hotchpotch/wikipedia-multilingual-ir-related-lead-pairs huggingface dataset:
Andrej Nolimal
Andrej Nolimal (born 1981) is a Slovenian slalom canoeist who competed at the international level from 1998 to 2005.

He won a bronze medal in the K1 team event at the 2005 ICF Canoe Slalom World Championships in Penrith and a gold medal in the same event at the 2005 European Championships in Tacen.

Tacen
Tacen (pronounced [ˈtaːtsən]; in older sources also Tacenj, German: Tazen) is a formerly independent settlement in the northwest part of the capital Ljubljana in central Slovenia. It is part of the traditional region of Upper Carniola and is now included with the rest of the municipality in the Central Slovenia Statistical Region. It includes the hamlets of Na Grškem, Sige, V Bregu (or Breg), and Šmarna Gora.
Mahindra Marksman
The Mahindra Marksman is India’s first armoured capsule-based Infantry mobility vehicle to provide protection to the personnel of defence, paramilitary and police forces against small arms fire and grenade attacks. It has capability to be used in counterterrorism as well as conventional roles.

Central Reserve Police Force
The Central Reserve Police Force (CRPF) is a central armed police force in India, under the Ministry of Home Affairs. The CRPF assists states and Union Territories in maintaining law and order and internal security. It is composed of the Central Reserve Police Force (Regular) and Central Reserve Police Force (Auxiliary).

It was established on 27 July 1939 as Crown Representative's Police with the objective of providing security to the British Crown Representatives in India. The force was later renamed as the Central Reserve Police Force by an Act of Parliament in 1949. The CRPF played a major role in the Parliamentary elections of September 1999.

The Central Reserve Police Force (CRPF) is the largest central armed police force in India, comprising 247 battalions and exceeding a total strength of 301,376 personnel, as of 2019. CRPF officers are also deployed in United Nations missions.
Kamnesia
Kamnesia is the third studio album by American rapper Kam. It was released on March 20, 2001, via Hard Tyme Records/JCOR Entertainment. Recording sessions took place at the Record Plant and Skip Saylor Recording in Los Angeles, Echo Sound Studio in Los Feliz, Lithium Studio in Ventura and the Co-Stars Spot in Hollywood. Production was handled by DJ Pooh, DJ Wino, Doug Rasheed, Jazze Pha, Jimmy 'Klev' Juarez, Kip Collins and the Co-Stars. It features guest appearances from Big Solo, Mystic, Dresta, Jayo Felony, Jazze Pha, Ms. Red Bone, Spade, Spider Loc and Yukmouth.

In the United States, the album debuted at number 69 on the Top R&B/Hip-Hop Albums and number 40 on the Heatseekers Albums charts.

DJ Pooh
Mark Jordan (born June 29, 1966), better known by his stage name DJ Pooh, is an American record producer. He is perhaps best known for his production work on Ice Cube's 1993 single "It Was a Good Day", which remains one of the most popular songs in hip-hop. Pooh was also part of the musical group Uncle Jamm's Army, as well as the West Coast production outfit L.A. Posse.

As a recording artist, he signed with Big Beat Records, an imprint of Atlantic Records to release his debut studio album, Bad Newz Travels Fast (1997), which entered the Billboard 200. In other media, Jordan has also co-written the F. Gary Gray film Friday, directed the films The Wash and 3 Strikes, and co-produced the video games Grand Theft Auto: San Andreas, Grand Theft Auto Online, and Grand Theft Auto V.
Brother Rice High School (Chicago)
Brother Rice High School is a Catholic, all-male college preparatory institution in Chicago, Illinois, administered under the Congregation of Christian Brothers. On the same block of land, directly to the east, is the all-female Mother McAuley Liberal Arts High School, while Saint Xavier University is just to the south of Mother McAuley, and to the southeast of Brother Rice. Its enrollment is mostly drawn from local neighborhoods such as Beverly, Mount Greenwood, West Lawn, Morgan Park, and Ashburn, as well as local suburban municipalities such as Oak Lawn, Evergreen Park, Palos Heights, Orland Park, Tinley Park, Burbank, and Alsip. The Christian Brothers founded the school in 1956. The school's namesake is the founder of their religious order, Edmund Ignatius Rice. It is affiliated with the identically-named Brother Rice High School in Bloomfield Hills, Michigan.

