OpenLLM-France/wikimedia huggingface dataset:
# Wang Yanni

Wang Yanni (born 23 October 1982) is a Chinese lightweight rower.
At the 2000 World Rowing Championships in Zagreb, Croatia, she won bronze in the lightweight women's quad sculls. At the 2003 World Rowing U23 Championships in Belgrade, Serbia, she won a gold medal in the lightweight women's double sculls partnered with Zhou Weijuan. At the 2004 World Rowing Championships in Banyoles in Catalonia, Spain, she won a gold medal in the lightweight women's quadruple sculls.
# Vilavur

Vilavur is a panchayat town in Kanniyakumari district in the Indian state of Tamil Nadu.Nearest Airport Thiruvananthapuram(KERALA)

## Demographics

As of 2001 India census, Vilavur had a population of 13,373. Males constitute 48% of the population and females 52%. Vilavur has an average literacy rate of 79%, higher than the national average of 59.5%: male literacy is 83%, and female literacy is 76%. In Vilavur, 11% of the population is under 6 years of age.
# Jutta Gebert

Jutta Gebert (29 April 1968 – 25 May 2002) was an Austrian female rally co-driver who served as Beppo Harrach's co-driver and competed in three rounds of the World Rally Championship in 2002.
She was killed at the 2002 Bosch 4. Super Rallye when Harrach's car crashed into a tree on the passenger side and injured Gebert so severely that there was no hope, and she would succumb to her injuries. She was 34 years old.

## Legacy

A rally sprint in Gebert's memory, held in August 2004, was called "Rallysprint Jutta Gebert Memorial" and won by Georg Reitsperger.
# Anne Marie Vessel Schlüter

Anne Marie Vessel Schlüter (born 1 May 1949) is a Danish ballet dancer who joined the Royal Danish Ballet in 1965. After retiring from the stage in 1988, she headed the Royal Danish Theatre's ballet school until 2006, maintaining the traditional Danish style of August Bournonville. In 1989 she married Poul Schlüter who served as Prime Minister of Denmark from 1982 to 1993.

## Biography

Born on 1 May 1949 in Copenhagen, Anne Marie Vessel is the daughter of the ballet dancer Tove Schultz and the ballet director Poul Vessel Christensen. She first performed on the stage of the Royal Theatre when she was just four in the opera Madame Butterfly. When she was seven, she became a pupil at the Royal Danish Ballet school. That year her parents divorced but maintained a friendly relationship, contributing to her pleasant upbringing. She danced her first solo part while still a student in Elsa-Marianne von Rosen's Jomfrukilden. She also undertook study trips to Cannes and Paris.
As a dancer, she performed widely in Bournonville's works, especially Napoli, Blomsterfesten i Genzano, Konservatoriet, Sylfiden, Fjernt fra Danmark and Kermessen i Brügge, but she also took many other leading roles including Swanhilda in Coppélia, Helena in John Neumeier's A Midsummer Night's Dream, Clara in The Nutcracker and both the pupil and the pianist in Flemming Flindt's The Lesson.
In 1988, she retired from the stage to join the Royal Theatre's ballet school where she served as director until 2006. In 1991, together with Frank Andersen, she produced Et Folkesagn with Queen Margrethe's scenography. She continued to give lessons at the ballet school and acted as ballet instructor at the Royal Theatre. When she was 64, she embarked on choreography with a solo for the character dancer Lis Jeppesen in 242 år i trikot. As of May 2019, Vessel Schlüter is still active in the theatre, with plans for a further production of Et Folkesagn.

## Personal life

From 1976-1982 she was married to Kim Ry Andersen, lawyer at the Danish Ministry of Justice and Danish Ministry of Culture, deputy director at the Royal Theater Copenhagen. Then her partner was the ballet dancer Alexander Kølpin, who was 16 years her junior. When she was 36 and Kølpin was 19, she gave birth to Niclas Vessel who is now an actor.
On 21 July 1989 she married Poul Schlüter who was then the Prime Minister of Denmark.
# Birrie River

Birrie River, a perennial river that is part of the Upper Darling catchment within the Murray–Darling basin, is located in the north-west slopes region of New South Wales, Australia.
The river leaves the Bokhara River, about 7 kilometres (4.3 mi) north–east of the village of Goodooga, and flows generally south and west, joined by three minor tributaries before reaching its confluence with the Culgoa River, north–east of Bourke and north–west of Brewarrina; descending 32 metres (105 ft) over its 197-kilometre (122 mi) course.
# Martin Jochman

