hotchpotch/wikipedia-multilingual-ir-related-lead-pairs huggingface dataset:
Fidelis, Florida
Fidelis is an unincorporated community and census-designated place in Santa Rosa County, Florida, United States. Its population was 137 at the 2020 census, down from 156 as of the 2010 census. It is part of the Pensacola—Ferry Pass—Brent, Florida Metropolitan Statistical Area. Florida State Road 87 passes through the community.

The Fidelis School was listed on the National Register of Historic Places in 2021. The building was constructed in 1925 and served as a school until the 1980s. It then served as a community center and church before being abandoned.

Brent, Florida
Brent is a census-designated place (CDP) in Escambia County, Florida, United States. It is considered to be a community within Pensacola. The population was 23,447 at the 2020 census, up from 21,804 at the 2010 census. It is a principal area of the Pensacola-Ferry Pass-Brent, Florida Metropolitan Statistical Area. The community is named after Francis Celestino Brent, who played an integral role in the development of Pensacola.
2023 FIBA 3x3 World Cup – Women's tournament
The 2023 FIBA 3x3 World Cup was held in Vienna, Austria from 30 May to 4 June 2023, and contested by 20 teams.

The United States win their third title, after defeated France in the final. While Australia captured bronze.

2023 FIBA 3x3 World Cup
The 2023 FIBA 3x3 World Cup was an international 3x3 basketball event that featured competitions for men's and women's national teams. The tournament ran between 30 May and 4 June 2023 in Vienna, Austria.
Jeogla, New South Wales
Jeogla is a locality in the Armidale Regional Council region of New South Wales, Australia. It contains much of Cunnawarra National Park and the Georges Creek Nature Reserve. It had a population of 40 people as of the 2016 census.

A postal receiving office opened at Jeogla on 17 May 1920, and was upgraded to a post office on 9 December that year. It closed on 24 September 1981.

Jeogla School operated from 1890 to 1891, 1893 to 1902, 1908 to 1915 (half-time with Chandler from 1908 to 1909) and from 1918 until its final closure in 1968.

Armidale Regional Council
The Armidale Region is a local government area in the New England and Northern Tablelands regions of New South Wales, Australia. This area was formed in 2016 from the merger of the Armidale Dumaresq Shire with the surrounding Guyra Shire.

The combined area covered the urban area of Armidale and the surrounding region, extending primarily eastward from the city through farming districts to the gorges and escarpments that mark the edge of the Northern Tablelands.

The  Armidale Region is administered by the Armidale Regional Council.

The mayor of the Armidale Region is Cr. Sam Coupland, an independent politician.
Types of social groups
In the social sciences, social groups can be categorized based on the various group dynamics that define social organization. In sociological terms, groups can fundamentally be distinguished from one another by the extent to which their nature influence individuals and how. A primary group, for instance, is a small social group whose members share close, personal, enduring relationships with one another (e.g. family, childhood friend). By contrast, a secondary group is one in which interactions are more impersonal than in a primary group and are typically based on shared interests, activities, and/or achieving a purpose outside the relationship itself (e.g. coworkers, schoolmates).

Four basic types of groups have traditionally been recognized: primary groups, secondary groups, collective groups, and categories.

Social organization
In sociology, a social organization is a pattern of relationships between and among individuals and groups. Characteristics of social organization can include qualities such as sexual composition, spatiotemporal cohesion, leadership, structure, division of labor, communication systems, and so on.

Because of these characteristics of social organization, people can monitor their everyday work and involvement in other activities that are controlled forms of human interaction. These interactions include: affiliation, collective resources, substitutability of individuals and recorded control. These interactions come together to constitute common features in basic social units such as family, enterprises, clubs, states, etc. These are social organizations.

Common examples of modern social organizations are government agencies, NGOs, and corporations.
2026 Maine State Senate election
The 2026 Maine Senate election will be held on November 3, 2026, alongside the other 2026 United States elections. Voters will elect members of the Maine Senate in all 35 of the U.S. state of Maine's legislative districts to serve a two-year term.

