hotchpotch/wikipedia-multilingual-ir-related-lead-pairs huggingface dataset:
1976 WFA Cup final
The 1976 WFA Cup final was the sixth final of the Women's FA Cup, England's primary cup competition for women's football teams. It was also the sixth final to be held under the direct control of Women's Football Association (WFA). Southampton and Queen's Park Rangers contested the match at The Eyrie, the former home of Bedford Town on 25 April 1976. The match ended 2–1 in favour of Southampton.

Southampton Women's F.C.
Southampton Women's FC is a women's football club based in Hampshire, England. The club is affiliated to the FA Women's National League and is an FA Charter Standard club.

Founded in 1970, Southampton Women's FC is the most successful women's football team in Southampton, and one of the most successful women's teams of the 1970s. They are eight-time winners of the Women's FA Cup between the seasons 1970–71 and 1980–81, and twice runners-up. Although founded by fans of the local men's professional side, the club is not affiliated to the men's club Southampton F.C., who run their own more recently founded affiliate, Southampton F.C. Women.
Amicula (chiton)
Amicula is a genus of chitons belonging to the family Mopaliidae.

The species of this genus are found in Northern America.

Species:

Amicula amiculata (Pallas, 1787)

Amicula gurjanovae Jakovleva, 1952

Amicula vestita (Broderip & Sowerby I, 1829)

Chiton
Chitons (/ˈkaɪtənz, -tɒnz/) are marine molluscs of varying size in the class Polyplacophora (/ˌpɒlipləˈkɒfərə/ POL-ee-plə-KOF-ər-ə), formerly known as Amphineura. About 940 extant and 430 fossil species are recognized.

They are also sometimes known as sea cradles, coat-of-mail shells, or suck-rocks, or more formally as loricates, polyplacophorans, and occasionally as polyplacophores.

Chitons have a shell composed of eight separate shell plates or valves. These plates overlap slightly at the front and back edges, and yet articulate well with one another. Because of this, the shell provides protection at the same time as permitting the chiton to flex upward when needed for locomotion over uneven surfaces, and even allows the animal to curl up into a ball when dislodged from rocks. The shell plates are encircled by a skirt known as a girdle.
Kris Draper
Kristopher Bruce "Kris" Draper (born May 24, 1971) is a Canadian former professional ice hockey player and current director of amateur scouting and assistant general manager for the Detroit Red Wings, the team which he played 17 seasons for during his 20-year National Hockey League (NHL) playing career.

Draper is a four-time Stanley Cup champion (all with Detroit), a Frank J. Selke Trophy winner and has scored over 100 goals in his NHL career with the Red Wings. Draper was a member of the famous "Grind Line" in Detroit, consisting of himself, Kirk Maltby and either Joe Kocur or Darren McCarty. His 222 playoff games ranked him tenth of most career playoff games played.

Grind Line
The Grind Line refers to a former forward line for the National Hockey League's Detroit Red Wings. Red Wings head coach Scotty Bowman modeled it after the Crash Line of the 1995 Stanley Cup champion New Jersey Devils.
Béla Szőkefalvi-Nagy
Béla Szőkefalvi-Nagy [beːlɒ søːkɛfɒlvi nɒɟ] (29 July 1913, Kolozsvár – 21 December 1998, Szeged) was a Hungarian mathematician. His father, Gyula Szőkefalvi-Nagy was also a famed mathematician. Szőkefalvi-Nagy collaborated with Alfréd Haar and Frigyes Riesz, founders of the Szegedian school of mathematics. He contributed to the theory of Fourier series and approximation theory. His most important achievements were made in functional analysis, especially, in the theory of Hilbert space operators. He was editor-in-chief of the Zentralblatt für Mathematik, the Acta Scientiarum Mathematicarum,  and the Analysis Mathematica. He was awarded the Kossuth Prize in 1953, along with his co-author F. Riesz, for his book Leçons d'analyse fonctionnelle.  He was awarded the Lomonosov Medal in 1979. The Béla Szőkefalvi-Nagy Medal honoring his memory is awarded yearly by Bolyai Institute.

János Bolyai Mathematical Institute
Bolyai Institute is the mathematics institute of the Faculty of Sciences of the University of Szeged, named after the Hungarian mathematicians, Farkas Bolyai, and his son János Bolyai, the co-discoverer of non-Euclidean geometry. Its director is László Zádori. Among the former members of the institute are Frigyes Riesz, Alfréd Haar, Rudolf Ortvay, Tibor Radó, Béla Szőkefalvi-Nagy, László Kalmár, Géza Fodor.
Purplemetalflakemusic
Purplemetalflakemusic is the fourth and final album by the American band the Fluid, released in 1993. It was the band's first album for a major label. The Fluid named the album after their music publishing company. The band supported the album by touring with Love Battery. The first single was "Mister Blameshifter".

