hotchpotch/wikipedia-multilingual-ir-related-lead-pairs huggingface dataset:
Semitic people
Semitic people or Semites is a term for an ethnic, cultural or racial group associated with people of the Middle East and the Horn of Africa, including Akkadians (Assyrians and Babylonians), Arabs, Arameans, Canaanites (Ammonites, Edomites, Israelites, Moabites, Phoenicians, and Philistines) and Habesha peoples. The terminology is now largely unused outside the grouping "Semitic languages" in linguistics. First used in the 1770s by members of the Göttingen school of history, this biblical terminology for race was derived from Shem (שֵׁם), one of the three sons of Noah in the Book of Genesis, together with the parallel terms Hamites and Japhetites.

In archaeology, the term is sometimes used informally as "a kind of shorthand" for ancient Semitic-speaking peoples. Identification of pro-Caucasian racism has either partially or completely devalued the use of the term as a racial category, with the caveat that an inverse assessment would still be considered scientifically obsolete.

Amorites
The Amorites (/ˈæməˌraɪts/) were an ancient Northwest Semitic-speaking Bronze Age people who emerged from western Mesopotamia. Initially appearing in Sumerian records c. 2500 BC, they expanded and ruled most of the Levant and Mesopotamia, and parts of Egypt, from the 21st century BC to the late 17th century BC.

The Amorites established several prominent city-states in various locations, such as Isin, Kurda, Larsa, Mari, and Ebla, and later founded Babylon and the Old Babylonian Empire. They also founded the Fourteenth Dynasty of Egypt during the fragmented era of the Second Intermediate Period in the Nile Delta, which was characterized by rulers bearing Amorite names such as Yakbim Sekhaenre, and were likely part of the later Hyksos.

The term Amurru, in Akkadian and Sumerian texts, refers to the Amorites, their principal deity, and an Amorite kingdom. The Amorites are mentioned in the Hebrew Bible as inhabitants of Canaan both before and after the conquest of the land under Joshua.
Silk Radio
Cheshire's Silk Radio is an Independent Local Radio serving Macclesfield and parts of East Cheshire, owned and operated by neighbouring station Chester's Dee Radio.

It broadcasts a mix of current and classic hits alongside local news and sport.

As of March 2024, the station broadcasts to a weekly audience of 7,000, according to RAJAR.

Smooth North West
Smooth North West  is a regional radio station owned by Communicorp UK and operated by Global as part of the Smooth network. The station broadcasts to the North West of England from studios at Spinningfields in Manchester.
Poly(methyl methacrylate)
Poly(methyl methacrylate) (PMMA) is a synthetic polymer derived from methyl methacrylate. It is a transparent thermoplastic used as an engineering plastic. PMMA is also known as acrylic and acrylic glass and by the trade names and brands Crylux, Walcast, Wanjiale, Hesalite, Plexiglas, Acrylite, Lucite, PerClax, and Perspex, among several others (see below). This plastic is often used in sheet form as a lightweight or shatter-resistant alternative to glass. It can also be used as a casting resin, in inks and coatings, and for many other purposes.

It is often technically classified as a type of glass in that it is a non-crystalline vitreous substance, hence its occasional historical designation as acrylic glass.

Cross-link
In chemistry and biology, a cross-link is a bond or a short sequence of bonds that links one polymer chain to another. These links may take the form of covalent bonds or ionic bonds and the polymers can be either synthetic polymers or natural polymers (such as proteins).

In polymer chemistry "cross-linking" usually refers to the use of cross-links to promote a change in the polymers' physical properties.

When "crosslinking" is used in the biological field, it refers to the use of a probe to link proteins together to check for protein–protein interactions, as well as other creative cross-linking methodologies.

Although the term is used to refer to the "linking of polymer chains" for both sciences, the extent of crosslinking and specificities of the crosslinking agents vary greatly.
Fraxinus excelsior
Fraxinus excelsior, known as the ash, or European ash or common ash to distinguish it from other types of ash, is a flowering plant species in the olive family Oleaceae. It is native throughout mainland Europe east to the Caucasus and Alborz mountains, and west to Great Britain and Ireland, the latter determining its western boundary. The northernmost location is in the Trondheimsfjord region of Norway. The species is widely cultivated and reportedly naturalised in New Zealand and in scattered locales in the United States and Canada. The wood has many uses as it is flexible, workable, strong and lightweight.

