OpenLLM-France/wikimedia huggingface dataset:
# Sant Quirze del Vallès

Sant Quirze del Vallès (Catalan pronunciation:) is a town located in the comarca of the Vallès Occidental, province of Barcelona, Catalonia.
It is located about 12 miles away from the capital city, Barcelona. Sant Quirze is a residential town populated by approximately 20,000 people with a density of 1.432,27 hab/km², and has grown since the end of the 1990s onwards. It shares borders with Sabadell, Rubí, Terrassa and Sant Cugat, among others, which are important towns within the Barcelona area, since they form Catalonia's most important industrial area and probably also Spain's.
Sant Quirze del Vallès is located near the mountain range of the Serra dels Galliners. It has direct access to C58 highway to Barcelona, among others like C58 Manresa and AP7 highway to Girona, Tarragona and Lleida.

## History

Sant Quirze was constituted as a municipality in 1848, as a segregation of Terrassa. Therefore, in the 13th century it was known as Sant Quirze de Terrassa (Sant Quirze of Terrassa) and in the 15th century it was denominated as Sant Quirze de Galliners, named after the mountain range called Galliners. In 1857, it was baptized with the name of San Quirico de Tarrasa, in a Spanish way, which was changed to Sant Quirze de la Serra and changed back again to the Spanish way after the war. In 1976 the name changed to Sant Quirze del Vallès, which was officiated in 1983 with the disagreement of some of the population.

## Services

Sant Quirze owns many educational centres: Onze de Setembre, El Turonet, Purificació Salas, Pilarín Bayés, Taula Rodona, Lola Anglada, Sant Quirze high school, Salas i Xandri high school, Music municipal school and the Adults centre school.
# Sumithra Warnakulasuriya

Sumithra Warnakulasuriya (born 25 March 1962) is a former Sri Lankan cricketer.
Warnakulasuriya attended Royal College, Colombo from 1968 to 1982. In 1982 he was the school's head prefect and captain of the cricket team. In the 1980 Royal–Thomian match he scored 197, a record for the contest.
An opening batsman, Warnakulasuriya played 16 matches of first-class cricket for various Sri Lankan national teams between 1982 and 1986 but was unable to break into the Test team. He toured Pakistan with the Sri Lanka under-23s team in January-February 1984, playing in all three matches against Pakistan under-23s and scoring 182 runs at an average of 36.40. Overall, his highest first-class score was 174 not out off 419 balls for a Sri Lanka Colts XI against the touring Indian side in August 1985.
Warnakulasuriya later coached in Bangladesh before returning to Sri Lanka to coach the national under-19 team.
# Langwith

Langwith may refer to:
* Langwith, Derbyshire, several small settlements near to larger Shirebrook
* Langwith College, a college of the University of York
* Langwith Junction, Derbyshire
* Langwith railway station, Derbyshire
* Langwith-Whaley Thorns railway station, Derbyshire
* Nether Langwith, Nottinghamshire
# Through the Darkness (novel)

Through the Darkness (2001) by Harry Turtledove is the third book in the Darkness series.

## Plot summary

Algarve renews an assault in the south of Unkerlant toward the Mamming Hills, which is Unkerlant's source of cinnabar, leading to the mammoth Battle of Sulingen. Kaunian refugees begin showing up in Zuwayza, which takes them in; other Kaunians get away from a caravan in Valmiera and come to the attention of Skarnu and his friends (who had blown up the caravan to disrupt the Algarvians) or are set loose in a Lagoan raid on a camp in Valmiera. Leofsig is killed by Sidroc, who joins the Plegmund's Brigade. Istvan and his squad accidentally eat goat stew in a raid on a camp in Unkerlant's western forest and are purified by their captain. The Algarvians kill Kaunians in the Land of the Ice People in an attempt to use magic against the Lagoans, but the magic from the killed Kaunians slaughters the Algarvian army instead, and Algarve is forced to withdraw from the continent completely, leaving it to the Lagoans. The wear on the Algarvians is showing as they start to rely more on Sibians, Forthwegians and the unreliable Yaninans to keep up the fight against Unkerlant. The Battle of Sulingen is won by the Unkerlanters that winter, with Trasone dying in the final scene in the book. Algarve is on the way to losing the war. The Naantali Project starts and the Kuusamans take Obuda.
# Smiths Hill Fort

Smiths Hill Fort was a fort at North Wollongong, New South Wales, Australia. The fort was also known as Wollongong Fort.