Due to poor sales and the exit of their drummer, the band broke up less than a year after the album's release.

The Fluid
The Fluid was an American rock band from Denver which formed in 1985, disbanded in 1993, but reconvened in 2008. The group cited the Rolling Stones and MC5 as inspirations for their sound, and was the first group based outside the Pacific Northwest to sign with influential Seattle label Sub Pop.
JW's Family Album
JW's Family Album is the ninth studio album by Australian country music artist John Williamson. The album was released in October 1990 and peaked at number 21 on the ARIA Charts and was certified platinum. It included a re-recording of Williamson's debut single "Old Man Emu", including an additional verse.

At the ARIA Music Awards of 1991, the album was nominated for the ARIA Award for Best Children's Album.

At the Country Music Awards of Australia of 1992, the album won Top Selling Album.

1991 ARIA Music Awards
The Fifth Australian Recording Industry Association Music Awards (generally known as the ARIA Music Awards or simply The ARIAs) was held on 25 March 1991 at the Darling Harbour Convention Centre in Sydney. International host Bob Geldof was assisted by presenters to distribute 24 awards. There were live performances but the awards were not televised and the ceremony was noted for its three-hours plus length with Gary Morris, manager of Midnight Oil providing a 20-minute acceptance speech.

In addition to previous categories, "Lifetime Achievement Award" was created and first awarded posthumously to record producer and Albert Productions label owner, Ted Albert (who died in November 1990); an "Outstanding Achievement Award" was presented to Midnight Oil. The ARIA Hall of Fame inducted four artists: Don Burrows, Peter Dawson, Glenn Shorrock and Billy Thorpe.
Coburg–Sonneberg railway
The Coburg–Sonneberg railway is a single-track, electrified, 20 kilometre-long main line railway from Coburg in the German state of Bavaria via Neustadt to Sonneberg in Thuringia. It was opened in 1858 and is one of the oldest railways in Germany.

Sonneberg
Sonneberg (German pronunciation: [ˈzɔnəbɛʁk] ⓘ) in Thuringia, Germany, is the seat of the Sonneberg district. It is in the Franconian south of Thuringia, neighboring its Upper Franconian twin town Neustadt bei Coburg.

Sonneberg became known as the "world toy city", and is home to the German Toy Museum and the Sonneberg observatory, founded in 1925. The Thuringian Slate Mountains border the city, with the Franconian Forest to the east.
Anatol Șalaru
Anatol Șalaru (born 7 February 1962) is a Moldovan politician who served as Minister of Transport and Roads Infrastructure from 2009 to 2013 and Minister of Defense from 2015 to 2016. He was member of Parliament of Moldova from 1990 to 1994 and from 2014 to 2015.

Șalaru was leader of Liberal Party (previously known as Reform Party) from 1993 to 1998. He has been leader of National Unity Party since 2017.

National Unity Party (Moldova)
The National Unity Party (Romanian: Partidul Unității Naționale; PUN), known before 11 June 2017 as the Right (Romanian: Dreapta), was a Moldovan political party founded in June 2017, having as its main political goal the unification with Romania of the territory between the rivers Prut and Nistru (also known as Bessarabia).
Toyono, Nagano
Toyono (豊野町, Toyono-machi) was a town located in Kamiminochi District, Nagano Prefecture, Japan.

As of 2003, the town had an estimated population of 10,090 and a density of 507.04 persons per km2. The total area was 19.90 km2.

On January 1, 2005, Toyono, along with the village of Ōoka (from Sarashina District), and the villages of Kinasa and Togakushi (all from Kamiminochi District), was merged into the expanded city of Nagano.

Sarashina District, Nagano
Sarashina (更級郡, Sarashina-gun) was a district located in Nagano Prefecture, Japan.

As of 2003, the district had an estimated population of 1,467 with a density of 31.99 persons per km2. The total area was 45.86 km2.
Cosmographia (Bernardus Silvestris)
Cosmographia ("Cosmography"), also known as De mundi universitate ("On the totality of the world"), is a Latin philosophical allegory, dealing with the creation of the universe, by the twelfth-century author Bernardus Silvestris. In form, it is a prosimetrum, in which passages of prose alternate with verse passages in various classical meters. The philosophical basis of the work is the Platonism of contemporary philosophers associated with the cathedral school of Chartres—one of whom, Thierry of Chartres, is the dedicatee of the work. According to a marginal note in one early manuscript, the Cosmographia was recited before Pope Eugene III when he was traveling in France (1147–48).

