OpenLLM-France/wikimedia huggingface dataset:
# Xenosocia

Xenosocia is a genus of moths belonging to the subfamily Olethreutinae of the family Tortricidae.

## Species

* Xenosocia acrophora Diakonoff, 1989
* Xenosocia argyrtis Diakonoff, 1989
* Xenosocia dynastes Diakonoff, 1992
* Xenosocia euryptycha Diakonoff, 1989
* Xenosocia iocinctis Diakonoff, 1989
* Xenosocia lampouris Diakonoff, 1989
* Xenosocia panegyrica Diakonoff, 1989
* Xenosocia polyschelis Diakonoff, 1989
* Xenosocia tryphera Diakonoff, 1989
# Chenal, Louisiana

Chenal (pronounced Sh Nahl) is an unincorporated community located in southeastern Pointe Coupee Parish, Louisiana, United States. The word "chenal" is the French word for "channel". The community's name is derived from a body of water located just south of it. This body of water, known as "the Chenal" or "le chenal", is a remnant of the Old Mississippi River channel that once flowed through the area. This channel as well as nearby False River were once parts of the main channel of the Mississippi.

## History

The first church to be known in this area as Our Lady of the Immaculate Conception was established in the area as a mission in 1853. The church later burned down and was relocated to its current site in Lakeland, Louisiana. The site of the original church, in the area still known as Chenal, is the current location of the Chenal Cemetery.
A post office was established in Chenal in 1892. This post office closed down in 1951 when a new post office was set up in Rougon, to service both communities.

## Geography

Chenal is situated west of the Mississippi River, along Louisiana Highway 414. It is nearly due north of the nearby community of Rougon.
# Blooming (geometry)

In the geometry of convex polyhedra, blooming or continuous blooming is a continuous three-dimensional motion of the surface of the polyhedron, cut to form a polyhedral net, from the polyhedron into a flat and non-self-overlapping placement of the net in a plane. As in rigid origami, the polygons of the net must remain individually flat throughout the motion, and are not allowed to intersect or cross through each other. A blooming, reversed to go from the flat net to a polyhedron, can be thought of intuitively as a way to fold the polyhedron from a paper net without bending the paper except at its designated creases.
An early work on blooming by Biedl, Lubiw, and Sun from 1999 showed that some nets for non-convex but topologically spherical polyhedra have no blooming.
The question of whether every convex polyhedron admits a net with a blooming was posed by Robert Connelly, and came to be known as Connelly’s blooming conjecture. More specifically, Miller and Pak suggested in 2003 that the source unfolding, a net that cuts the polyhedral surface at points with more than one shortest geodesic to a designated source point (including cuts across faces of the polyhedron), always has a blooming. This was proven in 2009 by Demaine et al., who showed in addition that every convex polyhedral net whose polygons are connected in a single path has a blooming, and that every net can be refined to a path-connected net. It is unknown whether every net of a convex polyhedron has a blooming, and Miller and Pak were unwilling to make a conjecture in either direction on this question.
Because it is unknown whether every convex polyhedron has a net that cuts only edges of the polyhedron, and not across its faces ("Dürer's conjecture"), it is also unknown whether every convex polyhedron has a blooming that cuts only edges. In an unpublished manuscript from 2009, Igor Pak and Rom Pinchasi have claimed that this is indeed possible for every Archimedean solid.
The problem of finding a blooming for a polyhedral net has also been approached computationally, as a problem in motion planning.
# Emily Martin

Emily Martin may refer to:
* Emily Martin (1884–1962), aka Emily Dutton, South Australian musician and socialite
* Emily Martin (anthropologist) (born 1944), sinologist, anthropologist, and feminist
* Emily Martin (rower) (born 1979), Australian rower
* Emily Martin (diver), British diver
* Emily Winfield Martin, American artist and author-illustrator of children's books
# Xestia laetabilis

Xestia laetabilis is a species of moth belonging to the family Noctuidae.
It is native to Northern Europe.
# FC Gara Altyn

Gara Altyn Sport Kluby is a Turkmenistani football club based in Balkanabat. They played in the top division in Turkmenistani football in 2008. Their home stadium is Balkanabat Stadium which can hold 10,000 people. Last time played at 2011 Ýokary Liga.
# The Found Bride

The Found Bride (Germany: Die gefundene Braut) is a 1925 German silent comedy film directed by Rochus Gliese and starring Xenia Desni, André Mattoni and Jenny Jugo. It premiered on 28 April 1925 at the Tauentzienpalast in Berlin.