## History

Built between 1891 and 1893 to provide a deterrent to a possible Russian attack upon Wollongong Harbour.
The fort is a concealed battery on high ground above Wollongong Harbour with underground rooms for supplies, ammunition and shelter with emplacements for two 80-pound cannons on iron carriages, and a 1 1/2 inch quick firing gun.
It was used extensively for company training and maintained by the Wollongong-Bulli Half Company.
In 1946, the fort was filled with rubble and dirt. The fort was dug out and restored in 1988 and two cannons were restored and reinstalled at the fort.

## Armaments

* 2 x RML 80 pound guns
* 1 x 1 1/2 inch Nordenfelt quick firing gun
# Bore (surname)

Bore or Boré is a surname. Notable people with the surname include:
* Albert Bore (born 1946), British nuclear physicist and politician
* Etienne de Boré (1741–1820), first mayor of New Orleans
* Eugène Boré (1809–1878), Roman Catholic missionary and linguist
* Florence Bore, Kenyan politician
* Michael Bore (1947–2017), English former cricketer
* Peter Bore (born 1987), English footballer
* Thor Bjarne Bore (1938–2019), Norwegian newspaper editor and politician
# Don't Waste My Time

Don't Waste My Time may refer to:
* "Don't Waste My Time" (The Angels song), 1986
* "Don't Waste My Time" (Little Big Town song), 2002
* "Don't Waste My Time" (Paul Hardcastle song), 1986
* "Don't Waste My Time" (Status Quo song), 1972
* "Don't Waste My Time" (Usher song), 2019
* Don't Waste My Time (Lisa Taylor song), 1993
* "Don't Waste My Time", a 2013 song by Krept and Konan from Young Kingz
* "Don't Waste My Time", a 1996 song by Sa-Deuce from Sa-Deuce
# Don't Waste My Time (Little Big Town song)

"Don't Waste My Time" is the debut song recorded by American country music group Little Big Town. It was released in February 2002 as the first single from the album Little Big Town. The song reached #33 on the Billboard Hot Country Singles & Tracks chart. The song was written by all four members of the group, along with Irene Kelley and Clay Mills.

## Chart performance

| Chart (2002) | Peak position |
| US Hot Country Songs (Billboard) | 33 |
# Sittin' Here Thinkin'

Sittin' Here Thinkin', also released as Sad and Lonesome, is an album by blues musician John Lee Hooker. It was released by the Muse label in 1979. The recordings date to the late 1950s, with performances by unknown musicians.

## Reception

Professional ratings :
| Review scores ||
| Source | Rating |
| AllMusic | |
| The Penguin Guide to Blues Recordings | |
AllMusic reviewer Tom Schulte stated: "John Lee Hooker is a master of the primal, hypnotic Delta blues. Accompanied by nothing other than a bare beat of the drums (if not only the stomp of his own feet), "The Healer" can mesmerize. The simple, but effective, tools of his trade are one-chord songs and a ton of downbeat emotion".

## Track listing

All compositions credited to John Lee Hooker
* "I Bought You a Brand New Home" – 3:27
* "I Believe I'll Lose My Mind" – 3:46
* "Teasin' Me" – 3:35
* "My Cryin' Days Are Over" – 3:20
* "Sittin' Here Thinkin'" – 3:21
* "Mean Mistreatin'" – 4:10
* "How Long?" – 3:20
* "How Many More Years?" – 3:33
* "C.C. Rider" (Traditional) – 3:39
* "Sad and Lonesome" – 4:36
* "Can't You See What You're Doin' to Me?" – 4:45
* "When My Wife Quit Me" – 3:41

## Personnel

* John Lee Hooker – lead guitar, vocals
* Unidentified musicians – guitar, bass, drums
# Madagascar worm snake

The Madagascar worm snake (Madatyphlops madagascariensis) is a species of snakes in the Typhlopidae family.
# MYH1

Myosin-1, also known as 'striated muscle myosin heavy chain 1', is a protein that in humans is encoded by the MYH1 gene. This gene is most highly expressed in fast type IIX/D muscle fibres of vertebrates and encodes a protein found uniquely in striated muscle; it is a class II myosin with a long coiled coil tail that dimerizes and should not be confused with 'Myosin 1' encoded by the MYO1 family of genes (MYO1A-MYO1H). Class I MYO1 genes function in many cell types throughout biology and are single-headed membrane-binding myosins that lack a long coiled coil tail.

