hotchpotch/wikipedia-multilingual-ir-related-lead-pairs huggingface dataset:
Fiji women's national rugby union team
The Fiji women's national rugby union team are a national sporting side of Fiji, representing them at rugby union. They played their first test against Samoa in 2006, and compete annually in the Oceania Rugby Women's Championship. In 2022, they created history when they scored the third-highest points in both Men's and Women's Rugby at the Oceania Championship when they trounced Papua New Guinea 152–0. They made their first Rugby World Cup appearance at the delayed tournament in New Zealand.

South Africa women's national rugby union team
The South Africa women's national rugby union team represents South Africa in women's international rugby union and is governed by the South African Rugby Union. They have appeared in five World Cups since their debut in the 2006 Women's Rugby World Cup.
Chern–Gauss–Bonnet theorem
In mathematics, the Chern theorem (or the Chern–Gauss–Bonnet theorem after Shiing-Shen Chern, Carl Friedrich Gauss, and Pierre Ossian Bonnet) states that the Euler–Poincaré characteristic (a topological invariant defined as the alternating sum of the Betti numbers of a topological space) of a closed even-dimensional Riemannian manifold is equal to the integral of a certain polynomial (the Euler class) of its curvature form (an analytical invariant).

It is a highly non-trivial generalization of the classic Gauss–Bonnet theorem (for 2-dimensional manifolds / surfaces) to higher even-dimensional Riemannian manifolds. In 1943, Carl B. Allendoerfer and André Weil proved a special case for extrinsic manifolds. In a classic paper published in 1944, Shiing-Shen Chern proved the theorem in full generality connecting global topology with local geometry.

The Riemann–Roch theorem and the Atiyah–Singer index theorem are other generalizations of the Gauss–Bonnet theorem.

Topological property
In topology and related areas of mathematics, a topological property or topological invariant is a property of a topological space that is invariant under homeomorphisms. Alternatively, a topological property is a proper class of topological spaces which is closed under homeomorphisms. That is, a property of spaces is a topological property if whenever a space X possesses that property every space homeomorphic to X possesses that property. Informally, a topological property is a property of the space that can be expressed using open sets.

A common problem in topology is to decide whether two topological spaces are homeomorphic or not. To prove that two spaces are not homeomorphic, it is sufficient to find a topological property which is not shared by them.
Curling at the 2014 Winter Olympics – Women's tournament
The women's curling tournament of the 2014 Winter Olympics was held at the Ice Cube Curling Center in Sochi, Russia on 10–20 February 2014. Ten nations competed in the round robin preliminary round, and the top four nations at the conclusion of the round robin qualified for the medal round. South Korea made their Olympic debut in curling.

A new Olympic record was established when Great Britain scored seven points in one end against the United States. Great Britain also equalled the record for total points scored in one game, scoring twelve points against the United States and against Japan. Canada, skipped by Jennifer Jones, became the first women's rink to go through an Olympic tournament undefeated. Great Britain, by winning the bronze medal became the youngest rink to ever step onto an Olympic curling podium.

Ice Cube Curling Center
The Ice Cube Curling Center (Russian: Керлинговый Центр Ледяной куб) is a 3,000-seat multi-purpose arena in Sochi, Russia, that opened in 2012. It is a component of the Sochi Olympic Park.

It hosted all the curling events at the 2014 Winter Olympics and the wheelchair curling events at the 2014 Winter Paralympics.  It cost $14.0 million to build the venue, including the temporary works for the Olympics and Paralympics. It opened in 2012.  After the 2014 games, it will remain a sports arena. The venue is a portable venue, designed  so that it could possibly be re-located after the end of the games.
Kye (video game)
Kye is a real-time puzzle game with a variety of interacting objects. It takes ideas from puzzle games like Sokoban and Boulder Dash, but the inclusion of active objects gives it a real-time component, and it can also produce arcade-game levels like those found in Pac-Man. Anyone can create new levels for the game.

Kye was created by Colin Garbutt of Towednack and first released in 1992. Starting with version 2.0, the game became charity shareware – registration required a donation to Save the Children, and the donor received the latest version and 20 additional levels in return. As time passed, roughly 500 additional levels from various developers and designers would be added to the registered package; they could also be opened in the unregistered version.

