hotchpotch/wikipedia-multilingual-ir-related-lead-pairs huggingface dataset:
Merodontis
Merodontis is a fungal genus in the order Helotiales. The relationship of this taxon to other taxa within the order is unknown (incertae sedis), and it has not yet been placed with certainty into any family. This is a monotypic genus, containing the single species Merodontis tenella. Merodontis was circumscribed by American ecologist Frederic Clements in 1909.

Helotiales
Helotiales is an order of the class Leotiomycetes within the division Ascomycota. The taxonomy within Helotiales has been debated. It has expanded significantly as genomic techniques for taxonomical identification have become more commonly used. As of February 2020, the order is estimated to contain 30 accepted families, 519 genera, and 6266 species.

Helotiales is the largest order of non-stromatic discomycetes that usually, but not always, have brightly coloured apothecia. Many members of the family have obviously cup-shaped ascomata with little or no stipes. They are usually found fruiting on coarse or large wood debris as well as on other organic matter.
Part of these discomycetes are limited to a specific host range, this goes as far as to not just being limited to one particular plant, additionally 
some species need a particular part of that plant.
Garbled circuit
Garbled circuit is a cryptographic protocol that enables two-party secure computation in which two mistrusting parties can jointly evaluate a function over their private inputs without the presence of a trusted third party. In the garbled circuit protocol, the function has to be described as a Boolean circuit.

Yao's Millionaires' problem
Yao's Millionaires' problem is a secure multi-party computation problem introduced in 1982 by computer scientist and computational theorist Andrew Yao. The problem discusses two millionaires, Alice and Bob, who are interested in knowing which of them is richer without revealing their actual wealth.

In more general terms, this problem can be expressed as: there are two numbers  and  and the goal is to determine whether the inequality  is true or false without revealing the actual values of  and .

The Millionaires' problem is an important problem in cryptography, the solution of which is used in e-commerce and data mining. Commercial applications sometimes have to compare numbers that are confidential and whose security is important.

Many solutions have been introduced for the problem, including physical solutions based on cards. The first solution, presented by Yao, is exponential in time and space.
Swimming at the 2016 Summer Paralympics – Men's 50 metre freestyle
The men's 50 m freestyle swimming events for the 2016 Summer Paralympics took place at the Olympic Aquatics Stadium from 8 to 17 September 2016. A total of eleven events were contested for different classifications.

Swimming at the 2016 Summer Paralympics
Swimming at the 2016 Paralympic Games was held from 8 to 17 September 2016 at Rio Olympic Aquatics Stadium. The competition consisted of 152 events, across multiple classifications, and all swum in a long course (50-metre) pool. Up to 600 swimmers (340 males, 260 females) competed in the Games. With 152 events, swimming came second only to athletics as the largest sport at the 2016 Games.
Gospel Church, Kangding
Gospel Church, today known as Kangding Christian Church, is a Protestant church situated on Guangming Road, Kangding, a county-level city in Garzê Tibetan Prefecture, Sichuan Province. First built in 1905, on Yanhe West Road, by China Inland Mission missionaries, the church was relocated to its present location in 1958. It has been subjected to the control of the state-sanctioned Three-Self Patriotic Church since 1954.

Kangding
Kangding (Chinese: 康定), also known as Dartsedo (Tibetan: དར་རྩེ་མདོ།), is a county-level city and the seat of Garzê Tibetan Autonomous Prefecture in Sichuan province of Southwest China. Kangding is on the bank of the Zheduo River and has been considered the historical border between the Kham region of Tibet and the Sichuan region. Kangding's urban center is called Lucheng, which has around 134,000 inhabitants.
1978 UC Davis Aggies football team
The 1978 UC Davis football team represented the University of California, Davis as a member of the Far Western Conference (FWC) during the 1978 NCAA Division II football season. Led by ninth-year head coach Jim Sochor, UC Davis compiled an overall record of 8–3 with a mark of 5–0, winning the FWC for the eighth consecutive season. 1978 was the team's ninth consecutive winning season. With the 5–0 conference record, they stretched their conference winning streak to 28 games dating back to the 1973 season. The Aggies advanced to the NCAA Division II Football Championship playoffs for the second consecutive season, where they lost to eventual national champion Eastern Illinois in the first round. The team outscored its opponents 304 to 156 for the season. The Aggies played home games at Toomey Field in Davis, California.