## Cast

* Xenia Desni as Lucy
* André Mattoni as Harry
* Jenny Jugo as Gussy
* Lydia Potechina as Runde tante
* Alexander Murski as Gussys Onkel
* Emilie Kurz as Spitze Tante
* Cali Kaiser-Lin as Harrys Diener Chang
* Karl Brose as Faktotum Tom
* Walter Werner as Wirt
* Neumann-Schüler as Gendarm
* Elsa Wagner as Frau Thompson
# Doug Payne

Doug Payne (born December 2, 1981) is an American equestrian.
Payne was part of the American gold medal-winning eventing team at the 2019 Pan American Championships as well as finishing fourth in the individual competition in Lima, Peru. He has been selected to compete for the United States in the delayed 2020 Summer Games in Tokyo. He was the highest placed member of Team USA.
Payne is one of the most versatile and successful riders of his generation with countless wins and top placings at all levels of Eventing including a national championship at the Kentucky CCI5*. In addition he has top placings in Grand Prix Dressage, CSI5* Show Jumper and incredible success through the International Hunter Derbies.
He has been profiled in and contributed to countless national publications and media outlets. Along with Jim Wofford, Doug produced the acclaimed 'the Rider's Eye' instructional DVD. In 2014 he published 'The Problem Horse Repair Manual'.
Officially Doug held USEF Judge, Technical Delegate and USEA ICP certifications for 10 years before relinquishing due to his extensive competition schedule. He was a graduate ‘A’ pony clubber from Somerset Hills Pony Club.
Along with his wife Jessica, also a 5* event rider, they run PE3S in Rougemont, NC. Outside of horses Doug holds a Mechanical Engineering degree from Rochester Institute of Technology and is an instrument rated Pilot.

## Personal life

Payne was born in Morristown, New Jersey. He graduated from Voorhees High School in 2000 and has a mechanical engineering degree from Rochester Institute of Technology. Payne and his wife, Jessica, have two children, a son named Hudson and a daughter named Abby and live in Rougemont, North Carolina
# Voll IL

Voll Idrettslag is a Norwegian sports club from Voll, Rogaland. It has sections for association football, team handball, ice hockey, badminton and gymnastics.
It was established on 11 June 1969.
The men's football team currently plays in the Fourth Division, the fifth tier of Norwegian football. It last played in the Third Division in 1993.
# Incident in San Francisco

Incident in San Francisco is a 1971 American thriller television film directed by Don Medford that aired on ABC. It stars Richard Kiley, Leslie Nielsen and Dean Jagger.

## Cast

* Richard Kiley as Robert Harmon
* Leslie Nielsen as Lt. Brubaker
* Dean Jagger as Sam Baldwin
* John Marley as Mario Cianelli
* Tim O'Connor as Arthur Andrews
* Phyllis Thaxter as Lois Harmon
* Ruth Roman as Sophia Cianelli
* David Opatoshu as Herschel Roman
* Claudia McNeil as Odessa Carter
* Tracy Reed as Penny Carter
* Julius Harris as Henry Carter
* Tom Nardini as Alfred Cianelli
* Christopher Connelly as Jeff Marshall
* Ken Lynch as Det. Hanson
# Pentahexagonal tiling

Pentahexagonal tiling :
| Poincaré disk model of the hyperbolic plane ||
| Type | Hyperbolic uniform tiling |
| Vertex configuration | (5.6$^2$ |
| Schläfli symbol | r{6,5} or ${\begin{Bmatrix}6\\5\end{Bmatrix}}$ |
| Wythoff symbol | 2 | 6 5 |
| Coxeter diagram | |
| Symmetry group | [6,5], (*652) |
| Dual | Order-6-5 rhombille tiling |
| Properties | Vertex-transitive edge-transitive |
In geometry, the pentahexagonal tiling is a uniform tiling of the hyperbolic plane. It has Schläfli symbol of r{6,5} or t$_1${6,5}.

