OpenLLM-France/wikimedia huggingface dataset:
# Mikael Max

Karl Mikael Karlsson (born 21 August 1973), who later rode under the name Mikael Max, is a Swedish former international motorcycle speedway rider. He earned 21 caps for the Sweden national speedway team.

## Career

After first riding a speedway bike at the age of twelve, he moved up to 500cc bikes in 1989. He represented Sweden at under-21 level in 1990, and made his full debut for Sweden in 1991.
He won the Swedish U21 championship in 1992 and finished runner-up to Joe Screen in the World Under-21 Championship in 1993. He made amends the following season by winning the championship in 1994.
Karlsson made his British speedway debut in 1993 for Wolverhampton Wolves, going on to ride for the club until 2005, only missing the 1995 and 2000 seasons. In 2006, he rode for the Arena Essex Hammers. Max is his mother's maiden name and he raced as Mikael Max from 2003.
Max won four World team championships in 1994, 2000, 2003 and 2004.
His two brothers, Peter Karlsson and Magnus Karlsson, are both speedway riders. All three brothers represented Sweden in the 2007 Speedway World Cup, with Magnus riding at reserve. He won the Swedish Pairs Championship four times, twice with brother Peter, in 1992 and 1996, with Stefan Dannö in 2002 and with Stefan Andersson in 2003.

## World Championship
### Speedway Grand Prix results

| Year | Position | Points | Best Finish | Notes |
| 1995 | 16th | 17 | 15th | |
| 1996 | 23rd | 0 | - | Reserve in Swedish Grand Prix (did not ride) |
| 1997 | 16th | 14 | 8th | 8th in Great Britain Grand Prix. Reserve in three others. |
| 1999 | 14th | 45 | 9th | |
| 2000 | 13th | 39 | 7th | |
| 2001 | 7th | 59 | 2nd | 2nd in Sweden Grand Prix. 3rd in Poland Grand Prix. |
| 2002 | 5th | 122 | 3rd | 3rd in Norway Grand Prix. 3rd in Great Britain Grand Prix. |
| 2003 | 13th | 52 | 5th | |
| 2004 | 16th | 49 | 9th | |
| 2005 | 28th | 0 | 17th | Reserve at Sweden Grand Prix |
# Chiasmia monticolaria

Chiasmia monticolaria is a moth of the family Geometridae first described by John Henry Leech in 1897. It is found in Asia, including Taiwan.

## Subspecies

* Chiasmia monticolaria monticolaria
* Chiasmia monticolaria notia Wehrli, 1940 (Taiwan)
# By Way of the Drum

Professional ratings :
| Review scores ||
| Source | Rating |
| AllMusic | |
| Blender | |
| Chicago Tribune | |
| Goldmine | |
| The Philadelphia Inquirer | (favorable) |
By Way of the Drum is the thirteenth studio album by the American funk rock band Funkadelic. It was recorded between 1983 and 1985 (with the title track being released as a single [MCA 23953] for MCA Records in 1989), but shelved until its release in 2007 on Hip-O Select. The original sessions were produced by George Clinton, while Harry Weinger and Alan Leeds serve as compilation producers.

## Track listing

* "Nose Bleed" (Clinton, McKnight) – 5:44
* "Sunshine of Your Love" (Pete Brown, Jack Bruce, Eric Clapton) – 5:26
* "Freaks Bearing Gifts" (Clinton, Shider, Spradley) – 6:01
* "YaDaDaDa" (Collins, Lewis) – 5:07
* "By Way of the Drum" (Clinton, Shider, Spradley) – 5:59
* "Jugular" (a.k.a. "Juggler") (McKnight) – 5:57
* "Some Fresh Delic" (Clinton, Hazel, McKnight) – 5:25
* "Primal Instinct" (Barsha, Clinton, Gambas, Jones) – 4:53

### Bonus tracks

* "By Way of the Drum" (Extended Version) (Clinton, Shider, Spradley) – 9:17
* "By Way of the Drum" (Dub) (Clinton, Shider, Spradley) – 6:55
* "By Way of the Drum" (Basstrumental) (Clinton, Shider, Spradley) – 6:11
* "By Way of the Drum" (Acappella) (Clinton, Shider, Spradley) – 5:50

