hotchpotch/wikipedia-multilingual-ir-related-lead-pairs huggingface dataset:
2006–07 FA Women's Cup
The 2006–07 FA Women's Cup was an association football knockout tournament for women's teams, held between 10 September 2006 and 7 May 2007. It was the 37th season of the FA Women's Cup and was won by Arsenal, who defeated Charlton Athletic in the final. The tournament consisted of a preliminary round, four qualifying rounds and eight rounds of competition proper.

The competition began on 10 September 2006 when the 134 lowest–ranked teams in the tournament took part in the preliminary round.

All match results and dates from the Women's FA Cup Website.

2007 FA Women's Cup final
The 2007 FA Women's Cup Final was the 37th final of the FA Women's Cup, England's primary cup competition for women's football teams. It was the 14th final to be held under the direct control of the Football Association (FA). The final was contested between Arsenal and Charlton Athletic at the City Ground on 7 May 2007. Arsenal won the game 4–1 to secure their second successive FA Cup triumph and their eight in total. The match was attended by a crowd of 24,529 and was broadcast live on BBC One.
TBX1
T-box transcription factor TBX1 also known as T-box protein 1 and testis-specific T-box protein is a protein that in humans is encoded by the TBX1 gene. Genes in the T-box family are transcription factors that play important roles in the formation of tissues and organs during embryonic development. To carry out these roles, proteins made by this gene family bind to specific areas of DNA called T-box binding element (TBE) to control the expression of target genes.

T-box
T-box refers to a group of transcription factors involved in embryonic limb and heart development. Every T-box protein has a relatively large DNA-binding domain, generally comprising about a third of the entire protein that is both necessary and sufficient for sequence-specific DNA binding. All members of the T-box gene family bind to the "T-box", a DNA consensus sequence of TCACACCT.
Bukovec pri Poljanah
Bukovec pri Poljanah (pronounced [ˈbuːkɔʋəts pɾi pɔˈljaːnax]; in older sources also Bukovica, German: Bukowitz) is a small settlement north of Velike Poljane in the Municipality of Ribnica in southern Slovenia. The area is part of the traditional region of Lower Carniola and is now included in the Southeast Slovenia Statistical Region.

Velike Poljane, Ribnica
Velike Poljane (pronounced [ˈʋeːlikɛ pɔˈljaːnɛ]; German: Großpölland) is a village in the Municipality of Ribnica in southern Slovenia. It lies in the hills east of the main road and railway line from Ljubljana to Ribnica at Ortnek. The area is part of the traditional region of Lower Carniola and is now included in the Southeast Slovenia Statistical Region.
Club 3 de Noviembre
Club 3 de Noviembre is a Paraguayan football club based in Asunción. It was founded on May 15, 1959, and currently competes in the Primera B Metropolitana league of the Tercera División, the third-tier of Paraguayan football. They play their home matches at Estadio Dr. Ruben Ramirez.

Paraguayan Football Association
The Paraguayan Football Association (Spanish: Asociación Paraguaya de Fútbol [asosjaˈsjom paɾaˈɣwaʝa ðe ˈfuðβol]; APF; Spanish: Paraguái Mangapy Atyguasu) is the omnibus governing body of football in Paraguay. It organizes the Paraguayan football league, including futsal and beach soccer, as well as and the Paraguay national football team. It is based in the city of Luque, near the capital city, Asunción. Football is the most popular sport in Paraguay.
Martin Hinton (judge)
Martin Gerard Hinton KC is the Director of Public Prosecutions for South Australia, and a former justice of the Supreme Court of South Australia and Solicitor-General of South Australia. Hinton was admitted to legal practice in December 1989 after completing his studies at the University of South Australia. He worked in the United Kingdom for the Crown Prosecution Service. On his return to Adelaide he worked as a prosecutor for the Director of Public Prosecutions and was appointed Queen's Counsel in 2006. He was appointed Solicitor-General in 2008 and held that office until 2016 when he was appointed to the Supreme Court of South Australia. He resigned as a Judge in late 2019 to take up an appointment as the Director of Public Prosecutions. Hinton is also an adjunct professor at the University of Adelaide and at the University of South Australia, teaching Constitutional Law.

