hotchpotch/wikipedia-multilingual-ir-related-lead-pairs huggingface dataset:
Henrik Stenson
Henrik Olof Stenson (pronounced [ˈhɛ̌nːrɪk ˈstěːnsɔn]; born 5 April 1976) is a Swedish professional golfer. In the late 1990s, Stenson turned pro and had much success on the European Tour, winning a number of events in the 2000s. In 2009, Stenson won the PGA Tour's flagship event, The Players Championship, and has primarily focused on the United States since then. Shortly thereafter, however, Stenson entered a drought where he fell out of the top 200 in the world. In 2013, however, Stenson had his most successful year, winning a number of significant worldwide titles and finishing runner-up at the Open Championship. Due to his success he won the season-ending titles for the PGA Tour, the FedEx Cup, and European Tour, the Race to Dubai. In 2016, Stenson won his only major championship, the Open Championship by three strokes over Phil Mickelson.

Justin Thomas
Justin Louis Thomas (born April 29, 1993) is an American professional golfer who plays on the PGA Tour and is a former world number one. In 2017, Thomas experienced a breakout year, winning five PGA Tour events and the FedEx Cup championship.  He has won two major golf championships, winning the PGA Championship in 2017 and 2022.

In May 2018, Thomas became the 21st player to top the Official World Golf Ranking. After winning his second major, Thomas struggled in 2023 and 2024, falling outside the top 30 in the world for the first time in over seven years. In 2025, Thomas returned to the winner's circle for the first time in nearly three years, winning the RBC Heritage and returning to the top 10 in the OWGR.
Požarevac
Požarevac (Serbian Cyrillic: Пожаревац, pronounced [pǒʒarevats]) is a city and the administrative centre of the Braničevo District in eastern Serbia. It is located between three rivers: Danube, Great Morava and Mlava and below the hill Čačalica (208m). As of 2022, the city has a population of 42,530 while the city administrative area has 68,648 inhabitants.

Golubac
Golubac (Serbian Cyrillic: Голубац, pronounced [ɡǒlubats]; Romanian: Golumbac) is a village and municipality located in the Braničevo District of eastern Serbia. Situated on the right side of the Danube river, it is bordered by Romania to the east, Veliko Gradište to the west and Kučevo to the south. The population of the village is 1,445 and the population of the municipality is 6,599. Due to many nearby archeological sites and the Đerdap national park, the village is a popular tourist, fishing and sailing destination.
Interquartile range
In descriptive statistics, the interquartile range (IQR) is a measure of statistical dispersion, which is the spread of the data. The IQR may also be called the midspread, middle 50%, fourth spread, or H‑spread. It is defined as the difference between the 75th and 25th percentiles of the data. To calculate the IQR, the data set is divided into quartiles, or four rank-ordered even parts via linear interpolation. These quartiles are denoted by Q1 (also called the lower quartile), Q2 (the median), and Q3 (also called the upper quartile). The lower quartile corresponds with the 25th percentile and the upper quartile corresponds with the 75th percentile, so IQR = Q3 −  Q1.

The IQR is an example of a trimmed estimator, defined as the 25% trimmed range, which enhances the accuracy of dataset statistics by dropping lower contribution, outlying points. It is also used as a robust measure of scale It can be clearly visualized by the box on a box plot.

Median absolute deviation
In statistics, the median absolute deviation (MAD), also referred to as the median absolute deviation from the median (MADFM), is a robust or outlier-resistant measure of the variability of a univariate sample of quantitative data. 
For a univariate data set X1, X2, ..., Xn, the MAD is defined as the median of the absolute deviations from the data's median, .
It can also refer to the population parameter that is estimated by the MAD calculated from a sample.
Clarks Fork Yellowstone River
The Clarks Fork of the Yellowstone River (sometimes called the Clark's Fork River) is a tributary of the Yellowstone River, 150 mi (241 km) long in the U.S. states of Montana and Wyoming.

It rises in southern Montana, in the Gallatin National Forest in the Beartooth Mountains, approximately 4 mi (6 km) northeast of Cooke City and southwest of Granite Peak. It flows southeast into the Shoshone National Forest in northwest Wyoming, east of Yellowstone National Park, then northeast back into Montana. It passes Belfry, Bridger, Fromberg, and Edgar, and joins the Yellowstone approximately 2 mi (3 km) southeast of Laurel.

