OpenLLM-France/wikimedia huggingface dataset:
# Bob Anderson (entertainer)

Bob Anderson is an American singer and impersonator of legendary celebrities.

## History

Anderson’s career was started in 1973, when he was in Las Vegas and got a chance to watch a Nancy Sinatra rehearsal. Nancy got into an argument with The Everly Brothers and went off stage. Later she contacted performers but on the suggestion of entertainment journalist Mark Tan, Anderson got an opportunity to perform with Nancy on stage after his successful audition.
Anderson’s first appearance on national television was with Nancy Sinatra to The Merv Griffin Show and he got a standing ovation. Merv Griffin later wrote an act for him and introduced Anderson to the world in Caesars Palace.
Anderson has mastered the likes of Frank Sinatra, Dean Martin, Sammy Davis Jr, and his Frank The Man The Music was backed by a 32-piece orchestra in which he looks, sounds, and moves like the late musical icon for 90 minutes. which according to BroadwayWorld was voted "Best Live Show", "Best Headliner", and "Best Live Performance" at the annual Las Vegas Best of the Best Entertainment Awards in 2015. Anderson spent hours watching videos of Frank and mimicking them and turned to Hollywood makeup artist Kazuhiro Tsuji.
Anderson focuses on legendary Vegas entertainers, including the Rat Pack, Tony Bennett, Ray Charles and Bobby Darin. Anderson possess the voice range and characteristics to recreate past and present greats.
People magazine has called Anderson as “America’s Greatest Singing Impressionist.”
# William Wild (politician)

William Vandermuelen Wild (4 October 1834 – 25 May 1861) was an Australian politician.
He was born in Camden to Emmeline Gaudry (Godfrey) and John Benton Wild then pastoralist, later elected a member of the New South Wales Legislative Assembly from 1845 until 1848. On 26 January 1855 he married Eliza Jane Green, with whom he had three sons. A barrister from 1858, he was elected to the New South Wales Legislative Assembly for West Camden in 1858. Re-elected for Camden in 1859, he did not run in 1860. Wild died in Sydney in 1861.
# Kammavaripalem

Kammavaripalem is the name of a number of populated places in the Indian State of Andhra Pradesh.
These may include:
* Kammavaripalem, Guntur district
* Kammavaripalem, Krishna district
* Kammavaari palem, Nellore district
* Kammavaripalem, Prakasam district
# Darlin' of Discothèque

Professional ratings :
| Review scores ||
| Source | Rating |
| AllMusic | |
Darlin' of Discothèque (ダーリン・オブ・ディスコティック) is an EP by Japanese pop band Pizzicato Five, released on April 21, 1999 by Readymade Records.

## Track listing

All songs written by Yasuharu Konishi, except where noted. CD (Readymade Records/Heat Wave - COCA-50068)
Promotional double 12" single (Readymade Records - TDJH-11/12, 018)

## Charts

| Chart (1999) | Peak position |
| Japan (Oricon) | 38 |
# List of Platylomalus species

This is a list of species in the genus Platylomalus.