Director of Public Prosecutions
The Director of Public Prosecutions (DPP) is the office or official charged with the prosecution of criminal offences in several criminal jurisdictions around the world. The title is used mainly in jurisdictions that are or have been members of the Commonwealth of Nations.
Robert Blakeney (died 1762)
Robert Blakeney (c. 1724 – 30 December 1762) was an Irish Member of Parliament.

He was born the son of John Blakeney and Grace Persse and was the brother of Theophilus, John and William Blakeney.

He sat in the Irish House of Commons for Athenry from 1747 to his death. He served as High Sheriff of County Galway in 1754.

He married Gertrude Blakeney, daughter of Major Robert Blakeney on 28 May 1752. Their son John Blakeney also later sat as an MP for the borough.

High Sheriff of County Galway
The High Sheriff of County Galway was the Sovereign's judicial representative in County Galway. Initially an office for lifetime, assigned by the Sovereign, the High Sheriff became annually appointed from the Provisions of Oxford in 1258. Besides his judicial importance, he had ceremonial and administrative functions and executed High Court Writs.

The first (High) Shrivalties were established before the Norman Conquest in 1066 and date back to Saxon times. In 1908, an Order in Council made the Lord-Lieutenant the Sovereign's prime representative in a county and reduced the High Sheriff's precedence. However the office retained his responsibilities for the preservation of law and order in a county.

In Galway the office of High Sheriff was established when Connacht was shired around 1569 and ceased to exist with the establishment of the Irish Free State in 1922.
Bahrain Handball Federation
The Bahrain Handball Federation (BHF) (Arabic: اتحاد البحرين لكرة اليد) is the governing body of handball and beach handball in the Kingdom of Bahrain. Founded in 1974, BHF is affiliated to the International Handball Federation and the Asian Handball Federation. BHF is also affiliated to the Bahrain Olympic Committee. It is based in Manama.

Bahrain Olympic Committee
The Bahrain Olympic Committee (Arabic: اللجنة الأولمبية البحرينية, IOC code: BRN) is the National Olympic Committee representing Bahrain as a member of the International Olympic Committee. It was formed in 1978 and received official recognition in 1979. It is responsible for organizing Bahrain's participation in the Olympic Games.
Gelmini reform
The Gelmini reform (Italian: riforma Gelmini) refers to the set of acts of the Italian Republic – issued during the Berlusconi IV Cabinet – concerning the education sector in Italy.

Entering into force during the Minister of Education, university and Research Mariastella Gelmini's term of office between 2008 and 2011, it profoundly altered the Moratti reform of 2003.

Secondary education in Italy
Secondary education in Italy lasts eight years and is divided in two stages: scuola secondaria di primo grado ("lower secondary school"), also known as scuola media, corresponding to the ISCED 2011 Level 2, middle school and scuola secondaria di secondo grado ("upper secondary school"), which corresponds to the ISCED 2011 Level 3, high school. The middle school lasts three years from the age of 11 to age 14, and the upper secondary from 14 to 19.
Curious George (franchise)
Curious George is an American media franchise based on the book series of the same name by H. A. Rey and Margret Rey. The series began with the theatrical release of the first film in 2006. The film's success led it to receiving direct-to-video sequels, a television series (which aired three specials during its run) as well as a video game.

It  stars a  tailless monkey by the name George and his owner known as the Man with the Yellow Hat, or Ted as he is named in the films.

Curious George
Curious George is a fictional monkey who is the title character of a series of popular children's picture books written and illustrated by Margret and H. A. Rey. Various media, including films and TV shows, have been based upon the original book series.

George is described as "a good little monkey, and always very curious". In the first book, George is caught by "The Man with the Yellow Hat" and taken from Africa to America where the two live together. George and the Man with the Yellow Hat become good friends.

George's first appearance was as a monkey named "Fifi" in the book Cecily G. and the Nine Monkeys, which was first published in France during 1939 in the late years. The popularity of the character led the Reys to feature "George" in his own series.
Akrokerri College of Education
Akrokerri College of Education is a teacher education college in Akrokerri (Adansi West District, Ashanti Region, Ghana). The college is located in Ashanti / Brong Ahafo zone. It is one of the about 46 public colleges of education in Ghana. The college participated in the DFID-funded T-TEL programme.  It was accredited to tertiary institution in 2007 and was affiliated to Kwame Nkrumah University of Science and Technology (KNUST) in 2019.

