hotchpotch/wikipedia-multilingual-ir-related-lead-pairs huggingface dataset:
No Rest for the Wicked (webcomic)
No Rest for the Wicked is a fantasy webcomic by Andrea L. Peterson. The characters are loosely based on characters from traditional fairy tales, including those by Hans Christian Andersen, Charles Perrault, and the Brothers Grimm. The plot revolves around a princess who has been an insomniac since the disappearance of the Moon and her journey to restore the Moon to the sky. As of August 2007 it is on the fourth chapter, with a total of 200 pages thus far. The story has a generally elegiac mood, an undercurrent of sadness leavened with humor throughout. No Rest for the Wicked is now also available in Italian, German, and Japanese.

Elegiac
The adjective elegiac has two possible meanings.  First, it can refer to something of, relating to, or involving, an elegy or something that expresses similar mournfulness or sorrow.  Second, it can refer more specifically to poetry composed in the form of elegiac couplets.

An elegiac couplet consists of one line of poetry in dactylic hexameter followed by a line in dactylic pentameter. Because dactylic hexameter is used throughout epic poetry, and because the elegiac form was always considered "lower style" than epic, elegists, or poets who wrote elegies, frequently wrote with epic poetry in mind and positioned themselves in relation to epic.
Yes I Can (TV programme)
Yes I Can is a 4-part documentary series created for Setanta Sports. by beActive Media, with support from the Broadcasting Authority of Ireland. It features four people overcoming various disabilities and attempting an extreme sport.  The featured participants are given the chance to engage in radical experiences, from car racing to waterskiing, and encourage other people not to let any disability stop them from living life to the full.  It aired for four consecutive Mondays in November 2011 on Setanta Sports.

Extreme sport
Action sports, adventure sports or extreme sports are activities perceived as involving a high degree of risk of injury or death. These activities often involve speed, height, a high level of physical exertion and highly specialized gear. Extreme tourism overlaps with extreme sport. The two share the same main attraction, "adrenaline rush" caused by an element of risk, and differ mostly in the degree of engagement and professionalism.
Szpiro
Szpiro is a Polish Jewish surname, a variant of Shapiro. Notable people with this surname include:

Abram Szpiro (1912-1943), Polish chess master

Dawid Szpiro (1922-1944), Hashomer Hatzair resistance member killed by the Gestapo (see Holocaust Encyclopedia entry)

George Szpiro (born 1950), Israeli-Swiss author, journalist, and mathematician

Lucien Szpiro (1941–2020), French mathematician
Szpiro's conjecture, formulated by Lucien Szpiro

Szpiro's conjecture
In number theory, Szpiro's conjecture relates to the conductor and the discriminant of an elliptic curve.  In a slightly modified form, it is equivalent to the well-known abc conjecture.  It is named for Lucien Szpiro, who formulated it in the 1980s. Szpiro's conjecture and its equivalent forms have been described as "the most important unsolved problem in Diophantine analysis" by Dorian Goldfeld, in part to its large number of consequences in number theory including Roth's theorem, the Mordell conjecture, the Fermat–Catalan conjecture, and Brocard's problem.
Abdelkrim Mameri
Abdelkrim Mameri (born January 12, 1981, in Boufarik) is an Algerian football player who is currently playing as a defender for ES Sétif in the Algerian Ligue Professionnelle 1.

Mameri captained CRB to its sixth Algerian Cup title in 2009.

Boufarik
Boufarik (Arabic: بوفاريك, Berber: Bufarik, Tifinagh: ⴱⵓ ⴼⴰⵔⵉⴽ) is a town in Blida Province, Algeria, approximately 30 km from Algiers. In 2008, its population was 57,162.

The major neighborhoods of the city are: K'ssar, Blatan, Ben gladash, Mimoun, Trig erange, Bariyan.

The commune, which well known for the production of oranges, is the birthplace of Orangina.
Li Xianting
Li Xianting (Chinese: 栗宪庭; born 1949 in Jilin) is an independent art critic and curator of contemporary Chinese art in China. After he graduated from Chinese Painting Department, Central Academy of Fine Art in 1978, he became the editor of Fine Art Magazine until 1983.  From 1985 to 1989 he was the editor of the authoritative China Fine Art Newspaper, and was active as independent critic and curator based in Beijing henceforth.

