hotchpotch/wikipedia-multilingual-ir-related-lead-pairs huggingface dataset:
National Book Foundation's 5 Under 35
The National Book Foundation's 5 Under 35 prize, established in 2006, is an annual honor presented by the National Book Foundation to five authors under the age of 35 who released their debut novel in the previous five years. Honorees are nominated by authors who were previously honored with a National Book Award or 5 Under 35 nomination. Honorees receive a $1,250 prize.

National Book Foundation
The National Book Foundation (NBF) is an American nonprofit organization established with the goal "to raise the cultural appreciation of great writing in America." Established in 1989 by National Book Awards, Inc., the foundation is the administrator and sponsor of the National Book Awards, a set of literary awards inaugurated in 1936 and continuous from 1950. It also organizes and sponsors public and educational programs.

The National Book Foundation's board of directors comprises representatives of American literary institutions and the book industry. In 2009, the board included the president of the New York Public Library, the chief merchandising officer of Barnes & Noble, the President/publisher of Grove/Atlantic, Inc., and others. In 2021, Ruth Dickey succeeded Lisa Lucas as the foundation's fourth executive director.
Automatic height controller
An automatic height controller (AHC) is an electronic suspension system that automatically adjusts a vehicle's ride height in response to driving conditions, load changes, speed, and terrain. Using sensors, electronic control units (ECUs), and air or hydraulic actuators, the system maintains optimal ground clearance, handling stability, and comfort without driver intervention.

Automatic height control is widely used in luxury SUVs, off-road vehicles, and high-end passenger cars, particularly in systems produced by Toyota, Lexus, Mercedes-Benz, Land Rover, and aftermarket air-suspension manufacturers.

Hydraulic cylinder
A hydraulic cylinder (also called a linear hydraulic motor, hydraulic actuator, or hydraulic ram) is a mechanical actuator that is used to convert fluid pressure into linear force and motion. It has many applications, notably in construction equipment (engineering vehicles), manufacturing machinery, elevators, and civil engineering. 
A hydraulic cylinder is a hydraulic actuator that provides linear motion when hydraulic energy is converted into mechanical movement. It can be likened to a muscle in that, when the hydraulic system of a machine is activated, the cylinder is responsible for providing the motion.
Glyptoteles
Glyptoteles is a monotypic moth genus belonging to the family Pyralidae. Its single species, described by Philipp Christoph Zeller in 1848, Glyptoteles leucacrinella, is found in most of Europe except Great Britain, Ireland, Fennoscandia, Portugal and most of the Balkan Peninsula.

The caterpillars of G. leucacrinella have been noted for the unusual food they may eat – vegetable remains and dry leaves.

Otherwise, they feed on alder trees (Alnus).

Alder
Alders are trees of the genus Alnus in the birch family Betulaceae. The genus includes about 35 species of monoecious trees and shrubs, a few reaching a large size, distributed throughout the north temperate zone with a few species extending into Central America, as well as the northern and southern Andes.
Haiyan Gao (physicist)
Haiyan Gao (Chinese: 高海燕) is a Chinese-American nuclear physicist whose research concerns the structure of nucleons, quantum chromodynamics, and low-energy fundamental symmetries and symmetry violations, and has included accurate measurements of the size of protons. She is the Henry W. Newson Distinguished Professor of Physics at Duke University, and associate laboratory director for nuclear and particle physics at the Brookhaven National Laboratory. Beyond her research in physics, she is also known as having a "keen interest in promoting diversity, equity, and inclusion in the sciences".

Nuclear physics
Nuclear physics is the field of physics that studies atomic nuclei and their constituents and interactions, in addition to the study of other forms of nuclear matter.

Nuclear physics should not be confused with atomic physics, which studies the atom as a whole, including its electrons.

Discoveries in nuclear physics have led to applications in many fields such as nuclear power, nuclear weapons, nuclear medicine and magnetic resonance imaging, industrial and agricultural isotopes, ion implantation in materials engineering, and radiocarbon dating in geology and archaeology. Such applications are studied in the field of nuclear engineering.