## Function

Myosin is a major contractile protein that converts chemical energy into mechanical energy through the hydrolysis of ATP. Class II Myosins are hexameric proteins composed of a pair of myosin heavy chains (MYH) and two pairs of nonidentical light chains. Myosin heavy chains are encoded by a multigene family. In mammals, at least ten different myosin heavy chain (MYH) isoforms have been described from striated, smooth, but rarely in non-muscle cells. These isoforms show expression that is spatially and temporally regulated during development.
# Don Manley

Don Manley (born 2 June 1945) is a long-serving setter of crosswords in the UK. He has supplied puzzles for the Radio Times, The Spectator, Today, The Independent, The Times, The Daily Telegraph, The Guardian, and the Financial Times and the Sunday Times among others. He is crossword editor of Church Times.
He writes under the pseudonyms Duck, Pasquale, Quixote, Bradman, Giovanni, and Izetti (all punningly connected with the name Don or Donald). He has also written a book on devising and solving crosswords, Chambers Crossword Manual (1986, 5th edition October 2014).
He has appeared on the BBC Radio 4 panel game, Puzzle Panel, and anchored the BBC4 documentary "How to Solve a Cryptic Crossword".
Don Manley was brought up in Cullompton, Devon, attending local state schools and Blundell's School, Tiverton as a Foundation Scholar. He read physics at Bristol University. After a short spell in a telecommunications laboratory, he worked in academic and educational publishing at The Institute of Physics, Stanley Thornes, Basil Blackwell, and Oxford University Press, which he left in 2002 when crosswords took over as his sole paid occupation. He is married to Dr Susan Manley, a clinical biochemist. They have two married children, two grandsons, and a granddaughter.
# Sketches (album)

Professional ratings :
| Review scores ||
| Source | Rating |
| Allmusic | |
Sketches is the 17th album by Scottish folk musician Bert Jansch, released virtually simultaneously with another album, The Ornament Tree.

## Track listing

All tracks composed by Bert Jansch; except where indicated
* "Ring-A-Ding Bird" - 3:53
* "One For Jo" - 2:53
* "Poison" - 3:41
* "The Old Routine" - 3:22
* "Needle of Death" - 3:52
* "Oh My Father" - 3:13
* "Running, Running From Home" - 2:58
* "Afterwards" (Peter Kirtley) - 3:34
* "Can't Hide Love" - 3:53
* "Moonshine" - 3:32
* "A Woman Like You" - 3:44
* "A Windy Day" - 6:05
* "As The Day Grows Longer Now" - 2:18

## Personnel

* Bert Jansch - guitar, banjo, percussion, vocals
* Peter Kirtley - guitar, percussion, backing vocals
* Danny Thompson - bass, percussion
* Steve Baker - harmonica
* Stefan Wulff - percussion
* Frank Wulff - alto flute, percussion, rainstick
# Donald Mark

Donald J. Mark (March 31, 1926 – February 10, 2018) was an American judge.
Mark was born in Rochester, New York. He went to St. Andrew School and the Aquinas Institute in Rochester. Mark served in the United States Marine Corps during World War II and the Korean War. He also served as a colonel in the New York National Guard. Mark went to Syracuse University, Cornell Law School, and was admitted to the New York bar in 1953. From 1964 to 1973, he served as the Penfield Town Court justice. Mark then served as the Monroe County judge from 1974 to 1983. Mark served on the New York Supreme Court from 1983 to 1997.
# Macropiratidae

