hotchpotch/wikipedia-multilingual-ir-related-lead-pairs huggingface dataset:
Archeological Site CA-INY-134
Archeological Site CA-INY-134, in Inyo County, California near Olancha, California, is an archeological site that is listed on the National Register of Historic Places (NRHP). The site is located in the Coso Range 6 miles (9.7 km) northwest of Coso Hot Springs. It has also been known as Ayer's Rock Pictograph Site, as Bob Rabbit's Pictographs, as INY-134 and as INY-105.  Prehistorically, it served as a camp and as a ceremonial site.  The site includes three pictograph panels carved into a monolith. The pictographs are painted in a variety of colors and depict animal and human figures.

A 9.1-acre (3.7 ha) area was listed on the NRHP in 2003.

The site was described by David S. Whitley, Tamara K. Whitley, and Joseph M. Simon in a 2005 publication of the Maturango Museum, located in Ridgecrest, California.

Maturango Museum
Maturango Museum is located in Ridgecrest, California. The museum is best known for the guided tours of the Coso Rock Art District located on China Lake Naval Weapons Station. The museum offers exhibits and displays featuring both the natural and the cultural history and diversity of the Northern Mojave Desert with exhibits of animals, plants, rocks and minerals, Native American artifacts, and contemporary arts and crafts.
1994 Peters NSW Open – Women's doubles
Pam Shriver and Elizabeth Smylie were the defending champions but did not compete that year.

Patty Fendick and Meredith McGrath won in the final 6–2, 6–3 against Jana Novotná and Arantxa Sánchez Vicario.

Pam Shriver
Pamela Howard Shriver (born July 4, 1962) is an American former professional tennis player and current tennis broadcaster, pundit, and coach. She was ranked as high as world No. 3 in singles by the Women's Tennis Association (WTA), and world No. 1 in doubles. During the 1980s and 1990s, Shriver won 133 WTA Tour-level titles: 21 in singles and 112 in doubles. This includes 22 major titles, 21 in women's doubles and one in mixed doubles, as well as an Olympic gold medal in women's doubles at the 1988 Seoul Olympics, partnering Zina Garrison. Shriver and regular doubles partner Martina Navratilova are the only women's pair to complete the Grand Slam in a calendar year, winning all four majors in 1984.
Hortencia Enríquez Ortega
Hortencia Enríquez Ortega (born 1 April 1953) is a Mexican politician from the Institutional Revolutionary Party (PRI). 
In the 2000 general election she was elected to the Chamber of Deputies 
to represent the first district of Chihuahua during the 58th Congress. She had previously served in the Congress of Chihuahua from 1994 to 1997.

Congress of Chihuahua
The Congress of the State of Chihuahua (Spanish: Congreso del Estado de Chihuahua) is the legislative branch of  the government of the State of Chihuahua. The Congress is the governmental deliberative body of Chihuahua, which is equal to, and independent of, the executive.

The Congress is unicameral and consists of 33 deputies. 22 deputies are elected on a first-past-the-post basis, one for each district in which the entity is divided, while 11 are elected through a system of proportional representation. Deputies are elected to serve for a three-year term.
Cho Ho-sung
Cho Ho-sung (born 15 June 1974) is a South Korean former cyclist, who currently works as the team manager for UCI Continental team Seoul Cycling Team. At the 2012 Summer Olympics, he competed in the men's omnium.

Tour de Korea
The Tour de Korea is an annual professional road bicycle racing stage race held in South Korea since 2000 as part of the UCI Asia Tour. It was rated by the International Cycling Union (UCI) as a 2.2 category race between 2005 and 2013, then promoted to 2.1 category in 2014. The race is organised by the Korea Cycling Federation.
Ruiwa
Ruiwa is an administrative ward in the Mbarali district of the Mbeya Region of Tanzania. In 2016 the Tanzania National Bureau of Statistics report there were 17,487 people in the ward, from 15,867 in 2012.: 97 : 118

National Bureau of Statistics (Tanzania)
The National Bureau of Statistics is a branch of the Government of Tanzania which has the mandate to provide official statistics to the Government of Tanzania, business community and the public at large. It is based in Dodoma and obtains a wide range of economic, social and demographic statistics about the country. The bureau compiled data on every village in Tanzania for the censuses of 2002, 2012 and 2022, but also provides the results of the previous censuses of 1967, 1978 and 1988.
Kemondo Iron Age Sites
Kemondo Iron Age Sites or KM2 and KM3 are Early Iron Age complex industrial archaeological sites in Kemondo ward, Bukoba Rural District, Kagera Region, Tanzania, excavated by a team led by archaeologist Peter Schmid in the late 1970s and 1980s. The excavations aimed at better understanding the iron smelting process and its ritual aspects in East Africa. At the KM2 and KM3 sites, Schmidt tested the hypothesis that the high combustion temperature of furnaces, discovered to be between 1,350–1,400 °C (2,460–2,550 °F), was caused by the preheating of air blasts. Preheating has been suggested to be a distinct feature of African Early Iron Age smelting techniques by ethnographic observations of the Haya people of northwestern Tanzania.

