hotchpotch/wikipedia-multilingual-ir-related-lead-pairs huggingface dataset:
Pencil-tailed tree mouse
Chiropodomys (or pencil-tailed tree mice) is a genus of Old World rats and mice native to Southeast Asia and northeast India. They are tree-dwelling, very small mice, mostly found in tropical rainforest. In total six extant species have been identified, but only one of these, Chiropodomys gliroides, is common and widely distributed, and has been extensively studied.

Indomalayan pencil-tailed tree mouse
The Indomalayan pencil-tailed tree mouse or simply pencil-tailed tree mouse (Chiropodomys gliroides) is a species of arboreal rodent in the family Muridae. It is found in northeastern India, southern China (including Hainan), Myanmar, Thailand, Laos, Cambodia, Vietnam, Peninsular Malaysia, and Indonesia (Java, Sumatra, the Mentawai Islands, and some other islands). This locally abundant but patchily distributed species occurs in primary and secondary forests, without affinity to particular forest types. It can suffer from deforestation and is sometimes harvested for consumption.
International Computers and Tabulators
International Computers and Tabulators or ICT was a British computer manufacturer, formed in 1959 by a merger of the British Tabulating Machine Company (BTM) and Powers-Samas. In 1963 it acquired the business computer divisions of Ferranti.: 219–220  It exported computers to many countries and in 1968 became part of International Computers Limited (ICL).

British Tabulating Machine Company
The British Tabulating Machine Company (BTM) was a firm which manufactured and sold Hollerith unit record equipment and other data-processing equipment. During World War II, BTM constructed some 200 "bombes", machines used at Bletchley Park to break the German Enigma machine ciphers.
Lincoln Park (Washington, D.C.)
Lincoln Park, historically known as Lincoln Square, is the largest urban park located in the Capitol Hill neighborhood of Washington, D.C., United States. From 1862 to 1865, during the American Civil War, it was the site of Lincoln Hospital, then the largest hospital in Washington, D.C. It is located along East Capitol Street, which surrounds the park.

East Capitol Street
East Capitol Street is a major street that divides the northeast and southeast quadrants of Washington, D.C., United States. It runs due east from the United States Capitol to the DC-Maryland border. The street is uninterrupted until Lincoln Park then continues eastward around the RFK Stadium campus. East of the stadium, East Capitol crosses the Anacostia River via the Whitney Young Memorial Bridge and then goes underneath Route 295 before crossing into Prince George's County, Maryland, where it becomes Maryland State Highway 214.

The western stretch of East Capitol Street passes through the Capitol Hill and Hill East neighborhoods. East Capitol Street is home to the Folger Shakespeare Library, US-Asia Institute, Les Aspin Center for Government, East Capitol Street Car Barn, D.C. Armory, and the future New Commanders Stadium.
Bicircular matroid
In the mathematical subject of matroid theory, the bicircular matroid of a graph G is the matroid B(G) whose points are the edges of G and whose independent sets are the edge sets of pseudoforests of G, that is, the edge sets in which each connected component contains at most one cycle.

The bicircular matroid was introduced by Simões-Pereira (1972) and explored further by Matthews (1977) and others.  It is a special case of the frame matroid of a biased graph.

Matroid
In combinatorics, a matroid /ˈmeɪtrɔɪd/ is a structure that abstracts and generalizes the notion of linear independence in vector spaces. There are many equivalent ways to define a matroid axiomatically, the most significant being in terms of: independent sets; bases or circuits; rank functions; closure operators; and closed sets or flats. In the language of partially ordered sets, a finite simple matroid is equivalent to a geometric lattice.

Matroid theory borrows extensively from the terms used in both linear algebra and graph theory, largely because it is the abstraction of various notions of central importance in these fields. Matroids have found applications in geometry, topology, combinatorial optimization, network theory, and coding theory.
Joplin, Missouri
Joplin is a city in Jasper and Newton counties in the U.S. state of Missouri. Most of the city lies in Jasper County, with the southern portion extending into Newton County. With a population of 51,762 at the 2020 census, Joplin is the 12th most-populous city in the state. The city covers an area of 38.21 square miles (99.0 km2) on the outer edge of the Ozark Mountains in southwestern Missouri. Joplin is the principal city of the three-county Joplin metropolitan area, which is home to 210,077 people and is the fifth-largest metropolitan area in Missouri. In May 2011, a violent EF5 tornado killed more than 150 people and destroyed one-third of the city.

