hotchpotch/wikipedia-multilingual-ir-related-lead-pairs huggingface dataset:
Threshold House
Threshold House is one of several record labels created by Coil to release their own work and that of affiliated projects. Associated labels include Eskaton and Chalice. It is also the name for the official Coil website.

The label was initially a vanity label of sorts, as all releases were manufactured and distributed by other labels, most prominently World Serpent Distribution. Following the bankruptcy of World Serpent, the label continued independently.

The logo for Threshold House is a castle-like building, possibly what Coil have referred to as "The East Tower" in past interviews, and a moon. It is also very similar to artist recreations of the buildings at Catalhoyuk.

After the death of John Balance and the disbanding of Coil, Peter Christopherson started a solo effort, The Threshold HouseBoys Choir, based on the name Threshold House.

Vanity label
Informally, a vanity label (compare vanity press) is a record label founded as a wholly  or partially owned subsidiary of another, larger, and better established (at least at the time of the vanity label's founding) record label, where the subsidiary is (at least nominally) controlled by a successful recording artist, designed to allow this artist to release music by other artists they admire.

The parent label handles the production and distribution and funding of the vanity label, but the album is usually released with the vanity brand name prominent. Usually, the artist/head of the vanity label is signed to the parent label, and this artist's own recordings will be released under the vanity brand name.

Creating a vanity label can be an attractive idea for the parent label, primarily as a "perk" to keep a successful artist on the label's roster happy and as a venue to bring fellow artists to the public's attention.
Gnaeus Cornelius Lentulus Augur
Gnaeus Cornelius Lentulus "Augur" (c. 54 BC – 25 AD) was a politician and general of the early Roman Empire during the reign of Augustus, who became consul in 14 BC as the colleague of Marcus Licinius Crassus Frugi. Enormously wealthy, he reputedly was forced by emperor Tiberius to commit suicide in 25 AD.

Suetonius
Gaius Suetonius Tranquillus (Latin: [ˈɡaːiʊs sweːˈtoːniʊs traŋˈkᶣɪlːʊs]), commonly referred to as Suetonius (/swɪˈtoʊniəs/ swih-TOH-nee-əs; c. AD 69 – after AD 122), was a Roman historian who wrote during the early Imperial era of the Roman Empire. His most important surviving work is De vita Caesarum, commonly known in English as The Twelve Caesars, a set of biographies of 12 successive Roman rulers from Julius Caesar to Domitian. Other works by Suetonius concerned the daily life of Rome, politics, oratory, and the lives of famous writers, including poets, historians, and grammarians. A few of these books have partially survived, but many have been lost.
Olena Chekan
Olena Vasilivna Chekan (also Yelena Chekan, Ukrainian: Олeнa Вacилівнa Чeкaн, Polish: Helena Czekan, Serbian: Jelena Чекић; 26 April 1946, Kyiv, Soviet Union – 21 December 2013, Kyiv, Ukraine) was a Soviet and Ukrainian film actress, script writer and journalist.

1+1 (TV channel)
1+1 (Ukrainian: один плюс один, romanized: odyn plius odyn) is a national Ukrainian language TV channel owned by 1+1 Media Group. It has the second-largest geographic reach of any channel in Ukraine, covering 95% of Ukraine's territory.

Since 1 December 2022, the original 1+1 channel is branded as 1+1 Marafon relaying United News. The rest of its output was spun-off to an emergency channel, 1+1 Ukraine, which started broadcasting on 24 December 2022.
1971–72 Florida State Seminoles men's basketball team
The 1971–72 Florida State Seminoles men's basketball team represented Florida State University during the 1971–72 college basketball season. Led by head coach Hugh Durham, the Seminoles reached the championship game of the NCAA tournament before losing to unbeaten, 5-time defending national champion UCLA, 81–76. The team finished with an overall record of 28–5.

1971–72 UCLA Bruins men's basketball team
The 1971–72 UCLA Bruins men's basketball team won the National Collegiate Championship on March 25, 1972, in the Los Angeles Sports Arena with an 81–76 victory over Florida State. It was the sixth consecutive championship (and eighth in nine years) under John Wooden, in his 25th year as head coach at UCLA. This was the final year that the national championship game was played on Saturday.