Wind River (Wyoming)
The Wind River is the name applied to the upper reaches of the Bighorn River in Wyoming in the United States. The Wind River is 185 miles (298 km) long. The two rivers are sometimes referred to as the Wind/Bighorn.
Yarraville Football Club
The Yarraville Football Club, nicknamed the Eagles, was an Australian rules football club based in the Melbourne suburb of Yarraville. It founded in 1903 and competed in Victorian Football Association (VFA) from 1928 until going into recess in 1984.

The club's home ground, Yarraville Oval, is now used by the Yarraville Seddon Eagles, but the modern-day club is not considered part of the Yarraville Football Club lineage.

Brunswick Football Club
The Brunswick Football Club, nicknamed the Magpies, was an Australian rules football club based in the Melbourne suburb of Brunswick.

Brunswick played in the Victorian Football Association (VFA) from 1897 until 1991, when it withdrew midway early in the season and folded shortly after. In its final two seasons in the VFA, the club was known as Brunswick-Broadmeadows.
Randall and Hopkirk (Deceased)
Randall and Hopkirk (Deceased) is a British private detective television series, starring Mike Pratt and Kenneth Cope respectively as the private detectives Jeff Randall and Marty Hopkirk. The series was created by Dennis Spooner and produced by Monty Berman, and was first broadcast in 1969 and 1970. In the United States, it was given the title My Partner the Ghost.

ITC Entertainment produced a single series of 26 episodes in 1968 and 1969, which was aired from September 1969 to March 1970. The pilot episode was first broadcast in the United Kingdom on 19 September 1969 by ATV in the Midlands. London Weekend Television broadcast the pilot two days later on 21 September 1969.

The series was remade in 2000, starring Vic Reeves and Bob Mortimer.

The Adventurer (TV series)
The Adventurer is a 1972 British TV crime thriller/adventure series created by Monty Berman and Dennis Spooner. It premiered on ITV in the United Kingdom on 29 September 1972. The show starred Gene Barry as Gene Bradley, a secret government agent who poses as a wealthy movie star.

The series contain plots and scenes that combine elements of the crime thriller, adventure, and secret agent drama genres.
Joel Meyerowitz
Joel Meyerowitz (born March 6, 1938) is an American street, portrait and landscape photographer. He began photographing in color in 1962 and was an early advocate of the use of color during a time when there was significant resistance to the idea of color photography as serious art. In the early 1970s he taught photography at the Cooper Union in New York City.

His work is in the collections of the International Center of Photography, Museum of Modern Art, and New York Public Library, all in New York, and the Museum of Contemporary Photography in Chicago.

Mary Ellen Mark
Mary Ellen Mark (March 20, 1940 – May 25, 2015) was an American photographer known for her photojournalism, documentary photography, portraiture, and advertising photography. She photographed people who were "away from mainstream society and toward its more interesting, often troubled fringes".

Mark had 21 collections of her work published, most notably Streetwise and Ward 81. Her work was exhibited at galleries and museums worldwide and widely published in Life, Rolling Stone, The New Yorker, The New York Times, and Vanity Fair. She was a member of Magnum Photos between 1977 and 1981. She received numerous accolades, including three Robert F. Kennedy Journalism Awards, three fellowships from the National Endowment for the Arts, the 2014 Lifetime Achievement in Photography Award from the George Eastman House and the Outstanding Contribution Photography Award from the World Photography Organisation.
Greater Poland Voivodeship
Greater Poland Voivodeship (Polish: województwo wielkopolskie [vɔjɛˈvut͡stfɔ vjɛlkɔˈpɔlskʲɛ] ⓘ) is a voivodeship, or province, in west-central Poland. The province is named after the region called Greater Poland (Wielkopolska [vjɛlkɔˈpɔlska] ⓘ). The modern province includes most of this historic region, except for some western and northern parts.

Greater Poland Voivodeship is second in area and third in population among Poland's sixteen voivodeships, with an area of 29,826 square kilometres (11,516 sq mi) and a population of close to 3.5 million. Its capital city is Poznań; other important cities include Kalisz, Konin, Piła, Ostrów Wielkopolski, Gniezno (an early capital of Poland) and Leszno. It is bordered by seven other voivodeships: West Pomeranian to the northwest, Pomeranian to the north, Kuyavian-Pomeranian to the north-east, Łódź to the south-east, Opole to the south, Lower Silesian to the southwest and Lubusz to the west.

