OpenLLM-France/wikimedia huggingface dataset:
# Siarhei Liakhovich vs. Shannon Briggs

Siarhei Liakhovich vs. Shannon Briggs was a professional boxing match contested on 4 November 2006, for the WBO heavyweight championship.

## Background

Following his capture of WBO title in a slugfest with Lamon Brewster, Siarhei Liakhovich agreed to make his first defence against former Lineal Heavyweight Champion Shannon Briggs. The bout was to be held in Phoenix, Arizona, close to Liakhovich's adopted home of Scottsdale.
Briggs, who was on a 11 fight win streak (all by stoppage) since his 2002 loss to Jameel McCline, had last fought for a world title eight and half years earlier when he was stopped in five rounds by Lennox Lewis. His team had come to terms with Klitschko adviser Shelly Finkel to fight Wladimir Klitschko on 11 November at Madison Square Garden, however after the deal when unsigned Briggs opted to face Liakhovich, while Wladimir faced Calvin Brock.
In the pre fight press conference Briggs claimed that he was expecting to stop the champion early, saying "I'm looking to get him out of there early, he's a young kid. One or two rounds." Liakhovich said he planned counter the expected early Briggs onslaught, "I know he is going to come out swinging and I know he is going to try and throw a lot of hard punches, but he needs to think about every time he swings, he is going to get hit."
On the undercard Juan Diaz defended his WBA Lightweight Title against Fernando Angulo.

## The fight

The crowd booed throughout most of the bout, which progressed at a slow and cautious pace with either man throwing many punches. With only 27 seconds left, a pair of heavy right hands from Briggs sent Liakhovich down. He beat the count but Briggs followed it up with three more punches and about to throw another when Liakhovich fell through the ropes without being hit, which prompted the referee to wave it off. It was a TKO at 2:59 of the 12th round. At the time of the stoppage Liakhovich led on all three scorecards 106–103, 106-103 and 105–104, meaning if he had made it back into the ring after the final knockdown he would have retained the title with a majority draw.

## Aftermath

Speaking after the fight Liakhovich said "I didn't fight my fight. I fought his fight, It just didn't happen. I took his best shot. He caught me right on the chin. It was just a lack of punches before. I wasn't right there." Briggs meanwhile called out Wladimir Klitschko, "I've got a vendetta against him," he said in the post fight press conference. "When it comes to feelings, I want him. If it's money, or something like that, then I've got to take somebody else. But feeling-wise, I want him for what they did to me."
Brigg would make his first defence against his mandatory challenger Sultan Ibragimov in June 2007 (rearranged from March due to Brigg having pneumonia).

## Undercard

Confirmed bouts:

## Broadcasting

| Country | Broadcaster |
| United States | Showtime |
# Else Frölich

Else Frölich (August 31, 1880 – September 15, 1960), was a Norwegian-Danish star of silent film.

## Biography

She was born Eli Marie Thaulow to a Danish mother, Ingeborg Charlotte Gad (1852–1908), and a Norwegian father, the impressionist painter Frits Thaulow. Her paternal grandfather was the wealthy Norwegian pharmacist Harald Thaulow (1815-1881). Her brother was the Norwegian author Harald Thaulow (1887-1971), who wrote under the pseudonym John Hell.
She often acted for the Danish Nordisk Film company, starring alongside Danish actor Valdemar Psilander.

## Personal life

On June 9, 1903 she married Danish opera singer Louis de la Cruz Frölich (1872 -1952), an internationally known interpreter of the works of Wagner. They had one daughter, Ingeborg, in 1904, and divorced after only being married for a year. In 1916 she married Danish film director and screenwriter A. W. Sandberg (1887-1938), and they, too, divorced.
# Kep (town)

Kep (ក្រុងកែប) is the capital of Kep Province in southern Cambodia. It lies near Kep National Park. The small city has a population of 35,990. The city is home to many abandoned villas left from by the French Colonial authorities and the elites of Cambodia during the 70s due to the Khmer Civil War and the Khmer Rouge.
# Chandrakant Sompura

Chandrakant Sompura is an Indian architect based in Ahmedabad. He is known for his designs of Temples. He is the architect of Shree Ram Janmbhoomi Mandir. In 2025, he is conferred Padma Shri for his contribution in the field of Architecture.

