hotchpotch/wikipedia-multilingual-ir-related-lead-pairs huggingface dataset:
Kart racing
Kart racing or karting is a motorsport discipline using open-wheel, four-wheeled vehicles known as go-karts or shifter karts. They are usually raced on scaled-down circuits, although some professional kart races are also held on full-size motorsport circuits. Karting is commonly perceived as the stepping stone to the higher ranks of motorsports. Most modern Formula One drivers, including Ayrton Senna, Michael Schumacher, Fernando Alonso, Kimi Räikkönen, Lewis Hamilton, Sebastian Vettel, Nico Rosberg, and Max Verstappen, have begun their racing careers in karting. NASCAR Cup driver Connor Zilisch also got his start in karting.

Karts vary widely in speed, and some (known as superkarts) can reach speeds exceeding 160 kilometres per hour (100 mph), while recreational go-karts intended for the general public may be limited to lower speeds.

Formula Ford Festival
The Formula Ford Festival is an annual meeting of Ford-powered single-seat racing cars which is held at the end of the British racing season, at the Brands Hatch motor racing circuit in the county of Kent, in Southern England. The events are held over the course of a weekend and although various classes of past and present Formula Fords are present, the high point for many is the championship in which young but skilled drivers from Ford competitions in Europe and beyond race against one another. Often it is a rare chance to compare the skills of drivers who take part in different Ford competitions around the world. Many winners of the festival have gone on to enjoy professional careers in various branches of motorsport - including fourteen who have raced in Formula One.

The event is administered by the British Racing and Sports Car Club.
Pressure
Pressure (symbol: p or P) is the force applied perpendicular to the surface of an object per unit area over which that force is distributed.: 445  Gauge pressure (also spelled gage pressure) is the pressure relative to the ambient pressure.

Various units are used to express pressure. Some of these derive from a unit of force divided by a unit of area; the SI unit of pressure, the pascal (Pa), for example, is one newton per square metre (N/m2); similarly, the pound-force per square inch (psi, symbol lbf/in2) is the traditional unit of pressure in the imperial and US customary systems. Pressure may also be expressed in terms of standard atmospheric pressure; the unit atmosphere (atm) is equal to this pressure, and the torr is defined as 1⁄760 of this. Manometric units such as the centimetre of water, millimetre of mercury, and inch of mercury are used to express pressures in terms of the height of column of a particular fluid in a manometer.

Flow measurement
Flow measurement is the quantification of bulk fluid movement.  Flow can be measured using devices called flowmeters in various ways. The common types of flowmeters with industrial applications are listed below:

Obstruction type (differential pressure or variable area)

Inferential (turbine type)

Electromagnetic

Positive-displacement flowmeters, which accumulate a fixed volume of fluid and then count the number of times the volume is filled to measure flow.

Fluid dynamic (vortex shedding)

Anemometer

Ultrasonic flow meter

Mass flow meter (Coriolis force).

Flow measurement methods other than positive-displacement flowmeters rely on forces produced by the flowing stream as it overcomes a known constriction, to indirectly calculate flow. Flow may be measured by measuring the velocity of fluid over a known area. For very large flows, tracer methods may be used to deduce the flow rate from the change in concentration of a dye or radioisotope.
2005 World Championships in Athletics
The 10th World Championships in Athletics (Finnish: Yleisurheilun maailmanmestaruuskilpailut 2005, Swedish: Världsmästerskapen i friidrott 2005), under the auspices of the International Association of Athletics Federations (IAAF), were held in the Olympic Stadium, Helsinki, Finland (6 August 2005 – 14 August 2005), the site of the first IAAF World Championships in 1983. One theme of the 2005 championships was paralympic events, some of which were included as exhibition events. Much of the event was played in extremely heavy rainfall.

2005 European Athletics Indoor Championships
The 2005 European Athletics Indoor Championships were held at the Palacio de Deportes in Madrid, the capital city of Spain, from Friday, 4 March to Sunday, 6 March 2005. This was the first edition to be held in an odd year since switching to the biennial format, so as not to occur in the same as the outdoor European Athletics Championships and also recently moved IAAF World Indoor Championships. To accommodate this change, there was a two-year gap since the previous edition. It also marked the last time that the 200 metres were contested at the event.