The 1971–72 Bruins had an undefeated record of 30–0,  winning by an average margin of over thirty points. They won all 26 games in the regular season (fourteen in Pac-8  play), then four in the NCAA tournament. This was the 45th consecutive victory in a winning streak that reached 88 games, an NCAA record.
Corps Saxo-Thuringia München
The Corps Saxo-Thuringia München is a fraternity (Studentenverbindung) in Munich, Germany, founded on March 15, 1882. It is one of 162 German Student Corps in Germany, Austria, Switzerland, Belgium, Latvia and Hungary today. The Corps is a member of the Weinheimer Senioren-Convent (WSC), the second oldest federation of classical European fraternal corporations, with roots dating back to the 15th century and fraternities founded in several European countries.

Membership in the fraternity is open to honorable men studying at one of Munich's universities and is based exclusively on personality, good moral standing, and strength of character. Members of the Corps Saxo-Thuringia value and engage in the tradition of academic fencing as a way to sharpen and prove their character under pressure.

Landsmannschaft (Studentenverbindung)
A Landsmannschaft (German: [ˈlantsmanʃaft]; Latin natio, plural nationes) is a German fraternity of several fraternity forms called Studentenverbindung.

The older forms of Landsmannschaften were part of corporations and are closely aligned with the beginnings of universities in medieval times of the 12th and 13th centuries.

The newer forms of Landsmannschaften are a kind of reform corps and most Landsmannschaften are members of the Coburger Convent.

This is also the term for a Jewish burial society: landsmanshaft
Shinohara Tainoshin
Shinohara Tainoshin (篠原 泰之進, December 22, 1828 – June 13, 1911) was a Japanese samurai from Chikugo Province who lived during the late Tokugawa shogunate. He sided with Satsuma in the Battle of Toba–Fushimi. After the Meiji Restoration, Shinohara became a businessman and later, a devout Christian.

In his memoir, Shinohara describes pivotal events and circumstances surrounding the Shinsengumi, Aburakōji Incident and his own assassination attempt on Kondō Isami.

Shinsengumi
The Shinsengumi (新選組, "Newly Selected Corps") was a small secret police organization, an elite group of swordsmen organized by commoners and low-ranking samurai, commissioned by the bakufu (military government) during Japan's Bakumatsu period (late Tokugawa shogunate) in 1863. It was active until 1869. It was founded to protect shogunate representatives in Kyoto at a time when a controversial imperial edict to exclude foreign trade from Japan had been made and the Chōshū clan had been forced from the imperial court. They gained considerable fame from events such as the Ikedaya incident and the August 18 coup, among others. The members were drawn from the sword schools of Edo.
Young Patriots (Basque Country)
Young Patriots (in Basque: Gazte Abertzaleak (GA)) is since 1988 the youth wing of the Basque political party Eusko Alkartasuna (EA). Gazte Abertzaleak is a founding member of the EFAY (Youth branch of the European Free Alliance).

Gazte Abertzaleak has an ideology in common with Eusko Alkartasuna, but assuming their own position on several issues due to the political autonomy they enjoy. GA is represented in the executive board of every local organization of EA, in regional organizations and its secretary general is full member of the national executive of the mother party Eusko Alkartasuna.

Their current secretary general is Andoni Iriondo, elected in 2019

Basque Country (greater region)
The Basque Country (Basque: Euskal Herria; Spanish: País Vasco; French: Pays basque; Occitan: Pais Basco) is the name given to the home of the Basque people. The Basque Country is located in the western Pyrenees, straddling the border between France and Spain on the coast of the Bay of Biscay.

Encompassing the Autonomous Communities of the Basque Country and Navarre in Spain and the Northern Basque Country in France, the region is home to the Basque people (Basque: Euskaldunak), their language (Basque: Euskara), culture and traditions. The area is neither linguistically nor culturally homogeneous, and certain areas have a majority of people who do not consider themselves Basque, such as the south of Navarre. The concept is still highly controversial, and the Supreme Court of Navarre has upheld a denial of government funding to school books that include the Navarre community within the Basque Country area.
Iqbal (name)
Iqbal (اقبال‎) is a name and surname of Persian origin meaning "prosperity", "luck" or "power". It is strongly associated with the Islamic philosopher and poet Muhammad Iqbal (1877–1938), often regarded as the ideological founder of Pakistan.