## Personal life

Sompura is the grandson of Padma Shri Prabhashankarbhai Oghadbhai Somapura, who was his teacher.

## Family legacy

He is the 15th generation in his family of temple architecture designing business. His grandfather, Prabhashankar Sompura, designed the revived Somnath temple in Gujarat's Prabhas Patan in 1949.

## Works

He has designed around 130 temples, including the Ambaji temple in Palanpur and the Swami Narayan temple in Gandhinagar. Apart from this he has designed other temples such as the Akshardham temple complex in Gujarat, the Swaminarayan mandir in Mumbai, and the Birla Mandir in Kolkata. Famous Ram Mandir at Ayodhya is also designed by him.

## Awards

In 2025, he is conferred Padma Shri for his contribution in the field of Architecture.
# Setebos (moon)

Setebos /ˈsɛtɛbʌs/ is one of the outermost retrograde irregular satellites of Uranus. It was discovered on 18 July 1999 by John J. Kavelaars et al. and provisionally designated S/1999 U 1.
Confirmed as Uranus XIX, it is named after the god Setebos worshipped by Caliban and Sycorax in William Shakespeare's play The Tempest.
The orbital parameters suggest that it may belong to the same dynamic cluster as Sycorax and Prospero, suggesting common origin. However, this suggestion does not appear to be supported by the observed colours. The satellite appears neutral (grey) in visible light (colour indices B−V = 0.77 , R−V = 0.35 ), similar to Prospero but different from Sycorax (which is light red).
A crater on Umbriel is also named after Setebos, but with the spelling Setibos.
# Indy grab

An Indy grab, also known as an Indy air, is an aerial skateboarding, snowboarding and kitesurfing trick during which the rider grabs their back hand on the middle of their board, between their feet, on the side of the board where their toes are pointing. The Indy grab is a generic skateboarding trick that has been performed since the late 1970s. This trick is performed mainly while vert skating, e.g. on halfpipes. Although this move can be done on flat land, it is much easier on a ramp. The Indy grab is one of the basic tricks in vert skating and is usually combined with spins, kickflips and heelflips.
The Indy air was originally called the Gunnair, which was invented by Gunnar Haugo in 1977. By 1980, the trick was renamed the Indy air, after the Independent Truck Company by skateboarder Duane Peters (who popularized this grab around 1980). The trick involves doing a backside air while gripping one's board on the toe side, between the feet with the trailing hand. If the board is grabbed during a frontside air, the trick is simply called a "frontside air", as opposed to a frontside ollie, in which there is no grab. Many variations have come into existence as skaters push the limits of creativity and physical exertion. Two of the most popular variations are the kickflip Indy and Indy nosebone.
The term Indy grab may also be misapplied to any aerial in which the rider grabs the toe side of their board with their trailing hand (as in snowboarding). This confusion is partly due to the name being applied to all such grabs in the Tony Hawk's Pro Skater video game.
# Bernardin-Johnson House

Bernardin-Johnson House is a historic home located at Evansville, Indiana. It was designed by Edward Joseph Thole of the architecture firm Clifford Shopbell & Co. and built in 1917. It is a 2+1⁄2-story, Georgian Revival / Colonial Revival style brick dwelling with a two-story wing. It has a slate gable roof and features a pedimented portico with fluted Ionic order columns. After 1919, it was owned by Edward Mead Johnson (1852-1934).$^{:2–4}$
It was added to the National Register of Historic Places in 1989.
# List of Egyptian films of 1980

