hotchpotch/wikipedia-multilingual-ir-related-lead-pairs huggingface dataset:
Joys of Life
Joys of Life (Chinese: 花样人间; pinyin: Huāyàng Rénjiān) is a Singaporean Chinese drama which was telecasted on Singapore's free-to-air channel, MediaCorp Channel 8. It stars Chew Chor Meng, Alien Huang, Rui En, Chen Liping, Zheng Geping, Chloe Wang, Kate Pang, Andie Chen, Huang Wenyong, Lin Meijiao and Zhang Yao Dong as the cast of the series.

The series was produced to celebrate 30 years of Chinese language drama being broadcast in Singapore. Set in post-World War II Singapore, the story line spans the decade between the end of the Japanese occupation and the HDB's clearing of squatters during the late 1950s to early 1960s. It is the first on-screen pairing of Rui En and Alien Huang, and Huang's first Singaporean drama.

Channel 8 (Singaporean TV channel)
Channel 8 (Chinese: 8頻道) is a Singaporean Mandarin-language free-to-air terrestrial television channel in Singapore, owned by state media conglomerate Mediacorp. The channel broadcasts general entertainment and news programming in the Mandarin language, including original and imported programming.

The channel began a series of experimental broadcasts on 31 August 1963, and officially launched on 22 November 1963. As with its sister Channel 5, the channel initially aired programming in all four of Singapore's official languages, with Channel 8 initially having a particular focus on the Chinese and Tamil communities. In 1973, this scope was formalised, with Channel 8 primarily broadcasting Chinese and Tamil-language programmes. In compliance with the government's Speak Mandarin Campaign, Chinese programming on the channel later broadcast solely in Mandarin Chinese. In 1995, Tamil programmes moved to Prime 12, with Channel 8 focusing exclusively on Mandarin programming.
2020 Belo Horizonte mayoral election
The 2020 Belo Horizonte municipal election took place in the city of Belo Horizonte, Brazil, taking place on 15 November 2020 in a single round. Voters voted to elect the Mayor, the Vice Mayor and 41 city councillors for the administration of the city.
The result was a single round victory for incumbent mayor Alexandre Kalil of the Social Democratic Party (PSD), winning 784,307 votes and a share of 63.36% of the popular, defeating state deputy Bruno Engler of the Brazilian Labour Renewal Party (PRTB), who took 123,215 votes and a share of 9.95% of the popular vote.

Originally, the elections would occur on 4 October (first round) and 25 October (second round, if necessary). However, with the growing of cases and deaths caused by the COVID-19 pandemic in Brazil, the dates were delayed.

Brazilian Labour Renewal Party
The Brazilian Labour Renewal Party (Portuguese: Partido Renovador Trabalhista Brasileiro, PRTB, sometimes just "Brasileiro") is a conservative Brazilian political party. It was founded in 1994 and its electoral number is 28. According to the party's official website, the PRTB described its ideology main ideology as participatory economics, proposing "to establish an economic system based on participatory decision making as the primary economic mechanism for allocation in society". Despite this, the actual political stance has been characterized as social conservative, economically liberal, and aligned to far-right. The PRTB was led by Levy Fidelix, known for his nationalist and socially conservative positions, from 1994 until his death in 2021.

The PRTB gained national prominence when its member Hamilton Mourão, was elected as Vice President of Brazil in 2018 on the ticket of Jair Bolsonaro. However, Mourão left PRTB in 2022.
Churriana de la Vega CF
Churriana de la Vega Club de Fútbol is a Spanish football team based in Churriana de la Vega, in the autonomous community of Andalusia. Founded in 1946, they play in División de Honor – Group 2, holding home matches at Estadio Municipal El Frascuelo, with a capacity of 1,000 people.

Churriana de la Vega
Churriana de la Vega is a municipality located in the province of Granada, Spain. According to the 2017 census (INE), the city has a population of 14,556 inhabitants. It sits on the Genil River and is crossed by several smaller streams, providing the farmers around it with water and rich soil.

The first mention of Churriana de la Vega in writing comes from the 14th century Moorish polymath and writer Ibn al-Jatib. It was also the site of some of the negotiations for the final surrender of Grenada between the representatives of Boabdil and Isabella I of Castile.
Katja Wüstenfeld
Katja Wüstenfeld (née Beer, born 10 October 1976) is a German former biathlete. Beer competed in the women's individual event at the 1998 Winter Olympics.

Her father Manfred Beer was a biathlete who earned a bronze medal for East Germany at the 1976 Winter Olympics. Katja married German biathlete Jan Wüstenfeld in 2010.

