OpenLLM-France/wikimedia huggingface dataset:
# Quản Bạ district

Quản Bạ is a rural district of Ha Giang province in the Northeast region of Vietnam. As of 2019, the district had a population of 53 476. The district covers an area of 550 km$^2$. The district capital lies at Tam Sơn.

## Administrative divisions

Quản Bạ District consists of the district capital, Tam Sơn, and 12 communes: Bát Đại Sơn, Cán Tỷ, Cao Mã Pờ, Đông Hà, Lùng Tám, Nghĩa Thuận, Quản Bạ, Quyết Tiến, Tả Ván, Thái An, Thanh Vân and Tùng Vài.
# Imaclava unimaculata

Imaclava unimaculata, common name the brown-spot turrid, is a species of sea snail, a marine gastropod mollusk in the family Drilliidae.

## Description

The size of an adult shell varies between 25 mm and 47 mm. The shell lacks a sutural band or spiral striae. The knobs on the periphery are rather short, instead of terminating ribs as in Clathrodrillia gibbosa (Born, 1778). The shell is yellowish brown, spotted with chestnut, and with one large spot on the back of the body whorl.

## Distribution

This species occurs in the demersal zone of the Pacific Ocean from Sonora, Mexico to Colombia.
# Imaclava hotei

Imaclava hotei is a species of sea snail, a marine gastropod mollusk in the family Drilliidae.

## Distribution

This species occurs in the demersal zone of the Northwest Pacific off Japan.
# Imaclava pilsbryi

Imaclava pilsbryi is a species of sea snail, a marine gastropod mollusk in the family Drilliidae.

## Description

The size of an adult shell varies between 20 mm and 30mm.

## Distribution

This species occurs in the demersal zone of the Eastern Pacific Ocean from Sonora, Mexico to El Salvador.
# Faustabryna multialboguttata

Faustabryna multialboguttata is a species of beetle in the family Cerambycidae. It was described by Stephan von Breuning in 1960. It is known from the Philippines.
# Pčinja

Pčinja (pronounced) may refer to:
* Pčinja District, Serbia
* Pčinja (river), a tributary of the Vardar in Serbia and North Macedonia
* Pčinja, a village in Kumanovo Municipality, North Macedonia
# Ralston Creek

Ralston Creek may refer to:
* Ralston Creek (Colorado)
* Ralston Creek (Iowa)
# IMES-1 RNA motif

The IMES-1 RNA motif is a conserved RNA structure that was identified in marine environmental sequences by two studies based on metagenomics and bioinformatics, the first analyzing metatranscriptome (RNA) data and the second using metagenome (DNA) data. These RNAs are present in environmental sequences, and as of 2009 are not known to be present in any cultivated species. However, the species that use these RNAs are most closely related to known alphaproteobacteria and gammaproteobacteria. IMES-1 RNAs make up a significant portion of marine RNA transcripts and are exceptionally abundant in that over five times as many IMES-1 RNAs were found as ribosomes in RNAs sampled from the Pacific Ocean. Only two bacterial RNAs are known (6S RNA and transfer RNA) to be more highly transcribed than ribosomes. IMES-1 RNAs were also detected in abundance in Block Island Sound in the Atlantic Ocean.
# Timba State

Timba is a village and former petty princely state in Gujarat, western India.

## History

Timba was a Seventh Class taluka and princely state in Mahi Kantha, also comprising four more villages. Chieftains and part of the Gadhwara thana.
It had a combined population of 1,675 in 1901, yielding a state revenue of 935 Rupees (1903-4, mostly from land) and paying 50 Rupees tribute to timba State.
# The Fudge Family

The Fudge Family may refer to two works by the Irish-born writer Thomas Moore.
* The Fudge Family in Paris (1818)
* The Fudge Family in England (1835)
# Jacaraípe River