Prosimetrum
A prosimetrum (plural prosimetra) is a poetic composition which exploits a combination of prose (prosa) and verse (metrum); in particular, it is a text composed in alternating segments of prose and verse. It is widely found in Western and Eastern literature. While narrative prosimetrum may encompass at one extreme a prose story with occasional verse interspersed, and at the other, verse with occasional prose explanations, in true prosimetrum the two forms are represented in more equal measure. A distinction is sometimes drawn between texts in which verse is the dominant form and those in which prose dominates; there the terms prosimetrum and versiprose are applied respectively.
Portrait of Giovanna Baccelli
Portrait of Giovanna Baccelli is a 1782 portrait painting by the British artist Thomas Gainsborough. It portrays the Italian ballet dancer Giovanna Baccelli. Baccelli was the principal ballerina at King's Theatre in the Haymarket. She was also the mistress of the Duke of Dorset, who commissioned the painting. Due to their relationship and her profession of dancing on stage, the work was considered to be the pushing at the edge of decorum. The painting was displayed at the Royal Academy Exhibition of 1782 at Somerset House in London. Today it in the collection of the Tate Britain in Pimlico, having been acquired in 1985.

Thomas Gainsborough
Thomas Gainsborough RA FRSA (/ˈɡeɪnzbərə/; 14 May 1727 (baptised) – 2 August 1788) was an English portrait and landscape painter, draughtsman, and printmaker. Along with his rival Sir Joshua Reynolds, he is considered one of the most important British artists of the second half of the 18th century. He painted quickly, and the works of his maturity are characterised by a light palette and easy strokes. Despite being a prolific portrait painter, Gainsborough gained greater satisfaction from his landscapes. He is credited (with Richard Wilson) as the originator of the 18th-century British landscape school. Gainsborough was a founding member of the Royal Academy.
Zdeněk Fibich
Zdeněk Fibich (Czech pronunciation: [ˈzdɛɲɛk ˈfɪbɪx], 21 December 1850 in Všebořice – 15 October 1900 in Prague) was a Czech composer of classical music. Among his compositions are chamber works (including two string quartets, a piano trio, piano quartet and a quintet for piano, strings and winds), symphonic poems, three symphonies, at least seven operas (the most famous probably Šárka and The Bride of Messina), melodramas including the substantial trilogy Hippodamia, liturgical music including a mass – a missa brevis; and a large cycle (a total of 376 pieces, from the 1890s) of piano works called Moods, Impressions, and Reminiscences. The piano cycle served as a diary of sorts of his love for a piano pupil, and one of the pieces formed the basis for the short instrumental work Poème, for which Fibich is best remembered today.

Symphonic poem
A symphonic poem or tone poem is a piece of orchestral music, usually in a single continuous movement, which illustrates or evokes the content of a poem, short story, novel, painting, landscape, or other (non-musical) source. The German term Tondichtung (tone poem) appears to have been first used by the composer Carl Loewe in 1828. The Hungarian composer Franz Liszt first applied the term Symphonische Dichtung to his 13 works in this vein, which commenced in 1848.
Count On Me (Judah Kelly song)
"Count On Me" is the debut and winner's single by season six winner of The Voice Australia, Judah Kelly. It was released digitally immediately after he was announced the winner on 2 July 2017, as the lead single from his debut studio album, Count On Me.

Judah Kelly
Judah Kelly (born 15 November 1996) is an Australian singer-songwriter best known for winning the sixth series of The Voice Australia in 2017. He signed with Universal Music Australia. Kelly described his music as "country with soul".
Kōmyōzen-ji
Kōmyōzen-ji (光明禅寺) is a Zen temple in Dazaifu, Fukuoka Prefecture, Japan. It was founded by Tetsugyū Enshin of the Tōfuku-ji Rinzai school in 1273. Kōmyōzen-ji is celebrated for its karesansui garden, the only example in Kyushu.