A list of films produced in Egypt in 1980. For an A-Z list of films currently on Wikipedia, see Category:Egyptian films.
| Title | Director | Cast | Genre |
| Al Sharida | | | |
| Al Raghba | | | |
| Azkiya' laken aghbiya' (Trouble Seeker) | Niazi Mostafa | Adel Emam, Samir Ghanem, Rushdy Abaza, Madiha Kamel, Yousra | Comedy |
| Daerat al shak | | | |
| El-Gaheem (The Hell) | Mohamed Rady | Adel Emam, Madiha Kamel, Salah Nazmi, Sherine | Crime / drama |
| Ghawi Mashakel (Trouble Seeker) | Mohamed Abdel Aziz | Adel Emam, Noura | Comedy / drama |
| Ragol Faqad Aqloh (A Man Lost His Mind) | Mohamed Abdel Aziz | Adel Emam, Farid Shawki, Soheir Ramzy, Ekramy, Karima Mokhtar | Comedy / drama |
| Shaaban Taht El-Sifr (Shaaban Under Zero) | Henry Barakat | Adel Emam, Essad Younis, Gamil Ratib Emad Hamdy, Eman | Comedy / crime |
# Eutropia

Eutropia (Greek: Εύτροπία; died after 325) was a Roman empress of Syrian origin, the wife of Emperor Maximian.

## Personal life

In the late 3rd century she married Maximian, though the exact date of this marriage is unknown. They had at least two children: Maxentius, Roman emperor from 306 to 312, and Fausta, the wife of Constantine the Great and mother of emperors Constantine II, Constantius II, and Constans.
The parentage of Theodora, the wife of Constantius I, is disputed; most sources refer to her as Maximian's stepdaughter, leading to the belief that she was born from Eutropia's previous marriage to a man named Afranius Hannibalianus, since Theodora named one of her own sons Hannibalianus. Timothy Barnes, however, considers the few sources that refer to Theodora as Maximian's daughter to be more reliable, and suggests she was born from Maximian's previous marriage to a hypothetical daughter of Afranius, which would make Theodora Eutropia's stepdaughter instead. Julia Hillner agrees with Barnes that the stepdaughter sources are a result of political propaganda from the later Constantinian dynasty, but believes that his reading fails to explain why Theodora named one of her daughters Eutropia if her mother was an unknown Afrania instead of empress Eutropia. Hillner argues that Afranius Hannibalianus was Eutropia's brother, and that Theodora was the daughter of both Maximian and Eutropia. This is in line with John Vanderspoel.

## Footnotes

* ↑ Capus, Pascal (2019). Portrait de Galeria Valeria Eutropia (?) (in French). , Musée d’Archéologie de Toulouse. ISBN 978-2-909454-41-2.
* 1 2 Jones, Martindale & Morris, p. 316.
* ↑ Vanderspoel, J. (1999) "Correspondence and Correspondents of Julius Julianus". Byzantion 69:2. p.414
* ↑ Burgersdijk, Diederik (2014). Donciu, R. (ed.). "Maxentius". The Classical Review. 64 (2): 553–555. doi:10.1017/S0009840X1400002X. ISSN 0009-840X. JSTOR 43310103.
* ↑ Jones, Martindale & Morris, p. 895.
* ↑ Barnes 1982, p. 33.
* ↑ Hillner, Julia (2023). Helena Augusta: Mother of the Empire. Oxford University Press. p. 58. ISBN 9780190875299.
# Archie Stevens

Archie James Stevens (born 11 January 2006) is an English footballer who plays as a winger for Scottish Premiership club Rangers, currently on loan at Scottish Championship side Dunfermline Athletic.

## Club career

In 2022, Stevens signed for Scottish side Rangers. On 30 August 2022 he made his club debut at the age of sixteen as a substitute in the Scottish League Cup against Queen of the South. He was described as "handed his debut in the cup win over Queen of the South... followed by a frustrating spell on the sidelines as Stevens saw his progress at Auchenhowie stall during his first season". He scored for the club during the 2023 Scottish Youth Cup final.
On 31 January 2025, Stevens joined Scottish Championship side Dunfermline Athletic on loan until the end of the season.