The Jacaraípe River is a river located in the state of Espírito Santo in eastern Brazil, 900 km southeast of the capital Brasília.
Tropical monsoon climate prevails in the area. The annual average temperature in the area is 25°C. The warmest month is February, when the average temperature is 29°C, and the coldest is August, with 20°C. The average annual rainfall is 17.83 centimeters. The wettest month is December, with an average of 289 mm of rainfall, and the driest is September, with 43 mm of rainfall.
# Prosoplus demarzi

Prosoplus demarzi is a species of beetle in the family Cerambycidae. It was described by Stephan von Breuning in 1963.
# Prosoplus cylindricus

Prosoplus cylindricus is a species of beetle in the family Cerambycidae. It was described by Stephan von Breuning in 1953.
# Prunus zippeliana

Prunus zippeliana or big leaf cherry (Chinese: 大叶桂樱, Da ye gui ying) is a species of Prunus native to China, Japan, and Vietnam. Individuals have been found in Thailand. It prefers to grow in mixed forests and thickets on calcareous mountains 400 to 2400 m above sea level. In a 1994 study, P. zippeliana was found to be the best in the genus Prunus at preventing melanin synthesis. It is an important winter host plant for Asphondylia yushimai, the soybean pod gall midge, which is a major pest of soybeans in Japan.

## Description

P. zippeliana is a tree usually about 10 to 25 m tall, occasionally reaching 30 m. Its dusty gray and green bark has a tendency to flake off in patches, exposing the orange-red underbark, which then changes colors as it weathers, producing quite a dramatic effect in some specimens. Its large leathery leaves are borne on a 1 to 2 cm petiole. It flowers July through October and fruits in the winter. Its white flowers are borne on racemes, and are typically 5 to 9 mm in diameter. The flowers have 20 to 25 stamens. The fruits are brownish black.
# Prunus × arnoldiana

Prunus × arnoldiana is a hybrid species of Prunus discovered growing on the grounds of the Arnold Arboretum of Harvard University. It is a cross of flowering plum, Prunus triloba, and cherry plum, Prunus cerasifera. One of its parents was initially thought to be Prunus tomentosa. It differs from P. triloba in a number of features, the most important being having more copious white flowers. P. triloba flowers are usually pink. Likewise, it differs from P. cerasifera in a number of features, the most important being its more compact, shrubby growth form.
# Theo Timmer

Theo Timmer (born 6 March 1949) is a former Grand Prix motorcycle road racer from the Netherlands. He had his best season in 1981 when he won the Czechoslovakian Grand Prix and finished the season in second place, behind Ricardo Tormo. In 1972 and 1973 he was third in the championship. He built most of his own motorcycles. Jan Thiel and Martin Mijwaart were his teachers. The engine marks he used were Jamathi, Kreidler, Bultaco, Casal and Morbidelli. He was twice national champion.
# Theo Timmermans (footballer, born 1989)

Theo Timmermans (born 15 September 1989) is a Dutch professional footballer who currently plays as a goalkeeper for SV Spakenburg. He formerly played professional football for SC Veendam and FC Volendam.
# There Goes the Bride

There Goes the Bride may refer to:
* There Goes the Bride (1932 film)
* There Goes the Bride (1980 film)
* The Wedding March
* There Goes the Bride (play) 1975 stage play by Ray Cooney and John Chapman
# Denise Idris Jones

Denise Idris Jones (7 December 1950 – 24 July 2020; née Woodrow) was a Welsh politician and teacher. She was Labour member of the National Assembly for Wales for the Conwy Assembly constituency between 2003 and 2007.

## Personal Life & Teaching Career

As a student in Liverpool, she worked for Harold Wilson’s campaign. She taught English and French at Grango Secondary Modern School, Rhosllanerchrugog, for around 30 years. Jones spoke Welsh, English, and French. She lived in Ruthin, where she died on 24 July 2020.

