hotchpotch/wikipedia-multilingual-ir-related-lead-pairs huggingface dataset:
2017 Overwatch World Cup
The 2017 Overwatch World Cup was an Overwatch esports tournament, organized by Blizzard Entertainment, the game's developer. It was the second Overwatch World Cup and featured 32 represented nations from around the world, with the final tournament taking place at the Anaheim Convention Center from November 3–4, 2017.

The event had notably been controversial and criticized due to several issues, including China's visa denial, Twitch MVP voting, and redrawing of playoff matches. Twitch streams of the event accumulated over 5.4 million views.

The final took place on November 4 between South Korea and Canada. South Korea won 4–1, winning their second straight World Cup title.

Overwatch World Cup
The Overwatch World Cup (OWWC) is an annual international Overwatch esports tournament organized by Blizzard Entertainment, the game's developer, with the first edition taking place in 2016. The tournament ran every year until 2019; after a three-year hiatus, the OWWC returned in 2023, and it will return in 2026 after another two-year hiatus.

The tournament format has varied in each year, with the most recent one involving a preliminary stage in which national teams competed against others in a single-elimination tournament system to claim the five qualification spots in the group stages, which also included five national teams who prequalified via ranking. Top-ranked teams from the group stage advanced to a single-elimination playoff bracket at Blizzard's BlizzCon event every November. The first three World Cups were won by South Korea, while the most recent one was won by Saudi Arabia.
Monk Time
"Monk Time" was taken from the tribute album Silver Monk Time. The single as well as the tribute record were produced in support of the documentary film Monks: The Transatlantic Feedback. Play Loud! Productions brought together long time Monks fan Alec Empire and the original Monks singer Gary Burger to collaborate on an updated version of the classic "Monk Time". In the late 80s and mid 90s several different Monks songs had been covered by the British band The Fall. When asked to contribute a new Monks tune the band decided to do their version of "Higgle-dy Piggle-dy" which features as the B-side of this single.
The record's art work is part of a drawing by German painter Daniel Richter. In 2009 a second single has been taken from Silver Monk Time: "Drunken Maria" by Gossip b/w "Monk Chant" by The Raincoats.

Silver Monk Time
Silver Monk Time is a tribute album inspired by the German-American beat band the Monks. It also serves as the soundtrack to Monks: The Transatlantic Feedback, a 2006 documentary film about the band. The record was produced and compiled by the filmmakers, Dietmar Post and Lucia Palacios, and released in October 2006 on the Play Loud! Productions label.

The official record release was part of a major event at Volksbühne theater in Berlin, Germany. In conjunction with the film's premiere, the Monks performed their first live show in Germany for almost 40 years. They were joined on stage by some of the musicians featured on the album, including The Raincoats, Mark E. Smith of The Fall, Peter Hein of Fehlfarben, and Schorsch Kamerun of Goldene Zitronen.
Augustineum Secondary School
The Augustineum Secondary School, established in 1866, is among the oldest schools in Namibia. Originally situated in Otjimbingwe, it was relocated to Okahandja in 1890, and finally to Windhoek in 1968. Previously also known as the Augustineum Training College and today the Augustineum Secondary School, it is a public school located in Khomasdal, a suburb of Windhoek.

Okahandja
Okahandja is a city of 45,159 inhabitants in Otjozondjupa Region, central Namibia, and the district capital of the Okahandja electoral constituency. It is known as the Garden Town of Namibia. It is located 70 km north of Windhoek on the B1 road. It was founded around 1800, by two local groups, the Herero and the Nama.
1992–93 UEFA Champions League second round
The 1992–93 UEFA Champions League second round was the second stage of the competition proper of the 1992–93 UEFA Champions League, and featured the 16 winners from the first round. It began on 21 October with the first legs and ended on 4 November 1992 with the second legs. The eight winners advanced to the group stage.

Times are CET (UTC+1), as listed by UEFA.

1992–93 UEFA Champions League group stage
The 1992–93 UEFA Champions League group stage, originally branded as simply the 1992–93 UEFA Champions League, began on 25 November 1992 and ended on 21 April 1993. The 8 teams were divided into two groups of four, and the teams in each group played against each other on a home-and-away basis, meaning that each team played a total of six group matches. For each win, teams were awarded two points, with one point awarded for each draw. At the end of the group stage, the first team in each group advanced to the final of the 1992–93 UEFA Champions League.