Adanse
Adanse or Adansi was one of the earliest Akan states in the southern part of present-day Ashanti Region, Ghana. It is regarded as the ancestral homeland from which many of the southern Akan trace their origins. Adanse became an early centre of gold production, regional trade, and clan-based governance, and is remembered as senior among principal Akan states. It influenced the formation of later polities including Denkyira, Akyem, Assin, and the Asante Empire.
Ian G. Macdonald
Ian Grant Macdonald FRS (11 October 1928 – 8 August 2023) was a British mathematician known for his contributions to symmetric functions, special functions, Lie algebra theory and other aspects of algebra, algebraic combinatorics, and combinatorics.

Symmetric function
In mathematics, a function of  variables is symmetric if its value is the same no matter the order of its arguments. For example, a function  of two arguments is a symmetric function if and only if  for all  and  such that  and  are in the domain of  The most commonly encountered symmetric functions are polynomial functions, which are given by the symmetric polynomials.

A related notion is alternating polynomials, which change sign under an interchange of variables. Aside from polynomial functions, tensors that act as functions of several vectors can be symmetric, and in fact the space of symmetric -tensors on a vector space  is isomorphic to the space of homogeneous polynomials of degree  on  Symmetric functions should not be confused with even and odd functions, which have a different sort of symmetry.
Braunstein–Ghosh–Severini entropy
In network theory, the Braunstein–Ghosh–Severini entropy (BGS entropy) of a network is the von Neumann entropy of a density matrix given by a normalized Laplacian matrix of the network. This definition of entropy does not have a clear thermodynamical interpretation. The BGS entropy has been used in the context of quantum gravity.

Von Neumann entropy
In physics, the von Neumann entropy, named after John von Neumann, is a measure of the statistical uncertainty within a description of a quantum system. It extends the concept of Gibbs entropy from classical statistical mechanics to quantum statistical mechanics, and it is the quantum counterpart of the Shannon entropy from classical information theory. For a quantum-mechanical system described by a density matrix ρ, the von Neumann entropy is

where  denotes the trace and  denotes the matrix version of the natural logarithm. If the density matrix ρ is written in a basis of its eigenvectors  as

then the von Neumann entropy is merely

In this form, S can be seen as the Shannon entropy of the eigenvalues, reinterpreted as probabilities.

The von Neumann entropy and quantities based upon it are widely used in the study of quantum entanglement.
Samara Time
Samara Time (SAMT) is the time zone four hours ahead of UTC (UTC+4) and 1 hour ahead of Moscow Time (MSK+1). Samara Time is used in Astrakhan Oblast, Samara Oblast, Saratov Oblast, Udmurtia, and Ulyanovsk Oblast.

Time zone
A time zone is an area which observes a uniform standard time for legal, commercial, and social purposes. Time zones tend to follow the boundaries between countries and their subdivisions instead of strictly following longitude, because it is convenient for areas in frequent communication to keep the same time.

Each time zone is defined by a standard offset from Coordinated Universal Time (UTC). The offsets range from UTC−12:00 to UTC+14:00, and are usually a whole number of hours, but a few zones are offset by an additional 30 or 45 minutes, such as in India and Nepal. Some areas in a time zone may use a different offset for part of the year, typically one hour ahead during spring and summer, a practice known as daylight saving time (DST).
Mnemosyne
In Greek mythology, Mnemosyne (/nɪˈmɒzɪni/; Ancient Greek: Μνημοσύνη) was one of the Titans, who are the children of Uranus (Sky) and Gaia (Earth). She was the goddess of memory and the mother of the nine Muses by Zeus. The name Mnemosyne is derived from the Greek word mnēmē ('remembrance, memory').

Asclepius
Asclepius (/æsˈkliːpiəs/; Ancient Greek: Ἀσκληπιός Asklēpiós [asklɛːpiós]; Latin: Aesculapius) is a hero and god of medicine in ancient Greek religion and mythology. He is the son of Apollo and Coronis, or Arsinoe, or of Apollo alone. Asclepius represents the healing aspect of the medical arts; his daughters, the Asclepiades, are: Hygieia ("Health, Healthiness"), Iaso (from ἴασις "healing, recovering, recuperation", the goddess of recuperation from illness), Aceso (from ἄκεσις "healing", the goddess of the healing process), Aegle (the goddess of good health) and Panacea (the goddess of universal remedy). He has several sons as well. He was associated with the Roman/Etruscan god Vediovis and the Egyptian Imhotep. The rod of Asclepius, a snake-entwined staff similar to the caduceus, remains a symbol of medicine today. Those physicians and attendants who served this god were known as the Therapeutae of Asclepius.
Taxonomy of invertebrates (Brusca & Brusca, 2003)
The biological systematics and  taxonomy of invertebrates as proposed by Richard C. Brusca and Gary J. Brusca in 2003 is a system of classification of invertebrates, as a way to classify animals without backbones.