## Political career

Jones contested the Meirionnydd Nant Conwy constituency in the 1999 National Assembly for Wales election. She lost to Dafydd Elis-Thomas. At the 2003 Assembly elections she contested the Conwy assembly constituency, and beat Plaid Cymru incumbent Gareth Jones by just 72 votes.
In 2003, shortly after Jones was elected, during a normal day's proceedings she left the assembly chamber to post a letter. While she was gone, the then Welsh government lost a motion on its business schedule, after the vote deadlocked 29-29 and the tie was broken in the negative by then Presiding Officer Dafydd Elis-Thomas. This was due to Assembly standing orders required the Presiding Office to vote in the negative when no further discussion was possible. Jones apologised for the error, stating "I am sorry that I missed the vote because I have found as a new member that I haven't been made aware of certain things. I took a letter up to the office and there was no division bell which I expected and when I got back I had missed the vote. I'll never do that again."
She served on the Culture, Welsh Language & Sport Committee; the Education & Lifelong Learning Committee; the Audit Committee and the North Wales Regional Committee.
For the 2007 Assembly elections, the Conwy constituency she had served as member for was split across the new Aberconwy and Arfon constituencies. She contested the Aberconwy constituency, and came third in this election, losing to previous opponent Gareth Jones.
# Hyperolius riggenbachi

Hyperolius riggenbachi is a species of frog in the family Hyperoliidae. Its common name is Riggenbach's reed frog. It is found on Bamenda Highlands and the Adamawa Plateau, western and central Cameroon, and Mambilla and Obudu Plateaus of eastern Nigeria. Its natural habitats are wetlands and small wooded watercourses in montane grassland. This species is very common within its small range, but is threatened by habitat loss caused by agricultural activities, wood collection, and human settlement.
# Kiby

Kiby is a village in Vadsø Municipality in Finnmark county, Norway. It is located along the Varangerfjorden and European route E75, about 4 kilometres (2.5 mi) east of the town of Vadsø. The fishing village had a population of 39 in 2003, although it had a population of 208 in 1891. Vardø Airport, which opened on 1 August 1974, is located at Kiby.
Norwegian-American poet Julius Berg Johannesen was born in Kiby in 1869. He immigrated to the US in 1891, where he published three books with poems.
# Kibworth Cricket Club New Ground

Kibworth Cricket Club New Ground is a cricket ground in Kibworth, Leicestershire, England. The ground replaced the original Kibworth Cricket Club Ground which was sold for development at the end of the 2005 season.
The New Ground is located directly next to the development which covers the old ground. The first match on the ground was in 2006, when Kibworth Cricket Club played a Leicestershire CCC XI as part of Darren Maddy's benefit year.
The Leicestershire Second XI played the Warwickshire Second XI in the grounds first Second XI Championship fixture in August 2010.
The ground held its first Women's One Day International in 2010 when Ireland women played New Zealand. Days later it held it second when England women played Ireland women.
The ground is the home venue of Kibworth Cricket Club. whose first XI play in the Leicestershire Premier Cricket League.

## Women's One Day International matches

The stadium has hosted following Women's ODI matches till date.
| Team (A) | Team (B) | Winner | Margin | Year |
| Ireland | New Zealand | New Zealand | by 159 runs | 2010 |
| England | Ireland | England | by 147 runs | 2010 |
# Tasman Shields

Tasman Shields (20 November 1872 – 28 August 1950) was an Australian politician.
He was born in Launceston. In 1915 he was elected to the Tasmanian Legislative Council as an independent member for Launceston. He held the seat until 1936, when he was defeated. Shields died in Launceston in 1950.
# Dendermonde Abbey

Dendermonde Abbey or the Abbey of Saints Peter and Paul (founded 1837) is a Benedictine monastery in Dendermonde (Belgium), which played a role in the Liturgical Movement in Belgium.

