OpenLLM-France/wikimedia huggingface dataset:
# Raceview F.C.

Raceview Football Club is a junior-level club playing in the Ballymena Saturday Morning League in Northern Ireland. The club, based in the village of Broughshane, dropped into junior football from Intermediate Football for the 2013–14 season. Raceview previously enjoyed intermediate status and participation in the Irish Cup. One of the club's greatest achievements came in 2002 by winning the County Antrim FA Junior Shield. The club expanded in 2021 to having a women's team, Raceview FC Ladies, which in 2022 became part of the NIWFA.

## Honours
### Junior Honours

County Antrim Junior Shield: 1
BSML Division 1: 4
BSML Division 2: 2
BSML Division 3: 1
Okane Cup: 3
Top 4 Cup: 4
Rainey Cup: 3
Ace Cup: 2

### Intermediate honours

* Ballymena & Provincial Intermediate League: 4
Crawford Cup: 2
O'gorman Cup: 3
# Teinmata

Teinmata is a village in Homalin Township, Hkamti District, in the Sagaing Region of northwestern Burma.
# Pepper (film)

Pepper is a 1936 American comedy film directed by James Tinling and written by Jefferson Parker, Murray Roth and Lamar Trotti. The film stars Jane Withers, Irvin S. Cobb, Slim Summerville, Dean Jagger, Muriel Robert and Ivan Lebedeff. The film was released on August 8, 1936, by 20th Century Fox.

## Plot

Wealthy John Wilkes (Irvin S. Cobb) is perfectly happy to live a grumpy and unfulfilled existence with only his money for company. Little girl Pepper Jolly (Jane Withers) worms her way into his life to turn his life upside down with frightening carnival rides and other adventures, while conspiring to keep Wilkes' daughter from making the mistake of her life.

## Cast

* Jane Withers as Pepper Jolly
* Irvin S. Cobb as John Wilkes
* Slim Summerville as Uncle Ben Jolly
* Dean Jagger as Bob O'Ryan
* Muriel Robert as Helen Wilkes
* Ivan Lebedeff as Baron Von Stofel
* George Humbert as Socrates
* Maurice Cass as Doctor
* Romaine Callender as Butler
* Tommy Bupp as Jimmy
* Carey Harrison as Footman
* Reginald Simpson as Chauffeur
# Saussey

Saussey may refer to the following communes in France:
* Saussey, Côte-d'Or, in the Côte-d'Or département
* Saussey, Manche, in the Manche département
# Stenodeza

Stenodeza is a genus of South American jumping spiders that was first described by Eugène Louis Simon in 1900. As of August 2019 it contains only three species, found only in Argentina and Brazil: S. acuminata, S. fallax, and S. foestiva. The taxonomic relationships of the genus within the family Salticidae are uncertain.
# Junto

Junto may refer to:
* Whig Junto (c. 1700), English political leaders' group, that began to dominate the ministry from 1693 and held onto power intermittently until 1717 when members of the group fell out
* Junto (club) (c. 1730), a Philadelphia club started by Benjamin Franklin
* Junto (album), the seventh album by Basement Jaxx

## People with the given name

* Junto Matsushita (松下 純土, born 1991), Japanese footballer
* Junto Nakatani (中谷 潤人, born 1998), Japanese professional boxer
* Junto Taguchi (田口 潤人, born 1996), Japanese footballer
# Jing Abalos

Jing Abalos (born September 17, 1941) is a Filipino actor. Abalos is a member of the S.O.S. Daredevils and has also worked a stunt instructor. He was born in Bayambang, Pangasinan and raised in Camiling, Tarlac.
Abalos was the third of the six children of Angelita Asuncion and Rufino Abalos. He finished his elementary and high school in Camiling College and he reached the first year Mechanical Engineering in Far Eastern University in Manila.
His first film was Amazona. He was introduced in the film Apat Na Agila (alternative title "Four Eagles"), and became a full-fledged star in Batman Fights Dracula under Lea Production in 1967, opposite Viviane Lorrain.
Abalos became a contract star of Lea Production and made several films in Taurus Production's The Lady Untouchable opposite Magda Gonzalez.