Ashburn, Chicago
Ashburn, one of Chicago's 77 community areas, is located on the south side of the city. Greater Ashburn covers nearly five square miles. The approximate boundaries of Ashburn are 72nd Street (north), Western Avenue (east), 87th Street (south) and Cicero Avenue (west).
Leroy Sutton
Leroy Sutton (September 12, 1920 – May, 1984) was an American Negro league pitcher in the 1940s.

A native of Cairo, Illinois, Sutton made his Negro leagues debut in 1940 with the St. Louis–New Orleans Stars. He returned to the Stars the following season, then spent three seasons with the Chicago American Giants, and finished his career in 1945 with the Cincinnati Clowns. Sutton died in Hallsboro, North Carolina in 1984 at age 63.

Indianapolis Clowns
The Indianapolis Clowns were a professional baseball team in the Negro American League. Tracing their origins back to the 1930s, the Clowns were the last of the Negro league teams to disband, continuing to play exhibition games into the 1980s. They began play as the independent Ethiopian Clowns, joined the Negro American League as the Cincinnati Clowns and, after a couple of years, relocated to Indianapolis. Hank Aaron was a Clown for a short period, and the Clowns were also one of the first professional baseball teams to hire a female player.
Second cabinet of Abdullah Ensour
The prime minister of Jordan, Abdullah Ensour, formed his second cabinet in March 2013. The new cabinet was sworn in before King Abdullah II on 30 March 2013. On 23 April 2013, the parliament approved the cabinet with 83 votes in favor and 65 votes against.

It was the 77th government of Jordan. In addition, it was the thirteenth government formed during the reign of King Abdullah who ascended to the throne in 1999.

Minister of Industry, Trade and Supply
The Minister of Industry, Trade and Supply of Jordan is a Cabinet Minister responsible for overseeing internal and external trade.

Alongside this position, the Minister also holds the position of Chairman of the Board of Directors of several government institutions including Jordan Civil Service Consumer Corporation, Jordan Standards and Metrology Organization (JISMO) and the Jordan Enterprise Development Corporation (JEDCO). The current minister is Yousef Shamali.
Duders Beach
Duders Beach, also known as Umupuia Beach, is located in the Auckland Region of New Zealand, to the east of Maraetai on the North Road from Clevedon. Duder Regional Park is on the headland immediately to the east.

The land was purchased in 1866 from the original Maori owners Ngāi Tai by Thomas Duder.  Today the beach is divided between the "public beach" and a private beach owned above the high tide mark by his descendants.

Duders Beach has traditionally been a good source of seafood, notably shellfish, but stocks have been depleted in recent times.

Auckland Region
Auckland (Māori: Tāmaki Makaurau) is one of the 16 regions of New Zealand, which takes its name from the eponymous urban area. The region encompasses the Auckland metropolitan area, smaller towns, rural areas, and the islands of the Hauraki Gulf. Containing 34 percent of the nation's residents, it has by far the largest population and economy of any region of New Zealand, but the second-smallest land area.

On 1 November 2010, the Auckland region became a unitary authority administered by the Auckland Council, replacing the previous regional council and seven local councils. In the process, an area in its southeastern corner was transferred to the neighbouring Waikato region. Since then, the Auckland Council has introduced a system of local boards to divide the region for local government.
Mallorca rail network
The Mallorca rail network consists of three separate electrified lines, which radiate north and east from Palma de Mallorca, the major city on the Spanish island of Mallorca.

Services on the main line and metro both originate/terminate at the Estació Intermodal/Plaça d'Espanya station (Palma Intermodal Station), which opened in 2007. This vast subterranean terminus is also served by the island's extensive inter-urban bus network.

Services on the tourist railway from Sóller terminate at the adjacent surface level station on Carrer Eusebi Estada.

Artà
39°42′N 3°21′E﻿ / ﻿39.700°N 3.350°E﻿ / 39.700; 3.350

Artà (Balearic Catalan: [əɾˈta]) is one of the 53 independent municipalities on the Spanish Balearic island of Majorca. The small town of the same name is the administrative seat of this municipality in the region (Comarca) of Llevant.
Goilkera railway station
Goilkera Railway Station is a railway station on Howrah–Nagpur–Mumbai line under Chakradharpur railway division of South Eastern Railway zone. It is situated at Goilkera, West Singhbhum district in the Indian state of Jharkhand. It is 34 km (21 mi) from Chakradharpur railway station.