## History

In 1837, under the leadership of Dom Veremundus D’Haens, the community of Affligem Abbey, dispersed since 1796, re-established their conventual life in buildings bought from the committee for the relief of poverty in the town of Dendermonde. These buildings were the site of a former Capuchin house, founded 1596 and suppressed in 1797. The church attached to the buildings had been reopened as a public chapel in 1815. In 1841 the community in Dendermonde was recognised as the continuation of the community founded in Affligem in the 12th century. A royal order of 1842 reserved the abbey church for public use. By 1846 there were twelve monks in the community, and in 1850 the monastery was incorporated into the Cassinese Congregation.
In 1868 the community acquired the remnants of their original house in Affligem, and in 1870 a colony of monks from Dendermonde was sent to Affligem to repopulate the abbey there.
In 1890–1910, Dendermonde Abbey became a centre of the Liturgical Movement in Belgium. The abbey church was demolished to be replaced by a larger structure in 1901–1902. The new church was consecrated by Antoon Stillemans, bishop of Ghent, on 19 August 1902.
Most of the original conventual buildings in Dendermonde were destroyed by fire in 1914, but the church remained standing. Rebuilding commenced in 1919 and was completed in 1924, in Flemish Neo-Renaissance style. In 1939 the abbey church became a basilica.
In 1945 a school was established that was closed in 2000. The school buildings were demolished in 2019 to be replaced by flats.
The monastery buildings were listed as a protected monument in 2003 and as built heritage in 2010.
# Hyperbolic set

In dynamical systems theory, a subset Λ of a smooth manifold M is said to have a hyperbolic structure with respect to a smooth map f if its tangent bundle may be split into two invariant subbundles, one of which is contracting and the other is expanding under f, with respect to some Riemannian metric on M. An analogous definition applies to the case of flows.
In the special case when the entire manifold M is hyperbolic, the map f is called an Anosov diffeomorphism. The dynamics of f on a hyperbolic set, or hyperbolic dynamics, exhibits features of local structural stability and has been much studied, cf. Axiom A.

## Definition

Let M be a compact smooth manifold, f: M → M a diffeomorphism, and Df: TM → TM the differential of f. An f-invariant subset Λ of M is said to be hyperbolic, or to have a hyperbolic structure, if the restriction to Λ of the tangent bundle of M admits a splitting into a Whitney sum of two Df-invariant subbundles, called the stable bundle and the unstable bundle and denoted E$^s$ and E$^u$. With respect to some Riemannian metric on M, the restriction of Df to E$^s$ must be a contraction and the restriction of Df to E$^u$ must be an expansion. Thus, there exist constants 0<λ<1 and c>0 such that
    $T_{\Lambda }M=E^{s}\oplus E^{u}$
and
    $(Df)_{x}E_{x}^{s}=E_{f(x)}^{s}$ and $(Df)_{x}E_{x}^{u}=E_{f(x)}^{u}$ for all $x\in \Lambda$
and
    $\|Df^{n}v\|\leq c\lambda ^{n}\|v\|$ for all $v\in E^{s}$ and $n>0$
and
    $\|Df^{-n}v\|\leq c\lambda ^{n}\|v\|$ for all $v\in E^{u}$ and $n>0$.
If Λ is hyperbolic then there exists a Riemannian metric for which c = 1 — such a metric is called adapted.

## Examples

* Hyperbolic equilibrium point p is a fixed point, or equilibrium point, of f, such that (Df)$_p$ has no eigenvalue with absolute value 1. In this case, Λ = {p}.
* More generally, a periodic orbit of f with period n is hyperbolic if and only if Df$^n$ at any point of the orbit has no eigenvalue with absolute value 1, and it is enough to check this condition at a single point of the orbit.
# Demos Memneloum

Demos Memneloum (born 6 June 1994) is a Chadian judoka who competes in the women's middleweight (70 kg) category. She won bronze medals at the 2019 African Judo Championships in Cape Town and the 2019 African Games in Rabat.
In 2021, she competed in the women's 70 kg event at the 2020 Summer Olympics in Tokyo, Japan.
# Demos Parneros

Demos Parneros (born March 10, 1962) is an American businessman who was previously the chief executive officer of Barnes & Noble and president of North American retail and online at Staples Inc.