## Platylomalus species

* Platylomalus acisternus (Desbordes, 1914)
* Platylomalus aequalis (Say, 1825)
* Platylomalus alluaudi (Schmidt, 1893)
* Platylomalus arrowi Gomy, 1983
* Platylomalus bavicola Cooman, 1948
* Platylomalus biarculus (Marseul, 1870)
* Platylomalus bicavatus Cooman, 1955
* Platylomalus biellipticus Vienna, 1983
* Platylomalus calcuttanus Ôhara, 1989
* Platylomalus carinipygus Cooman, 1955
* Platylomalus ceylanicus (Motschulsky, 1863)
* Platylomalus cincticauda (Cooman, 1937)
* Platylomalus clavis (Marseul, 1879)
* Platylomalus complanatus (Panzer, 1797)
* Platylomalus cribratus (Lea, 1925)
* Platylomalus derasus (Schmidt, 1897)
* Platylomalus digitatus (Wollaston, 1867)
* Platylomalus erythraeus (G. Müller, 1938)
* Platylomalus evanescens (Marseul, 1879)
* Platylomalus exiguus (Fahraeus in Boheman, 1851)
* Platylomalus feae (Lewis, 1888)
* Platylomalus forestieri (Marseul, 1870)
* Platylomalus fossisternus (Cooman, 1936)
* Platylomalus fujisanus (Lewis, 1892)
* Platylomalus gardineri (Scott, 1913)
* Platylomalus goliath (Lewis, 1891)
* Platylomalus horni (Cooman, 1935)
* Platylomalus indicus (Lewis, 1892)
* Platylomalus inflexus Zhang and Zhou, 2007
* Platylomalus instabilis Vienna, 1983
* Platylomalus kabakovi Kryzhanovskij in Kryzhanovskij and Reichardt, 1976
* Platylomalus kusuii Ôhara, 1994
* Platylomalus lenticula (Schmidt, 1893)
* Platylomalus longicornis (Lewis, 1905)
* Platylomalus mendicus (Lewis, 1892)
* Platylomalus modiglianii (Schmidt, 1897)
* Platylomalus musicus (Marseul, 1864)
* Platylomalus niponensis (Lewis, 1899)
* Platylomalus nudipectus (Cooman, 1937)
* Platylomalus oceanitis (Marseul, 1855)
* Platylomalus osellai Vienna, 1983
* Platylomalus parvopunctatus (Lea, 1925)
* Platylomalus persimilis (Lewis, 1888)
* Platylomalus pseudosuturalis (Cooman, 1937)
* Platylomalus saucius (Blackburn, 1903)
* Platylomalus sauteri (Bickhardt, 1912)
* Platylomalus schultheissi (Schmidt, 1897)
* Platylomalus sinuaticeps (Cooman, 1937)
* Platylomalus submetallicus (Lewis, 1892)
* Platylomalus tcibodae (Marseul, 1879)
* Platylomalus terraereginae (Blackburn, 1903)
* Platylomalus therondi Vienna, 1983
* Platylomalus tonkinensis (Cooman, 1937)
* Platylomalus umbilicatus (Marseul, 1870)
* Platylomalus varionotus Vienna, 1983
* Platylomalus venator (Cooman, 1941)
* Platylomalus viaticus (Lewis, 1892)
* Platylomalus victoriae (Marseul, 1870)
* Platylomalus vittula (Marseul, 1879)
* Platylomalus zypi (Cooman, 1937)
# Escondida (album)

Professional ratings :
| Aggregate scores ||
| Source | Rating |
| Metacritic | 83/100 |
| Review scores ||
| Source | Rating |
| AllMusic | |
| Blender | |
| Entertainment Weekly | A− |
| The Guardian | |
| The Independent | |
| Mojo | |
| Pitchfork | 7.0/10 |
| Q | |
| Rolling Stone | |
| Uncut | |
Escondida is the second studio album by American musician Jolie Holland, released on April 27, 2004, by Anti-. "Escondida" means "hidden" in Spanish and Portuguese.

## Track listing

All tracks written by Jolie Holland, except where noted.
* "Sascha" – 3:08
* "Black Stars" – 4:54
* "Old Fashioned Morphine" – 4:35
* "Amen" – 3:32
* "Mad Tom of Bedlam" (Traditional) – 2:52
* "Poor Girl's Blues" – 5:26
* "Goodbye California" – 3:28
* "Do You?" – 4:49
* "Darlin Ukulele" (Holland, Samantha Parton) - 4:07
* "Damn Shame" – 4:49
* "Tiny Idyll/Lil Missy" – 2:41
* "Faded Coat of Blue" (Traditional) – 3:47

## Personnel

* Jolie Holland – voice, guitar, piano, ukulele
* Dave Mihaly – drums, marimba, voice
* Brian Miller – electric guitar, acoustic guitar, voice
* Keith Cary – double bass, mandolin, banjo
* Ara Anderson – trumpet
* Enzo Garcia – musical saw
* Paul Scriver – soprano saxophone
# Escondido

