OpenLLM-France/wikimedia huggingface dataset:
# Wilhelm Thiele

Wilhelm Thiele, also William Thiele (1890–1975) was an Austrian screenwriter and film director. He directed over 40 films between 1921 and 1960.

## Life and career

Thiele started his show career as a stage actor. He got his start in Austrian and German film during the 1920s, most often as a director of film comedies. His biggest success was the highly influential musical film The Three from the Filling Station (1930), the highest-grossing film in Germany that year. Thiele, who was of Jewish descent, left Germany during the Nazi Era. His first film in Hollywood, Lottery Lover in 1935, was without success and Thiele never achieved the same level of fame in Hollywood as he had in Germany. He mostly made B-Pictures, but is credited with giving actress Dorothy Lamour her big start in movies with The Jungle Princess (1936). In the 1950s, he worked as a director in American television. His last two films, The Last Pedestrian and Sabine und die hundert Männer, were both made in Germany and released in 1960.
Wilhelm Thiele was married and had three children. His younger brother was the director Eugen Thiele.–

## Partial filmography

* The Last Waltz King (1922)
* Fiat Lux (1923)
* Tales of Old Vienna (1923)
* Franz Lehár (1923)
* Two Children (1924)
* The Island of Dreams (1925)
* Fire of Love (1925)
* The Little Variety Star (1926)
* His Toughest Case (1926)
* Countess Ironing-Maid (1926)
* Eva and the Grasshopper (1927)
* The Csardas Princess (1927)
* His Late Excellency (1927)
* Orient Express (1927)
* Attorney for the Heart (1927)
* Hurrah! I Live! (1928)
* The Lady with the Mask (1928)
* The Model from Montparnasse (1929)
* Waltz of Love (1930)
* The Three from the Filling Station (1930)
* The Road to Paradise (1930)
* Waltz of Love (1930)
* The Private Secretary (1931)
* The Typist (1931)
* The Girl and the Boy (1931)
* Two Hearts Beat as One (1932)
* Madame Makes Her Exit (1932)
* Girls to Marry (1932)
* Marry Me (1932)
* Amourous Adventure (1932)
* Grand Duchess Alexandra (1933)
* Waltz Time (1933)
* The Lottery Lover (1935)
* The Jungle Princess (1936)
* London by Night (1937)
* Tarzan Triumphs (1943)
* Tarzan's Desert Mystery (1943)
* The Du Pont Story (1950)
* The Last Pedestrian (1960)
* Sabine und die 100 Männer [de] (1960)
# Frolic Room

Frolic Room is a historic bar located at 6245 W. Hollywood Boulevard in Hollywood, California, near Hollywood and Vine and next to the Pantages Theater. It is known for its neon sign, its history with Hollywood, and its association with the Black Dahlia.

## History

Opened as a speakeasy in 1930, Frolic Room converted to a legal bar in 1934. It is considered a dive bar by many publications, although it bills itself as being a cocktail bar since 1941.
Due to its location next to the Pantages Theater, Frolic Room was a popular celebrity hangout, particularly during the eleven years (1949–1959) the Pantages hosted the Academy Awards. Regular patrons included Frank Sinatra, Judy Garland, Charles Bukowski, and others, and from 1949 to 1954 both the Pantages and Frolic Room were owned by Howard Hughes. Hughes added the iconic neon sign to the building exterior during his ownership.
Frolic Room was the last location Elizabeth Short AKA the Black Dahlia was seen alive before her murder in 1947.
In 1963, an Al Hirschfeld mural depicting Albert Einstein, Clark Gable, Laurel and Hardy, Marilyn Monroe, the Marx Brothers, Tallulah Bankhead, and W. C. Fields amongst others was painted on the eastern interior. It was restored by Oscar Ropide in 2012.

## Film location

Frolic Room is a popular Hollywood film location. Films and television shows that shot here include: LA Confidential, Once Upon a Time in Hollywood, The Black Dahlia, A Woman Under the Influence, Colombo, Bosch, and more.
# Wendy Powell

Wendy Powell is an American voice actress and agent, best known for her work in anime dubs. Some of her notable roles include Envy from Fullmetal Alchemist, Miss Merry Christmas from One Piece, and Mukuro from YuYu Hakusho. She was married on March 19, 2011.