## Early life

Born in Cyprus, Parneros moved to New York City when he was nine years old. He graduated from New York University with a Bachelor of Science degree in management.

## Career

Parneros began his career at Macy's Inc. and then held multiple management positions at Staples before joining Barnes and Noble in November 2016.

### Staples

Parneros joined Staples in 1987 as general manager of its first store in New York City and worked in the company's human resources, marketing, merchandising and store operations divisions. In 2002, Parneros was appointed president of the company's U.S. Superstores and responsibility for over 1,000 locations. In 2012, Parneros was appointed president of Staples North American Stores’ 1,800 locations and the company's online business, Staples.com. Under Parneros, Staples launched its first omnichannel stores, customer kiosks that merged the company's retail and online product offerings.

### KeyBank

Parneros served on the board of KeyBank from 2014 to 2018.

### Barnes & Noble

Parneros was appointed chief operating officer of Barnes & Noble in November 2016. In April 2017, he was appointed CEO, with responsibility for all company operations, including brick-and-mortar stores, merchandising, e-Commerce, publishing, IT systems and real estate. At the time, Barnes and Noble was searching for effective ways to compete with Amazon and strengthen its retail and digital Nook businesses. While the brick-and-mortar bookstore market stabilized, the company continued to experience sales and revenue declines. As part of Parneros’ turnaround strategy, Barnes & Noble designed and opened smaller store locations and refocused on book sales.
In 2019, the company opened its first five prototype stores, half the size of the traditional stores, to align with its omnichannel sales approach. Parneros was terminated in July 2018 for alleged violation of company policies. Parneros subsequently sued Barnes & Noble for breach of contract and defamation. In October 2020, Barnes & Noble and Parneros agreed to amicably settle the case with all claims dropped.

## Personal life

Parneros lives with his wife, Debbie, in Boston, Massachusetts. They have two children.
# Psalmebog for Kirke og Hus

Psalmebog for Kirke og Hus (Hymnal for Church and Home), better known as Hauges Salmebok (Hauge's Hymnal), was a Norwegian hymnal created by Andreas Hauge. On October 11, 1873, it was authorized for use in public worship in Norway by congregations that adopted it.
The hymnal followed a draft version that Hauge had published in 1863. The hymnal was conservative both in its selection of hymns and in its language. It competed with the more popular Landstads kirkesalmebog and never became particularly widespread. In 1904, 96 of the 965 parishes in Norway were using Hauge's hymnal.
# Hyperplane section

In mathematics, a hyperplane section of a subset X of projective space P$^n$ is the intersection of X with some hyperplane H. In other words, we look at the subset X$_H$ of those elements x of X that satisfy the single linear condition L = 0 defining H as a linear subspace. Here L or H can range over the dual projective space of non-zero linear forms in the homogeneous coordinates, up to scalar multiplication.
From a geometrical point of view, the most interesting case is when X is an algebraic subvariety; for more general cases, in mathematical analysis, some analogue of the Radon transform applies. In algebraic geometry, assuming therefore that X is V, a subvariety not lying completely in any H, the hyperplane sections are algebraic sets with irreducible components all of dimension dim(V) − 1. What more can be said is addressed by a collection of results known collectively as Bertini's theorem. The topology of hyperplane sections is studied in the topic of the Lefschetz hyperplane theorem and its refinements. Because the dimension drops by one in taking hyperplane sections, the process is potentially an inductive method for understanding varieties of higher dimension. A basic tool for that is the Lefschetz pencil.
# Hysterocladia latiunca

Hysterocladia latiunca is a moth of the family Megalopygidae. It was described by Walter Hopp in 1927. It is found in Brazil.
# Hysterocladia mirabilis