## Personnel

* George Clinton
* DeWayne "Blackbyrd" McKnight
* Eddie Hazel
* Frank Colon
* David Spradley
* Donnie Sterling
* Loic Gambas
* Garry Shider
* Amp Fiddler
* Mallia Franklin
* Tracey Lewis
* Paul Hill
# Ruellia rufipila

Ruellia rufipila is a species of flowering plant native west-central Brazil, where it grows in the Cerrado ecoregion.
# Dini's theorem

In the mathematical field of analysis, Dini's theorem says that if a monotone sequence of continuous functions converges pointwise on a compact space and if the limit function is also continuous, then the convergence is uniform.

## Formal statement

If $X$ is a compact topological space, and $(f_{n})_{n\in \mathbb {N} }$ is a monotonically increasing sequence (meaning $f_{n}(x)\leq f_{n+1}(x)$ for all $n\in \mathbb {N}$ and $x\in X$) of continuous real-valued functions on $X$ which converges pointwise to a continuous function $f\colon X\to \mathbb {R}$, then the convergence is uniform. The same conclusion holds if $(f_{n})_{n\in \mathbb {N} }$ is monotonically decreasing instead of increasing. The theorem is named after Ulisse Dini.
This is one of the few situations in mathematics where pointwise convergence implies uniform convergence; the key is the greater control implied by the monotonicity. The limit function must be continuous, since a uniform limit of continuous functions is necessarily continuous. The continuity of the limit function cannot be inferred from the other hypothesis (consider $x^{n}$ in $[0,1]$.)

## Proof

Let $\varepsilon >0$ be given. For each $n\in \mathbb {N}$, let $g_{n}=f-f_{n}$, and let $E_{n}$ be the set of those $x\in X$ such that $g_{n}(x)<\varepsilon$. Each $g_{n}$ is continuous, and so each $E_{n}$ is open (because each $E_{n}$ is the preimage of the open set $(-\infty ,\varepsilon )$ under $g_{n}$, a continuous function). Since $(f_{n})_{n\in \mathbb {N} }$ is monotonically increasing, $(g_{n})_{n\in \mathbb {N} }$ is monotonically decreasing, it follows that the sequence $E_{n}$ is ascending (i.e. $E_{n}\subset E_{n+1}$ for all $n\in \mathbb {N}$). Since $(f_{n})_{n\in \mathbb {N} }$ converges pointwise to $f$, it follows that the collection $(E_{n})_{n\in \mathbb {N} }$ is an open cover of $X$. By compactness, there is a finite subcover, and since $E_{n}$ are ascending the largest of these is a cover too. Thus we obtain that there is some positive integer $N$ such that $E_{N}=X$. That is, if $n>N$ and $x$ is a point in $X$, then $|f(x)-f_{n}(x)|<\varepsilon$, as desired.
# Eachanari

Eachanari is a suburb of Coimbatore city in Tamil Nadu, India. The suburb and its environs are also home to the Eachanari Vinayagar Temple. It exists within the Coimbatore City Municipal Corporation jurisdiction.

## Geography

Eachanari is located about 1 km (0.62 mi) from the L&T Bypass Road and borders Sundarapuram, Myleripalayam, Kovaipudur and Vellalore.

## Transport

The Coimbatore Integrated Bus Terminus is located about 4 kilometres (2.5 mi) from Eachanari. The Ukkadam Bus Terminus is located about 8 km (5.0 mi) from Eachanari.

### Eachanari Flyover

A flyover at Eachanari has been laid by the National Highways Authority of India (NHAI) in 2019, at the L&T Bypass signal junction, in order to reduce traffic congestion.

## Temples

Eachanari Vinayagar Temple is among 11 temples in the Coimbatore, India area. The temple, dedicated to Hindu god Vinayagar, is located about 12 kilometres (7.5 mi) from the city of Coimbatore on NH 209.