Biathlon at the 1998 Winter Olympics – Women's individual
The Women's 15 kilometre individual biathlon competition at the 1998 Winter Olympics was held on 9 February, at Nozawa Onsen. Competitors raced over five loops of a 3.0 kilometre skiing course, shooting four times, twice prone and twice standing. Each miss resulted in one minute being added to a competitor's skiing time.
Coast of Skeletons
Coast of Skeletons is a 1965 adventure film, directed by Robert Lynn and starring Richard Todd and Dale Robertson. It is a sequel to the 1963 film Death Drums Along the River, and just as that film, it uses the characters from Edgar Wallace's 1911 novel Sanders of the River and Zoltán Korda's 1935 film based on the novel, but placed in a totally different story. Coast of Skeletons was released in Germany as Sanders und das Schiff des Todes/ Sanders and the Ship of Death.

Zoltan Korda
Zoltan Korda (born Zoltán Kellner; May 3, 1895 – October 13, 1961) was a Hungarian-born motion picture screenwriter, director and producer. He made his first film in Hungary in 1918 and worked with his brother Alexander Korda on film-making there and in London. They both moved to the United States in 1940 to Hollywood and the American film industry.
B. K. Dhaon
B. K. Dhaon (1901-1968) was an Indian politician. He was elected to the Lok Sabha, the lower house of the Parliament of India from the Lucknow constituency of Uttar Pradesh as a member of the Indian National Congress.

Lucknow Lok Sabha constituency
Lucknow Lok Sabha constituency is one of the 80 Lok Sabha (parliamentary) constituencies in Uttar Pradesh state in northern India. It is one of the two lok sabha constituencies that lies in the largest and capital city of the state, Lucknow.

Since 1991 the seat has been held by the BJP. Its best-known MP is Former Prime Minister, Atal Bihari Vajpayee. Vajpayee contested from this seat eight times. First time, he contested 1955 bypoll and came third. Then he came second in 1957 and 1962. After these 3 losses, he won the seat five consecutive times, in 1991, 1996, 1998, 1999 and 2004.
Yoshihito, Prince Katsura
Yoshihito, Prince Katsura (桂宮宜仁親王, Katsura-no-miya Yoshihito Shinnō; 11 February 1948 – 8 June 2014) was a member of the Imperial House of Japan and the second son of Takahito, Prince Mikasa and Yuriko, Princess Mikasa. He was a first cousin of Emperor Akihito. Originally known as Prince Yoshihito of Mikasa, he received the title Prince Katsura (Katsura-no-miya) and authorization to start a new branch of the Imperial Family on 1 January 1988 at age 39. He died of a heart attack on 8 June 2014, aged 66.

Imperial House of Japan
The Imperial House (皇室, Kōshitsu) is the reigning dynasty of Japan, consisting of those members of the extended family of the reigning emperor of Japan who undertake official and public duties. Under the present constitution of Japan, the emperor is "the symbol of the State and of the unity of the people". Other members of the imperial family perform ceremonial and social duties, but have no role in the affairs of government. The duties as an emperor are passed down the line to their male children. The Japanese monarchy is the oldest continuous hereditary monarchy in the world.  The imperial dynasty does not have a name, therefore its direct members do not have a family name.
Museum of the Ancient Orient
The Museum of the Ancient Orient (Turkish: Eski Şark Eserleri Müzesi) is a museum in Istanbul, and part of the Istanbul Archaeology Museums complex, located opposite the main Archaeology Museum building. The museum is housed in the former building of the Ottoman College of Fine Arts (Sanâyi-i Nefîse Mektebi), commissioned by Osman Hamdi Bey and designed by Alexandre Vallaury in 1883. The museum itself was established in 1935 in its current building, following the moving of the College in 1916.

Mimar Sinan Fine Arts University
Mimar Sinan Fine Arts University (Turkish: Mimar Sinan Güzel Sanatlar Üniversitesi, or MSGSÜ) is a public art university in Istanbul, Turkey. The university's campus is located in the Fındıklı, Beyoğlu. The university was established in 1882 under the leadership of Osman Hamdi Bey.
Lords of Waterdeep
Lords of Waterdeep is a German-style board game designed by Peter Lee and Rodney Thompson and published by Wizards of the Coast in 2012. The game is set in Waterdeep, a fictional city in the Forgotten Realms campaign setting for the Dungeons & Dragons role-playing game. Players take the roles of the masked rulers of Waterdeep, deploying agents and hiring adventurers to complete quests and increase their influence over the city.

In 2013, Wizards of the Coast released the only expansion to date called Scoundrels of Skullport and an iOS version of the base game in collaboration with Playdek.