Martin Jochman Dip Arch RIBA is a British architect who is the designer of The InterContinental Shanghai Wonderland, an 88-meter deep underground hotel that was built in an abandoned rock quarry in China.
In 2012 Martin Jochman established Studio JADE +QA ( Jochman Architecture Design Environment Ltd + Quarry Associates (HK) Ltd in Shanghai, China to continue the work on the Shimao Quarry Hotel after signing a contract with the developer. Since opening the studio, JADE+QA completed construction of 5 major projects in China and established an associated office in the United Kingdom.
In 2011, Martin was awarded a Gold prize for the Shimao Wonderland Intercontinental hotel at the MIPIM Asia awards in Hong Kong.
# Vaejovis janssi

Vaejovis janssi is a species of scorpion endemic to the Revillagigedo Islands in Mexico.
# Donald M. Gordon Chinguacousy Park

Donald M. Gordon Chinguacousy Park, colloquially known as Chinguacousy Park, is a large 40-hectare (100-acre) park in the Bramalea section of Brampton, Ontario, Canada. It is bounded by Queen Street East on the southeast, Bramalea Road on the northeast, and Central Park Drive on the north and west sides. Terry Fox Stadium (Brampton) in the north of the park, sometimes called Terry Fox Track and Field Stadium, has a track and field oval surrounding an artificial turf field with Canadian Football markings and stands for about 1000 spectators. It is used for various Canadian football and soccer matches as well as track and field competitions.
Chinguacousy is said to mean "Young Pine River". The park is named for Donald M. Gordon, who helped form the parks and recreation programs in Brampton, as well as Chippewa Chief Shinguacose (d. 1858).

## History

In 1970, the City of Brampton bought the 40-hectare (100-acre) farm from the last owners (surveyed in 1820s by Richard Bristol and eventually acquired by the Crawfords whom expanded their holdings from 1834 to 1870s and sold by the Crawfords in 1946), with the intention of building a large park, paying for land and facilities from the proceeds of subdivision agreements.
In 2014, the federal, provincial and municipal government each agreed to contribute $8.2 million towards renovations and new construction.
In 2023, Brampton Library's Chinguacousy Branch was evicted from Brampton Civic Centre and moved to the Ski Chalet at Chinguacousy Park.

## Facilities

The park's sport facilities include a curling facility, winterized tennis courts, beach volleyball courts, boating, skiing and track-and-field facilities. They also offer mini-putt golf, formal gardens and greenhouse, pedal boats, pony rides, petting zoo and barn, splash pad and children's playground, and a BMX/skateboard park. In winter 2017, a 2,000-square-metre (22,000 sq ft) canal-style skating trail opened. It converts to a reflective fountain in summer.
* Park Skate Trail
* Petting Zoo
* Greenhouse
* Pond

### Mount Chinguacousy

Mount Chinguacousy is a small 1-hectare (2.5-acre) alpine skiing and snowboarding hill located in the park, near the intersection of Bramalea Road and Central Park Drive. It features a magic carpet ski lift, beginner slopes on either side of the lift and a chalet and rental shop at the base of the hill. It is about 21 metres (69 ft) high, with its longest run 188 m (617 ft). It has snow-making facilities and night skiing, and is the only ski hill in Brampton. The hill is man-made, but contrary to popular belief, is not a former landfill site, but is constructed from the excavations for basements of many early Bramalea houses.

### Events

There are a variety of summer camps offered for children and teens at this park. They are offered through Brampton Parks and Recreation Department. The park is also host to annual carnivals. City of Brampton hosts a Tough Run 5-kilometre (3.1 mi) adventure race every September. The park also hosts outdoor movie nights during the summer.
# Pseudomonas mosselii

Pseudomonas mosselii is a Gram-negative, rod-shaped, bacterium clinically isolated in France. Based on 16S rRNA analysis, P. mosselii has been placed in the P. putida group.
# Jean Touitou

Jean Touitou (born December 10, 1951 in Tunis, Tunisia) is a Tunisian-French creative director and founder of A.P.C.

## Early life and career

Touitou was born on December 10, 1951, in Tunis, to a Tunisian Jewish family. He was then "a revolutionary militant for a few years". His family was in the leather business. He arrived in Paris from Tunisia with his family in 1960 at age 9. He studied at École alsacienne, then earned a degree in history and geography from the Sorbonne, and travelled a year in South America and the United States after his studies.