Originally, the UEFA Champions League was only the group stage, a specific phase in the European Cup.
Vladimir Korolenko
Vladimir Galaktionovich Korolenko (Russian: Влади́мир Галактио́нович Короле́нко, Ukrainian: Володи́мир Галактіо́нович Короле́нко; 27 July 1853 – 25 December 1921) was a Russian writer, journalist and humanitarian of Ukrainian origin. His best-known work includes the short novel The Blind Musician (1886), as well as numerous short stories based upon his experience of exile in Siberia. Korolenko was a strong critic of the Tsarist regime and in his final years of the Bolsheviks.

Menahem Mendel Beilis
Menahem Mendel Beilis (1874 – July 7, 1934; sometimes spelled Beiliss) was a Russian Jew accused of ritual murder in Kiev in a notorious 1913 trial, known as the "Beilis trial" or the "Beilis affair". Although Beilis was eventually acquitted after a lengthy process, the legal process sparked international criticism of antisemitism in the Russian Empire.

Beilis's story was fictionalized in Bernard Malamud's 1966 novel The Fixer, which won the Pulitzer Prize for Fiction and the U.S. National Book Award for Fiction. Maurice Samuel's book Blood Accusation: the Strange Case of the Beilis Trial, a non-fiction account, was published by Alfred A. Knopf the same year.: 6–7
Magliano Sabina
Magliano Sabina (Local dialect: Majjanu) is a comune (municipality) in the Province of Rieti in the Italian region of Latium, at Tiber Valley, located about 50 kilometres (31 mi) north of Rome and about 30 kilometres (19 mi) west of Rieti. As of 31 December 2004, it had a population of 3,829 and an area of 43.7 square kilometres (16.9 sq mi).

Magliano Sabina borders the following municipalities: Calvi dell'Umbria, Civita Castellana, Collevecchio, Gallese, Montebuono, Orte, Otricoli. Its frazione of Foglia is one of I Borghi più belli d'Italia ("The most beautiful villages of Italy").

The Cathedral is also known as the Concattedrale di San Liberatore Vescovo e Martire.

Montebuono
Montebuono is a comune (municipality) in the Province of Rieti in the Italian region of Latium, located about 50 kilometres (31 miles) north of Rome and about 20 kilometres (12 mi) west of Rieti.

Montebuono borders the following municipalities: Calvi dell'Umbria, Collevecchio, Magliano Sabina, Tarano, Torri in Sabina.
South African Class 11 2-8-2
The South African Railways Class 11 2-8-2 of 1904 was a steam locomotive from the pre-Union era in Transvaal Colony.

In 1904, the Central South African Railways placed 36 Class 11 steam locomotives with a 2-8-2 Mikado type wheel arrangement in service. When these locomotives were assimilated into the South African Railways in 1912, they were renumbered but retained their Class 11 classification.

2-8-2
Under the Whyte notation for the classification of steam locomotives, 2-8-2 represents the wheel arrangement of two leading wheels on one axle, usually in a leading truck, eight powered and coupled driving wheels on four axles and two trailing wheels on one axle, usually in a trailing truck. This configuration of steam locomotive is most often referred to as a Mikado, frequently shortened to Mike.

It was also at times referred to on some railroads in the United States as the McAdoo Mikado and, during World War II, the MacArthur.

The notation 2-8-2T indicates a tank locomotive of this wheel arrangement, the "T" suffix indicating a locomotive on which the water is carried in tanks mounted on the engine rather than in an attached tender.
Chicago Plan
The Chicago Plan was introduced by University of Chicago economists in 1933 as a comprehensive plan to reform the monetary and banking system of the United States. The Great Depression had been caused in part by excessive private bank lending, so the plan proposed to eliminate the private bank money creation method of fractional reserve lending. Centralized money creation would prevent booms and busts in the money supply. Multiple bills in the United States Congress are  related to the Chicago Plan. Following the Great Recession, the plan was updated in a 2012 International Monetary Fund working paper.

Banking Act of 1935
The Banking Act of 1935, passed by the United States Congress on August 19, 1935, and signed into law by president Roosevelt on August 23, is a U.S. federal law that changed the structure and power distribution in the Federal Reserve System that began with the Banking Act of 1933. The Act contained three titles.

The law created the modern structure of the Federal Reserve and placed monetary-policy decisions beyond Presidential control.
Kuhi Kheyl
Kuhi Kheyl (Persian: كوهي خيل) is a city in, and the capital of, Gil Khuran District in Juybar County, Mazandaran province, Iran. It was the capital of Gil Khuran Rural District until its capital was transferred to the village of Kord Kola. The village of Kuhi Kheyl was converted to a city in 2004.