## Politics

Eachanari is a part of Kinathukadavu (state assembly constituency) and Pollachi (Lok Sabha constituency)
# Teebah Airlines

Teebah Airlines was a Sierra Leone registered charter airline based in Amman, Jordan, leasing its aircraft out to other airlines on demand. Its main base was Queen Alia International Airport.

## History

The airline was established in 2004, with the first flight having been operated on behalf of Iraqi Airways, linking Baghdad with Basra. Teebah Airlines was shut down in 2008.
The airline was on the List of air carriers banned in the European Union.
# Marianthus bignoniaceus

Marianthus bignoniaceus, commonly known as orange bell-creeper, is a species of flowering plant in the family Pittosporaceae and is endemic to Victoria. It is a slender climber with egg-shaped or narrowly egg-shaped leaves and green and orange or salmon-pink flowers arranged singly or in pairs.

## Description

Marianthus bignoniaceus is a slender twiner with reddish brown stems that are silky-hairy at first, but become glabrous as they age. Its adult leaves are egg-shaped or narrowly egg-shaped, 12–50 mm (0.47–1.97 in) long and 6–25 mm (0.24–0.98 in) wide on a short petiole. Both surfaces of the leaves have scattered, soft hairs. The flowers are borne singly or in pairs on a slender, pendent pedicel 3–7 mm (0.12–0.28 in) long, the sepals lance-shaped and joined at the base, 2–6 mm (0.079–0.236 in) long and covered with shaggy hairs. The five petals are 15–22 mm (0.59–0.87 in) long joined at the base to form a bell-shaped, green and orange or salmon-pink tube, the lobes 2–5 mm (0.079–0.197 in) long. Flowering mainly occurs from September to January, but flowers are often present all year.

## Taxonomy

Marianthus bignoniaceus was first formally described in 1854 by Ferdinand von Mueller in Transactions of the Philosophical Society of Victoria. The specific epithet (bignoniaceus) means "two colours".

## Distribution and habitat

This climber grows in moist forest and dense scrubs near streams, sometimes between rocks in higher places and is found in the Grampians National Park and nearby Black Range in Victoria.
# Djibouti at the 2023 World Aquatics Championships

Djibouti is set to compete at the 2023 World Aquatics Championships in Fukuoka, Japan from 14 to 30 July.

## Swimming

Djibouti entered 2 swimmers.

### Men

| Athlete | Event | Heat | Heat | Semifinal | Semifinal | Final | Final |
| Athlete | Event | Time | Rank | Time | Rank | Time | Rank |
| Houmed Houssein Barkat | 50 metre freestyle | 26.76 | 99 | Did not advance | Did not advance | Did not advance | Did not advance |
| Houmed Houssein Barkat | 50 metre butterfly | 29.02 | 80 | Did not advance | Did not advance | Did not advance | Did not advance |

### Women

| Athlete | Event | Heat | Heat | Semifinal | Semifinal | Final | Final |
| Athlete | Event | Time | Rank | Time | Rank | Time | Rank |
| Nina Amison | 50 metre freestyle | Did not start | Did not start | Did not start | Did not start | Did not start | Did not start |
| Nina Amison | 50 metre breaststroke | 49.61 | 50 | Did not advance | Did not advance | Did not advance | Did not advance |
# FN Tricar

The FN Tricar was a military motorcycle manufactured before WW2 by FN Herstal of Belgium. As of 2014, around only 7 exist and owned by private collectors.

## Users

* Argentina
* Belgium
* Brazil
* Dutch East Indies
* Germany
* Portugal
* Republic of China
# Anant Darshan Shankar

Anant Darshan Shankar, known as Darshan Shankar, is the founder and current Vice-Chancellor of The University of Trans-Disciplinary Health Sciences and Technology, Bengaluru. He was born in Bombay in the state of Maharashtra.
His core areas of interest are educational innovation and the sociology, history and epistemology of India’s Medical Heritage. He is the founder of the Foundation for Revitalization of Local Health Traditions, which is a Government of India accredited scientific and research organization mandated to revitalize the medical heritage of India.