## International career

Stevens was included in the England under-17 squad for the 2023 FIFA U-17 World Cup and made his only appearance of the tournament as a substitute in a group stage defeat against Brazil. He was described as "showing great promise".

## Style of play

Stevens mainly operates as a winger. He has been described as "a very attack-minded player, [whose] stronger position is on the right" and "also more than capable of playing as a 10".

## Personal life

Stevens is the son of Sarah Stevens.

## Career statistics

    As of match played 1 February 2025
Appearances and goals by club, season and competition :
| Club | Season | League | League | League | Scottish Cup | Scottish Cup | League Cup | League Cup | Europe | Europe | Other | Other | Total | Total |
| Club | Season | Division | Apps | Goals | Apps | Goals | Apps | Goals | Apps | Goals | Apps | Goals | Apps | Goals |
| Rangers | 2022–23 | Scottish Premiership | 0 | 0 | 0 | 0 | 1 | 0 | 0 | 0 | — | — | 1 | 0 |
| Rangers B | 2023–24 | Scottish Premiership | 0 | 0 | 0 | 0 | 0 | 0 | 0 | 0 | 2 | 0 | 2 | 0 |
| Rangers B | 2024–25 | Scottish Premiership | 0 | 0 | 0 | 0 | 0 | 0 | 0 | 0 | 4 | 1 | 4 | 1 |
| Rangers B | Total | Total | 0 | 0 | 0 | 0 | 1 | 0 | 0 | 0 | 6 | 1 | 7 | 1 |
| Dunfermline Athletic (loan) | 2024–25 | Scottish Championship | 1 | 0 | 0 | 0 | 0 | 0 | — | — | 0 | 0 | 1 | 0 |
| Career total | Career total | Career total | 1 | 0 | 0 | 0 | 1 | 0 | 0 | 0 | 6 | 0 | 8 | 1 |
* 1 2 Appearances in Scottish League Challenge Cup
# Coins in a fountain

Coins in a fountain is a problem in combinatorial mathematics that involves a generating function. In this problem, a fountain is an arrangement of non-overlapping unit circles into horizontal rows in the plane so that consecutive circles in the bottom row are tangent to each other, and such that each circle in a higher row is tangent to two coins from the next row below it. Above the bottom row, consecutive coins are not required to touch. The problem asks for the number of different fountains of $n$ coins with $k$ coins in the bottom row.

## Solution

First few terms of the sequence :
| 0 | 1 | 2 | 3 | 4 | 5 | 6 | 7 | 8 | 9 | 10 | 11 | 12 | 13 |
| 1 | 1 | 1 | 2 | 3 | 5 | 9 | 15 | 26 | 45 | 78 | 135 | 234 | ... |
The above sequence show the number of ways in which n coins can be stacked. So, for example for 9 coins we have 45 different ways of stacking them in a fountain. The number $f(n,k)$ which is the solution for the above stated problem is then given by the coefficients of the polynomial of the following generating function:
Such generating function are extensively studied in
Specifically, the number of such fountains that can be created using n coins is given by the coefficients of:
This is easily seen by substituting the value of y to be 1. This is because, suppose the generating function for (1) is of the form:
    $\sum _{n}\sum _{k}C_{n,k}x^{n}y^{k}$
then, if we want to get the total number of fountains we need to do summation over k. So, the number of fountains with n total coins can be given by:
    $\sum _{k}C_{n,k}x^{n}y^{k}$
which can be obtained by substituting the value of y to be 1 and observing the coefficient of x$^n$.
Proof of generating function (1). Consider the number of ways of forming a fountain of n coins with k coins at base to be given by $f(n,k)$. Now, consider the number of ways of forming the same but with the restriction that the second most bottom layer (above the base layer) contains no gaps, i.e. it contains exactly k − 1 coins. Let this be called primitive fountain and denote it by $g(n,k)$. The two functions are related by the following equation:
This is because, we can view the primitive fountain as a normal fountain of n − k' coins with k − 1 coins in the base layer staked on top of a single layer of k coins without any gaps. Also, consider a normal fountain with a supposed gap in the second last layer (w.r.t. the base layer) in the r position. So, the normal fountain can be viewed as a set of two fountains:
* A primitive fountain with n' coins in it and base layer having r coins.
* A normal fountain with n − n' coins in it and the base layer having k − r coins.
So, we get the following relation:
Now, we can easily observe the generating function relation for (4) to be:
and for (3) to be:
Substituting (6) in (5) and re-arranging, we get the relation:
    ${\begin{aligned}F(x,y)&={\dfrac {1}{1-xyF(x,xy)}}&={\dfrac {1}{1-{\dfrac {xy}{1-x^{2}yF(x,x^{2}y)}}}}&=\cdots &={\dfrac {1}{1-{\dfrac {xy}{1-{\dfrac {x^{2}y}{1-{\dfrac {x^{3}y}{\cdots }}}}}}}}\end{aligned}}$
# Andrew Nisbet Bogle