Greater Poland Voivodeship Sejmik
The Greater Poland Voivodeship Sejmik (Polish: Sejmik Województwa Wielkopolskiego) is the regional legislature of the Voivodeship of Greater Poland. It is a unicameral parliamentary body consisting of thirty-nine councillors elected to a five-year term. The current chairperson of the assembly is Tatiana Sokołowska.

The assembly elects the executive board that acts as the collective executive for the regional government, headed by the province's marshal. The current Executive Board of Greater Poland is a coalition government between Civic Coalition, Third Way and The Left  with Marek Woźniak of Civic Coalition presiding as marshal.

The assembly meets in the Marshal's Office in Poznań.
Dennis McCarthy (composer)
Dennis McCarthy (born July 3, 1945) is an American composer of television and film scores. His soundtrack credits include several entries in the Star Trek franchise, including underscores for The Next Generation, Deep Space Nine, Voyager, Enterprise, and the 1994 feature film Star Trek Generations. His other television credits include Dynasty, V, MacGyver, Sliders, Dawson's Creek, and Project Greenlight. He also produced the album Ol' Yellow Eyes Is Back by Brent Spiner also from Star Trek, and composed music for stage productions.

McCarthy has won 18 ASCAP awards and a Primetime Emmy Award for his theme on Deep Space Nine, in addition to nine Emmy nominations for his various Star Trek-related work. He also shares one Emmy for his music direction for the 63rd Academy Awards.

Jay Chattaway
Jay Chattaway (born July 8, 1946) is an American composer of film and television scores. He is mainly known for his work as composer for several Star Trek television series: Star Trek: The Next Generation, Star Trek: Deep Space Nine, Star Trek: Voyager, and Star Trek: Enterprise.

In 2001, he won an Emmy for Outstanding Music for a Series for the final episode of Star Trek: Voyager.
Tartarus
In Greek mythology, Tartarus (/ˈtɑːrtərəs/; Ancient Greek: Τάρταρος, romanized: Tártaros) is the deep abyss that is used as a dungeon of torment and suffering for the wicked and as the prison for the Titans. Tartarus is the place where, according to Plato's Gorgias (c. 400 BC), souls are judged after death and where the wicked received divine punishment. Tartarus appears in early Greek cosmology, such as in Hesiod's Theogony, where the personified Tartarus is described as one of the earliest beings to exist, alongside Chaos and Gaia (Earth).

Iapetus
In Greek mythology, Iapetus or Iapetos (/aɪˈæpɪtəs/; eye-AP-ih-təs; Ancient Greek: Ἰαπετός, romanized: Iapetós), also Japetus or Japetos, was one of the Titans, the son of Uranus (Sky) and Gaia (Earth) and father of Atlas, Prometheus, Epimetheus, and Menoetius. He was also called the father of Buphagus and Anchiale in other sources.

Iapetus was linked to Japheth (Hebrew: יֶפֶת), one of the sons of Noah and a progenitor of mankind in biblical accounts. The practice by early historians and biblical scholars of identifying various historical nations and ethnic groups as descendants of Japheth, together with the similarity of their names, led to a fusion of their identities, from the early modern period to the present.
Of Thee I Sing
Of Thee I Sing is a musical with a score by George Gershwin, lyrics by Ira Gershwin and a book by George S. Kaufman and Morrie Ryskind.  The musical lampoons American politics; the story concerns John P. Wintergreen, who runs for President of the United States on the "love" platform. When he falls in love with the sensible Mary Turner instead of Diana Devereaux, the beautiful pageant winner selected for him, he gets into political hot water.

The original Broadway production, directed by Kaufman, opened in 1931 and ran for 441 performances, gaining critical and box office success.  It has been revived twice on Broadway and in concert stagings in the U.S. and in London.  In 1932, Of Thee I Sing was the first musical to win the Pulitzer Prize for Drama.

Girl Crazy
Girl Crazy is a 1930 musical by George Gershwin with lyrics by Ira Gershwin and book by Guy Bolton and John McGowan. Co-leads Ginger Rogers and Ethel Merman made their stage debuts in the first production and Rogers became an overnight star.

Rich in song, it follows the story of spoiled rich boy Danny Churchill, who has been sent to fictional Custerville, Arizona, to manage his family's ranch. His father wants him there to focus on matters more serious than alcohol and women but Danny turns the place into a dude ranch, importing showgirls from Broadway and hiring Kate Forthergill (Merman's role) as entertainer. Visitors come from both coasts and Danny falls in love with the local postmistress, Molly Gray (Rogers' role).