Newton County, Missouri
Newton County is a county located in the southwest portion of the U.S. state of Missouri. As of the 2020 census, the population was 58,648. Its county seat is Neosho. The county was organized in 1838 and is named in honor of John Newton, a hero who fought in the Revolutionary War. Newton County is part of the Joplin metropolitan area.
Tetrafluoroborate
Tetrafluoroborate is the anion BF−4. This tetrahedral species is isoelectronic with tetrafluoroberyllate (BeF2−4), tetrafluoromethane (CF4), and tetrafluoroammonium (NF+4) and is valence isoelectronic with many stable and important species including the perchlorate anion, ClO−4, which is used in similar ways in the laboratory. It arises by the reaction of fluoride salts with the Lewis acid BF3, treatment of tetrafluoroboric acid with base, or by treatment of boric acid with hydrofluoric acid.

Fluoroboric acid
Fluoroboric acid or tetrafluoroboric acid (archaically, fluoboric acid) is an inorganic compound with the simplified chemical formula H+[BF4]−. Solvent-free tetrafluoroboric acid (H[BF4]) has not been reported. The term "fluoroboric acid" usually refers to a range of compounds including hydronium tetrafluoroborate ([H3O]+[BF4]−), which are available as solutions. The ethyl ether solvate is also commercially available, where the fluoroboric acid can be represented by the formula [H((CH3CH2)2O)n]+[BF4]−, where n is 2.

It is mainly produced as a precursor to other fluoroborate salts. It is a strong acid. Fluoroboric acid is corrosive and attacks the skin. It is available commercially as a solution in water and other solvents such as diethyl ether. It is a strong acid with a weakly coordinating, non-oxidizing conjugate base. It is structurally similar to perchloric acid, but lacks the hazards associated with oxidants.
Climate change in Malaysia
Climate change is having a considerable impact in Malaysia. Increasing temperatures are likely to greatly increase the number of heatwaves occurring annually. Variations in precipitation may increase the frequency of droughts and floods in various local areas. Sea level rise may inundate some coastal areas. These impacts are expected to have numerous environmental and socioeconomic effects, exacerbating existing environmental issues and reinforcing inequality.

Malaysia itself contributes emissions given its significant use of coal and natural gas. However, the use of hydropower has expanded in the 21st century, and other potential energy sources such as solar power and biomass are being explored. The government anticipates the need to adapt in areas such as health and coastal defences, and has ratified the Paris Agreement.

Environmental issues in Malaysia
Malaysia faces several environmental issues. Malaysia's environment possesses megadiverse biological diversity, with globally significant endemism and biodiversity, but is threatened by several issues. Deforestation is a major issue in the country that has led to many species becoming threatened with extinction. As a major economic sector, palm oil production has had a substantial environmental impact. Air pollution is also a major issue, with the country one of the most affected countries by seasonal Southeast Asian haze. The country is also affected by climate change.
Military in Vatican City
The Vatican City State, formed in 1929, is the heir of the Papal States, which ceased to exist in 1870. Unlike those, the Vatican does not have a military, except for a small number of Swiss Guards and gendarmes, fulfilling mainly representative and policing duties. For any further defense purposes, the Vatican de facto relies on the Italian state and its military.

Corps of Gendarmerie of Vatican City
The Gendarmerie Corps of Vatican City State (Italian: Corpo della Gendarmeria dello Stato della Città del Vaticano; Latin: Corpus Gendarmeriae Urbis Vaticanae) is the gendarmerie, or military police and security force, of Vatican City, Holy See and its extraterritorial properties. It was founded in 1816 as Corps of Gendarmes by Pope Pius VII, renamed the Central Security Office in 1970, the Security Corps in 1991, and was restored to its original name in 2002.
Cleland Bond Store
Cleland Bond Store is a heritage-listed former warehouse and bond store and now department store and shops located at 33 Playfair Street in the inner city Sydney suburb of The Rocks in the City of Sydney local government area of New South Wales, Australia. It was built from 1913 to 1914. It is also known as Cleland Bond Store (part of Argyle Stores) and Cleland Store. The property is owned by Property NSW, an agency of the Government of New South Wales. It was added to the New South Wales State Heritage Register on 10 May 2002.