Howrah–Nagpur–Mumbai line
The Howrah–Nagpur–Mumbai line (also known as Mumbai–Kolkata line) is a railway line in India connecting Kolkata and Mumbai via Nagpur. The 1,968-kilometre-long (1,223 mi) railway line was opened to traffic in 1900.
Radio Advertising Bureau (US)
The Radio Advertising Bureau (or RAB) is a membership organization for radio stations and others in the US radio industry dating back to 1950. Its original purpose was to highlight radio's importance in the wake of the rapid rise of television in the 1950s. In the mid-1960s, RAB partnered with the Clio Awards and created a category for best radio advertising each year.

The Radio Advertising Bureau serves more than 6,000 member Radio stations in the U.S. and over 1,000 member networks, representative firms, broadcast vendors, and international organizations. RAB leads and participates in educational, research, sales, and advocacy programs that promote and advance Radio as a primary advertising medium.

Radio industry
The "radio industry" is a generic term for any companies or public service providers who are involved with the broadcast of radio stations or ancillary services.

Radio broadcasters can be broken into at least two different groups:

Public service broadcasters are funded in whole or in part through public money. This may be through money received directly from the government, or, as in the UK, through a license fee. The license fee is typically protected by law and set by the government, and is required for any household which contains equipment which can be used to receive a TV signal.

Commercial broadcasters (also called Independent Local Radio in the UK) are largely funded through the sales of advertising spots on their radio station. Commercial stations are often quite local, and may have some public service commitments within their permit.
Vendor on premises
A Vendor on Premises (VOP) is defined as on site coordination of a customer's temporary help services through an exclusive, long-term general contractor relationship with a temporary help company. The designated VOP may enter subcontracting relationships with other temporary help suppliers, or relationships may be specified by the customer.

Subcontractor
A subcontractor is a person or business which undertakes to perform part or all of the obligations of another's contract, and a subcontract is a contract which assigns part of an existing contract to a subcontractor.

A general contractor, prime contractor or main contractor may hire subcontractors to perform specific tasks as part of an overall project to reduce costs or to mitigate project risks. In employing subcontractors, the general contractor hopes to receive the same or better service than the general contractor could have provided by itself, at lower overall risk.

The European Union has recognised the need to make provision for sub-contracting in its rules on public procurement, as arrangements for sub-contracting can support the EU's drive to involve more small and medium-sized undertakings in the provision of goods and services for the public sector.
Henri Gout
Henri Gout (9 November 1876 – 7 December 1953) was a French politician.

Born in Badens (Aude), he studied medicine before becoming involved in politics as a member of the Radical Party. For his services during the First World War he received the Croix de Guerre.

He was elected to the Chamber of Deputies to represent Aude in 1928 and served until 1940. In the Chamber he was interested in public health measures.

Gout was one of the eighty who voted against granting special powers to Marshal Philippe Pétain on 10 July 1940. His opposition to Pétain and Pierre Laval resulted in his expulsion from the Chamber and later house arrest in the Ariège.

After the liberation, he was appointed mayor of Carcassonne, and held the post in the elections of 1945 until 1947. He died at Carcassonne. He was a chevalier of the Légion d'honneur.

Aude
Aude (/oʊd/ OHD; French: [od] ⓘ; Occitan: [ˈawðe]) is a department in southern France, located in Occitania and named after the river Aude. The departmental council also calls it "Cathar Country" (French: Pays cathare) after a group of religious dissidents active in the 12th to 14th centuries.

Its prefecture is Carcassonne and its subprefectures are Limoux and Narbonne. As of 2019, it had a population of 374,070. Aude is a frequent feminine French given name in Francophone countries, deriving initially from Aude or Oda, a wife of Bertrand, Duke of Aquitaine, and mother of Eudo, brother of Saint Hubertus. Aude was the name of Roland's fiancée in the chansons de geste.
Nick Scott (rugby union)
Nick Scott (born 13 June 1990) is an English rugby union player who plays for Richmond regional team as a winger.

