hotchpotch/wikipedia-multilingual-ir-related-lead-pairs huggingface dataset:
Charles Brownlow, 2nd Baron Lurgan
Charles Brownlow, 2nd Baron Lurgan KP (10 April 1831 – 15 January 1882), was an Anglo-Irish Liberal politician.

Lurgan was the son of Charles Brownlow, 1st Baron Lurgan, and his second wife Jane (née Macneill), and succeeded his father in the barony in 1847. He sat on the Liberal benches in the House of Lords and served as a Lord-in-waiting (government whip in the House of Lords) from 1869 to 1874 in the first Liberal administration of William Ewart Gladstone. Between 1864 and 1882 he also held the honorary post of Lord Lieutenant of Armagh. In 1864 he was made a Knight of the Order of St Patrick.

Lord Lurgan married the Hon. Emily Anne, daughter of John Browne, 3rd Baron Kilmaine, in 1853. He died in January 1882, aged only 50, and was succeeded in the barony by his son William. Lady Lurgan died in September 1929.

Lurgan was the owner of the famous greyhound Master McGrath.

Lord Lieutenant of Armagh
This is a list of people who have served as Lord-Lieutenant of Armagh.

There were lieutenants of counties in Ireland until the reign of James II, when they were renamed governors. The office of Lord Lieutenant was recreated on 23 August 1831.
Warthausen
Warthausen (German pronunciation: [ˈvaʁthaʊ̯zn̩]) is a municipality in the district of Biberach in Baden-Württemberg in Germany and birthplace of Friedrich Karl von Koenig-Warthausen. Included among its neighbourhoods is Oberhöfen, which hosts the Dorfplatz Feschd every year.

Biberach (district)
Biberach (German pronunciation: [ˈbiːbəʁax] ⓘ) is a Landkreis (district) in Baden-Württemberg, Germany. It is bounded by (from the south and clockwise) the districts of Ravensburg, Sigmaringen, Reutlingen and Alb-Donau, and the Bavarian districts Neu-Ulm, Unterallgäu and the district-free city Memmingen. The major towns in the district of Biberach are Biberach an der Riß, Riedlingen, Ochsenhausen and Laupheim.
M1 mine
The M1, M1A1 and M4 are circular steel cased United States anti-tank blast mines with a distinctive cross shaped pressure spider. The mine was used during the Second World War and a copy produced in Argentina was used during the Falklands War. Another copy is produced in China, there designated as the No. 4 mine. Variants of the mine have also been deployed in Chad and Tunisia.

Downward pressure on the spider presses down on the head of the fuze, breaks a shear pin, and inverts a belleville spring, flipping the striker downwards into a stab sensitive detonator, triggering the mine. The M4 version of the mine has two secondary fuze wells so that anti-handling devices can be fitted.

Anti-tank mine
An anti-tank or AT mine is a type of land mine designed to damage or destroy vehicles including tanks and armored fighting vehicles.

Compared to anti-personnel mines, anti-tank mines typically have a much larger explosive charge, and a fuze designed to be triggered by vehicles or, in some cases, remotely or by tampering with the mine.
Aliki Konstantinidou
Aliki Konstantinidou (Greek: Αλίκη Κωνσταντινίδου; born June 26, 1989, in Thessaloniki, Greece) is a female retired professional volleyball player from Greece, who used to be a member of the Greece women's national volleyball team.

Pannaxiakos V.C.
Pannaxiakos V.C. is the volleyball team of the Greek sports club Pannaxiakos A.O.N. It was founded in 2006. The club is based in Naxos. Over the years they have been one of the greatest teams in Cyclades.

The club's finest hour came when the women's team won the A2 League, the second tier of Greek Volleyball taking promotion for the first time in their history for the A1, the top league of Greek Volleyball. The most historical achievement is going to be the teams participation to the Final 4 of the Greek Cup.

In the past, was department of Pannaxiakos A.O., when merged in 2006 with A.O. Naxos 2004.
Reserve Officers Association
The ROA (d/b/a Reserve Organization of America) is a professional association of commissioned officers, non-commissioned officers, former officers, enlisted and spouses of the uniformed services of the United States, primarily with the Reserve and National Guard.

Founded in 1922 and under congressional charter since 1950, Reserve Officers Association of the United States (ROA), now doing business as the Reserve Organization of America, advocates for adequate funding of equipment and training requirements, recruiting and retention incentives, and employment rights for all members of the Reserve. It also advises and educates the Congress, the president, and the American people on national security.