In the late seventies and eighties, Li was involved in advocating and introducing the avant-garde art form in China. He organized the "Stars exhibition" in 1979, and coined the terms "cynical realism" and "political pop". He also lectured and curated international shows, including the China Pavilion at the 45th Venice Biennale (1995). He is now the director of Songzhuang Art Museum and Li Xianting's Film Fund.

Cynical realism
Cynical realism (simplified Chinese: 玩世现实主义; traditional Chinese: 玩世現實主義; pinyin: wánshì xiànshí zhǔyì) is a contemporary movement in Chinese art, especially in the form of painting, that began in the 1990s. Beginning in Beijing, it has become one of the most popular Chinese contemporary art movements in mainland China. It arose throughout  the pursuit of individual expression by Chinese artists who broke away from the collective mindset that existed since the Cultural Revolution. The major themes tend to focus on socio-political issues and events since Revolutionary China (1911) to the present. These include having a usually humorous and post-ironic take on a realist perspective and interpretation of the transition that Chinese society has been through, from the advent of communism to today's industrialization and modernization.

Artists associated with cynical realism include Fang Lijun, Liu Wei, and Yue Minjun.
Rip Curl Pro 2015 (women)
The Rip Curl Pro 2015 was an event of the Association of Surfing Professionals for 2015 ASP World Tour.

This event was held from 1 to 12 April at Bells Beach, (Victoria, Australia) and contested by 18 surfers.

The tournament was won by Carissa Moore (HAW), who beat Stephanie Gilmore (AUS) in final.

Bells Beach
Bells Beach is a locality in Surf Coast Shire, Victoria, Australia. It is a popular surf beach, located 100 km (62 mi) south-west of Melbourne, on the Great Ocean Road near the towns of Torquay and Jan Juc.

It is named after William Bell, a Geelong businessman and grazier, who owned much of the property there from the 1840s. Many records wrongly accredit the location's name to John Calvert Bell of the family that took up a pastoral run there much later in 1905 and built the 'Addiscot' homestead. John Calvert Bell was, before that time, a resident at Calder Park, Mount Duneed, and not related to William Bell of Bells Beach.  The beach and coastal reserve are listed on the Victorian Heritage Register.

In the 2016 Census, there were 130 people in Bells Beach, 88.7% of whom were born in Australia and 94.5% of whom spoke only English at home.
Movement for a Modern and Active Krajina
Movement for Modern and Active Krajina (Bosnian: Pokret za Modernu i Aktivnu Krajinu; abbreviated POMAK) is a political party in Bosnia and Herzegovina founded by Šuhret Fazlić, mayor of Bihać, in 2018. It aims to improve the economy, healthcare and education, and improve the political strength of the Bosanska Krajina and Una-Sana Canton as a whole, which it feels has been neglected by the government since Bosnia and Herzegovina's independence in the 1990s.

In the 2022 Federation of Bosnia and Herzegovina general election, POMAK won 3 seats on the Assembly of Una-Sana Canton and one seat in the House of Representatives of the Federation of Bosnia and Herzegovina: Maja Uremović in the 1st Electoral Unit.

Assemblies of the cantons of the Federation of Bosnia and Herzegovina
The 10 Cantons of the Federation of Bosnia and Herzegovina are each governed by directly elected parliaments called assemblies. Each assembly is elected by at-large party-list proportional representation with open lists every four years at the same time as federal and entity elections.
Serge Golovach
Sergey Mikhaylovich Golovach (born June 3, 1970, in Birobidzhan, Soviet Union) is a contemporary artist.  He uses body-art, performance art, panoramic photography, photo-films, silk screen printing, animation as well as pod-casting as artistic media. He regularly and actively participates in gallery and art museum exhibitions and projects, and contributes to the artistic concept of several magazines.

In 1986 he graduated from a local art school. In 2001 he graduated from DVAGS in Khabarovsk (Russian Far East), and in 2006 obtained a DMAN through the "Seminar for Young Managers of Cultural Institutions and Museums in the Russian Federation" program in Celle (Germany, Lower Saxony). He moved to Moscow in 2001, where he had his first major exhibition that same year at the Union of Journalists' Center of Photography. Golovach continues to travel between Moscow and Vitebsk.