Bukoba Rural District
Bukoba Rural District is one of the eight districts of the Kagera Region of Tanzania.  It is bordered to the north by Missenyi District, to the east by Lake Victoria and Bukoba Urban District, to the south by Muleba District and to the west by Karagwe District. Its administrative seat is Bukoba town.

At the 2012 Tanzania National Census, the population of Bukoba Rural District was 289,697, from 394,020 in 2002, and 340,800 in 1988. The district area is 1,654 square kilometres (639 sq mi), with a population density of 175.2 square kilometres (67.6 sq mi) There are 29 wards, 94 villages, and 515 suburbs in the district.
Hwamyeong-dong
Hwamyeong (Korean: 화명) is a region in Buk-gu, northern Busan, South Korea. It is situated along the east bank of the Nakdong River, and since 2003 has been divided into three dong, Hwamyeong 1, 2, and 3-dong. The total area of the three dong is approximately 12 km2 (5 sq mi). It was designed to serve as a commuter town for Busan, and was home to about 99,000 people as of February 2020.

Nakdong River
The Nakdong River or Nakdonggang (Korean: 낙동강, pronounced [nak̚t͈oŋgaŋ]) is the longest river in South Korea, which passes through the major cities of Daegu and Busan. It takes its name from its role as the eastern border of the Gaya confederacy during Korea's Three Kingdoms Era.
Dissection problem
In geometry, a dissection problem  is the problem of partitioning a geometric figure (such as a polytope or ball) into smaller pieces that may be rearranged into a new figure of equal content. In this context, the partitioning is called simply a dissection (of one polytope into another). It is usually required that the dissection use only a finite number of pieces. Additionally, to avoid set-theoretic issues related to the Banach–Tarski paradox and Tarski's circle-squaring problem, the pieces are typically required to be well-behaved. For instance, they may be restricted to being the closures of disjoint open sets.

Shape
A shape is a graphical representation of an object's form or its external boundary, outline, or external surface. It is distinct from other object properties, such as color, texture, or material type.
In geometry, shape excludes information about the object's position, size, orientation and chirality.
A figure is a representation including both shape and size (as in, e.g., figure of the Earth).

A plane shape or plane figure is constrained to lie on a plane, in contrast to solid 3D shapes.
A two-dimensional shape or two-dimensional figure (also: 2D shape or 2D figure) may lie on a more general curved surface (a two-dimensional space).
Kawasaki KDC-2
The Kawasaki KDC-2 was a 1920s Japanese light civil transport which Kawasaki developed from its Kawasaki Army Type 88 Reconnaissance Aircraft. Two were built and flown in 1928 and flew both regular and irregular services; the last retired in 1935.

BMW VI
The BMW VI was a water-cooled V-12 aircraft engine built in Germany in the 1920s. It was one of the most important German aero engines in the years leading up to World War II, with thousands built. It was further developed as the BMW VII and BMW IX, although these saw considerably less use. It was also produced in the Soviet Union as the M-17 and Japan as the Kawasaki Ha-9.
Housing in Arkansas
Housing in Arkansas takes a variety of forms, from single-family homes to apartment complexes. Arkansas had a homeownership rate of 65.2% in 2017. Issues related to housing in Arkansas include homeownership, affordable housing, housing insecurity, zoning, and homelessness.

Housing insecurity
Housing insecurity is the condition of lacking stable, safe, and affordable housing without being entirely homeless. Housing insecurity is associated with worse health outcomes and can be alleviated by increasing the housing supply, for example loosening zoning regulations.
Ningbo railway station (Ningbo Rail Transit)
Ningbo Railway Station is an underground metro station of Line 2 and Line 4 in Ningbo, Zhejiang, China. It situates under the station building of Ningbo Railway Station of China Railways. Passengers can transfer to intercity trains without going out of the station. Construction of the station started in late 2010, Line 2 station opened to service on September 26, 2015, and Line 4 station opened to service on December 23, 2020.