Walid Iqbal
Walid Iqbal is a Pakistani politician, lawyer, law professor, and a member of Senate of Pakistan from Punjab, Pakistan and the Chairperson of the Senate Committee on Human Rights. He frequently participates in international conferences, panel discussions, and television talk shows.
Sanspareil
Sanspareil rock garden (French “sans pareil” [sɑ̃paˈʀɛj] meaning 'unparalleled' or 'incomparable') is an English landscape garden created between 1744 and 1748 in the village also now called Sanspareil, pronounced locally in German, or the Ostfränkisch dialect as "Samberell". It is in the municipality of Wonsees in the district of Kulmbach, Bavaria.

The 13-hectare garden incorporates natural rock outcrops of the Franconian Jura and the medieval castle of Zwernitz. Work on it began under Frederick, Margrave of Brandenburg-Bayreuth and was completed by his wife Margravine Wilhelmine. On first seeing the grove with its strange rock formations, one of Frederick's guests is said to have exclaimed 'C'est sans pareil!' – 'It has no equal!'.

The entire ensemble is a protected monument. The garden has been designated Geotope 477R008 by the Bavarian State Office for the Environment.

Hermitage Museum (Bayreuth)
The Hermitage or Eremitage (in German) is a palace complex and garden in Bayreuth, Germany.

The museum was created from a historical park with fountains, constructed in 1715. Notable buildings include the Old Palace, a New Castle with sun temple, and other smaller buildings.

Das Neues Schloss (the New Castle)

The New Castle built in 1753 (called sun temple) with entrance, view from the south

The Old Palace (1719-22), exterior, from the entrance side

Hofgarten (the Caste Garden)

The Old Palace in perspective of southeast

The Old Castle in perspective of southwest
Clemens Jabloner
Clemens Jabloner (born 28 November 1948) is an Austrian jurist who served as Vice-Chancellor of Austria and Minister of Justice in the Bierlein government from 2019 to 2020. He previously served as president of the Supreme Administrative Court of Austria from 1993 to 2013 and was a professor of jurisprudence at the University of Vienna.

Vice-Chancellor of Austria
The vice-chancellor of Austria is a member of the Government of Austria and is the deputy to the Chancellor. It is functionally equivalent to a deputy prime minister in other countries with parliamentary systems.

The current vice-chancellor is Andreas Babler of the Social Democratic Party, since 3 March 2025.
Thismia kobensis
Thismia kobensis is a species of flowering plant from the Thismia genus in the myco-heterotrophic family Burmanniaceae.

The type and originally only specimen was discovered in Kobe, Japan, in 1992, and preserved without identification, although it was originally assigned to the genus Oxygyne. No new specimens were found in follow-up surveys between 1993 and 1999, and the plant's original habitat was destroyed by land development in 1999. T. kobensis was declared extinct in 2010 due to habitat loss and deforestation. It was described as a species of Thismia in 2018.

In 2021 the plant was rediscovered some 30 km away from the original location. 20 specimens were found in a conifer plantation. News of the rediscovery was published in 2023.

Myco-heterotrophy
Myco-heterotrophy (from Greek μύκης mýkes 'fungus', ἕτερος héteros 'another', 'different' and τροφή trophé 'nutrition') is a symbiotic relationship between certain kinds of plants and fungi, in which the plant gets all or part of its food from parasitism upon fungi rather than from photosynthesis. A myco-heterotroph is the parasitic plant partner in this relationship. Myco-heterotrophy is considered a kind of cheating relationship and myco-heterotrophs are sometimes informally referred to as "mycorrhizal cheaters". This relationship is sometimes referred to as mycotrophy, though this term is also used for plants that engage in mutualistic mycorrhizal relationships.
Cannabis and international law
The status of Cannabis in international law refers to the series of dispositions in international law affecting States' sovereignty in relation to the Cannabis plant genus, to a variety of "cannabis products" derived from the plant, or to their synthetic analogs.