## Related polyhedra and tiling

Uniform hexagonal/pentagonal tilings vte :
| Symmetry: [6,5], (*652) | Symmetry: [6,5], (*652) | Symmetry: [6,5], (*652) | Symmetry: [6,5], (*652) | Symmetry: [6,5], (*652) | Symmetry: [6,5], (*652) | Symmetry: [6,5], (*652) | [6,5]$^+$, (652) | [6,5$^+$], (5*3) | [1$^+$,6,5], (*553) |
| {6,5} | t{6,5} | r{6,5} | 2t{6,5}=t{5,6} | 2r{6,5}={5,6} | rr{6,5} | tr{6,5} | sr{6,5} | s{5,6} | h{6,5} |
| Uniform duals |||||||||||
| V6$^5$ | V5.12.12 | V5.6.5.6 | V6.10.10 | V5$^6$ | V4.5.4.6 | V4.10.12 | V3.3.5.3.6 | V3.3.3.5.3.5 | V(3.5)$^5$ |
*5n2 symmetry mutations of quasiregular tilings: (5.n)$^2$ vte :
| Symmetry *5n2 [n,5] | Spherical | Hyperbolic | Hyperbolic | Hyperbolic | Hyperbolic | Hyperbolic | Paracompact | Noncompact |
| Symmetry *5n2 [n,5] | *352 [3,5] | *452 [4,5] | *552 [5,5] | *652 [6,5] | *752 [7,5] | *852 [8,5]... | *∞52 [∞,5] | [ni,5] |
| Figures | | | | | | | | |
| Config. | (5.3)$^2$ | (5.4)$^2$ | (5.5)$^2$ | (5.6)$^2$ | (5.7)$^2$ | (5.8)$^2$ | (5.∞)$^2$ | (5.ni)$^2$ |
| Rhombic figures | | | | | | | | |
| Config. | V(5.3)$^2$ | V(5.4)$^2$ | V(5.5)$^2$ | V(5.6)$^2$ | V(5.7)$^2$ | V(5.8)$^2$ | V(5.∞)$^2$ | V(5.∞)$^2$ |
Symmetry mutation of quasiregular tilings: 6.n.6.n vte :
| Symmetry *6n2 [n,6] | Euclidean | Compact hyperbolic | Compact hyperbolic | Compact hyperbolic | Compact hyperbolic | Compact hyperbolic | Paracompact | Noncompact |
| Symmetry *6n2 [n,6] | *632 [3,6] | *642 [4,6] | *652 [5,6] | *662 [6,6] | *762 [7,6] | *862 [8,6]... | *∞62 [∞,6] | [iπ/λ,6] |
| Quasiregular figures configuration | 6.3.6.3 | 6.4.6.4 | 6.5.6.5 | 6.6.6.6 | 6.7.6.7 | 6.8.6.8 | 6.∞.6.∞ | 6.∞.6.∞ |
| Dual figures |||||||||
| Rhombic figures configuration | V6.3.6.3 | V6.4.6.4 | V6.5.6.5 | V6.6.6.6 | V6.7.6.7 | V6.8.6.8 | V6.∞.6.∞ | |
* [(5,5,3)] reflective symmetry uniform tilings
# Perdita (The Winter's Tale)

Perdita (/ˈpɜːrdɪtə/ PER-di-tə) is one of the heroines of William Shakespeare's play The Winter's Tale. She is the daughter of Leontes, King of Sicily, and his wife Hermione.

## The Winter's Tale

Perdita was very small when she was thrown into prison, where her father had sent her mother because he wrongly believes she has been unfaithful to him. Paulina takes the baby to Leontes to try to convince him that the baby is his daughter, but he refuses to believe it, even with the striking similarity between the two. Instead, he thinks that she is the result of an affair between Hermione and Polixenes, King of Bohemia. He sends Antigonus to leave the infant Perdita in a remote place; Antigonus leaves her on the seacoast of Bohemia.
In a dream, Hermione appears to Antigonus and tells him to name her child Perdita, which means "the lost one" in Latin and, in Italian, "loss". He takes pity on her, but is chased away and eaten by a bear. Luckily, a shepherd living nearby stumbles upon her. He finds Perdita and also takes the box that Paulina had left with Antigonus. It contains jewels and a note and some money, for Paulina knew that if someone found Perdita, they would need an explanation. Perdita is brought back to the shepherd's house and is raised by the shepherd as his own daughter, along with his son.
Early in the play, Perdita is described as being a beauty of conception. Sixteen years later, Perdita has grown into a beautiful young woman, unaware of her royal heritage. Prince Florizel, the prince of Bohemia, falls in love with her and plans to marry her. His father, however, disapproves of the marriage and threatens the couple, so they flee to Sicilia with the help of Camillo. Prince Florizel disguises himself as a merchant in order to be able to see Perdita.
Later on, it is revealed that Perdita is the princess of Sicily, and Perdita is reunited with her father and mother. She had lived her life thinking she was one person, and found out she was another. She had only known the life of a simple girl. Leontes and Polixines reconcile, and both approve of Florizel and Perdita's marriage. It is assumed that Florizel and Perdita live happily ever after.
# Val Parnell

Valentine Charles Parnell (14 February 1892 – 22 September 1972) was a British television managing director and presenter, actor and theatrical impresario. A former staple of stage production, his career in television started with the launch of the ITV network in 1955.

