hotchpotch/wikipedia-multilingual-ir-related-lead-pairs huggingface dataset:
Dickie Fuller
Richard Livingston Fuller (30 January 1913 – 3 May 1987)  was a West Indian cricketer from Jamaica who played in one Test in 1934–35.

Dickie Fuller was a burly all-rounder who batted in the lower order and bowled right-arm fast-medium with a slinging action. He made his first-class debut for Jamaica in two matches against the touring English team in March 1935. In the first match he was Jamaica's most successful bowler with four wickets, and in the second match, batting at number eight, he hit 113 not out, reaching his century in 130 minutes. He was included in the Test team for the match that began in Kingston a few days later, but his contribution to the West Indies' innings victory was negligible.

Fuller played English league cricket for Seaham Harbour in the Durham League in the early 1950s, and also played in Scotland. He then served as Government Sports Coach in Jamaica from 1956 to 1968.

Jamaica national cricket team
The Jamaica national cricket team is the representative cricket team of Jamaica. The team competes under the franchise name, Jamaica Scorpions in the Cricket West Indies' Professional Cricket League which comprises both the Regional Four Day Competition and the Regional Super50.  Jamaica has won a sum of 12 regional first class and 9 regional one day titles. Hence the Scorpions have won the second most first class and 50 over championships in the history of West Indies cricket.

The most prominent Jamaican cricketers include George Headley, Allan Rae, Alf Valentine, Collie Smith, Lawrence Rowe, Michael Holding, Jeff Dujon, Courtney Walsh, Patrick Patterson, Jimmy Adams, Chris Gayle, Marlon Samuels, Jerome Taylor, Nikita Miller and Gareth Breese.
Francophone Nord-Est School District
Francophone Nord-Est is a Francophone Canadian school district in New Brunswick with central offices in Tracadie-Sheila. As of the 2019–2020 academic year, the district operates 34 public schools with 9,031 students and 746 teachers. The district mainly serves Campbellton, Bathurst, and Acadian Peninsula in Restigouche and Gloucester counties, but has nine subdistricts that include Robinsonville, Maltais, Dalhousie, Balmoral, Belledune, Nicholas-Denys, Saint-Sauveur, Bois-Blanc, Miscou Island, and Val-Comeau.

Nicholas-Denys
Nicholas Denys is an unincorporated community in Gloucester County, New Brunswick, Canada.

Commemorates the career of Nicolas Denys (1598-1688), one of the leading figures in seventeenth-century Acadia.  In 1654 he was appointed governor of the "coasts and islands of the Gulf of St. Laurence from Canso to Gaspe".  Died probably at Nepisiguit, in 1688.  Post office from 1940 to 1970.
Aleksandra Kauc
Aleksandra "Ola" Kauc-Żelichowska (Polish pronunciation: [alɛkˈsandra ˈkau̯t͡s ʐɛliˈxɔvska]; born 20 February 1980) is a Polish former competitive ice dancer. With Michał Zych, she became a three-time Polish national champion and the 2004 Golden Spin of Zagreb silver medalist. The duo competed in the final segment at three European Championships, three World Championships, and the 2006 Winter Olympics.

Golden Spin of Zagreb
The Golden Spin of Zagreb (Croatian: Zlatna pirueta Zagreba) is an annual figure skating competition sanctioned by the International Skating Union (ISU), organized and hosted by the Croatian Skating Federation (Croatian: Hrvatski klizački savez) at the Klizalište Velesajam in Zagreb, Croatia. The competition debuted in 1967 when Zagreb was part of Yugoslavia. It was suspended in 1991 owing to the Croatian War of Independence, but continued as a Croatian event beginning in 1992. When the ISU launched the Challenger Series in 2014, the Golden Spin of Zagreb was one of the inaugural competitions. It has been a Challenger Series event ever since, except for 2020, when it was cancelled due to the COVID-19 pandemic. Medals are awarded in men's singles, women's singles, pair skating, and ice dance; and when the event is part of the Challenger Series, skaters earn World Standing points based on their results.
Nakadera temple ruins
The Nakadera temple ruins (中寺廃寺跡, Nakadera haiji ato) is an archaeological site with the ruins of a Heian period Buddhist temple located in the town of  Mannō, Kagawa Prefecture, on the island of Shikoku, Japan. The site was designated a National Historic Site of Japan in 2008.