London plane
The London plane, or sometimes hybrid plane, Platanus × hispanica, is a tree in the genus Platanus. It is often known by the synonym Platanus × acerifolia, a later name. It is a hybrid of Platanus orientalis (oriental plane) and Platanus occidentalis (American sycamore).
Porsche Formula E Team
The Porsche Formula E Team, formally the TAGHeuer Porsche Formula E Team, is a German racing team that competes in Formula E, which is organized by the Fédération Internationale de l'Automobile (FIA). The team made its debut in the category at the 2019 Ad Diriyah ePrix, which started the 2019–20 season. They had their first race win at the 2022 Mexico City ePrix. Porsche's factory outfit took their first Formula E driver's championship at the 2024 London ePrix, with driver Pascal Wehrlein. They won the Team's Championship and the Manufacturer's Championship in the 2025 season at the 2025 London ePrix.

2022–23 Formula E World Championship
The 2022–23 ABB FIA Formula E World Championship was the ninth season of the FIA Formula E championship, a motor racing championship for electrically powered vehicles recognised by motorsport's governing body, the Fédération Internationale de l'Automobile (FIA), as the highest class of competition for electric open-wheel racing cars. It saw the debut of the third generation of championship regulations.

The reigning Team's Champions, Mercedes-EQ Formula E Team, did not return to defend the title. Envision Racing superseded them as the new Teams' Champions, clinching the title at the final race, ahead of their engine supplier, Jaguar TCS Racing.

Jake Dennis, driving for Avalanche Andretti Formula E, won his first-ever World Championship with one race to spare in London.
Diane Abbott
Diane Julie Abbott (born 27 September 1953) is a British politician who has served as a Member of Parliament (MP) for Hackney North and Stoke Newington since 1987. She was the first black woman elected to the UK Parliament, and in 2024 became its longest-serving female MP, earning the title Mother of the House. A former Shadow Home Secretary and Privy Counsellor, Abbott has been a prominent figure on the Labour left and a vocal campaigner on issues of race and inequality. She was suspended from the Labour Party in 2023 over comments about racism, later apologised, and had the whip restored ahead of the 2024 general election. In July 2025, she was suspended again after reiterating those remarks in a BBC interview, and currently sits as an independent MP.

The Voice (British newspaper)
The Voice, founded in 1982, is a British national African-Caribbean newspaper operating in the United Kingdom. The paper is based in London and was published every Thursday until 2019 when it became monthly. It is available in a paper version by subscription and also online.
Yellowstone River
The Yellowstone River is a tributary of the Missouri River, approximately 671 miles (1,080 km) long, in the Western United States. Considered the principal tributary of the upper Missouri, via its own tributaries it drains an area with headwaters across the mountains and high plains of southern Montana and northern Wyoming, and stretching east from the Rocky Mountains in the vicinity of Yellowstone National Park. It flows northeast to its confluence with the Missouri River on the North Dakota side of the border, about 25 miles (40 km) west of Williston.

Big Hole River
The Big Hole River is a tributary of the Jefferson River, approximately 153 miles (246 km) long, in Beaverhead County, in southwestern Montana, United States. It is the last habitat in the contiguous United States for native fluvial Arctic grayling and is a historically popular destination for fly fishing, especially for trout.
Charitable trust
A charitable trust is an irrevocable trust established for charitable purposes. In some jurisdictions, it is a more specific term than "charitable organization". A charitable trust enjoys varying degrees of tax benefits in most countries and also generates goodwill. Some important terminology in charitable trusts includes the term "corpus" (Latin for "body"), referring to the assets with which the trust is funded, and the term "donor," which is the person donating assets to a charity.