## Life and career

Parnell was born in London, the son of Fred Russell (né Thomas Frederick Parnell), a ventriloquist. He began his theatrical career at age 13 working as an office boy for a music-hall circuit. In 1945, after George Black's death he took over as managing director of the Moss Empires music hall and variety circuit, in charge of some of London's most well-known theatres, including the London Palladium, The Victoria Palace and the Theatre Royal, Drury Lane.
He adopted a controversial, but very successful, policy of presenting high-priced, big-name American acts at the top of the bill. Among many, the list included Carmen Miranda, Judy Garland, Sophie Tucker, Bing Crosby, Danny Kaye, Rosemary Clooney, the Andrews Sisters with Vic Schoen and his orchestra, Bob Hope, Liza Minnelli, Lena Horne, Ella Fitzgerald, Peggy Lee, Frank Sinatra, Sammy Davis Jr., Frankie Laine and Johnnie Ray, freezing out many British stars of the day, who were relegated to second-billing.
He auditioned and signed 12-year-old Julie Andrews for her first professional performance and introduced her to her manager, Charles Tucker, also known as Uncle Charlie Tucker.
In 1956 he was appointed managing director of Associated Television (ATV). He took a personal interest in the station's output and presented the top-rated ITV weekly musical variety show Val Parnell's Sunday Night at the London Palladium until 1965. British stars on the show included Cliff Richard and the Shadows, Petula Clark, the Beatles and the Rolling Stones.
Parnell became associated with a property development company and began to sell Moss Empires' theatres for redevelopment. He resigned as managing director of Moss Empires in 1958 to concentrate on ATV but remained as a director until 1960 but retained an interest in the Palladium.
He lost his position as managing director of ATV to Lew Grade in 1962 but remained on the board.
When it became known in 1966 that this fate awaited the London Palladium, Prince Littler organised a take-over to save the theatre and Val Parnell retired to live in France.
He died of a heart attack on 22 September 1972 and was cremated at Golders Green Crematorium, where a memorial plaque was erected in the West Courtyard at the end of the columbarium.
# Xenosoma

Xenosoma is a genus of moths in the subfamily Arctiinae. The genus was described by Felder in 1874.

## Species

* Xenosoma bryki Hering, 1943 Colombia
* Xenosoma dubia (Warren, 1900) Ecuador
* Xenosoma flaviceps (Walker, 1865) Mexico, Guatemala
* Xenosoma flavisedes Dognin, 1891 Venezuela
* Xenosoma geometrina (Schaus, 1910) Costa Rica
* Xenosoma nicander H. Druce, 1886 Costa Rica, Panama
* Xenosoma nigromarginatum H. Druce, 1886 Costa Rica
* Xenosoma oratesina (Dognin, 1916) Peru, Bolivia
# Chen Nengkuan

Chen Nengkuan (Chinese: 陈能宽; pinyin: Chén Néngkuān; 28 April 1923 – 27 May 2016), or N. K. Chen, was a Chinese metallurgist and material scientist. He was an academician of the Chinese Academy of Sciences and one of the 23 founding fathers of China's Two Bombs, One Satellite (两弹一星元勋).

## Biography

Chen was born in Cili County, Hunan.
He graduated from the mining and metallurgy department of National Tangshan Jiaotong University (now Southwest Jiaotong University) in 1946. He was admitted to a self-financed study abroad program sponsored by the government and then traveled to the United States for graduate studies in 1947. He received a master's degree in 1948 and a Doctor of Philosophy in metallurgy from Yale University in 1950. He worked for Johns Hopkins University and Westinghouse Electric as a researcher after his graduation.
He returned to the People's Republic of China in 1955 after the Korean War ended and was assigned work at Institute of Applied Physics of Chinese Academy of Sciences. He was one of the key contributors to the Chinese nuclear weapon programs. Chen was elected as academician of Chinese Academy of Sciences in 1980. In 1999, he was awarded "Two Bombs and One Satellite Meritorious Award" for his contribution on atomic bomb and hydrogen bomb.
Chen died on 27 May 2016 at the age of 93 in Beijing.
# Department of Police and Customs

The Department of Police and Customs was an Australian government department that existed between March and December 1975.

## History

The department was established while the Whitlam government was in power. Shortly after the Fraser government took office in November 1975, following the 1975 Australian constitutional crisis, the Department was abolished.