Kagawa Prefecture
Kagawa Prefecture (香川県, Kagawa-ken; Japanese pronunciation: [kaꜜ.ɡa.wa, -ŋa.wa, ka.ɡa.waꜜ.keɴ, -ŋa.waꜜ-]) is a prefecture of Japan located on the island of Shikoku. Kagawa Prefecture has a population of 949,358 (as of 2020) and is the smallest prefecture by geographic area at 1,877 square kilometres (725 sq mi). Kagawa Prefecture borders Ehime Prefecture to the southwest and Tokushima Prefecture to the south.

Takamatsu is the capital and largest city of Kagawa Prefecture, with other major cities including Marugame, Mitoyo, and Kan'onji. Kagawa Prefecture is located on the Seto Inland Sea across from Okayama Prefecture on the island of Honshu, which is connected by the Great Seto Bridge. Kagawa Prefecture includes Shōdoshima, the second-largest island in the Seto Inland Sea, and the prefecture's southern land border with Tokushima Prefecture is formed by the Sanuki Mountains.
2014 Galway County Council election
An election to all 39 seats on Galway County Council took place on 23 May 2014 as part of the 2014 Irish local elections, an increase from 30 seats at the 2009 election. County Galway was divided into 5 local electoral areas (LEAs) to elect councillors for a five-year term of office on the electoral system of proportional representation by means of the single transferable vote (PR-STV). In addition, the town councils of Ballinasloe, Loughrea and Tuam were all abolished.

Fine Gael remained the largest party in terms of votes while having the same seats as Fianna Fáil. Fine Gael lost 1 seat overall, in Loughrea, while Fianna Fáil made 5 gains; 1 each in Ballinasloe, Connemara, Athenry-Oranmore and 2 in Loughrea. Independents had another good election winning 4 additional seats while Sinn Féin made gains in Connemara and in Athenry-Oranmore. Republican Sinn Féin retained their solitary seat in Connemara.

Ballinasloe
Ballinasloe (/ˌbælnəˈsloʊ/ bal-na-SLOH; Irish: Béal Átha na Sluaighe, meaning 'mouth of the ford of the crowds') is a town in the easternmost part of County Galway, Ireland, situated on the River Suck, which forms the boundary with County Roscommon. Located at an ancient crossing point on the river, evidence of ancient settlement in the area includes a number of Bronze Age sites. Built around a 12th-century castle, which defended the fording point, the modern town of Ballinasloe was "founded" in the early 13th century. As of the 2022 census, it was one of the largest towns in County Galway, with a population of 6,597 people.
Nicolas Appert
Nicolas Appert (17 November 1749 – 1 June 1841) was a French confectioner and inventor who, in the early 19th century, invented airtight food preservation. Appert, known as the "father of food science", described his invention as a way "of conserving all kinds of food substances in containers".

Food science
Food science (or bromatology) is the basic science and applied science of food; its scope overlaps with agricultural science and nutritional science and extends to the scientific aspects of food safety and food processing, informing the development of food technology.

Food science is an interdisciplinary field that integrates concepts from chemistry, physics, physiology, microbiology, and biochemistry. It evolved from early preservation practices such as salting to an organized research-driven field central to modern food production.

Food scientists develop new food products, design processing methods to produce these foods, select packaging materials, conduct shelf life and sensory evaluation studies of products using survey panels or potential consumers, and perform microbiological and chemical testing. Food scientists may study more fundamental phenomena that are directly linked to the production of food products and its properties.
2020 Drydene 200 (Sunday)
The second race of the 2020 Drydene 200 doubleheader was the 21st stock car race of the 2020 NASCAR Xfinity Series season and the 35th iteration of the event. The race was originally going to be held on August 22, 2020, but was delayed by a day due to the COVID-19 pandemic. The race was held on Sunday, August 23, 2020, in Dover, Delaware at Dover International Speedway, a 1-mile (1.6 km) permanent oval-shaped racetrack. The race took the scheduled 200 laps to complete. At race's end, Chase Briscoe of Stewart-Haas Racing would come to dominate and win the race, the 8th NASCAR Xfinity Series win of his career and the 6th of the season. To fill out the podium, Ross Chastain of Kaulig Racing and Austin Cindric of Team Penske would finish 2nd and 3rd, respectively.