## Early career

Darshan Shankar started his career in 1973 at the age of 23, at the University of Bombay, where he designed and implemented a post graduate “experiential” learning program that won a Commonwealth Award in 1976, for being the best program in the Commonwealth for linking University education to community needs.
He worked as one of the youngest faculty at the University of Bombay from 1973 to 1980. In 1980 he started an NGO in Maharashtra and lived and worked for twelve years in a forested tribal taluka at the foot hills of the Western Ghats. The NGO engaged in programs related to S&T applications for tribal habitats.
During 1985 – 1990, he seeded and directed a pioneering all India Network of NGOs called Lok Swasthya Parampara Samvardhan Samiti (LSPSS). During 1986 – 1990 served as honorary consultant to office of the Advisor to the PM on Technology Missions.
In 1993, he moved to Bangalore, where along with Sam Pitroda, he founded the Foundation for Revitalization of Local Health Traditions (FRLHT) and the 100-bed healthcare centre called Institute of Ayurveda and Integrative Medicine (IAIM). In 2013 the Government of Karnataka upgraded FRLHT into “The University of Trans-Disciplinary Health Sciences & Technology (TDU)”, Bengaluru.

## Awards

Darshan Shankar is the first Indian to receive the Columbia University Award from Rosenthal Centre of Columbia University and College of Physicians and Surgeons, New York, in 2003. The Government of India honored him with the country's fourth-highest civilian award, the Padma Shri. in 2011. He has also won the Norman Borlaug award in 1998 for his contributions to conservation of wild populations of medicinal plants.
# C. W. R. Knight

Charles William Robert Knight (1884–1957) M.C., F.R.P.S., F.Z.S. was a well-known British falconer. He promoted and wrote extensively on falconry throughout his life. He and his eagle, Mr Ramshaw, feature prominently in the 1945 film I Know Where I'm Going!
Knight was born at Sevenoaks, Kent, to Charles and Emily Knight; his brother, Frank, was the father of the actor Esmond Knight. Educated at Sevenoaks School, Knight joined the Queen's Own Royal West Kent Regiment on the outbreak of the First World War, serving as a sniper; he saw action at Ypres, Messines Ridge and the Somme, and was awarded the Military Cross. In 1917 he was promoted to captain in the 1st Battalion, Honourable Artillery Company, and went to the US in charge of a demonstration drill team. After the war, he worked in London as a tobacconist with his brother Frank, the Knight family business involving the importing of Havana cigars from Cuba. In 1924, he married Eva Olive Margaret Bennet; she died two years later.
Knight and Mr. Ramshaw made a joint appearance on the March 20, 1940 episode of the Fred Allen radio show, during which the eagle flew about the studio, nearly defecated on a studio audience member, and refused to return to Knight until the end of the show. Allen later described the appearance as "chaos... the audience screaming with laughter... The program went off the air on a note of sustained pandemonium."
Knight died in Kenya in 1957, and received an obituary in The Times.

## Selected publications

* Allen, Fred (1954). Treadmill To Oblivion. Boston, Little, Brown and Company (An Atlantic Monthly Press Book).
* Knight, C. W. R. (1946). Aristocrats of the air. London, Williams and Norgate.
* Knight, C. W. R. (1933). Mr. Ramshaw, my eagle. London, Arrowsmith.
* Knight, C. W. R. (1922). Wild life in the tree tops. 53 illus. from photographs taken by the author. New York, G.H. Doran.
# Horace Packe

Horace Packe (22 March 1865 – 2 December 1934) was the Archdeacon of Southland from 1913 until 1922.
Packe was born in Shangton on 22 March 1865; educated at St Edward's School, Oxford and Worcester College, Oxford and deacon in 1891 and priest in 1892. After curacies in Hastings, Darrington and Georgetown he was Chaplain to the Gold Coast Colony then Vicar of Suva. He came to New Zealand in 1907 and was Vicar of Wakatipu until his appointment as Archdeacon.
Packe died in Gisborne on 2 December 1934.
# SSD Centobuchi

Società Sportiva Dilettante Centobuchi is an Italian association football club located in Centobuchi, a frazione of Monteprandone, Marche. It currently plays in Serie D. Its colors are white and blue.
# Dini continuity

In mathematical analysis, Dini continuity is a refinement of continuity. Every Dini continuous function is continuous. Every Lipschitz continuous function is Dini continuous.