## Scope

Information about the department's functions and government funding allocation could be found in the Administrative Arrangements Orders, the annual Portfolio Budget Statements and in the Department's annual reports.
At its creation, the Department's functions were:
* Police forces of the Northern Territory of Australia, the Australian Capital Territory and Norfolk Island
* Duties of Customs and Excise Bounties on the production or export of goods

## Structure

The department was a Commonwealth Public Service department, staffed by officials who were responsible to the Minister for Police and Customs. The Secretary of the department was Alan Carmody.
# Waukegan Building

The Waukegan Building is a historic skyscraper in Waukegan, Illinois, United States. Located in what was the central business district, it was the city's first skyscraper when it opened in March 1925.

## History

By 1920, Waukegan, Illinois had grown to a small city with a population nearing 20,000, a 19.6% increase over the previous decade. The Waukegan National Bank Corporation was founded in 1914 to provide capital to the growing population. However, the bank quickly outgrew its original three-story headquarters at the corner of Genesee and Washington Streets. In 1924, they hired the St. Louis Bank Equipment Company to build a much larger building on the same site. The bank opened for a public viewing on March 7, 1925. Upon its opening, it became the tallest building in Lake County.
The original tenants were the Waukegan National Bank, the Public Service Company of Northern Illinois, and a Walgreens. The Chicago Chamber of Commerce had an office on the eighth floor. Various professionals such as physicians and attorneys occupied other suites. The Great Depression hit the bank hard and by 1931 the Waukegan National Bank was bankrupt. The Citizens National Bank moved into the vacated offices and operated for six years. A variety of retail stores and professional firms have occupied the space since. It has been largely vacant since 1985.
The Waukegan Building is generally Neoclassical in design. The eight-story building has an L-shaped plan with the main elevation on Genesee Street. Exterior walls are light brown brick with limestone details. Built on a concrete foundation, the tower has a flat roof with two antennas. The main facade is divided in a typical tripartite design.
# Clinton Roets

Clinton Roets is a South African international lawn bowler.
Roets won the bronze medal in the fours with Billy Radloff and Brian Dixon and Wayne Perry at the 2008 World Outdoor Bowls Championship in Christchurch.
In 2007 he won the fours gold medal at the Atlantic Bowls Championships and in 2011 he won the triples bronze medal at the Atlantic Bowls Championships.
He won a silver medal in the Men's Fours at the 2012 World Outdoor Bowls Championship in Adelaide.
# Vojtěch Šafařík

Vojtěch Šafařík (26 October 1829 in Újvidék, Bács-Bodrog County, Vojvodina, Hungary (today Serbia) – 2 July 1902 in Prague, Bohemia) was a Czech chemist, specialising in inorganic chemistry. Šafařík was the son of Pavel Jozef Šafárik, a Slovak philologist and historian.
The crater Šafařík on the Moon is named after him, and so is the minor planet 8336 Šafařík (in conjunction with his wife).

## Work

In Göttingen, he was involved in the investigation of the reaction of metals with alkyl iodides and produced diethylmagnesium. He also worked on the chemical composition of platinum and vanadium catalysts, and on organometallic compounds (Grignard compounds). At the Vienna Academy he published a work on physical chemistry. He also studied mineralogy.
In 1859, together with fellow chemist Antonín Bělohoubek, he participated in a detailed chemical and microscopic analysis of the authenticity of the notorious Queen's Court (Dvůr Králové) and Green Mountain (Zelená Hora) manuscripts. Finding Prussian Blue (unknown until the 18th century) in the initialling of the manuscripts, which were purported to date from the 1200s, they came to the conclusion that the manuscripts were forgeries and literary hoaxes.
In 1860, Šafařík published the first introductory university textbook of chemistry in Czech (Základové chemie čili lučby). He worked to improve Czech chemical terminology, building on and improving over the nomenclature of Czech chemist Jan Svatopluk Presl and the linguist Josef Jungmann. In 1882 he was appointed as the first professor of chemistry at Charles-Ferdinand University in Prague.
In later life, he wrote many popular textbooks as well as making over 20,000 observations of variable stars. His wife and co-worker Paulína Šafaříková was interested in the history and popularisation of astronomy.

## Note

Vojtěch Šafařík's name has often been incorrectly recorded as Adalbert Šafařík. It is thought that the confusion arose because of misguided translation attempts. St. Adalbert of Prague is known in Czech by his birth name of Vojtěch; however, that Vojtěch took the name Adalbert for his Confirmation, in honour of his tutor Adalbert of Magdeburg. Thus, the two names (Vojtěch and Adalbert) have no linguistic relationship with each other.
Safarik himself contributed to the confusion. His written astronomical works are signed either "A. Safarik" or "Adalbert Vojtech Safarik" as can be seen from the Astrophysics Data System listing all his papers.