1973 UC Davis Aggies football team
The 1973 UC Davis Aggies football team represented the University of California, Davis as a member of the Far Western Conference (FWC) during the 1973 NCAA Division II football season. Led by fourth-year head coach Jim Sochor, UC Davis compiled an overall record of 7–3 with a mark of 4–1 in conference play, sharing the FWC title with Chico State and finishing at champions for the third consecutive season. 1973 was the fourth consecutive winning season for the Aggies. The team outscored its opponents 217 to 153 for the season. The Aggies played home games at Toomey Field in Davis, California.
The Luck of the Fryrish
"The Luck of the Fryrish" is the fourth episode in the  third season of the American animated television series Futurama, and the 36th episode of the series overall. It originally aired on the Fox network in the United States on March 11, 2001.

Futurama season 3
The third season of Futurama began airing on January 21, 2001 and concluded after 22 episodes on December 8, 2002. The entire season is included within the Volume Three DVD box set, which was released on March 9, 2004.

The complete 22 episodes of the season have been released on a box set called Futurama: Volume Three, on DVD and VHS. It was first released in Region 2 on June 2, 2003, with releases in other regions following in 2003 and 2004 and is based in 3003 and 3004. The season was re-released as Futurama: Volume 3, with entirely different packaging to match the newer season releases on July 17, 2012.
France–Qatar relations
France–Qatar relations are the bilateral relations between France and the Qatar. The first embassy to be established was the Qatari embassy in France in 1972, and the first bilateral agreement was signed in 1974. Qatar has marked various concurrences with France, covering all areas such as cultural, political, economical, academic, scientific and military agreements. The nations are tied in a key discourse protocol, where conversation over various issues of significance to the two capitals are occurring consistently.

Emir of Qatar
The Emir of the State of Qatar (Arabic: أمير دولة قطر) is the monarch and head of state of Qatar. The emir is also the commander-in-chief of the Armed Forces and guarantor of the constitution. The emir holds the most powerful position in the country, controlling all branches of state power, and has a prominent role in foreign relations.

The emirs are members of the House of Thani (Al Thani), whose origins are in the Banu Tamim, one of the largest tribes in the Arabian Peninsula. The current ruler is Tamim bin Hamad Al Thani, who succeeded on 25 June 2013.
Rose Mofford
Rose Mofford (née Perica; June 10, 1922 – September 15, 2016) was an American civil servant and politician of the Democratic Party who served as the 18th governor of Arizona from 1988 to 1991. Her career in state government spanned 51 years, beginning as a secretary and working her way up the ranks to become the state's first female secretary of state, serving from 1977 to 1988, and the state's first female governor.

Secretary of State of Arizona
The secretary of state of Arizona is an elected position in the U.S. state of Arizona. Since Arizona does not have a lieutenant governor, the secretary stands first in the line of succession to the governorship. The secretary also serves as acting governor whenever the governor is incapacitated or out of state. In 2022, voters approved Proposition 131 which created the office of Lieutenant Governor, who will be jointly elected with the Governor, and will supersede the secretary of state in the order of succession. These changes will take effect following the 2026 elections.

The secretary is the keeper of the Seal of Arizona and administers oaths of office. The current office holder is Democrat Adrian Fontes.
East Ryde
East Ryde is a suburb of Sydney in the state of New South Wales, Australia. It is in the Northern Sydney region and is located 12 kilometers north-west of the Sydney central business district, in the local government area of the City of Ryde. East Ryde sits on the western bank of the Lane Cove River. East Ryde shares the postcode of 2113 with the adjacent suburb of North Ryde, though it does not have a post office of its own.

Sydney Turpentine–Ironbark Forest
The Sydney Turpentine–Ironbark Forest (STIF) is a wet sclerophyll forest community of Sydney, New South Wales, Australia, that is typically found in the Inner West and Northern region of Sydney. It is also among the three of these plant communities which have been classified as Endangered, under the New South Wales government's Threatened Species Conservation Act 1995, with only around 0.5% of its original pre-settlement range remaining.

As of 26 August 2005, the Australian Government reclassified Sydney Turpentine–Ironbark Forest as a "Critically Endangered Ecological Community", under the Commonwealth's Environment Protection and Biodiversity Conservation Act 1999. The original extent of the forest was 26,516 ha, but now only 1,182 ha (or 4.5% of original extent) remains. It is a transitional biome between Cumberland Plain Woodland in the drier areas and Blue Gum High Forest on neighboring higher rainfall ridges.
John Fabrizio
John A. Fabrizio (November 17, 1923 – April 7, 2006) was an American politician.