Macropiratidae is a family of moths which has sometimes been treated as a subfamily of the Pterophoridae, owing to the resemblance between specimens of Macropiratidae and plume moths of the genus Agdistis, at least when preserved as pinned specimens. The family contains a single genus Agdistopis with three species.
Thomas Bainbrigge Fletcher described the species now known as Agdistopis sinhala from a single specimen in poor condition, collected in Sri Lanka in December 1907.
In 1917, George Hampson published a description of a new genus Agdistopis and a new species, Agdistopis petrochroa. His description was based on five specimens collected in Taiwan, Sri Lanka and Singapore. A. petrochroa was subsequently synonymised with A. sinhala. Hampson considered these moths to belong to the Pyralidae, but noted the remarkable superficial resemblance to Agdistis.
In 1932, Edward Meyrick described two species and assigned them both to a new genus (Macropiratis) and a new family, Macropiratidae. The first of these, now known as Agdistopis halieutica was recorded from Fiji, while the second (under the name Macropiratis heteromantis) was described from Sri Lanka and is now considered to be another redescription of A. sinhala. Subsequently, these moths (including A. griveaudi, described in 1982 from Madagascar) have been considered closely related to the plume moths, either as a subfamily Macropiratinae, or more recently as a full family in the superfamily Pterophoroidea. The posture of live moths and the appearance of caterpillars is markedly dissimilar from Agdistis or any other Pterophoridae.
Based on a major molecular phylogeny of the Lepidoptera including A. sinhala published in 2013, the family appears to be more closely related either to Hyblaeidae or Copromorphidae than to Pterophoridae. Subsequent studies have reinforced the separation of Macropiratidae from Pterophoridae and placement with Alucitoidea, Carposinoidea, Epermenioidea and Hyblaeoidea.

## Species

* Agdistopis halieutica (Meyrick, 1932) (found from Fiji, west to New Guinea and Australia)
* Agdistopis sinhala (T.B. Fletcher, 1909) (Asia)
* Agdistopis griveaudi Gibeaux, 1982 (Madagascar)
# MacRobert E function

In mathematics, the E-function was introduced by Thomas Murray MacRobert (1937–1938) to extend the generalized hypergeometric series $_p$F$_q$(·) to the case p > q + 1. The underlying objective was to define a very general function that includes as particular cases the majority of the special functions known until then. However, this function had no great impact on the literature as it can always be expressed in terms of the Meijer G-function, while the opposite is not true, so that the G-function is of a still more general nature. It is defined as:
${\begin{aligned}E(p;\alpha _{r};\rho _{s};z)\equiv&{\frac {\Gamma (\alpha _{q+1})}{\prod _{k=1}^{q}\Gamma (\rho _{k}-\alpha _{k})}}\prod _{\mu =1}^{q}\int _{0}^{\infty }\lambda _{\mu }^{\rho _{\mu }-\alpha _{\mu }-a}(\lambda _{\mu }+1)^{-\rho _{\mu }}\,d\lambda _{\mu }\\&\times \prod _{\nu =2}^{p-q-1}\int _{0}^{\infty }\lambda _{q+\nu }^{\alpha _{q+\nu }-1}\exp(-\lambda _{q+\nu })\,d\lambda _{q+\nu }\\&\times \int _{0}^{\infty }\lambda _{p}^{\alpha _{p}-1}\exp(-\lambda _{p})\left[{\frac {\prod _{k=q+2}^{p}\lambda _{k}}{z\prod _{k=1}^{q}\lambda _{k}+1}}+1\right]\,d\lambda _{p}\end{aligned}}$