## Career
### Early beginnings

Upon his return in Paris in 1977, Touitou worked for the designer Takada Kenzo. After a few years working as a warehouseman and an accountant, he started working at Agnès b. in 1985, he associated with Irié, a Japanese designer working in Paris.

### A.P.C., 1987–present

In 1987, Jean Touitou launched A.P.C. (Atelier de Production et de Création) with the menswear collection HIVER 87. The following year, the collection became unisex. In 1989, the labels referring to the seasons were replaced with A.P.C. labels, confirming the creation of the brand located in the 6th arrondissement of Paris.
The first pieces of the A.P.C. collections were inspired by work or military clothes, the preeminence of classic and unmixed fabrics (Shetland wool for instance), as well as voluntarily traditional cuts. The collection would later include the raw Japanese denim. In thirty years of existence, A.P.C. remained independent and developed internationally, with more than 70 points of sale over the globe and 350 employees.
Touitou works alongside his wife, Judith Touitou, artistic director of A.P.C. They met at A.P.C., where Judith started working in 1996, after studying business and then politics at Sciences Po in Paris, to help Jean run the company.
Touitou and fellow designer Vanessa Seward are partners in Vanessa Seward, which launched in 2015. In 2016, he started a collaboration with the American clothing company Outdoor Voices to create sportswear apparel.

## Awards and honors

* 1992 : Winner of the ANDAM award

## Controversy

In 2015, during the fall menswear presentation, Touitou repeatedly used the "n-word" to present the collection named Last Niggas in Paris (a mix of Jay-Z and Kanye West's Niggas in Paris and the film Last Tango in Paris), a collaboration with Timberland. A few days later, Timberland cut its ties with Touitou, calling his collection "in complete contrast with our values". Touitou immediately apologized for his offensive speech.

## Philanthropy

Touitou opened a private kindergarten, Ateliers de la Petite Enfance (A.P.E.), in 2008.

## Personal life

Touitou has three children.
Since 2003, Touitou has lived in an apartment in the 6th arrondissement of Paris. Since 2018, he has also been maintaining a holiday compound on Pantelleria.
# Ivan Sutherland (disambiguation)

Ivan Sutherland (born 1938) is an American computer scientist and Internet pioneer.
Ivan Sutherland is also the name of:
* Ivan Sutherland (ethnologist) (1897–1952), New Zealand ethnologist and professor
* Ivan Sutherland (rower) (born 1950), New Zealand rower
# Mebege

Mebege (also called Nzeme and Mbere) is the Supreme God of the Fang people of the Central African Republic.

## Cosmology
### First oral tradition

Nzeme (or Mebege) is believed to have created everything in the universe and blew life into the Earth and Zambe, the first ancestor. It is also said that Nzeme created three spirits: Nzame with strength; Mbere with leadership, and Nkwa with beauty.

### Second oral tradition

According to oral tradition, Mebege is the Creator God. He was originally alone in the universe, with a spider named Dibobia as his only company hanging above the primordial waters of the universe. Mebege created the earth on the suggestion of Dibobia. He gave several strands of his right underarm hair, a part of his brain, and a smooth stone and turned them into an egg. Then, Dibobia put the egg into the sea. After some time, Mebege put semen of the egg; it cracked open and three deities came out, and the firstborn, Zame ye Mebege, became the leader of the pantheon.
Zame ye Mebege was associated with masculine energy and the sun. Nyingwan Mebege, the secondborn and his sister, was associated with fertility, feminine energy, and the moon. Nlona Mebege, the youngest and his brother, was associated with evil. Mebege gave Zame instructions on how to create the earth and once he succeeded, Mebege and Dibobia left Zame in charge of the earth, while they both ascended to the heavens.
# Anne Marie Winston

Anne Marie Rodgers is an American writer of romance novels as Anne Marie Winston. Many of her novels have appeared on the USA Today Bestseller lists and she has served as both vice-president and retreat chairman of the Washington Romance Writers.

