OpenLLM-France/wikimedia huggingface dataset:
# Oscar van Hemel

Oscar van Hemel (3 August 1892 – 9 July 1981) was a Dutch-Belgian violinist, music teacher and composer of contemporary classical music. His work includes two operas and symphonies.

## Life and education

Van Hemel was born in 1892 in Antwerp, Belgium, where he studied with August de Boeck and Lodewijk Mortelmans at the Royal Conservatoire of Antwerp. During World War I he was wounded at the Battle of Halen. With the help of the Red Cross, he fled in May 1915 to Roosendaal in the Netherlands during the bombardment of Antwerp. He subsequently played violin in the orchestra of the Dutch National Opera in Amsterdam.
In 1918 he moved to Bergen op Zoom, where he became a teacher of violin, piano, and music theory at the municipal music school. Here, he also met his future wife, Annie Wouters, whom he married in August 1923. Together they eventually had 10 children. From 1931 to 1933 he studied music composition with Willem Pijper in Rotterdam. In 1949, van Hemel and his family moved to Hilversum, where the Katholieke Radio Omroep (Catholic Radio Broadcasting) commissioned an opera, Viviane on a libretto by Louis Lutz, to celebrate its 25th jubilee.

## Works and reception

Van Hemel composed chamber music, sacred music, songs and choral music, music for orchestra, including symphonies, and for concert band, and two operas, Viviane and De prostituée (The Prostitute).
Van Hemel's music was at times praised as "lovely" and spontaneous, albeit at times "constructed". His Pianokwartet was praised as "powerful, quirky interbellum music". Others were more critical and lamented a lack of originality. Nevertheless, in the 1950s, van Hemel's music was very popular in the Netherlands.
In 1962, van Hemel received the ANV-Visser Neerlandiaprijs [nl] for his Quartetto di strumenti ad arco no. 6. In the same year, he was knighted in the Order of Orange-Nassau.
# Exponential polynomial

In mathematics, exponential polynomials are functions on fields, rings, or abelian groups that take the form of polynomials in a variable and an exponential function.

## Definition
### In fields

An exponential polynomial generally has both a variable x and some kind of exponential function E(x). In the complex numbers there is already a canonical exponential function, the function that maps x to e$^x$. In this setting the term exponential polynomial is often used to mean polynomials of the form P(x, e$^x$) where P ∈ C[x, y] is a polynomial in two variables.
There is nothing particularly special about C here; exponential polynomials may also refer to such a polynomial on any exponential field or exponential ring with its exponential function taking the place of e$^x$ above. Similarly, there is no reason to have one variable, and an exponential polynomial in n variables would be of the form P(x$_1$, ..., x$_n$, e$^{x1}$, ..., e$^{xn}$), where P is a polynomial in 2n variables.
For formal exponential polynomials over a field K we proceed as follows. Let W be a finitely generated Z-submodule of K and consider finite sums of the form
    $\sum _{i=1}^{m}f_{i}(X)\exp(w_{i}X)\ ,$
where the f$_i$ are polynomials in K[X] and the exp(w$_i$ X) are formal symbols indexed by w$_i$ in W subject to exp(u + v) = exp(u) exp(v).

### In abelian groups

A more general framework where the term 'exponential polynomial' may be found is that of exponential functions on abelian groups. Similarly to how exponential functions on exponential fields are defined, given a topological abelian group G a homomorphism from G to the additive group of the complex numbers is called an additive function, and a homomorphism to the multiplicative group of nonzero complex numbers is called an exponential function, or simply an exponential. A product of additive functions and exponentials is called an exponential monomial, and a linear combination of these is then an exponential polynomial on G.

## Properties

Ritt's theorem states that the analogues of unique factorization and the factor theorem hold for the ring of exponential polynomials.