Grant (money)
A grant is a fund given by a person or organization, often a public body, charitable foundation, a specialised grant-making institution, or in some cases a business with a corporate social responsibility mission, to an individual or another entity, usually, a non-profit organisation, sometimes a business or a local government body, for a specific purpose linked to public benefit. A funding agreement is often used to reflect the funding and funded parties' understanding of the purpose for which the grant has been given. Unlike loans, grants are not intended to be paid back. Examples include student grants, research grants, the Sovereign Grant paid by the UK Treasury to the monarch, and some European Regional Development Fund payments in the European Union.
Shamanism
Shamanism is a spiritual practice that involves a practitioner (shaman) interacting with the spirit world through altered states of consciousness, such as trance. The goal of this is usually to direct spirits or spiritual energies into the physical world for the purpose of healing, divination, or to aid human beings in some other way.

Beliefs and practices categorized as shamanic have attracted the interest of scholars from a variety of disciplines, including anthropologists, archeologists, historians, religious studies scholars, philosophers, and psychologists. Hundreds of books and academic papers on the subject have been produced, with a peer-reviewed academic journal being devoted to the study of shamanism.

Chukchi people
The Chukchi, or Chukchee (Chukot: ԓыгъоравэтԓьэт, о'равэтԓьэт, ḷygʺoravètḷʹèt, o'ravètḷʹèt), are a Siberian ethnic group native to the Chukchi Peninsula, the shores of the Chukchi Sea and the Bering Sea region of the Arctic Ocean all within modern Russia. They speak the Chukchi language. The Chukchi originated from the people living around the Okhotsk Sea.

According to several studies on genomic research conducted from 2014 to 2018, the Chukchi are the closest Asian relatives of the Indigenous peoples of the Americas, as such they are descendants of the settlers of Beringia who remained on the Russian side when the sea levels rose.

The majority of Chukchi reside within Chukotka Autonomous Okrug, but some also reside in the neighboring Sakha Republic to the west, Magadan Oblast to the southwest, and Kamchatka Krai to the south. Some Chukchi also reside in other parts of Russia, as well as in Europe and North America. The total number of Chukchi in the world slightly exceeds 16,000.
Papaveraceae
The Papaveraceae (/pəˌpævəˈreɪsi.iː, -ˌaɪ/), informally called the poppy family, are an economically important family of about 42 genera and approximately 775 known species of flowering plants in the order Ranunculales. The family is cosmopolitan, occurring in temperate and subtropical climates (mostly in the northern hemisphere) like Eastern Asia as well as California in North America. It is almost unknown in the tropics. Most are herbaceous plants, but a few are shrubs and small trees. The family currently includes two groups that have been considered to be separate families: Fumariaceae and Pteridophyllaceae. Papaver is the classical name for poppy in Latin.

Proteaceae
The Proteaceae /ˌproʊtiˈeɪsiː/ form a family of flowering plants predominantly distributed in the Southern Hemisphere. The family comprises 83 genera with about 1,660 known species. Australia and South Africa have the greatest concentrations of diversity. Together with the Platanaceae (plane trees), Nelumbonaceae (the sacred lotus) and in the recent APG IV system the Sabiaceae, they make up the order Proteales. Well-known Proteaceae genera include Protea, Banksia, Embothrium, Grevillea, Hakea, and Macadamia. Species such as the New South Wales waratah (Telopea speciosissima), king protea (Protea cynaroides), and various species of Banksia, Grevillea, and Leucadendron are popular cut flowers. The nuts of Macadamia integrifolia are widely grown commercially and consumed, as are those of Gevuina avellana on a smaller scale.
Ichawaynochaway Creek
Ichawaynochaway Creek is a creek in southwest Georgia. It rises near Weston in two forks and flows south-southeasterly for 83.8 miles (134.9 km), joining the Flint River 13 miles (21 km) southwest of Newton.

Ichawaynochaway was a Muskogee word that may have referred to either beavers or deer; it likely meant "the place where the deer sleep."

The creek rises in Webster County. The west fork of the creek enters Stewart County briefly; the forks combine in Randolph County and the creek flows through Randolph and Terrell counties, forming the southern part of their boundary. It flows through Calhoun County and enters Baker County, where it joins the Flint.

Ichawaynochaway Creek is commonly referred to as Notchaway Creek.

Spring Creek (Flint River tributary)
Spring Creek is a 76.5-mile-long (123.1 km) tributary of the Flint River in southwest Georgia in the United States.