## Biography

Anne Marie Rodgers was born in Pennsylvania, United States. She is a former teacher, who loves reading, rescuing wildlife, cats and dogs.
She began writing romance novels in 1989 when she was a stay-at-home mother with two small children. Her first book, Best Kept Secrets was purchased by the Silhouette Desire line in 1991 and published under the pseudonym Anne Marie Winston.
Two of her novels, Substitute Wife and The Pregnant Princess, have been number one on the Waldenbooks bestsellers list, while several other novels have placed on the USA Today extended bestseller list. Her June 2001 release, A Most Desirable M.D., was described by Romantic Times Magazine as a "delicious love story with scorching scenes, two lovable characters, and brilliant story and character development," and was nominated for their award for 2001 Best Silhouette Desire.
Winston is a member of the Romance Writers of America and of Novelists, Inc. She has served as both vice-president and retreat chairman of the Washington Romance Writers, receiving their Magic Crystal Award for outstanding service to the chapter. In 1998, she was chosen to represent contemporary series romantic fiction at a Smithsonian Institution Writing Seminar.
# Whitehills Lifeboat Station

Whitehills Lifeboat Station is a former Royal National Lifeboat Institution (RNLI) lifeboat station located in Whitehills, Aberdeenshire, Scotland.
The lifeboat station in this part of Aberdeenshire has been located in various locations in Banff & Macduff, and between 1923 and 1969, the lifeboat was located at Whitehills, three miles to the west of Macduff.
Supporters and volunteers treat the station as 'one', regardless of the location. The current Macduff Lifeboat Station became operational in March 1974.

## History

In 1859, Capt. MacDonald, Commander of H.M. Coastguard, Banff, responded to the RNLI, who at the time were keen to place more lifeboats on the coast of Scotland. With the support of the Banff Harbour Trustees, he gained considerable support locally, and the RNLI placed a lifeboat at Banff in 1860.
For earlier history, please see
* Banff and Macduff Lifeboat Station
In 1923, the Banff and Macduff lifeboat was relocated to Whitehills Harbour, with the station name changed to Whitehills Lifeboat Station in 1924.
Previously located at the east end of Banff Bridge, the move to Whitehills was made primarily for crew reasons. The fishermen of Banff & Macduff, with their steam-powered vessels, were usually fishing further away from home, and were not always available to crew the lifeboat if required. The fishermen in Whitehills however, fished a lot closer to home, making them more available to crew the lifeboat. A stone built boathouse was constructed in Whitehills in 1833.
After 45 years, with lifeboat cover to the West and East provided by Buckie and Fraserburgh, it was decided to withdraw the All-weather lifeboat, and the Whitehills station was closed in 1969.
The building is listed, and now a private residence.
The 1969 decision to withdraw the All-weather lifeboat was reversed in 1974, and the station was re-established, but located at Macduff.
For later history, please see
* Macduff Lifeboat Station

## Whitehills lifeboats

| ON | Name | In service | Class |
| 479 | George and Mary Berrey | 1923–1928 | 35-foot Self-righting (P&S) (ten oars) |
| 606 | George Gordon Moir | 1928–1932 | 35-foot Self-righting (P&S) |
| 756 | Civil Service No.4 | 1932–1948 | 35ft 6in Self-righting motor |
| 746 | William Maynard | 1948–1949 | 35ft 6in Self-righting motor |
| 706 | Thomas Markby | 1949–1952 | 40-foot Self-righting (motor) |
| 897 | St. Andrew (Civil Service No.10) | 1952–1959 | 41ft Watson |
| 716 | Sarah Ward and William David Crossweller | 1959–1961 | 45ft Watson |
| 959 | Helen Wycherley | 1961–1969 | 47ft Watson |
* ↑ ON is the RNLI's Official Number of the boat.
# Unibol Pernambuco Futebol Clube

Unibol Pernambuco Futebol Clube, commonly known as Unibol, is a Brazilian football club based in Paulista, Pernambuco state.

## History

The club was founded on September 12, 1996. They won the Campeonato Pernambucano Second Level in 1998, finishing ahead of Surubim.

## Achievements

* Campeonato Pernambucano Second Level:
** Winners (1): 1998

## Stadium

Unibol Pernambuco Futebol Clube play their home games at Estádio Ademir Cunha. The stadium has a maximum capacity of 7,000 people.
# Donato Giuseppe Frisoni

Donato Giuseppe Frisoni (b. 1681 or 1683, Laino – d. 29 November 1735, Ludwigsburg) was an Italian architect active during the Rococo period in Northern Italy, Southern Germany, and Bohemia.