## Filmography

* Amazona (1957)
* Apat na Agila (1967)
* Batman Fights Dracula (1967) as Batman/Bruce Wayne
* Lady Untouchable (1968)
* Cueva Vaca (1972)
* Dirty Hari (1972)
* Mga Mapanganib (1972)
* Trafcon-Ancar Limbas Unit 57 (1972)
* Johnny Tanggo Rides Again... Tatanga-tanga, Dakila Naman (1982)
# Lenins Weg

Lenins Weg ('Path of Lenin') was a German-language newspaper published in Soviet Azerbaijan. It was published from Helenendorf between 1932 and 1936, and in 1936 from Baku. Lenins Weg functioned as a republic-level newspaper for the German population in Soviet Azerbaijan.
# Racetrack principle

In calculus, the racetrack principle describes the movement and growth of two functions in terms of their derivatives.
This principle is derived from the fact that if a horse named Frank Fleetfeet always runs faster than a horse named Greg Gooseleg, then if Frank and Greg start a race from the same place and the same time, then Frank will win. More briefly, the horse that starts fast and stays fast wins.
In symbols:
    if $f'(x)>g'(x)$ for all $x>0$, and if $f(0)=g(0)$, then $f(x)>g(x)$ for all $x>0$.
or, substituting ≥ for > produces the theorem
    if $f'(x)\geq g'(x)$ for all $x>0$, and if $f(0)=g(0)$, then $f(x)\geq g(x)$ for all $x\geq 0$.
which can be proved in a similar way

## Proof

This principle can be proven by considering the function $h(x)=f(x)-g(x)$. If we were to take the derivative we would notice that for $x>0$,
    $h'=f'-g'>0.$
Also notice that $h(0)=0$. Combining these observations, we can use the mean value theorem on the interval $[0,x]$ and get
    $0<h'(x_{0})={\frac {h(x)-h(0)}{x-0}}={\frac {f(x)-g(x)}{x}}.$
By assumption, $x>0$, so multiplying both sides by $x$ gives $f(x)-g(x)>0$. This implies $f(x)>g(x)$.

## Generalizations

The statement of the racetrack principle can slightly generalized as follows;
    if $f'(x)>g'(x)$ for all $x>a$, and if $f(a)=g(a)$, then $f(x)>g(x)$ for all $x>a$.
as above, substituting ≥ for > produces the theorem
    if $f'(x)\geq g'(x)$ for all $x>a$, and if $f(a)=g(a)$, then $f(x)\geq g(x)$ for all $x>a$.

### Proof

This generalization can be proved from the racetrack principle as follows:
Consider functions $f_{2}(x)=f(x+a)$ and $g_{2}(x)=g(x+a)$. Given that $f'(x)>g'(x)$ for all $x>a$, and $f(a)=g(a)$,
$f_{2}'(x)>g_{2}'(x)$ for all $x>0$, and $f_{2}(0)=g_{2}(0)$, which by the proof of the racetrack principle above means $f_{2}(x)>g_{2}(x)$ for all $x>0$ so $f(x)>g(x)$ for all $x>a$.

## Application

The racetrack principle can be used to prove a lemma necessary to show that the exponential function grows faster than any power function. The lemma required is that
    $e^{x}>x$
for all real $x$. This is obvious for $x<0$ but the racetrack principle can be used for $x>0$. To see how it is used we consider the functions
    $f(x)=e^{x}$
and
    $g(x)=x+1.$
Notice that $f(0)=g(0)$ and that
    $e^{x}>1$
because the exponential function is always increasing (monotonic) so $f'(x)>g'(x)$. Thus by the racetrack principle $f(x)>g(x)$. Thus,
    $e^{x}>x+1>x$
for all $x>0$.
# Lazar Vuković

Lazar Vuković Branković (Serbian Cyrillic: Лазар Вуковић Бранковић; died 12 July 1410), was a Serbian prince (knez), the son of Lord Vuk Branković (r. 1378–1389) and Mara Lazarević. During the Ottoman Interregnum, the Vuković (Branković) betrayed Musa Çelebi, who was defeated in June 1410. Stefan Lazarević, who continued supporting Musa, retreated after the battle to Constantinople, while his cousin Vuk and Lazar Vuković headed back home. They were intercepted by Musa's people and both were murdered on 11 July 1410. Old Serbian chronicles erroneously documented that Đurađ Grgurević, Lazar Vuković, Vuk and Lazar Lazarević were killed in 1410.
# Peripheral nerve field