Russia finished on top of the medal table with 17 medals including 9 gold and a clear lead over Sweden and France. The host nation Spain lost only to Russia on the number of medals but won only one gold and finished fifth overall.
Łódź Voivodeship
Łódź Voivodeship (Polish: województwo łódzkie [vɔjɛˈvut͡stfɔ ˈwut͡skʲɛ] ⓘ) is a voivodeship (province) of Poland. The province is named after its capital and largest city, Łódź (pronounced [wut͡ɕ]).

Łódź Voivodeship is bordered by six other voivodeships: Masovian to the north and east, Świętokrzyskie to the south-east, Silesian to the south, Opole to the south-west, Greater Poland to the west, and Kuyavian-Pomeranian for a short stretch to the north. Its territory belongs to three historical provinces of Poland – Masovia (in the east), Greater Poland (in the west) and Lesser Poland (in the southeast, around Opoczno).

Krzyżanów, Kutno County
Krzyżanów ([kʂɨˈʐanuf]) is a village in Kutno County, Łódź Voivodeship, in central Poland. It is the seat of the gmina (administrative district) called Gmina Krzyżanów. It lies approximately 8 km (5 mi) south-east of Kutno and 45 km (28 mi) north of the regional capital Łódź.
Rudranath
Rudranath Temple (Sanskrit: रुद्रनाथ) is a Hindu temple dedicated to Shiva, located in the Garhwal Himalayan mountains in Uttarakhand, India. Located at 3,600 metres (11,800 ft) above sea level, this natural rock temple is situated within a dense forest of rhododendron dwarfs and Alpine pastures. The temple is the fourth temple to be visited in the Panch Kedar pilgrimage circuit, comprising five Shiva temples in the Garhwal region visited in a strict order starting with Kedarnath (Sanskrit: केदारनाथ) at an altitude of 3,583 m (11,755 ft), the Tungnath (तुंगनाथ)(3,680 m or 12,070 ft), Rudranath (रुद्रनाथ) (3,550 m or 11,500 ft), Madhyamaheshwar (मध्यमहेश्वर) (3,490 m or 11,450 ft) and Kalpeshwar (कल्पेश्वर) (2,200 m or 7,200 ft).

Guptakashi
Guptakashi, Gupta Kashi or Guptkashi is a fairly large town located at an elevation of 1,319 metres (4,327 ft) in the Kedar-khanda ('khanda' means "sector"), in Garhwal Himalayas of Rudraprayag district in Uttarakhand, India. It is known for its ancient Vishwanath Temple dedicated to the god Shiva, which is similar to the one in Varanasi (Kashi). The other well known temple here is dedicated to Ardhanareshvara, a half man half woman form of Shiva and Parvati. The name Guptakashi has legendary significance linked to the Pandavas, the heroes of the Hindu epic Mahabharata. Its religious importance is considered next to that of Varanasi, believed to be the most pious of all Hindu pilgrimage sites.

The temple town is located on the way to the Kedarnath, one of the Chota Char Dhams and Panch Kedars. It has the scenic backdrop of the snow-covered peaks of Chaukhamba and enjoys a salubrious weather throughout the year.
Galois group
In mathematics, in the area of abstract algebra known as Galois theory, the Galois group of a certain type of field extension is a specific group associated with the field extension. The study of field extensions and their relationship to the polynomials that give rise to them via Galois groups is called Galois theory, so named in honor of Évariste Galois who first discovered them.

For a more elementary discussion of Galois groups in terms of permutation groups, see the article on Galois theory.

Algebraic number theory
Algebraic number theory is a branch of number theory that uses the techniques of abstract algebra to study the integers, rational numbers, and their generalizations. Number-theoretic questions are expressed in terms of properties of algebraic objects such as algebraic number fields and their rings of integers, finite fields, and function fields. These properties, such as whether a ring admits unique factorization, the behavior of ideals, and the Galois groups of fields, can resolve questions of primary importance in number theory, like the existence of solutions to Diophantine equations.
Professional wrestling match types
Many types of wrestling matches, sometimes called "gimmick matches" in the jargon of the business, are performed in professional wrestling. Some gimmick matches are more common than others and are often used to advance or conclude a storyline. Throughout professional wrestling's decades-long history, some gimmick matches have spawned many variations of the core concept.