Uniformed Services Employment and Re-employment Rights Act of 1994
The Uniformed Services Employment and Reemployment Rights Act of 1994 (USERRA, Pub. L. 103–353, codified as amended at 38 U.S.C. §§ 4301–4335) was passed by U.S. Congress and signed into law by U.S. President Bill Clinton on October 13, 1994 to protect the civilian employment of active and reserve military personnel in the United States called to active duty. The law applies to all United States uniformed services and their respective reserve components.
De Férias com o Ex Caribe season 3
The third season of the De Férias com o Ex Caribe, also known as De Férias com o Ex Caribe: Salseiro VIP 2, which premiered on Thursday, October 19, 2023 on MTV. It features twelve celebrity singles living together on Isla Barú, Colombia with their ex-partners.

De Férias com o Ex Caribe
De Férias com o Ex Caribe (English: Ex on the Beach Caribbean) is a Brazilian reality television series created by ViacomCBS International Studios (VIS) and produced and aired by MTV and Paramount+, based on the British television series Ex on the Beach.

The series was first announced in September 21, 2021 as the successor to De Férias com o Ex and premiered on January 13, 2022, simultaneously throughout South America. The first season was the first (and only so far) bilingual season in the Ex on the Beach franchise.

A new adaptation titled De Férias com o Ex Diretoria premiered on June 6, 2024.
Route F26 (Iceland)
Route F26 or Sprengisandsleið (Icelandic pronunciation: [ˈspreiɲcɪˌsan(t)sˌleiːθ], lit. 'Sprengisandur Way') is a highland gravel road in Iceland, running through the Sprengisandur area between the glaciers Hofsjökull and Vatnajökull.

With its 200 km, it is the longest of the Icelandic highland roads. Its southern end is at the lake Þórisvatn, to the northeast of the volcano Hekla, and its northern end is the south part of Bárðardalur valley, to the southwest of lake Mývatn.

Gravel road
A gravel road is a type of unpaved road surfaced with gravel that has been brought to the site from a quarry or stream bed. Gravel roads are common in less-developed nations, and also in the rural areas of developed nations such as Canada and the United States. In New Zealand, and other Commonwealth countries, they may be known as metal roads. They may be referred to as "dirt roads" in common speech, but that term is used more for unimproved roads with no surface material added. If well constructed and maintained, a gravel road is an all-weather road.
James Meek (minister)
James Meek FRSE (1742–1810) (or Meik) was Minister of Cambuslang from 1774 until his death. He was Moderator of the General Assembly of the Church of Scotland in 1795, but is most remembered as the model Enlightenment cleric who wrote the entry for Cambuslang in the First Statistical Account of Scotland.

General Assembly of the Church of Scotland
The General Assembly of the Church of Scotland is the sovereign and highest court of the Church of Scotland, and is thus the Church's governing body. It generally meets each year and is chaired by a Moderator elected at the start of the Assembly.
Kuranda Scenic Railway
The Kuranda Scenic Railway is a tourist railway service in Australia that operates along the heritage-listed Cairns-to-Kuranda railway line. Constructed in 1891, the line runs from Cairns, Queensland, over the Great Dividing Range to the town of Kuranda on the Atherton Tableland. The route passes through the Macalister Range, as well as the suburbs of Stratford, Freshwater and Redlynch.

The railway line is 37 km (23 mi) in length. While this service is the predominant use of the line, it is still used for some freight and other passenger services including The Savannahlander. It operates daily throughout the year, with the exception of Christmas Day.  A one-way trip takes approximately one hour and 55 minutes.

Macalister Range (Queensland)
The Macalister Range is a mountain range in Far North Queensland, Australia.

The range commences near the boundary of the localities of Mona Mona in the Shire of Mareeba and Wangetti in the Shire of Douglas (16°40′28″S 145°31′51″E﻿ / ﻿16.6744°S 145.5307°E﻿ / -16.6744; 145.5307﻿ (Macalister Range (northern end))). It extends south to the locality of Macalister Range in the Cairns Region (16°49′12″S 145°40′07″E﻿ / ﻿16.8199°S 145.6687°E﻿ / -16.8199; 145.6687﻿ (Macalister Range (southern end))).
2010–11 ISU Speed Skating World Cup – Men's 5000 and 10000 metres
The 5000 and 10000 metres distances for men in the 2010–11 ISU Speed Skating World Cup were contested over six races on six occasions, out of a total of eight World Cup occasions for the season, with the first occasion taking place in Heerenveen, Netherlands, on 12–14 November 2010, and the final occasion also taking place in Heerenveen on 4–6 March 2011.