## Applications

Exponential polynomials on R and C often appear in transcendental number theory, where they appear as auxiliary functions in proofs involving the exponential function. They also act as a link between model theory and analytic geometry. If one defines an exponential variety to be the set of points in R$^n$ where some finite collection of exponential polynomials vanish, then results like Khovanskiǐ's theorem in differential geometry and Wilkie's theorem in model theory show that these varieties are well-behaved in the sense that the collection of such varieties is stable under the various set-theoretic operations as long as one allows the inclusion of the image under projections of higher-dimensional exponential varieties. Indeed, the two aforementioned theorems imply that the set of all exponential varieties forms an o-minimal structure over R.
Exponential polynomials also appear in the characteristic equation associated with linear delay differential equations.
# Chalonnes-sur-Loire

Chalonnes-sur-Loire is a commune in the Maine-et-Loire department in western France. It is located on the left bank of the river Loire in the Loire Valley UNESCO World Heritage Site area.

## Geography

The town is in the heart of the Anjou, a historical agricultural region southwest of Angers renowned for Loire Valley wines. The Layon flows into the Loire at the commune.
The airport nearest to Chalonnes-sur-Loire for regional flights is Angers – Loire Airport (41 km), and for international flights is Nantes Atlantique Airport (67 km).

## Twin towns

Chalonnes-sur-Loire is twinned with:
* Tecklenburg, North Rhine-Westphalia, Germany (since 1982)
* Sanniki, Masovian Voivodeship, Poland
* Ballinasloe, County Galway, Ireland
# WCFI

WCFI may refer to:
* WCFI-LP, a low-power radio station (96.1 FM) licensed to serve Cuyahoga Falls, Ohio, United States
* WCFI (Florida), a defunct radio station (1290 AM) formerly licensed to serve Ocala, Florida, United States
# Velangi

Velangi is a village in the Godavari River delta, about 18 km South West of Kakinada in the State of Andhra Pradesh, India.

## Location

The village is in between Kakinada (north) and Ramachandrapuram (south). Some of the other villages around Velangi are Kurada, Siripuram,Endamuru,Mamidada,Chinna Kothauru,Peddakotthuru.

## Banks

* Andhra Bank
* State Bank of India

## Transportation

It is accessible by bus from Kakinada or Ramachandrapuram from where one can take a local bus (40 minutes) or taxi (25 minutes) or an auto-riksha (40 minutes).
Velangi is on the Kakinada-Kotipalli railway line, and has a station. The nearest major railway station is in Kakinada (19 km) and the nearest railway junction is Samalkot. For both the stations there are frequent trains to / from Visakhapatnam and Vijayawada.
The nearest airport is in Rajahmundry or Madhurapudi, 62 km away, the nearest international airport is at Visakhapatnam.

## Geography

Velangi is located at 16° 50' 13.60" N 82°8′28.97″E [1] It has an average elevation of 8 meters (26 feet).

## Educational Institutes

It has a one Elementary School and High School known as Merla Zilla Parishad Primary Upper Primary School, and Junior college, Bhanu Prakash Convent.

## Features

The village in known for its progressive farmers and the main occupation of residents is farming. It is surrounded by paddy fields irrigated by canals from the Godavari River. Rice is the major economic crop in the area.
Ancient temples of Draksharamam, Kotipalli, and Dwarapudi are close by. The village is also known for good cooks and cracker manufacturing.

## Festivals

Velangi is famous for its festivals (Mari Amma Jatra, Elephant Festival & Navarathri Festival) and melas that occur in every year. The Village deity is Mari Amma Talli, Pallla Allam Talli (sister of Mari Amma) Gonthallamma Talli, Dhan Amma Talli, and Sati Amma Talli.
Mari Amma Talli (Temple in Kotha Peta, Phittapuram Maharaja donated Innam Land to Potters, Dobhis, and Madigas to conduct a Jathra) Pallla Allam Talli Gonthallamma Talli Dhan Amma Talli Sati Amma Talli
# Ænigma

Ænigma or Aenigma may refer to:
* Aenigma (beetle), a genus of ground beetles
* Aenigma, the former name of a genus of jumping spiders from South Africa, now called Zulunigma
* Aenigma (film), a 1988 horror film by Lucio Fulci
* Ænigma (album), a 2013 album by In Vain
* "Aenigma", 2002 song by Luca Turilli from Prophet of the Last Eclipse
# 2018 Case Western Reserve Spartans football team

The 2018 Case Western Reserve Spartans football team represented Case Western Reserve University as a member of the Presidents' Athletic Conference (PAC) during the 2018 NCAA Division III football season. The team was coached by 15th-year coach Greg Debeljak and played its home games at DiSanto Field in Cleveland.

