Henry Guppy

Henry Guppy may refer to:
* Henry B. Guppy (1854–1926), British botanist
* Henry Guppy (librarian) (1861–1948), British librarian
# Benno Wolf

Benno Wolf (26 September 1871 – 6 January 1943) was a German judge and a pioneer speleologist. He was a co-founder of the German Society for Mammalogy and has been considered one of the founders of conservation in Prussia. He did the essential preparatory work for the German Reichnaturschutzgesetz (Nature Conservation Act) (RNG) of 26 June 1935 (RGBl. I p. 821) that for the first time in Germany regulated the official issues of nature conservation, defined protection zones and introduced the concept of landscape protection area. The Nazi government arrested him for having Jewish ancestry and he died in the Theresienstadt concentration camp.
Wolf was born in 1871 in Dresden. He was baptized Protestant but came from a well-known Jewish physician family of Dr Richard Wolf. He was tutored at home and sent to Switzerland in 1881 to learn French. He went to a boarding school in Weinheim in 1883 and then at Wiesbaden and Dresden. He studied law at Freiburg, Munich and Berlin and earned a doctorate from the University of Leipzig in 1895. After work as a legal clerk, he became a judge at Elberfeld and became a District Judge at Berlin-Charlottenburg in 1912. He was involved in amending conservation laws and in strengthening laws to protect wilderness. He was involved in the creation of the first Prussian Nature Conservation Act of 1920. He worked with the Brandenburg Commission for Nature Preservation but he was removed from all position in 1933 due to his Jewish ancestry.
Wolf was also a keen mountaineer and speleologist and was a member of the Hauptverband Deutscher Höhlenforscher (Association of German Speleologists), serving as its founding president. Wolf began to maintain a database of all the world's caves and for this he had amassed numerous books and documents in his library. After being removed from work, he was aided by Julius Riemer to continue to serve as an editor of the speleologists newsletter, "Mitteilungen über Höhlen- und Karstforschung." Julius Riemer was Benno Wolf's closest friend and most active patron after his professional ban. From 1937 on, he took over the editorship of the main association journal; for a time he was also acting main association chairman. He tried desperately to save Wolf from deportation, but ultimately failed. The Nazi research wing, the SS Ahnenerbe, became interested in caves as potential bomb shelters and on 6 July 1942, they arrested Wolf and deported him to the Theresienstadt concentration camp. He died on 6 January 1943. Recent research suggests that Riemer had been asked by the Gestapo to keep in touch with Benno Wolf to prevent the latter from destroying his database of caves. In 1955, the Dr. Benno Wolf Prize was established in speleology. A memorial plaque was placed on his former home at Hornstraße 6 in Berlin-Kreuzberg in 2005 along with a paving stone in his memory.
# Modulus (algebraic number theory)

In mathematics, in the field of algebraic number theory, a modulus (plural moduli) (or cycle, or extended ideal) is a formal product of places of a global field (i.e. an algebraic number field or a global function field). It is used to encode ramification data for abelian extensions of a global field.

## Definition

Let K be a global field with ring of integers R. A modulus is a formal product
    $\mathbf {m} =\prod _{\mathbf {p} }\mathbf {p} ^{\nu (\mathbf {p} )},\,\,\nu (\mathbf {p} )\geq 0$
where p runs over all places of K, finite or infinite, the exponents ν(p) are zero except for finitely many p. If K is a number field, ν(p) = 0 or 1 for real places and ν(p) = 0 for complex places. If K is a function field, ν(p) = 0 for all infinite places.
In the function field case, a modulus is the same thing as an effective divisor, and in the number field case, a modulus can be considered as special form of Arakelov divisor.
The notion of congruence can be extended to the setting of moduli. If a and b are elements of K$^×$, the definition of a ≡$^∗$b (mod p$^ν$) depends on what type of prime p is:
* if it is finite, then
       $a\equiv ^{\ast }\!b\,(\mathrm {mod} \,\mathbf {p} ^{\nu })\Leftrightarrow \mathrm {ord} _{\mathbf {p} }\left({\frac {a}{b}}-1\right)\geq \nu$
    where ord$_p$ is the normalized valuation associated to p;
* if it is a real place (of a number field) and ν = 1, then
       $a\equiv ^{\ast }\!b\,(\mathrm {mod} \,\mathbf {p} )\Leftrightarrow {\frac {a}{b}}>0$
    under the real embedding associated to p.
* if it is any other infinite place, there is no condition.
Then, given a modulus m, a ≡$^∗$b (mod m) if a ≡$^∗$b (mod p$^{ν(p)}$) for all p such that ν(p) > 0.

## Ray class group

The ray modulo m is
    $K_{\mathbf {m} ,1}=\left\{a\in K^{\times }:a\equiv ^{\ast }\!1\,(\mathrm {mod} \,\mathbf {m} )\right\}.$
A modulus m can be split into two parts, m$_f$ and m$_∞$, the product over the finite and infinite places, respectively. Let I$^m$ to be one of the following:
* if K is a number field, the subgroup of the group of fractional ideals generated by ideals coprime to m$_f$;
* if K is a function field of an algebraic curve over k, the group of divisors, rational over k, with support away from m.
In both case, there is a group homomorphism i : K$_{m,1}$ → I$^m$ obtained by sending a to the principal ideal (resp. divisor) (a).
The ray class group modulo m is the quotient C$_m$ = I$^m$ / i(K$_{m,1}$). A coset of i(K$_{m,1}$) is called a ray class modulo m.
Erich Hecke's original definition of Hecke characters may be interpreted in terms of characters of the ray class group with respect to some modulus m.

### Properties

When K is a number field, the following properties hold.
* When m = 1, the ray class group is just the ideal class group.
* The ray class group is finite. Its order is the ray class number.
* The ray class number is divisible by the class number of K.
# Scabrotrophon maestratii

Scabrotrophon maestratii is a species of sea snail, a marine gastropod mollusk, in the family Muricidae, the murex snails or rock snails.

## Description

The length of the shell attains 14.9 mm.

## Distribution

This marine species occurs off Papua New Guinea.
# Eutrichillum

Eutrichillum is a genus of Scarabaeidae or scarab beetles in the superfamily Scarabaeoidea.