hotchpotch/wikipedia-multilingual-ir-related-lead-pairs huggingface dataset:
Andgaon
Andgaon is a village in Mulshi taluka of Pune District in the state of Maharashtra, India. Talukas surrounding the village are Karjat taluka, Talegaon Dabhade Taluka, Mawal taluka and by Khalapur taluka. Districts closest to the village are Raigad district, Thane district, Mumbai City district and Mumbai Suburban district. The nearest railway stations are Vadgaon railway station, Begdewadi railway station, Lonavala railway station, Talegaon railway station and Kamshet railway station

Mumbai City district
Mumbai City district is a district of Maharashtra in Konkan Division, India. As a city district, it has no headquarters or subdivisions. It, along with the Mumbai Suburban District, makes up the metropolis of Mumbai. This area is called the "Island City" or South Mumbai or Old Mumbai. It occupies the southern tip of Salsette Island and extends from Colaba in the south to Mahim and Sion in the north. The city has an area of 157 km2 (61 sq mi) and a population of 3,085,411.
2007 Presidents Cup
The 2007 Presidents Cup was held in 2007 between September 27 and 30. It was played at the Royal Montreal Golf Club in Île Bizard, Quebec, Canada. The United States team won the competition by a margin of 191⁄2–141⁄2.

Île Bizard
Île Bizard (French pronunciation: [il bizaʁ]) is an island near the Island of Montreal in the Hochelaga Archipelago region. It is one of the three populated islands within the city of Montreal, along with the Island of Montreal and Nuns' Island (Île des Soeurs). The island is served by buses 207 and 407.
Sport Sciences Research Institute of Iran
The Sport Sciences Research Institute of Iran (SSRI) is the only national organization in charge of scientific research in the field of Physical Education and Sport Sciences. It was established in 1998 by Ministry of Science, Research and Technology. In 2011 to improve its structure the research center was promoted to research institute and moved to its new location in Tehran, Iran.

Sport Sciences Research Institute of Iran

Ministry of Science, Research and Technology (Iran)
The Ministry of Science, Research and Technology (MSRT) is the government ministry of science, research and technology in Iran. State-run (non-medical) universities of Iran are under the direct supervision of Iran's Ministry of Science, Research and Technology. The ministry was established in 2000 when the ministry of culture and higher education was renamed as the ministry of science, research and technology.

In 2000 the ministry set up the Aerospace Research Institute.

The supervision of higher education institutions and the approval of the study programmes, as well as the accreditation of universities and other higher education institutions are conducted by the Ministry of Science, Research and Technology. Medical education falls within the remit of the Ministry of Health, Treatment and Medical Education. A list of recognised universities and institutes of higher education and private institutions is available on the website of the Ministry of Science, Research and Technology.
Saturday Church
Saturday Church is a 2017 American musical fantasy drama film written and directed by Damon Cardasis; and was his first feature film. The film stars Luka Kain, Margot Bingham, Regina Taylor, Marquis Rodriguez, Michaela Jaé Rodriguez, and Indya Moore. The film was released on January 12, 2018, by Samuel Goldwyn Films. The concept of the movie is loosely based on the LGBTQ+ outreach program, Art & Acceptance, at St Luke in the Fields located in the West Village of New York City.

Margot Bingham
Margot Bingham is an American actress and singer-songwriter. She is best known for her role as jazz singer Daughter Maitland in the HBO period drama series, Boardwalk Empire. In 2015, Bingham began starring as one of lead characters in the ABC drama series, The Family. In 2021, she starred in the eleventh and final season of The Walking Dead.
Millicent Murby
Millicent Beatrice Murby (1873 – 14 January 1951) was a British socialist activist.

Murby worked as a postal clerk.  She joined the Fabian Society in 1901, becoming secretary of the Clapham and District Fabian Society in 1907, and serving on the national executive from 1907 to 1912.  She also lectured on subjects relating to history and the social sciences.  Murby was a founder member of the Fabian Women's Group, and served as its treasurer in its early years.  In 1908, Murby wrote a pamphlet for the Fabians, "The Common Sense of the Woman Question".

By the 1920s, Murby had become a health inspector.  In 1925, she married Louis Jast, a leading librarian.  Murby's niece, Winifred Knights, became an artist.  She was heavily influenced by Murby, and painted her on several occasions.

