OpenLLM-France/wikimedia huggingface dataset:
# Hideki Omuro

Hideki Omuro (大室 秀樹, Ōmuro Hideki, born 25 July 1990) is a Japanese athlete specialising in the high hurdles. He represented his country at the 2017 World Championships without qualifying for the semifinals.
His personal bests are 13.52 seconds in the 110 metres hurdles (+1.5 m/s, Hiroshima 2017) and 7.80 seconds in the 60 metres hurdles (Tehran 2018).

## International competitions

| Year | Competition | Venue | Position | Event | Notes |
| Representing Japan ||||||
| 2013 | Universiade | Kazan, Russia | 11th (h) | 110 m hurdles | 13.97 (w) |
| 2017 | World Championships | London, United Kingdom | 34th (h) | 110 m hurdles | 13.78 |
| 2018 | Asian Indoor Championships | Tehran, Iran | 3rd | 60 m hurdles | 7.81 |
# Furstenberg boundary

In potential theory, a discipline within applied mathematics, the Furstenberg boundary is a notion of boundary associated with a group. It is named for Harry Furstenberg, who introduced it in a series of papers beginning in 1963 (in the case of semisimple Lie groups). The Furstenberg boundary, roughly speaking, is a universal moduli space for the Poisson integral, expressing a harmonic function on a group in terms of its boundary values.

## Motivation

A model for the Furstenberg boundary is the hyperbolic disc $D=\{z:|z|<1\}$. The classical Poisson formula for a bounded harmonic function on the disc has the form
    $f(z)={\frac {1}{2\pi }}\int _{0}^{2\pi }{\hat {f}}(e^{i\theta })P(z,e^{i\theta })\,d\theta$
where P is the Poisson kernel. Any function f on the disc determines a function on the group of Möbius transformations of the disc by setting F(g) = f(g(0)). Then the Poisson formula has the form
    $F(g)=\int _{|z|=1}{\hat {f}}(gz)\,dm(z)$
where m is the Haar measure on the boundary. This function is then harmonic in the sense that it satisfies the mean-value property with respect to a measure on the Möbius group induced from the usual Lebesgue measure of the disc, suitably normalized. The association of a bounded harmonic function to an (essentially) bounded function on the boundary is one-to-one.

## Construction for semi-simple groups

In general, let G be a semi-simple Lie group and μ a probability measure on G that is absolutely continuous. A function f on G is μ-harmonic if it satisfies the mean value property with respect to the measure μ:
    $f(g)=\int _{G}f(gg')\,d\mu (g')$
There is then a compact space Π, with a G action and measure ν, such that any bounded harmonic function on G is given by
    $f(g)=\int _{\Pi }{\hat {f}}(gp)\,d\nu (p)$
for some bounded function ${\hat {f}}$ on Π.
The space Π and measure ν depend on the measure μ (and so, what precisely constitutes a harmonic function). However, it turns out that although there are many possibilities for the measure ν (which always depends genuinely on μ), there are only a finite number of spaces Π (up to isomorphism): these are homogeneous spaces of G that are quotients of G by some parabolic subgroup, which can be described completely in terms of root data and a given Iwasawa decomposition. Moreover, there is a maximal such space, with quotient maps going down to all of the other spaces, that is called the Furstenberg boundary.
# Ambika Pillai

Ambika Pillai is a hair stylist and make-up artist from Kollam, Kerala, India. Her work regularly appears in advertising campaigns, catwalk shows, fashion films, and editorials.