Peripheral nerve field refers to an area of skin innervated by a single nerve. A peripheral nerve field can also be described as cutaneous nerve distribution.
An area innervated by a single dorsal root is called a dermatome.
Neurologists rely on maps of dermatomes and peripheral nerve fields to diagnose areas of nerve damage based on somasthetic or proprioceptive deficits in specific dermatomes and peripheral nerve fields. Although areas of innervation are somewhat consistent following genetically determined patterns of the species, specific areas of innervation are as unique to an individual as are fingerprints.
# I Will Follow (disambiguation)

"I Will Follow" is a song by Irish rock band U2.
It may also refer to:
* I Will Follow (film), a 2010 film
* I Will Follow (album), an album by Jeremy Camp and its title track
* "I Will Follow", a song by Chris Tomlin on the album And If Our God Is for Us...
* "I Will Follow", a song by the band Chapel Hart
* "Go On and I Will Follow", a quote from the William Shakespeare play As You Like It
# Stenodesmus (millipede)

Stenodesmus is a genus of millipedes belonging to the family Xystodesmidae.
The species of this genus are found in Northern America.
Species:
* Stenodesmus acuarius (Attems, 1931)
* Stenodesmus mexicanus De Saussure, 1859
* Stenodesmus serratus (Loomis, 1959)
* Stenodesmus simillimus (Humbert & De Saussure, 1869)
* Stenodesmus tuobitus (Chamberlin, 1910)
# Jump (Jimmy Ponder album)

Jump is an album by guitarist Jimmy Ponder that was released by Muse in 1989.

## Reception

Professional ratings :
| Review scores ||
| Source | Rating |
| AllMusic | |
In his review on AllMusic, Ron Wynn stated "Ponder is a good guitarist in the Grant Green school, a fine soul/blues player.".

## Track listing

All compositions by Jimmy Ponder except where noted
* "I'll Always Be There" – 5:00
* "You Stepped Out of a Dream" (Nacio Herb Brown, Gus Kahn) – 5:35
* "Blues for Betty" – 4:02
* "When Love Comes My Way" – 5:33
* "My Romance" (Richard Rodgers, Lorenz Hart) – 4:23
* "Stormy Monday" (T-Bone Walker) – 5:43
* "Jump" – 6:02
* "In a Mellow Tone" (Duke Ellington) – 6:26

## Personnel

* Jimmy Ponder – guitar, vocals
* James Anderson – tenor saxophone
* Big John Patton – organ
* Geary Moore – rhythm guitar
* Eddie Gladden – drums
* Lawrance Killien - percussion
# Újpesti TE (disambiguation)

Újpesti TE is a sport society in Újpest, Hungary. It may also refer to:
* Újpesti TE (canoeing) - canoeing/kayaking club
* Újpesti TE (fencing) - fencing club
* Újpesti TE (ice hockey) - ice hockey club
* Újpesti TE (waterpolo) - water polo club
# Ragambald

Ragambald (died 786) was the Abbot of Farfa from 781 until his death. According to the abbey's twelfth-century historian Gregory of Catino, Ragambald was born in a city in Gaul (Gallia), that is, Francia, but he does not explicitly call him a Frank. Succeeding Probatus, a local-born abbot, Ragambald was the first of a line of abbots from Francia, including Altpert (786–90) and Mauroald (790–802). The significance of the Frankish presence at Farfa and of Ragambald's abbacy is summed up:
   . . . the ‘new’ abbeys of the time not only arose under Frankish influence but also infiltrated the religious life of Lombard Italy with ‘Frankish’ ideas and attitudes, providing a kind of ‘fifth column’ that prepared the way for Frankish military victory and a more ready acceptance of Frankish political domination.
Under Ragamblad the abbey's patronage may have declined as compared with that under his predecessor. He is recorded to have received a single grant from Duke Hildeprand of Spoleto during his tenure. This may have been related to Papal encroachments. By the reign of Pope Leo III, Farfa was losing land to the Papacy.
# Interconnect facility