Art museum
An art museum, or art gallery, is an organization, usually with buildings or spaces for the display of art from the museum's own collection. It might be in public or private ownership, be accessible to all, or have restrictions in place. Although primarily concerned with visual art, art museums are often used as a venue for other cultural exchanges and artistic activities, such as lectures, jewelry, performance arts, music concerts, or poetry readings. Art museums also frequently host themed temporary exhibitions, which often include items on loan from other collections.
Kill zone
In military tactics, the kill zone, also known as killing zone, is an area entirely exposed to effective direct fire or accurately zeroed indirect fire, typically as an element of ambush within which an approaching enemy force is encircled/flanked, engaged and destroyed. The objective of the ambushing force is to seize the element of surprise to quickly kill or capture all hostile combatants inside the kill zone, and the ambushed soldiers (who may or may not be trapped) may respond by counterattacking and/or breaking out of the kill zone.

The term is also used in non-lethal sense in military exercises and simulations, as well as in recreational wargaming and MilSim shooting sports such as paintball, airsoft and laser tag, as a region within the training area, playing field or arena where intense shootouts and elimination of participants are most likely to happen.

Military training area
A military training area, training area (Australia, Ireland, and the United Kingdom) or training centre (Canada) is land set aside specifically to enable military forces to train and exercise for combat. Training areas are usually out of bounds to the general public, but some have limited access when not in use. As well as their military function, they often serve as important wildlife refuges. They are distinct from proving grounds which are designed for purposes such as testing weaponry or equipment.
Renal pelvis
The renal pelvis or pelvis of the kidney is the funnel-like dilated part of the ureter in the kidney. It is formed by the convergence of the major calyces, acting as a funnel for urine flowing from the major calyces to the ureter. It has a mucous membrane and is covered with transitional epithelium and an underlying lamina propria of loose-to-dense connective tissue.

The renal pelvis is situated within the renal sinus alongside the other structures of the renal sinus.

Transitional epithelium
Transitional epithelium is a type of stratified epithelium. Transitional epithelium is a type of tissue that changes shape in response to stretching (stretchable epithelium). The transitional epithelium usually appears cuboidal when relaxed and squamous when stretched. This tissue consists of multiple layers of epithelial cells which can contract and expand in order to adapt to the degree of distension needed. Transitional epithelium lines the organs of the urinary system and is known here as urothelium (pl.: urothelia). The bladder, for example, has a need for great distension.
Rahibai Soma Popere
Rahibai Soma Popere (pronounced [raːhiːbaːiː somaː popɛrɛ]), born in 1964, is an Indian farmer and conservationist. She helps other farmers return to native varieties of crops, preparing hyacinth beans for self-help groups. She is among three Indians on the BBC list of "100 Women 2018". Scientist Raghunath Mashelkar gave her the epithet "Seed Mother".

BAIF Development Research Foundation
The BAIF Development Research Foundation is a NGO based in Urali Kanchan near Pune in Maharashtra, India, that pioneers agricultural development. It was founded in 1967 by Manibhai Desai as the Bharatiya Agro Industries Foundation. 
Under Manibhai, BAIF pioneered cross breeding of high yielding European cattle such as Holstein Freisian and 
Jersey with the sturdy Indian breeds such as Gir from Gujarat. Later BAIF expanded the scope of activities to include animal health, nutrition, afforestation wasteland development, and tribal development.

In 1997, the organization received the Adivasi Seva Sanstha award from the State Government of Maharashtra.
Enter Kyōshirō Nemuri the Swordman
Enter Kyōshirō Nemuri the Swordman (眠狂四郎 殺法帖, Nemuri Kyōshirō Sappōchō) is a 1963 Japanese Jidaigeki film directed by Tokuzō Tanaka. It was adapted from the novel Nemuri Kyōshirō Buraihikai written by Renzaburō Shibata. It is the first film of a classic Japanese samurai film series Nemuri Kyōshirō.

Jidaigeki
Jidaigeki (時代劇) is a genre of film, television, and theatre in Japan. Literally meaning "period dramas", it refers to stories that take place before the Meiji Restoration of 1868.