Game mechanics
In tabletop games and video games, game mechanics define how a game works for players. Game mechanics are the rules or ludemes that govern and guide player actions, as well as the game's response to them. A rule is an instruction on how to play, while a ludeme is an element of play, such as the L-shaped move of the knight in chess. The interplay of various mechanics determines the game's complexity and how the players interact with the game. All games use game mechanics; however, different theories disagree about their degree of importance to a game. The process and study of game design includes efforts to develop game mechanics that engage players.

Common examples of game mechanics include turn-taking, movement of tokens, set collection, bidding, capture, and spell slots.
Abatus cordatus
Abatus cordatus is a species of sea urchin in the family Schizasteridae. It is native to shallow seas surrounding certain island groups in the southern Indian Ocean. The body is protected by a hard test or shell which is covered with spines. The female broods its young in deep pockets on the upper surface, retaining the young in place with specialised spines. American zoologist Addison Emery Verrill first scientifically described A. cordatus in 1876.

Schizasteridae
Schizasteridae is a family of echinoderms belonging to the order Spatangoida.

Genera:

Abatus Troschel, 1851

Aceste Thomson, 1877

Aguayoaster Sanchez Roig, 1952 †

Aliaster Valdinucci, 1975 †

Brachybrissus Pomel, 1883 †

Brisaster Gray, 1855

Caribbaster Kier, 1984 †

Cestobrissus Lambert, 1912 †

Diploporaster Mortensen, 1950

Gregoryaster Lambert, 1907 †

Hemifaorina Jeannet & Martin, 1937 †

Hypselaster H.L. Clark, 1917

Lambertona Sanchez-Roig, 1953 †

Linthia Desor, 1853 †

Moira A. Agassiz, 1872

Moiropsis A. Agassiz, 1881

Opissaster Pomel, 1883 †

Ova Gray, 1825

Protenaster Pomel, 1883

Prymnaster Koehler, 1914

Schizaster L. Agassiz, 1835

Schizopneustes Thiéry, 1907 †

Tripylaster Mortensen, 1907
Libera (surname)
Libera is a surname of Latin origin.

Notable people with the surname include:

Adalberto Libera, Italian architect

Antoni Libera, Polish writer and director

Beata Małecka-Libera, Polish politician

Elena Libera, Italian fencer

Giacomo Libera, Italian footballer

Luca Dalla Libera, Italian canoeist

Piotr Libera, Polish bishop

Zbigniew Libera, Polish artist

Antoni Libera
Antoni Libera (born 19 April 1949 in Warsaw) is a Polish writer, translator, literary critic, and theatre director. He graduated from Warsaw University and received his Ph.D. from the Polish Academy of Sciences. He is a member of the Pen Club, the Polish Writers Association (Stowarzyszenie Pisarzy Polskich), and the American Samuel Beckett Society.
BitPim
BitPim is an open source program designed for managing content on CDMA devices.  Most mobile phones using a Qualcomm-manufactured CDMA chipset are supported.  The program is also cross-platform, operating on the Microsoft Windows, Mac OS X, and Linux operating systems.

Although BitPim might be taken for a personal information manager (PIM), its name derives from "bitpym", a suggestion generated by a pronouncable-password generator; the "y" being replaced with an "i" simply to eliminate ambiguity in pronunciation.  Earlier, the program had been named "Entrocul" by  the same method.

Bitpim is comparable to Gammu, QPST, Open Sync, and Gnokii applications.

Chipset
In a computer system, a chipset is a set of electronic components on one or more integrated circuits that manages the data flow between the processor, memory and peripherals. The chipset is usually found on the motherboard of computers. Chipsets are usually designed to work with a specific family of microprocessors. Because it controls communications between the processor and external devices, the chipset plays a crucial role in determining system performance. Sometimes the term "chipset" is used to describe a system on chip (SoC) used in a mobile phone.
Bread and butter (superstition)
"Bread and butter" is a superstitious blessing or charm, typically said by young couples or friends walking together when they are forced to separate by an obstacle, such as a pole or another person. By saying the phrase, the bad luck of letting something come between them is thought to be averted. Both walkers must say the phrase, and if they do not do this, then a bitter quarrel is expected to occur. The concept derives from the difficulty of separating butter from bread once it has been spread – buttered bread cannot be "unbuttered". Another phrase used in this way is "salt and pepper".

Superstition
A superstition is any belief or practice considered by non-practitioners to be irrational or supernatural. It is commonly applied to beliefs and practices surrounding luck, fate, magic, amulets, astrology, fortune telling, spirits, and certain paranormal entities, particularly the belief that future events can be foretold by specific unrelated prior events.