## Filmography
### Anime series

List of voice performances in anime series :
| Year | Title | Role | Notes |
| 2002 | YuYu Hakusho | Mukuro | |
| 2003 | Blue Gender | Amick | |
| 2003 | Fruits Basket (2001) | Kyo's Mother | |
| 2004 | Fullmetal Alchemist | Envy | |
| 2005 | Baki the Grappler | Emi | |
| 2006 | Negima! | Kasuga | |
| 2006 | Trinity Blood | Paula "Lady Death" | |
| 2008 | Claymore | Ilena | |
| 2008 | Shin Chan | The Fever Demon | Funimation dub |
| 2009 | Shigurui: Death Frenzy | Iku | |
| 2009 | D.Gray-man | Hevlaska | |
| 2009 | One Piece | Miss Merry Christmas | Funimation dub |
| 2010 | RIN: Daughters of Mnemosyne | Informant | |
| 2010 | Fullmetal Alchemist: Brotherhood | Envy | |
| 2010 | Birdy the Mighty: Decode | Irma | |
| 2011 | Chaos;HEAd | Katsuko Momose | |
| 2012 | Princess Jellyfish | Tsukimi's Mother | |
| 2012 | Sekirei: Pure Engagement | Kochou | |
| 2012 | Shiki | Yasuyo | |
| 2013 | Last Exile: Fam, the Silver Wing | Roshanak Babar | |
| 2015 | Heavy Object | Ayami | |
| 2017 | Sakura Quest | Kiyo | |
| 2017 | Kino's Journey -the Beautiful World- the Animated Series | President | |
| 2017 | Star Blazers: Space Battleship Yamato 2199 | Saleluya Larleta | |
| 2018 | Overlord II | Rigrit Bers Caurau | |
| 2019 | B't X Neo | Madonna | |
| 2019 | Fruits Basket | Kyo's Mother | |
| 2020 | Thermae Romae | Yoshizawa, Asako, Hiruko | |
| 2021 | Suppose a Kid from the Last Dungeon Boonies Moved to a Starter Town | Locomo | |
| 2022 | The Prince of Tennis | Sumire Ryuzaki | |
| 2022 | Iroduku: The World in Colors | Kohaku Tsukishiro (old woman) | |
| 2023 | Vinland Saga | Emma | Season 2 |
| 2025 | The Apothecary Diaries | Madam | Season 2 |

### Film

List of voice performances in film :
| Year | Title | Role | Notes | Ref. |
| 2013 | Wolf Children | Mrs. Nirasaki | | |
| 2020 | City Hunter: Shinjuku Private Eyes | Golden Gai Proprietress | | |

### Video games

List of voice performances in video games :
| Year | Title | Role |
| 2004 | BloodRayne 2 | Kestral |
| 2014 | Borderlands: The Pre-Sequel! | Hanna, Mysterious Guardian |
| 2019 | Borderlands 3 | Azalea, Hag, Crapshooter |
# AVV Zeeburgia

The Amsterdamse Voetbalvereniging Zeeburgia is a football club from Amsterdam, Netherlands. It has been dubbed "royal supplier" as many Dutch professional footballers started at Zeeburgia youth teams. In 2024–25, their first team plays in the Vijfde Klasse, the tenth and lowest tier of football in the Netherlands.

## History

Zeeburgia was founded on 28 June 1919.
On 26 August 1956 it lost 6–1 to Ajax in the first round of the 1956–57 National Dutch Cup.
From 1980 through 1984, the male first squad played in the Hoofdklasse.

## Former players

Listed are Zeeburgia players who turned professional.
| Liban Abdulahi Mitch Apau Oussama Assaidi Adnan Barakat Fred Benson Ouasim Bouy Nicandro Breeveld Joshua Brenet Lorenzo Burnet Donovan Deekman Malik Dijksteel Mitchell Donald Ryan Donk Dabney dos Santos Alfons Fosu-Mensah | Timothy Fosu-Mensah Ryan Gravenberch Danzell Gravenberch Raymond Gyasi Ben Haverkort Mike Helenklaken Dick Hollander Calvin Jong-A-Pin Tarik Kada Khalid Karami Sander Keller Robert Klaasen Marc Klok Oger Klos Jeffrey Kooistra | Gerard van der Lem Kevin Luckassen Adam Maher Ludcinio Marengo Kelvin Maynard Queensy Menig Stanley Menzo Damien Menzo Hans Mulder Paul Mulders Furdjel Narsingh Luciano Narsingh Paul Nortan Rene Osei Kofi Desevio Payne | Rydell Poepon Raies Roshanali Fabian Serrarens Khalid Sinouh Denzel Slager Shaquill Sno Oussama Tannane Kenny Tete Rafael Uiterloo Marko Vejinovic Nordin Wooter Marvin Zeegelaar Jamal Amofa |
# Articles of Interest

Articles of Interest is a podcast about the social history of clothing and fashion. Created by producer Avery Trufelman, the show originated in 2018 as a mini-series for 99% Invisible and became an independent member of Radiotopia in 2021.