International Treaty on Plant Genetic Resources for Food and Agriculture
The International Treaty on Plant Genetic Resources for Food and Agriculture (also known as ITPGRFA, International Seed Treaty or Plant Treaty) is a comprehensive international agreement in harmony with the Convention on Biological Diversity, which aims at guaranteeing food security through the conservation, exchange and sustainable use of the world's plant genetic resources for food and agriculture (PGRFA), the fair and equitable benefit sharing arising from its use, as well as the recognition of farmers' rights. It was signed in 2001 in Madrid, and entered into force on 29 June 2004.
Statistical learning theory
Statistical learning theory is a framework for machine learning drawing from the fields of statistics and functional analysis. Statistical learning theory deals with the statistical inference problem of finding a predictive function based on data. Statistical learning theory has led to successful applications in fields such as computer vision, speech recognition, and bioinformatics.

Lp space
In mathematics, the Lp spaces are function spaces defined using a natural generalization of the p-norm for finite-dimensional vector spaces. They are sometimes called Lebesgue spaces, named after Henri Lebesgue (Dunford & Schwartz 1958, III.3), although according to the Bourbaki group (Bourbaki 1987) they were first introduced by Frigyes Riesz (Riesz 1910).

Lp spaces form an important class of Banach spaces in functional analysis, and of topological vector spaces. Because of their key role in the mathematical analysis of measure and probability spaces, Lebesgue spaces are used also in the theoretical discussion of problems in physics, statistics, economics, finance, engineering, and other disciplines.
Guðrún Hafsteinsdóttir
Guðrún Hafsteinsdóttir (born 9 February 1970) is an Icelandic politician and business leader. With a BA in anthropology and a diploma in Applied Gender Studies, she has held significant roles in her family's company, Kjörís ehf. Since 2021, she has been serving as a Member of Althing, the national parliament, for the South Constituency representing the Independence Party. From June 2023 to December 2024, she was also the Minister of Justice. In March 2025, she was elected chair of the Independence Party as successor of Bjarni Benediktsson.

Minister of Justice (Iceland)
The Minister of Justice (Icelandic: Dómsmálaráðherra) in Iceland is the head of the Ministry of Justice and is a member of the Cabinet of Iceland. The Ministry was formed in 2017, and the current Minister is Þorbjörg Sigríður Gunnlaugsdóttir.
Brazil at the 1978 FIFA World Cup
The Brazil national football team played in the 1978 FIFA World Cup, and continued to maintained their record of being the only team to enter every World Cup Finals.

Brazil finished in third place, having failed to top their group in the second group phase.

1978 FIFA World Cup qualification (CONMEBOL)
Listed below are the dates and results for the 1978 FIFA World Cup qualification rounds for the South American Zone (CONMEBOL). For an overview of the qualification rounds, see the article 1978 FIFA World Cup qualification.

A total of 10 CONMEBOL teams entered the competition. The South American zone was allocated 3.5 places (out of 16) in the final tournament. Argentina, the hosts, qualified automatically, leaving 2.5 spots open for competition between 9 teams.
Siddu Nyamagouda
Siddu Nyamagouda (1950-2018), also known as Barrage Siddu, was an Indian politician who served as the Minister of State for Coal in the Government of India. He also held the position of MLC and was elected twice as Member of the Legislative Assembly to the Karnataka Legislative Assembly in 2013 and 2018 from the Jamakhandi constituency in Bagalkote district.

Jamakhandi
Jamakhandi is a city in Bagalkot district in the Indian state of Karnataka. It was the capital of the former princely state of Jamkhandi. It is located 90 km towards west from district headquarters. It is the first princely state to merge in constituent India based on demand to make Jamkhandi as a district. It is a subdivision of the district. Mudhol, Bilagi, Rabakavi-Banahatti, Teradal and Jamakhandi taluks come under Jamakhandi subdivision.

The city is located near to the Krishna river. It is education hub of the district. It was a princely state, the territory included Kundagol taluk of present day Dharwar district.it is the education hub of the district.
Rachel Scott (artist)
Rachel Scott, Lady Bowling née Tripp (born 20 April 1940 in Fulmerchase, Buckinghamshire, England), known professionally as Rachel Scott or Rachel Scott Bowling, is a British artist who creates "rustic hand-spun rugs", hand-woven with her own spun undyed wool from breeds of British sheep with different coloured fleeces. She grew up in the Somerset, Dorset and Hampshire countryside before moving to London in 1959 to study painting at the Royal College of Art.