## Personal life

Ambika Pillai was born to cashew exporter Gopinath Pillai & Santha Gopinath Pillai in Thiruvananthapuram, Kerala. Her family then moved to her native place in Kollam, where she had a luxurious childhood, living in a bungalow by the backwaters of Kollam. After her boarding in Ooty, at the age of 7, she joined Mount Carmel Convent Anglo-Indian Girls High School in Kollam. She was married to Surenda Nath on 1980 at the age of 17 and moved to Calcutta to have a settled married life. Things did not turn out the way she had desired, and she instead had to be satisfied with living in a tiny one bed room apartment. They have one daughter, Kavitha. Later she married Rakesh (aka Rocky) in 1993 but due to his heavy drinking & gambling she left him. Her three sisters, Gopika, Renuka and Devika were trained by her and are also into hair and skin makeover. She lives in New Delhi but frequently travels to Trivandrum and Kochi.

## Career

She started her career as a hair stylist and moved on to make-up. When Ambika started her first salon it was called Visions by Ambika. She later decided to develop it as a brand. At present Ambika Pillai is a brand by itself. Pillai's salon has branches in South Extension, Punjabi Bagh, Rajouri Garden, Malviya Nagar and Model Town in the Delhi National Capital Territory; Gurgaon in Haryana; Chhatarpur in Madhya Pradesh; and Kochi and Trivandrum in Kerala.

## Awards

| Awards | Year |
| Vogue Best Make-up Artist Award | 2011 |
| Cosmopolitan Fun Fearless Female Awards for Best Hair and Makeup artist | 2009 |
| Bharat Nirman Super Achievers Award | 2007 |
| Zee Idea Fashion Awards for Best Make up artist of the year | 2006 |
| Zee Idea Fashion Awards for Best Hair Stylist of the year | 2006 |
| Kingfisher Fashion awards for the best hair designer of the year | 2000 |
| IAAFA Award for Best Make-up Artist | 1996 |

## Television

Pillai has appeared as a judge in:
* Midukki (Mazhavil Manorama)
* Malayali Veetamma (Flowers)
# Enoclerus lunatus

Enoclerus lunatus is a species of checkered beetle in the family Cleridae. It is found in North America.
# Chow Chow Momo na Haobara Shingju Bora na Oinambara

Chow Chow Momo na Haobara Shingju Bora na oinambara (English: Is Chow Chow Momo Tasty Or Shingju Bora Delicious) is a 2013 Manipuri film directed by R.K. Jiten and produced by L. Dayabati, under the banner of Leishangthem Films and presented by Mixn Raj. The film features Gurumayum Bonny, Bala Hijam and Sushmita Mangsatabam in the lead roles. The film was also showcased in Punjab on 13 October 2013. Chow Chow Momo na haobara Shingju Borana Oinambara was released at Manipur Film Development Corporation, Palace Compound on 27 October 2013 and at Bhagyachandra Open Air Theatre (BOAT) on 3 November 2013. There were also theatrical releases of the film at Pratap Talkies, Paona Bazar, and many other theatres of Manipur in December 2013.

## About

The film sketches the romance between Mani and Nungshitombi and also shows the consequences met by Manglembi due to cyber crime. Gurumayum Bonny plays double role in the film.

## Cast

* Gurumayum Bonny as Mani
* Bala Hijam as Nungshitombi
* Sushmita Mangsatabam as Manglembi
* Ratan Lai
* Takhellambam Lokendra as Manglembi's father
* R.K. Hemabati as Manglembi's mother
* Samjetsabam Mangoljao
* Heisnam Geeta
* Ayekpam Shanti

## Soundtrack

R.K. Jiten composed the soundtrack for the film and Prane and Akendra Tensuba wrote the lyrics. The songs are titled Leiraroidara Khallui, Pamdi Pamba Tin Yotpa and Ningthou Machasu Kallakte.
# Archives for the unexplained

Archives for the unexplained (AFU), formerly known as Archives for UFO research (Swedish: Arkivet för UFO-forskning) is a depository dedicated to collecting materials about UFOs, ufology, Forteana, cryptozoology, paranormal phenomena and folklore. AFU is a nonprofit foundation situated in Norrköping, Sweden. The collections take up approximately 3.5 kilometers of shelf space in 15 locations. Included are over 55,000 books in various languages, 88,000 magazine issues representing 8,000 annual magazines, 650,000 newspaper clippings, 30,000 photographs, films, tape records, memorabilia, and more.
AFU also possesses Scandinavian and British archives, including over 55,000 reports and collections about organizational and personal files. The archive also collects scale models, paintings, paraphernalia, posters, clothes, toys, and other items.