Jidaigeki show the lives of the samurai, farmers, craftsmen, and merchants of their time. Jidaigeki films are sometimes referred to as chambara movies, a word meaning "sword fight", though chambara is more accurately a subgenre of jidaigeki. Jidaigeki rely on an established set of dramatic conventions including the use of makeup, language, catchphrases, and plotlines.
Beaufort Island
Beaufort Island is an island in Antarctica's Ross Sea. It is the northernmost feature of the Ross Archipelago, lying 21 kilometres (13 miles) north of Cape Bird, Ross Island. It is approximately 18.4 km2 (7 square miles) in area. It was first charted by James Clark Ross in 1841. Ross named the island for Sir Francis Beaufort, hydrographer to the British Royal Navy.

James Clark Ross
Rear-Admiral of the Red Sir James Clark Ross FRS FLS FRAS (15 April 1800 – 3 April 1862) was a Royal Navy officer and explorer who explored both the North and South Poles. In the Arctic, he participated in two expeditions led by his uncle, John Ross, and in four led by William Edward Parry: in the Antarctic, he led his own expedition from 1839 to 1843.
Tennis at the 2000 Summer Olympics – Men's singles
Russia's Yevgeny Kafelnikov defeated Germany's Tommy Haas in the final, 7–6(7–4), 3–6, 6–2, 4–6, 6–3 to win the gold medal in Men's Singles tennis at the 2000 Summer Olympics. In the bronze-medal match, France's Arnaud Di Pasquale defeated Switzerland's Roger Federer, 7–6(7–5), 6–7(7–9), 6–3. It was Russia's first medal in the event as an independent country (though Russian player Andrei Cherkasov had taken bronze as part of the Unified Team in 1992). France and Germany won their first medals in the event since 1924 and 1912, respectively.

The tournament was played at the Tennis Centre, Sydney Olympic Park, in Sydney, Australia. There were 64 players from 32 nations. Nations were able to enter up to four players each, up from three in prior Games.

The United States' Andre Agassi was the reigning gold medalist from 1996, but he did not participate.

Russia at the 2000 Summer Olympics
Russia competed at the 2000 Summer Olympics in Sydney, Australia. 435 competitors, 241 men and 194 women, took part in 238 events in 30 sports.

As of 2021, this is Russia's best ever result in terms of gold medals and the second best in terms of overall medals (after 2004).
No. 38 Group RAF
No. 38 Group RAF was a group of the Royal Air Force which disbanded on 31 December 2020. It was formed on 6 November 1943 from the former 38 Wing with nine squadrons as part of Allied Expeditionary Air Force (AEAF). It was disbanded on 31 January 1951, but re-formed on 1 January 1960, became part of RAF Air Support Command in 1967 and then, in 1972, the air support group within RAF Strike Command. It was temporarily disbanded from 18 Nov 1983 to 31 Oct 1992 and from 1 April 2000 to 1 July 2014. It subsequently became part of RAF Air Command, bringing together the Royal Air Force’s Engineering, Logistics, Communications and Medical Operations units. Air Officer Commanding No. 38 Group was also responsible for UK-based United States Visiting Forces (USVF) units and for RAF personnel attached to other global armed forces.

Earls Colne Airfield
Earls Colne Airfield (ICAO: EGSR) is a general aviation aerodrome located south-east of the village of Earls Colne, Essex, England.

The site was previously RAF Earls Colne, a Royal Air Force station which was primarily used by the United States Army Air Forces.
Minkowski–Steiner formula
In mathematics, the Minkowski–Steiner formula is a formula relating the surface area and volume of compact subsets of Euclidean space. More precisely, it defines the surface area as the "derivative" of enclosed volume in an appropriate sense.

The Minkowski–Steiner formula is used, together with the Brunn–Minkowski theorem, to prove the isoperimetric inequality. It is named after Hermann Minkowski and Jakob Steiner.

Subset
In mathematics, a set A is a subset of a set B if and only if all elements of A are also elements of B; B is then a superset of A. It is possible for A and B to be equal; if they are unequal, then A is a proper subset of B. The relationship of one set being a subset of another is called inclusion (or sometimes containment). A is a subset of B may also be expressed as B includes (or contains) A or A is included (or contained) in B. A k-subset is a subset with k elements.