Chapakrud-e Sharqi Rural District
Chapakrud-e Sharqi Rural District (Persian: دهستان چپکرود شرقی) is in Gil Khuran District of Juybar County, Mazandaran province, Iran. Its capital is the village of Kord Kola. The previous capital of the rural district was the village of Kuhi Kheyl.
Westminster Cathedral Choir School
Westminster Cathedral Choir School is a boarding and day preparatory school for about 270 boys in the area of Victoria in the City of Westminster. It is one of two Roman Catholic cathedral schools in the United Kingdom, the other being St John's in Cardiff, Wales.

Cathedral school
Cathedral schools began in the Early Middle Ages as centers of advanced education, some of them ultimately evolving into medieval universities. Throughout the Middle Ages and beyond, they were complemented by the monastic schools. Some of these early cathedral schools, and more recent foundations, continued into modern times.
New Orleans Jesters
The New Orleans Jesters are an American soccer team based in New Orleans, Louisiana. Founded in 2003, the team plays in the National Premier Soccer League (NPSL), the fourth tier of the American Soccer Pyramid. Nicknamed 'The Jesters', they are coached by Kenny Farrell, play home games at Pan American Stadium, and their colors are purple, green, and black.

Kenner, Louisiana
Kenner is a city in the U.S. state of Louisiana. It is the most populous city in Jefferson Parish, and is the largest incorporated suburb of New Orleans. The population was 66,448 at the 2020 census, making it the sixth-most populous city in Louisiana.
Inigo Jones
Inigo Jones (15 July 1573 – 21 June 1652) was an English architect who was the first significant architect in England in the early modern era and the first to employ Vitruvian rules of proportion and symmetry in his buildings.
As the most notable architect in England, Jones was the first person to introduce the classical architecture of Rome and the Italian Renaissance to England. He left his mark on London by his design of single buildings, such as the Queen's House which is the first building in England designed in a pure classical style, and the Banqueting House, Whitehall, as well as the layout for Covent Garden square which became a model for future developments in the West End. He made major contributions to stage design by his work as a theatrical designer for several dozen masques, most by royal command and many in collaboration with Ben Jonson.

Vincenzo Scamozzi
Vincenzo Scamozzi (2 September 1548 – 7 August 1616) was an Italian architect and a writer on architecture, active mainly in Vicenza and Republic of Venice area in the second half of the 16th century. He was perhaps the most important figure there between Andrea Palladio, whose unfinished projects he inherited at Palladio's death in 1580, and Baldassarre Longhena, Scamozzi's only pupil.

The great public project of Palladio's that Scamozzi inherited early in the process of construction was the Teatro Olimpico at Vicenza, which Palladio had designed in the last months of his life.
Liberalism and centrism in Sweden
This article gives an overview of liberalism and centrism in Sweden. It is limited to liberal and centrist parties with substantial support, mainly proved by having had a representation in parliament. The sign ⇒ denotes another party in that scheme. For inclusion in this article it is not necessary for parties to have labelled themselves as a liberal party.

Free-minded National Association
The Free-minded National Association (Swedish: Frisinnade Landsföreningen) was a political party in Sweden. The party was in government from 1905 to 1906 and from 1911 to 1914 under the leadership of Karl Staaff, from 1917 to 1920 under the leadership of Nils Edén, from 1926 to 1928 and from 1930 to 1932 under the leadership of Carl Gustaf Ekman and briefly from August to September 1932 under the leadership of Felix Hamrin.

Established in 1902, in 1923 the party split over the issue of alcohol prohibition and the anti-ban minority formed the Liberal Party of Sweden. The two parties reunited again in 1934 as the People's Party.
Liturgy of St. John Chrysostom (Tchaikovsky)
The Liturgy of St. John Chrysostom (Russian: Литургия святого Иоанна Златоуста, Liturgiya svyatogo Ioanna Zlatousta) is an a cappella choral composition by Pyotr Ilyich Tchaikovsky, his Op. 41, composed in 1878. It consists of settings of texts taken from the Divine Liturgy of St. John Chrysostom, the most celebrated of the eucharistic services of the Eastern Orthodox Church. Tchaikovsky's setting constitutes the first "unified musical cycle" of the liturgy.