## Schedule

| Date | Time | Opponent | Site | Result | Attendance |
| September 1 | 7:00 pm | Rochester* | DiSanto FieldCleveland, OH | W 38–10 | 1,897 |
| September 15 | 7:00 pm | at Grove City | Robert E. Thorn FieldGrove City, PA | W 49–23 | 4,100 |
| September 22 | 7:00 pm | Thiel | DiSanto FieldCleveland, OH | W 63–20 | 1,657 |
| September 29 | 7:00 pm | at Westminster (PA) | Harold Burry StadiumNew Wilmington, PA | W 35–14 | 1,172 |
| October 6 | 1:00 pm | at No. 12 Washington & Jefferson | Cameron StadiumWashington, PA | L 36–44 | 2,609 |
| October 13 | 1:00 pm | Saint Vincent | DiSanto FieldCleveland, OH | W 37–7 | 1,472 |
| October 20 | 7:00 pm | at Geneva | Reeves FieldGeneva, PA | W 27–14 | 1,200 |
| October 27 | 2:00 pm | at Bethany (WV) | Bison StadiumBethany, WV | W 34–3 | 250 |
| November 3 | 2:00 pm | Waynesburg | DiSanto FieldCleveland, OH | W 41–17 | 1,741 |
| November 10 | 2:00 pm | Carnegie Mellon | DiSanto FieldCleveland, OH (Academic Bowl) | L 23–29 | 1,762 |
| *Non-conference gameHomecomingRankings from D3Football.com Poll released prior to the gameAll times are in Eastern time |||||||
# Eudryas grata

Eudryas grata is a moth known as the beautiful wood nymph. They are known for their mimicry of bird droppings. Found in abundance, predominantly across the entire eastern United States. Hosts for the caterpillar include Ampelopsis, buttonbush, grapes, hops, and Virginia creeper.

## Gallery

* Larvae or caterpillar of Eudryas grata.
* Eudryas grata adult
* Eudryas grata at rest, shown from above
# Orto

Orto may refer to:
* Orto, Corse-du-Sud, a commune on the island of Corsica
* Orto (company), an Estonian publishing company
# Vasey oak

Vasey oak may refer to:
* Quercus vaseyana
* Quercus pungens
# Hornick, Cornwall

Hornick is a hamlet in the parish of St Stephen-in-Brannel, Cornwall, England.
# Ahmad Ali

Ahmad Ali may refer to:
* Ahmad Ali (Arain politician) (1914–1980)
* Ahmad Ali (Indonesian politician) (born 1969)
* Ahmad Ali (Sindh politician)
# 2018 Cary Challenger – Doubles

Marcelo Arévalo and Miguel Ángel Reyes-Varela were the defending champions but only Arévalo chose to defend his title, partnering Roberto Maytín. Arévalo lost in the first round to Luis David Martínez and David Pérez Sanz.
Evan King and Hunter Reese won the title after defeating Fabrice Martin and Hugo Nys 6–4, 7–6$^{(8–6)}$ in the final.

## Seeds

* Fabrice Martin / Hugo Nys (final)
* Marcelo Arévalo / Roberto Maytín (first round)
* Peter Polansky / Jackson Withrow (quarterfinals)
* Toshihide Matsui / Frederik Nielsen (semifinals)

