hotchpotch/wikipedia-multilingual-ir-related-lead-pairs huggingface dataset:
Ōmoeroa River
The Ōmoeroa River is a river of the West Coast region of New Zealand's South Island. It flows northwest from its source high in the Southern Alps, 14 kilometres north of Aoraki / Mount Cook, reaching the Tasman Sea 12 kilometres west of Franz Josef.

The New Zealand Ministry for Culture and Heritage gives a translation of "place of the long sleep" for Ōmoeroa.

Franz Josef / Waiau
Franz Josef (officially Franz Josef / Waiau) is a small town in the West Coast region of the South Island of New Zealand. Whataroa is 32 kilometres (20 mi) to the north-east, and the township of Fox Glacier is 23 kilometres (14 mi) to the south-west. The Waiho River runs from the Franz Josef Glacier to the south, through the town, and into the Tasman Sea to the north-west.
Phragmodiscus
Phragmodiscus is a genus of fungi in the Sordariomycetes class (subclass Sordariomycetidae) of the Ascomycota. The relationship of this taxon to other taxa within the class is unknown (incertae sedis), and it has not yet been placed with certainty into any order or family.

Sordariomycetidae
Sordariomycetidae is a subclass of sac fungi.

Generally, species within the Sordariomycetidae subclass have light-dark coloured perithecia (flask shaped structures opening by a pore). The asci are non-amyloid, or lack apical rings. True paraphyses are normally present in most species.

Three new genera were created within the Sordariomycetidae subclass based on morphological and molecular data (SSU and LSU nrDNA) to hold five ascomycete fungi species collected from submerged woody debris in freshwater habitats from Costa Rica.

In 2015, after a study that found several genera of fungi taxa were phylogenetically and morphologically distinct from genera in Sordariomycetidae.
So the subclass Diaporthomycetidae was formed for those different that were already placed within Sordariomycetidae subclass.

Wijayawardene et al. in 2020 added more families and genera to the order.
Kamayut District
Kamayut District (Burmese: ကမာရွတ်ခရိုင်) is a District in Yangon Region, Myanmar. It is a township of Yangon and contains two townships. The district was created in 2022, being one of the new districts created from the former West Yangon District.

Districts of Myanmar
Districts (Burmese: ခရိုင်, Kharuing; IPA: [kʰəjàiɰ̃]) are the second-level administrative divisions of Myanmar. They are the subdivisions of the regions and states of Myanmar. Districts are in turn are subdivided into townships, then towns, wards and villages. Prior to 2022, there were 76 districts in Myanmar. The number of districts was expanded to a total of 121 on 30 April 2022 through Notification 319/2022 through 333/2022 under the authority of the Ministry of Home Affairs with the most new districts going to Shan State and Yangon Region.

The district's role is more supervisory as the townships are the basic administrative unit of local governance. A district is led by a district administrator, a civil servant appointed through the General Administration Department (GAD) of the Ministry of Home Affairs (MOHA). The minister of home affairs is to be appointed by the military according to the 2008 constitution.
Ricardo Arias (footballer)
Ricardo Penella Arias (born 25 February 1957) is a Spanish former professional footballer who played as a sweeper.

He appeared in 501 competitive games for Valencia, winning three major titles including the 1980 Cup Winners' Cup. In La Liga, he played 377 matches and scored twice.

1979–80 European Cup Winners' Cup
The 1979–80 season was the 20th season of the European Cup Winners' Cup, a football tournament organised by UEFA for the cup winners from each of its member associations. The competition was won by Spanish club Valencia, who beat Arsenal of England on penalties after a goalless final at the Heysel Stadium in Brussels, Belgium. It was the only Cup Winners' Cup to be decided on penalties (although two previous finals had required replays). It was Valencia's third European title, adding to the two Inter-Cities Fairs Cup titles they won in the 1960s.
Dalelia
Dalelia or Dalilea (from Scottish Gaelic: Dàil Eileadh [t̪aːl ˈeləɣ]) is hamlet on the north shore of Loch Shiel in Acharacle district of Argyll, Scottish Highlands and is in the Scottish council area of Highland. Kinlochmoidart is to the north. The alternate Gaelic name "Dàil an Leigh" has been suggested but this is believed to be a folk etymology for Dàil Eileadh.