Chase Briscoe
Chase David Wayne Briscoe (born December 15, 1994) is an American professional stock car racing driver and team owner. He competes full-time in the NASCAR Cup Series, driving the No. 19 Toyota Camry XSE for Joe Gibbs Racing.

He won the 2016 ARCA Racing Series championship and is the 2024 and 2025 Southern 500 winner. He also owns a World of Outlaws sprint car racing team, Chase Briscoe Racing.
Miki Station
Miki Station (三木駅, Miki-eki) is a passenger railway station located in the city of Miki, Hyōgo Prefecture, Japan, operated by the private Kobe Electric Railway (Shintetsu). There was a station with the same name on the Miki Railway Miki Line which ended operation on March 31, 2008, and abandoned the next day.

Miki Railway Miki Line
The Miki Line (三木線, Miki-sen) was a Japanese railway line in Hyōgo Prefecture, between Yakujin Station in Kakogawa and Miki Station in Miki. This was the only railway line Miki Railway Company (三木鉄道株式会社, Miki Tetsudō) operated. The line linked Miki and the West Japan Railway Company Kakogawa Line at Yakujin station.
Rembrandt (given name)
Rembrandt is a Dutch given name of Old Dutch and Old High German origin. Variants are Rembrand and Rembrant. An old form was Ragemprand with Ragem, Rem (advice) and prand, brand (sword). In 2014, there were 203 persons with Rembrandt as a given name in the Netherlands.

Old Dutch
In linguistics, Old Dutch (Modern Dutch: Oudnederlands) or Old Low Franconian (Modern Dutch: Oudnederfrankisch)  is the set of dialects that evolved from Frankish spoken in the Low Countries during the Early Middle Ages, from around the 6th to the 12th century. Old Dutch is mostly recorded on fragmentary relics, and words have been reconstructed from Middle Dutch and Old Dutch loanwords in French.

Old Dutch is regarded as the primary stage in the development of a separate Dutch language. It was spoken by the descendants of the Salian Franks who occupied what is now the southern Netherlands, northern Belgium, part of northern France, and parts of the Lower Rhine regions of Germany. It evolved into Middle Dutch around the 12th century. The inhabitants of northern Dutch provinces, including Groningen, Friesland, and the coast of North Holland, spoke Old Frisian, and some in the east (Achterhoek, Overijssel, and Drenthe) instead spoke Old Saxon.
Petra Pico
Petra Pico (c. April 29, 1834 – September 7, 1902) was a Chumash basket weaver, elder, and regarded as a figurehead of the Ventureño Chumash Community. She was born at Mission San Buenaventura in 1834 to two Chumash neophytes. Her parents were also born and raised at the Mission and had ties to villages throughout modern-day Ventura County, near Santa Paula and the Santa Monica Mountains.

Ventura County, California
Ventura County (/vɛnˈtʊərə/ ⓘ) is a county located in the southern part of the U.S. state of California. As of the 2020 census, the population was 843,843. The largest city is Oxnard, California, and the county seat is the city of Ventura, California.

Ventura County comprises the Oxnard–Thousand Oaks–Ventura, CA Metropolitan Statistical Area, which is part of the Greater Los Angeles area (Los Angeles–Long Beach, CA Combined Statistical Area). It is also considered the southernmost county along the California Central Coast.

Two of the Channel Islands are part of the county: Anacapa Island, which is the most visited island in Channel Islands National Park, and San Nicolas Island.
Albanian Socialist Alliance Party
Albanian Socialist Alliance Party (in Albanian: Partia Aleanca Socialiste Shqiptare, abbreviated PASSH) is a political party in Albania. It is led by Rasim Mulgeci.

PASSH took part in the 2005 parliamentary elections. PASSH received 0.5% of the votes on the proportional list. In the single-member constituency Zone 36 in Tirana, PASSH launched Andi Skender Kosturi against socialist leader Andis Harasani and received 119 votes (0.7%).

Andis Harasani
Andis Harasani (9 August 1971 – 9 March 2025) was an Albanian politician and economist. He served as the executive director of the Albanian Power Corporation (Korporata Elektroenergjetike Shqiptare, KESH) from 2002 to 2005 and was a member of the Parliament of Albania from 2005 to 2012.
Discrete logarithm records
Discrete logarithm records are the best results achieved to date in solving the discrete logarithm problem, which is the problem of finding solutions  to the equation  given elements  and  of a finite cyclic group . The difficulty of this problem is the basis for the security of several cryptographic systems, including Diffie–Hellman key agreement, ElGamal encryption, the ElGamal signature scheme, the Digital Signature Algorithm, and the elliptic curve cryptography analogues of these. Common choices for  used in these algorithms include the multiplicative group of integers modulo , the multiplicative group of a finite field, and the group of points on an elliptic curve over a finite field.