Salinella
Salinella salve is a dubious species of a very simple animal which some have named as the sole member of the phylum Monoblastozoa. It was discovered in 1892 by Johannes Frenzel in the salt pans of Córdoba Province, Argentina and cultivated in a laboratory by him. This animal has not been found since and its real existence is considered as doubtful. A project involving Michael Schrödl from the Zoological State Collection in Munich searched for Salinella in salt lakes across Argentina and Chile, but failed to find any specimens.
Pfungstadt Railway
The Pfungstadt Railway (Pfungstadtbahn) is a single-track branch line that branches off the Main-Neckar Railway in Darmstadt-Eberstadt and runs to a station on the eastern edge of the inner town of Pfungstadt, in Hesse, Germany.

Darmstadt-Eberstadt station
Darmstadt-Eberstadt station is a railway station in the Eberstadt district of the town of Darmstadt, located in Hesse, Germany. The station opened in 1846. The station building was demolished in March 1966 and replaced by a simple entrance structure.
2025 Monaco Grand Prix
The 2025 Monaco Grand Prix (officially known as the Formula 1 TAG Heuer Grand Prix de Monaco 2025) was a Formula One motor race held on 25 May 2025, at the Circuit de Monaco in Monaco. It was the eighth round of the 2025 Formula One World Championship. Lando Norris of McLaren took pole position for the race, which he went on to win, his second of the season, with Charles Leclerc of Ferrari second and Norris's teammate Oscar Piastri third. This was the first McLaren race victory at Monaco since 2008.

Racing flags
Racing flags are traditionally used in auto racing and similar motorsports to indicate track conditions and to communicate important messages to drivers. Typically, the starter, sometimes the grand marshal of a race, waves the flags atop a flag stand near the start-finish line. Track marshals are also stationed at observation posts along the race track in order to communicate both local and course-wide conditions to drivers.  Alternatively, some race tracks employ lights to supplement the primary flag at the start-finish line.
1931 All-Eastern football team
The 1931 All-Eastern football team consists of American football players chosen by various selectors as the best players at each position among the Eastern colleges and universities during the 1931 college football season.

Four players were named to the first team by the Associated Press, United Press, and Central Press Association. They were quarterback Barry Wood of Harvard; end John Orsi of Colgate; guard Jim Zyntell of Holy Cross; and center Ralph Daugherty of Pittsburgh.

Central Press Association
The Central Press Association was American newspaper syndication company based in Cleveland, Ohio.  It was in business from 1910 to 1971. Originally independent, it was a subsidiary of King Features Syndicate from 1930 onwards. At its peak, the Central Press supplied features, columns, comic strips, and photographs to more than 400 newspapers and 12 million daily readers. Notable comic strips that originated with Central Press include Brick Bradford, Etta Kett, and Muggs McGinnis (later titled Muggs and Skeeter).
Pegulicianine
Pegulicianine, sold under the brand name Lumisight, is an optical imaging agent. It is given via intravenous injection.

Pegulicianine was approved for medical use in the United States in April 2024. The US Food and Drug Administration (FDA) considers it to be a first-in-class medication.

Medical optical imaging
Medical optical imaging is the use of light as an investigational imaging technique for medical applications,  pioneered by American Physical Chemist Britton Chance. Examples include optical microscopy, spectroscopy, endoscopy, scanning laser ophthalmoscopy, laser Doppler imaging, optical coherence tomography, and transdermal optical imaging. Because light is an electromagnetic wave, similar phenomena occur in X-rays, microwaves, and radio waves.

