hotchpotch/wikipedia-multilingual-ir-related-lead-pairs huggingface dataset:
Rosie (2022 film)
Rosie is a 2022 Canadian comedy-drama film, written, produced, and directed by Gail Maurice. Maurice's feature directorial debut and an expansion of her 2018 short film of the same name, the film centres on Rosie (Keris Hope Hill), a young First Nations girl who is sent to live with her aunt Frédérique (Melanie Bray) in Montreal after her mother's death, and learns the value of rebuilding chosen family from Fred and her two-spirit friends Flo (Constant Bernard) and Mo (Alex Trahan).

The cast also includes Josée Young, Brandon Oakes, Jocelyne Zucco, Arlen Aguayo-Stewart, Jean Pearson, Tony De Santis, Xavier Yuvens, Pierre Simpson, Ron Lea, Domenico Fiore, Joseph Claude Dubois, Mike Ross, Matt Raffy and David Thompson.

The film was shot in Hamilton, Ontario, in 2021.

It premiered in the Discovery program at the 2022 Toronto International Film Festival on September 9, 2022. It was subsequently selected as the closing film of the 2022 imagineNATIVE Film and Media Arts Festival.

Arlen Aguayo-Stewart
Arlen Aguayo-Stewart is a Canadian actress. She is most noted for her performance in the film Roads in February (Les routes en février), for which she won the Vancouver Film Critics Circle Award for Best Actress in a Canadian Film. From 2021 to 2022, Aguayo-Stewart starred in the hit Freeform show Motherland: Fort Salem, as Nicte Batan. Her Instagram bio notes that she prefers “any pronouns”.

Roads in February was her first-ever starring role in a film. She previously had small supporting roles in film and television, and played the lead role in a stage production of Sarah Carlsen's play Unseamly. Alongside Deborah Drakeford, Carlos González-Vío, Ryan Hollyman, Andre Sills and Aviva Armour-Ostroff, she was a Dora Mavor Moore Award nominee for Outstanding Ensemble in 2019 for ARC Stage's production of Stef Smith's play Human Animals.
Gmina Łaszczów
Gmina Łaszczów is an urban-rural gmina (administrative district) in Tomaszów Lubelski County, Lublin Voivodeship, in eastern Poland. Its seat is the town of Łaszczów, which lies approximately 25 kilometres (16 mi) east of Tomaszów Lubelski and 114 km (71 mi) south-east of the regional capital Lublin.

The gmina covers an area of 128.23 square kilometres (49.5 sq mi), and as of 2006 its total population is 6,503 (6,406 in 2013). Before 1 January 2010 (when Łaszczów became a town) it was classed as a rural gmina.

Lublin Voivodeship
Lublin Voivodeship (Polish: województwo lubelskie [vɔjɛˈvut͡stfɔ luˈbɛlskʲɛ] ⓘ) is a voivodeship (province) of Poland, located in the southeastern part of the country, with its capital being the city of Lublin.

The region is named after its largest city and regional capital, Lublin, and its territory is made of four historical lands: the western and central part of the voivodeship, with Lublin itself, belongs to Lesser Poland, the eastern part of Lublin Area belongs to Cherven Cities/Red Ruthenia, and the northeast belongs to Polesie and Podlasie.
Lublin Voivodeship borders Subcarpathian Voivodeship to the south, Świętokrzyskie Voivodeship to the south-west, Masovian Voivodeship to the west and north, Podlaskie Voivodeship along a short boundary to the north, Belarus (Brest Region) and Ukraine (Lviv and Volyn Regions) to the east. The region's population as of 2024 was 1,996,440. It covers an area of 25,155 square kilometres (9,712 sq mi).
Body Chemistry IV: Full Exposure
Body Chemistry IV: Full Exposure is a 1995 erotic thriller sequel directed by Jim Wynorski and written by Karen Kelly. It is the fourth & final film in the Body Chemistry franchise and the only one not to be written by Jackson Barr.

Shannon Tweed
Shannon Lee Tweed Simmons (born March 10, 1957) is a Canadian model and actress. One of the most successful actresses of mainstream erotica, she is identified with the genre of the erotic thriller cinema. Tweed has appeared in more than 60 films and several television series. She was named Playboy's Playmate of the Year in 1982.

