hotchpotch/wikipedia-multilingual-ir-related-lead-pairs huggingface dataset:
Holmes (actor)
Chelsea Elizabeth Holmes, known mononymously as Holmes, is an American comedian, actress, and writer best known for her role as Kelly Mallet in the Fox sitcom Welcome to Flatch. Holmes has appeared on stage as a stand-up comic and improvisational actress, and has built up a substantial online following.

Mononym
A mononym is a name composed of only one word. An individual who is known and addressed by a mononym is a mononymous person.

A mononym may be the person's only name, given to them at birth. This was routine in most ancient societies, and remains common in modern societies such as in Afghanistan, Bhutan, some parts of Indonesia (especially by older Javanese people), Myanmar, Mongolia, Tibet, and South India.

In other cases, a person may select a single name from their polynym or adopt a mononym as a chosen name, pen name, stage name, or regnal name. A popular nickname may effectively become a mononym, in some cases adopted legally. For some historical figures, a mononym is the only name that is still known today.
Ancient literature
Ancient literature comprises religious and scientific documents, tales, poetry and plays, royal edicts and declarations, and other forms of writing that were recorded on a variety of media, including stone, clay tablets, papyri, palm leaves, and metal.

Before the spread of writing, oral literature did not always survive well, but some texts and fragments have persisted.

An unknown number of written works have not survived the ravages of time and are therefore lost.

Papyrus
Papyrus (/pəˈpaɪrəs/ pə-PY-rəs) is a material similar to thick paper that was used in ancient times as a writing material. It was made from the pith of the papyrus plant, Cyperus papyrus, a wetland sedge. Papyrus (plural: papyri or papyruses) can also refer to a document written on sheets of such material, joined side by side and rolled up into a scroll, an early form of a book.

Papyrus was first known to have been used in Egypt (at least as far back as the First Dynasty), as the papyrus plant was once abundant across the Nile Delta. It was also used throughout the Mediterranean region. Apart from writing material, ancient Egyptians employed papyrus in the construction of other artifacts, such as reed boats, mats, rope, sandals, and baskets.
Lake Kucherla
Lake Kucherla (Russian: Кучерлинское) is located in the Altai Mountains and Katun Nature Reserve of Siberia. Together with Lake Teletskoye, Belukha Mountain, and the Ukok Plateau it forms a natural UNESCO World Heritage Site entitled "Golden Mountains of Altai". It is a glacial lake.

The lake is surrounded by alpine meadows and peaks over 3,000 metres (9,800 ft) high. It is situated at the height of 1,790 metres (5,870 ft) above mean sea level, stretching for 4.67 kilometres (2.90 mi) from north to south. The lake area is 3 square kilometres (1.2 sq mi). It is up to 54.8 metres (180 ft) deep. The lake is popular with tourists and holds a stock of grayling.

Arctic grayling
The Arctic grayling (Thymallus arcticus) is a species of freshwater fish in the salmon family Salmonidae.   T. arcticus is widespread throughout the Arctic and Pacific drainages in Canada, Alaska, and Siberia, as well as the upper Missouri River drainage in Montana. In the U.S. state of Arizona, an introduced population is found in the Lee Valley and other lakes in the White Mountains. They were also stocked at Toppings Lake by the Teton Range and in lakes in the high Uinta Mountains in Utah, as well as alpine lakes of the Boulder Mountains (Idaho) in central Idaho.
Fairy tale parody
Fairy tale parody (also known as a fractured fairy tale) is a genre of fiction that parodies traditional fairy tales. The parodies are often created as new literary stories, movies, or television shows.

The genre was popularized on television by the "Fractured Fairy Tales" segments on The Rocky and Bullwinkle Show.

The 2001 animated film Shrek highly popularized the genre. The genre garnered significant praise for representing contemporary societal views, but it has also been criticised for supplanting traditional stories.

Jon Scieszka
Jon Scieszka (/ˈʃɛʃkə/ SHESH-kə: born September 8, 1954) is an American author known for picture books including The True Story of the 3 Little Pigs! and Math Curse, often illustrated by Lane Smith. Scieszka wrote Time Warp Trio, a series of youth novels to teach history. He founded Guys Read, a web-based reading advocacy program to encourage boys to become readers."