Andrew Nisbet Bogle (28 June 1868 – 5 August 1957) was a Scottish minister of the Free Church of Scotland who moved to the Church of Scotland as an administrator and then served as Moderator of the General Assembly of the Church of Scotland in 1930.

## Life

He was born on 28 June 1868 in Callander in central Scotland, the son of Catherine (née Nisbet) and Reverend Andrew Bogle a Free Church minister. He was educated at the Royal High School, Edinburgh then studied theology at the University of Edinburgh, graduating with an MA in 1890. He was licensed by the Free Church Presbytery in 1894. He became an assistant in St James Free Church in Edinburgh then in 1896 was ordained to Larbert Free Church. In 1903 he was translated to North Leith Free Church on Ferry Road. During this period he lived at Rosemount 214 Ferry Road. He resigned in 1916 to become an administrator at the Church of Scotland Offices. In 1923 he was awarded an honorary doctorate (DD) from the University of Edinburgh.
He never actually served as a minister in the Church of Scotland but nevertheless was chosen as Moderator in 1930. In May 1937 he was one of the select group of former moderators invited to the coronation of King George VI in Westminster Abbey in London.
He died on 5 August 1957.

## Family

In 1896 he married Hellen Milne McCulloch.
# Roderick McLeod (minister)

Roderick McLeod (1794–1868) was a Scottish minister of the Free Church of Scotland who served as Moderator of the General Assembly 1863/64.

## Life

He was born at Glen Haltin on Skye in 1794, the son of Rev McLeod parish minister of Snizort, and grandson of McLeod of Raasay. Roderick studied Divinity at Aberdeen University. He was licensed to preach by the Church of Scotland's Presbytery of Skye and began work in a mission at Lynedale in his father's parish in 1818. He was translated to Bracadale. He was suspended for refusing to baptise a child. In 1823 he was translated to Snizort in 1838 to replace his father.
He left the established church in the Disruption of 1843 to join the Free Church of Scotland and rapidly became the dominant figure representing the Free Church on Skye and surrounding islands. In 1863 he succeeded Rev Thomas Guthrie as Moderator of the General Assembly, the highest position in the Free Church. He was succeeded in turn in 1864 by Rev Patrick Fairbairn.
He became ill in 1864 but continued his work, but died in April 1868 and his position at Snizort was filled by the Rev Joseph Lamont.

## Family

He was married to Anne R. McDonald of Skeabost (d.1856). They had thirteen children.
His sister Isabella Margaret McLeod married Rev John Finlayson, who had replaced him as minister of Bracadale.
# Duripelta borealis

Duripelta borealis is a species of Orsolobidae. The species is endemic to New Zealand.

## Taxonomy

This species was described in 1956 by Ray Forster from male and female specimens collected throughout New Zealand. The holotype is stored in Te Papa Museum under registration number AS.000013.