The word superstition is also used to refer to a religion not practiced by the majority of a given society regardless of whether the prevailing religion contains alleged superstitions or to all religions by the antireligious.
Dzhirabachi
Dzhirabachi (Russian: Джирабачи; Kaitag: Жирбачӏи; Dargwa: ЖирабачӀи) is a rural locality (a selo) and the administrative centre of Dzhirabachinsky Selsoviet, Kaytagsky District, Republic of Dagestan, Russia. The population was 529 as of 2010. There are 6 streets.

Kaytagsky District
Kaytagsky District (Russian: Кайта́гский райо́н; Dargwa: Хайдакъла райун; Kumyk: Хайдакълы якъ, Xaydaqlı yaq) is an administrative and municipal district (raion), one of the forty-one in the Republic of Dagestan, Russia. It is located in the southeast of the republic. The area of the district is 678.24 square kilometers (261.87 sq mi). Its administrative center is the rural locality (a selo) of Madzhalis. As of the 2010 Census, the total population of the district was 31,368, with the population of Madzhalis accounting for 21.7% of that number.
Judah and Tamar
Judah and Tamar is an 1840 oil painting by the French artist Horace Vernet. It portrays a biblical scene featuring the widowed Tamar who seduces her father-in-law Judah while disguised as a prostitute.

Vernet exhibited the work at the Salon of 1843 at the Louvre in Paris. Today it is in the Wallace Collection in London, having been acquired by Marquess of Hertford in 1865.

Judah (son of Jacob)
Judah (Hebrew: יְהוּדָה‎, Modern: Yəhūda, Tiberian: Yŭhūḏā) was, according to the Book of Genesis, the fourth of the six sons of Jacob and Leah and the founder of the Tribe of Judah of the Israelites. By extension, he is indirectly the eponym of the Kingdom of Judah, the land of Judea, and the word Jew.

According to the narrative in Genesis, Judah alongside Tamar is a patrilineal ancestor of the Davidic line. The Tribe of Judah features prominently in Deuteronomistic history, which most scholars agree was reduced to written form, although subject to exilic and post-exilic alterations and emendations, during the reign of the Judahist reformer Josiah from 641 to 609 BCE.
2025 Wuhan Open – Doubles
Storm Hunter and Kateřina Siniaková defeated defending champion Anna Danilina and her partner Aleksandra Krunić in the final, 6–3, 6–2 to win the doubles tennis title at the 2025 Wuhan Open.

Danilina and Irina Khromacheva were the reigning champions, but chose not to compete together this year. Khromacheva partnered Aldila Sutjiadi, but lost in the first round to Leylah Fernandez and Erin Routliffe.

Siniaková retained the WTA No. 1 doubles ranking after reaching the semifinals. Taylor Townsend and Routliffe were also in contention for the top ranking at the start of the tournament.

Erin Routliffe
Erin Hope Routliffe (born 11 April 1995) is a professional tennis player from New Zealand who specializes in doubles and previously represented Canada. She has won two major doubles titles at the 2023 and 2025 US Open, partnering with Gabriela Dabrowski, thus becoming the second Kiwi woman to win a major in the Open Era, after 1979 Australian Open women's doubles champion, Judy Connor.

Routliffe is a former world No. 1 in doubles, first achieving the feat on 15 July 2024. She and Dabrowski won the doubles title at the 2024 WTA Finals. Routliffe has won 12 WTA Tour doubles titles and represented New Zealand in the BJK Cup and at the 2024 Summer Olympics.
Absolute Galois group
In mathematics, particularly in anabelian geometry and p-adic geometry, the absolute Galois group  of a field  is the Galois group of  over , where  is a separable closure of . Alternatively, it is the group of all automorphisms of the algebraic closure of  that fix . The absolute Galois group is well-defined up to inner automorphism. It is a profinite group.

When  is a perfect field,  is the same as an algebraic closure  of . Notably, this holds when  has characteristic zero or is finite.

Inventiones Mathematicae
Inventiones Mathematicae is a mathematical journal published monthly by Springer Science+Business Media. It was established in 1966 and is regarded as one of the most prestigious mathematics journals in the world. The current (2023) managing editors are Jean-Benoît Bost (University of Paris-Sud) and Wilhelm Schlag (Yale University).
John IV of Portugal
Dom John IV (João; 19 March 1604 – 6 November 1656), also known by the Portuguese as John the Restorer (João, o Restaurador), was the King of Portugal from 1640 until his death in 1656. He restored the independence of Portugal from Habsburg Spanish rule by terminating the 60-year-old Iberian Union in which Portugal and Spain shared the same monarch, and by establishing the House of Braganza on the Portuguese throne.