In her spare time, Murby was involved in amateur dramatics, and was the first person in Britain to play the title role in Oscar Wilde's Salome, while professional productions of the play were banned.

Fabian Society
The Fabian Society (/ˈfeɪbiən/) is a British socialist organisation whose purpose is to advance the principles of social democracy and democratic socialism via gradualist and reformist effort in democracies, rather than by revolutionary overthrow. It is related to radicalism, a left-wing liberal tradition.

As one of the founding organisations of the Labour Representation Committee in 1900, and as an important influence upon the Labour Party which grew from it, the Fabian Society has strongly influenced British politics. Members of the Fabian Society have included political leaders from other countries, such as Jawaharlal Nehru and Lee Kuan Yew, who adopted Fabian principles as part of their own political ideologies. The Fabian Society founded the London School of Economics in 1895.

Today, the society functions primarily as a think tank and is one of twenty socialist societies affiliated with the Labour Party. Similar societies exist in Australia, Canada, New Zealand and Italy.
1978 Swedish Open – Doubles
The 1978 Swedish Open – Doubles event was part of the 1978 Swedish Open tennis tournament and was played on outdoor clay courts in Båstad, Sweden between 17 July and 23 July 1973. Mark Edmondson and John Marks were the defending Swedish Open champions but did not compete together in this edition. First-seeded team of Bob Carmichael and Mark Edmondson won the doubles title by defeating Péter Szőke and Balázs Taróczy in the final, 7–5, 6–4.

Bob Carmichael
Bob "Nails" Carmichael (4 July 1940 – 18 November 2003) was an Australian tennis player and coach.

As a player, Carmichael won one singles title and 12 doubles titles, and achieved a top-ten ranking in 1970. Partnering Allan Stone, he reached the doubles final of the 1975 Australian Open.

Following his retirement in 1979, Carmichael was a coach for Tennis Australia, and the Australian Institute of Sport. He coached top-ranking professionals Patrick Rafter, Lleyton Hewitt, Darren Cahill and Leander Paes.
Stropkov District
Stropkov District (okres Stropkov) is a district in the Prešov Region of eastern Slovakia. 
Until 1918, the district was mostly part of the county of Kingdom of Hungary of Zemplín, apart from an area in the 
north west around Duplín, Tisinec, Krušinec, Výškovce, Vislava, Oľšavka, Gribov and Kožuchovce which formed part of the county of Šariš.

Zemplén County
Zemplén (Hungarian: Zemplén, Slovak: Zemplín, German: Semplin, Semmlin, Latin: Zemplinum) was an administrative county (comitatus) of the Kingdom of Hungary. The northern part of its territory is now situated in eastern Slovakia (Zemplín region), while a smaller southern portion of the former county belongs to Hungary, as part of Borsod-Abaúj-Zemplén County.
Moldanubian Zone
The Moldanubian Zone is in the regional geology of Europe a tectonic zone formed during the Variscan or Hercynian Orogeny (400 to 300 million years ago, during the Devonian and Carboniferous periods). The Moldanubian Zone crops out in the Bohemian Massif and the southern part of the Black Forest and Vosges and contains the highest grade metamorphic rocks of Variscan age in Europe.

The Moldanubian Zone was introduced by German geologist Franz Kossmat in 1927. It has a generally higher grade of metamorphism than the Saxothuringian Zone to the northwest. The contact between the two is a thrust over which the Moldanubian Zone moved over the Saxothuringian Zone during the Variscan Orogeny. In the east the Moldanubian Zone is thrust over the Moravo-Silesian Zone, which is also generally lower grade.

Tectonics
Tectonics (from Ancient Greek  τεκτονικός tektonikós 'pertaining to building' via Latin tectonicus) are the processes that result in the structure and properties of Earth's crust and its evolution through time. The field of planetary tectonics extends the concept to other planets and moons.

These processes include those of mountain-building, the growth and behavior of the strong, old cores of continents known as cratons, and the ways in which the relatively rigid plates that constitute Earth's outer shell interact with each other. Principles of tectonics also provide a framework for understanding the earthquake and volcanic belts that directly affect much of the global population.