A Republican from Norwalk, Fabrizio won two terms on the Connecticut House of Representatives in the 147th district, defeating Patrick McBennett in 1968 and Simon B. Ehrlich in 1970. Prior to the 1972 election cycle, redistricting formed the 140th district from the old 148th district, 147th district and part of the 145th district. This forced a contest between two incumbents, Fabrizio and Otha Brown, Jr. Fabrizio defeated Brown by in the November 1972 election. In 1974, Fabrizio contested the Connecticut State Senate's 25th district, losing to Louis Ciccarello.

Connecticut's 147th House of Representatives district
Connecticut's 147th House of Representatives district elects one member of the Connecticut House of Representatives. It encompasses parts of Stamford and Darien and has been represented by Democrat Matt Blumenthal since 2019.
2023 Lexington Challenger
The 2023 Lexington Challenger was a professional tennis tournament played on outdoor hard courts. It was the 28th edition of the tournament which was part of the 2023 ATP Challenger Tour, and the 26th edition of the tournament which was part of the 2023 ITF Women's World Tennis Tour. It took place in Lexington, Kentucky, United States between 31 July and 6 August 2023.

2023 ATP Challenger Tour
The Association of Tennis Professionals (ATP) Challenger Tour in 2023 was the secondary professional tennis circuit organized by the ATP. The 2023 ATP Challenger Tour calendar comprised 196 tournaments, with prize money ranging from $40,000 up to $220,000. It was the 46th edition of Challenger tournaments cycle and 15th under the name of Challenger Tour.
Chondrostoma soetta
Chondrostoma soetta, or the Italian nase,  is a species of freshwater ray-finned fish belonging to the family Leuciscidae. It is found in Italy, Slovenia and Switzerland. Its natural habitats are rivers and freshwater lakes. It is threatened by habitat loss and predation and competition from introduced species such as roach, wels catfish and the common nase. It has been extirpated from Slovenia and numbers are declining in the Italian and Swiss lakes of Lake Como, Lake Lugano, Lake Maggiore, Lake Iseo and Lake Garda. Some population which are descended from fish introduced to other lakes in Italy appear to be thriving.

Common roach
The roach, or rutilus roach (Rutilus rutilus), also known as the common roach, is a fresh- and brackish-water fish of the family Cyprinidae, native to most of Europe and western Asia. Fish called roach can be any species of the genera Rutilus, Leucos and Hesperoleucus, depending on locality. The plural of the term is also roach.
2024 LKL Playoffs
The 2024 LKL Playoffs known as the 2024 Betsafe-LKL Playoffs for sponsorship purposes was LKL playoffs' 29th edition. Top eight finishers in the regular season will compete for the championship spot. Playoffs will begin 12 May 2024. Žalgiris was the defending champion but lost final series to Rytas who won their 7th title, returning to glory since their last triumph in 2022.

The quarterfinals will be played in a best-of-three format with higher seeded team playing the first and third (if necessary) game at home. Semifinals, third place game and final will be played in a best-of-five format, with the higher seed team playing games 1, 3 and 5 (if necessary) at home.

2022 LKL Playoffs
The 2022 LKL Playoffs featured the eight best teams of Lietuvos krepšinio lyga (LKL) basketball league in Lithuania, competing for the championship spot. This was the LKL playoffs' 27th edition. Rytas after 12 years achieved their 6th title.

The quarter-finals and semi-finals will be played in a best-of-five format, with the higher seeded team playing the first, third and (if necessary) fifth game at home. The finals will be played in a best-of-seven format, with the higher seed team playing games 1, 3, 5 and 7 (if necessary) at home.
Søren Larsen
Søren Larsen (Danish pronunciation: [ˈsœːɐ̯n̩ ˈlɑːsn̩]; born 6 September 1981) is a Danish former professional footballer who played as a striker. He was a strong player with a decent header and good sense of positioning. He played in Denmark, Sweden, Germany, France, and the Netherlands during a career that spanned between 1997 and 2014. A full international between 2005 and 2010, he won 20 caps and scored 11 goals for the Denmark national team and was a squad member at the 2010 FIFA World Cup.