The Kye is also the object controlled by the player in the game, from which the game takes its name. This was the name of Garbutt's dog, according to the help file.

Towednack
Towednack (Cornish: Tewydnek) is a churchtown and civil parish in Cornwall, England, United Kingdom. The parish is bounded by those of Zennor in the west, Gulval in the south, Ludgvan in the west and south, and St Ives and the Atlantic Ocean in the north and east. The church is about two miles (3 km) from St Ives and six miles (10 km) from Penzance.

Towednack lies within the Cornwall Area of Outstanding Natural Beauty (AONB). Almost a third of Cornwall has AONB designation, with the same status and protection as a National Park.
Metabolon
In biochemistry, a metabolon is a temporary structural-functional complex formed between sequential enzymes of a metabolic pathway, held together both by non-covalent interactions and by structural elements of the cell, such as integral membrane proteins and proteins of the cytoskeleton.

The formation of metabolons allows the intermediate product from one enzyme to be passed (channelling) directly into the active site of the next consecutive enzyme of the metabolic pathway. The citric acid cycle is an example of a metabolon that facilitates substrate channeling. Another example is the dhurrin synthesis pathway in sorghum, in which the enzymes assemble as a metabolon in lipid membranes. During the functioning of metabolons, the amount of water needed to hydrate the enzymes is reduced and enzyme activity is increased.

Integral membrane protein
An integral, or intrinsic, membrane protein (IMP)  is a type of membrane protein that is permanently attached to the biological membrane. All transmembrane proteins can be classified as IMPs, but not all IMPs are transmembrane proteins. IMPs comprise a significant fraction of the proteins encoded in an organism's genome. Proteins that cross the membrane are surrounded by annular lipids, which are defined as lipids that are in direct contact with a membrane protein. Such proteins can only be separated from the membranes by using detergents, nonpolar solvents, or sometimes denaturing agents.

Proteins that adhere only temporarily to cellular membranes are known as peripheral membrane proteins. These proteins can either associate with integral membrane proteins, or independently insert in the lipid bilayer in several ways.
Chilean Spanish
Chilean Spanish (Spanish: español chileno or castellano chileno) is any of several varieties of the Spanish language spoken in most of Chile. Chilean Spanish dialects have distinctive pronunciation, grammar, vocabulary, and slang usages that differ from those of Standard Spanish, with various linguists identifying Chilean Spanish as one of the most divergent varieties of Spanish.

The Royal Spanish Academy recognizes 2,214 words and idioms exclusively or mainly produced in Chilean Spanish, in addition to many still unrecognized slang expressions. Formal Spanish in Chile has recently incorporated an increasing number of colloquial elements.

La Cuarta
La Cuarta (Spanish: The Fourth One) is a Chilean daily tabloid and part of the Copesa group. The newspaper is famous for its tone and plebeian style of headlining stories. The newspaper began publication on 13 November 1984. On 17 November 2017, the newspaper changed its logo and format, with the newspaper now published in 
Berliner, instead of tabloid.

One of its main features is a weekly insert of nude photographs.
Yeghegnadzor Regional Museum
The Yeghegnadzor Regional Museum, Armenian: Եղեգնաձորի երկրագիտական թանգարան, is a museum in Yeghegnadzor, in the province (marz) of Vayots Dzor in southern Armenia.: 417 : 329 . It was established in 1968, and holds approximately 9000 archaeological and ethnological artefacts dating from pre-historic times to the twentieth century.

Administrative divisions of Armenia
Armenia is subdivided into eleven administrative divisions. Of these, ten are provinces, known as marzer (մարզեր) or in the singular form marz (մարզ) in Armenian.