## History

Trufelman told the Daily Front Row her interest in fashion was sparked by childhood visits to San Francisco in which she went thrifting on Haight Street, in addition to learning about Vivienne Westwood at the De Young Museum. She became inspired to report on fashion from a design perspective as a 99% Invisible intern.
The first season of Articles of Interest, reported by Trufelman and edited by Joe Rosenberg, featured six short episodes exploring topics ranging from denim and pockets to punk fashion and the Hawaiian shirt, with commentary on their significance as viewed through the lens of capitalism, identity and aesthetics. The second season, released in 2020, focused on luxury items, including perfume, diamonds, and wedding dresses.
In 2021, 99% Invisible host and creator Roman Mars sold the show to Sirius XM and spun off ownership of Articles of Interest to Trufelman.
Departing from its previous episodic format, the show's third season, released in 2022, was a serialized history of Ivy style and the preppy subculture. Titled "American Ivy", the seven-part season documented the origins of prep at Princeton University, then Japan, as driven by the 1965 book Take Ivy. It returned to the United States to explore the rise of Ralph Lauren, J.Crew, and the publication of The Official Preppy Handbook, tracing the trend to current day.
The show's fourth season returned to an individual-episode format in 2023, with stories on factory labor conditions, ballet shoes, and the Black Fashion Museum.

## Reception

Articles of Interest received critical acclaim beginning with its first season and continuing through its transition to independent production. The original six-part series was named a best podcast of 2018 by The New Yorker, The Globe and Mail, and the BBC. Vulture's Nicholas Quah praised it as a "picture-perfect starting point for those who need an introduction" to the cultural significance of clothing. "American Ivy" was named a best podcast of 2022 by The New York Times and The Atlantic.

## Seasons

| Season | Season | Episodes | Originally aired | Originally aired |
| Season | Season | Episodes | First aired | Last aired |
| | 1 | 6 | September 25, 2018 (2018-09-25) | October 12, 2018 (2018-10-12) |
| | 2 | 6 | May 12, 2020 (2020-05-12) | June 9, 2020 (2020-06-09) |
| | 3 | 7 | October 26, 2022 (2022-10-26) | December 7, 2022 (2022-12-07) |
| | 4 | 16 | March 29, 2023 (2023-03-29) | November 8, 2023 (2023-11-08) |
| | 5 | TBD | March 20, 2024 (2024-03-20) | TBD |
# Tasneem Muhammad Shah

Tasneem Muhammad Shah (Urdu: تسنیم محمد شاه) is a Pakistani scientist and mathematician who is a professor at Preston University. Previously, he was a professor and chairman of the Department of Mathematics at the Air University.
Shah was born in Pakistan and had moved to Islamabad for his studies. He attended the Quaid-i-Azam University where he received his undergraduate degree in mathematics. He did his MSc, M. Phil. from Quaid-I-Azam University, followed by his DPhil in mathematics from University of Oxford. His doctoral thesis were written on "Analysis of Multi-Grid Methods, design, theory and development of Algo.".
After serving in KRL for more than 27 years, Shah had begun providing training and teaching at the KRL to the field of fluid dynamics. He established the Department of Cryptology at NUST whereas he served as its first director. He also established the first IT University in private corporate sector and become the first rector of KASBIT, Karachi. He remained Dean, Faculty of Computer Sciences at Bahria University and established an Integrated Scientific and Industrial Software house for contract research (ISIS). He is the author of 14 research papers. He is also working for establishment of an HEC project, "National Institute of Vacuum Science and technology".
# CERN SGML

CERN SGML, also known as "Waterloo based SGML", "Waterloo SGML", and "SGMLguid", was an early SGML application developed and used at CERN between 1986 and 1990. It served as a model of the earliest HTML specifications.