Liturgy of Saint John Chrysostom
The Liturgy of Saint John Chrysostom is the most celebrated divine liturgy in the Byzantine Rite. It is named after its core part, the anaphora attributed to Saint John Chrysostom, Archbishop of Constantinople in the 5th century.
Ralph Basset
Ralph Basset (sometimes Bassett; died c. 1127) was a medieval English royal justice during the reign of King Henry I of England. He was a native of Normandy and may have come to Henry's notice while Henry held land in Normandy prior to becoming king. Basset is first mentioned in documents about 1102, and from then until his death around 1127, he was frequently employed as a royal justice. His son Richard Basset also became a royal judge.

Richard Basset
Richard Basset (died between 1135 and 1144) was a royal judge and sheriff during the reign of King Henry I of England. His father was also a royal justice. In about 1122 Basset married the eventual heiress of another justice; the marriage settlement has survived. In 1129–30 Basset was co-sheriff of eleven counties. Basset and his wife founded a monastic house in 1125 from their lands, which before the donation were equivalent to 15 knight's fees.
Gandāra
Gandāra, or Gadāra in Achaemenid inscriptions (Old Persian cuneiform: 𐎥𐎭𐎠𐎼, Gadāra, also transliterated as Gaⁿdāra since the nasal "n" before consonants was omitted in the Old Persian script, and simplified as Gandāra or sometimes Gandara) was one of the easternmost provinces of the Achaemenid Empire in the Indian Subcontinent, following the Achaemenid invasion of the Indus Valley. It appears in various Achaemenid inscriptions such as the Behistun Inscription, or the DNa inscription of Darius the Great.

The province was also referred to as Para-uparisaina (Ancient Greek: Παροπαμισάδαι, Paropamisádai; Latin: Paropamisadae) in the Babylonian and Elamite versions of the Behistun inscription.  The extent of the province was apparently wider than the actual geographical region of Gandhara.

Hindush
Hindush (Old Persian: 𐏃𐎡𐎯𐎢𐏁 Hidūš) was an administrative division of the Achaemenid Empire in the lower Indus Valley. Established through the Persian conquest of the Indus Valley in the 6th century BCE, it is believed to have continued as a province for approximately two centuries, ending when it fell to the Macedonian Empire during the Indian campaign of Alexander the Great. According to the Greek historian Herodotus, it was the "easternmost province" governed by the Achaemenid dynasty.
Circle group
In mathematics, the circle group, denoted by  or ⁠⁠, is the multiplicative group of all complex numbers with absolute value 1, that is, the unit circle in the complex plane or simply the unit complex numbers

The circle group forms a subgroup of ⁠⁠, the multiplicative group of all nonzero complex numbers. Since  is abelian, it follows that  is as well.

A unit complex number in the circle group represents a rotation of the complex plane about the origin and can be parametrized by the angle measure ⁠⁠:

This is the exponential map for the circle group.

The circle group plays a central role in Pontryagin duality and in the theory of Lie groups.

The notation  for the circle group stems from the fact that, with the standard topology (see below), the circle group is a 1-torus. More generally,  (the direct product of  with itself  times) is geometrically an -torus.

The circle group is isomorphic to the special orthogonal group ⁠⁠ and ⁠⁠.

Exponential map (Lie theory)
In the theory of Lie groups, the exponential map is a map from the Lie algebra  of a Lie group  to the group, which allows one to recapture the local group structure from the Lie algebra. The existence of the exponential map is one of the primary reasons that Lie algebras are a useful tool for studying Lie groups.

The ordinary exponential function of mathematical analysis is a special case of the exponential map when  is the multiplicative group of positive real numbers (whose Lie algebra is the additive group of all real numbers). The exponential map of a Lie group satisfies many properties analogous to those of the ordinary exponential function, however, it also differs in many important respects.
Cappella de' Picenardi
Cappella de' Picenardi (Cremunés: La Capéla) is a comune (municipality) in the Province of Cremona in the Italian region Lombardy, located about 90 kilometres (56 mi) southeast of Milan and about 15 kilometres (9 mi) east of Cremona.

One of the main churches is that of San Pancrazio Martire.

Cappella de' Picenardi borders the following municipalities: Ca' d'Andrea, Cicognolo, Derovere, Pescarolo ed Uniti, Pessina Cremonese, Pieve San Giacomo, Torre de' Picenardi.

Torre de' Picenardi
Torre de' Picenardi (Cremunés: Li Tùr) is a comune (municipality) in the Province of Cremona in the Italian region Lombardy, located about 90 kilometres (56 mi) southeast of Milan and about 20 kilometres (12 mi) east of Cremona.