Hysterocladia mirabilis is a moth of the Megalopygidae family. It was described by Schaus in 1905. It is found in Colombia.
The wingspan is about 37 millimetres (1.5 in). The body is white, the front is black, the antennae and vertex bright red and the mid- and fore-legs are brown. The anal hairs are black. The wings are white, the costal margin of the forewings black.
# Things Will Go My Way

"Things Will Go My Way" is a song by American rock band the Calling. It was released on August 16, 2004, as the second single from their album Two. It peaked at number 34 on the UK Singles Chart.

## Charts

| Chart (2004) | Peak position |
| Italy (FIMI) | 49 |
| Netherlands (Single Top 100) | 99 |
| Scotland (OCC) | 33 |
| UK Singles (OCC) | 34 |
# Things Will Change

Things Will Change is the companion remix disc to Enemies & Immigrants by American rock band Modwheelmood released in 2007. The proceeds from the sale of this album are given to the Los Angeles–based charity Create Now, a charity that deals with assisting and helping the lives of high-risk and at-risk youth through creative arts, mentoring, resources and opportunities. This album was conceived by and produced in collaboration of The 857 Collective's Celeste Peterson (née Tabora) and has only been released digitally.

## Track listing

* Yesterday (TRS-80 Dark Circles Mix) – 3:53
* Going Nowhere (Home Video Remix) – 6:32
* Delay Lama (Mellowdrone Remix) – 3:46
* Things Will Change (Remodeled by Alva Noto) – 8:15
* Things Will Change (Brightest Feather Remix) – 3:58
* As I Stand Here (Thavius Beck Remix) – 3:10
* Money fo Good (Ulysses Dub) – 5:50
* Delay Lama (Nalepa Remix) – 6:01
* Things Will Change (Kangding Ray Remix) – 4:08
* Going Nowhere (Aaron Spectre Remix) – 5:18
* Delay Lama (Paul & Price Remix) – 4:15
* As I Stand Here (Cyrus Rex & Anon Remix) – 4:43
* Going Nowhere (Christopher Willits Remix) – 3:10
* Yesterday (Roger O'Donnell Remix) – 7:24
# Task Force Scorpio

Task Force Scorpio was a United Nations biological and chemical weapons response team that was activated during the first Gulf War to respond to any reported use of weapons of mass destruction on civilians. The task force was composed of volunteer Swiss members of the Disaster Relief Unit and international specialists, equipped with the latest chemical and biological protection equipment, immunized against agents suspected for battlefield use and had its own jet transportation. The members of the team were to travel under Swiss diplomatic passports anywhere in the world in less than 24 hours of need.
The task of the force was to arrive on reportedly contaminated land, assess the risk to the civilian population, respond to it and coordinate the response by other international relief agencies, telling them when it would be safe to send in their personnel. Task Force Scorpio was under the orders of the Secretary-General of the United Nations, and was ready for active duty on the 28 February 1991, in time for the first Gulf War. It was not deployed. The Task force was founded by Dr Robert Steffen of the Institute of Social and Preventive Medicine, University of Zurich, Switzerland and co-founded by Jack Woodall, PhD, then at WHO/Geneva and leader of the WHO delegation to the Biological Weapons Convention.

## Re-activation

The Task force was deactivated after the first Gulf War. But the World Health Organization approached the Swiss government to reactivate it in January 2003. It was to be renamed the Swiss/European WMD Task Force. No information has been published about its reactivation.
In February 2016, the European Union launched a similar medical corps to respond to emergencies like the Ebola outbreak in West Africa. The response to that outbreak was slower and less organized than it might have been had a quick response force been available.
# Psilogramma gerstmeieri

Psilogramma gerstmeieri is a moth of the family Sphingidae. It is known from Guangdong, China. This species is currently believed to be synonymous with Psilogramma discistriga.