Argyle Stores
The Argyle Stores is a heritage-listed former custom house and bond store that now serves as offices, bar, function rooms and restaurant located at 12–20 Argyle Street in the inner-city Sydney suburb of The Rocks in the City of Sydney local government area of New South Wales, Australia. Henry Cooper designed the east wing, and the designer of all other wings is not known. The Argyle Stores were built from 1826 to 1878, and is also known as Argyle Bond Stores and Cleland Bond Store. The property is owned by Property NSW, an agency of the Government of New South Wales. It was added to the New South Wales State Heritage Register on 10 May 2002.
Ogasawara Subprefecture
Ogasawara Subprefecture (小笠原支庁, Ogasawara-shichō) is a subprefecture of the Tokyo Metropolitan Government in Japan. The subprefecture covers the Bonin and Volcano Islands and three isolated islets (the "Ogasawara Archipelago") and is coterminous with the village of Ogasawara. The subprefecture covers 104.41 square kilometers (40.31 sq mi) and has a population of 2,930 in 2023. It maintains a main office on Chichijima and a branch office on Hahajima, the two permanent settlements in the islands. (The SDF base on Iwo Jima is supported separately, although still notionally part of the subprefecture and village's jurisdiction.)

Ogasawara, Tokyo
Ogasawara Village (小笠原村, Ogasawara-mura) is a village in Ogasawara Subprefecture, Tokyo Metropolis, Japan, that governs the Bonin Islands, Volcano Islands, and three remote islands (Nishinoshima, Minamitorishima and Okinotorishima).
Courfaivre
Courfaivre (French pronunciation: [kuʁfɛvʁ]; Frainc-Comtou: Cofaivre) is a former municipality in the district of Delémont in the canton of Jura in Switzerland. On 1 January 2013 the former municipalities of Bassecourt, Courfaivre, Glovelier, Soulce and Undervelier merged to form the new municipality of Haute-Sorne.

Glovelier
Glovelier (French pronunciation: [ɡlɔvəlje]) is a former municipality in the district of Delémont in the canton of Jura in Switzerland.  On 1 January 2013 the former municipalities of Bassecourt, Courfaivre, Glovelier, Soulce and Undervelier merged to form the new municipality of Haute-Sorne.
Moiré pattern
In mathematics, physics, and art, a moiré pattern (UK: /ˈmwɑːreɪ/ MWAH-ray, US: /mwɑːˈreɪ/ mwah-RAY, French: [mwaʁe] ⓘ) or moiré fringe is a large-scale wave interference pattern that can be produced when a partially opaque ruled pattern with transparent gaps is overlaid on another similar pattern. For the moiré interference pattern to appear, the two patterns must not be completely identical, but rather displaced, rotated, or have slightly different pitch.

Moiré patterns appear in many situations. In printing, the printed pattern of dots can interfere with the image. In television and digital photography, a pattern on an object being photographed can interfere with the shape of the light sensors to generate unwanted artifacts. They are also sometimes created deliberately; in micrometers, they are used to amplify the effects of very small movements.

In physics, its manifestation is wave interference like that seen in the double-slit experiment and the beat phenomenon in acoustics.

Beat (acoustics)
In acoustics, a beat is an interference pattern between two sounds of slightly different frequencies, perceived as a periodic variation in volume, the rate of which is the difference of the two frequencies.

With tuning instruments that can produce sustained tones, beats can be readily recognized. Tuning two tones to a unison will present a peculiar effect: when the two tones are close in pitch but not identical, the difference in frequency generates the beating. The volume varies as in a tremolo while the sounds alternately interfere constructively and destructively. As the two tones gradually approach unison, the beating slows down and may become so slow as to be imperceptible. As the two tones get further apart, their beat frequency begins approaching the range of human pitch perception, the beating starts to sound like a note, and a combination tone is produced.
Classical modal logic
In modal logic, a classical modal logic L is any modal logic containing (as axiom or theorem scheme) the duality of the modal operators

that is also closed under the (primitive or admissible) rule

Alternatively, one can give a dual definition of the classicality of L by which it is if and only if it contains (as axiom or theorem scheme)

and is closed under the (primitive or admissible) rule

The weakest classical system is sometimes referred to as E and is non-normal. Both algebraic and neighborhood semantics characterize familiar classical modal systems that are weaker than the weakest normal modal logic K.

Every regular modal logic is classical, and every normal modal logic is regular and hence classical.