Particle physics evolved out of nuclear physics and the two fields are typically taught in close association. Nuclear astrophysics, the application of nuclear physics to astrophysics, is crucial in explaining the inner workings of stars and the origin of the chemical elements.
Khlong
A khlong (Thai: คลอง, pronounced [kʰlɔ̄ːŋ]), alternatively spelt klong (/ˈklɔːŋ/), is a type of canal found in Thailand. Khlongs are formed from the rivers Chao Phraya, Tha Chin, and Mae Klong, along with their tributaries, particularly in the low-lying areas of central Thailand. The Thai word khlong is not limited to artificial canals. Many smaller rivers are referred to as "khlong" followed by the name of the stream.

Central Thailand
Central Thailand (also known as Siam, Siam proper or Dvaravati) is one of the regions of Thailand, covering the broad alluvial plain of the Chao Phraya River. Located in the central plains, it is separated from northeast Thailand (Isan) by the Phetchabun mountain range. The Tenasserim Hills separate it from Myanmar to the west. In the north it is bounded by the Phi Pan Nam Range, one of the hilly systems of northern Thailand. The area was the heartland of the Ayutthaya Kingdom (at times referred to as Siam) and is still the dominant area of Thailand since it contains the world's most primate city, Bangkok.
Smârdan, Galați
Smârdan is a commune in Galați County, Western Moldavia, Romania with a population of 5,342 as of 2021. It is composed of three villages: Cișmele, Mihail Kogălniceanu, and Smârdan.

The commune is located in the southern part of the county,  8 km (5 mi) northeast of the county seat, Galați, and part of the proposed Lower Danube metropolitan area.

The Smârdan Training Area, covering an area of almost 10,000 ha (100 km2; 39 sq mi), is located on the territory of the commune. Established in 1951 and modernized in recent year, the facility has become a strategic point for the training of NATO troops. The training area unit is subordinated to the Cincu Training Center located in Cincu.

Lower Danube metropolitan area
The Danube metropolitan area or Galați–Brăila metropolitan area is a proposed metropolitan area project in Romania. It would be formed from the cities of Galați and Brăila, and 15 nearby communes from Galați, Brăila and Tulcea counties. Together they have a population of 441,801 people, of whom 372,537 live in the cities of Galați and Brăila (as of 2021).

As defined by Eurostat, as of 2015 the Galați functional urban area has a population of 322,501 residents, whilst the Brăila functional urban area has a population of 217,645 residents.
The New Patriotism Series
The New Patriotism Series is a project embarked upon by the Orion Society on the Thoughts on America Initiative to present the events of September 11 attacks and the emerging "new world order" through the eyes of several writers including Wendell Berry, Barry Lopez, Terry Tempest Williams, Richard Nelson, and David James Duncan.

Terry Tempest Williams
Terry Tempest Williams (born September 8, 1955) is an American writer, educator, conservationist, and activist. Williams' writing is rooted in the American West and has been significantly influenced by the arid landscape of Utah. Her work focuses on social and environmental justice ranging from issues of ecology and the protection of public lands and wildness, to women's health, to exploring humanity's relationship to culture and nature. She writes in the genre of creative nonfiction and the lyrical essay.
Campbell Fighting Camels wrestling
The Campbell Fighting Camels wrestling team represents Campbell University of Buies Creek, North Carolina. The squad is coached by Scotti Sentes. The Fighting Camels are full members of the non-wrestling Coastal Athletic Association, with the wrestling team competing as an associate member of the Southern Conference (SoCon).

Buies Creek, North Carolina
Buies Creek (/ˈbuːiːz/ BOO-eez) is a census-designated place (CDP) located in the Neills Creek Township of Harnett County, North Carolina, United States. It is the home of Campbell University. The population was 3,253 at the 2020 census, up from 2,942 in 2010. Buies Creek is a part of the Dunn Micropolitan Area, which is also a part of the greater Raleigh–Durham–Cary Combined Statistical Area (CSA) as defined by the United States Census Bureau.
Convention for Democracy and Salvation
The Convention for Democracy and Salvation (French: Convention pour la Démocratie et le Salut, abbrev. CODESA) is an alliance of political parties in the Republic of the Congo; its formation by sixteen opposition parties was announced on 29 March 2002. Led by the former Prime Minister André Milongo, the party hopes "to offer the people a clear choice between inexorable decline and national renaissance." The convention includes the Union for Democracy and the Republic (UDR-Mwinda, led by Milongo), the Rally for Democracy and Development, the Union for Democracy and Social Progress, the National Convention for Democracy and Development, the Congolese Party for Renewal, and the National Convention for the Republic and Solidarity.