Line 4 (Ningbo Rail Transit)
Line 4 of Ningbo Rail Transit (Chinese: 宁波轨道交通4号线) is a rapid transit line in Ningbo. It starts from Cicheng Town, Jiangbei District, and ends near Ningbo International Conference Center in Yinzhou District. The project was approved on November 5, 2013 and opened on December 23, 2020. Construction of Line 4 started in 2011 with the groundbreaking of the North Ring Elevated Expressway with the second deck of the structure being used for Line 4 trains. The rest of the line started construction on November 30, 2015. The line will initially use 36 sets of six car B-type trains with a maximum service speed of 80 km/h (50 mph).
Notre-Dame-de-Briançon station
Notre-Dame-de-Briançon station (French: Gare de Notre-Dame-de-Briançon) is a railway station in La Léchère, Savoie, Southeastern France. The station, opened on 1 June 1893 by the Chemins de fer de Paris à Lyon et à la Méditerranée (PLM), is located on the railway from Saint-Pierre-d'Albigny to Bourg-Saint-Maurice. Train services at Notre-Dame-de-Briançon are operated by the SNCF.

Bourg-Saint-Maurice
Bourg-Saint-Maurice (French pronunciation: [buʁ sɛ̃ mɔʁis, - moʁ-] ⓘ; Arpitan: Bôrg-Sant-Mori or simply Le Bôrg), commonly known as Saint-Maurice, is a commune in the Savoie department in the Auvergne-Rhône-Alpes region in south-eastern France. Located on the Italian border south of Chamonix-Mont-Blanc, it serves as a transport hub for the Paradiski ski area, with direct rail travel from London (Connecting in Lille), Brussels and Amsterdam during the winter.
Gorenstein–Walter theorem
In mathematics, the Gorenstein–Walter theorem, proved by Gorenstein and Walter (1965a, 1965b, 1965c), states that if a finite group G has a dihedral Sylow 2-subgroup, and O(G) is the maximal normal subgroup of odd order, then G/O(G) is isomorphic to a 2-group, or the alternating group A7, or a subgroup of PΓL2(q) containing PSL2(q) for q an odd prime power. Note that A5 ≈ PSL2(4) ≈ PSL2(5) and A6 ≈ PSL2(9).

Order (group theory)
In mathematics, the order of a finite group is the number of its elements. If a group is not finite, one says that its order is infinite. The order of an element of a group (also called period length or period) is the order of the subgroup generated by the element. If the group operation is denoted as a multiplication, the order of an element a of a group, is thus the smallest positive integer m such that am = e, where e denotes the identity element of the group, and am denotes the product of m copies of a. If no such m exists, the order of a is infinite.

The order of a group G is denoted by ord(G) or |G|, and the order of an element a is denoted by ord(a) or |a|, instead of  where the brackets denote the generated group.

Lagrange's theorem states that for any subgroup H of a finite group G, the order of the subgroup divides the order of the group; that is, |H| is a divisor of |G|. In particular, the order |a| of any element is a divisor of |G|.
Kaalabairavan
Kaalabairavan (Tamil: காலபைரவன்) is an Indian Tamil-language soap opera that aired Monday through Friday on Jaya TV from 9 December 2013 to 25 August 2014 6:30PM IST for 177 episodes. The show starred Sanghavi, Ragavan and Roopa Sree among others. It was written and directed by Rajiv Priyan.

Jaya TV
Jaya TV is a Tamil language satellite television channel based in Chennai, India. Jaya TV HD is also broadcast to the expatriate Tamil community via various media partnerships. Hemant Sahai of HSA had Jaya TV HD as his first client. Jaya TV 
HD revamped from 14 October 2018 with fresh look and content.
Never Ride
"Never Ride" is a hip hop single by South African producer Mashbeatz from his third  studio album THIS IS RELIGION. The single features Maglera Doe Boy and Thato Saul. It became a sleeper hit, going viral on a video sharing platform TikTok a week after its release.

Sleeper hit
In the entertainment industry, a sleeper hit is a film, television series, music release, video game or other entertainment product that was initially unsuccessful on release, but eventually became a surprise success. A sleeper hit may have had little to no promotion or lack a successful launch, but gradually develops a fandom and spreads via word of mouth, media coverage, or unexpected internet virality. As Variety puts it, "A 'sleeper hit' can be defined as the kind of show that catches us by surprise—programs whose popularity grows over time and can ultimately outshine the preordained hits."