Ram Kaicho
Ram Kaicho (ラム会長, Ramu Kaichō; lit. "President Ram", often transcribed as Ram Kaichow) is a Japanese professional wrestler currently working as a freelancer and is best known for her tenure with the Japanese promotions Ice Ribbon and Wrestling of Darkness 666.
Jeannie Robertson
Regina Christina Robertson (21 October 1908 – 13 March 1975) was a Scottish folk singer.

She is known for her version of the traditional song "I'm a Man You Don't Meet Every Day", otherwise known as "Jock Stewart", which was covered by Archie Fisher, The Dubliners, The McCalmans, The Tannahill Weavers and The Pogues. Other versions of the song are known from the US in the 1880s and Australia in the 1850s.

Scottish Romani and Traveller groups
Scottish Romani and Traveller Groups are the various groups of Romani people (Gypsies) and Travellers in Scotland. Scottish Gypsy/Traveller is an official term used by the Scottish Government to encompass these groups.

The term Scottish Gypsy/Traveller includes:

Romani people, including Lowland Romanis (also known as Lowland Gypsies), Romanichal (known locally as Border Romanis or Border Gypsies), and more recent Roma and Sinti arrivals

Scottish Highland Travellers (Indigenous Highland Travellers)

Scottish Lowland Travellers (Nawken)

Irish Travellers (Minkers)

Showmen Travellers

These groups have distinct histories and cultures. Scottish Highland Travellers and Scottish Lowland Travellers are the two main, historic nomadic ethnic groups in Scotland. These two ethnicities had ethnogenesis within Scotland and both may have a history stretching back at least to 1200AD.
United States Pacific Fleet
The United States Pacific Fleet (USPACFLT) is a theater-level component command of the United States Navy, located in the Pacific Ocean. It provides naval forces to the Indo-Pacific Command. Fleet headquarters is at Joint Base Pearl Harbor–Hickam, Hawaii, with large secondary facilities at Naval Air Station North Island, California.

Pacific Ocean theater of World War II
The Pacific Ocean theater of World War II was a major theater of the Pacific War, the war between the Allies and the Empire of Japan. It included the U.S. Pacific Ocean Areas command, which comprised most of the Pacific Ocean and its islands.

The Philippines, Dutch East Indies, British Borneo, Australia, most of the Territory of New Guinea, and the western Solomons were under a different Allied command.
Brothers (2004 film)
Brothers (Danish: Brødre) is a 2004 Danish psychological thriller war film directed by Susanne Bier and written by Bier and Anders Thomas Jensen. It stars Nikolaj Lie Kaas, Connie Nielsen and Ulrich Thomsen.

The film was remade as an American production with the same title (2009), directed by Jim Sheridan.

King's Game
King's Game (Kongekabalen) is a 2004 Danish political thriller film directed by Nikolaj Arcel. It stars Anders W. Berthelsen and Nicolas Bro as reporters uncovering a Government conspiracy. The film received critical praise and won many awards.

Produced by Nimbus Film, King's Game was originally a book written by former parliamentary press officer Niels Krause Kjær.
Hamhung
Hamhŭng (Hamhŭng-si; Korean pronunciation: [hamɣɯŋ]) is North Korea's second-most populous city, and a major port city and industrial hub. Hamhung is the capital of South Hamgyŏng Province and the 16th largest city in the Korean Peninsula. Located in the southern part of the South Hamgyong Province, Hamhung is the main and most populous metropolitan area in the province. Hamhung was centrally planned and built by the North Korean Government.

Korean State Railway
The Korean State Railway is the operating arm of the Ministry of Railways of North Korea (Korean: 조선민주주의인민공화국 철도성; MR: Chosŏn Minjujuŭi Inmin Konghwaguk Ch'ŏltosŏng), commonly called the State Rail (Korean: 국철; MR: Kukch'ŏl). Its headquarters are in P'yŏngyang. The current Minister of Railways is Chang Jun-song.
Star formation
Star formation is the process by which dense regions within molecular clouds in interstellar space—sometimes referred to as "stellar nurseries" or "star-forming regions"—collapse and form stars. As a branch of astronomy, star formation includes the study of the interstellar medium (ISM) and giant molecular clouds (GMC) as precursors to the star formation process, and the study of protostars and young stellar objects as its immediate products.  It is closely related to planet formation, another branch of astronomy.  Star formation theory, as well as accounting for the formation of a single star, must also account for the statistics of binary stars and the initial mass function. Most stars do not form in isolation but as part of a group of stars referred to as star clusters or stellar associations.