Union for Democracy and the Republic (Republic of the Congo)
The Union for Democracy and the Republic (French: Union pour la Démocratie et la République-Mwinda) is a political party in the Republic of the Congo. André Milongo, who was the country's transitional Prime Minister from 1991 to 1992, was the President of the UDR-Mwinda until his death in 2007.
3 ft 6 in gauge railways
Railways with a track gauge of 3 feet 6 inches (1,067 mm) were first constructed as horse-drawn wagonways. The first intercity passenger railway to use the 3 ft 6 in gauge was constructed in Norway by Carl Abraham Pihl. From the mid-nineteenth century, the gauge became widespread in the British Empire. In Africa it became known as the Cape gauge as it was adopted as the standard gauge for the Cape Government Railways in 1873, even though it had already been established in Australia and New Zealand before that. It was adopted as a standard in New Zealand, South Africa, Indonesia, Japan, the Philippines, Taiwan, and Queensland (which has the second largest narrow gauge network in the world) in Australia.

There are approximately 112,000 kilometres (70,000 mi) of 1,067 mm gauge track in the world, which are classified as narrow-gauge railways.

4 ft 6 in gauge railway
The 4 ft 6 in (1,372 mm) track gauge, also called the Scotch gauge, was adopted by early 19th century railways mainly in the Lanarkshire area of Scotland. It differed from the gauge of 4 ft 8 in (1,422 mm) that was used on some early lines in England. Early railways chose their own gauge, but later in the century interchange of equipment was facilitated by establishing a uniform rail gauge across railways: the 'standard gauge' of 4 ft 8+1⁄2 in (1,435 mm). In the early 1840s standard gauge lines began to be constructed in Scotland, and all the Scotch gauge lines were eventually converted to standard gauge. The building of new Scotch gauge railways was outlawed in Great Britain in 1846 by the Regulating the Gauge of Railways Act 1846. From 1903, tram lines of Tokyo adopted this gauge.
Milford, Pennsylvania
Milford is a borough that is located in Pike County, Pennsylvania, United States, and the county seat. Its population was 1,103 at the time of the 2020 census.

Situated near the upper Delaware River, Milford is part of the New York metropolitan area.

Borough (Pennsylvania)
In the United States Commonwealth of Pennsylvania, a borough (sometimes spelled boro) is a self-governing municipal entity, equivalent to a town in most jurisdictions, usually smaller than a city, but with a similar population density in its residential areas.  Sometimes thought of as "junior cities", boroughs generally have fewer powers and responsibilities than full-fledged cities.
Hard Love (album)
Hard Love (styled H A R D L O V E) is the sixth studio album by American rock and alternative band Needtobreathe, released on July 15, 2016, through Atlantic Records.

Hard Love yielded three singles: "Happiness", "Testify", and "Great Night".

The Philosopher Kings
The Philosopher Kings are a Canadian band. The band was most commercially successful in the late 1990s and have been nominated for five Juno Awards, winning one in 1996 for "Best New Group". Most of the band members, current and former, have also had successful careers as songwriters and producers for several artists and performers. Between 1996 and 2016, The Philosopher Kings were among the top 150 best-selling Canadian artists in Canada and among the top 50 best-selling Canadian bands in Canada.
Thermal fracturing in glass
Thermal fracturing in glass occurs when a sufficient temperature differential is created within glass. As a warmed area expands or a cooled area contracts, stress forces develop, potentially leading to fracture. A temperature differential may be created in many ways, including solar heating, space heating devices, fire, or hot and cold liquids. Sloping glass surfaces are subject to greater solar radiation than vertical surfaces and so are more prone to solar thermal fracture. In framed window glass, the edges are relatively cooler than the exposed areas, so space heating devices in very close proximity may cause thermal fracture.

Fracture
Fracture is the appearance of a crack or complete separation of an object or material into two or more pieces under the action of stress. The fracture of a solid usually occurs due to the development of certain displacement discontinuity surfaces within the solid. If a displacement develops perpendicular to the surface, it is called a normal tensile crack or simply a crack; if a displacement develops tangentially, it is called a shear crack, slip band, or dislocation.