Rising in the northeastern corner of Clay County, 5 miles (8 km) north of Bluffton, the creek flows south to join the Flint River in Lake Seminole, approximately 6 miles (10 km) upstream of that river's confluence with the Chattahoochee River to form the Apalachicola River, which flows through Florida to the Gulf of Mexico.
2013–14 Turkish Basketball League
The 2013–14 Turkish Basketball League, officially named the Beko Basketball League for sponsorship reasons, was the 48th season of the top professional basketball league in Turkey.

Fenerbahçe Ülker took the title, winning their 6th title. Galatasaray Liv Hospital were runners-up.

2015–16 Basketbol Süper Ligi
The 2015–16 Basketbol Süper Ligi was the 50th season of the top-tier professional basketball league in Turkey. The season started on October 10, 2015 and ended on June 13, 2016. Fenerbahçe won its 7th national championship this season.

This was the first season the league's name was Basketbol Süper Ligi (BSL) instead of Turkish Basketball League (TBL).
Huangpu, Guangzhou
Huangpu, alternately romanized as Whampoa, is one of 11 urban districts of the prefecture-level city of Guangzhou, the capital of Guangdong Province, China. Despite its name, it does not include Huangpu Island (now Pazhou) or its famous anchorage. Huangpu absorbed Guangzhou's former Luogang District in 2014. The district has been awarded the status of "Happiest District of China" in 2020.

Yuexiu, Guangzhou
Yuexiu District (Chinese: 越秀区; Jyutping: jyut6 sau3 keoi1) is one of 11 urban districts and the seat of the prefecture-level city of Guangzhou, the capital of Guangdong Province, China, located west of the Tianhe District and east of the Liwan District. It is the commercial, political and cultural centre of Guangdong and noted for its high-quality education. The area has served as a regional administrative center for nearly 2,000 years, and assumed its current boundaries in September 2005. The Guangdong provincial government and the Guangzhou city government are both located in the Yuexiu District. Yuexiu District has 18 subdistricts under its jurisdiction. The total area is 33.8 square kilometres (13.1 mi2). According to the 2020 Chinese Census, the permanent population of Yuexiu District was 1,038,643.
Count Basie
William James "Count" Basie (/ˈbeɪsi/; August 21, 1904 – April 26, 1984) was an American jazz pianist, organist, bandleader, and composer. In 1935, he formed the Count Basie Orchestra, and in 1936 took them to Chicago for a long engagement and their first recording. He led the group for almost 50 years, creating innovations like the use of two "split" tenor saxophones, emphasizing the rhythm section, riffing with a big band, using arrangers to broaden their sound, his minimalist piano style, and others.

Many musicians came to prominence under his direction, including the tenor saxophonists Lester Young and Herschel Evans, the guitarist Freddie Green, trumpeters Buck Clayton and Harry "Sweets" Edison, plunger trombonist Al Grey, and singers Jimmy Rushing, Helen Humes, Dennis Rowland, Thelma Carpenter, and Joe Williams.

As a composer, Basie is known for writing such jazz standards as "Blue and Sentimental", "Jumpin' at the Woodside" and "One O'Clock Jump".

Joe Louis
Joseph Louis Barrow (May 13, 1914 – April 12, 1981) was an American professional boxer who competed from 1934 to 1951. Nicknamed "the Brown Bomber", Louis is widely regarded as one of the greatest and most influential boxers of all time. He reigned as the world heavyweight champion from 1937 until his temporary retirement in 1949. He was victorious in 25 consecutive title defenses, a record for all weight classes. Louis has the longest single reign as champion of any boxer in history.

Louis's cultural impact was felt well outside the ring. He is widely regarded as the first African-American to achieve the status of a nationwide hero within the United States, and was also a focal point of anti-Nazi sentiment leading up to and during World War II because of his historic rematch with German boxer Max Schmeling in 1938.
Britannia Secunda
Britannia Secunda or Britannia II (Latin for "Second Britain") was one of the provinces of the Diocese of "the Britains" created during the Diocletian Reforms at the end of the 3rd century. It was probably created after the defeat of the usurper Allectus by Constantius Chlorus in AD 296 and was mentioned in the c. 312 Verona List of the Roman provinces. Its position and capital remain uncertain, although it probably lay further from Rome than Britannia I. At present, most scholars place Britannia II in Yorkshire and northern England. If so, its capital would have been Eboracum (York).