Scott made his debut for the Newport Gwent Dragons regional team in 2015 having previously played for Bath Rugby, London Welsh, Newbury RFC and London Scottish.

London Welsh RFC
London Welsh Rugby Football Club was a rugby union club formed in 1885. Based in Old Deer Park, Richmond-upon-Thames, London Welsh RFC played in the English Premiership in the 2012–13 and 2014–15 seasons, after gaining promotion from the RFU Championship in the 2012 and 2014 play-off final. The club returned to Old Deer Park in 2015 after three seasons at the Kassam Stadium, Oxford.

The club went into liquidation in December 2016 and was given a temporary licence to complete two fixtures in the Championship. Chairman at the time Bleddyn Phillips claimed to have sold the club to a California-based investment group led by Welshman Trevor Owen Shaw, but no contract or funds ever materialised.

On 24 January 2017 it was announced that London Welsh had been removed from the RFU Championship and their results expunged. The RFU stated that their place in the league was "untenable" and the club were dissolved. The remnants of the defunct club were amalgamated into their amateur set up.
2010 Mr. Olympia
The 2010 Mr. Olympia was an IFBB professional bodybuilding competition and the feature event of Joe Weider's Olympia Fitness & Performance Weekend 2010 which was held September 23–26, 2010 at the Las Vegas Convention Center and the Orleans Arena in Las Vegas, Nevada.  It was the 46th Mr. Olympia competition.  Other events at the exhibition included the 202 Olympia Showdown, 
Ms. Olympia, Fitness Olympia, and Figure Olympia contests.

Las Vegas Convention Center
The Las Vegas Convention Center (commonly referred to as LVCC) is a convention center in Winchester, Nevada. It is owned and operated by the Las Vegas Convention and Visitors Authority.

As one of the largest convention centers in the world, it has 2,500,000 sq ft (230,000 m2) of exhibit space and hosts shows with an estimated 200,000 participants. The Conexpo-Con/Agg construction trade show in 2008 used the most space, 2,400,000 sq ft (220,000 m2).

At the end of 2010, the entire Las Vegas Valley had more than 10,000,000 sq ft (930,000 m2) of exhibit space.
Copper Coinage Act of 1792
Copper Coinage Act of 1792 is a United States statute authorizing copper coinage to be engraved and issued by the United States Mint. The Act of Congress confirmed the procurement of copper not to exceed a weight of 150 short tons (300,000 lb). The United States Mint procured a shipment of copper at a weight of 15 short tons (30,000 lb) as endorsed by the first director of the mint David Rittenhouse.

In 1792, the United States Mint petitioned Henry Voigt as the Chief Coiner providing craftsmanship as an artwork engraver for the United States copper coinage and early American currency. Mr. Rittenhouse commissioned the artisan talents of Robert Scot and Joseph Wright to assist the skillful engraving efforts of Henry Voigt as the Chief Engraver of the United States Mint.

David Rittenhouse
David Rittenhouse (April 8, 1732 – June 26, 1796) was an American astronomer, inventor, clockmaker, mathematician, surveyor, scientific instrument craftsman, and public official. Rittenhouse was a member of the American Philosophical Society and the first director of the United States Mint.
Lychas variatus
Lychas variatus, also known as the marbled scorpion or splendid marbled scorpion, is a species of small scorpion in the Buthidae family. It is native to Australia and New Guinea, and was first described in 1877 by Swedish arachnologist Tamerlan Thorell.

Arachnology
Arachnology (from Ancient Greek ἀράχνη (arákhnē), meaning "spider", and λόγος (lógos), meaning "study") is the scientific study of arachnids, which comprise spiders and related invertebrates such as scorpions, pseudoscorpions, harvestmen, ticks, and mites. Those who study spiders and other arachnids are arachnologists. More narrowly, the study of spiders alone (order Araneae) is known as araneology.

The word "arachnology" from Ancient Greek ἀράχνη (arákhnē), meaning "spider", and λόγος (lógos), meaning "study". The Ancient Greek word for "spider" itself refers to Arachne, the female protagonist of an ancient tale of the Greek Mythology.
Australia Davis Cup team results (1980–2009)
This is a list of the Australia Davis Cup team results from 1980 to 2009. It does not include ties that were not completed, for example when a walkover occurred. In total they played 87 ties.