## Description

The male is recorded at 1.5 mm (0.059 in) in length. The carapace is dark reddish brown, whilst the legs are paler. The abdomen is creamy coloured with black chevrons dorsally. In contrast, the female is 1.8mm long and has reddish brown chevrons.

## Distribution

This species is known from throughout the North Island and the top of the South Island of New Zealand.

## Conservation status

Under the New Zealand Threat Classification System, this species is listed as "Not Threatened".
# GRB 100621A

GRB 100621A was a gamma-ray burst observed on June 21, 2010, by the Swift spacecraft. It is the third brightest gamma-ray burst yet observed, after GRB 221009A and GRB 130427A. The distance is reported to be approximately five billion light years, far outside our own Milky Way Galaxy.
# Bernhardt House

Bernhardt House, also known as the Paul Mathias Bernhardt House, is a historic home located at Salisbury, Rowan County, North Carolina. It was built in 1882 and remodeled in 1902, and is a two-story, center-hall/double-pile plan, Italian Villa-style frame dwelling. It features arch-headed windows with heavy projecting hoods, an L-shaped porch, and bracketed eaves and gables. A rear addition was built in 1948 and the house was converted to four rental apartments. Its builder Paul Mathias Bernhardt (1846–1922) was a son of George Matthias Bernhardt (1820–1885), who built the George Matthias Bernhardt House near Rockwell, North Carolina.
It was listed on the National Register of Historic Places in 1992.
# Baboosic Lake

Baboosic Lake (buh-BOO-sik) is a 228.5-acre (92.5 ha) lake on the border of the towns of Amherst and Merrimack, in New Hampshire. The lake drains into Baboosic Brook, a tributary of the Merrimack River.
Baboosic is a "warm water lake" and supports fish species such as chain pickerel, largemouth bass, yellow perch, catfish, and many sunfish. During winter months the lake freezes and is suitable for ice fishing, ice skating and snowmobiling.
Baboosic was once a popular destination for vacationers who traveled via the historical Boston & Maine Railroad Manchester & Milford branch train.
Camp Young Judaea, a Jewish summer camp for children ages 8–15, is on the lake.
# Camila Cañeque

Camila Cañeque (June 15, 1984 – February 14, 2024) was a philosopher, conceptual and performance artist from Barcelona. Her work critiqued modernity and existential fatigue. Her work explored the concept of unproductivity, inefficiency and the unfinished in a chaotic world.

## Background

Cañeque was born in Barcelona to parents Montse González Xicota and Ramón Cañeque.
Cañeque's early work involved inserting herself passively into spaces in character, investigating inaction. Her work has been described as sarcastic, and often with a dark sense of humor, exploring themes such as inaction and rebellion of a consumerist society.
In 2013, she gained attention for a surprise performance piece at Madrid's ARCO [ca] Contemporary art fair where she appeared lying on the ground in a flamenco dress surrounded by flowers and verses by Lorca. Her motionless performance, performance Dead end at the fair interrupted proceedings and sought to symbolize the "death of Spain". The fair censored her performance. Prior to exhibiting performance Dead end, Cañeque toured the United States dressed as a flamenco dancer for Souvenir, a critique on tourism.
Cañeque would go on to exhibit her work internationally in New York, Brazil and across Europe.
In 2019, she received a residency to develop new performance artworks at Mana Contemporary, for their Mana Contemporary x Secret Project Robot residency program. Cañeque did not consider herself a studio based artist. While in the United States, Cañeque described her residency as a "RETREAT" where she developed installations exploring the "gymnastics of stillness".
She died in her sleep unexpectedly at age 39. She was reportedly pregnant with her first child. At the time of her death, she was finishing her first book La última frases, a treatise on the final endings of texts, in an exploration of the outcome of things. The book would be published posthumously.

## Honours

In March 2024, Spanish artist Marc Montijano distributed poems by Lorca in a tribute to Cañeque at Madrid's ARCO art fair, similarly without permission from the fair's organizers.
In November 2024, she was posthumously awarded the Zenda Ópera Prima 2023-2024 Award for La última frase.