Torre de' Picenardi borders the following municipalities: Ca' d'Andrea, Cappella de' Picenardi, Drizzona, Isola Dovarese, Pessina Cremonese, and Voltido.
Benia Chkhikvishvili
Beniamin "Benia" Chkhikvishvili (also spelled Bénia Tchkhikvichvili, Georgian: ბენია ჩხიკვიშვილი; 1881–1924) was a Georgian politician who was involved in the Social Democratic movement in the early 20th century. An active member of the Menshevik party, he led the 1905 revolution in Guria ("Gurian Republic"), a Georgian province on the Black Sea. He became a de facto head of the peasant government, sometimes described by the contemporary observers as a "Gurian president" or even "Gurian king".

During the short-lived independent Democratic Republic of Georgia, he served as a mayor of Tiflis, the capital of Georgia (1919–1920). After the Soviet invasion of Georgia, he immigrated to France, where he became an official owner of the Leuville chateau, a residence of the Georgian government-in-exile.

He returned to Georgia in 1923 to take part in the preparations for a general uprising against the Bolshevik regime. He was arrested, however, and executed.

Government of the Democratic Republic of Georgia in Exile
After the Soviet Russian Red Army invaded Georgia and conquered the country in 1921, the Constituent Assembly of the Democratic Republic of Georgia (DRG) decided that the Government should go into exile and continue to function as the National Government of Georgia (NGG). The exiled government was headquartered at Leuville-sur-Orge near Paris, France.
Stromeyerite
Stromeyerite or copper-silver glance: 223  is a sulfide mineral of copper and silver, with the chemical formula AgCuS. It forms opaque blue grey to dark blue orthorhombic crystals.

It was discovered in 1832 in Central Bohemia Region, Czech Republic, and named after the German chemist, Friedrich Stromeyer who performed the first analysis of the mineral.

Sulfide mineral
The sulfide minerals are a class of minerals containing sulfide (S2−) or disulfide (S2−2) as the major anion. Some sulfide minerals are economically important as metal ores. The sulfide class also includes the selenides, the tellurides, the arsenides, the antimonides, the bismuthinides, the sulfarsenides and the sulfosalts.  Sulfide minerals are inorganic compounds.
Ulúa River
The Ulúa River (Spanish: Río Ulúa, Spanish pronunciation: [ˈri.o wˈlu.a]) is a river in western Honduras. It rises in the central mountainous area of the country close to La Paz and runs 240 kilometres (150 mi) approximately due northwards to the east end of the Gulf of Honduras at 15°55′N 87°43′W﻿ / ﻿15.917°N 87.717°W﻿ / 15.917; -87.717. En route, it is joined by the Sulaco River, the Jicatuyo River, the Otoro River and the Chamelecón River. The Ulúa River valley is famed for its ornate calcite vessels that date from the Mayan times. One of them can be found in the British Museum's collection.

Otoro River
The Otoro River, also known as the Grande de Otoro River, is a river in Honduras which begins in the department of Intibucá and then becomes the Ulúa River in the Santa Barbara Department.

One of its more famous tributaries is the Río Gualcarque. This river is the proposed site for the Agua Zarca Dam, which came to international prominence when Berta Cáceres was assassinated for her work opposing this dam.
Nart saga
The Nart sagas (Abkhaz: Нарҭаа ражәабжьқәа, romanized: Nartaa raƶuabƶkua; Adyghe: Нарт тхыдэжъхэр, romanized: Nart txıdəĵxər; Ossetian: Нарты кадджытæ / Нарти кадæнгитæ, romanized: Narty kaddžytæ / Narti kadængitæ) are a series of tales originating from the North Caucasus. They form much of the basic mythology of the ethnic groups in the area, including Abazin, Abkhaz, Circassian, Ossetian, Karachay-Balkar, and to some extent Chechen-Ingush folklore.

Georges Dumézil
Georges Edmond Raoul Dumézil (French: [dymezil]; 4 March 1898 – 11 October 1986) was a French philologist, linguist, and religious studies scholar who specialized in comparative linguistics and mythology. He was a professor at Istanbul University, École pratique des hautes études and the Collège de France, and a member of the Académie Française. Dumézil is well known for his formulation of the trifunctional hypothesis on Proto-Indo-European mythology and society. His research has had a major influence on the fields of comparative mythology and Indo-European studies. In the 1930s he was a supporter (though not a formal member) of the far-right group Action Française, leading to criticism from left-wing scholars in the 1980s and afterwards.