A sleeper hit often lacks star performers or high production values, but prevails, at times against its makers' expectations, on the strength of such qualities as narrative, approach, or novelty, as well as market accidents. Sleeper hit films benefit theater owners because they keep a larger percentage of the money from ticket sales.
2004 Basingstoke and Deane Borough Council election
The 2004 Basingstoke and Deane Council election took place on 10 June 2004 to elect members of Basingstoke and Deane Borough Council in Hampshire, England. One third of the council was up for election and the council stayed under no overall control.

After the election, the composition of the council was:

Conservative 28

Liberal Democrats 16

Labour 12

Independent 4

Basingstoke and Deane
51°15′22″N 1°06′40″W﻿ / ﻿51.256°N 1.111°W﻿ / 51.256; -1.111

Basingstoke and Deane is a local government district with borough status in Hampshire, England. The main town is Basingstoke, where the council is based. The district also includes the towns of Tadley and Whitchurch, along with numerous villages and surrounding rural areas. The modern district was created in 1974, initially being called Basingstoke. It changed its name to "Basingstoke and Deane" in 1978 at the same time that it was made a borough; Deane was added to the name to represent the rural parts of the borough, being the area's smallest village.

Parts of the borough lie within the North Wessex Downs, an Area of Outstanding Natural Beauty. The neighbouring districts are Hart, East Hampshire, Winchester, Test Valley, West Berkshire and Wokingham.
Bartnicki v. Vopper
Bartnicki v. Vopper, 532 U.S. 514 (2001), is a United States Supreme Court case relieving a media defendant of liability for broadcasting a taped conversation of a labor official talking to other union members about a teachers' strike.

At trial, the parties stipulated that the taped conversation had been recorded in violation of the Electronic Communications Privacy Act. Nevertheless, the Court held the broadcast was legal.

Electronic Communications Privacy Act
The Electronic Communications Privacy Act of 1986 (ECPA) was enacted by the United States Congress to extend restrictions on government wire taps of telephone calls to include transmissions of electronic data by computer (18 U.S.C. § 2510 et seq.), added new provisions prohibiting access to stored electronic communications, i.e., the Stored Communications Act (SCA, 18 U.S.C. § 2701 et seq.), and added so-called pen trap provisions that permit the tracing of telephone communications (18 U.S.C. § 3121 et seq.).
ECPA was an amendment to Title III of the Omnibus Crime Control and Safe Streets Act of 1968 (the Wiretap Statute), which was primarily designed to prevent unauthorized government access to private electronic communications. The ECPA has been amended by the Communications Assistance for Law Enforcement Act (CALEA) of 1994, the USA PATRIOT Act (2001), the USA PATRIOT reauthorization acts (2006), and the FISA Amendments Act (2008).
Ajita Srivastava
Ajita Srivastava was an Indian singer, educationist and social worker. Srivastava popularised and promoted Kajari folk songs, a form of folk music from Mirzapur and the surrounding region. She was awarded Padma Shri in 2022 by the Government of India for her contributions in the field of arts. Srivastava died on 17 August 2024, aged 70.

Kajari
Kajari (Bhojpuri: 𑂍𑂔𑂩𑂲) also spelled Kajri is a traditional folk song and dance form originating from the Bhojpuri region of Uttar Pradesh and Bihar in India. It is a semi-classical music genre within the broader tradition of Hindustani classical music, typically performed during the monsoon season (late June to September), when the lush greenery reappears and agricultural activities resume. The term Kajari is derived from the word kaajar (or kohl), symbolizing the dark, rain-laden clouds that characterize the monsoon, often associated with beauty and longing in the songs' imagery.
Farnam Mansion
The Farnam Mansion is a 19th-century mansion in Oneida, New York, United States. Built circa 1862, it is situated on the southwest corner of Main and Stone Streets within the city's Main-Broad-Grove Streets Historic District, which was listed on the National Register of Historic Places in the year 1983.

Oneida, New York
Oneida (/oʊˈnaɪdə/) is a city in Madison County in the U.S. state of New York. It is located west of Oneida Castle (in Oneida County) and east of Wampsville. The population was 10,329 at the 2020 census, down from 11,390 in 2010. The city, like both Oneida County and the nearby silver and china maker, was named for the Oneida people, who had a large territory around Oneida Lake during the colonial period.
Road signs in Pakistan
Road signs in Pakistan are laid out in the Manual of Signs, Signals and Markings published by the National Transport Research Center and the Planning Commission in 1989. They are typically bilingual, displaying text in English and Urdu. However, some signs incorporate a provincial language. Pakistan drives on the left.