Scieszka was the first U.S. National Ambassador for Young People's Literature in 2008 and 2009, appointed by the Librarian of Congress.
Tagbanwa script
Tagbanwa is one of the scripts indigenous to the Philippines, used by the Tagbanwa and the Palawan people as their ethnic writing system.

The Tagbanwa languages (Aborlan, Calamian and Central), which are Austronesian languages with about 8,000-25,000 total speakers in the central and northern regions of Palawan, are dying out as the younger generations of Tagbanwa are learning and using non-traditional languages such as Cuyonon and Tagalog, thus becoming less knowledgeable of their own indigenous cultural heritage. There are proposals to revive the script by teaching it in public and private schools with Tagbanwa populations.

Calamian Tagbanwa language
Calamian Tagbanwa is spoken in the Calamian Islands just north of Palawan Island, Philippines. It is not mutually intelligible with the other languages of the Tagbanwa people. Ethnologue reports that it is spoken in Busuanga, Coron, Culion, and Linapacan municipalities (Calamian and Linapacan island groups).
1988 Pilkington Glass Championships – Doubles
Svetlana Parkhomenko and Larisa Savchenko were the defending champions but they competed with different partners that year, Parkhomenko with Leila Meskhi and Savchenko with Natasha Zvereva.

Meskhi and Parkhomenko lost in the second round to Belinda Cordwell and Dianne van Rensburg.

Savchenko and Zvereva lost in the semifinals to Eva Pfaff and Elizabeth Smylie.

Pfaff and Smylie won in the final 6–3, 7–6 against Cordwell and van Rensburg.

Larisa Neiland
Larisa Savchenko-Neiland (Ukrainian: Лариса Савченко-Нейланд, Latvian: Larisa Savčenko-Neilande; née Savchenko; also Larisa Neiland; born 21 July 1966) is a tennis coach and former professional player who represented the Soviet Union and Latvia. A former world No. 1 doubles player, Neiland won six Grand Slam titles: two in women's doubles and four in mixed doubles. She also won two singles titles and 63 doubles titles on the WTA Tour. She is listed in fourth place for the most doubles match wins (766) in WTA history, after Lisa Raymond, Rennae Stubbs and Liezel Huber. Neiland has been the coach of Ukrainian tennis player Daria Snigur since 2017.
Battle of Edirne (1410)
The Battle of Edirne occurred on 11 July 1410, during the Ottoman Interregnum, and was fought between the forces of the rival brothers, Musa Çelebi and Süleyman Çelebi, outside the Ottoman capital, Edirne.

Yambol
Yambol (Bulgarian: Ямбол [ˈjamboɫ]) is a city in Southeastern Bulgaria and administrative centre of Yambol Province. It lies on both banks of the Tundzha river in the historical region of Thrace.  It is occasionally spelled Jambol.

Yambol is the administrative center of two municipalities. One is Yambol Municipality, which covers the city itself, and the other is Tundzha Municipality, which covers the rural areas around Yambol.
Into Hot Air
Into Hot Air is a 2007 book written by American comedian and author Chris Elliott, and published by the Weinstein Company in the United States.

The book is a parody of celebrity and adventure memoirs. Its title references Jon Krakauer's 1996 Into Thin Air, a memoir of an expedition to climb Mount Everest that resulted in the deaths of eight climbers.

Into Thin Air
Into Thin Air: A Personal Account of the Mt. Everest Disaster is a 1997 bestselling nonfiction book written by Jon Krakauer. It details Krakauer's experience in the 1996 Mount Everest disaster, in which eight climbers were killed and several others were stranded by a storm. Krakauer's expedition was led by guide Rob Hall. Other groups were trying to summit on the same day, including one led by Scott Fischer, whose guiding agency, Mountain Madness, was perceived as a competitor to Hall's agency, Adventure Consultants.
David Morse (politician)
David M. Morse (born October 31, 1954) is a Canadian politician in Nova Scotia. He represented the electoral district of Kings South in the Nova Scotia House of Assembly from 1999 to 2009 as a member of the Progressive Conservatives.