Acharacle
Acharacle (/əˈhærəkəl/; Scottish Gaelic: Àth Tharracail, "Torquil's ford") is a village on the landward end of the Ardnamurchan peninsula in the Scottish Highlands, at the foot of Loch Shiel. The ford referred to in the name spans the River Shiel, and, according to legend, was the site of a battle between Somerled and a Norwegian warrior named Torquil.
Vat. Ar.
Vat. Ar. abbreviates Vaticani arabi, a collection within the Vatican Library. Notable works within this collection include the following:

Vat. Ar. 5, Psalter in Arabic

Vat. Ar. 182, Al-Razi's Al-Tibb al-Ruhani

Vat. Ar. 204, Naskh-Ottoman Quran manuscript

Vat. Ar. 230, Quran manuscript

Vat. ar. 319, 13th century diagram of the Tusi couple, by Tusi

Vat. Ar. 368, The Story of Bayad and Riyad, 13th-century Arabic love story

Vat. ar. 657, Eliya ibn ʿUbaid's  Concordance of Faith

Vat. Ar. 709, Quran manuscript

Vat. Ar. 782, 16thC copy of Galland Manuscript

Vat. Ar. 924, Quran manuscript, small circle of 45mm diameter, Octagonal case

Vat. Ar. 931, Quran manuscript

Vat. Ar. 1484, Quran manuscript, largest in library, 540x420mm.

Vat. Ar. 1605/1, additional folia to the Codex Parisino-petropolitanus

Hadith Bayad wa Riyad
Hadīth Bayāḍ wa Riyāḍ (Arabic: حديث بياض ورياض, "The Story of Bayad and Riyad") is a 13th-century Arabic love story. The main characters of the tale are Bayad, a merchant's son and a foreigner from Damascus; Riyad, a well-educated slave girl in the court of an unnamed Hajib (vizier or minister) of 'Iraq (Mesopotamia); and a "Lady" (al-sayyida).
Ticinepomis
Ticinepomis is an extinct genus of coelacanth lobe-finned fish which lived during the Middle Triassic period in what is now Switzerland. It contains two species, T. peyeri and T. ducanensis.

Specimens of the species T. peyeri, which was named after Bernhard Peyer, are most common in the Besano Formation (or Grenzbitumenzone) of Monte San Giorgio in canton Ticino. Other coelacanths from Monte San Giorgio include a larger species (tentatively referred to Holophagus picenus) from the Besano Formation, and a species of Heptanema from the Meride Limestone.

Larger Ticinepomis specimens have been found in the Prosanto Formation of canton Graubünden, originally referred to as Ticinepomis cf. T. peyeri. A revision showed that this material belongs to a new species, T. ducanensis, remains of which were also discovered in the Besano Formation of canton Ticino. The Prosanto Formation also produced the unusual coelacanths Foreyia and Rieppelia.

Heptanema
Heptanema is an extinct genus of prehistoric coelacanth from the Middle Triassic (Ladinian) of northern Italy and southern Switzerland (Monte San Giorgio).

The type and only species is Heptanema paradoxa. Woodward (1891) suggested that Coelacanthus minor could be a species of Heptanema.
Shooter's Hill
Shooter's Hill is a district of South East London, England, straddling the Royal Borough of Greenwich and the London Borough of Bexley. It lies north of Eltham and south of Woolwich. With a height of 132 metres (433 ft), it is the highest point in the Borough of Greenwich and one of the highest points in London. Shooter's Hill also gives its name to the road which passes through east to west, part of the A207 road, the A2 road and Watling Street.

Gibbeting
Gibbeting is the use of a gallows-type structure from which the dead or dying bodies of criminals were hanged on public display to deter other existing or potential criminals. Occasionally, the gibbet (/ˈdʒɪbɪt/) was also used as a method of public execution, with the criminal being left to die of exposure, thirst and/or starvation. The practice of placing a criminal on display within a gibbet is also called hanging in chains.
Kamna Mirchandani
Kamna Niresh Mirchandani (born 3 October 1979) is an Indian-born Canadian cricketer who is the captain of the Canadian women's cricket team. She played for Canada at the 2013 ICC Women's World Twenty20 Qualifier.

In May 2019, she was named in Canada's squad for the 2019 ICC Women's Qualifier Americas tournament against the United States. She made her WT20I debut against the United States in the Americas Qualifier on 17 May 2019.