2026 United States elections
Elections are scheduled to be held in the United States, in large part, on November 3, 2026. In this U.S. midterm election, scheduled to occur during Republican president Donald Trump's nonconsecutive second term, all 435 seats in the U.S. House of Representatives and 35 of the 100 seats in the U.S. Senate will be contested to determine the 120th United States Congress. 39 state and territorial U.S. gubernatorial elections, attorney general elections, and numerous state and local elections, will also be contested.
Amanda Pasdon
Amanda Brooke Pasdon is an American politician who was a Republican member of the West Virginia House of Delegates representing District 51 from January 12, 2013 to 2016. Pasdon served consecutively from January 2011 until January 2013 in the District 44 seat.

Anthony Barill
Anthony Peter Barill (November 20, 1933 – September 27, 2024) was an American politician from the state of West Virginia. A member of the Democratic Party, Barill was a member of the West Virginia House of Delegates from 2010 to 2014, representing the 51st district.

Barill was born and raised in Star City, West Virginia. He served as the Magistrate of Monongalia County, West Virginia, from 1980 through 1997. From 1997 through 2001, Barill was the County Sheriff. He was first elected to the West Virginia House of Delegates in 2010.

In January 2014, Barill was struck by a bullet in his ankle when his son, Brad, committed suicide by firearm.

Barill died in September 2024, his cause of death not reported.
Pleasure driving
Pleasure driving is a horse show class seen in the United States, which features light breeds of horses and ponies hitched to a two or four-wheeled show cart.  Horses are driven at a walk and two speeds of trot, generally designated as a working or regular trot and an extended "strong" trot.  Many horse breeds compete in Pleasure driving.  Most classes are judged on the horse's manners, performance, quality and conformation.

Cart
A cart is a two-wheeled vehicle designed for transport. It can be pulled by humans or draught animals such as horses, donkeys, mules and oxen, or smaller animals such as goats and large dogs.

The word cart is often used incorrectly to indicate four-wheeled horse-drawn vehicles. Over time, the word "cart" has expanded to mean nearly any small conveyance without regard to number of wheels, load carried, or means of propulsion. The word car has often been modified to cart through colloquialization. For example, several small sport and hobby cars carry "cart" in their name such as pedal carts (manually pedaled), soap-box carts (gravity run), and go-carts (gas engine). Similarly, golf cars are more commonly known as golf carts.

A cartwright is a builder of carts, and a carter is the person operating a horse and cart for haulage. The surname "Carter" derives from the occupation.
Hastings District Council
Hastings District Council (Māori: Te Kaunihera ā-Rohe o Heretaunga) is the territorial authority for the Hastings District of New Zealand.

The council covers the urban areas of Havelock North, Hastings and Flaxmere, and the surrounding settlements of Clive, Te Awanga, Haumoana and Waimarama. It was formed in 1989, through the merger of Hastings City Council, Havelock North Borough Council and the Hawke's Bay County Council.

The council is led by the mayor of Hastings, who is currently Wendy Schollum.

Territorial authorities of New Zealand
The territorial authorities of New Zealand are the country's municipal local government entities, existing alongside the country's regional councils. There are 67 such authorities, including 12 city councils, 53 district councils and 2 sui generis councils (Auckland Council and Chatham Islands Council). Five territorial authorities also have the powers of regional councils, and these are called unitary authorities.

Territorial authorities are not subservient to regional councils, and several of them have jurisdictions overlapping multiple regional council areas. Territorial authorities are responsible for the administration of local matters and resources. These include roads, building consents, water supply and sanitation, amongst other responsibilities. They are not responsible for broader regional environmental management or public transport, as those are the responsibilities of the regional councils.
124th Brigade (United Kingdom)
The 124th Brigade was an infantry formation of  the British Army during World War I. It was raised  in 1915 as part of 'Kitchener's Army' and assigned to the 41st Division, with which it served on the Western Front and in Italy.