Before becoming king, he was John II, the 8th Duke of Braganza. He was the grandson of Catherine, Duchess of Braganza, a claimant to the crown during the Portuguese succession crisis of 1580. On the eve of his death in 1656, the Portuguese Empire was at its territorial zenith, spanning the globe.

Don (honorific)
The terms Don (in Spanish and Italian), Dom (in Portuguese), and Domn (in Romanian), are honorific prefixes derived from the Latin Dominus, meaning "lord" or "owner". The honorific is commonly used in Spain, Portugal, and Italy, as well as in the Spanish-speaking world and Portuguese-speaking world, as well as some other places formerly colonized by Spain or Portugal. The feminine equivalents are Doña (Spanish: [ˈdoɲa]), Donna (Italian: [ˈdɔnna]), Doamnă (Romanian) and Dona (Portuguese: [ˈdonɐ]), meaning "lady".

The term is derived from the Latin dominus: a master of a household, a title with background from the Roman Republic in classical antiquity. With the abbreviated form having emerged as such in the Middle Ages, traditionally it is reserved for Catholic clergy and nobles, in addition to certain educational authorities and persons of high distinction.
Sayaka Shioda
Sayaka Shioda (塩田 さやか, Sayaka Shioda) is a Japanese former mixed martial arts (MMA) fighter, Sambo, submission grappling and Brazilian jiu-jitsu black belt practitioner.

In MMA, Shioda is a Shooto Grappling Flyweight Champion. A two-time Pan IBJJF Champion in the lower belt jiu-jitsu divisions, Shioda is an ADCC Submission Fighting World Champion, a Sambo World Champion and a three-time IBJJF World Jiu-Jitsu Championship medallist.

Submission wrestling
Submission wrestling, also known as submission fighting and submission grappling or simply grappling, is a martial art and combat sport that focuses on ground fighting and submission techniques. It is a hybrid discipline that incorporates elements of various martial arts such as various wrestling styles, judo, and Brazilian jiu-jitsu. Submission wrestling is practiced both as a competitive sport and as a training method for self-defence and mixed martial arts (MMA).
YanYan Li
YanYan Li (also stylized as Yanyan Li, Yan-yan Li, and Yan Yan Li) is a distinguished professor of mathematics at Rutgers University, specializing in elliptic partial differential equations. He received his Ph.D. at New York University in 1988, under the direction of Louis Nirenberg. He joined Rutgers University in 1990.

Li was a Sloan Research Fellow from 1993 to 1995,  an invited lecturer at the International Congress of Mathematicians in 2002, and is a Fellow of the American Mathematical Society.

International Congress of Mathematicians
The International Congress of Mathematicians (ICM) is the largest conference for the topic of mathematics. It meets once every four years, hosted by the International Mathematical Union (IMU).

The Fields Medals, the IMU Abacus Medal (known before 2022 as the Nevanlinna Prize), the Gauss Prize, and the Chern Medal are awarded during the congress's opening ceremony. Each congress is memorialized by a printed set of Proceedings recording academic papers based on invited talks intended to be relevant to current topics of general interest. Being invited to talk at the ICM has been called "the equivalent ... of an induction to a hall of fame".
Mount Ball
Mount Ball is a mountain located on the Continental Divide, on the borders of Banff and Kootenay national parks in Western Canada. Mt. Ball is the highest peak of the Ball Range in the Canadian Rockies.

The mountain was named in 1858 by James Hector after John Ball, a politician who helped secure funding for the Palliser expedition. The name was officially adopted in 1924 based on Palliser's 1863 map of British North America.

Mt. Ball can be ascended from a scrambling route by late summer but involves remote bushwhacking, which limits the number of attempts per year. The trailhead is located at the Marble Canyon Campground in Kootenay National Park.

Continental Divide of the Americas
The Continental Divide of the Americas (also known as the Great Divide, the Western Divide or simply the Continental Divide; Spanish: Divisoria continental de América, Gran Divisoria) is the principal, and largely mountainous, hydrological divide of the Americas. The Continental Divide extends from the Bering Strait to the Strait of Magellan, and separates the watersheds that drain into the Pacific Ocean from those river systems that drain into the Atlantic and Arctic Ocean, including those that drain into the Gulf of Mexico, the Caribbean Sea, and Hudson Bay.

Although there are many other hydrological divides in the Americas, the Continental Divide is by far the most prominent of these because it tends to follow a line of high peaks along the main ranges of the Rocky Mountains and Andes, at a generally much higher elevation than the other hydrological divisions.