Normal modal logic
In logic, a normal modal logic is a set L of modal formulas such that L contains:

All propositional tautologies;

All instances of the Kripke schema:

and it is closed under:

Detachment rule (modus ponens):  implies ;

Necessitation rule:  implies .

The smallest logic satisfying the above conditions is called K. Most modal logics commonly used nowadays (in terms of having philosophical motivations), e.g. C. I. Lewis's S4 and S5, are normal (and hence are extensions of K). However a number of deontic and epistemic logics, for example, are non-normal, often because they give up the Kripke schema.

Every normal modal logic is regular and hence classical.
Lepidemathis
Lepidemathis is a spider genus of the jumping spider family, Salticidae. The described species are endemic to the Philippines.

Species of Lepidemathis look like larger versions of the related genus Emathis. Lepidemathis is about 10 mm (3⁄8 in) long in females, and up to 13 mm (1⁄2 in) in males.

Emathis
Emathis is a genus of the spider family Salticidae (jumping spiders) with ten described species. Half of the species occurs from Sumatra to the Philippines, the other five occur in the West Indies. It is not certain that these two groups should reside within the same genus. This genus is very similar to the closely related Lepidemathis, which are larger.
Aveton Gifford
Aveton Gifford /ˈɔːtən ˈdʒɪfərd/ ⓘ is a small rural village in the south of the English county of Devon. It lies at the head of the estuary of the River Avon or Aune, at the point where it is crossed by the A379 road. It receives its name from this river and also from the family of Giffard who held the manor. Walter Giffard came across with William the Conqueror and helped with the Domesday Book.

The village is located in the South Hams district of Devon and is bounded by Modbury, Bigbury, Thurlestone, Churchstow and Loddiswell.

In the 2001 census the parish had a population of 772, rising to 833 at the 2011 census.  There is currently a pub, a community village shop/post office, a primary  school, a pre-school and a selection of parish organisations. The village is a major part of the electoral ward of Charterlands. This ward also includes Bigbury. Its population at the abovementioned census was 1,951.

Bigbury
Bigbury is a village and civil parish in the South Hams district of Devon, England. According to the 2001 census the parish had a population of 582, compared to 260 in 1901, and decreasing to 500 in 2011. The southern side of the parish lies on the coast, and it is surrounded clockwise from the west by the parishes of  Ringmore, Modbury, Aveton Gifford, and on the opposite bank of the estuary of the River Avon, Thurlestone. Road access to the parish is via the A379 and the B3392. The parish council meets on the second Wednesday of every month at 7.30pm in Bigbury Memorial Hall (excluding August & January).

The village of Bigbury has a grid reference SX667464 and is near the coastal village of Bigbury-on-Sea, just offshore of which is Burgh Island. The parish also includes the eastern part of the small bay and beach at Challaborough.
Agamemnon
In Greek mythology, Agamemnon (/æɡəˈmɛmnɒn/ ⓘ; Ancient Greek: Ἀγαμέμνων Agamémnōn) was a king of Mycenae who commanded the Achaeans during the Trojan War. He was the son (or grandson) of King Atreus and Queen Aerope, the brother of Menelaus, the husband of Clytemnestra, and the father of Iphigenia, Iphianassa, Electra, Laodike, Orestes and Chrysothemis. Legends make him the king of Mycenae or Argos, thought to be different names for the same area. Agamemnon was killed upon his return from Troy by Clytemnestra, or in an older version of the story, by Clytemnestra's lover Aegisthus.

Aegisthus
Aegisthus (/ɪˈdʒɪsθəs/; Ancient Greek: Αἴγισθος; also transliterated as Aigisthos, [ǎi̯ɡistʰos]) was a figure in Greek mythology. Aegisthus is known from two primary sources: the first is Homer's Odyssey, believed to have been first written down by Homer at the end of the 8th century BC, and the second from Aeschylus's Oresteia, written in the 5th century BC. Aegisthus also features heavily in the action of Euripides's Electra (c. 420 BC), although his character remains offstage.
CBLA-FM-2
CBLA-FM-2 is the CBC Radio One station licensed to Paris, Ontario, Canada but primarily serving the nearby Waterloo Region. It broadcasts on the FM band at 89.1 MHz.

Previously licensed as a rebroadcaster of CBLA-FM in Toronto, it began originating a limited amount of programming targeting Waterloo Region and surrounding cities in March 2013. Studios are located on King Street West in downtown Kitchener.