Three subsequent film adaptations adjusted the plot. The most notable, Girl Crazy (1943 film), starred Mickey Rooney and Judy Garland, with the latter playing a combined Kate and Molly.
Maximilian Arndt
Maximilian Arndt (born 23 July 1987) is a former German bobsledder who has competed since 2003. He originally competed in luge before a coach suggested that he try bobsleigh. He won four-man and two-man golds at the 2011 World Junior Championships at Park City. As of February 2014 he has scored seven wins in the Bobsleigh World Cup: five in four-man, one in two-man and one in team competition.

Christian Poser
Christian Poser (born 16 August 1986) is a German bobsledder who has competed since 2008. His best World Cup finish was first in the four-man event at Calgary in December 2010. Poser competed for Germany at the 2014 Winter Olympics and 2018 Winter Olympics.

Poser became engaged to American bobsledder Jamie Greubel in April 2013. The couple married in the summer of 2014.
NJPW Strong
NJPW Strong is a brand name utilized by Japanese professional wrestling promotion New Japan Pro-Wrestling (NJPW) and its New Japan Pro-Wrestling of America (NJoA) subsidiary.

In its original incarnation, NJPW Strong was the name of a weekly professional wrestling streaming television show produced by NJoA. The series debuted on August 7, 2020, airing on Saturdays at 8 pm ET on NJPW World and FITE TV until its final episode aired on January 28, 2023.

After the program's end, NJPW Strong became the branding for NJPW events held in the United States. These events are distributed live via PPV under the NJPW Strong Live banner, and are later distributed as part of the NJPW Strong on Demand series.

List of NJPW Strong special episodes
This is a list of NJPW Strong special episodes, detailing all professional wrestling television special cards promoted by New Japan Pro-Wrestling of America (NJPWoA). The episodes are branded, usually 3–4 weeks at a time, to mimic the normal touring schedule of the main promotion. Prior to September 2021, other episodes before these events were mainly branded as "Road to" shows.
Power set
In mathematics, the power set (or powerset) of a set S is the set of all subsets of S, including the empty set and S itself. In axiomatic set theory (as developed, for example, in the ZFC axioms), the existence of the power set of any set is postulated by the axiom of power set. 
The powerset of S is variously denoted as P(S), 𝒫(S), P(S), , or 2S.
Any subset of P(S) is called a family of sets over S.

Cantor's diagonal argument
Cantor's diagonal argument (among various similar names) is a mathematical proof that there are infinite sets which cannot be put into one-to-one correspondence with the infinite set of natural numbers – informally, that there are sets which in some sense contain more elements than there are positive integers.  Such sets are now called uncountable sets, and the size of infinite sets is treated by the theory of cardinal numbers, which Cantor began.

Georg Cantor published this proof in 1891,: 20–  but it was not his first proof of the uncountability of the real numbers, which appeared in 1874.
However, it demonstrates a general technique that has since been used in a wide range of proofs, including the first of Gödel's incompleteness theorems and Turing's answer to the Entscheidungsproblem.  Diagonalization arguments are often also the source of contradictions like Russell's paradox and Richard's paradox.: 27
Knot (mathematics)
In mathematics, a knot is an embedding of the circle (S1)  into three-dimensional Euclidean space, R3 (also known as E3).  Often two knots are considered equivalent if they are ambient isotopic, that is, if there exists a continuous deformation of R3 which takes one knot to the other.

A crucial difference between the standard mathematical and conventional notions of a knot is that mathematical knots are closed — there are no ends to tie or untie on a mathematical knot. Physical properties such as friction and thickness also do not apply, although there are mathematical definitions of a knot that take such properties into account. The term knot is also applied to embeddings of S j in Sn, especially in the case j = n − 2. The branch of mathematics that studies knots is known as knot theory and has many relations to graph theory.