Gravitational lens
A gravitational lens is matter, such as a cluster of galaxies or a point particle, that bends light from a distant source as it travels toward an observer. The amount of gravitational lensing is described by Albert Einstein's general theory of relativity. If light is treated as corpuscles travelling at the speed of light, Newtonian physics also predicts the bending of light, but only half of that predicted by general relativity.

Orest Khvolson (1924) and Frantisek Link (1936) are generally credited with being the first to discuss the effect in print, but it is more commonly associated with Einstein, who made unpublished calculations on it in 1912 and published an article on the subject in 1936.

In 1937, Fritz Zwicky posited that galaxy clusters could act as gravitational lenses, a claim confirmed in 1979 by observation of the Twin QSO SBS 0957+561.
University of Prince Edward Island
The University of Prince Edward Island (UPEI) is a public university in Charlottetown, Prince Edward Island, Canada, and the only university in the province. Founded in 1969, the enabling legislation is the University Act, R.S.P.E.I 2000.

U Sports
U Sports (stylized as U SPORTS) is the national sport governing body for universities in Canada, comprising the majority of degree-granting universities in the country and four regional conferences: Ontario University Athletics (OUA), Réseau du sport étudiant du Québec (RSEQ), Canada West (CW), and Atlantic University Sport (AUS). The equivalent body for organized sports at colleges in Canada is the Canadian Collegiate Athletic Association (CCAA). Some institutions are members of both bodies for different sports.
15th Central Committee of the Chinese Communist Party
The 15th Central Committee of the Chinese Communist Party was in session from 1997 to 2002. The 14th Central Committee preceded it. It was followed by the 16th Central Committee of the Chinese Communist Party. This was the first Central Committee that current CCP general secretary Xi Jinping was elected to, as an alternative member.

It elected the 15th Politburo of the Chinese Communist Party in 1997. Plenary sessions were held by the politburo.

9th National People's Congress
The 9th National People's Congress (NPC) was in session from 1998 to 2003 across five plenary sessions. It followed the final session of the 8th National People's Congress. There were 2,979 deputies to this Congress.
Cysteine
Cysteine (/ˈsɪstɪiːn/; symbol Cys or C) is a semiessential proteinogenic amino acid with the formula HS−CH2−CH(NH2)−COOH. The thiol side chain in cysteine enables the formation of disulfide bonds, and often participates in enzymatic reactions as a nucleophile. Cysteine is chiral, but both D and L-cysteine are found in nature. L‑Cysteine is a protein monomer in all biota, and D-cysteine acts as a signaling molecule in mammalian nervous systems. Cysteine is named after its discovery in urine, which comes from the urinary bladder or cyst, from Greek κύστις kýstis, "bladder".

The thiol is susceptible to oxidation to give the disulfide derivative cystine, which serves an important structural role in many proteins. In this case, the symbol Cyx is sometimes used. The deprotonated form can generally be described by the symbol Cym as well.

When used as a food additive, cysteine has the E number E920.

Cysteine is encoded by the codons UGU and UGC.

C-terminus
The C-terminus (also known as the carboxyl-terminus, carboxy-terminus, C-terminal tail, carboxy tail, C-terminal end, or COOH-terminus) is the end of an amino acid chain (protein or polypeptide), terminated by a free carboxyl group (-COOH). When the protein is translated from messenger RNA, it is created from N-terminus to C-terminus. The convention for writing peptide sequences is to put the C-terminal end on the right and write the sequence from N- to C-terminus.
Advanced Systems Format
Advanced Systems Format (formerly Advanced Streaming Format, Active Streaming Format) is Microsoft's proprietary digital audio/digital video container format, especially meant for streaming media. ASF is part of the Media Foundation framework.