## Definition

There are several ways to define the MacRobert E-function; the following definition is in terms of the generalized hypergeometric function:
* when p ≤ q and x ≠ 0, or p = q + 1 and |x| > 1:
       $E\!\left(\left.{\begin{matrix}\mathbf {a_{p}} \\\mathbf {b_{q}} \end{matrix}}\;\right|\,x\right)={\frac {\prod _{j=1}^{p}\Gamma (a_{j})}{\prod _{j=1}^{q}\Gamma (b_{j})}}\;_{p}F_{q}\!\left(\left.{\begin{matrix}\mathbf {a_{p}} \\\mathbf {b_{q}} \end{matrix}}\;\right|\,-x^{-1}\right)$
* when p ≥ q + 2, or p = q + 1 and |x| < 1:
       $E\!\left(\left.{\begin{matrix}\mathbf {a_{p}} \\\mathbf {b_{q}} \end{matrix}}\;\right|\,x\right)=\sum _{h=1}^{p}{\frac {\prod _{j=1}^{p}\Gamma (a_{j}-a_{h})^{*}}{\prod _{j=1}^{q}\Gamma (b_{j}-a_{h})}}\Gamma (a_{h})\;x^{a_{h}}\;_{q+1}F_{p-1}\!\left(\left.{\begin{matrix}a_{h},1+a_{h}-b_{1},\dots ,1+a_{h}-b_{q}\\1+a_{h}-a_{1},\dots ,*,\dots ,1+a_{h}-a_{p}\end{matrix}}\;\right|\,(-1)^{p-q}\;x\right).$
The asterisks here remind us to ignore the contribution with index j = h as follows: In the product this amounts to replacing Γ(0) with 1, and in the argument of the hypergeometric function this amounts to shortening the vector length from p to p − 1. Evidently, this definition covers all values of p and q.

## Relationship with the Meijer G-function

The MacRobert E-function can always be expressed in terms of the Meijer G-function:
    $E\!\left(\left.{\begin{matrix}\mathbf {a_{p}} \\\mathbf {b_{q}} \end{matrix}}\;\right|\,x\right)=G_{q+1,\,p}^{\,p,\,1}\!\left(\left.{\begin{matrix}1,\mathbf {b_{q}} \\\mathbf {a_{p}} \end{matrix}}\;\right|\,x\right)$
where the parameter values are unrestricted, i.e. this relation holds without exception.
# Sleep–wake activity inventory

The sleep–wake activity inventory (SWAI) is a subjective multidimensional questionnaire intended to measure sleepiness.

## The instrument

The SWAI consists of 59 items that provide six subscale scores: excessive daytime sleepiness, nocturnal sleep, ability to relax, energy level, social desirability, and psychic distress. Each item is rated on a 1 to 9 semicontinuous Likert type scale from "always" to "never", based on the previous seven days. The SWAI was normed on 554 subjects in the early 1990s and is currently being validated or has been validated in multiple languages, including Spanish, French and Dutch.
For the excessive daytime sleepiness subscale (SWAI-EDS), a score of 40 or below indicates excessive sleepiness, a score of between 40 and 50 indicates possible sleepiness and a score of greater than 50 is normal.
A short form of the SWAI exists that contains items for the excessive daytime sleepiness and nocturnal sleep subscales only.

## Comparison with other sleepiness assessments

The SWAI has been compared to the multiple sleep latency test (MSLT), which is an objective measure that is considered the gold standard of sleepiness assessment; it measures sleep onset latency during several daytime opportunities. The SWAI-EDS has been found to correlate moderately to highly with average MSLT scores.
Other sleepiness scales, including the Stanford sleepiness scale and the Epworth sleepiness scale (ESS), exist. However, the ESS does not correlate as highly with the MSLT as the SWAI. The ESS is currently the most prevalent measure of excessive sleepiness.

## History

The SWAI was developed by Drs. Leon Rosenthal, Timothy Roehrs and Tom Roth at the Sleep Disorders and Research Center at the Henry Ford Hospital in Detroit, Michigan.
# Madison Township, Mercer County, Missouri

Madison Township is a township in Mercer County, in the U.S. state of Missouri.
Madison Township was established in 1843.
# Sky City Montecelio (Lazio)

Città dell'Aria Montecelio (Italian pronunciation:) was the name given by insiders in the 1930s to the area dedicated to Italian aeronautic research in the village of Montecelio, in the region of Lazio, near Rome.
In 1937 the village was renamed Guidonia Montecelio to honour Gen. Alessandro Guidoni, a pioneer of the Italian Air Force, who had died testing a new parachute. Sky City Montecelio was abandoned in 1943 due to heavy damage during World War II.