Tweed is also known for Gene Simmons Family Jewels, a reality TV show that portrayed the life of her family from 2006 until 2012. She is married to Gene Simmons, bassist and co-lead singer of the band Kiss; Tweed and Simmons have two children, Nicholas Adam Tweed-Simmons and Sophie Alexandra Tweed-Simmons.
Smålandsnytt
Smålandsnytt is a Swedish regional news programme, broadcast by Sveriges Television (SVT).

The programme covers the three counties in the historical provinces of Småland and Öland in southeast Sweden: Jönköping County, Kalmar County and Kronoberg County. The programme is broadcast from studios located in Växjö, with district newsrooms in Jönköping and Kalmar.

Kalmar County
Kalmar County (Swedish: Kalmar län) is a county or län in southern Sweden. It borders the counties of Kronoberg, Jönköping, Blekinge and Östergötland. To the east in the Baltic Sea is the island Gotland.

The counties are mainly administrative units. Geographically Kalmar County covers the eastern part in the Småland province, and the entire island of Öland.
Ardin Diale
Ardin Bayata Diale (born 23 August 1988) is a professional boxer from the Philippines who challenged for the WBO flyweight title in 2011, losing to Julio César Miranda by technical knockout. Later on, Diale has settled into a gatekeeper role, holding losses to Juan Francisco Estrada, Koki Eto, and Daigo Higa.

Diale has held the OPBF title between 2015 and 2016. He won the title by beating Renoel Pael by unanimous decision, and defended it successfully once before losing to Higa. Diale has also held the WBC International, Games and Amusements Board, and WBO Oriental flyweight titles at other points in his career.

Gatekeeper (boxing)
In boxing, kickboxing and mixed martial arts, a gatekeeper is a skillful and well-regarded fighter, but one who does not have the popularity or brilliance of a title contender. They are considered to be a cut above most journeymen. A gatekeeper will often have an impressive record in terms of wins versus losses but will have a difficult time getting people behind them and especially obtaining promotion. They are often seen as a "stepping-stone" for potential title contenders to prove their worth against.
Gypsies on Parade
"Gypsies on Parade" is a song recorded by American country music group Sawyer Brown.  It was released in December 1986 as the second single from the album Out Goin' Cattin'.  The song reached #25 on the Billboard Hot Country Singles & Tracks chart.  The song was written by Sawyer Brown's lead vocalist Mark Miller.

Out Goin' Cattin'
Out Goin' Cattin' is the third studio album by American country music band Sawyer Brown, released in 1986. Its title track, along with "Savin' the Honey for the Honeymoon" and "Gypsies on Parade", were all released as singles.
Daniel D. Johnson
Daniel Dye Johnson (28 April 1836 - 18 December 1893) was an officer in the Union Army during the American Civil War. He later became a state senator and Senate President of the West Virginia Senate from Tyler County and served from 1872 to 1877 and from 1879 to 1881. He died in 1893.

West Virginia Senate
The West Virginia Senate is the upper house of the West Virginia Legislature.
There are seventeen senatorial districts. Each district has two senators who serve staggered four-year terms. Although the Democratic Party held a supermajority in the Senate as recently as 2015, Republicans now dominate in the chamber, and hold 32 seats to the Democrats' two seats.
Weyl's theorem
In mathematics, Weyl's theorem or Weyl's lemma might refer to one of a number of results of Hermann Weyl. These include

the Peter–Weyl theorem

Weyl's theorem on complete reducibility, results originally derived from the unitarian trick on representation theory of semisimple groups and semisimple Lie algebras

Weyl's theorem on eigenvalues

Weyl's criterion for equidistribution (Weyl's criterion)

Weyl's lemma on the hypoellipticity of the Laplace equation

results estimating Weyl sums in the theory of exponential sums

Weyl's inequality

Weyl's criterion for a number to be in the essential spectrum of an operator

Weyl's law that describes the asymptotic behavior of large eigenvalues of the Laplace–Beltrami operator

Weyl law
In mathematics, especially spectral theory, Weyl's law describes the asymptotic behavior of eigenvalues of the Laplace–Beltrami operator. This description was discovered in 1911 (in the  case) by Hermann Weyl for eigenvalues for the Laplace–Beltrami operator acting on functions that vanish at the boundary of a bounded domain . In particular, he proved that the number, , of Dirichlet eigenvalues (counting their multiplicities) less than or equal to  satisfies

where   is a volume of the unit ball in . In 1912 he provided a new proof based on variational methods. Weyl's law can be extended to closed Riemannian manifolds, where another proof can be given using the Minakshisundaram–Pleijel zeta function.
Krieg (album)
Krieg is a 2010 remix album by industrial rock band KMFDM containing remixes of songs from their 2009 album Blitz. Krieg was released exclusively on the band's own label, KMFDM Records, on 5 January 2010.