## Draw
### Key

* Q = Qualifier
* WC = Wild card
* LL = Lucky loser
* Alt = Alternate
* SE = Special exempt
* PR = Protected ranking
* ITF = ITF entry
* JE = Junior exempt
* w/o = Walkover
* r = Retired
* d = Defaulted
* SR = Special ranking
| First round | First round | First round | First round | First round | Quarterfinals | Quarterfinals | Quarterfinals | Quarterfinals | Quarterfinals | Semifinals | Semifinals | Semifinals | Semifinals | Semifinals | Final | Final | Final | Final |
| 1 | F Martin H Nys | 6 | 6 | | | | | | | | | | | | | | | |
| Q | R Ortega Olmedo Pablo Vivero González | 3 | 2 | | 1 | F Martin H Nys | 7$^7$ | 7 | | | | | | | | | | |
| WC | Catalin Mateas Nick Stachowiak | 6$^5$ | 5 | | | H Hach Verdugo A Siljeström | 6$^5$ | 5 | | | | | | | | | | |
| | H Hach Verdugo A Siljeström | 7$^7$ | 7 | | | | | | | 1 | F Martin H Nys | 6 | 5 | [13] | | | | |
| 3 | P Polansky J Withrow | 7 | 6 | | | | | | | WC | W Blumberg B Boyden | 3 | 7 | [11] | | | | |
| | R Gonzales N Lammons | 5 | 2 | | 3 | P Polansky J Withrow | 2 | 5 | | | | | | | | | | |
| | K King R Roelofse | 5 | 1 | | WC | W Blumberg B Boyden | 6 | 7 | | | | | | | | | | |
| WC | W Blumberg Blaine Boyden | 7 | 6 | | | | | | | | | | | | 1 | F Martin H Nys | 4 | 6$^6$ |
| WC | T Babelis I Saveljić | 1 | 4 | | | | | | | | | | | | | E King H Reese | 6 | 7$^8$ |
| | JC Aragone R Galloway | 6 | 6 | | | JC Aragone R Galloway | | | | | | | | | | | | |
| | B Lock N Pasha | 4 | 4 | | 4 | T Matsui F Nielsen | w/o | | | | | | | | | | | |
| 4 | T Matsui F Nielsen | 6 | 6 | | | | | | | 4 | T Matsui F Nielsen | 6 | 1 | [8] | | | | |
| | E King H Reese | 6 | 6 | | | | | | | | E King H Reese | 2 | 6 | [10] | | | | |
| | M Banes L Saville | 3 | 1 | | | E King H Reese | 7$^7$ | 5 | [11] | | | | | | | | | |
| | LD Martínez D Pérez Sanz | 6 | 3 | [10] | | LD Martínez D Pérez Sanz | 6$^5$ | 7 | [9] | | | | | | | | | |
| 2 | M Arévalo R Maytín | 4 | 6 | [7] | | | | | | | | | | | | | | |
# 2006 Asian Junior and Cadet Table Tennis Championships

The 12th Asian Junior Table Tennis Championships 2006 were held in Kitakyushu, Japan, from 25 to 30 July 2006. It was organised by Japan Table Tennis Association under the authority of the Asian Table Tennis Union (ATTU) and International Table Tennis Federation (ITTF).

## Medal summary
### Events

| Event | Gold | Silver | Bronze |
| Junior boys' singles | China Li Yang | Japan Taku Takaiwa | China Xu Xin |
| Junior boys' singles | China Li Yang | Japan Taku Takaiwa | Japan Jun Mizutani |
| Junior girls' singles | China Yao Yan | China Wen Jia | China Li Xiaodan |
| Junior girls' singles | China Yao Yan | China Wen Jia | China Mu Zi |
| Junior boys' team | South Korea | China | Chinese Taipei |
| Junior boys' team | South Korea | China | Japan |
| Junior girls' team | China | Japan | India |
| Junior girls' team | China | Japan | South Korea |
| Cadet boys' singles | Japan Kenta Matsudaira | China Song Shichao | Hong Kong Li Chung Him |
| Cadet boys' singles | Japan Kenta Matsudaira | China Song Shichao | South Korea Jeoung Young-sik |
| Cadet girls' singles | China Shen Yanwen | China Zhang Congcong | Hong Kong Lee Ho Ching |
| Cadet girls' singles | China Shen Yanwen | China Zhang Congcong | Thailand Suthasini Sawettabut |
| Cadet boys' team | China | Japan | Chinese Taipei |
| Cadet boys' team | China | Japan | South Korea |
| Cadet girls' team | China | Chinese Taipei | Japan |
| Cadet girls' team | China | Chinese Taipei | South Korea |

### Medal table

* Host nation (Japan)
| Rank | Nation | Gold | Silver | Bronze | Total |
| 1 | China | 6 | 4 | 3 | 13 |
| 2 | Japan* | 1 | 3 | 3 | 7 |
| 3 | South Korea | 1 | 0 | 4 | 5 |
| 4 | Chinese Taipei | 0 | 1 | 2 | 3 |
| 5 | Hong Kong | 0 | 0 | 2 | 2 |
| 6 | India | 0 | 0 | 1 | 1 |
| 6 | Thailand | 0 | 0 | 1 | 1 |
| Totals (7 entries) | Totals (7 entries) | 8 | 8 | 16 | 32 |
# London Cabbie

The London Cabbie Game or Cabbie is a board game designed by David Drakes and first published by Intellect Games in 1971. Players drive taxicabs through the streets of London, with the winner being the player who accumulates the most tips and fares in a specified time limit.