## Definition

Let $X$ be a compact subset of a metric space (such as $\mathbb {R} ^{n}$), and let $f:X\rightarrow X$ be a function from $X$ into itself. The modulus of continuity of $f$ is
    $\omega _{f}(t)=\sup _{d(x,y)\leq t}d(f(x),f(y)).$
The function $f$ is called Dini-continuous if
    $\int _{0}^{1}{\frac {\omega _{f}(t)}{t}}\,dt<\infty .$
An equivalent condition is that, for any $\theta \in (0,1)$,
    $\sum _{i=1}^{\infty }\omega _{f}(\theta ^{i}a)<\infty$
where $a$ is the diameter of $X$.
# Bruno Guillon

Bruno Guillon (French pronunciation:; born 25 June 1971) is a French radio and television presenter. He is known for presenting Laurent Ruquier's sketch comedy show On n'demande qu'à en rire in 2014. He also co-hosted on MCM the special "La Nuit de la pub drole" and "La nuit de la pub sexy" with Val Kahl. In February 2018, animator of France 2 : Les Z'amours.

## News item

On the night of September 26 to 27, 2023, he was the victim of a burglary and kidnapping with his wife Marion and his son in his home in the village of Tessancourt-sur-Aubette in the Yvelines department. A burglar wakes the family from their sleep and points a handgun at the presenter's head while his wife and his 14 year old son are tied up and gagged in the room of the child. The burglars then fled with a sum of 80,000 euros.
# Penicillium scabrosum

Penicillium scabrosum is a species of fungus in the genus Penicillium. Described as new to science in 1990, it was first isolated from soil associated with corn in Denmark. It has also been found in soil samples from other temperate areas of the world, including Canada. The fungus is a spoilage organism for foods, particularly those with lipid- and cereal-containing feed. It produces several mycotoxins, including fumagillin, viridicatin, and viridicatol. P. scabrosum is classified in Penicillium subgenus Penicillium, section Divaricatum, series Atroveneta.
# Bučí

Bučí is a municipality and village in Plzeň-North District in the Plzeň Region of the Czech Republic. It has about 200 inhabitants.
# Lone Star Expo Center

The Lone Star Expo Center is a 5,000-seat multi-purpose arena in Conroe, Texas, USA. It hosts local sporting events, concerts, and other events. It was opened in 2002. In 2007, it became home to the now-defunct Conroe Storm indoor football team.
# FLATZ Museum

The FLATZ Museum is a contemporary art museum in Dornbirn, Vorarlberg (Austria).
The museum dates back to an oeuvre donation to the city of Dornbirn by Wolfgang Flatz [de], also known as FLATZ, an action artist. The opening took place in 2009 by the former "documenta" director Jan Hoet.
It shows changing exhibitions designed by international guest curators with a focus on photographic art, organises readings, lecture series, discussions and performances. The collection includes key works by Wolfgang Flatz from the period 1975 to 1999 and is supplemented by private loans.

## Former special exhibitions

Source:
* 2016: Eduard Stranadko "Shining" – photographs of Chernobyl
* 2017: Elfie Semotan: "Stillleben", Martin Parr: "Cakes Balls"
* 2018: Gisèle Freund: "Frida Kahlo & Diego Rivera"
* 2018: „Die Kamera ist grausam" – masterpieces by Model, Arbus, Goldin
* 2019: FLATZ: "FACES"
* 2019: Spencer Tunick: "Nudes"
# Saint-Martin-les-Eaux

Saint-Martin-les-Eaux (French pronunciation:; Provençal: Sant Martin deis Aigas) is a commune in the Alpes-de-Haute-Provence department in southeastern France.
# Holland Park Avenue

Holland Park Avenue is a street located in the Royal Borough of Kensington and Chelsea, in west central London. The street runs from Notting Hill Gate in the east to the Holland Park Roundabout in the west, forms a part of the old west road connecting London with Oxford and the west of England, and is designated part of the A402 road.
Holland Park Avenue's present design was laid out in the 19th century. Despite being a busy traffic artery, the street is elegantly lined with large well-established plane trees and boasts attractive terraces of large Victorian townhouses, as well as numerous high-end shops and restaurants.
Politically, Holland Park Avenue is located at the boundaries of four electoral wards: Norland, Holland, Pembridge, and Campden.
To the south of the street is Holland Park, one of London's largest parks.