Bob de Jong of the Netherlands won the cup, while Ivan Skobrev of Russia repeated his second place from the previous season, and Bob de Vries of the Netherlands came third. The defending champion, Håvard Bøkko of Norway, came fourth.

2010–11 ISU Speed Skating World Cup
The 2010–11 ISU Speed Skating World Cup, officially the Essent ISU World Cup Speed Skating 2010–2011, was a series of  international speed skating competitions which ran the entire season. The season started on 12 November 2010 in Heerenveen, Netherlands, and ended on 6 March 2011, also in Heerenveen. In total, eight competition weekends were held at seven different locations, ten cups were contested (five for men, and five for women), and 70 races took place.

The World Cup is organized by the International Skating Union (ISU).
2007 IIHF Men's InLine Hockey World Championship
The 2007 Men's World Ice Hockey Championships was the 12th such event hosted by the International Ice Hockey Federation.

The tournament was divided into two divisions, the top division, for the teams ranked 1st–8th in the world. Additionally, Division I consisted of the teams ranked 9th–16th in the world. All 16 teams would be eligible to win the top division world championship. At the conclusion of pool play, the last placed teams in pools A & B played in cross-over games against the winners of pool C & D. The winners advanced to the playoff in the top division, while the losers were entered into the Division I playoff round.

IIHF Inline Hockey World Championship
The IIHF Inline Hockey World Championships were an annual international men's inline hockey tournament organized by the International Ice Hockey Federation (IIHF). The first World Championship was held in 1996 in which eleven nations participated. In 2003, sixteen nations took part and were split into two divisions. The top eight teams played for the World Championship and the other eight played for the Division I title. The last format in use featured the World Championship, Division I and three regional qualification tournaments. The World Championship and Division I tournament were played on odd years and the qualification tournaments were played on even years. The United States was the tournament's most dominant team, winning the World Championship seven times. After 20 editions, the IIHF cancelled the tournament in June 2019.
Bharadvaja
Bharadvaja (Sanskrit: भरद्वाज, IAST: Bharadvāja; also spelled Bharadwaja) was one of the revered Vedic sages
(maharishi) in Ancient India. He was a renowned scholar, economist, grammarian and a physician. He is one of the Saptarshis (seven great sages or Maharṣis).

His contributions to ancient Indian literature, specifically the  Rigveda, provide significant insight into ancient Vedic society. He and his family of students were the authors of Mandala 6 in the Rigveda. In the epic Mahabharata, Bharadvaja was the father of Droṇācārya, the guru and instructor to the Pandava and Kaurava princes in the Mahabharata. Bharadvaja is also mentioned in Charaka Samhita, an authoritative ancient Indian medical text.

Kaurava
Kaurava is a Sanskrit term referring to descendant of Kuru, a legendary king of India who is the ancestor of many of the characters of the epic Mahabharata. Usually, the term is used for the 100 sons of King Dhritarashtra and his wife Gandhari. Duryodhana, Dushasana, Vikarna and Chitrasena are the most popular among the brothers. They also had a sister named  Dussala and a half-brother named Yuyutsu.
Haemophilus felis
Haemophilus felis is a Gram-negative species of bacterium of the family Pasteurellaceae. A strain of this species was originally isolated from the respiratory tract of a cat with chronic obstructive pulmonary disease, though it was also found in healthy cats. The species may be closely related (on the basis of rpoB sequence) to Pasteurella multocida.

Pasteurella multocida
Pasteurella multocida is a Gram-negative, nonmotile, penicillin-sensitive coccobacillus from the family Pasteurellaceae. Strains of the species are currently classified into five serogroups (A, B, D, E, F) based on capsular composition and 16 somatic serovars (1–16). P. multocida is the cause of a range of diseases in mammals and birds, including fowl cholera in poultry, atrophic rhinitis in pigs, and bovine hemorrhagic septicemia in cattle and buffalo. It can also cause a zoonotic infection in humans, which typically is a result of bites or scratches from domestic pets. Many mammals (including domestic cats and dogs) and birds harbor it as part of their normal respiratory microbiota.
Don Crabtree
Don E. Crabtree (June 8, 1912 – November 16, 1980) was an American flintknapper and pioneering experimental archaeologist.