Remix album
A remix album is an album consisting of remixes or rerecorded versions of an artist's earlier released material. The first act who employed the format was American singer-songwriter Harry Nilsson (Aerial Pandemonium Ballet, 1971). As of 2007, the best-selling remix album of all time is Michael Jackson's Blood on the Dance Floor: HIStory in the Mix (1997).
Berg Municipality
Berg Municipality (Swedish: Bergs kommun, Southern Sami: Bïerjien tjïelte) is a municipality in Jämtland County in northern Sweden. Its seat is located in Svenstavik.

The present municipality was formed in 1971 when "old" Berg Municipality was amalgamated with four other entities.

As often in northern Sweden the municipality is one of the larger in terms of area, but one of the smaller in terms of population.

Municipalities of Sweden
The municipalities of Sweden (Swedish: Sveriges kommuner) are its generally smaller but co-equal local government entities. There are 290 municipalities which are responsible for a large proportion of local services, including schools, emergency services and physical planning.
The Wait (ZOX album)
The Wait is the second studio album by alternative rock band ZOX. It was originally released by Armo Records in 2005. After Zox was signed by SideOneDummy Records, the album was re-released on June 6, 2006.

SideOneDummy Records
SideOneDummy Records is an independent record label based in Los Angeles. It was founded in 1995 by Bill Armstrong and Joe Sib. The label began as a way for them to release music for their friends' bands. Thereafter SideOneDummy launched the careers of bands like The Gaslight Anthem, AJJ, Flogging Molly, Gogol Bordello, Title Fight and others. Since 1998, SideOneDummy Records has also released the annual Warped Tour compilation album, which features music by bands playing on the current year's tour. Their YouTube channel, which features artists in their current roster, has 116,000 subscribers and 170,015,900 views (as of February 27, 2025).
KJML
KJML (107.1 FM) is a radio station broadcasting an active rock format. Licensed to Columbus, Kansas, United States, the station serves the Joplin area.  The station is owned by American Media Investments Inc.

Active rock
Active rock is a radio format used by many commercial radio stations across the United States and Canada. Active rock stations play a balance of new hard rock songs with valued classic rock favorites, normally with an emphasis on the harder edge of mainstream rock and album-oriented rock.
Holy Rosary Church, Bangkok
The Holy Rosary Church (Thai: วัดแม่พระลูกประคำ, pronounced [wát mɛ̂ː pʰráʔ lûːk prā.kʰām]), also known as Kalawar Church (โบสถ์กาลหว่าร์, [bòːt kāːlāwàː]; from Portuguese: Calvario), is a Roman Catholic church in Bangkok. It is located in Samphanthawong District, on the eastern bank of the Chao Phraya River. The history of the church dates to 1769, when a group of Portuguese Catholics resettled in the area after the fall of Ayutthaya; the current church building, in Gothic Revival style, was built in 1891–97 on the site of two previous structures.

Calvary
Calvary (Latin: Calvariae or Calvariae locus) or Golgotha (Biblical Greek: Γολγοθᾶ, romanized: Golgothâ), was a site immediately outside Roman Jerusalem's walls where, according to Christianity's four canonical gospels, Jesus was crucified.

Since at least the early medieval period, it has been a destination for pilgrimage. The exact location of Calvary has been traditionally associated with a place now enclosed within one of the southern chapels of the multidenominational Church of the Holy Sepulchre, a site said to have been recognized by the Roman empress Helena, mother of Constantine the Great, during her visit to the Holy Land in 325. Other locations have been suggested: in the 19th century, Protestant scholars proposed a different location near the Garden Tomb on Green Hill (now "Skull Hill") about 500 m (1,600 ft) north of the traditional site.
Stokes's law of sound attenuation
In acoustics, Stokes's law of sound attenuation is a formula for the attenuation of sound in a Newtonian fluid, such as water or air, due to the fluid's viscosity.  It states that the amplitude of a plane wave decreases exponentially with distance traveled, at a rate α given by

where η is the dynamic viscosity coefficient of the fluid, ω is the sound's angular frequency, ρ is the fluid density, and V is the speed of sound in the medium.

The law and its derivation were published in 1845 by the Anglo-Irish physicist G. G. Stokes, who also developed Stokes's law for the friction force in fluid motion. A generalisation of Stokes attenuation taking into account the effect of thermal conductivity was proposed by the German physicist Gustav Kirchhoff in 1868.