Interconnect facility: In a communications network, one or more communications links that (a) are used to provide local area communications service among several locations and (b) collectively form a node in the network.
An interconnect facility may include network control and administrative circuits as well as the primary traffic circuits.
An interconnect facility may use any medium available and may be redundant.
# Pere Gabriel Richard Elementary School

The Pere Gabriel Richard Elementary School is a public school located at 176 McKinley Avenue in the Detroit suburb of Grosse Pointe Farms, Michigan. The building was listed on the National Register of Historic Places in 1994.

## History

As the Grosse Pointes rapidly gained population in the 1920s, the Grosse Pointe Public School System constructed four new school to serve the influx of students. The last of these was Pere Gabriel Richard Elementary School. In 1928, the school board approved the site for this school and issued a bond for its construction. In 1929, they commissioned architect Robert O. Derrick to design the building. The original design was twice as large as the current building, but when construction bids came in the high, Derrick scaled back the plans. A.W. Kutsche and Company was awarded the contract to construct the scaled-down building, and construction was completed in 1930, and opened in September of that year.

## Description

Pere Gabriel Richard Elementary School is a two and one-half story French Renaissance Revival brick building trimmed with stone. It has a high slate-covered mansard roof that contains a third story. A flat-roofed addition was added in 1962. The facade is asymmetrical, with an off-center main entrance set in a shallow projecting mass. A hip-roof mass at either end of projects slightly.
# INSYS

INSYS was formed in October 2001 by a management buy-out of Hunting Engineering and was subsequently acquired by Lockheed Martin UK Holdings, Ltd., a subsidiary of Lockheed Martin Corporation in October 2005.
INSYS's products included lightweight anti-tank weapons such as the LAW 80 or the BL755 cluster bombs. As part of Lockheed Martin UK it undertakes the certification and supply of the WAH-64 Apache helicopter munitions. Support equipment includes the in-service and future Biological Detection Systems, field hospitals, power generation and supply.
# Protein phosphatase with ef-hand domain 2

Protein phosphatase with EF-hand domain 2 is a protein that in humans is encoded by the PPEF2 gene.

## Function

This gene encodes a member of the serine/threonine protein phosphatase with EF-hand motif family. The protein contains a protein phosphatase catalytic domain, and at least two EF-hand calcium-binding motifs in its C terminus. Although its substrate(s) is unknown, the encoded protein, which is expressed specifically in photoreceptors and the pineal, has been suggested to play a role in the visual system. This gene shares high sequence similarity with the Drosophila retinal degeneration C (rdgC) gene. [provided by RefSeq, Jul 2008].
# Wet Planet Beverages

Wet Planet Beverages, of Pittsford, New York, was the company which produces Jolt Cola, Napa Valley Soda, Thornwood Estates, Autumn Frost, and DNA. They are also a distributor for Martinelli's Sparkling Cider.

## History

On September 28, 2009, The Jolt Company, Inc. filed Chapter 11 proceedings in the United States Bankruptcy Court in Rochester, New York and simultaneously filed a motion to permit sale of the company's assets through a court-approved sale. It declared bankruptcy after failing to meet the demands from Rexam to fulfill an agreement over buying resealable cans.
Eight years later, Jolt Cola returned to the market through an exclusive agreement with Dollar General Stores. Wet Planet Beverages no longer owns the Jolt Cola name; the current revival is credited to Manhattan-based ECC Jolt, LLC.
# Hangzhou–Jiaxing–Huzhou Plain

The Hangzhou–Jiaxing–Huzhou Plain, or Hangjiahu Plain (Chinese: 杭嘉湖平原; pinyin: Háng–Jiā–Hú Píngyuán) is the largest plain in Zhejiang province, and is an integral part of the Yangtze Delta. Comprising an area of 7,620 square kilometres (2,940 square miles), it is bound by Lake Tai to the north, the Qiantang River / Hangzhou Bay to the south, and Tianmu Mountain to the west. It includes all of the prefecture-level city of Jiaxing, most of Huzhou, and the northeastern part of Hangzhou.