He was mostly self-educated, however he was awarded an honorary doctorate degree by the University of Idaho. His 1972 publication An Introduction to Flintworking still serves as one of the primary terminology sources for students of lithic technology. Crabtree is known for "Crabtree's Law", which states that "the greater the degree of final finishing applied to a stone artifact, whether by flaking, grinding, and/or polishing, the harder it is to conclude the lithic reduction process which produced the stone artifact". Through practical experimentation and study of archaeological finds (both completed tools and the chips of stone left by their production) Crabtree learned to produce replicas of a variety of different ancient flint and obsidian blades.

Alfred Kroeber
Alfred Louis Kroeber (/ˈkroʊbər/ KROH-bər; June 11, 1876 – October 5, 1960) was an American cultural anthropologist. He received his PhD under Franz Boas at Columbia University in 1901, the first doctorate in anthropology awarded by Columbia. He was also the first professor appointed to the Department of Anthropology at the University of California, Berkeley. He played an integral role in the early days of its Museum of Anthropology, where he served as director from 1909 through 1947. Kroeber provided detailed information about Ishi, the last surviving member of the Yahi people, whom he studied over a period of years. He was the father of the author Ursula K. Le Guin.
Johnny Broome
Johnny Broome (Born: 14 March 1818; Birmingham, England – 31 May 1855; England) was a lightweight bare-knuckle boxer.

Broome was a gifted pugilist known as "Young Duckro."  He was never defeated in the prize ring, and had a younger brother (Harry Broome) who became Heavyweight Champion of England.  Johnny stood 5' 6½" and weighed between 133 and 140 pounds.

West Norwood Cemetery
West Norwood Cemetery is a 40-acre (16 ha) rural cemetery in West Norwood in London, England. It was also known as the South Metropolitan Cemetery.
One of the first private landscaped cemeteries in London, it is one of the "Magnificent Seven" cemeteries of London, and is a site of major historical, architectural and ecological interest.

Its grounds are a mixture of historic monumental cemetery and modern lawn cemetery, but it also has catacombs, cremation plots and a columbarium for cinerary ashes. The cemetery's crematorium still operates, but all the conventional and cremated remains burial plots have been allocated and hence it is closed to new burials pending further agreement under current burial legislation.
Hawthorne USO Building
The Hawthorne USO Building, at 950 E St. in Hawthorne, Nevada, was built in 1941 as a World War II United Services Organization (USO) social hall.  It opened in January 1942.  It is a simple 90-by-160-foot (27 m × 49 m) "modified I plan" standard "USO Type D Federal Recreation Building", on Hawthorne's main street.

It was listed on the National Register of Historic Places in 2005.  It was deemed significant for association "with the purpose and activities of the USO in Nevada during
World War II" and for association with the West Coast U.S. Naval Ammunition Depot, sited in Hawthorne in 1928 after New Jersey's Lake Denmark Naval Ammunition Depot blew up.

Hawthorne, Nevada
Hawthorne is an unincorporated community and census-designated place (CDP) in Mineral County, Nevada, United States. As of the 2020 census, the population was 3,118. It is the county seat of Mineral County. The nearby Hawthorne Army Depot is the primary economic base of the town.
Ching King (constituency)
Ching King (Chinese: 晴景) is one of the 39 constituencies in the Yuen Long District of Hong Kong.

The constituency returns one district councillor to the Yuen Long District Council, with an election every four years. Ching King constituency is loosely based on part of Tin Ching Estate and Vianni Cove in Tin Shui Wai with estimated population of 19,077.

Tin Shui Wai
Tin Shui Wai New Town is a satellite town in the northwestern New Territories of Hong Kong. Originally a gei wai (基圍) fish pond area, it was developed in the 1980s as the second new town in Yuen Long District and the eighth in Hong Kong. It is 25 kilometres (16 mi) due northwest of Central, the main business area in the territory, on land reclaimed from low-lying areas south of Deep Bay, next to Ping Shan. The population was 283,595 as of 2021.
John Wyeth
John Wyeth (March 31, 1770 – January 23, 1858) was an American newspaper and book publisher. He published the Oracle of Dauphin newspaper in Harrisburg, Pennsylvania, from 1792 to 1827 and several hymnal books including Wyeth's Repository of Sacred Music, Part Second which had a major impact on shape-note song books in the Southern United States.