3GP and 3G2
3GP (3GPP file format) is a digital multimedia container format defined by the Third Generation Partnership Project (3GPP) for 3G UMTS multimedia services, largely based on MPEG-4 Part 12. A 3GP container may consist of H.263 or H.264 video codecs or AMR or AAC-LC audio codecs.

3G2 (3GPP2 file format) is a multimedia container format defined by the 3GPP2 for 3G CDMA2000 multimedia services. It is very similar to the 3GP file format but consumes less space and bandwidth, and has some extensions and limitations in comparison to 3GP.
Roman province
The Roman provinces (Latin: provincia, pl. provinciae) were the administrative regions of Ancient Rome outside Roman Italy that were controlled by the Romans under the Roman Republic and later the Roman Empire. Each province was ruled by a Roman appointed as governor.

For centuries, it was the largest administrative unit of the foreign possessions of ancient Rome. With the administrative reform initiated by Diocletian, it became a third level administrative subdivision of the Roman Empire, or rather a subdivision of the imperial dioceses (in turn subdivisions of the imperial prefectures).

Augusta Emerita
Augusta Emerita, also called Emerita Augusta,  was a Roman colonia founded in 25 BC in present day Mérida, Spain. The city was founded by Roman Emperor Augustus to resettle Emeriti soldiers from the veteran legions of the Cantabrian Wars, these being Legio V Alaudae, Legio X Gemina, and possibly Legio XX Valeria Victrix. The city, one of the largest in Hispania, was the capital of the Roman province of Lusitania, controlling an area of over 20,000 square kilometres (7,700 sq mi). It had three aqueducts and two fora.

The city was situated at the junction of several important routes. It sat near a crossing of the Guadiana river. Roman roads connected the city west to Felicitas Julia Olisippo (Lisbon), south to Hispalis (Seville), northwest to the gold mining area, and to Corduba (Córdoba) and Toletum (Toledo).

Today the Archaeological Ensemble of Mérida is one of the largest and most extensive archaeological sites in Spain and a UNESCO World Heritage Site since 1993.
Star Vijay
Star Vijay is an Indian Tamil language general entertainment pay television channel owned by JioStar, a joint venture between Viacom18 and Disney India. The channel telecasts programmes such as serials, reality shows & Tamil films.

List of programs broadcast by Star Vijay
Star Vijay, commonly known as Vijay TV, is an Indian Tamil language general entertainment channel which is private broadcast television network owned by Asianet Star Communications, a subsidiary of American multinational mass media corporation The Walt Disney Company.
Chamber of Deputies (Mexico)
The Chamber of Deputies (Spanish: Cámara de Diputados, pronounced [ˈkamaɾa ðe ðipuˈtaðos]), constitutionally the Chamber of Deputies of the Honorable Congress of the Union (Spanish: Cámara de Diputados del H. Congreso de la Unión), is the lower house of the Congress of the Union, the bicameral parliament of Mexico. The other chamber is the Senate. The structure and responsibilities of both chambers of Congress are defined in Articles 50 to 70 of the Constitution.

3rd federal electoral district of Yucatán
The 3rd federal electoral district of Yucatán (Spanish: Distrito electoral federal 03 de Yucatán) is one of the 300 electoral districts into which Mexico is divided for elections to the federal Chamber of Deputies and one of six such districts in the state of Yucatán.

It elects one deputy to the lower house of Congress for each three-year legislative period by means of the first-past-the-post system. Votes cast in the district also count towards the calculation of proportional representation ("plurinominal") deputies elected from the third region.

The current member for the district, elected in the 2024 general election, is Óscar Iván Brito Zapata of the National Regeneration Movement (Morena).
Metrizable space
In topology and related areas of mathematics, a metrizable space is a topological space that is homeomorphic to a metric space. That is, a topological space  is said to be metrizable if there is a metric  such that the topology induced by  is  Metrization theorems are theorems that give sufficient conditions for a topological space to be metrizable.

Fréchet–Urysohn space
In the field of topology, a Fréchet–Urysohn space is a topological space  with the property that for every subset  the closure of  in  is identical to the sequential closure of  in  
Fréchet–Urysohn spaces are a special type of sequential space.

The property is named after Maurice Fréchet and Pavel Urysohn.