## History

In the 1920s the many aeronautic records attained by the Italian Air Force (ITAF) were a strong propaganda factor on the international scene; that is why in those years ITAF, a separate branch of the Armed Forces since March 28, 1923, invested heavily in R&D, promoting technological development in order to build up its own strength. To reach this goal, in 1926 many top-rank scientists were called to form the Directorate for Studies and Experiments (DSSE). To contribute to this new entity specialists were called from the four traditional sections of the Air Engineers Corps still existing today: i.e. engineers, geophysical experts, chemists and highly skilled technicians.
To locate its Center for Aeronautic Studies and Experiments, the DSSE chose the small village of Montecelio. According to its founder, Gen. G.A. Crocco, the center was to unite under the same roof all the different branches of aeronautic research existing at the time: radio communications, weaponry, technology, study of propellers, subsonic aerodynamics, optic science, photography, avionics. To the original structure were later attached new teams working on Aeronautic Medicine and Advanced Flight Tests, and even an Aeronautic Constructions Plant (SCA). The urban project was the work of renowned architects such as Giorgio Calza Bini, Gino Cancellotti and even an architect curator of St.Peter's Church in the Vatican City, Prof. Giuseppe Nicolosi.
On April 27, 1936, the Head of the Italian Government, the fascist leader Benito Mussolini, founded the “Città dell’aria” (Sky City) as the headquarters of DSSE. In 1937 the village was renamed Guidonia-Montecelio to honour Gen. Alessandro Guidoni, a pioneer of the Italian Air Force, who had died while testing a new parachute. “Guidonia became in those years a very secret agency working on flight safety and studying all the related branches of aeronautics down to supersonic flight, aircraft frame vibrations, critical speeds, etc., in order to define standards and requirements to be followed by the manufacturers of any type of aircraft. At the same time research continued on fuels, paints, special woods and plastic materials” (From a 1939 report by the Undersecretary of State for Defense, Gen. G.Valle)
# Donald Whitehead

Donald Whitehead may refer to:
* Donald S. Whitehead (1888–1957), Republican politician from Idaho
* Donald R. Whitehead (1938–1990), American entomologist
* Don Whitehead (1908–1981), American journalist
# Donaspastus

Donaspastus is a moth genus in the family Autostichidae.

## Species

* Donaspastus bosellii (Hartig, 1941)
* Donaspastus delicatella (Walsingham, 1901)
* Donaspastus digitatus Gozmány, 1985
* Donaspastus liguricus Gozmány, 1977
* Donaspastus pannonicus Gozmány, 1952
* Donaspastus ubangi (Gozmány, 1966)
# Donji Dubac

Donji Dubac is a village in the municipality of Lučani, Serbia. According to the 2002 census, the village has a population of 526 people.
# Skjervøy

Skjervøy or Skjervøya may refer to the following:

## Places

* Skjervøy Municipality, a municipality in Troms county, Norway
* Skjervøy (village), a village in Skjervøy Municipality in Troms county, Norway
* Skjervøya, an island in Skjervøy Municipality in Troms county, Norway
* Skjervøy Bridge, a bridge in Skjervøy Municipality in Troms county, Norway
* Skjervøya (Trøndelag), an island group in Osen Municipality in Trøndelag county, Norway

## Other

* Skjervøy Church, a church in Skjervøy Municipality in Troms county, Norway
* Skjervøy IK, a sports club based in Skjervøy Municipality in Troms county, Norway
# Skjervøy (village)

Skjervøy (Norwegian), Skiervá (Northern Sami), or Kierua (Kven) is the administrative centre in Skjervøy Municipality in Troms county, Norway. The village is located on the island of Skjervøya along the Kvænangen fjord, near the mouth of the Reisafjorden. The 1.34-square-kilometre (330-acre) village has a population (2023) of 2,437 which gives the village a population density of 1,819 inhabitants per square kilometre (4,710/sq mi).
The village's economy is based on the fishing industry. The Hurtigruten express boats regularly stop at the village port. The historic Skjervøy Church is also located in this village. The village is connected to the mainland by the Skattørsundet Bridge (which connects to Kågen island) and then the Maursund Tunnel (which connects Kågen to the mainland).