Sound attenuation in fluids is also accompanied by acoustic dispersion, meaning that the different frequencies are propagating at different sound speeds.

Exponential decay
A quantity is subject to exponential decay if it decreases at a rate proportional to its current value.  Symbolically, this process can be expressed by the following differential equation, where N is the quantity and λ (lambda) is a positive rate called the exponential decay constant, disintegration constant, rate constant, or transformation constant:

The solution to this equation (see derivation below) is:

where N(t) is the quantity at time t, N0 = N(0) is the initial quantity, that is, the quantity at time t = 0.
Bizarre (film)
Bizarre is a 2015 French drama film directed by Etienne Faure and starring Rebekah Underhill. It was screened in the Panorama section of the 65th Berlin International Film Festival. In June and August 2015, Bizarre was screened at The Tel Aviv International LGBT Film Festival 2015.

TLVFest
TLVFest, officially the Tel Aviv International LGBTQ+ Film Festival (Hebrew: הפסטיבל הבינלאומי לקולנוע גאה), is an annual film festival held in Tel Aviv, Israel. The festival is focused on LGBTQ-themed film from around the world.

The festival, based at the Tel Aviv Cinematheque. is open to all types of audiences, not only to members of the LGBTQ community. The festival also spotlights LGBTQ Palestinian films, consults LGBTQ Palestinians in its film selection process, and is outspoken in its commitment to Palestinian human rights.

The festival is increasingly active outside Tel Aviv, and bringing LGBTQ culture across the country to cities and towns such as Sderot, Beersheba, Haifa, Jerusalem, Kibbutz Mizra, Rosh Pina, Ness Ziona, and Pardes Hanna-Karkur,

The festival runs around the same time as, sometimes concurrently, with Tel Aviv Pride.
Lopata (surname)
Lopata (Czech feminine: Lopatová), or Łopata (Polish), is a Slavic surname. Notable people include:

Helena Znaniecki Lopata (1925–2003), American sociologist

Jadwiga Łopata, Polish organic farmer and activist

Jan Łopata (born 1954), Polish politician

Jiří Lopata (1936–2021), Czech footballer

Kacper Łopata (born 2001), Polish footballer

Stan Lopata (1925–2013), American baseball player

Vasyl Lopata (born 1941), Ukrainian writer and painter

Jadwiga Łopata
Jadwiga Łopata is an organic farmer.

She lives near Kraków, Poland. She was awarded the Goldman Environmental Prize in 2002, for her works on rural protection. She is co-founder and co-director of the International Coalition to Protect the Polish Countryside (ICPPC).

Łopata was awarded the Polish Cross of Merit in 2009.
Quasiconvexity (calculus of variations)
In the calculus of variations, a subfield of mathematics, quasiconvexity is a generalisation of the notion of convexity. It is used to characterise the integrand of a functional and related to the existence of minimisers. Under some natural conditions, quasiconvexity of the integrand is a necessary and sufficient condition for a functional

to be lower semi-continuous in the weak topology, for a sufficient regular domain . By compactness arguments (Banach–Alaoglu theorem) the existence of minimisers of weakly lower semicontinuous functionals may then follow from the direct method.
This concept was introduced by Morrey in 1952. This generalisation of convexity should not be confused with the polysemetic concept of a quasiconvex function.

Banach–Alaoglu theorem
In functional analysis and related branches of mathematics, the Banach–Alaoglu theorem (also known as Alaoglu's theorem) states that the closed unit ball of the dual space of a normed vector space is compact in the weak* topology. 
A common proof identifies the unit ball with the weak-* topology as a closed subset of a product of compact sets with the product topology. 
As a consequence of Tychonoff's theorem, this product, and hence the unit ball within, is compact.

This theorem has applications in physics when one describes the set of states of an algebra of observables, namely that any state can be written as a convex linear combination of so-called pure states.
Newsreader
Newsreader can refer to:

Newsreader (Usenet), a computer program for reading Usenet newsgroups

Newsreaders, a television series on Adult Swim

News presenter, a person that presents a news show on television, radio or the Internet

News aggregator, a computer program for syndicated Web content supplied in the form of a web feed

The Newsreader, a fictional Australian television series about newsreaders in the 80s

Newsreader (Usenet)
A newsreader is a software 
 application that reads articles on Usenet distributed throughout newsgroups. Newsreaders act as clients which connect to a news server, via the Network News Transfer Protocol (NNTP), to download articles and post new articles. In addition to text-based articles, Usenet is also used to distribute binary files, generally in dedicated "binaries" newsgroups.