## Geography

The plain has a humid subtropical climate (Köppen Cfa), influenced by the East Asian Monsoon, with cool winters and very hot and humid summers. The topography is generally low-lying and flat, at around 3 metres (9.8 feet) elevation, though slightly higher to the south and east and lower sloping towards Lake Tai. Its river and canal network, including the Grand Canal itself, at 12.7 km per km$^2$ (20.4 mi per sq. mi.), is the densest in all of China. From the 1960s to the 2000s, declining aquifer levels from continual groundwater extraction have caused some of the strongest land subsidence in China.
# Joan I

Joan I or Joanna I may refer to:
* Joan I, Countess of Burgundy (1191–1205)
* Joan I of Navarre (1271–1305), daughter of King Henry I of Navarre and Blanche of Artois
* Joan I, Countess of Auvergne (1326–1360)
* Joanna I of Naples (1328–1382)
* Joan I, Countess of Dreux (1345 – 1346), only child of Peter, Count of Dreux
* Joanna of Castile (1479–1555), a.k.a. Joanna I or Juana I, Queen of Castile and Aragon, daughter of Isabella I of Castile and Ferdinand II of Aragon
# Werner Callebaut

Werner Callebaut (October 7, 1952 – November 6, 2014) was a professor at the University of Hasselt, scientific director of the Konrad Lorenz Institute for Evolution and Cognition Research, editor and chief of Biological Theory, and president of The International Society for the History, Philosophy, and Social Studies of Biology.

## Biography

He attended high school at Koninklijk Atheneum Vilvoorde, Belgium. During his undergraduate studies at the University of Ghent, he was highly influenced by Leo Apostel and Etienne Vermeersch. In 1983, he received a Ph.D. in philosophy from the University of Ghent with a dissertation entitled Contribution to a General Theory of Rationality on Evolutionary Foundations—With an Application to the Organization of Scientific Knowledge. In 1995 he became a professor of philosophy at University of Hasselt. Between 1995 and 1999, he was a visiting fellow at Konrad Lorenz Institute for Evolution and Cognition Research (KLI) and, in 1999, he moved to Vienna, Austria to become scientific manager of KLI. In 2006, he became editor and chief of Biological Theory. In 2013, he was elected president of The International Society for the History, Philosophy, and Social Studies of Biology (ISHPSSB). He unexpectedly and untimely passed away in his sleep.

## Taking the Naturalistic Turn

In his 1993 book Taking the naturalistic turn, or how real philosophy of science is done, Callebaut interviewed a number of philosophers of on key topics in the philosophy of science. He then wove together the interviews into conversations on these key topics in the philosophy of science.
# Éterpigny, Somme

Éterpigny (French pronunciation:; Picard: Étèrpigny) is a commune in the Somme department in Hauts-de-France in northern France.

## Geography

Éterpigny is situated on the banks of the river Somme, at the junction of the N17 and D62 roads, some 48 km (30 mi) east of Amiens.
# Radon–Riesz property

The Radon–Riesz property is a mathematical property for normed spaces that helps ensure convergence in norm. Given two assumptions (essentially weak convergence and continuity of norm), we would like to ensure convergence in the norm topology.

## Definition

Suppose that (X, ||·||) is a normed space. We say that X has the Radon–Riesz property (or that X is a Radon–Riesz space) if whenever $(x_{n})$ is a sequence in the space and $x$ is a member of X such that $(x_{n})$ converges weakly to $x$ and $\lim _{n\to \infty }\Vert x_{n}\Vert =\Vert x\Vert$, then $(x_{n})$ converges to $x$ in norm; that is, $\lim _{n\to \infty }\Vert x_{n}-x\Vert =0$.