Yerevan is treated separately and granted special administrative status as the country's capital.  The chief executive in each of 10 marzes is the marzpet, appointed by the government of Armenia. In Yerevan, the chief executive is the mayor, elected by the Yerevan City Council.
Song Ong Siang
Sir Ong Siang Song KBE VD (Chinese: 宋旺相; pinyin: Sòng Wàngxiāng; Pe̍h-ōe-jī: Sòng Ōng-siang; 14 June 1871 – 29 September 1941) was a lawyer and active citizen of the British Crown Colony of the Straits Settlements. He was an ethnic Chinese of Hokkien descent as well as a third generation Hokkien Peranakan Baba (Peranakan term for man) Chinese with ancestry from Zhangzhou in the Minnan region of China. He was also the first ever Asian in Singapore to be knighted. Song was noted for his contributions to the development of the Singapore civil society, and was held in esteem throughout the Colony.

Volunteer Officers' Decoration
The Volunteer Officers' Decoration, post-nominal letters VD, was instituted in 1892 as an award for long and meritorious service by officers of the United Kingdom's Volunteer Force. Award of the decoration was discontinued in the United Kingdom when it was superseded by the Territorial Decoration in 1908, but it continued to be awarded in some Crown Dependencies until 1930.

The grant of the decoration was extended in 1894 by the institution of a separate new decoration, the Volunteer Officers' Decoration for India and the Colonies, that could be awarded to commissioned officers of all Volunteer Forces throughout the British Empire and India.
Han River (Guangdong)
The Han River (simplified Chinese: 韩江; traditional Chinese: 韓江; pinyin: Hán Jiāng) is a river in southeast China. It is located mainly in eastern Guangdong and has a total length of 410 kilometres (250 mi). The river is combined with two main tributary rivers, Mei River and Ting River, at Sanheba (三河坝), Dabu County. Han River flows south through the Han River Delta entering the South China Sea at Chenghai District and Longhu District of Shantou. The Teochew people refer to the river as "the Mother River".

The river is named after Han Yu, a writer, poet and government official of the Tang dynasty, in honor of his contribution to Chaoshan. It was originally named as E Xi (simplified Chinese: 恶溪; traditional Chinese: 惡溪; lit. 'ferocious river') before Han Yu's exile to Chaozhou. The river became calm under Han's river regulation project.  To remember him, the locals rename the river to Han River after his departure.

River engineering
River engineering is a discipline of civil engineering which studies human intervention in the course, characteristics, or flow of a river with the intention of producing some defined benefit. People have intervened in the natural course and behaviour of rivers since before recorded history—to manage the water resources, to protect against flooding, or to make passage along or across rivers easier. Since the Yuan Dynasty and Ancient Roman times, rivers have been used as a source of hydropower.

From the late 20th century onward, the practice of river engineering has responded to environmental concerns broader than immediate human benefit. Some river engineering projects have focused exclusively on the restoration or protection of natural characteristics and habitats.
Harding's Gallery (Boston)
Harding's Gallery (c. 1833–1847) in Boston, Massachusetts, exhibited works by European and American artists in the 1830s-1840s. The building on School Street also housed a newspaper press; the Mercantile Library Association; the Boston Artists' Association; and artists' studios. The building's name derived from painter Chester Harding, who kept his studio there.

Fitz Henry Lane
Fitz Henry Lane (born Nathaniel Rogers Lane; also formerly, mistakenly, known as Fitz Hugh Lane; December 19, 1804 – August 14, 1865) was an American painter and printmaker of a style that would later be called Luminism, for its use of pervasive light.
2nd National Assembly of the Philippines
The 2nd National Assembly of the Philippines (Filipino: Ikalawang Asambleyang Pambansa ng Pilipinas) was the meeting of the legislature of the Commonwealth of the Philippines, from January 24, 1939, until December 16, 1941, during the fourth, fifth, and sixth years of Manuel L. Quezon's presidency.

Nacionalista Party
The Nacionalista Party (Filipino and Spanish: Partido Nacionalista; lit. 'Nationalist Party,' NP) is a political party in the Philippines that is the oldest existing party in the country and in Southeast Asia. It was responsible for leading the country throughout most of the 20th century since its founding in 1907; it was the ruling party from 1935 to 1946 (under Manuel L. Quezon and Sergio Osmeña), 1953 to 1961 (under Ramon Magsaysay and Carlos P. Garcia), and 1965 to 1978 (under Ferdinand Marcos), and also was one of the two dominant political parties (along with the Liberal Party) throughout the existence of the Third Republic.
2023 Nigerian Senate elections in Kano State
The 2023 Nigerian Senate elections in Kano State will be held on 25 February 2023, to elect the 3 federal Senators from Kano State, one from each of the state's three senatorial districts. The elections will coincide with the 2023 presidential election, as well as other elections to the Senate and elections to the House of Representatives; with state elections being held two weeks later. Primaries were held between 4 April and 9 June 2022.