Tectonic studies are important as guides for economic geologists searching for fossil fuels and ore deposits of metallic and nonmetallic resources. An understanding of tectonic principles can help geomorphologists to explain erosion patterns and other Earth-surface features.
Wald's equation
In probability theory, Wald's equation, Wald's identity or Wald's lemma is an important identity that simplifies the calculation of the expected value of the sum of a random number of random quantities. In its simplest form, it relates the expectation of a sum of randomly many finite-mean, independent and identically distributed random variables to the expected number of terms in the sum and the random variables' common expectation under the condition that the number of terms in the sum is independent of the summands.

The equation is named after the mathematician Abraham Wald. An identity for the second moment is given by the Blackwell–Girshick equation.

Absolute convergence
In mathematics, an infinite series of numbers is said to converge absolutely (or to be absolutely convergent) if the sum of the absolute values of the summands is finite.  More precisely, a real or complex series  is said to converge absolutely if  for some real number  Similarly, an improper integral of a function,  is said to converge absolutely if the integral of the absolute value of the integrand is finite—that is, if   A convergent series that is not absolutely convergent is called conditionally convergent.

Absolute convergence is important for the study of infinite series, because its definition guarantees that a series will have some "nice" behaviors of finite sums that not all convergent series possess. For instance, rearrangements do not change the value of the sum, which is not necessarily true for conditionally convergent series.
Nirmal Mondal
Nirmal Chandra Mondal (1955–2021) was an Indian politician from West Bengal. He was a former member of the West Bengal Legislative Assembly from Baruipur Purba Assembly constituency, which was reserved for Scheduled Caste community, in South 24 Parganas district. He won the 2016 West Bengal Legislative Assembly election representing the All India Trinamool Congress. He died of COVID-19 on 30 April 2021.

2016 West Bengal Legislative Assembly election
Legislative Assembly elections were held in 2016 for all 294 seats of the Vidhan Sabha in the Indian state of West Bengal. The All India Trinamool Congress under Mamata Banerjee won 211 seats, and thus returned to power with an enhanced majority. As in the 2011 election, the election was held in six phases, with the first phase divided into two days. The first phase was held in Naxalite-Maoist affected red corridor areas with two polling dates: 4 April and 11 April. The other phases were held on 17, 21, 25, 30 April and 5 May. The result of the election was declared on 19 May.

In the previous election in 2011, the All India Trinamool Congress in a coalition with INC won a majority and ended the 34-year rule of the Left Front government in the state.
Phil Wisner
Philip N. Wisner (July 1869 – July 5, 1936) was a professional baseball player. Wisner played one game in Major League Baseball for Washington Senators in 1895 as a shortstop. Although he did not have a plate appearance, he fielded four total chances, three of which resulted in an error.

Wisner was born in and died in Washington, D.C.

Total chances
In baseball statistics, total chances (TC), also called chances offered, represents the number of plays in which a defensive player has participated. It is the sum of putouts plus assists plus errors. Chances accepted refers to the total of putouts and assists only.
Blees Military Academy
Blees Military Academy, also known as Still-HiIdreth Osteopathic Sanatorium, was an historic military academy located in Macon, Missouri.  The academy operated between 1899 and 1915. The old Academic Hall and Gymnasium of Blees Academy were listed on the National Register of Historic Places in 1979.

Military academy
A military academy or service academy is an educational institution which prepares candidates for service in the officer corps. It normally provides education in a military environment, the exact definition depending on the country concerned.

Three types of academy exist: pre-collegiate-level institutions awarding academic qualifications, university-level institutions awarding bachelor's-degree-level qualifications, and those preparing officer cadets for commissioning into the armed services of the state.

A naval academy is either a type of military academy (in the broad sense of that term) or is distinguished from one (in the narrow sense). In U.S. usage, the Military, Merchant Marine, Naval, Coast Guard, and the Air Force Academy serve as military academies under the categorization of service academies in that country.
Digital Molecular Matter
Digital Molecular Matter (DMM) is a proprietary middleware physics engine developed by Pixelux for generating realistic destruction and deformation effects. The offline version can support high-resolution simulations for use in film special effects.
The real-time version is designed for video games, and other simulation needs by attempting to simulate physical real-world systems. Unlike traditional real-time simulation engines, which tend to be based on rigid body kinematics, the use of finite element analysis (FEA) allows DMM to simulate a large set of physical properties. Developers can assign physical properties to a given object or portion of an object, which allow the object to behave as it would in the real world (ice, gummy bear, etc.). In addition, the properties of objects or parts of objects can be changed at runtime, allowing for additional interesting effects.