Brittle fractures occur without any apparent deformation before fracture. Ductile fractures occur after visible deformation. Fracture strength, or breaking strength, is the stress when a specimen fails or fractures. The detailed understanding of how a fracture occurs and develops in materials is the object of fracture mechanics.
Messapeae
Messapeae or Messapeai (Ancient Greek: Μεσσαπέαι) was a village in ancient Laconia, containing a sanctuary of Zeus Messapeus.

Its site was identified by roof tiles of the 3rd century BCE stamped "Messapeos/Demosion" discovered in excavations in the 1960s at the church of the Metamorphosis in modern Anthochori south of Sparta. Other finds included pottery from the Early Helladic through Roman periods, and lead figurines suggesting the presence of a sanctuary, presumably that of Zeus Messapeus mentioned by the 2nd century CE traveler Pausanias (Book 3.20.3).

Laconia
Laconia or Lakonia (Greek: Λακωνία, Lakonía, [lakoˈni.a]) is a historical and administrative region of Greece located on the southeastern part of the Peloponnese peninsula. Since 2011, it has been administered as a regional unit, with Sparta as its capital. The word laconic—to speak in a blunt, concise way—is probably derived from the name of this region, a reference to the ancient Spartans who were renowned for their verbal austerity and blunt, often pithy remarks.
James Burke (Kildare hurler)
James Burke (born 1999) is an Irish hurler who plays as a left corner-forward for the Kildare senior team.

Burke made his debut on the inter-county scene at the age of sixteen when he was selected for the Kildare minor team as a dual player. He enjoyed two unsuccessful championship seasons in this grade. He made his senior debut with the Kildare senior team during the 2018 league.

Dual player
Dual player or dual star is a term used in Hiberno-English to describe someone who competes in multiple sports — for example, in Victorian Ireland, cricket and hurling. The term today in Gaelic games typically describes a male player who plays both Gaelic football and hurling or, if a female player, a player of ladies' Gaelic football and camogie. The player does not necessarily have to play at the same standard in both sports. The number of dual stars at county level has decreased recently due to the increasing demands placed upon the best players of both sports.
Elongated pentagonal orthocupolarotunda
In geometry, the elongated pentagonal orthocupolarotunda is one of the Johnson solids (J40). As the name suggests, it can be constructed by elongating a pentagonal orthocupolarotunda (J32) by inserting a decagonal prism between its halves. Rotating either the cupola or the rotunda through 36 degrees before inserting the prism yields an elongated pentagonal gyrocupolarotunda (J41).

A Johnson solid is one of 92 strictly convex polyhedra that is composed of regular polygon faces but are not uniform polyhedra (that is, they are not Platonic solids, Archimedean solids, prisms, or antiprisms). They were named by Norman Johnson, who first listed these polyhedra in 1966.

Archimedean solid
The Archimedean solids are a set of thirteen convex polyhedra whose faces are regular polygons and are vertex-transitive, although they are not face-transitive. The solids were named after Archimedes, although he did not claim credit for them. They belong to the class of uniform polyhedra, the polyhedra with regular faces and symmetric vertices. Some Archimedean solids were portrayed in the works of artists and mathematicians during the Renaissance.

The elongated square gyrobicupola or pseudo­rhombi­cub­octa­hedron is an extra polyhedron with regular faces and congruent vertices. Still, it is not generally counted as an Archimedean solid because it is not vertex-transitive.
VaxTele SIP Server SDK
VaxTele SIP Server SDK (Software Development Kit) is a complete development toolkit, which allows software vendors and Internet telephony service providers (ITSP) to develop SIP Server and (SIP) Session Initiation Protocol based VoIP systems for Microsoft Windows to install computer to computer voice chat, chat rooms, IVR systems, call center services, calling card services, dial/receive computer to PSTN (Public Switched Telephone Network) and mobile phone calling services.

Internet telephony service provider
An Internet telephony service provider (ITSP)  offers digital telecommunications services based on Voice over Internet Protocol (VoIP) that are provisioned via the Internet.

ITSPs provide services to end-users directly or as whole-sale suppliers to other ITSPs.

ITSPs use a variety of signaling and multimedia protocols, including the Session Initiation Protocol (SIP), the Media Gateway Control Protocol (MGCP), Megaco, and the H.323 protocol. H.323 is one of the earliest VoIP protocols, but its use is declining and it is rarely used for consumer products.

Retail customers of an ITSP may use traditional analog telephone sets attached to an analog telephony adapter (ATA) to connect to the service provider's network via a local area network, they may use an IP phone, or they may connect a private branch exchange (PBX) system to the service via media gateways.