## Gameplay

London Cabbie is played on a board showing a map of the major streets of central London, which shows the one-way and two-way roads and simulates traffic jams. Five face-up passenger cards are laid out, which can be taken and replaced when a passenger is picked up by a player's taxi.
Players start with one taxi token which they can move each turn by spending up to 20 movement points. Later, players can acquire a second taxi, although it shares movement points with the first. Cabs cannot move through other cabs, which can block one-way streets, and the rules of the road (denoted by arrows on the board) must be followed.
Upon picking up a passenger, a player must draw a destination card and drop off the passenger at that location. Depending on the distance of the journey, a fare is paid to the player from a chart listed on the game board. Additionally, the player draws a tip card when the trip is completed. Each taxi can only have one passenger at a time.
The winner is the player with the most money earned in a specified time, with this time limit is decided by the players.

## Reception

Barty Philips, reviewing for The Observer, said that London Cabbie has "excellent design [and a] remarkably good quality board." In a review for Games & Puzzles magazine, Eric Solomon described the game as "a really beautiful concept which is not used to full."
The game is on display at the Museum of Brands, Packaging and Advertising.
# Özen

Özen is a Turkish name, it may refer to:
* Ali Özen (born 1971), Turkish wrestler
* Eren Özen, Turkish footballer
* Gökhan Özen (born 1979), Turkish singer and songwriter
* Mahmut Özen (born 1988), Turkish footballer
* Önder Özen, footballer, coach, football club director
* Oğuz Can Özen, Turkish artist, member of the band The Away Days
* Sinan Özen (born 1964), Turkish singer, musician, songwriter, composer, actor and TV presenter
* Tülin Özen (born 1979), Turkish actress
* Önder Özen (born 1969), Turkish footballer
# Phyllis Benjamin

Phyllis Jean Benjamin AO MBE (30 August 1907 – 9 April 1996), Labor Party politician, was a member of the Tasmanian Legislative Council in the electorate of Hobart from 10 May 1952 until her retirement on 22 May 1976.
Born Phyllis Allsopp, she married Albert Benjamin in Sydney on 10 March 1926.
In 1948, their daughter, Jill Benjamin, married Bill Neilson who went on to become Premier of Tasmania.
She stood for the division of Hobart as a Labor candidate when sitting member John Soundy retired on 10 May 1952. She won the division easily with 1,433 votes; the next highest candidate received only 563 votes. From 1951 to 1953 she was President of the Federated Association of Australian Housewives.
Despite her sex, Benjamin was reported as one of the "36 faceless men" reported to be in control of the Australian Labor Party in the lead up to the 1963 Australian federal election.
From 1968 to 1969, Benjamin was Leader of the Government in the Legislative Council, as one of only four representatives of her party in that chamber. She was the first woman to hold the position in any Australian legislative council.
# Waiaruhe River

The Waiaruhe River is a river of the Northland Region of New Zealand's North Island. It flows northeast from its origins close to Ngawha Springs to reach the northern Waitangi River ten kilometres south of Kerikeri.
# Hornful of Soul

Hornful of Soul (also released as Catwalk) is an album by American trombonist Bennie Green recorded in 1960 and released on the Bethlehem label.

## Reception

Professional ratings :
| Review scores ||
| Source | Rating |
| Allmusic | |
The Allmusic review by Scott Yanow awarded the album 4 stars calling it "Fine music that has long been overlooked".