## History

In 1984, CERN started the CERNDOC project, a document filing and retrieval system that would standardize CERN's manifold and mutually incompatible documentation practices. The project adapted an earlier documentation system developed at the Rutherford Laboratory, a British particle physics research facility. Written in the Rexx programming language, installed on an IBM 3090-200 mainframe computer, and running on the VM/CMS operating system, the system stored tens of thousands of documents in a hierarchical structure. It offered keyword searching and was able to display documents on a screen or send them to a printer.
CERNDOC supported two markup systems: a GML application named CERNPAPER, developed locally in 1985, and a SGML application created in 1986 by Anders Berglund, who was at the time responsible for text processing in the CERN data handling division. Berglund mapped a Waterloo SCRIPT macro set onto SGML, basing his application on the document type defined in Annex E of ISO 8879 and on AAP DTD, the American Association of Publishers' document type. Prior art also includes the IBM GML starter set. The application features an extensive tag set for preparing foils, memos, letters, scientific papers, and manuals, amongst other use cases.
In 1990, when Eric van Herwijnen acted as head of text processing in the CERN Administrative Services Department, CERN replaced CERNDOC with the IBM Document Composition Facility (DCF), thereby obsoleting both CERNPAPER and CERN SGML. To replace these applications, Herwijnen and Michel Goossens mapped IBM's Bookmaster macro sets onto a number of DTDs.
CERN discontinued its use of mainframe computing in 1994.

## Relevance for HTML

Tim Berners-Lee, who was working as a CERN contractor when he created the Web, encountered CERNguid in October 1987, when CERN's Online Computing Group started to maintain its documentation in CERNDOC. Berners-Lee found its hierarchical structure highly limiting.
For HTML, Berners-Lee adopted SGML syntax and a subset of the tags specified in CERN SGML.
# Uncle Sargam

Uncle Sargam (Urdu: انکل سرگم) is a puppet character that first appeared in the Pakistani children's television show Kaliyan, aired on PTV in 1976. Uncle Sargam was created and voiced by the award-winning puppeteer and television director Farooq Qaiser.
Uncle Sargam and Maasi Museebtay are regarded as Pakistan's legendary puppet duo.
The satirical Uncle Sargam was the most vocal critic on state television under General Zia-ul-Haq's dictatorship in the 1980s. Later appearances were in the TV show Daak Time in 1993. The character reappeared and hosted a television talk show Syasi Kaliyan at Dawn News in 2010.
The character also appeared in a Pakistan National Council of the Arts-organised show in Islamabad. Uncle Sargam later appeared in a charity show function organised by the NGO Mashal at the National Library of Pakistan in Islamabad in July 2013. In March 2014, the Oxford University Press held an Uncle Sargam puppet show to help children differentiate between original and pirated books at Peshawar's Archives Library.
In 2018, a diorama of Uncle Sargam was inaugurated at Lok Virsa Museum in Islamabad as a tribute to both the character and Farooq Qaiser.

## Recognition

Google Pakistan paid tribute to the character as Uncle Sargam's Doodle on 1 November 2023.
# Sverdrup wave

A Sverdrup wave (also known as Poincaré wave, or rotational gravity wave) is a wave in the ocean, or large lakes, which is affected by gravity and Earth's rotation (see Coriolis effect).
For a non-rotating fluid, shallow water waves are affected only by gravity (see Gravity wave), where the phase velocity of shallow water gravity wave (c) can be noted as
    $c=(gH)^{1/2}$
and the group velocity (c$_g$) of shallow water gravity wave can be noted as
    $c_{\mathrm {g} }=(gH)^{1/2}$ i.e. $c=c_{\mathrm {g} }$
where g is gravity, λ is the wavelength and H is the total depth.

## Derivation

When the fluid is rotating, gravity waves with a long enough wavelength (discussed below) will also be affected by rotational forces. The linearized, shallow-water equations with a constant rotation rate, f$_0$, are
    ${\frac {\partial u}{\partial t}}-f_{0}v=-g{\frac {\partial h}{\partial x}},$
    ${\frac {\partial v}{\partial t}}+f_{0}u=-g{\frac {\partial h}{\partial y}},$
    ${\frac {\partial h}{\partial t}}+H(u_{x}+v_{y})=0,$
where u and v are the horizontal velocities and h is the instantaneous height of the free surface. Using Fourier analysis, these equations can be combined to find the dispersion relation for Sverdrup waves:
    $\omega ^{2}=f_{0}^{2}+gH(k^{2}+l^{2}),$
where k and l are the wavenumbers associated with the horizontal and vertical directions, and $\omega$ is the frequency of oscillation.