Progressive Conservative Association of Nova Scotia
The Progressive Conservative Association of Nova Scotia, more commonly known as the Progressive Conservative Party of Nova Scotia, is a political party in Nova Scotia, Canada. Like most conservative parties in Atlantic Canada, it has been historically associated with the Red Tory faction of Canadian conservatism. The party is currently led by Pictou East MLA Tim Houston. The party won a majority government in the 2021 provincial election. He called a snap election in 2024, increasing his party's majority mandate. The Progressive Conservative Party of Nova Scotia and the Conservative Party of Canada are two separate entities.
Hessequa Local Municipality elections
The council of the Hessequa Local Municipality (previously the Langeberg Local Municipality) consists of seventeen members elected by mixed-member proportional representation. Nine councillors are elected by first-past-the-post voting in nine wards, while the remaining eight are chosen from party lists so that the total number of party representatives is proportional to the number of votes received. In the election of 3 August 2016 no party obtained a majority; the Democratic Alliance (DA) and the Freedom Front Plus (FF+) subsequently formed a coalition to govern the municipality.

The DA won a majority in the 2021 election.

Ward (South Africa)
In South Africa, wards are geopolitical subdivisions of municipalities used for electoral purposes. Each metropolitan and local municipality is delimited by the Municipal Demarcation Board into half as many wards as there are seats on the municipal council (rounding up if there are an odd number of seats). Each ward then elects one councillor directly, and the remaining councillors are elected from party lists so that the overall party representation is proportional to the proportion of votes received by each party.

After the 2021 municipal elections, there are 4,468 wards in South Africa.
Francis McDonald (politician)
Francis McDonald (1 January 1860 – 13 May 1938) was an Australian politician who was a member of the Legislative Assembly of Western Australia from 1901 to 1904, representing the seat of Cockburn Sound.

McDonald was born in Dunbeath, Caithness, Scotland, to Annie (née Grant) and James McDonald. After a period in New South Wales, he came to Western Australia in 1892, starting a business in Fremantle. McDonald was elected to the East Fremantle Municipal Council upon its formation in 1897 and served as mayor from 1900 to 1903. At the 1901 state election, he won the newly created seat of Cockburn Sound, which took in the area immediately south of Fremantle. The seat was abolished at the 1904 election, and later in the year McDonald purchased a farm at Beverley (in the Wheatbelt). He contested the seat of Beverley at the 1905 election, but was defeated by Edmund Smith. McDonald remained in Beverley for the rest of his life, dying there in May 1938 (aged 78).

Wheatbelt (Western Australia)
The Wheatbelt is one of nine regions of Western Australia defined as administrative areas for the state's regional development, and a vernacular term for the area converted to agriculture during colonisation. It partially surrounds the Perth metropolitan area, extending north from Perth to the Mid West region, and east to the Goldfields–Esperance region.  It is bordered to the south by the South West and Great Southern regions, and to the west by the Indian Ocean, the Perth metropolitan area, and the Peel region.  Altogether, it has an area of 154,862 square kilometres (59,793 sq mi) (including islands).

The region has 42 local government authorities, with an estimated population of 75,000 residents. The Wheatbelt accounts for approximately three per cent of Western Australia's population.
Tokimonsta
Jennifer Lee (born January 26, 1987), known professionally as Tokimonsta (stylized as TOKiMONSTA), is an American record producer and DJ based in Los Angeles. She has collaborated with artists such as Anderson .Paak, EarthGang, Isaiah Rashad, Selah Sue, and ZHU. Additionally, she has published a number of official remixes, a few being Beck, Duran Duran, Olafur Arnalds, Disclosure, Sia, the Squid Game theme, and Odesza.

In 2019, TOKiMONSTA was nominated for "Best Dance / Electronic Album" at the Grammy Awards for her album Lune Rouge. She was the first female Asian-American producer to receive a nomination in this category.

Isaiah Rashad
Isaiah Rashad Joel McClain (born May 16, 1991) is an American rapper and singer. He first gained recognition following his performances on the 2012 Smoker's Club Tour alongside rappers Juicy J, Joey Badass and Smoke DZA. He is a founding member of the Chattanooga, Tennessee-based hip hop collective The House, which he formed with rappers YGTUT, Michael Da Vinci (MikeyD), Chris P, and Brian Brown.