## Track listing

    All compositions by Bennie Green except as indicated
* "Summertime" (George Gershwin, Ira Gershwin, DuBose Heyward) – 4:55
* "Groove One" – 5:01
* "Lowland-Ism" (Babs Gonzales) – 6:24
* "Dibblin' and Dabblin'" (Gonzales) – 2:54
* "My Foolish Heart" (Ned Washington, Victor Young) – 4:03
* "(Back Home Again in) Indiana" (James F. Hanley, Ballard MacDonald) – 4:34
* "Catwalk" (Mal Waldron) – 5:37
* "Dee Dee" (Lem Davis) – 5:24
   * Recorded in New York City in December, 1960.

## Personnel

* Bennie Green – trombone
* Lem Davis – alto saxophone (tracks 2–4, 6 & 7)
* Jimmy Forrest – tenor saxophone (tracks 1–4, 6 & 7)
* Mal Waldron – piano (tracks 2–4, 6 & 7)
* Skip Hall – organ (tracks 1, 5 & 6)
* Wyatt Ruther – bass
* Art Taylor – drums
* Tommy Lopez – conga (tracks 1 & 6)
# Werner Tochtermann

Werner Tochtermann (30 May 1934 – 7 August 2021) was a German chemist and emeritus professor. From 1976 till his retirement in 1999 he was full professor of Organic Chemistry at the University of Kiel. His main areas of research were the chemistry of medium and large rings, the synthesis of cyclophanes, and the heteroquadricyclane→heteropin rearrangement, e.g. for the synthesis of oxepins from furans (known as Prinzbach–Tochtermann sequence).

## Career

Tochtermann was born in Pforzheim. From 1953–1960, he studied chemistry at the Universities of Münster and Heidelberg, and completed his doctoral dissertation under the direction of the Nobel laureate Georg Wittig. Following a postdoctoral period as assistant to his academic teacher, he started his own research on seven-membered ring systems in 1962. In 1965, he was appointed Privatdozenten at the University of Heidelberg, and joined the faculty at the Darmstadt University of Technology in 1972. From 1976 to his retirement in 1999 he was a full professor at the University of Kiel working on the following areas:
* New routes towards medium and large rings (tailored synthesis of odorants)
* Application of ultrasound in Organic Synthesis (Barbier, Lemieux und Wittig reaction)
* Synthesis of unnatural carbohydrate analogs (bridged deoxyfuranosids and furanoses, disaccharides, nucleosides, glycolipids)
* Stereoselective synthesis of perhydro azulenes (lactaranes, tremulanes, merulanes)
* Strained benzene derivatives (cyclophanes) and ansa compounds
# Euphaedra opulenta

Euphaedra opulenta is a butterfly in the family Nymphalidae. It is found in Cameroon and Gabon.
# 2009–10 FIS Ski Flying World Cup

The 2009/10 FIS Ski Flying World Cup was the 13th official World Cup season in ski flying awarded with small crystal globe as the subdiscipline of FIS Ski Jumping World Cup.

## Calendar
### Men

| No. | Season | Date | Place | Hill | Size | Winner | Second | Third | Yellow bib |
| 76 | 1 | 9 January 2010 | Tauplitz/Bad Mitterndorf | Kulm HS200 | FH | Robert Kranjec | Simon Ammann | Martin Koch | Robert Kranjec |
| 77 | 2 | 10 January 2010 | Tauplitz/Bad Mitterndorf | Kulm HS200 | FH | Gregor Schlierenzauer | Robert Kranjec | Harri Olli | Robert Kranjec |
| 78 | 3 | 31 January 2010 | Oberstdorf | Heini-Klopfer-Skiflugschanze HS213 | FH | Anders Jacobsen | Robert Kranjec | Johan Remen Evensen | Robert Kranjec |

### Team

| No. | Season | Date | Place | Hill | Size | Winner | Second | Third | Yellow bib | Ref. |
| 9 | 1 | 30 January 2010 | Oberstdorf | Heini-Klopfer-Skiflugschanze HS213 | FH | AustriaMartin Koch Andreas Kofler Wolfgang Loitzl Gregor Schlierenzauer | NorwayJohan Remen Evensen Tom Hilde Anders Jacobsen Bjørn Einar Romøren | FinlandMatti Hautamäki Kalle Keituri Janne Ahonen Harri Olli | Austria | |