## Other names

Although it would appear that Johann Radon was one of the first to make significant use of this property in 1913, M. I. Kadets and V. L. Klee also used versions of the Radon–Riesz property to make advancements in Banach space theory in the late 1920s. It is common for the Radon–Riesz property to also be referred to as the Kadets–Klee property or property (H). According to Robert Megginson, the letter H does not stand for anything. It was simply referred to as property (H) in a list of properties for normed spaces that starts with (A) and ends with (H). This list was given by K. Fan and I. Glicksberg (Observe that the definition of (H) given by Fan and Glicksberg includes additionally the rotundity of the norm, so it does not coincide with the Radon-Riesz property itself). The "Riesz" part of the name refers to Frigyes Riesz. He also made some use of this property in the 1920s.
It is important to know that the name "Kadets-Klee property" is used sometimes to speak about the coincidence of the weak topologies and norm topologies in the unit sphere of the normed space.

## Examples

1. Every real Hilbert space is a Radon–Riesz space. Indeed, suppose that H is a real Hilbert space and that $(x_{n})$ is a sequence in H converging weakly to a member $x$ of H. Using the two assumptions on the sequence and the fact that
    $\langle x_{n}-x,x_{n}-x\rangle =\langle x_{n},x_{n}\rangle -\langle x_{n},x\rangle -\langle x,x_{n}\rangle +\langle x,x\rangle ,$
and letting n tend to infinity, we see that
    $\lim _{n\to \infty }{\langle x_{n}-x,x_{n}-x\rangle }=0.$
Thus H is a Radon–Riesz space.
2. Every uniformly convex Banach space is a Radon-Riesz space. See Section 3.7 of Haim Brezis' Functional analysis.
# Tatsuo Endo (engineer)

Tatsuo Endo (遠藤 達雄, Endō Tatsuo, 1925 – 1989) was a Japanese engineer. In 1968, while a visiting professor at the University of Illinois, he developed the rainflow-counting algorithm for fatigue analysis of structures, along with M. Matsuishi.
# Perlis State Secretariat Building

Perlis State Secretriat Building is Perlis's state secretariat building. It is situated on Jalan Hospital, Kangar.

## History

The building was erected as government offices for the British authorities, and included various departments including: the British Adviser's Office, the Council Chamber, the Treasury, the Customs, the Land Office, the Education Office, the Sanitary Board, and the Health Office.
The foundation stone was laid by the Raja of Perlis in 1937 and the building was completed in 1939. The cost of the building was $87,000 and was designed by a Mr. Boucher, architect, Boucher & Co., Penang. The building contractor was Lee Woon of Penang, supervised by D. Cheam of Kangar. The clock was made by William Potts & Sons, Leeds.
# Iain Webb

Iain Webb (born 30 March 1959) is an English ballet dancer who formerly danced for the Royal Ballet in London. He is currently Director of Florida's Sarasota Ballet where he has staged many of Frederick Ashton's ballets.

## Biography

The son of a fireman and plumber, Webb grew up in Yorkshire in the north of England. From the age of 16, he trained at the Rambert School of Ballet and at the Royal Ballet School. By 1989, he was a soloist dancer at the Royal Ballet, performing leading roles in works such as Ashton's The Dream, Fokine's Les Sylphides and Balanchine's The Prodigal Son. In 1996, he retired as an active dancer, becoming a rehearsal director for Matthew Bourne's productions of Swan Lake and Cinderella.
In 1999, he joined Japan's newly established K-Ballet, first as ballet master then as assistant director. He has also co-directed Adam Cooper's ballet company and has produced international performances involving the Royal Danish Ballet, Paris Opera Ballet, New York City Ballet and Stuttgart Ballet.
In 2007, Webb became director of the Sarasota Ballet where he has staged over 100 productions including 16 world premieres. He attributes much of his success to the support of his wife Margaret Barbieri who while at the Royal Ballet worked closely with masters including Ashton, John Cranko, Kenneth MacMillan and Ninette de Valois. Webb's productions have also included classical works by George Balanchine, Antony Tudor and Agnes de Mille and more recent ballets by Twyla Tharp and Christopher Wheeldon. Sarasota Ballet was in a dreadful financial position at the beginning of his term but Webb has managed to increase ticket sales by a factor of four, restoring the company's viability.
In May 2014, Webb staged Sarasota Ballet's widely acclaimed Frederick Ashton Festival with a wide selection of Ashton's works, including Birthday Offering, Illuminations, Les Rendezvous, Sinfonietta, and Valses Nobles et Sentimentales.