2023 Nigerian House of Representatives election
The 2023 Nigerian House of Representatives elections were held on 25 February 2023 where voters  elected members of the House of Representatives using first-past-the-post voting in all 360 federal constituencies. The last regular House elections for all districts were in 2019.

Other federal elections, including the Senate elections and the presidential election, held on the same date while state elections were held two weeks afterwards on 18 March. The winners of these House elections will serve beginning in the 10th Nigerian National Assembly. The APC have held a majority in the House of Representatives since the 2015 elections and solidified that majority in 2019.
Damba mipentina
The damba mipentina (Paretroplus maculatus) is a critically endangered species of cichlid fish from turbid, shallow flood-plain lakes in the Betsiboka and Ikopa River basins in northwestern Madagascar. It has declined drastically because of habitat loss, overfishing and invasive species. It is part of a captive breeding program by public institutions like London Zoo and among fishkeeping hobbyists.

This relatively deep-bodied Paretroplus can easily be distinguished from other members of the genus by the large black spot on the side of the body. It reaches 30 centimetres (12 in) in length.

Ikopa River
The Ikopa River is the second longest waterway in Madagascar and passes through the capital, Antananarivo. It is the largest tributary of the Betsiboka River. It is formed by the Varahina-North and Varahina-South Rivers.

Its spring, named Varahina, is found in the sub-prefecture of Andramasina at an altitude of 1810 meters.

On this river is situated one of the largest hydro-electrical power stations of Madagascar: the Antelomita Hydroelectric Power Station.
Sokolovka, Korochansky District, Belgorod Oblast
Sokolovka (Russian: Соколовка) is a rural locality (a selo) and the administrative center of Sokolovskoye Rural Settlement, Korochansky District, Belgorod Oblast, Russia. The population was 411 as of 2010. There are 6 streets.

Korochansky District
Korochansky District (Russian: Короча́нский райо́н) is an administrative district (raion), one of the twenty-one in Belgorod Oblast, Russia. As a municipal division, it is incorporated as Korochansky Municipal District. It is located in the center of the oblast. The area of the district is 1,464.1 square kilometers (565.3 sq mi). Its administrative center is the town of Korocha. As of the 2021 Census, the total population of the district was 35,883, with the population of Korocha accounting for 15.7% of that number.
Handbook of the Mammals of the World
Handbook of the Mammals of the World (HMW) is a book series from the publisher Lynx Edicions. The nine volumes were published from 2009 to 2019. Each mammal family is assessed in a full text introduction with photographs and each species has a text account with a distribution map and illustrations on a plate. This is the second major project by Lynx Edicions since the release of the Handbook of the Birds of the World in 1992. The chief editors are Russell Mittermeier and Don E. Wilson in association with Conservation International, the Texas A&M University and the IUCN. Don E. Wilson is also editor of the reference work Mammal Species of the World.

An updated two-volume set with taxonomic revisions was released in 2020 as the Illustrated Checklist of the Mammals of the World, and a condensed, single-volume version of the series was published in 2023 as All the Mammals of the World.

Myzopoda
Myzopoda is a genus of bat, the only member of the monotypic family Myzopodidae, with two described species. Myzopodidae is unique as the only family of bats currently endemic to Madagascar. However, fossil discoveries indicate that the family has an ancient lineage in Africa, extending from the Pleistocene as far back as the late Eocene.