Vicarius
Within the administrative structure of the Roman Empire, an imperial vicar (from Latin: vicarius, meaning deputy) or exarch (from Ancient Greek: ἔξαρχος / exarchos) was a high ranking state official who served as a regional governor, and the office also continued to exist in the early Byzantine Empire. Since the time of emperor Diocletian (284-305), imperial vicars were appointed as civilian governors of newly established imperial dioceses, each of them encompassing several provinces. In the eastern parts of Roman Empire, dominated by the Greek language and common use of Greek terminology, imperial vicars were called exarchs.

In English terminology, forms vicarius or vicar are used for these officials.
Hum Awards
Hum Awards are annual Pakistani accolades bestowed by the Hum Network in recognition of excellence in programming of television, fashion and music industry of Pakistan. Winners are awarded the Hum Award of Merit. The awards were first presented in 2013.

Sarah Khan
Sarah Falak (nee Zafar Khan; born 14 July 1992) professionally known as Sarah Khan is a Pakistani actress who
appears in Urdu-language television series. She made her acting debut with a supporting role in Badi Aapa (2012), followed by other brief roles in several series and telefilms. She is the recipient of Pakistan International Screen Awards.

She gained her recognition through romantic series Alvida (2015) and later on appeared as Saba in Mohabbat Aag Si (2015). She subsequently portrayed leading roles in the romantic series Tum Meri Ho (2016), the black magic-based Nazr-e-Bad (2017), Belapur Ki Dayan (2018) and Mere Bewafa (2018).
Seward, Alaska
Seward (Alutiiq: Qutalleq; Dena'ina: Tl'ubugh) is an incorporated home rule city in Alaska, United States. Located on Resurrection Bay, a fjord of the Gulf of Alaska on the Kenai Peninsula, Seward is situated on Alaska's southern coast, approximately 120 miles (190 km) by road from Alaska's largest city, Anchorage.

With a population of 2,717 people as of the 2020 census, Seward is the fourth-largest city in the Kenai Peninsula Borough, behind Kenai, Homer, and the borough seat of Soldotna. The city is named for former United States Secretary of State William H. Seward, who orchestrated the United States' purchase of Alaska from the Russian Empire in 1867 while serving in this position as part of President Andrew Johnson's administration.

Seward is the southern terminus of the Alaska Railroad and the historic starting point of the original Iditarod Trail to Interior Alaska, with Mile 0 of the trail marked on the shoreline at the southern end of town.

Harding Icefield
The Harding Icefield is an expansive icefield located in the Kenai Mountains of the Kenai Peninsula in Alaska. It is also partially located in Kenai Fjords National Park. It is named for U.S. President Warren G. Harding.
Commutative ring
In mathematics, a commutative ring is a ring in which the multiplication operation is commutative. The study of commutative rings is called commutative algebra. Complementarily, noncommutative algebra is the study of ring properties that are not specific to commutative rings. This distinction results from the high number of fundamental properties of commutative rings that do not extend to noncommutative rings.

Commutative rings appear in the following chain of class inclusions:

rngs ⊃ rings ⊃ commutative rings ⊃  integral domains ⊃ integrally closed domains ⊃ GCD domains ⊃ unique factorization domains ⊃ principal ideal domains ⊃ Euclidean domains ⊃ fields ⊃ algebraically closed fields

Matrix multiplication
In mathematics, specifically in linear algebra, matrix multiplication is a binary operation that produces a matrix from two matrices. For matrix multiplication, the number of columns in the first matrix must be equal to the number of rows in the second matrix. The resulting matrix, known as the matrix product, has the number of rows of the first and the number of columns of the second matrix. The product of matrices A and B is denoted as AB.

Matrix multiplication was first described by the French mathematician Jacques Philippe Marie Binet in 1812, to represent the composition of linear maps that are represented by matrices. Matrix multiplication is thus a basic tool of linear algebra, and as such has numerous applications in many areas of mathematics, as well as in applied mathematics, statistics, physics, economics, and engineering.
Computing matrix products is a central operation in all computational applications of linear algebra.