There have often been complaints about road signs and infrastructure not being up to date in some parts of the country, with a traffic report in 2008 disclosing that local governments in many cases have not addressed damaged, vanished or outdated road regulatory signs. In Lahore alone, the report estimated that at least Rs. 800 million was required to furnish all scanty road signs in the city.

Languages of Pakistan
Pakistan is a multilingual country with over 70 languages spoken as first languages. The majority of Pakistan's languages belong to the Indo-Iranian group of the Indo-European language family.

Urdu is the national language and the lingua franca of Pakistan, and while sharing official status with English, it is the preferred and dominant language used for inter-communication between different ethnic groups. Numerous regional languages are spoken as first languages by Pakistan's various ethnolinguistic groups.

According to the 2023 census, languages with more than a million speakers each include Punjabi, Pashto, Sindhi, Saraiki, Urdu, Balochi, Hindko, Brahui and the Kohistani languages. The census excludes data from Gilgit-Baltistan and Azad Kashmir, therefore Shina and Balti population might not be exact. There are approximately 60 local languages with fewer than a million speakers.
Ngā Manu Nature Reserve
Ngā Manu Nature Reserve is a nature and wildlife reserve in Waikanae, New Zealand, on the Kāpiti Coast of the North Island. In addition to offering a sanctuary for native birds and other animals, the 14 hectares (35 acres) reserve preserves the largest remnant of coastal lowland swamp forest on the Kāpiti Coast.

Ngā Manu contains aviaries housing native birds such as kākā, kākāriki, scaup, whio and kea, enclosures with tuatara, and a nocturnal house with kiwi and morepork.

Bird life in the reserve comprises up to 60 different bird species, the most visible being common local birds such as kererū, tūī, black swan, paradise duck and pūkeko. The reserve is not surrounded by a pest-exclusion fence, and as a result the native bush area of the reserve does not host any critically endangered animals, however, Ngā Manu is regularly involved in wider conservation efforts and breeding programmes.

Kākā
The New Zealand kākā (Nestor meridionalis) is a large species of parrot of the family Strigopidae found in New Zealand's native forests across the three main Islands of New Zealand. The species is often known by the abbreviated name kākā, although it shares this name with the recently extinct Norfolk kākā and Chatham kākā. Two subspecies of New Zealand kākā are recognised. It is endangered and has disappeared from much of its former range, though the re-introduction of North Island kākā at Zealandia in Wellington has led to an increasing population of the birds across the city.
HMAS Dubbo
Two vessels of the Royal Australian Navy have been named HMAS Dubbo, for the town of Dubbo, New South Wales.

HMAS Dubbo (J251), a Bathurst-class corvette which entered service in 1942 and was sold for scrap in 1958

HMAS Dubbo (FCPB 214), a Fremantle-class patrol boat that entered service in 1984 and was decommissioned in 2007

HMAS Dubbo (J251)
HMAS Dubbo (J251/M251), named for the city of Dubbo, was one of 60 Bathurst-class corvettes constructed during World War II, and one of 36 initially manned and commissioned solely by the Royal Australian Navy (RAN).
Samuel Branch
Samuel Edward Branch, OBE (25 March 1861, in Barbados – 9 July 1932, in Antigua) was an Anglican priest: most notably  Archdeacon of Antigua from 1906 until 1921.

He was born in Barbados, the son of Charles Branch and  Susan, daughter of Eyre Hutson. He was educated at The Lodge School and Codrington College. He was ordained in 1886 by his father.  Branch was Headmaster of Antigua Grammar School from 1884 to 1927.

Codrington College
Codrington College is an Anglican theological college in St. John, Barbados, that is affiliated with the University of the West Indies at Cave Hill. It is one of the oldest Anglican theological colleges. It was affiliated to the British University of Durham from 1875 to 1965.
Lotto Sport Italia
45°44′26″N 12°03′46″E﻿ / ﻿45.7405836°N 12.0627287°E﻿ / 45.7405836; 12.0627287

Lotto Sport Italia is an Italian sports equipment manufacturer based in Trevignano, near Treviso. The company manufactures and commercialises sporting and casual clothing and footwear (including sneakers, and football boots). Its clothing line includes T-shirts, jackets, shorts, leggings, and goalkeeper gloves.

Sneakers
Sneakers (US) or trainers (UK), also known by a wide variety of other names, are shoes primarily designed for sports or other forms of physical exercise, but are also widely used for everyday casual wear.

They were popularized by companies such as Converse, Nike and Spalding in the mid 20th century. Like other parts of the global clothing industry, shoe manufacturing is heavily concentrated in Asia with nine in ten shoes produced there.