The term newsreader is sometimes (erroneously) used interchangeably with news aggregator.

Newsreaders that help users to adhere to the established conventions of Usenet, known as netiquette, are evaluated by the Good Netkeeping Seal of Approval (GNKSA).
Trams in Novokuznetsk
The Novokuznetsk tramway network (Russian: Новокузнецкий трамвай) is a tram system in the city of Novokuznetsk in the Kemerovo Oblast, Russia opened on 30 November 1933. It is the first tram system in Western Siberia and the first system beyond the Urals built during the Soviet era (the Novosibirsk tram was launched several months later), as well as the second in Russia east of the Urals (the first was opened in Vladivostok).

The Novokuznetsk tram system consists of two independent networks that have never been connected to each other: one network operates only in the Zavodskoy district and is represented by a single route No. 10, the other network operates in the Kuznetsky, Kuibyshevsky, Ordzhonikidzevsky and Central districts of the city.

Kemerovo Oblast
Kemerovo Oblast (Russian: Ке́меровская о́бласть, romanized: Kemerovskaya oblastʹ, Russian pronunciation: [ˈkʲemʲɪrəfskəjə ˈobləsʲtʲ]), also known as Kuzbass (Russian: Кузба́сс, Russian pronunciation: [kʊzˈbas]), after the Kuznetsk Basin, is a federal subject of Russia (an oblast). Kemerovo is the administrative center and largest city of the oblast. Kemerovo Oblast is one of Russia's most urbanized regions, with over 70% of the population living in its nine principal cities. Its ethnic composition is predominantly Russian, but native Shors and Kalmak Siberian Tatars also live in the oblast, along with Ukrainians, Volga Tatars, and Chuvash. The population recorded during the 2021 Census was 2,600,923.
Karasi Bey
Karasi Bey (Turkish: Karesi Bey; died c. 1328), also known as Karasi Khan or Carases, was the eponymous Bey of the Karasids in northwestern Anatolia from the early 14th century to his death. Karasi and his father Kalam presumably seized the frontier of the Byzantine Empire near the ancient Mysia, excluding coastal regions, at an uncertain date. Karasi is absent from the chronicles of contemporary authors other than Gregoras. Later Ottoman sources described him as a nöker (vassal) of Sultanate of Rum, during the first reign of Mesud II (r. 1284–97, 1303–8). Karasi likely died before 1328, when his son Demir Khan is known to have signed an agreement with the Byzantine Empire.

Nicephorus Gregoras
Nicephorus Gregoras (/ˈɡrɛɡərəs/; Greek: Νικηφόρος Γρηγορᾶς, Nikēphoros Grēgoras; c. 1295 – 1360) was a Byzantine Greek astronomer, historian, and theologian. His 37-volume Roman History, a work of erudition, constitutes a primary documentary source for the 14th century.
Quasi-analytic function
In mathematics, a quasi-analytic class of functions is a generalization of the class of real analytic functions based upon the following fact: If f is an analytic function on an interval [a,b] ⊂ R, and at some point f and all of its derivatives are zero, then f is identically zero on all of [a,b]. Quasi-analytic classes are broader classes of functions for which this statement still holds true.

European Mathematical Society
The European Mathematical Society (EMS) is a European organization dedicated to the development of mathematics in Europe. Its members are different mathematical societies in Europe, academic institutions and individual mathematicians. The current president is Jan Philip Solovej, professor at the Department of Mathematics at the University of Copenhagen.
Assembly (realizability)
In theoretical computer science and mathematical logic, assemblies can be informally described as sets equipped with representations for elements. Realizability toposes are completions of assembly categories.

Theoretical computer science
Theoretical computer science is a subfield of computer science and mathematics that focuses on the abstract and mathematical foundations of computation.

It is difficult to circumscribe the theoretical areas precisely. The ACM's Special Interest Group on Algorithms and Computation Theory (SIGACT) provides the following description:

TCS covers a wide variety of topics including algorithms, data structures, computational complexity, parallel and distributed computation, probabilistic computation, quantum computation, automata theory, information theory, cryptography, program semantics and verification, algorithmic game theory, machine learning, computational biology, computational economics, computational geometry, and computational number theory and algebra. Work in this field is often distinguished by its emphasis on mathematical technique and rigor.