Braid group
In mathematics, the braid group on n strands (denoted ), also known as the Artin braid group, is the group whose elements are equivalence classes of n-braids (e.g. under ambient isotopy), and whose group operation is composition of braids (see § Introduction). Example applications of braid groups include knot theory, where any knot may be represented as the closure of certain braids (a result known as Alexander's theorem); in mathematical physics where Artin's canonical presentation of the braid group corresponds to the Yang–Baxter equation (see § Basic properties); and in monodromy invariants of algebraic geometry.
BK Häcken FF
Bollklubben Häcken Fotbollsförening (Swedish: [bɔlklʊbɛn ˈhɛ̌kːɛn fuːˌβ̞ɔlsfœrˈeːnɪŋ]) is a women's football club based in Gothenburg, Sweden. Founded in 1970 as Landvetters IF ([ˈlandˌvɛtɛrs iːɛf]) and known as Kopparbergs/Göteborg FC ([ˈkɔˌparsbɛrj jœtɛˈbɔrj]) between 2004 and 2020, the club became the women's section of the men's club BK Häcken in 2021, although as a separate club which is a subsidiary of BK Häcken for legal reasons.

BK Häcken FF play their home games at Bravida Arena in Gothenburg. The team colors are yellow and black. The club won their first Damallsvenskan title in 2020.

2011–12 UEFA Women's Champions League
The 2011–12 UEFA Women's Champions League was the eleventh edition of the European women's championship for football clubs. The final was held in the Olympiastadion in Munich, Germany on 17 May 2012.

As in the past two Champions League seasons, the eight highest ranked nations got two entries to the tournament. The point of entry was changed this season however. In the previous years the national runners-up had to enter the qualification round. With those teams always easing through their groups, with the exception of Umeå in 2010–11, UEFA decided to give those a direct entry to the round of 32. As a result, eight nations which under previous rules would have had direct entry to that round now had to go through the qualifying stage.
Gamma
Gamma (/ˈɡæmə/ ⓘ; uppercase Γ, lowercase γ; Greek: γάμμα, romanized: gámma) is the third letter of the Greek alphabet. In the system of Greek numerals it has a value of 3. In Ancient Greek, the letter gamma represented a voiced velar stop IPA: [ɡ]. In Modern Greek, this letter normally represents a voiced velar fricative IPA: [ɣ], except before either of the two front vowels (/e/, /i/), where it represents a voiced palatal fricative IPA: [ʝ]; while /g/ in foreign words is instead commonly transcribed as γκ).

In the International Phonetic Alphabet and other modern Latin-alphabet based phonetic notations, it represents the voiced velar fricative.

Theta
Theta (UK: /θiːtə/ ⓘ, US: /θeɪtə/ ⓘTHAY-tə) uppercase Θ; lowercase θ; Ancient Greek: θῆτα thē̂ta Greek pronunciation: [tʰɛ̂ːta]; Modern: θήτα thī́ta Greek pronunciation: [θita]) is the eighth letter of the Greek alphabet, derived from the Phoenician letter Teth 𐤈. In the system of Greek numerals, it has a value of 9.
NS DDZ
NS DDZ (Full name: DubbelDekkerZonering) were built by Waggonfabrik Talbot (momentarily a part of Bombardier), De Dietrich Ferroviaire (now Alstom DDF) and Adtranz between 1992 and 1998 and are operated in the Netherlands by Nederlandse Spoorwegen (NS). This class is a type of a power concentrated electric multiple unit and was delivered in two batches as DDM-2 and DDM-3. The trailer cars of this multiple unit can also be operated with a Class 1700 electric locomotive instead of a motor car, forming a push-pull train.

The trains were formerly known as NS DD-AR (full name: Dubbeldeksaggloregiomaterieel)
From 2009 the NS DD-AR were modernised to transform them from Sprinter to Intercity.

NS VIRM
VIRM trains, full name Verlengd InterRegio Materieel (transl. Lengthened interregional rolling stock), are a series of electric multiple unit (EMU) double-deck trains operated by Nederlandse Spoorwegen or NS (Dutch Railways), the principal railway operator in the Netherlands. NS has 178 of these double-deckers – 98 four-carriage sets, and 80 six-carriage sets. The trains were built between 1994 and 2009 – for the most part by Talbot, part of Bombardier Inc., with some railcars built by De Dietrich.

The VIRM trains evolved out of the previously existing DD-IRM series (DubbelDeks InterRegio Materieel or Double-deck interregional rolling stock). The first batch of 81 VIRM trains was created by lengthening all the existing DD-IRM combinations by one or two railcars. Three-unit trainsets were augmented by one carriage to transform them into a four-unit VIRM, and the four-unit sets received two more carriages, to create six-unit VIRM trains.