McClain signed with the Carson, California-based record label, Top Dawg Entertainment to release his debut EP, Cilvia Demo (2014). Met with universal acclaim, it marked his first entry on the Billboard 200 and foresaw McClain's inclusion as part of XXL Magazine's 2014 Annual Freshman Class issue. His debut studio album, The Sun's Tirade (2016) was met with continued praise and peaked at number 17 on the chart. McClain signed with Warner Bros. Records to release his long-delayed second album and major label debut, The House Is Burning (2021).
Ronald Kuba
Ronald Kuba (born 14 October 1994) is a Slovak racing cyclist. In June 2021, he won the Slovak National Time Trial Championships. In September 2021, he rode in the men's time trial event at the 2021 UCI Road World Championships.

2021 UCI Road World Championships – Men's time trial
The Men's time trial of the 2021 UCI Road World Championships was a cycling event that took place on 19 September 2021 in Flanders, Belgium. It was the 28th edition of the championship, for which Filippo Ganna of Italy is the defending champion, having won in 2020. Ganna retained his title after beating Belgian riders Wout van Aert and Remco Evenepoel.
I Want My Money Back
I Want My Money Back is the eighth studio album by American country music artist Sammy Kershaw, released on March 25, 2003. His first album for Audium/Koch Entertainment, it produced two singles on the Billboard country charts: the title track at #33 and "I've Never Been Anywhere" at #58.

Two songs on this album were recorded by two other artists each. "Beer, Bait and Ammo" was  originally recorded by Kevin Fowler on his 2000 album of the same name, and later by Mark Chesnutt on his 2005 album Savin' the Honky Tonk. "Metropolis" was later recorded by Anthony Smith on his 2003 album If That Ain't Country, and by Trace Adkins on his 2005 album Songs About Me.

Stephen Thomas Erlewine of Allmusic called it "one of his most satisfying efforts."

Beer, Bait & Ammo
Beer, Bait & Ammo is the debut album of American country music singer Kevin Fowler. It was released on November 21, 2000 on the independent Tin Roof label.

The title track from the album, "Beer, Bait, & Ammo" turned into what All Music Guide described as "somewhat of a Texas anthem" with Mark Chesnutt making the song a part of his live performances, including it on his 2004 album "Savin' the Honky Tonk," and Sammy Kershaw and George Jones each recording cover versions of the song, in 2003 and 2006, respectively.
Under Construction (album)
Under Construction is the fourth studio album by the American rapper Missy Elliott, released by The Goldmind Inc. and Elektra Records on November 12, 2002, in the United States. The album was primarily produced by Timbaland, with additional production by Craig Brockman, Nisan Stewart, Errol "Poppi" McCalla and Elliott herself.

The album debuted at number three on the US Billboard 200 chart, selling 259,000 copies in its first week. It was also certified double platinum by the Recording Industry Association of America (RIAA). The album received Grammy Award nominations for Best Rap Album and Album of the Year. Elliott dedicated the album to Aaliyah (who had died on August 25, 2001) and to victims of the September 11 attacks.

Craig Brockman
Craig Xavier Brockman is a hip hop and R&B record producer, arranger, keyboardist, and instrumentalist. He mostly works with Missy Elliott, Timbaland, Terrace Martin, Warren G. He is also a member of The Soul Seekers.
Château de Belpuig
The Château de Belpuig is a ruined castle in the commune of Prunet-et-Belpuig in the Pyrénées-Orientales département of France.

The castle was the seat of the Viscounts of Castelnou who reigned over the Vallespir region from the 10th to the 13th centuries.

The castle, a 15-minute walk from the village, occupies a strategic position on a rocky spur overlooking the surrounding countryside. The extensive panorama takes in the mountain ranges of Canigou, the Albères, the Corbières Massif and the coast of Languedoc and Roussillon.

Prunet-et-Belpuig
Prunet-et-Belpuig (French pronunciation: [pʁynɛ e bɛlpɥitʃ] ⓘ; Catalan: Prunet i Bellpuig) is a commune in Roussillon in the Pyrénées-Orientales department in southern France.  It is made up of the hamlets of Prunet (geographically of Roussillon) and Bellpuig (geographically of Vallespir), as well as the sanctuary of the Trinity where there is the town hall.  The population is scattered over sundry farms and cottages in the area.
Mathematical analysis
Analysis is the branch of mathematics dealing with continuous functions, limits, and related theories, such as differentiation, integration, measure, infinite sequences, series, and analytic functions.