## History

Archives for the Unexplained was founded in Södertälje in 1973 by Håkan Blomqvist, Kjell Jonsson, and Anders Liljegren, originally being called the Work Group for Ufology. The purpose was to provide information for UFO researchers and build a specialized research library for UFO literature.
In 1980, AFU was converted to a charitable foundation and the archive was moved to its current location in Norrköping. Through a special agreement in 1986, AFU is connected to the national organization UFO-Sweden, and takes the role of managing the organization's archives and libraries. The daily operation is run by a permanent staff and entirely on a voluntary basis by contributions from private sponsors. Chairman is Clas Svahn.
In 2013, its name was changed to Archives for the Unexplained.

## Collection

AFU stores UFO reports submitted and documented by private and military investigators in Sweden. The archive manages UFO-Sweden's report archive. Material is continuously being added from the organization's central and field investigators. The report archive includes about 20,000 Swedish observations and copies of all available open UFO investigations since 1946 made by the Swedish Armed Forces (about 2,000 cases, mostly ghost rockets Swedish: spökraketer). The archive has received donations of comprehensive report archives from Norway, Denmark, and others.
Journals from around the world that are within the scope of the archive topics are saved regularly. The archives currently have tens of thousands of booklets. The collection includes all kinds of regularly published writings from religious cults newsletters to comics with scientific ambitions. Most of the journals describe reported UFO cases and debate of UFO topics in different parts of the world.
To organize the collection, librarians developed a specialized subject classification scheme for the topic.
U.S. News & World Report described it as "among the most comprehensive digital libraries for UFO sightings and investigations into them by governments worldwide."
# Blue Skies, Broken Hearts...Next 12 Exits

Blue Skies, Broken Hearts...Next 12 Exits is the second studio album by the American pop punk band The Ataris. It was released on Kung Fu Records on April 13, 1999. The album cover is the neon sign for the Blue Skies Mobile Park in Santa Barbara, California, taken by Roe. In December 1999, the band went on a midwest/west coast tour with MxPx.

## Reception

Professional ratings :
| Review scores ||
| Source | Rating |
| AllMusic | |
| Punknews.org | |
Cleveland.com ranked "San Dimas High School Rules" at number 44 on their list of the top 100 pop-punk songs.

## Track listing

All tracks are written by Kris Roe, except where noted
* "My Hotel Year" was originally recorded from the band's previous EP Look Forward to Failure, and was re-recorded for the album as an acoustic version.
# 2009 Tajikistan Cup

The 2009 Tajik Cup was the 18th edition of the Tajik Cup.

## First round

| Team 1 | Agg.Tooltip Aggregate score | Team 2 | 1st leg | 2nd leg |
| Guardia Dushanbe | 1-5 | Istiklol | 1-3 | 0-2 |
| Ravshan Kulob | w/o | Vakhsh Qurghonteppa | w/o | w/o |

## Quarterfinals

| Team 1 | Agg.Tooltip Aggregate score | Team 2 | 1st leg | 2nd leg |
| Khujand | 1-2 | Energetik Dushanbe | 1-0 | 0–2 |
| Khayr Vahdat | 2–3 | CSKA Pamir Dushanbe | 1–0 | 1–3 |
| Vakhsh Qurghonteppa | 1-3 | Istiklol | 0-3 | 1-0 |
| Parvoz Bobojon Ghafurov | w/o | Regar-TadAZ | w/o | w/o |