In October 2021, she was named as the captain of the Canadian team for the 2021 ICC Women's T20 World Cup Americas Qualifier tournament in Mexico.

United States women's national cricket team
The United States women's cricket team represents the United States in international women's cricket matches. Although the United States has been an associate member of the International Cricket Council (ICC) since 1965, the team made its international debut in 2009. The United States is one of the leading associate teams in the ICC Americas region and has participated in two editions of the Women's Cricket World Cup Qualifier and two editions of the ICC Women's T20 World Cup Qualifier, although it is yet to qualify for any World Cups.
Null²
null² (Japanese: ヌルヌル, pronounced Nurunuru) was a Signature Pavilion at the Expo 2025 Osaka, Kansai, Japan, held on Yumeshima Island in Osaka. It was produced by media artist Yoichi Ochiai as part of the official thematic projects of the Japan Association for the 2025 World Exposition.

The pavilion was located at the centre of the Expo grounds as one of the eight Signature Pavilions in the Signature Zone. It was designed and built under the thematic project “Polishing Lives” (いのちを磨く), one of the eight official thematic projects of Expo 2025.

The pavilion’s conceptual masterplan, authored by Ochiai in December 2020, envisioned the structure as both a transformable sculptural architecture and an immersive media-art installation that would realise his long-standing concept of “Digital Nature”.

Yumeshima
Yumeshima (夢洲) is an artificial island in Osaka Bay. It is part of Konohana-ku (此花区), one of the 24 wards of Osaka, Japan. It is near the mouth of the Yodo River. When all the landfill is completed the total area will be 390 hectares (960 acres).

It was the site of Expo 2025, a World Expo which operated from April 13 to October 13, 2025.
Kilcolgan
Kilcolgan (Irish: Cill Cholgáin, meaning 'Colgan's church'), is a village on the mouth of the Kilcolgan River at Dunkellin Bay in County Galway, Ireland. The settlement is at the junction of the N67 and R458 roads, which lies between Gort and Clarinbridge. The village is near the site of the Galway Bay drowning tragedy. Kilcolgan was designated as a census town by the Central Statistics Office for the first time in the 2016 census, at which time it had a population of 141 people. The population was 194 at the 2022 census. The village is in a townland and civil parish of the same name.

Clarinbridge
Clarinbridge or Clarenbridge (Irish: Droichead an Chláirín) is a village in south County Galway, Ireland. It is on the mouth of the Clarin River at the end of Dunbulcaun Bay, which is the easternmost part of Galway Bay.

Clarinbridge was formerly known as Áth-cliath-Meadhraidhe, i.e. the Ford of Hurdles of Maaree, which is the name of the peninsula running into Galway bay to the west of the village. In medieval Ireland this place marked the western terminus of the Esker Riada, which separated the northern from the southern half of Ireland, the eastern terminus being Áth-cliath-Cualann, or Dublin. These two places also marked the ends of one of the Five Great Roads of medieval Ireland, the Slige Mhór.

The village is 13 km south-east of Galway city centre (18 km by road). There are bus services, notably Bus Éireann's route 51 which runs between Galway, Limerick and Cork.
Belize Defence Force
The Belize Defence Force (BDF) is the military of Belize, and is responsible for protecting the sovereignty of the country. The BDF is under the Ministry of National Defence and Border Security, which is currently headed by Hon. Oscar Mira; the BDF itself is commanded by Brigadier General Azariel Loria. In 2012, the Belizean government spent about $17 million on the military, constituting 1.08% of the country's gross domestic product (GDP).

British Army Training Support Unit Belize
British Army Training Support Unit Belize (BATSUB), the successor of the former British Forces Belize, is the name given to the current British Army Garrison in Belize. The garrison is used primarily for jungle warfare training, with access to over 13,000 square kilometres (5,000 sq mi) of jungle terrain, provided by the government of Belize.

BATSUB is located near Belize International Airport, at Price Barracks, Ladyville.
Lentivirus
Lentivirus  is a genus of retroviruses that cause chronic and deadly diseases characterized by long incubation periods, in humans and other mammalian species. The genus includes the human immunodeficiency virus (HIV), which causes AIDS. Lentiviruses are distributed worldwide, and are known to be hosted in apes, cows, goats, horses, cats, and sheep as well as several other mammals.