Royal Tank Regiment
The Royal Tank Regiment (RTR) is the oldest tank unit in the world, being formed by the British Army in 1916 during the First World War. Today, it is an armoured regiment equipped with Challenger 2 main battle tanks and structured under 12th Armoured Brigade Combat Team. Formerly known as the Tank Corps and the Royal Tank Corps, it is part of the Royal Armoured Corps.
Houdek (surname)
Houdek (Czech feminine: Houdková) is a Czech surname. Notable people with the surname include:

Dan Houdek (born 1989), Czech footballer

Dušan Houdek (born 1931), Czech sports shooter

Jacques Houdek (born 1981), Croatian singer

Tomáš Houdek (ice hockey) (born 1981), Czech ice hockey player

Tomáš Houdek (darts player) (born 2003), Czech darts player

Václav Houdek (1906–1957), Slovak architect

Czech name
Czech names are composed of a given name and a family name (surname). Czechs typically get one given name – additional names may be chosen by themselves upon baptism but they generally use one. With marriage, the bride typically adopts the bridegroom's surname.
Friesland Porzellan
Friesland Porzellanfabrik GmbH & Co. KG, based in Varel-Rahling, Germany, in the Friesland district, is a German manufacturer of porcelain, stoneware and earthenware, in particular coffee and table services for everyday and upscale needs. It was originally founded in 1953 as a subsidiary of Melitta-Werke Bentz & Sohn producing under the "Melitta" label. In 1982, they started to also manufacture under their own "Friesland Germany" brand, finally becoming independent of Melitta in 1995. After several restructures in the 2000s, Friesland Porzellanfabrik GmbH was taken over by the Dutch company Royal Goedewaagen in spring 2019. The headquarters of the new corporate group RGW Friesland Porzellan Gruppe is still in Varel. The Royal Goedewaagen Group became the Bornego Group in 2021.

IF Product Design Award
The iF Product Design Award was introduced in 1954 and is annually conferred by the iF International Forum Design. The award, which spans multiple disciplines, has more than 5,500 entries from around 59 nations every year.
Mahmoud Mohamed Ahmed Bahaziq
Mahmoud Mohamed Ahmed Bahaziq (born 17 August 1943, Hyderabad) is an Indian-Saudi jihadist. He became known by his nom de guerre Abu 'Abd al-'Aziz after leading one of Bosnia's early mujahideen groups. Bahaziq is subject to United Nations Security Council sanctions for funding Lashkar-e-Taiba (LeT) since the 2008 Mumbai attacks.

Bosnian mujahideen
The Bosnian mujahideen (Bosnian: Bosanski mudžahedini), also called El Mudžahid, consisted of foreign Muslim volunteers who fought on behalf of the Republic of Bosnia and Herzegovina during the Bosnian War (1992–95). They first arrived in central Bosnia in the latter half of 1992 with the aim of helping their Bosnian Muslim co-religionists in fights against Serb and Croat forces. Initially they mainly came from Arab countries, later from other Muslim-majority countries. Estimates of their numbers vary from 500 to 5,000 with most estimates in the 1,000–2,000 range.
Jun Maeda
Jun Maeda (麻枝 准, Maeda Jun; born January 3, 1975) is a Japanese writer and composer. He is a co-founder of the visual novel brand Key under Visual Arts. He is considered a pioneer of nakige visual novels, and has mainly contributed as a scenario writer, lyricist, and musical composer for the games the company produces.

After graduating with a degree in psychology from Chukyo University, Maeda contributed to the scripts and scores of games released under the Tactics brand of Nexton: Moon and One: Kagayaku Kisetsu e. He has contributed both to writing music and scripts to most games released under the Key brand, notably writing the majority of Air and Clannad. He also served as a screenwriter and composer for several anime series produced by P.A. Works, such as Angel Beats! and Charlotte.

Eroge
An eroge (エロゲー, erogē, pronounced [eɾoɡe(ː)]), also called an H-game (エッチゲーム, ecchi game), is a Japanese genre of erotic video game. The term encompasses a wide variety of Japanese games containing erotic content across multiple genres. The first eroge were created in the 1980s, and many well-known companies in the Japanese gaming industry originally produced and distributed them. Some eroge are primarily focused on erotic content, while others, such as Key's Kanon, only contain occasional scenes in an otherwise non-erotic work. Games in the latter category are often re-released with sexual content removed for general audiences. Throughout its history, the genre has faced controversy for its use of explicit sexual content, and as a result has been banned from several console platforms.
Glossary of invariant theory
This page is a glossary of terms  in invariant theory. 
For descriptions of particular invariant rings, see invariants of a binary form, symmetric polynomials. 
For geometric terms used in invariant theory see the glossary of classical algebraic geometry. 
Definitions of many terms used in invariant theory can be found in (Sylvester 1853), (Cayley 1860), (Burnside & Panton 1881), (Salmon 1885), (Elliott 1895), (Grace & Young 1903), (Glenn 1915),   (Dolgachev 2012), and the index to the fourth volume of Sylvester's collected works includes many of the terms invented by him.