ITSPs are also known as voice service providers (VSP).
I Marinella Se Tragoudia Tis Vembo
I Marinella se tragoudia tis Vembo (Greek: Η Μαρινέλλα σε τραγούδια της Βέμπο; English: Marinella in songs of Vembo) is the name of a studio album by popular Greek singer Marinella. It was released on 3 March 1980 by PolyGram Records in Greece and is a collection of 12 songs Marinella recorded in tribute to popular Greek singer Sofia Vembo, known as the "Songstress of Victory". This album was issued in mono and stereo. The stereo version of this album was released on CD in 1994 by PolyGram.

Michalis Souyioul
Michail Sougioultzoglou (Greek: Μιχαήλ Σουγιουλτζόγλου [mixaˈil suʝulˈdzoɣlu]; 1 August 1906 – 16 October 1958), known professionally as Michalis Souyioul (Μιχάλης Σουγιούλ [miˈxalis suˈʝul]) was a prominent Greek composer of light music in the early 20th century.
Vijaypur, Madhya Pradesh Assembly constituency
Vijaypur Assembly constituency  is one of the 230 Vidhan Sabha (Legislative Assembly) constituencies of Madhya Pradesh state in central India. This constituency came into existence in 1951, as Vijaypur, one of the 79 Vidhan Sabha constituencies of the erstwhile Madhya Bharat state.

Vijaypur (constituency number 2) is one of the two Vidhan Sabha constituencies located in Sheopur district. This constituency covers the entire Vijaypur and Karahal sub-divisions of the district.

Vijaypur is part of Morena Lok Sabha constituency.

Madhya Pradesh Legislative Assembly
The Madhya Pradesh Vidhan Sabha, or the Madhya Pradesh Legislative Assembly, is the unicameral state legislature of Madhya Pradesh state in India.

The seat of the Vidhan Sabha is at Bhopal, the capital of the state. It is housed in the Vidhan Bhavan, an imposing building located at the center of the Capital Complex in the Arera Hill locality of Bhopal city. The term of the Vidhan Sabha is five years unless dissolved earlier. Presently, it comprises 230 members who are directly elected from single-seat constituencies. 35
constituencies are reserved for the candidates belonging to the Scheduled castes and 47 are reserved for the candidates belonging to the Scheduled tribes.
Non-Archimedean geometry
In mathematics, non-Archimedean geometry is any of a number of forms of geometry in which the axiom of Archimedes is negated. An example of such a geometry is the Dehn plane. Non-Archimedean geometries may, as the example indicates, have properties significantly different from Euclidean geometry.

There are two senses in which the term may be used, referring to geometries over fields which violate one of the two senses of the Archimedean property (i.e. with respect to order or magnitude).

Dehn plane
In geometry, Max Dehn introduced two examples of planes, a semi-Euclidean geometry and a non-Legendrian geometry, that have infinitely many lines parallel to a given one that pass through a given point, but where the sum of the angles of a triangle is at least π.  A similar phenomenon occurs in hyperbolic geometry, except that the sum of the angles of a triangle is less than π.   Dehn's examples use a non-Archimedean field, so that the Archimedean axiom is violated.  They were introduced by Max Dehn (1900) and discussed by Hilbert (1902, pp. 127–130, or pp. 42–43 in some later editions).
Iranian dance
Dances in Iran or Iranian dances (Persian: رقص ایرانی) are dance styles indigenous to Iran. Genres of dance in Iran vary depending on the area, culture, and language of the local people, and can range from sophisticated reconstructions of refined court dances to energetic folk dances. The population of Iran includes many ethnicities, such as Kurds, Azerbaijanis, Arabs, Baluchis, Turkmen, Armenian, Georgian peoples, in addition to numerous Iranian tribal groups which can be found within the borders of modern-day Iran. Each group, region, and historical epoch has specific dance styles associated with it.

Iranian Turkmens
Iranian Turkmens (Persian: ترکمن‌های ایران; Turkmen: ایران تۆرکمن‌لری, romanized: Eýranly Türkmenler) are a branch of Turkmen people living mainly in northern and northeastern regions of Iran. Their region is called Turkmen Sahra and includes substantial parts of Golestan Province of Iran. The number of Turkmens in Iran is estimated at 0.5 to 2.4 million people.