Escondido may refer to:

## Places

* Escondido, California, a city and valley near San Diego, United States
* Escondido Lake, in Argentina
* Escondido Valley AVA, a wine area in Texas, United States

### Rivers

* Escondido River (Coahuila), tributary of the Rio Grande in Mexico
* Escondido River (Nicaragua)
* Nueces River in Texas, originally named Río Escondido

## Other uses

* Escondido, a Latin dance from Argentina
* Escondido (band), an American indie folk band
* A Minute to Pray, a Second to Die (film)
# Dan van Zyl

Daniel Jacobus van Zyl (born 8 January 1971 in Pretoria) is a South African sportsman who represented his country at rugby union and played first-class cricket.
Dan van Zyl was educated at St. Alban's College and the University of Pretoria. He played his provincial rugby at Western Province and represented the Stormers as a scrum half in the Super 12. Also capable of playing fly half, van Zyl toured Europe and the United Kingdom with the South African national rugby union team in 2000 and made his only Test match appearance in a fixture against England at Twickenham as a reserve. He later played with and coached Irish club County Carlow and is now the coach of Wicklow RFC as well as a player for Old Wesley.
An all-rounder who bowled right-arm off-break, van Zyl played at Northern Transvaal from 1992/93 to 1996/97 and then Boland in 1998/99. He averaged exactly a wicket a match in both forms of the game, with 26 wickets from 26 first-class appearances and 48 wickets from 48 one dayers. He never scored a hundred with the bat but managed seven half centuries in first-class cricket to finish with a respectable 1293 runs at 27.51. Van Zyl had his best season in 1995/96 when he scored 332 runs at 33.20 and took eight wickets at 24.50.

## Accolades

In 2004 he was inducted into the University of Pretoria Sport Hall of fame.
# QH

QH, qh, or q.h. may refer to:

## Airlines

* Air Florida (former IATA airline designator QH)
* Bamboo Airways (IATA airline designator QH)
* Kyrgyzstan (airline) (IATA airline designator QH)

## Medicine

* ATCvet code QH Systemic hormonal preparations, excluding sex hormones and insulins, a section of the Anatomical Therapeutic Chemical Classification System for veterinary medicinal products
* q.h. or qh, Latin for "every hour" (also q2h "every 2 hours", etc.), an abbreviation used in medical prescriptions

## Other uses

* Qinghai, a province of China (Guobiao abbreviation QH)
# Neil Millar

Neil Millar (born 3 February 1981) is a former Scottish cricketer who played first-class cricket for Oxford University. He played as a right-handed middle-order batsman.

## Life

Millar was born in England, but was educated in Scotland, at Fettes College. He played for the Scottish under-19 team at the 1998 Under-19 World Cup in South Africa, featuring in all six of his team's games. Millar scored 163 runs at the tournament (behind only Greig Butchart for Scotland), which included an innings of 72 against Denmark.
Having gone on to Christ Church, Oxford, Millar made his first-class debut for Oxford University in June 2000, against Northamptonshire. The following month, he played for the first time in the annual University Match against Cambridge University, held at Lord's. In the 2001 edition of the game, which was hosted by Cambridge, Millar was named Oxford's captain, subsequently leading his side to a three-wicket win. He was replaced as captain by Jamie Dalrymple in 2002, but did score a maiden first-class fifty, making 51 runs from 177 balls to help bat out the game. In the 2003 fixture, which was his last at first-class level, Millar scored his one and only first-class century, an innings of 108 from 183 balls.
# Dancing in the Dust

Dancing in the Dust can refer to:
* Dancing in the Dust (1988 film), a 1988 Ivorian film
* Dancing in the Dust (2003 film), a 2003 Iranian film
# Nel mondo delle donne

Nel mondo delle donne is the fourth album from Italian singer Anna Tatangelo.