When quantified,  is represented as

One can prove the statement  by applying a proof technique known as the element argument:

Let sets A and B be given. To prove that 
suppose that a is a particular but arbitrarily chosen element of A
show that a is an element of B.

The validity of this technique can be seen as a consequence of universal generalization: the technique shows  for an arbitrarily chosen element c. Universal generalisation then implies  which is equivalent to  as stated above.
Mida Woremo
Mida Woremo (Amharic: ሚዳ ወረሞ) is one of the woredas in the Amhara Region of Ethiopia. Part of the Semien Shewa Zone, Mida Woremo is bordered on the south by the Qechene River which separates it from Merhabiete, on the west by the Oromia Region, and on the north and east by the Debub Wollo Zone; the northern boundary is defined by the Walaqa River. The administrative center of this woreda is Meragna; other towns include Rema.

This woreda was originally named Weremo Wajetuna Midarema, which is the name used in the 1994 national census; it was changed before the Ethiopian Agricultural Sample Survey in October 2001, which used the present name.

As of 2008, 1000 households in Rema receive electricity from solar generation, free of charge. This project is funded by Stiftung Solarenergie, a German foundation promoting solar energy.

South Wollo Zone
South Wollo (Amharic: ደቡብ ወሎ) is a zone in the Amhara Region of Ethiopia. It acquired its name from the former province of Wollo. South Wollo is bordered on the south by North Shewa and the Oromia Special Zone (Amhara), on the west by East Gojjam, on the northwest by South Gondar, on the north by North Wollo, on the northeast by Afar Region, and on the east by the Oromia Special Zone and the Argobba special woreda. Its highest point is Mount Tabor in Amhara Sayint, 4247 meter above sea level. Cities in South Wollo include Kombolcha, Hayq, Dessie, Wuchale, Wogel Tena and Wurgessa.

On 24 August 2009 Zonal authorities announced that approximately 540 safe water units were constructed during the past Ethiopian budget year at a cost of over 23 million birr, while another 878 units were repaired. This has improved the access to safe water from 51% to 61% of the Zone's inhabitants.
Iowa's 5th congressional district
Iowa's 5th congressional district is an obsolete congressional district in the U.S. state of Iowa. It was last represented by Republican Steve King in 2013, who continued to serve in the U.S. House of Representatives after the district's obsolescence as the representative for Iowa's 4th congressional district.

The district became obsolete for the 113th U.S. Congress as Iowa lost a seat in the U.S. House of Representatives as a result of redistricting based upon the 2010 census. Official redistricting maps divided the territory in this district in half, adding the northern portion to the 4th district and the southern portion to the 3rd district.

113th United States Congress
The 113th United States Congress was a meeting of the legislative branch of the United States federal government, from January 3, 2013, to January 3, 2015, during the fifth and sixth years of Barack Obama's presidency. It was composed of the United States Senate and the United States House of Representatives based on the results of the 2012 Senate elections and the 2012 House elections. The seats in the House were apportioned based on the 2010 United States census. It first met in Washington, D.C., on January 3, 2013, and it ended on January 3, 2015. Senators elected to regular terms in 2008 were in the last two years of those terms during this Congress.

The Senate had a Democratic majority, while the House had a Republican majority; such a split would not be repeated until the 118th Congress. This was the last time Democrats held control of the Senate until the 117th Congress in 2021.
Chaynesse Khirouni
Chaynesse Khirouni (born 17 March 1968 in Douai) is a French politician elected in 2012 as a deputy for the Socialist Party.

She is the daughter of a steel industry Algerian toiler.

She finished first in the first round in Meurthe-et-Moselle's 1st constituency, with 37.9% and won the second round with 52.23%.

She also sits on the municipal council of Nancy.

Douai
Douai (UK: /ˈduːeɪ/ DOO-ay, US: /duˈeɪ/ doo-AY, French: [dwɛ] ⓘ; Picard: Doï; Dutch: Dowaai; formerly spelled Douay or Doway in English) is a city in the Nord département in northern France. It is a sub-prefecture of the department. Located on the river Scarpe some 40 kilometres (25 miles) from Lille and 25 km (16 mi) from Arras, Douai is home to one of the region's most impressive belfries.