Shape note
Shape notes are a musical notation designed to facilitate congregational and social singing.  The notation became a popular teaching device in American singing schools during the 19th century. Shapes were added to the noteheads in written music to help singers find pitches within major and minor scales without the use of more complex information found in key signatures on the staff.

Shape notes of various kinds have been used for over two centuries in a variety of music traditions.
Subdivisions of Alentejo
Alto Alentejo Province (1936–1976)

Baixo Alentejo Province (1936–1976)

Alentejo Region (NUTS 2 region)
Alto Alentejo Subregion (NUTS 3 region), in Alentejo - Portalegre District + some municipalities
Baixo Alentejo Subregion (NUTS 3 region), in Alentejo
Alentejo Litoral Subregion (NUTS 3 region), in Alentejo
Alentejo Central Subregion (NUTS 3 region), in Alentejo
Lezíria do Tejo Subregion (NUTS 3 region), in Ribatejo

Alto Alentejo Province 1936

Baixo Alentejo Province 1936

Alentejo Region (NUTS II)

Lezíria do Tejo Subregion

Alto Alentejo Subregion

Baixo Alentejo Subregion

Alentejo Litoral Subregion

Alentejo Central Subregion

Alentejo Region
Alentejo Region (European Portuguese pronunciation: [ɐlẽˈtɛʒu] ⓘ) is one of the seven NUTS 2 regions of Portugal. It covers all of the historical Alentejo Province and part of the historical Ribatejo and Estremadura provinces.

The greater region is defined within Portugal by the land bordering the left bank of the river Tagus to the North and extending to the South where it borders the Algarve region. The origin of its name, "além" + "Tejo" combined as Alentejo, literally translates to "Beyond-the-Tagus". However, a large part of the subregion Lezíria do Tejo is located on the right bank of the Tagus. The Alentejo is completely located beyond the left margin of the Tagus River.

Its main cities are Évora, Elvas, Portalegre, Beja, Moura, Serpa, and Sines.
Foul Bay, South Australia
Foul Bay is a locality in the  Australian state  of  South Australia located on the south coast of Yorke Peninsula immediately adjoining Investigator Strait about 130 kilometres (81 miles) west of the state capital of Adelaide.

It was formally established in May 1999, with its name deriving from the Foul Bay Shack Site on South Coast Road. It also incorporates the pre-existing "Old Wheel Inn Shack Site" and the "Point Davenport Shack Site". A government town named Nugent was surveyed at the end of Nugent Road, near the Point Davenport site, in July 1880; however, it was never developed and was declared to have ceased to exist on 11 June 1925. In 2012, a portion of Foul Bay was added to Warooka.

As of 2014, the majority land use within the locality was “primary production.”

Foul Bay is located within the federal division of Grey, the state electoral district of Narungga and the local government area of the Yorke Peninsula Council.
56.4% are male and 43.6% are female.

Investigator Strait
Investigator Strait is a body of water  in South Australia lying between the Yorke Peninsula, on the Australian mainland, and Kangaroo Island. It was named by Matthew Flinders after his ship, HMS Investigator, on his voyage of 1801–1802. It is bordered by the Gulf St Vincent in the northeast.
Mathematical operators and symbols in Unicode
The Unicode Standard encodes almost all standard characters used in mathematics.
Unicode Technical Report #25 provides comprehensive information about the character repertoire, their properties, and guidelines for implementation.
Mathematical operators and symbols are in multiple Unicode blocks.  Some of these blocks are dedicated to, or primarily contain, mathematical characters while others are a mix of mathematical and non-mathematical characters.  This article covers all Unicode characters with a derived property of "Math".

Unicode block
A Unicode block is one of several contiguous ranges of numeric character codes (code points) of the Unicode character set that are defined by the Unicode Consortium for administrative and documentation purposes.  Typically, proposals such as the addition of new glyphs are discussed and evaluated by considering the relevant block or blocks as a whole.

Each block is generally, but not always, meant to supply glyphs used by one or more specific languages, or in some general application area such as mathematics, surveying, decorative typesetting, social forums, etc.