## Track listing

| # | Title | Length |
| 01. | "Profumo di mamma" G. D'Alessio | 3:37 |
| 02. | "Adesso" G. D'Alessio, A. Pennino | 3:32 |
| 03. | "Va' da lei" G. D'Alessio | 3:43 |
| 04. | "Sarai" duet with Gigi D'Alessio G. D'Alessio, P. Daniele | 4:15 |
| 05. | "Rose spezzate" E. Rossi | 3:42 |
| 06. | "Il posto mio" A. Testa, T. Renis | 3:17 |
| 07. | "Quando arriva arriva" A. Mancuso | 3:38 |
| 08. | "Lei che ne sa" A. Mancuso | 3:47 |
| 09. | "Un nuovo sentimento" E. Rossi | 4:20 |
| 10. | "Questa notte di magia" E. Rossi | 4:08 |
| 11. | "Anna Verrà" P. Daniele | 4:10 |
# Neocollyris rogeri

Neocollyris rogeri is a species in the tiger beetle family Cicindelidae. It was described by Shook and Wu in 2006, and is endemic to the Yunnan province of China.
# Dangin

Dangin may refer to:
* Dangin, Western Australia, Australia
* Pascal Dangin (21st century), French digital artist
# Příčina

Příčina is a municipality and village in Rakovník District in the Central Bohemian Region of the Czech Republic. It has about 200 inhabitants.
# Espenlaub (automobile)

The Espenlaub line of automobiles was a series of innovative and unusual vehicles created by Gottlob Espenlaub, a German inventor, between 1928 and 1953. Although Espenlaub was mainly known for his work on gliders and rocket propulsion, he also worked as a pioneer of aerodynamics and lightweight construction. The early experimental cars were unusual and unique. Plans to launch a range of elegant, sporty coupés in the early 1950s fell through for economic reasons, and only a few pre-production vehicles were available for testing.
# Espenhain

Espenhain is a village and a former municipality in the Leipzig district, in Saxony, Germany. On 1 August 2015 it was merged into the town Rötha.

## Geography

Espenhain is situated in the Leipzig Bay approx. 20 km south Leipzig and 8 km north of Borna, in the middle of the newly minted New Lake District.

## Economy
### Solar power plant

The solar power plant Espenhain Leipzig is in the municipality. This power plant is a photovoltaic power station. It is a partnership project of the Berlin project development company Geosol and Shell. The power plant was dedicated on the September 8, 2004 and at that time one of the largest of its type in Europe.
# QRIO

QRIO ("Quest for cuRIOsity", originally named Sony Dream Robot or SDR) was a bipedal humanoid entertainment robot developed and marketed (but never sold) by Sony to follow up on the success of its AIBO entertainment robot. QRIO stood approximately 0.6 m (2 feet) tall and weighed 7.3 kg (16 pounds). QRIO's slogan was "Makes life fun, makes you happy!"
On January 26, 2006, on the same day as it announced its discontinuation of AIBO and other products, Sony announced that it would stop development of QRIO.

## Development

The QRIO prototypes were developed and manufactured by Sony Intelligence Dynamics Laboratory, Inc. The number of these prototypes in existence is unknown. Up to ten QRIO have been seen performing a dance routine together; this was confirmed by a Sony representative at the Museum of Science in Boston, MA on January 22, 2006. Numerous videos of this can be found on the web.
Four fourth-generation QRIO prototype robots were featured dancing in the Hell Yes music video by recording artist Beck. These prototypes lacked a third camera in the center of the forehead and the improved hands and wrists which were added to later prototypes. It took programmers three weeks to program their choreography.
QRIO is capable of voice and face recognition, making it able to remember people as well as their likes and dislikes. A video on QRIO's website shows it speaking with several children. QRIO can run at 23 cm/s, and is credited in Guinness World Records (2005 edition) as being the first bipedal robot capable of running (which it defines as moving while both legs are off the ground at the same time). The 4th generation QRIO's internal battery lasts about 1 hour.