CBLA-FM
CBLA-FM (99.1 MHz) is a non-commercial radio station in Toronto, Ontario, Canada. Owned and operated by the Canadian Broadcasting Corporation, the station is the flagship station of the CBC Radio One network, broadcasting a mix of news and talk. In addition to the Toronto market, CBLA also reaches much of Central Ontario with a network of twelve rebroadcasters. The studios are in the Canadian Broadcasting Centre.

CBLA-FM has an average effective radiated power (ERP) of 55,100 watts, peaking at 98,000 watts.  The transmitter is atop First Canadian Place, at King and Bay Streets.  It uses a directional antenna to avoid interference with stations in the U.S.  Besides a standard analog transmission, CBLA streams its programming online.
C.D. Primeiro de Agosto
Clube Desportivo 1º de Agosto is a multisports club from Luanda, Angola. The club, founded 1 August 1977, is attached to the Angolan Armed Forces, which is its sponsor. Its main team competes in men's football, and its professional basketball team is also noteworthy within the club.  The club's colors are red and black. The club won its first title in football, the Angolan League, in 1979. and in basketball in 1980. Handball and Volleyball have also won many titles to the club.

The Primeiro de Agosto Sports Club has its football team competing at the local level, in the events organized by the Angolan Football Federation, namely the Angolan National Football Championship a.k.a. Girabola, the Angola Cup and the Angola Super Cup as well as at continental level, at the annual competitions organized by the African Football Confederation (CAF), including the CAF Champions League and the CAF Confederation Cup.

C.D. Primeiro de Agosto (handball)
Clube Desportivo Primeiro de Agosto is an Angolan multisports club based in Luanda. The club is attached to the Angolan Armed Forces which is its main sponsor. The club's men's and women's handball teams compete at the local level, at the Luanda Provincial Handball Championship and at the Angolan Men's and Women's leagues as well as at continental level, at the annual African Handball Champions League competitions.
Wells College
Wells College was a private liberal arts college in Aurora, New York, United States. From its founding in 1868 until it became coeducational in 2005, Wells was a women's college. The college's campus, set on the shore of Cayuga Lake, remains a part of the Aurora Village–Wells College Historic District and is listed on the National Register of Historic Places.

Henry Wells, a co-founder of both Wells Fargo & Company and American Express Company, established Wells College in 1868 as Wells Seminary, stating that the promotion of higher education for women was his life's dream. After operating for over 150 years, in 2024, it was announced that the college would be closing at the end of the spring semester. It ceased operations effective June 30, 2024, with administrators citing financial challenges. In 2025, Hobart and William Smith Colleges were announced as Wells' legacy partner, who will maintain the closed college's records and endowment.

Hobart and William Smith Colleges
Hobart and William Smith Colleges is a private liberal arts college in Geneva, New York. It traces its origins to Geneva Academy established in 1797. Students can choose from over 70 areas of study with degrees in Bachelor of Arts, Bachelor of Science, Master of Arts in Teaching, Master of Science in Management, and Master of Arts in Higher Education Leadership.

HWS also offers joint-degree programs in engineering with Dartmouth College or Columbia University, and in law with Cornell Law School.

The president is Mark D. Gearan, former director of the Harvard Kennedy School Institute of Politics. From 1995 to 1999, he served as the director of the Peace Corps.
Pandosia (Epirus)
Pandosia (Ancient Greek: Πανδοσία) was an ancient Greek city of Epirus. Together with the other Elean colonies Bucheta and Elatea it was a city of the Cassopaeans, who were a sub-tribe of the Thesprotians. It was located south of the river Acheron.

Elateia (Epirus)
39°09′48″N 20°42′56″E﻿ / ﻿39.1632°N 20.7155°E﻿ / 39.1632; 20.7155

Elateia or Elatia (Greek: Ἐλάτεια), also Elatreia or Elatria (Ἐλατρία), was a town of the Cassopaei in Thesprotia, in ancient Epirus, mentioned by Strabo, along with Batiae and Pandosia. It is said to have been a colony of Elis (in the Peloponnese, Greece).

Its location is believed to be at the foot of Mount Zalongo, north of the modern village of Paliorophoro. This site was settled from prehistoric times. Archaeologists suggest that the settlement was fortified with a polygonal wall of 1,690 metres (5,540 feet) in circumference, which enclosed an area corresponding to a population of about 3,800.