Lentiviruses can integrate a significant amount of viral complementary DNA into the DNA of the host cell and can efficiently infect nondividing cells, so they are one of the most efficient methods of gene delivery. They can become endogenous, integrating their genome into the host germline genome, so that the virus is henceforth inherited by the host's descendants.

Long terminal repeat
A long terminal repeat (LTR) is a pair of identical sequences of DNA, several hundred base pairs long, which occur in eukaryotic genomes on either end of a series of genes or pseudogenes that form a retrotransposon or an endogenous retrovirus or a retroviral provirus. All retroviral genomes are flanked by LTRs, while there are some retrotransposons without LTRs. Typically, an element flanked by a pair of LTRs will encode a reverse transcriptase and an integrase, allowing the element to be copied and inserted at a different location of the genome.  Copies of such an LTR-flanked element can often be found hundreds or thousands of times in a genome. LTR retrotransposons comprise about 8% of the human genome.

The first LTR sequences were found by A.P. Czernilofsky and J. Shine in 1977 and 1980.
Carissa
Carissa is a genus of shrubs or small trees native to tropical and subtropical regions of Africa, Australia and Asia. Until recently about 100 species were listed, but most of them have been relegated to the status of synonyms or assigned to other genera, such as Acokanthera.

Carissa carandas
Carissa carandas is a species of flowering shrub in the family Apocynaceae. It produces berry-sized fruits that are commonly used as a condiment in Indian pickles and spices. The fruit is black and tastes sweet or sour depending on the plant. It is a hardy, drought-tolerant plant that thrives well in a wide range of soils. Common names in English include Bengal currant, Christ's thorn, Carandas plum, Karonda, Karvanda and Kanna .

The supposed varieties congesta and paucinervia refer to the related conkerberry (C. spinarum).
Evdokimov (crater)
Evdokimov is a lunar impact crater on the far side of the Moon. It lies to the east of the crater Evershed, and west-southwest of Gadomski. This is a worn and eroded feature with a somewhat indistinct outer rim that is little more than a slight ridge in the surface. The rim is better formed along the western and eastern sides. A small crater with a relatively high albedo lies along the inner wall to the northeast, and is surrounded by a small, bright skirt of ejecta. The interior floor is nearly featureless, with only a few indistinct small crater rims marking the surface.

Gadomski (crater)
Gadomski is a lunar crater on the far side of the Moon. It is located to the south of the much larger crater Fowler, and to the west of Klute.

This crater, like many features on the Moon, has an eroded outer rim that has been modified by subsequent impacts. A merged pair of craters is attached to the exterior of the southern rim, and satellite crater Gadomski X is attached along the north-northwest. A small crater also intrudes slightly into the eastern flank. Gadomski in turn overlies the western portion of a still larger, and unnamed crater feature that is even more heavily eroded. The rim is roughly circular, but is slightly distended toward the southwest. The interior floor is relatively featureless, with a few tiny craterlets marking the surface.

The crater was named after Jan Gadomski (1889–1966), polish astronomer.
2008 FIA GT3 European Championship
The 2008 FIA GT3 European Championship was the third season of the FIA GT3 European Championship. The season began on 19 April 2008 and ended on 6 December 2008, and featured twelve one-hour races.

Arnaud Peyroles and James Ruffier claimed the drivers' title in what turned out to be the final race of the season at the first round of Dubai. Matech GT Racing claimed the teams' title after dominating the championship, clearing second-place finisher Hexis Racing by 30 points.

FIA GT3 European Championship
The FIA GT3 European Championship was a sports car racing series organized by the Stéphane Ratel Organisation (SRO) and regulated by the Fédération Internationale de l'Automobile (FIA).  It was a championship derived from the international FIA GT1 World Championship, but meant to provide competition for more amateur racers in closer to production cars. The series used extensive performance balancing and handicap weights to make cars more equal.

FIA GT3 European Championship races served as support races for the FIA GT1 World Championship races that took place in Europe.
Bilinear form
In mathematics, a bilinear form is a bilinear map V × V → K on a vector space V (the elements of which are called vectors) over a field K (the elements of which are called scalars). In other words, a bilinear form is a function B : V × V → K that is linear in each argument separately:

B(u + v, w) = B(u, w) + B(v, w)     and     B(λu, v) = λB(u, v)

B(u, v + w) = B(u, v) + B(u, w)     and     B(u, λv) = λB(u, v)

The dot product on  is an example of a bilinear form which is also an inner product. An example of a bilinear form that is not an inner product would be the four-vector product.