Dazaifu, Fukuoka
Dazaifu (太宰府市, Dazaifu-shi) is a city located in Fukuoka Prefecture, Japan. As of 31 March 2024, the city had an estimated population of 71,505 in 33204 households, and a  population density of 260 persons per km². The total area of the city is 29.60 km2 (11.43 sq mi).
Duke in Bavaria
Duke in Bavaria (German: Herzog in Bayern) was a title used among others since 1506, when primogeniture was established, by all members of the House of Wittelsbach, with the exception of the Duke of Bavaria which began to be a unique position. So reads for instance the full title of the late 16th century's Charles I, Count Palatine of Zweibrücken-Birkenfeld and patriarch of the House of Palatinate-Birkenfeld: "Count Palatine by the Rhine, Duke in Bavaria, Count of Veldenz and Sponheim". The title grew in importance as Wilhelm, Count Palatine of Zweibrücken-Birkenfeld-Gelnhausen began to use it, in the early 19th century, as his primary title – Duke Wilhelm in Bavaria. This choice has also had effect for his descendants.

House of Palatinate-Birkenfeld
The House of Palatinate-Birkenfeld (German: Pfalz-Birkenfeld), later Palatinate-Birkenfeld-Zweibrücken, was the name of a collateral line of the Palatine Wittelsbachs. The Counts Palatine from this line initially ruled over only a relatively unimportant territory, namely the Palatine share of the Rear County of Sponheim; however, their importance steadily grew. All living members of the House of Wittelsbach descend from Palatinate-Birkenfeld, which thus became the parent branch of the Kings of Bavaria.
Adolf Hennecke
Adolf Hennecke, (25 March 1905 in Meggen (Lennestadt) – 22 February 1975 in East Berlin) was an official of the German FDGB (Freier Deutscher Gewerkschaftsbund) and of the Socialist Unity Party of Germany. He gave his name to the Hennecke movement, the German Democratic Republic's Stakhanovite activist movement.

Lennestadt
Lennestadt (German pronunciation: [ˈlɛnəʃtat] ⓘ, lit. 'Lenne Town'; occasionally also die Lennestadt) lies in the Sauerland in southeast North Rhine-Westphalia and is a municipality in Olpe district. It is the district's most populous municipality.
Lennestadt itself is not an actual town but a municipality which comprises several towns and villages.
Galactic coordinate system
The galactic coordinate system (GCS) is a celestial coordinate system in spherical coordinates, with the Sun as its center, the primary direction aligned with the approximate center of the Milky Way Galaxy, and the fundamental plane parallel to an approximation of the galactic plane but offset to its north. It uses the right-handed convention, meaning that coordinates are positive toward the north and toward the east in the fundamental plane.

Spherical coordinate system
In mathematics, a spherical coordinate system specifies a given point in three-dimensional space by using a distance and two angles as its three coordinates. These are

the radial distance r along the line connecting the point to a fixed point called the origin;

the polar angle θ between this radial line and a given polar axis; and

the azimuthal angle φ, which is the angle of rotation of the radial line around the polar axis.

(See graphic regarding the "physics convention".)

Once the radius is fixed, the three coordinates (r, θ, φ), known as a 3-tuple, provide a coordinate system on a sphere, typically called the spherical polar coordinates.
The plane passing through the origin and perpendicular to the polar axis (where the polar angle is a right angle) is called the reference plane (sometimes fundamental plane).
Peoria International Airport
General Wayne A. Downing Peoria International Airport (IATA: PIA, ICAO: KPIA, FAA LID: PIA) is a civil/military public airport five miles west of downtown Peoria, in Peoria County, Illinois, United States. It is on the northwest edge of Bartonville, near Bellevue. It is owned by the Metropolitan Airport Authority of Peoria, which often refers to it as Peoria International Airport. It was formerly the Greater Peoria Regional Airport.

The Federal Aviation Administration (FAA) National Plan of Integrated Airport Systems for 2017–2021 categorized it as a non-hub primary commercial service facility. Federal Aviation Administration records say the airport had 638,378 total passengers in 2023 followed by 687,601 in 2024.

Bartonville, Illinois
Bartonville is a village in Peoria County, Illinois, United States. The population was 5,945 at the 2020 census. Bartonville is a suburb of Peoria and is part of the Peoria, Illinois Metropolitan Statistical Area.
Koriukivka urban hromada
Koriukivka urban territorial hromada (Ukrainian: Корюківська міська територіальна громада, romanized: Koriukivska miska terytorialna hromada) is one of the hromadas of Ukraine, located within Koriukivka Raion in Chernihiv Oblast. Its administrative centre is the city of Koriukivka.

The total area of the hromada is 1,172.6 km2 (452.7 mi2), and the population is 13,604 (as of 2023).

The hromada was originally established as an amalgamated hromada on 18 December 2016, before being expanded to its current size in 2020 as part of decentralisation in Ukraine.