In this period, Australia won the Davis Cup title on four occasions (1983, 1986, 1999 and 2003), were finalists on four occasions (1990, 1993, 2000 and 2001), and were semifinalists on eight occasions (1980, 1981, 1982, 1984, 1985, 1987, 1997 and 2006). They also reached the quarterfinals on four occasions (1988, 1991, 1992, 2005).

With the introduction of the World Group, Australia survived the relegation play off five times and were relegated to Asia/Oceania Zone on two occasions (1995 and 2007). In total, Australia competed in 26 out of the 29 years in the World Group.

1984 Davis Cup
The 1984 Davis Cup (also known as the 1984 Davis Cup by NEC for sponsorship purposes) was the 73rd edition of the Davis Cup, the most important tournament between national teams in men's tennis. 62 teams would enter the competition, 16 in the World Group, 25 in the Europe Zone, 12 in the Eastern Zone, and 9 in the Americas Zone. Singapore and Senegal made their first appearances in the tournament.

Sweden defeated the United States in the final, held at the Scandinavium in Gothenburg, Sweden, on 16–18 December, to win their 2nd Davis Cup title.
Depleted zinc oxide
Depleted zinc oxide (DZO) is a zinc oxide depleted in the zinc isotope with the atomic mass 64, and used as a corrosion inhibitor in nuclear pressurized water reactors.

The depletion of 64Zn is necessary, because this isotope is transformed into 65Zn by neutron capture. 65Zn with a half-life of 244.26 days emits gamma radiation with 1.115 MeV. 64Zn has a natural abundance of 48.6%, but in DZO it is reduced below 1%. Adding zinc oxide to the primary water loop of a boiling water reactor or pressurized water nuclear reactor reduces corrosion and therefore minimizes the amount of dissolved materials, especially 60Co.

The isotope separation of zinc is done by gas centrifugation of diethylzinc.

Isotope separation
Isotope separation is the process of concentrating specific isotopes of a chemical element by removing other isotopes. The use of the nuclides produced is varied. The largest variety is used in research (e.g. in chemistry where atoms of "marker" nuclide are used to figure out reaction mechanisms). By tonnage, separating natural uranium into enriched uranium and depleted uranium is the largest application. This process is crucial in the manufacture of uranium fuel for nuclear power plants and is also required for the creation of uranium-based nuclear weapons (unless uranium-233 is used). Plutonium-based weapons use plutonium produced in a nuclear reactor, which must be operated in such a way as to produce plutonium already of suitable isotopic mix or grade.

While chemical elements can be purified through chemical processes, isotopes of the same element have nearly identical chemical properties which makes this type of separation impractical, except for separation of deuterium.
Jax Media
Jax Media is an American film and television production company co-founded by Tony Hernandez, Lilly Burns, and John Skidmore. It is known for producing long-running series Broad City, Difficult People, Younger, and Inside Amy Schumer.

In February 2018, Imagine Entertainment acquired a controlling stake in Jax Media.

Broad City
Broad City is an American television sitcom created by and starring Ilana Glazer and Abbi Jacobson. It was developed from their independent web series of the same name, which was produced between 2009 and 2011. The sitcom, like the web series, is based on Glazer and Jacobson's real-life friendship, and their attempt to "make it" in New York. The sitcom premiered on Comedy Central on January 22, 2014, and aired for five seasons, ending on March 28, 2019. The show received critical acclaim throughout its run and has been ranked among the best television shows of the 2010s.
Opposite simplicial set
In higher category theory in mathematics, the opposite simplicial set (or dual simplicial set) is an operation extending the opposite category (or dual category). It generalizes the concept of inverting arrows from 1-categories to ∞-categories. Similar to the opposite category defining an involution on the category of small categories, the opposite simplicial sets defines an involution on the category of simplicial sets. Both correspond to each other under the nerve construction.

Involution (mathematics)
In mathematics, an involution, involutory function, or self-inverse function is a function f that is its own inverse,

f(f(x)) = x

for all x in the domain of f. Equivalently, applying f twice produces the original value.