## Biography

Donato Giuseppe Frisoni was born in Laino, a village in the Val d'Intelvi [it], in what was then the Duchy of Milan.
Frisoni traveled to and worked in Vienna under Santino Bussi [de], who had been at work in the Austrian capital since 1695. After 1700, Frisoni traveled to Prague to work with his brother-in-law Tomasso Soldati under Giovanni Battista Alliprandi [cs]. In 1708, Frisoni and Soldatti were recruited by Johann Friedrich Nette, court architect in the Duchy of Württemberg, to work as a stuccoist at Ludwigsburg Palace. Frisoni and Soldati began working at Ludwigsburg with in the interiors of its Old Main Building in 1709. Over the winter of 1709, Frisoni returned to Laino and married Anna Maria Allio. Their marriage would produce two children.
# Myzostomatidae

Myzostomatidae is a family of polychaetes belonging to the order Myzostomida.
Genera:
* Cystimyzostomum Jagersten, 1940
* Hypomyzostoma Perrier, 1897
* Mesomyzostoma Remscheid, 1918
* Myzostoma Leuckart, 1836
* Notopharyngoides
# Vienna Snooker Open

The Vienna Snooker Open is a pro–am snooker tournament held in Vienna, Austria.
The tournament was held for the first time in 2010, returned in 2012, and has been held annually since then. Mark King and Peter Ebdon have both won the tournament twice.

## Winners

| Year | Winner | Runner-up | Final score | Season |
| 2010 | Stephen Lee | Bjorn Haneveer | 5–4 | 2010–11 |
| 2012 | Simon Bedford | Jamie Jones | 5–2 | 2012–13 |
| 2013 | Mark King | Craig Steadman | 5–0 | 2013–14 |
| 2014 | Mark King | Nigel Bond | 5–2 | 2014–15 |
| 2015 | Peter Ebdon | Mark King | 5–3 | 2015–16 |
| 2016 | Peter Ebdon | Mark Davis | 5–1 | 2016–17 |
| 2017 | David Grace | Nigel Bond | 5–2 | 2017–18 |
| 2018 | Michael Georgiou | Ross Muir | 5–4 | 2018–19 |
| 2019 | Mark Joyce | Mark King | 5–4 | 2019–20 |
| 2023 | Florian Nüßle | Lukas Kleckers | 5–0 | 2023–24 |
| 2024 | Alexander Ursenbacher | Craig Steadman | 5–4 | 2024–25 |
# Mean-periodic function

In mathematical analysis, the concept of a mean-periodic function is a generalization introduced in 1935 by Jean Delsarte of the concept of a periodic function. Further results were made by Laurent Schwartz and J-P Kahane.

## Definition

Consider a continuous complex-valued function f of a real variable. The function f is periodic with period a precisely if for all real x, we have f(x) − f(x − a) = 0. This can be written as
    $\int f(x-t)\,d\mu (t)=0\qquad \qquad (1)$
where $\mu$ is the difference between the Dirac measures at 0 and a. The function f is mean-periodic if it satisfies the same equation (1), but where $\mu$ is some arbitrary nonzero measure with compact (hence bounded) support.
Equation (1) can be interpreted as a convolution, so that a mean-periodic function is a function f for which there exists a compactly supported (signed) Borel measure $\mu$ for which $f*\mu =0$.
There are several well-known equivalent definitions.

## Relation to almost periodic functions

Mean-periodic functions are a separate generalization of periodic functions from the almost periodic functions. For instance, exponential functions are mean-periodic since exp(x+1) − e.exp(x) = 0, but they are not almost periodic as they are unbounded. Still, there is a theorem which states that any uniformly continuous bounded mean-periodic function is almost periodic (in the sense of Bohr). In the other direction, there exist almost periodic functions which are not mean-periodic.

## Some basic properties

If f is a mean periodic function, then it is the limit of a certain sequence of exponential polynomials which are finite linear combinations of term t^^n exp(at) where n is any non-negative integer and a is any complex number; also Df is a mean periodic function (ie mean periodic) and if h is an exponential polynomial, then the pointwise product of f and h is mean periodic).
If f and g are mean periodic then f + g and the truncated convolution product of f and g is mean periodic. However, the pointwise product of f and g need not be mean periodic.
If L(D) is a linear differential operator with constant co-efficients, and L(D)f = g, then f is mean periodic if and only if g is mean periodic.
For linear differential difference equations such as Df(t) - af(t - b) = g where a is any complex number and b is a positive real number, then f is mean periodic if and only if g is mean periodic.

## Applications

In work related to the Langlands correspondence, the mean-periodicity of certain (functions related to) zeta functions associated to an arithmetic scheme have been suggested to correspond to automorphicity of the related L-function. There is a certain class of mean-periodic functions arising from number theory.