Crochet
Crochet (English:  /kroʊˈʃeɪ/; French: [kʁɔʃɛ]) is a process of creating textiles by using a crochet hook to interlock loops of yarn, thread, or strands of other materials. The name is derived from the French term crochet, which means 'hook'. Hooks can be made from different materials (aluminum, steel, metal, wood, bamboo, bone, etc.), sizes, and types (in-line, tapered, ergonomic, etc.). The key difference between crochet and knitting, beyond the implements used for their production, is that each stitch in crochet is completed before the next one, while knitting keeps many stitches open at a time. Some variant forms of crochet however, such as Tunisian crochet and Broomstick lace, do keep multiple crochet stitches open at a time.
National Digital Preservation Program
The National Digital Preservation Program is an initiative run by the Indian Ministry of Electronics and Information Technology (MeitY) to improve digital preservation efforts in India as a means to counter rapidly changing technology and digital obsolescence. The program was initially conceived of in 2008 by the Research & Development in IT (R&D in IT) division of MeitY and was further developed in March 24-25, 2009 during an Indo-US Workshop on International Trends in Digital Preservation that was organized by the Centre for Development of Advanced Computing (C-DAC) of Pune, India, with sponsorship from Indo-US Science & Technology Forum. Following this workshop, C-DAC continued to implement further digital preservation efforts.

Digital obsolescence
Digital obsolescence is the risk of data loss because of inabilities to access digital assets, due to the hardware or software required for information retrieval being repeatedly replaced by newer devices and systems, resulting in increasingly incompatible formats. While the threat of an eventual "digital dark age" (where large swaths of important cultural and intellectual information stored on archaic formats becomes irretrievably lost) was initially met with little concern until the 1990s, modern digital preservation efforts in the information and archival fields have implemented protocols and strategies such as data migration and technical audits, while the salvage and emulation of antiquated hardware and software address digital obsolescence to limit the potential damage to long-term information access.
Disjunction property of Wallman
In mathematics, especially in order theory, a partially ordered set with a unique minimal element 0 has the disjunction property of Wallman when for every pair (a, b) of elements of the poset, either b ≤ a or there exists an element c ≤ b such that c ≠ 0 and c has no nontrivial common predecessor with a. That is, in the latter case, the only x with x ≤ a and x ≤ c is x = 0.

A version of this property for lattices was introduced by Wallman (1938), in a paper showing that the homology theory of a topological space could be defined in terms of its distributive lattice of closed sets. He observed that the inclusion order on the closed sets of a T1 space has the disjunction property. The generalization to partial orders was introduced by Wolk (1956).

Partially ordered set
In mathematics, especially order theory, a partial order on a set is an arrangement such that, for certain pairs of elements, one precedes the other. The word partial is used to indicate that not every pair of elements needs to be comparable; that is, there may be pairs for which neither element precedes the other. Partial orders thus generalize total orders, in which every pair is comparable.

Formally, a partial order is a homogeneous binary relation that is reflexive, antisymmetric, and transitive. A partially ordered set (poset for short) is an ordered pair  consisting of a set  (called the ground set of ) and a partial order  on . When the meaning is clear from context and there is no ambiguity about the partial order, the set  itself is sometimes called a poset.
Xingqi (circulating breath)
xingqi (Chinese: 行氣; trans. "circulating qi / breath") is a group of breath-control techniques that have been developed and practiced from the Warring States period (c. 475-221 BCE) to the present. Examples include Traditional Chinese medicine, Daoist meditation, daoyin breathing calisthenics, taixi embryonic breathing, neidan internal alchemy, neigong internal exercises, qigong deep-breathing exercises, and taijiquan slow-motion martial art. Since the polysemous keyword qi can mean natural "breath; air" and/or alleged supernatural "vital breath; life force", xingqi signifies "circulating breath" in meditational contexts or "activating vital breath" in medical contexts.

Zhenren
Zhenren (Chinese: 真人; pinyin: zhēnrén; Wade–Giles: chen-jen; lit. 'true/ upright/ genuine person' or 'person of truth') is a Chinese term that first appeared in the Zhuangzi meaning "a Taoist spiritual master" in those writings, as in one who has mastered realization of the Tao. Religious Taoism mythologized zhenren, having them occupy various places in the celestial hierarchy sometimes synonymous with xian. Zhenren has been used in various ways depending on the sect and time period.