DMM can be authored or used in Maya or 3ds Max to create simulation-based visual effects.

Middleware
Middleware is a type of computer software program that provides services to software applications beyond those available from the operating system. It can be described as "software glue".

Middleware makes it easier for software developers to implement communication and input/output, so they can focus on the specific purpose of their application. It gained popularity in the 1980s as a solution to the problem of how to link newer applications to older legacy systems, although the term had been in use since 1968.
Cassandra Syndrome (band)
Cassandra Syndrome was an operatic metal/gothic/gothic metal band from Frederick, Maryland formed in 2005. The band last consisted of founder,
lyricist and frontwoman Irene Jericho, lead guitarist Chris Kackley, rhythm
guitarist Jen Tonon, bassist Joe Cariola and percussionist Jay Jericho. The band released one EP and three studio albums.

Frederick, Maryland
Frederick is a city in and the county seat of Frederick County, Maryland, United States. Frederick's population was 78,171 people as of the 2020 census, making it the second-largest incorporated city in Maryland behind Baltimore. It is a part of the Washington metropolitan area and the greater Washington–Baltimore combined statistical area.

The city is located at an important crossroads at the intersection of a major north–south Native American trail and east–west routes to the Chesapeake Bay, both at Baltimore and what became Washington, D.C., and across the Appalachian Mountains to the Ohio River watershed.

Frederick is home to Frederick Municipal Airport (IATA: FDK), which accommodates general aviation, and Fort Detrick, a U.S. Army bioscience and communications research installation and Frederick County's largest employer.
University Art Museum (Tokyo University of the Arts)
The University Art Museum at the Tokyo University of the Arts (東京藝術大学大学美術館, Tōkyō Geijutsu Daigaku Daigaku Bijutsukan) is an art museum that opened in Omonma, Toride, Ibaraki, Japan in 1994, followed by the Ueno Pavilion in Ueno Park, Taitō, Tokyo, Japan, which opened in 1999. The collection, numbering some thirty thousand works of art, includes twenty-three National Treasures and Important Cultural Properties, among them a Nara period scroll of the Illustrated Sutra of Cause and Effect and paintings by Asai Chū, Harada Naojirō, Hashimoto Gahō, Kanō Hōgai, Ogata Kōrin, Takahashi Yuichi, and Uemura Shōen.

Taitō
Taitō (台東区, Taitō-ku) is a special ward in the Tokyo Metropolis in Japan. In English, it is known as Taitō City.

As of May 1, 2015, the ward has an estimated population of 186,276, and a population density of 18,420 persons per km2. The total area is 10.11 square kilometres (3.90 sq mi). This makes Taito ward the smallest of Tokyo's wards in area, and third-smallest in population.
Tragedi Oktober
Tragedi Oktober (transl. October Tragedy) is a 1996 Malaysian Malay-language romantic drama film directed by Yusof Kelana, written by Yusof Haslam and starring Awie, Erra Fazira and Amy Mastura. The film is a sequel to Sembilu II (1995) and the third film in the Sembilu film series.

Malaysian Malay
Malaysian Malay (Malay: Bahasa Melayu Malaysia) or Malaysian (Bahasa Malaysia) – endonymically known as Standard Malay (Bahasa Melayu piawai) or simply Malay (Bahasa Melayu, abbreviated to BM) – is a standardized form of the Malay language used in Malaysia and also used in Singapore and Brunei (as opposed to the variety used in Indonesia, which is referred to as the "Indonesian" language). Malaysian Malay is standardized from the Johor–Riau dialect of Malay, particularly a branch spoken in the state of Johor south of the Malay Peninsula. It is spoken by much of the Malaysian population, although most learn a vernacular Malay dialect or another native language first.
Anjou, Quebec
Anjou (French pronunciation: [ɑ̃ʒu] ⓘ) is a borough (arrondissement) of the Canadian city of Montreal. Prior to its 2002 merger it was an independent city. Although it is no longer an independent city, it is still commonly known as Ville d'Anjou. Anjou has a predominantly Francophone population.