## In popular culture

In 2005, four QRIO robots appeared in the music video for "Hell Yes" by Beck. The robots dance along to the music.
In the 2009 series finale of the reimagined television series Battlestar Galactica, the virtual Number Six and virtual Baltar appear in coda set on modern-day Earth. They comment on the cycle of violence perpetuated by humanity's interaction with "technology run amok". The final scene then shows a montage of real-life robots, starting with a Sony QRIO.
# Erythropalaceae

Erythropalaceae Planch. ex Miq. is a family of flowering plants. The family has been recognized by few taxonomists, the plants often being included in family Olacaceae.
The APG II system, of 2003 (unchanged from the APG system, of 1998), does not recognize this family.
# Erythraea

Erythraea or Erythraia may refer to:
* Eritrea
* Erythraea (Crete), a town of ancient Crete, Greece
* Erythraea (genus), a synonym for Centaurium, a plant genus in the family Gentianaceae
# Qamishchu

Qamishchu is a village in the Ardabil Province of Iran.
# Que Nada Nos Separe

Que Nada Nos Separe (English: May Nothing Tear Us Apart) is the sixth studio album by Mexican pop singer Mijares. This album was released in 1991 earning 6 Gold discs.

## History

This disc, produced by Omar López, has songs from the songwriters Alejandro Lerner, Alejandro Filio and Marco Flores, among others. Several of his greatest hits are from this album.

## Track listing

Tracks :
* Cuando te hago el amor - 3:35
* Un amor por llegar - 4:18
* Que nada nos separe - 4:20
* Luna llena - 3:52
* En carne viva - 3:47
* Buena fortuna - 3:36
* No hace falta - 4:33
* Persona a persona - 4:11
* Bonita - 4:20
* Me cuesta trabajo - 4:52
* Desnuda - 4:20

## Singles

* Que nada nos separe
* No hace falta
* Persona a persona

### Single Charts

| # | Title | Mexico | United States Hot Lat. | Argentina | Costa Rica | Chile | Colombia | Paraguay | Ecuador |
| 1. | "Que nada nos separe" | #1 | #5 | #6 | #4 | #3 | #9 | #2 | #2 |
| 2. | "No hace falta" | #2 | #5 | #10 | #3 | #10 | #11 | #19 | #14 |
| 3. | "Persona a persona" | #1 | #5 | #9 | #10 | #10 | #9 | #7 | #1 |

### Album Charts

The album reached the 13th position in Billboard Latin Pop Albums.
# Daniel Mylrea

Daniel Mylrea (1757–1832) was Archdeacon of Man from 1814 to 1832.
He was Chaplain of Ramsey in 1783; Vicar of Michael in 1796; Rector of Ballaugh in 1802; and Rector of Andreas till his death in 1832. According to the inscription on his tombstone,
   'He was a tender husband, an affectionate father, kind to the poor and given to hospitality.'
# Esteban Powell

Esteban Powell is an American actor.
He attended the High School for the Performing and Visual Arts in Houston, a magnet school of the Houston Independent School District. He was cast in the role of Carl Burnett in the 1993 Richard Linklater film Dazed and Confused.
Since, he has appeared in the films Hysteria - The Def Leppard Story, Drake Bell: The Untitled Project (A Teaser), Runaways, Paper Cut, and Shiloh Falls among others. He has appeared in episodes of Beverly Hills, 90210, Touched by an Angel, CSI: Crime Scene Investigation, Reba, Dawson's Creek, Charmed, Gilmore Girls, House, In Plain Sight, and Monk. In 2000-2001, he played Jargon in Level 9. He co-starred in the A&E Network series The Cleaner, which ran for two seasons from 2008 to 2009.
# Quebec City International Festival of Military Bands