Koriukivka Raion
Koriukivka Raion  (Ukrainian: Корюківський район) is a raion (district) of Chernihiv Oblast, northern Ukraine. Its administrative centre is located at the town of Koriukivka. Population: 86,435 (2022 estimate).

On 18 July 2020, as part of the administrative reform of Ukraine, the number of raions of Chernihiv Oblast was reduced to five, and the area of Koriukivka Raion was significantly expanded. Two abolished raions, Snovsk and Sosnytsia Raions, as well as part of Mena Raion, were merged into Koriukivka Raion. The January 2020 estimate of the raion population was 25,422 (2020 est.).
You Can Call It a Day
You Can Call It a Day is a 1949 thriller novel by the British writer Peter Cheyney who had gained a reputation for writing popular novels in the American hardboiled style. It was the first of a trilogy featuring the private detective  Johnny Vallon, a hard-drinking former army officer. It was also published under the alternative title of The Man Nobody Saw.

Peter Cheyney
Reginald Evelyn Peter Southouse-Cheyney (22 February 1896 – 26 June 1951) was a British crime fiction writer who flourished between 1936 and 1951. Cheyney is perhaps best known for his short stories and novels about agent/detective Lemmy Caution, which, starting in 1953, were adapted into a series of French movies, all starring Eddie Constantine (however, the best known of these – the 1965 science fiction film Alphaville – was not directly based on a Cheyney novel). Another popular creation was the private detective Slim Callaghan who also appeared in a series of novels and subsequent film adaptations.

Although out of print for many years, Cheyney's novels have never been difficult to find second-hand. Several of them have recently been made available as e-books.
The Crucible (1957 film)
The Crucible (French: Les Sorcières de Salem, lit. 'The Witches of Salem', German: Die Hexen von Salem, lit. 'The Witches of Salem' or Hexenjagd, lit. 'Witchhunt') is a 1957 French-language historical drama film directed by Raymond Rouleau with a screenplay adapted by Jean-Paul Sartre from the 1953 play The Crucible, by Arthur Miller.

Thomas Danforth
Thomas Danforth  (baptized November 20, 1623 – November 5, 1699) was a politician, magistrate, and landowner in the Massachusetts Bay Colony.  A conservative Puritan, he served for many years as one of the colony's councilors and magistrates, generally leading opposition to attempts by the English kings to assert control over the colony.

He accumulated land in the central part of the colony that eventually became a portion of Framingham, Massachusetts.  His government roles included administration of territory in present-day Maine that was purchased by the colony.

Danforth was a magistrate and leading figure in the colony at the time of the Salem witch trials, but did not sit on the Court of Oyer and Terminer.  Despite this, he is inaccurately depicted in Arthur Miller's 1953 play The Crucible and its movie adaptations as doing so. In reality, Danforth is recorded as being critical of the conduct of the trials, and played a role in bringing them to an end.
Neltuma chilensis
Neltuma chilensis (formerly Prosopis chilensis) is a species of tree in the genus Prosopis, belonging to the family Fabaceae.
 It is found in parts of central Chile, southern Peru, Bolivia, and Andean (northwestern) Argentina. Its common names include Chilean mesquite (algarrobo chileno, in Spanish), cupesí (in eastern Bolivia), and Chilean algarrobo. It is used for providing shade, for animal feed, and firewood.

Prosopis
Prosopis is a genus of flowering plants in the family Fabaceae. The current circumscription of the genus contains three species found in northern Africa, the Middle East, Central and South Asia. Previously it also contained around 40 species of spiny trees and shrubs found in subtropical and tropical regions of the Americas and Africa, now mostly placed in genera Strombocarpa and Neltuma. They often thrive in arid soil and are resistant to drought, on occasion developing extremely deep root systems. Their wood is usually hard, dense and durable. Their fruits are pods and may contain large amounts of sugar. The generic name means "burdock" in late Latin and originated in the Greek language.
Sedan (automobile)
A sedan (American English), or saloon (British English), is a passenger car in a three-box configuration with separate compartments for an engine, passengers, and cargo. Variations of the sedan style include the close-coupled sedan, club sedan, convertible sedan, fastback sedan, hardtop sedan, notchback sedan, and sedanet.

The sedan name derives from the 17th-century litter known as a "sedan chair", a one-person enclosed box with windows carried by porters. The first recorded use of the term sedan to describe an automobile body style occurred in 1912.

Pillar (car)
The pillars on a car with permanent roof body style (such as four-door sedans) are the vertical or nearly vertical supports of its window area or greenhouse—designated respectively as the A, B, C and (in larger cars such as 4-door station wagons and sport utility vehicles) D-pillar, moving from front to rear, in profile view.