Based on nuclear DNA sequence data, Myzopodidae appears to be basal in the Gondwanan superfamily Noctilionoidea, most of whose members are neotropical. The origin and initial diversification of Noctilionoidea may have occurred in Africa prior to their dispersal to Australia and South America, probably via Antarctica. On the basis of fossil and molecular clock evidence, myzopodids are estimated to have split off from the rest of Noctilionoidea about 50 (46 to 57) million years ago.
Hamina-class missile boat
The Hamina-class missile boat is a class of fast attack craft of the Finnish Navy. They are classified as "missile fast attack craft" or ohjusvene, literally "missile boat" in Finnish.
The Hamina FACs are based both in Upinniemi and Pansio. Tornio and Pori form the 7th Surface Warfare Squadron, part of the Finnish Coastal Fleet, together with the minelayers MLC Hämeenmaa, MLI Porkkala and MLI Pyhäranta in Upinniemi, and Hamina and Hanko are a part of the 6th Surface Warfare Squadron in Pansio, alongside minelayers MLC Uusimaa and MLI Pansio

STX Finland
STX Finland Oy, formerly Aker Yards Oy, was a Finnish shipbuilding company operating three shipyards in Finland, in Turku, Helsinki and Rauma, employing some 2,500 people. It was part of STX Europe, a group of international shipbuilding companies owned by the South Korean STX Corporation.

Half of Helsinki yard was sold to Russian USC in 2010. In September 2013, STX Finland announced that the Rauma shipyard would be closed in June 2014. In August 2014, the Turku shipyard was sold to Meyer Werft and the state-owned Finnish Industry Investment, and renamed Meyer Turku Oy.
Frank D. Allen
Frank Dewey Allen (August 16, 1850 – January 23, 1910) was an American attorney and politician who served as a member of Massachusetts House of Representatives, the Massachusetts Governor's Council, and was the United States Attorney for the District of Massachusetts.

Massachusetts Governor's Council
The Massachusetts Governor's Council (also known as the Executive Council) is a governmental body that provides advice and consent in certain matters – such as judicial nominations, pardons, and commutations – to the Governor of Massachusetts.  Councillors are elected by the general public and their duties are set forth in the Massachusetts Constitution.

The Governor's Council has gone through many different formations throughout its history, at times being simply a legal counsel, also serving as provincial magistrates and judges, sometimes acting as an executive in the absence of a Governor, to serving as an upper house of the Massachusetts General Court (the state legislature). Whether going by the name of "Council of Assistants" or Governor's Council, the power of the council has ebbed and flowed; however, it has remained a mainstay in New England politics from the earliest colonial days of Massachusetts Bay.
I'll Feel a Whole Lot Better
"I'll Feel a Whole Lot Better" is a song by the Los Angeles folk rock band the Byrds, first released in June 1965 on the B-side of the band's second single, "All I Really Want to Do". Despite initially being released as a B-side, the song managed to chart in its own right in the U.S., just outside the Billboard Hot 100. It was also included on the Byrds' debut album, Mr. Tambourine Man and The Byrds' Greatest Hits.

The song was written by band member Gene Clark, who also sings the lead vocal. "I'll Feel a Whole Lot Better" has been covered by a number of different artists over the years, and is regarded by fans and critics as one of the Byrds' best known songs.

Chris Hillman
Christopher Hillman (born December 4, 1944) is an American musician. He was the original bassist of the Byrds. With frequent collaborator Gram Parsons, Hillman was a key figure in the development of country rock, defining the genre through his work with the Byrds, the Flying Burrito Brothers, Manassas and the country-rock group the Desert Rose Band. He was inducted into the Rock and Roll Hall of Fame in 1991 as a member of the Byrds.
Enock Atta Agyei
Enoch Atta Agyei (born 5 January 1999) is a Ghanaian footballer who plays as a winger for Horoya AC. Agyei started his career playing for Windy Professionals, he was one the highly rated youngsters on the local scene, winning the most promising player of the Division One League after scoring 17 goals in 29 appearances. He joined Medeama for a season, before joining Tanzanian club Azam. After three seasons he joined Horoya, where he won the league in his debut season, following it up with another league title the following season.

Division One League
The Division One League, currently known as the Access Bank Division One League for sponsorship reasons, is the second tier football league in Ghana organized by the Ghana Football Association. The winner of each of the three zones will be promoted to the Ghana Premier League.