## Semifinals

| Team 1 | Agg.Tooltip Aggregate score | Team 2 | 1st leg | 2nd leg |
| Energetik Dushanbe | 0-2 | CSKA Pamir Dushanbe | 0-2 | 0-0 |
| Istiklol | 6-3 | Regar-TadAZ | 3–2 | 3-1 |
# Philippe Cavoret

Philippe Cavoret (born 11 January 1968 in Aix-les-Bains, Savoie) is a French skeleton racer who competed from 1992 to 2006. Competing in two Winter Olympics, he earned his best finish of 14th in the men's skeleton event at Turin in 2006.
Cavoret's best finish at the FIBT World Championships was seventh twice in the men's skeleton event (2003, 2005). He retired after the 2006 Winter Olympics.
# Dimkoura

Dimkoura is a village in the Thion Department of Gnagna Province in eastern Burkina Faso. The village has a population of 290.
# Pennsylvania Railroad class Q2

The Pennsylvania Railroad's class Q2 comprised one prototype and twenty-five production duplex steam locomotives of 4-4-6-4 wheel arrangement built between 1944 and 1945.
They were the largest non-articulated locomotives ever built and the most powerful locomotives ever static tested, producing 7,987 cylinder horsepower (5,956 kW) on the PRR's static test plant. They were by far the most successful duplex type. The duplex propensity to slip was combated by an automatic slip control mechanism that reduced power to the slipping unit.
The Q2 locomotive was 78% more powerful than the locomotives that PRR had in service at the time, and the company claimed the Q2 could pull 125 freight cars at a speed of 50 mph (80 km/h). These were an improved version of the previous Q1 class, which was a 4-6-4-4 dual-purpose engine instead of a 4-4-6-4 freight engine.
Despite the overall success, the Q2s were all out of service by 1951. With dieselization, they were the obvious first targets to be withdrawn since they were only a little more capable than the conventional J1 class 2-10-4s, but with far-higher operating and maintenance costs. The final Q2, 6199's power output is 7,987 hp. All have been scrapped and none were preserved.
# Levi's lemma

In theoretical computer science and mathematics, especially in the area of combinatorics on words, the Levi lemma states that, for all strings u, v, x and y, if uv = xy, then there exists a string w such that either
    uw = x and v = wy (if |u| ≤ |x|)
or
    u = xw and wv = y (if |u| ≥ |x|)
That is, there is a string w that is "in the middle", and can be grouped to one side or the other. Levi's lemma is named after Friedrich Wilhelm Levi, who published it in 1944.

## Applications

Levi's lemma can be applied repeatedly in order to solve word equations; in this context it is sometimes called the Nielsen transformation by analogy with the Nielsen transformation for groups. For example, starting with an equation xα = yβ where x and y are the unknowns, we can transform it (assuming |x| ≥ |y|, so there exists t such that x=yt) to ytα = yβ, thus to tα = β. This approach results in a graph of substitutions generated by repeatedly applying Levi's lemma. If each unknown appears at most twice, then a word equation is called quadratic; in a quadratic word equation the graph obtained by repeatedly applying Levi's lemma is finite, so it is decidable if a quadratic word equation has a solution. A more general method for solving word equations is Makanin's algorithm.

## Generalizations

The above is known as the Levi lemma for strings; the lemma can occur in a more general form in graph theory and in monoid theory; for example, there is a more general Levi lemma for traces originally due to Christine Duboc. Several proofs of Levi's Lemma for traces can be found in The Book of Traces.
A monoid in which Levi's lemma holds is said to have the equidivisibility property. The free monoid of strings and string concatenation has this property (by Levi's lemma for strings), but by itself equidivisibility is not enough to guarantee that a monoid is free. However an equidivisible monoid M is free if additionally there exists a homomorphism f from M to the monoid of natural numbers (free monoid on one generator) with the property that the preimage of 0 contains only the identity element of M, i.e. $f^{-1}(0)=\{1_{M}\}$. (Note that f simply being a homomorphism does not guarantee this latter property, as there could be multiple elements of M mapped to 0.) A monoid for which such a homomorphism exists is also called graded (and the f is called a gradation).
# IC 4263