Invariant of a binary form
In mathematical invariant theory, an invariant of a binary form is a polynomial in the coefficients of a binary form in two variables x and y that remains invariant under the special linear group acting on the variables x and y.
Gaoté
Gaoté is a village in western Ivory Coast. It is in the sub-prefecture of Kpata, Biankouma Department, Tonkpi Region, Montagnes District.

Gaoté was a commune until March 2012, when it became one of 1,126 communes nationwide that were abolished.

Kpata
Kpata is a town in western Ivory Coast. It is a sub-prefecture of Biankouma Department in Tonkpi Region, Montagnes District.

Kpata was a commune until March 2012, when it became one of 1,126 communes nationwide that were abolished.

In 2014, the population of the sub-prefecture of Kpata was 6,741.
City of license
In North American (U.S., Canadian, and Mexican) broadcasting, a city of license or community of license is the community that a radio station or television station is officially licensed to serve by that country's broadcast regulator.

In North American broadcast law, the concept of community of license dates to the early days of AM radio broadcasting. The requirement that a broadcasting station operate a main studio within a prescribed distance of the community which the station is licensed to serve appears in U.S. law as early as 1939.

Various specific obligations have been applied to broadcasters by governments to fulfill public policy objectives of broadcast localism, both in radio and later also in television, based on the legislative presumption that a broadcaster fills a similar role to that held by community newspaper publishers.

Sandy Springs, Georgia
Sandy Springs is a city in northern Fulton County, Georgia, within the  Atlanta metropolitan area. The city's population was 108,080 at the 2020 census, making it Georgia's 7th-most populous city. It is the site of several corporate headquarters, including UPS, Newell Brands, Inspire Brands, Focus Brands, Cox Enterprises, and Mercedes-Benz USA's corporate offices.
Stockholm Cup International
The Stockholm Cup International is a Group 3 flat horse race in Sweden open to thoroughbreds aged three years or older. It is run at Bro Park over a distance of 2,400 metres (about 1½ miles), and it is scheduled to take place each year in September.

Bro Park Racecourse
Bro Park is a Thoroughbred horse racing venue located in Upplands-Bro Municipality, approximately 40 kilometres northwest of Stockholm city. It was inaugurated June 19, 2016, with around 10,000 visitors in the audience.
Druids Heath
Druids Heath is a large housing estate in Birmingham, in the county of the West Midlands, England. It is 6 miles (9.7 km) south of the city centre and covers the south-west quadrant of the B14 postcode (west of the Maypole) in the Brandwood ward. The estate was built on farmland at the southern edge of Bells Lane, with Druids Lane forming the eastern, southern, and western borders. When first planned, it was known as Bells Lane Phases 1 and 2 and was part of wider postwar plans for the development of the area to accommodate the growing population of the city. Nearby settlements include Kings Heath and Kings Norton.

Part of Druids Heath was ranked as the most deprived area in Birmingham and in the top fifty most deprived areas in the country in the 2019 Multiple deprivation index.

Kings Heath
Kings Heath (historically, and still occasionally King's Heath) is a suburb of south Birmingham, England, four miles south of the city centre. Historically in Worcestershire, it is the next suburb south from Moseley on the A435 Alcester Road. Since 2018 it has been part of the Brandwood and Kings Heath Ward.
NASA Astronaut Group 13
NASA Astronaut Group 13 (the Hairballs) was a group of 23 astronauts announced by NASA on 17 January 1990. The group name came from its selection of a black cat as a mascot, to play against the traditional unlucky connotations of the number 13.