## History

The street was largely rural until the 19th century. Most of the surrounding neighbourhood was formerly the grounds of the Jacobean mansion Holland House. In the later decades of the 19th century the owners of the house sold off land for residential development, and the district which evolved took its name from the house.
The area was for the most part upper middle class when originally developed and in recent decades has become wealthier. Holland Park Avenue now forms the main artery for one of the most expensive residential districts in London and anywhere in the world, with large houses regularly listed for sale at well over £10m. A number of countries maintain embassies in the neighbourhood, with the Embassy of Turkmenistan located on the road itself.
Part of the north side of Holland Park Avenue is formed by Royal Crescent, a group of two quadrant terraces each terminated by a circular bow in the Regency style.

## Transport links

Holland Park Avenue is the site of Holland Park tube station on the Central line, and at its western end, across Holland Park Roundabout, is Shepherd's Bush tube station, also on the Central line. The avenue is on the route of Transport for London bus routes 31, 94, 148 and 228 as well as night bus route N207 and the 24-hour Oxford Tube coach service.
# Biman Mukhopadhyay

Biman Mukhopadhyay (September 1930 – 16 March 2011) was a famous Bengali singer and trainer.

## Early life and education

After his graduation from the Scottish Church College, at the University of Calcutta, he started on a career of music.

## Career

He was described by Padmabhusan Pt. Jnan Prakash Ghosh as a "living Encyclopedia of Music" in 1970 in a program organized by Rajya Sangeet Academy. Many famous Bengali singers like Smt. Angur Bala, Smt. Sandhya Mukhopadhyay, late Hemanta Kumar Mukhopadhyay, late Manabendra Mukhopadhyay, Smt. Purabi Dutta, Smt. Indrani Sen, Smt. Haimanti Sukla, Smt. Sipra Bose have recorded their songs under his training.

## Awards

* Harmonica Sangeet Samman given by Innovative Systems Ltd.(2007).
* Uttam Kumar Award given by Shilpi Sansad (2008).
# Buddy Lee Attractions

Buddy Lee Attractions was a music booking agency based in Nashville, TN. It was in continuous operation and owned by the Lee family for over 50 years.
During its time in business the company represented, at different times, Garth Brooks, The Dixie Chicks, George Strait, Willie Nelson, Florida Georgia Line, and Jason Aldean. On September 21, 2018, it was announced that the company had decided to shut down and reopen at a later time.
# Buruguwada

Buruguwada is a village in Y. Ramavaram Mandal, East Godavari district in the state of Andhra Pradesh in India.

## Demographics

As of 2011 India census, This Village had a population of 173, out of which 92 were male and 81 were female. Population of children below 6 years of age were 12%. The literacy rate of the village is 47%.
# Mictopsichia panamae

Mictopsichia panamae is a species of moth of the family Tortricidae. It is found in Panama.
The wingspan is about 15.5 mm.
# Saint-Martin-le-Vieil

Saint-Martin-le-Vieil (Languedocien: Sant Martin le Vièlh) is a commune in the Aude department in southern France.
# Holland Park (disambiguation)

Holland Park is a district and a public park in the Royal Borough of Kensington and Chelsea, in west London.
Holland Park may also refer to:
* Holland Park tube station, a station on the London Underground
* Holland Park Press, a publishing house
* Holland Park, Diemen, a residential area located in Diemen, Noord-Holland in the Netherlands
* Holland Park, Queensland, a suburb located in Brisbane, Australia
* Holland Park School, London
* Holland Park, Surrey BC, a suburb park located in Surrey, British Columbia
# Birou

Birou is a village in the Kongoussi Department of Bam Province in northern Burkina Faso. It has a population of 693.