Svenska Cupen
Svenska cupen (Swedish pronunciation: [ˈsvɛ̂nːska ˈkɵ̌pːɛn], lit. 'the Swedish cup'), also known as the Swedish Cup in English, is a knockout cup competition in Swedish football and the main Swedish football cup. Svenska cupen usually refers to the men's tournament, although a women's tournament is also held. Each year 96 teams compete, comprising the 16 teams from Allsvenskan and the 16 teams of Superettan together with 64 teams from lower tiers of the league system. The winners qualify for the qualifying stages of the UEFA Europa League. The winner is awarded the Gustaf VI Adolf cup.

Svenska cupen was first held in 1941. The current holders of the cup are BK Häcken who beat Malmö FF in the 2025 final. Malmö FF are the most successful club of the competition having won 16 titles, the latest in 2024.
Novoland: The Castle in the Sky
Novoland: The Castle in the Sky (Chinese: 九州·天空城; pinyin: Jiu Zhou Tian Kong Cheng) is a 2016 Chinese television series based on an original story created by Shanghai Film Media Asia and Tencent Penguin Pictures. Set in an ancient world (Novoland) where humanity is separated into several races, the series centers on the souring relations between the Humankind Tribe and the Wingkind Tribe. It aired on Jiangsu TV from 20 July to 1 September 2016.

The series has over 1.6 billion views by the end of its run. Guan Xiaotong won the Best Actress award at the Macau International Television Festival for her performance in the series.

Novoland
Novoland (Chinese: 九州; pinyin: Jiǔzhōu) is a media franchise consisting of thirty books by seven principal authors. It details a shared fictional universe, with a known world of three continents and nine provinces; divided into the prosperous Eastern Land and the nomadic Eight Tribes. It spans a history of 10000 years divided into 10 eras and about 16 dynasties.
Miracle of Chile
The "Miracle of Chile" was a term used by economist Milton Friedman to describe the reorientation of the Chilean economy in the 1980s and the effects of the economic policies applied by a large group of Chilean economists who collectively came to be known as the Chicago Boys, having studied at the University of Chicago where Friedman taught. He said the "Chilean economy did very well, but more importantly, in the end the central government, the military junta, was replaced by a democratic society. So the really important thing about the Chilean business is that free markets did work their way in bringing about a free society."

The junta Friedman referred to was the military government that came to power in a 1973 coup d'état, which came to an end in 1990 after a democratic 1988 referendum removed Augusto Pinochet from the presidency.

1988 Chilean presidential referendum
A referendum on whether Augusto Pinochet, the head of a military dictatorship, should become president for eight years under resumed civilian rule was held in Chile on 5 October 1988. The "No" side won with 56% of the vote, marking the end of Pinochet's 16+1⁄2-year rule. Democratic elections were held in 1989, leading to the establishment of a new government in 1990.
Subodh Chandra Hansda
Subodh Chandra Hansda (1927 – 26 September 2004) was member of 5th Lok Sabha from Medinipur (Lok Sabha constituency) in West Bengal State, India.

Hansda was born in the village of Jubrajpur, Midnapore district in 1927. He was elected to 1st and 2nd Lok Sabha from Midinipur and  to 3rd Lok Sabha from Jhargram (Lok Sabha constituency).

Hansda died in Midnapore, West Bengal on 26 September 2004, at the age of 77.

5th Lok Sabha
The 5th Lok Sabha (15 March 1971 — 18 January 1977) of India was elected during February–March 1971.The term of the House was extended two times by one year at a time. However, the House was dissolved after having been in existence for a period of five years, 10 months, and six days. The Lok Sabha (House of the People) is the lower house in the Parliament of India. 4 sitting members from Rajya Sabha were elected to 5th Lok Sabha after the 1971 Indian general election.