Finite group
In abstract algebra, a finite group is a group whose underlying set is finite.  Finite groups often arise when considering symmetry of mathematical or physical objects, when those objects admit just a finite number of structure-preserving transformations.  Important examples of finite groups include cyclic groups and permutation groups.

The study of finite groups has been an integral part of group theory since it arose in the 19th century.  One major area of study has been classification: the classification of finite simple groups (those with no nontrivial normal subgroup) was completed in 2004.
Sports dynasty
In sports, a dynasty is a team or individual that dominates their sport or league for an extended length of time. Some leagues usually maintain official lists of dynasties, often as part of a hall of fame, but in many cases, whether a team or individual has achieved a dynasty is subjective. This can result in frequent topic of debate among sports fans due to lack of consensus and agreement in the many different variables and criteria that fans may use to define a sports dynasty. Merriam-Webster describes a dynasty as a "sports franchise which has a prolonged run of successful seasons". Within the same sport, or even the same league, dynasties may be concurrent with each other. This is a list of teams that have been called a dynasty after periods of success. The use of the term to characterize such prolonged success emerged in the early 20th century.

Consensus decision-making
Consensus decision-making is a group decision-making process in which participants work together to develop proposals for actions that achieve a broad acceptance. Consensus is reached when everyone in the group assents to a decision (or supermajority; see stand aside) even if some do not fully agree to or support all aspects of it. Consensus decision-making in a democracy is consensus democracy.

Consensus differs from unanimity, which requires all participants to support a decision.
Bahiret el Bibane
Bahiret el Bibane (Arabic: بحيرة البيبان) is a large lagoon of around 33 km length by 10 km width near the Libyan border located 10 km North of the town of Ben Gardane and 20 km West of the city of Zarzis, in the Medenine governorate. It has been classified as a Ramsar Wetland since 2007. The lagoon itself is the second largest in Tunisia after the lagoon or gulf of Boughrara.

In addition to the main lagoon, the Ramsar protected site of 39.266 ha also covers the coastal waters outside the lagoon, a smaller lagoon called Bahar Alouane (the sea of colors) along the coast towards the city of Zarzis, and two "sebkhets" or salt flats West of the main lagoon.

Zarzis
Zarzis, also known as Jarjis (Arabic: جرجيس gergīs / zerzīsⓘ), is a coastal commune (municipality) in southeastern Tunisia, former bishopric and Latin Catholic titular see under its ancient name Gergis.

To the Phoenicians, Romans and Arabs the port was of strategic importance.
Latigo y Daga
Latigo y Daga  ("Whip and Dagger" in Spanish) is a 
Filipino martial art which focuses on the use of flexible weapons, 
particularly whips. It combines elements from a number of martial arts found in 
Malaysia, the Philippines, and Indonesia.

The Latigo y Daga system was formulated in 1987 by Tom Meadows. Through his research and experience working with various whips in conjunction with multiple martial arts systems and styles, he formed Latigo y Daga and developed a standardized vocabulary for whip techniques.  The primary aspects of Latigo y Daga are the use of the 4-ft. whip, the combination of using a dagger with whip, and using the empty hand with a whip.

Some of the more prominent practitioners of Latigo y Daga are Dan Inosanto, Ron Balicki and Anthony De Longis.

Ron Balicki
Ron Balicki (born September 2, 1963) is an American actor, martial artist and stuntman for various films and television series. He is also a well known martial arts practitioner, teacher, and author. He is a student of and son-in-law to Dan Inosanto.
Tales of Wells Fargo
Tales of Wells Fargo is an American Western television series starring Dale Robertson in 201 episodes that aired from 1957 to 1962 on NBC. Produced by Revue Productions, the series aired in a half-hour format until its final season, when it expanded to a full hour and switched from black-and-white to color.

Westerns on television
Television Westerns are programs with settings in the later half of the 19th century in the American Old West, Western Canada and Mexico during the period from about 1860 to the end of the so-called "Indian Wars". More recent entries in the Western genre have used the neo-Western subgenre, placing events in the modern day, or the space Western subgenre, but still draw inspiration from the outlaw attitudes prevalent in traditional Western productions.