Arrondissement
An arrondissement (UK: /æˈrɒndiːsmɒ̃, ˌærɒnˈdiːsmɒ̃/, US: /æˌrɒndiːsˈmɒ̃, -ˌroʊn-, əˈrɒndɪsmənt/, French: [aʁɔ̃dismɑ̃] ⓘ) is any of various administrative divisions of France, Belgium, Haiti, and certain other Francophone countries, as well as the Netherlands.
Capuana
Capuana is an Italian surname. Notable people with the surname include:

Franco Capuana, Italian conductor

Luigi Capuana, Italian author and journalist

Maria Capuana, Italian opera singer

Mario Capuana, Italian composer of motets and a requiem

Luigi Capuana
Luigi Capuana (May 28, 1839 – November 29, 1915) was an Italian author and journalist and one of the main exponents of Verismo. He was a contemporary of Giovanni Verga, both having been born in the province of Catania within a year of each other. He was also one of the first Italian authors influenced by the works of Émile Zola, French author and creator of naturalism. His critical theories on naturalism envisaged the ultimate fusion of the novel into a purely scientific, impersonal, case-history.
Pink Dot
Pink Dot is a quick delivery prepared-to-order grocery store based on the Sunset Strip in West Hollywood, California. The store has appeared in several movies and television shows, including HBO's Entourage.

Entourage (American TV series)
Entourage is an American satirical comedy-drama television series that premiered on HBO on July 18, 2004, and ended on September 11, 2011, after eight seasons. The series was created and largely written by Doug Ellin and chronicles the acting career of Vincent Chase, a young A-list movie star, and his childhood friends from Queens, New York City, as they attempt to further their nascent careers in Los Angeles.

Mark Wahlberg and Stephen Levinson served as the show's executive producers, and its premise is loosely based on Wahlberg's experiences as an up-and-coming film star.
Teresa Zielewicz
Teresa Zielewicz (25 February 1950 in Szamotuły, Poland – 20 July 2011 in Vienna, Austria) was a Polish and later Austrian handball player.

She first represented her home country Poland, playing 63 matches and scoring 170 goals between February 26, 1970 (friendly match against Norway) and June 19, 1977 (friendly match against Hungary). She appeared at the world championships in 1973 (5th place) and 1975 (7th place).

In 1980, she went in Austria to play for HypoBank Südstadt. She then represented Austria at the 1983 B World Championship (8th place) and at the 1984 Summer Olympics in Los Angeles (6th place).

Szamotuły
Szamotuły [ʂamɔˈtuwɨ] (German: Samter, Yiddish: Zamter) is a town in western Poland, in Greater Poland Voivodeship, about 35 kilometres (22 miles) northwest of the centre of Poznań. It is the seat of Szamotuły County and of the smaller administrative district Gmina Szamotuły. The population was 19,090 in 2011.
Sphere eversion
In differential topology, sphere eversion is a theoretical process of turning a sphere inside out in a three-dimensional space (the word eversion means "turning inside out"). It is possible to smoothly and continuously turn a sphere inside out in this way (allowing self-intersections of the sphere's surface) without cutting or tearing it or creating any crease. This is surprising, both to non-mathematicians and to those who understand regular homotopy, and can be regarded as a veridical paradox; that is something that, while being true, on first glance seems false.

More precisely, let

be the standard embedding; then there is a regular homotopy of immersions

such that f0 = f and f1 = −f.

Line (geometry)
In geometry, a straight line, usually abbreviated line, is an infinitely long object with no width, depth, or curvature. It is a special case of a curve and an idealization of such physical objects as a straightedge, a taut string, or a ray of light. Lines are spaces of dimension one, which may be embedded in spaces of dimension two, three, or higher. The word line may also refer, in everyday life, to a line segment, which is a part of a line delimited by two points (its endpoints).

Euclid's Elements defines a straight line as a "breadthless length" that "lies evenly with respect to the points on itself", and introduced several postulates as basic unprovable properties on which the rest of geometry was established. Euclidean line and Euclidean geometry are terms introduced to avoid confusion with generalizations introduced since the end of the 19th century, such as non-Euclidean, projective, and affine geometry.