IC 4263 an edge-on barred spiral galaxy in the constellation Canes Venatici. Its velocity relative to the cosmic microwave background is 2,887 ± 13 km/s , which corresponds to a Hubble distance of 42.6 ± 3.0 Mpc (~139 million light years ). It was discovered by American astronomer James Edward Keeler in 1899.
IC 4263 is class IV in luminosity and has a broad HI 1 line. With a surface brightness of 14.20 mag / am 2, IC 4263 can be described as a low surface brightness (LSB) galaxy. LSB galaxies are diffuse (D) galaxies with a surface brightness less than one magnitude lower than that of the ambient night sky.
To date, six non-redshift measurements give a distance of 40.150 ± 2.601 Mpc (~131 million lightyears), which is within the Hubble distance values.
# Jean de Grégorio

Jean de Grégorio (9 December 1935 – 15 May 2021) was a French international rugby union player.

## Biography

A hooker, de Grégorio hailed from Romans-sur-Isère and was a product of local team US Romans Péage, from where he joined FC Grenoble in 1956. He toured South Africa as a French reserve in 1958 and two years later made his international debut, appearing in France's win over Scotland at Murrayfield. Capped 22 times in total, de Grégorio continued playing for France until 1964 and was part of three Five Nations-winning campaigns.
De Grégorio died on 15 May 2021 of injuries sustained a week earlier when he was struck by a bus in Grenoble. He was aged 85. The driver of the bus was convicted of involuntary manslaughter.
# Brecha (newspaper)

Brecha is a Uruguayan weekly newspaper.

## History

Founded in 1985 by Hugo Alfaro and other journalists that had started their careers at Marcha under the influence of Carlos Quijano. As Quijano had died in 1984 in exile, they decided to take a new name, and try to continue with the original idea: an independent leftist weekly newspaper.
Together with Búsqueda, it is considered one of the two most influential political weekly newspapers in Uruguay.
# Broadway Lofts

Broadway Lofts is the oldest known highrise in San Diego. It is 99 years old.
# Theodore Huxtable

Theodore Aloysius "Theo" Huxtable is a fictional character who appears in the American sitcom The Cosby Show, portrayed by actor Malcolm-Jamal Warner.

## Conception

Theo Huxtable was based on Bill Cosby's only son Ennis Cosby. He also gave the character dyslexia as his son also had the condition. Theo's disability is revealed in episode "Theo's Gift".

## Role

Theo is the only son of Cliff and Clair Huxtable, and the middle one of their five children. At the beginning of the series, he is a freshman in high school who consistently gets poor grades, to his parents' consternation. Following graduation, he enrolls at New York University to study psychology at the start of the fifth season. After struggling with his coursework through much of his freshman year, he is diagnosed with dyslexia and adopts new study habits that lead to a marked improvement in his grades. Near the end of his junior year, Theo is assigned to work as a student teacher at a local community center and takes particular interest in helping a boy with a learning disability similar to his own. During the eighth and final season, he is offered a job in San Francisco but turns it down, deciding to continue working at the community center and to enter graduate school. The series finale focuses on Theo's college graduation, with Cliff reminiscing on the trouble his son had in high school.

## Reception

Theo Huxtable has had a mostly positive reception from viewers. The character also won praise about discussing dyslexia. Warner was nominated for the Primetime Emmy Award for Outstanding Supporting Actor in a Comedy Series in 1986, making him the youngest nominee in history in that category.
# Msikaba Bridge

The Msikaba Bridge is a cable-stayed steel deck bridge, currently under construction, spanning the Msikaba River, near Lusikisiki in the Eastern Cape of South Africa. The Msikaba Bridge forms part of the N2 Wild Coast road (N2WC) project, which aims to improve the travel time between Durban and East London for heavy freight vehicles.
The making of this epic bridge was shown in the National Geographic show "Building Impossible With Daniel Ashville" in Episode 2 of Season 1.