Indira Gandhi was the Prime Minister as in the previous 4th Lok Sabha. However, INC lost 198 seats in the next 6th Lok Sabha, which was constituted after the 1977 Indian general election.
Countess of Nottingham
Countess of Nottingham is the title given to the wife of the Earl of Nottingham. Women who have held the title include:

Catherine Carey, Countess of Nottingham (c.1547-1603)

Margaret Howard, Countess of Nottingham (c.1591-1639)

Essex Finch, Countess of Nottingham (c.1652-1684)

Anne Finch, Countess of Nottingham (1668–1743)

Georgiana Finch-Hatton, Countess of Winchilsea & Nottingham (1791-1835)

Anne Finch, Countess of Nottingham
Anne Finch, Countess of Winchilsea and Nottingham (née Hatton; October 1668 – 26 September 1743), formerly Anne Hatton, was daughter of Christopher Hatton, 1st Viscount Hatton and the second wife of Daniel Finch, 2nd Earl of Nottingham, and the mother of Daniel Finch, 8th Earl of Winchilsea. Lady Nottingham was appointed the Lady of the Bedchamber to Mary II of England in 1691, and served in that position until the Queen's death in 1694.
Klein–Gordon equation
The Klein–Gordon equation (Klein–Fock–Gordon equation or sometimes Klein–Gordon–Fock equation, in earlier publications Schrödinger–Gordon equation) is a relativistic wave equation, related to the Schrödinger equation. It is named after Oskar Klein and Walter Gordon (and after Vladimir Fock in alternative names). It is second-order in space and time and manifestly Lorentz-covariant. It is a differential equation version of the relativistic energy–momentum relation .

Plane wave
In physics, a plane wave is a special case of a wave or field: a physical quantity whose value, at any given moment, is constant through any plane that is perpendicular to a fixed direction in space.

For any position  in space and any time , the value of such a field can be written as

where  is a unit-length vector, and  is a function that gives the field's value as dependent on only two real parameters: the time , and the scalar-valued displacement  of the point  along the direction . The displacement is constant over each plane perpendicular to .

The values of the field  may be scalars, vectors, or any other physical or mathematical quantity.  They can be complex numbers, as in a complex exponential plane wave.

When the values of  are vectors, the wave is said to be a longitudinal wave if the vectors are always  collinear with the vector , and a transverse wave if they are always orthogonal (perpendicular) to it.
The Display
The Display is an Australian ballet produced and choreographed by Robert Helpmann to music by Malcolm Williamson for The Australian Ballet. Described as the first wholly Australian ballet, The Display had an all-Australian cast, with sets and costumes by artist Sidney Nolan. The work had its world premiere on 14 March 1964 at Her Majesty's Theatre in Adelaide as part of the Adelaide Festival of Arts.

The Australian Ballet
The Australian Ballet (TAB) is the largest classical ballet company in Australia. It was founded by J. C. Williamson Theatres Ltd and the Australian Elizabethan Theatre Trust in 1962, with the English-born dancer, teacher, repetiteur and director Dame Peggy van Praagh as founding artistic director. Today, it is recognised as one of the world's major international ballet companies and performs upwards of 150 performances (both in Australia and overseas) a year.
Shush-e Sofla
Shush-e Sofla (Persian: شوش سفلی, also Romanized as Shūsh-e Soflá; also known as Shūsht-e Pā’īn and Shūsht-e Soflá) is a village in Babuyi Rural District, Basht District, Basht County, Kohgiluyeh and Boyer-Ahmad Province, Iran. At the 2006 census, its population was 133, in 26 families.

Babuyi Rural District
Babuyi Rural District (Persian: دهستان بابوئي) is in Bustan District of Basht County, Kohgiluyeh and Boyer-Ahmad province, Iran. It is administered from the city of Bustan. The rural district was previously administered from the city of Basht.
2013 ASB Classic
The 2013 ASB Classic was a women's tennis tournament played on outdoor hard courts. It was the 28th edition of the ASB Classic, and was part of the WTA International tournaments of the 2013 WTA Tour. It took place at the ASB Tennis Centre in Auckland, New Zealand, from 31 December 2012 to 6 January 2013.

WTA Auckland Open
The WTA Auckland Open, known as the ASB Classic (sponsored by ASB Bank), is a professional women's tennis tournament in Auckland, New Zealand. The tournament is played annually, in the first week of January, at the ASB Tennis Centre in the suburb of Parnell, just east of the Central Business District. It is an International level tournament in the Women's Tennis Association (WTA) World Tour. The equivalent men's event, the ATP Auckland Open, is played in the following week, immediately ahead of the first Grand Slam tournament of the season, the Australian Open.

The ASB Classic returned in 2023 after the 2021 and 2022 events were cancelled due to the COVID-19 pandemic owing travel restrictions for international visitors to New Zealand.