These theories are usually studied in the context of real and complex numbers and functions. Analysis evolved from calculus, which involves the elementary concepts and techniques of analysis.
Analysis may be distinguished from geometry; however, it can be applied to any space of mathematical objects that has a definition of nearness (a topological space) or specific distances between objects  (a metric space).

Set (mathematics)
In mathematics, a set is a collection of different things; the things are called elements or members of the set and are typically mathematical objects: numbers, symbols, points in space, lines, geometric shapes, variables, or other sets.  A set may be finite or infinite. There is a unique set with no elements, called the empty set; a set with a single element is a singleton.

Mathematics typically does not define precisely what constitutes a "set" or "collection", because such a definition would have to be in terms of something else previously defined.  Instead, sets serve as foundational objects whose behavior is described by axioms modeled on intuition about collections, and then essentially all other mathematical objects are rigorously defined in terms of sets.

Set theory studies possible axiom systems and their consequences.
Since the first half of the 20th century, ZFC (Zermelo–Fraenkel set theory with the axiom of choice) has been the axiom system most commonly used.
Conversion van
A conversion van is a full-sized cargo van that is sent to third-party companies to be outfitted with various luxuries for road trips and camping.   It can also mean a full-size passenger van in which the rear seating have been rearranged for taxis, school buses, shuttle buses, and limo purposes in place of a family van. Other conversions include bespoke fitting services to be undertaken to make the load area of light commercial vehicles suitable for industrial work. This includes various things such as racking systems for the storage of tools and goods so they can be kept safe and utilise the full storage capability of the vehicle.

Bespoke
Bespoke (/biˈspoʊk/ ⓘ) describes anything commissioned to a particular specification, altered or tailored to the customs, tastes, or usage of an individual purchaser. In contemporary usage, bespoke has become a general marketing and branding concept implying exclusivity and limited runs.
Weight function
A weight function is a mathematical device used when performing a sum, integral, or average to give some elements more "weight" or influence on the result than other elements in the same set. The result of this application of a weight function is a weighted sum or weighted average. Weight functions occur frequently in statistics and analysis, and are closely related to the concept of a measure.  Weight functions can be employed in both discrete and continuous settings. They can be used to construct systems of calculus called "weighted calculus" and "meta-calculus".

Finite set
In mathematics, a finite set is a collection of finitely many different things; the things are called elements or members of the set and are typically mathematical objects, such as numbers, symbols, points in space, lines, other geometric shapes, variables, or other sets.

Informally, a finite set is a set which one could in principle count and finish counting.  For example,

is a finite set with five elements. The number of elements of a finite set is a natural number (possibly zero) and is called the cardinality (or the cardinal number) of the set. A set that is not a finite set is called an infinite set. For example, the set 

of all positive integers is infinite.

Finite sets are particularly important in combinatorics, the mathematical study of counting. Many arguments involving finite sets rely on the pigeonhole principle, which states that there cannot exist an injective function from a larger finite set to a smaller finite set.
Ginkgo cranei
Ginkgo cranei is an extinct Ginkgo species in the family Ginkgoaceae described from a series of isolated fossil ovulate organs and leaves.  The species is known from upper Paleocene sediments exposed in the state of North Dakota, US. It is the first Ginkgo species to be described from Paleogene period with reproductive structures.

Ovule
In seed plants, the ovule is the structure that gives rise to and contains the female reproductive cells. It consists of three parts: the integument, forming its outer layer, the nucellus (or remnant of the megasporangium), and the female gametophyte (formed from a haploid megaspore) in its center. The female gametophyte — specifically termed a megagametophyte — is also called the embryo sac in angiosperms. The megagametophyte produces an egg cell for the purpose of fertilization. The ovule is a small structure present in the ovary. It is attached to the placenta by a stalk called a funicle. The funicle provides nourishment to the ovule. On the basis of the relative position of micropyle, body of the ovule, chalaza and funicle, there are six types of ovules.