Optical imaging systems may be divided into diffusive and ballistic imaging systems. A model for photon migration in turbid biological media has been developed by Bonner et al. Such a model can be applied for interpretation  data obtained from laser Doppler blood-flow monitors and for designing  protocols for therapeutic
excitation of tissue chromophores.
Sebastián Valenzuela Agüero
Sebastián Andrés Valenzuela Agüero (born 14 September 1977) is a Chilean lawyer who served as Undersecretary of Justice during Sebastián Pinera's second government.

He has taught at the Central University of Chile and the Pontifical Catholic University of Chile.

Ministry of Justice and Human Rights (Chile)
The Ministry of Justice and Human Rights of Chile (Spanish: Ministerio de Justicia y Derechos Humanos; MinJusticia) is the state ministry responsible for liaising between the executive branch and the judicial branch, and promoting and fostering human rights. Currently, the lawyer Jaime Gajardo Falcón serves as Minister of Justice and Human Rights and Daniela Quintanilla holds the position of Head of the Undersecretariat of Human Rights, both appointed under president Gabriel Boric.

The Undersecretary for Human Rights is the chief executive of the Undersecretariat of Human Rights and the immediate collaborator of the Minister in matters within its sphere of competence, and, in the event of the absence or incapacity of the Undersecretary of Justice, serves as the latter's legal substitute.
Soybean vein necrosis virus
Soybean vein necrosis virus (SVNV, previously: Soybean vein necrosis associated virus SVNaV) is a plant pathogenic virus of soybeans (Glycine max). SVNV was discovered in Tennessee in 2008 and has recently been found in many US states from the Southeast and East coast to some western states including CA. This pathogen initially causes intraveinal chlorosis (yellowing) in leaves. This chlorosis then spreads throughout the leaf and eventually these chlorotic areas can become necrotic. It is a member of the order Elliovirales, family Tospoviridae and genus Orthotospovirus, which is the only genus within this virus family that infects plants. Like other members of Elliovirales, this virus is enveloped and has a negative sense single-stranded RNA (−ssRNA) genome composed of three genomic segments (S, M, and L). It encodes proteins on the M and S segments in an ambisense manner.

Agricultural extension
Agricultural extension is the application of scientific research and new knowledge to agricultural practices through farmer education. The field of 'extension' now encompasses a wider range of communication and learning activities organized for rural people by educators from different disciplines, including agriculture, agricultural marketing, health, and business studies.

Extension practitioners can be found throughout the world, usually working for government agencies. They are represented by several professional organizations, networks and extension journals.

Agricultural extension agencies in developing countries receive large amounts of support from international development organizations such as the World Bank and the Food and Agriculture Organization of the United Nations.
Chemical bonding model
A chemical bonding model is a theoretical model used to explain atomic bonding structure, molecular geometry, properties, and reactivity of physical matter. This can refer to:

VSEPR theory, a model of molecular geometry.

Valence bond theory, which describes molecular electronic structure with localized bonds and lone pairs.

Molecular orbital theory, which describes molecular electronic structure with delocalized molecular orbitals.

Crystal field theory, an electrostatic model for transition metal complexes.

Ligand field theory, the application of molecular orbital theory to transition metal complexes.

Valence bond theory
In chemistry, valence bond (VB) theory is one of the two basic theories, along with molecular orbital (MO) theory, that were developed to use the methods of quantum mechanics to describe chemical bonding. It focuses on how the atomic orbitals of the dissociated atoms combine to give individual chemical bonds when a molecule is formed. In contrast, molecular orbital theory has orbitals that cover the whole molecule.
Kuyavian Borowiaks
Kuyavian Borowiaks is an ethnic subgroup of Kuyavians, who themselves are an ethnographic group of Polish people. They originate from the forest area of southern Kuyavia, located between the towns of Brdów, Przedecz, and Sompolno, within the counties of Koło and Konin, within the Greater Poland Voivodeship, Poland. They speak the Kuyavian subdialect of the Greater Poland dialect of Polish language. The group itself has inflected by nearby groups of Kashubians and Greater Poland people.

Kuyavian dialect
The Kuyavian dialect (Polish: gwara kujawska) belongs to the Greater Poland dialect group and is spoken in Kuyavia. It borders the Chełmno-Dobrzyń dialect to the north, the Northern Greater Polish dialect to the west, the Eastern Greater Polish dialect to the south, the Masovian Near Mazovian dialect to the northwest and the Łęczyca dialect to the southeast.