The definition of a bilinear form can be extended to include modules over a ring, with linear maps replaced by module homomorphisms.

When K is the field of complex numbers C, one is often more interested in sesquilinear forms, which are similar to bilinear forms but are conjugate linear in one argument.

Antilinear map
In mathematics, a function  between two complex vector spaces is said to be antilinear or conjugate-linear if 

hold for all vectors  and every complex number  where  denotes the complex conjugate of

Antilinear maps stand in contrast to linear maps, which are additive maps that are homogeneous rather than conjugate homogeneous. If the vector spaces are real then antilinearity is the same as linearity.

Antilinear maps occur in quantum mechanics in the study of time reversal and in spinor calculus, where it is customary to replace the bars over the basis vectors and the components of geometric objects by dots put above the indices. Scalar-valued antilinear maps often arise when dealing with complex inner products and Hilbert spaces.
2014 French Indoor Athletics Championships
The 2014 French Indoor Athletics Championships was the 43rd edition of the national championship in indoor track and field for France, organised by the French Athletics Federation. It was held on 22–23 February at the Vélodrome de Bordeaux in Bordeaux. A total of 26 events (divided evenly between the sexes) were contested over the two-day competition.

French Indoor Athletics Championships
The French Indoor Athletics Championships (French: Championnats de France d'athlétisme en salle) is an annual indoor track and field competition organised by the Fédération française d'athlétisme (FFA), which serves as the French national championship for the sport. Typically held over two to three days in February during the French winter, it was first added to the national calendar in 1972, supplementing the main outdoor French Athletics Championships held in the summer since 1888.

This event serves as the primary national championship for indoor athletics in France, complementing the outdoor French Athletics Championships held in the summer since 1888. Typically held over two to three days in February, during the French winter season, it has been a staple on the national athletics calendar since its inception in 1972 [1, 2].
Color model
In color science, a color model is an abstract mathematical model describing the way colors can be represented as tuples of numbers, typically as three or four values or color components. It differs from a color space in that a color model is not absolute, that is, there is no way to map a color within a color model to a point in a color space.

This article describes ways in which human color vision can be modeled, and discusses some of the models in common use.

Albert Henry Munsell
Albert Henry Munsell (January 6, 1858 – June 28, 1918) was an American painter, teacher of art, and the inventor of the Munsell color system.

He was born in Boston, Massachusetts, attended and served on the faculty of Massachusetts Normal Art School, and died in nearby Brookline.

As a painter, he was noted for seascapes and portraits.

Munsell is famous for inventing the Munsell color system, an early attempt at creating an accurate system for numerically describing colors. He wrote three books about it: A Color Notation (1905), Atlas of the Munsell Color System (1915) and one published posthumously, A Grammar of Color: Arrangements of Strathmore Papers in a Variety of Printed Color Combinations According to The Munsell Color System (1921). The Munsell color order system has gained international acceptance and has served as the foundation for many color order systems, including CIELAB. In 1917, he founded the Munsell Color Company.
Compound of tetrahedra
A compound of tetrahedra might be:

Compound of two tetrahedra – stellated octahedron
Compound of two truncated tetrahedra

Compound of three tetrahedra

Compound of four tetrahedra

Compound of five tetrahedra

Compound of six tetrahedra
Compound of six tetrahedra with rotational freedom

Compound of ten tetrahedra
Compound of ten truncated tetrahedra

Compound of twelve tetrahedra with rotational freedom

Compound of twelve tetrahedra with rotational freedom
This uniform polyhedron compound is a symmetric arrangement of 12 tetrahedra, considered as antiprisms. It can be constructed by superimposing six identical copies of the stella octangula, and then rotating them in pairs about the three axes that pass through the centres of two opposite cubic faces. Each stella octangula is rotated by an equal (and opposite, within a pair) angle θ. Equivalently, a stella octangula may be inscribed within each cube in the compound of six cubes with rotational freedom, which has the same vertices as this compound.

When θ = 0, all six stella octangula coincide. When θ is 45 degrees, the stella octangula coincide in pairs yielding (two superimposed copies of) the compound of six tetrahedra.

Except if θ = 0 or θ = 45, the compound of twelve tetrahedra with rotational freedom will have a convex hull of a nonuniform truncated cuboctahedron