The Quebec City International Festival of Military Bands (FIMMQ) was a major cultural event in Quebec City that notably included a military tattoo by Canadian and foreign military bands as well as display teams. It has taken place annually in August in Quebec City from 1998 to 2013.
Created in 1998, the FIMMQ were hosted by the local Military Bands, i.e. Les Voltigeurs de Québec and the Royal 22$^e$ Régiment. It welcomed, throughout the years, military and some civilian bands from Germany, Australia, Belgium, Chile, South Korea, the United States, France, Norway, the Netherlands, Poland, the United Kingdom, Russia, Singapore, Italy, Switzerland, Austria and the Czech Republic. Outdoor performances were held for the general public at various locations in and around the city and an indoor show, the Quebec City Military Tattoo, was held inside the Colisée Pepsi.
The festival was created in 1998 by Jacques DuSault, who wanted to offer outdoors music shows to emphasize the Old Quebec City. The Canadian Armed Forces were invited to contribute, with the implication of the retired Lieutenant Colonel Yvan Lachance, old ordering of the Voltigeurs de Québec, and Major Denis Bernier, who was then directing the Military Band of the Royal 22$^e$ Régiment. In 2013, after 15 years in existence, the tattoo was dissolved.

## Quebec City Military Tattoo

The Quebec City Military Tattoo was an annual military tattoo that took place in Quebec City, the capital of the province of Quebec. Part of the Quebec City International Festival of Military Bands (FIMMQ), since 2005 the Quebec City Military Tattoo has staged colourful and exotic performances, presenting a music show with choreographies and multi-media effects. This event gathered all the countries that participated at the FIMMQ. Military bands presented a stunning gathering of massed pipes and drums which could count 1200 musicians.
Before this tattoo, the first show to be held in Quebec City was in 1967 as part of Canadian Armed Forces Tattoo 1967, for the 100th anniversary of Canadian confederation. It had been organised by the Canadian Army. The 2008 tattoo was the largest one ever held, highlighting the FIMMQ as 10th anniversary and the 400th anniversary of Quebec City. During this edition of the tattoo, bands such as the Alexandrov Ensemble and the Singapore Armed Forces Band perform.

## Gallery

* U.S. Navy Band performs in the Basilique-Cathédrale Notre-Dame de Québec as part of the closing ceremonies of the 10th annual Quebec City International Festival of Military Bands
* The U.S. Navy Ceremonial Guard stands at parade rest during the closing ceremony of the 10th annual Quebec International Festival of Military Bands
* The U.S. Navy Band, led by Captain George N. Thompson, performs in the 10th annual Quebec City International Festival of Military Bands on the floor of the Pepsi Coliseum in Quebec City, Quebec
# Quadratic growth

In mathematics, a function or sequence is said to exhibit quadratic growth when its values are proportional to the square of the function argument or sequence position. "Quadratic growth" often means more generally "quadratic growth in the limit", as the argument or sequence position goes to infinity – in big Theta notation, $f(x)=\Theta (x^{2})$. This can be defined both continuously (for a real-valued function of a real variable) or discretely (for a sequence of real numbers, i.e., real-valued function of an integer or natural number variable).

## Examples

Examples of quadratic growth include:
* Any quadratic polynomial.
* Certain integer sequences such as the triangular numbers. The $n$th triangular number has value $n(n+1)/2$, approximately $n^{2}/2$.
For a real function of a real variable, quadratic growth is equivalent to the second derivative being constant (i.e., the third derivative being zero), and thus functions with quadratic growth are exactly the quadratic polynomials, as these are the kernel of the third derivative operator $D^{3}$. Similarly, for a sequence (a real function of an integer or natural number variable), quadratic growth is equivalent to the second finite difference being constant (the third finite difference being zero), and thus a sequence with quadratic growth is also a quadratic polynomial. Indeed, an integer-valued sequence with quadratic growth is a polynomial in the zeroth, first, and second binomial coefficient with integer values. The coefficients can be determined by taking the Taylor polynomial (if continuous) or Newton polynomial (if discrete).
Algorithmic examples include:
* The amount of time taken in the worst case by certain algorithms, such as insertion sort, as a function of the input length.
* The numbers of live cells in space-filling cellular automaton patterns such as the breeder, as a function of the number of time steps for which the pattern is simulated.
* Metcalfe's law stating that the value of a communications network grows quadratically as a function of its number of users.