## Bridge design

Designed by the Danish firm Dissing+Weitling, the bridge when complete will have a main span of 580m supported from a pair of 127m-tall pylons. The deck will be 194m above the valley floor, making it the third highest bridge in Africa.

## Contract award

In 2017 the South African National Roads Agency (SANRAL) awarded the tender for the bridge's construction to the Concor Mota-Engil Joint Venture (CMEJV), which comprises Concor, a South African-based construction company, and Mota-Engil, a Portuguese construction company at a cost of US$118 million.

## Construction timeline

It is estimated that 28 000 cubic metres of concrete, 2 700 tons of structural steel and 2 500 tons of cables will be needed during construction. The balance of works contained in the contract which includes construction of 1,5 km of approach roadworks on either side of the bridge. Expressed in quantities, this will include 650,000 m³ of bulk earthworks of which 430,000 m³ is hard rock, a conventional three span bridge and four in-situ concrete culverts crossing some of the tributaries. A temporary gondola lift system will reduce travel time between opposite sides of the bridge during construction.
# Gaudí House Museum

The Gaudí House Museum (Catalan: Casa Museu Gaudí; Spanish: Casa-Museo Gaudí), located within the Park Güell in Barcelona, is a historic home museum that houses a collection of furniture and objects designed by the Spanish architect Antoni Gaudí. It was the residence of Gaudí for almost 20 years, from 1906 until the end of 1925. On 28 September 1963 it opened as a historic home museum.

## History

At the end of the 19th century, Catalan industrialist Eusebi Güell i Bacigalupi, after a stay in England, returned to Barcelona with the intention to build a garden city for the Catalan bourgeoisie, on the grounds of the property Can Muntaner de Dalt, which he had acquired in 1899. He commissioned the project, which envisaged the construction of sixty houses with garden and all the services necessary, to Antoni Gaudí. In 1914 the works were stopped and the project was not completed.
Only two of the houses envisaged were finally built: doctor Trias i Domènech's House and what is nowadays Gaudí House-Museum which had to serve as a lure for potential land-buyers. These houses were added to the old house, that already existed in the place and whose owner was Eusebi Güell himself.
The model property, designed by architect Francesc Berenguer i Mestres, built by contractor Josep Casanovas i Pardo and signed by Gaudí himself, was built between 1903 and 1905. It was on sale but it attracted no purchasers. In 1906, Gaudí bought the house and lived there with his father and niece. His father died that very same year, and his niece in 1912. Since then, Gaudí lived there alone until the end of 1925, when, a few months before his death in 1926, moved to the workshop of the Sagrada Família Basilica. In his will, the architect donated the house to the Foundation Board of La Sagrada Família, which sold it to the Chiappo Arietti couple. In 1960 the Friends of Gaudí association started a campaign so as to purchase the house to the Chiappo Arietti's descendants in order to convert it into a museum. Three years later, it opened as Gaudí House-Museum. Josep Maria Garrut had been its chairman since the museum opened to the public until his death in 2008. In 1992 the house was donated to the Construction Board of La Sagrada Família Foundation.

## The building

The building has four floors. The ground and first floors are dedicated to the collection opened to the public. The basement is not open to the public and the second floor houses the Enric Casanelles Library, which can be accessed with prior permission.
As for the collection, some rooms, such as the bedroom, the study or the inner door, as well as some personal Gaudí belongings, evoke memories of when the architect lived in this house. They also host a great exhibition of furniture designed by Gaudí for buildings such as Casa Batlló, Casa Calvet, Casa Milà, Casa Vicens or the Colònia Güell's crypt, that along with the wrought iron elements also designed by the architect - exhibited in the garden - are their most valuable objects. The collection also includes furniture, sculptures, paintings, drawings and other objects of Gaudí coworkers that are exhibited in several rooms.