Integrated Truss Structure
The Integrated Truss Structure (ITS) of the International Space Station (ISS) consists of a linear arranged sequence of connected trusses on which various unpressurized components are mounted such as logistics carriers, radiators, solar arrays, and other equipment. It supplies the ISS with a bus architecture. It is approximately 110 metres (360 feet) long, weighs slightly under 118 tonnes (260,000 lb) with all its attached equipment, and is made primarily from aluminium and stainless steel.
Non-uniform discrete Fourier transform
In applied mathematics, the non-uniform discrete Fourier transform (NUDFT or NDFT) of a signal is a type of Fourier transform, related to a discrete Fourier transform or discrete-time Fourier transform, but in which the input signal is not sampled at equally spaced points or frequencies (or both). It is a generalization of the shifted DFT. It has important applications in signal processing, magnetic resonance imaging, and the numerical solution of partial differential equations.

As a generalized approach for nonuniform sampling, the NUDFT allows one to obtain frequency domain information of a finite length signal at any frequency. One of the reasons to adopt the NUDFT is that many signals have their energy distributed nonuniformly in the frequency domain. Therefore, a nonuniform sampling scheme could be more convenient and useful in many digital signal processing applications. For example, the NUDFT provides a variable spectral resolution controlled by the user.

Generalized Fourier series
A generalized Fourier series is the expansion of a square integrable function into a sum of square integrable  orthogonal basis functions. The standard Fourier series uses an orthonormal basis of trigonometric functions, and the series expansion is applied to periodic functions. In contrast, a generalized Fourier series uses any set of orthogonal basis functions and can apply to any square integrable function.
Hilscher netx network controller
The netX network controller family (based on ASICs), developed by Hilscher Gesellschaft für Systemautomation mbH, is a solution for implementing all proven Fieldbus and Real-Time Ethernet systems. It was the first Multi-Protocol ASIC which combines Real-Time-Ethernet and Fieldbus System in one solution. The Multiprotocol functionality is done over a flexible cpu sub system called XC. Through exchanging some microcode the XC is able to realize beside others a PROFINET IRT Switch, EtherCAT Slave, Ethernet Powerlink HUB, PROFIBUS, CAN bus, CC-Link Industrial Networks Interface.

Profinet
Profinet (usually styled as PROFINET, as a portmanteau for Process Field Network) is an industry technical standard for data communication over Industrial Ethernet, designed for collecting data from, and controlling equipment in industrial systems, with a particular strength in delivering data under tight time constraints. The standard is maintained and supported by Profibus & Profinet International, an umbrella organization headquartered in Karlsruhe, Germany.
Special abelian subgroup
In mathematical group theory, a subgroup of a group is termed a special abelian subgroup or SA-subgroup if the centralizer of any nonidentity element in the subgroup is precisely the subgroup(Curtis & Reiner 1981, p.354). Equivalently, an SA subgroup is a centrally closed abelian subgroup.

Any SA subgroup is a maximal abelian subgroup, that is, it is not properly contained in another abelian subgroup.

For a CA group, the SA subgroups are precisely the maximal abelian subgroups.

SA subgroups are known for certain characters associated with them termed exceptional characters.

Exceptional character
In mathematical finite group theory, an exceptional character of a group is a character related in a certain way to a character of a subgroup.  They were introduced by Suzuki (1955, p. 663), based on ideas due to Brauer in (Brauer & Nesbitt 1941).
Aftershave
Aftershave is a product applied to skin after shaving. Traditionally, it is an alcohol-based liquid (splash), but it can be a lotion, gel, or even a paste.

It often contains an antiseptic agent such as denatured alcohol, stearate citrate or witch hazel to prevent infection of cuts, as well as to act as an astringent to reduce skin irritation. Menthol is used in some varieties as well to numb irritated skin.

Antiseptic
An antiseptic (Greek: ἀντί, romanized: anti, lit. 'against' and σηπτικός, sēptikos, 'putrefactive') is an antimicrobial substance or compound that is applied to living tissue to reduce the possibility of sepsis, infection, or putrefaction. Antiseptics are generally distinguished from antibiotics by the latter's ability to safely destroy bacteria within the body, and from disinfectants, which destroy microorganisms found on non-living objects.

Antibacterials include antiseptics that have the proven ability to act against bacteria. Microbicides which destroy virus particles are called viricides or antivirals. Antifungals, also known as antimycotics, are pharmaceutical fungicides used to treat and prevent mycosis (fungal infection).