When television became popular in the late 1940s and 1950s, Westerns quickly became an audience favorite, with 30 such shows airing at prime time by 1959. Traditional Westerns faded in popularity in the late 1960s, while new shows fused Western elements with other types of shows, such as family drama, mystery thrillers, and crime drama. In the 1990s and 2000s, slickly packaged made-for-TV movie Westerns were introduced.
Hold My Body Tight
"Hold My Body Tight" is a song by English boyband East 17, released in June 1995 by London Records as the fifth single from their second album, Steam (1994). It was written by bandmember Tony Mortimer with Matt Rowe and Richard Stannard, and produced by Ian Curnow, Phil Harding and Rob Kean. The song is the only single from the album to miss the UK top 10, peaking at No. 12. Outside the UK, "Hold My Body Tight" did enter the top 10 hit in Ireland, Japan, and Lithuania.

Biffco
Biffco is a music production and songwriting team from Brighton, England, formed by Richard "Biff" Stannard, Julian Gallagher and Ash Howes. The group have worked with a number of high-profile artists, including Kylie Minogue, One Direction, Atomic Kitten, Ellie Goulding, Leona Lewis, Little Mix, Sophie Ellis-Bextor and Will Young. They are also largely responsible for the rise of the Spice Girls, Five, and East 17. So far, Biffco have had 41 hit singles, including nine number-ones. Stannard and Howes also worked as music directors and show song producers on The X Factor since 2010.
Pirira Athumani
Bibi Pirira Athumani (1920 – June 2000) was a Tanzanian ngoma singer and songwriter.

Pirira Athumani was born in 1920 in a village near the city of Tanga.  Athumani was not educated and became literate as an adult.

Her 1950s song "The Stepmother" is based on her experience being raised by and being a stepmother.  She argues against traditional Swahili stereotypes, exemplified by the traditional saying "the stepmother is no mother."  Her "Love Has No Cure" compares love to juju and warns against attempts to control it, which lead to heartbreak.  Her 1990s song "Wape Wape Vidonge Vyao" ('Give Them Their Medicine') was written to warn about the spread of HIV/AIDS in Tanzania.  The song discourages sodomy by encouraging the listener to "eat squid, not fish."   Culinary metaphors were used as eating was a common euphemism for sexual intercourse.

Pirira Athumani died in June 2000.

Tanga, Tanzania
Tanga (Jiji la Tanga, in Swahili) is a historic city and the capital of Tanga Region. The city is located in the northern port city of Tanzania to the west of the Indian Ocean on Tanga Bay. The city had a population of 393,429 in 2022 and is governed by the Tanga City Council. The city is also a home to the Port of Tanga. The name Tanga means "sail" in Swahili. The city is also the capital of Tanga District.
NCIS: Los Angeles season 5
The fifth season of NCIS: Los Angeles, an American police procedural drama television series, originally aired on CBS from September 24, 2013, to May 13, 2014. The season was produced by Shane Brennan Productions and CBS Television Studios, with Shane Brennan as showrunner and executive producer. The season also includes the series' 100th episode.

Daniela Ruah
Daniela Sofia Korn Ruah Olsen (born December 2, 1983) is an American-Portuguese actress and film director best known for playing NCIS Special Agent Kensi Blye in the CBS police procedural series NCIS: Los Angeles.
Superelliptic curve
In mathematics, a superelliptic curve is an algebraic curve defined by an equation of the form

where  is an integer and f is a polynomial of degree  with coefficients in a field ; more precisely, it is the smooth projective curve whose function field defined by this equation.
The case  and  is an elliptic curve, the case  and  is a hyperelliptic curve, and the case  and  is an example of a trigonal curve.

Some authors impose additional restrictions, for example, that the integer  should not be divisible by the characteristic of , that the polynomial  should be square free, that the integers m and d should be coprime, or some combination of these.

Characteristic (algebra)
In mathematics, the characteristic of a ring R, often denoted char(R), is defined to be the smallest positive number of copies of the ring's multiplicative identity (1) that will sum to the additive identity (0). If no such number exists, the ring is said to have characteristic zero.

That is, char(R) is the smallest positive number n such that:(p 198, Thm. 23.14)

if such a number n exists, and 0 otherwise.