## Limiting Cases

There are two primary modes of interest when considering Poincaré waves:
* Short wave limit $(k^{2}+l^{2})\gg {\frac {f_{0}^{2}}{gH}}\qquad {\textrm {or}}\qquad (k^{2}+l^{2})\gg L_{D}^{-1},$ where $L_{D}={\frac {(gH)^{1/2}}{f_{0}}}$ is the Rossby radius of deformation. In this limit, the dispersion relation reduces to the solution for a non-rotating gravity wave.
* Long wave limit $(k^{2}+l^{2})\ll {\frac {f_{0}^{2}}{gH}}\qquad {\textrm {or}}\qquad (k^{2}+l^{2})\ll L_{D}^{-1},$ which looks like inertial oscillations driven purely by rotational forces.

### Solution for the one-dimensional case

For a wave traveling in one direction ($l=0$), the horizontal velocities are found to be equal to
    $u={\frac {\omega }{kH}}H_{0}\cos(kx-\omega t)$
    $v={\frac {f_{0}}{kH}}H_{0}\sin(kx-\omega t).$
This shows that the inclusion of rotation will cause the wave to develop oscillations at 90° to the wave propagation at the opposite phase. In general, these are elliptical orbits that depend on the relative strength of gravity and rotation. In the long wave limit, these are circular orbits characterized by inertial oscillations.
# Width across flats

Width across flats is the distance between two parallel surfaces on the head of a screw, bolt or nut. The width across flats will define the size of the spanner or wrench needed.

## Spanner size

The width across flats indicates the nominal "size" of the spanner. The size is imprinted on the spanners in millimeter values or inch sizes with intermediate sizes in fractions (older British and current US spanners).
The two systems are in general not compatible, which can result in rounding of nuts and bolts (i.e. using a 13 mm (0.51 in) spanner in place of a 1⁄2 inch (12.70 mm)). A few sizes are close enough to interchange for most purposes, such as 19 mm (close to 3⁄4 inch (19.05 mm)), 8 mm (close to 5⁄16 inch (7.94 mm)) and 4 mm (close to 5⁄32 inch (3.97 mm)).
In reality, a wrench with a width across the flats of exactly 15 mm would fit too tightly to use on a bolt with a width across the flats of 15 mm. The tolerances necessary to make the tools usable are listed in documents such as ASME/ANSI B18.2.2 for U.S. standards. For instance, a bolt for a 1-inch nominal diameter thread might have flats that are 1.5 inches apart. The wrench for this bolt should have flats that are between 1.508 and 1.520 inches apart to allow for a little extra space.

## Width across flats

The width across flats of the fastener (for example screws, nuts, clamps) is nominally the same as that on the tool. The table below shows dimensions of metric spanners for selected sizes of metric threads. Note that with ISO 272 1982 the width across flats for M10, M12, M14 and M22 were changed from 17, 19, 22 and 32 mm respectively to the current standard.
| Nominal thread diameter (mm) | M2 | M4 | M5 | M6 | M8 | M10 | M12 | M16 | M20 | M24 | M30 | M36 | M42 |
| Width across flats (mm) | 4 | 7 | 8 | 10 | 13 | 16 | 18 | 24 | 30 | 36 | 46 | 55 | 65 |

## Widths for bicycles

In addition to general industry standards, there are special thread standards, such as bicycle threads according to DIN 79012.
# Eriquius

Eriquius is an extinct genus of prehistoric surfperch that lived along the coast of western North America during the Upper Miocene subepoch. It contains a single species, E. plectrodes from the Tortonian-aged diatomite beds of the Monterey Formation in California, US.
It is the only known fossil genus of the Embiotocidae in the fossil record, alongside the much younger freshwater species Damalichthys saratogensis. It has also been suggested that it may belong to the butterfish instead, but most recent studies have retained it as a surfperch. It has been suggested that the time period during which it occurred was one of great diversification for the surfperches.
# Josephine Tan

Josephine Tan Yee Mei (born 7 April 1990) is a Malaysian model and a beauty pageant titleholder. In 2016, she became the first ever Malaysian to win Supermodel International.

## Personal life

Tan was born in Kuantan, Pahang, Malaysia but lives in Kuala Lumpur. She is of a Chinese ancestry. She graduated as a broadcasting major in St. John's University of New York. In 2016, Tan started her own modelling academy and agency known as Character International Modelling Academy and Agency in Kuala Lumpur. Tan is also the organiser for Miss KL Earth 2015 and Supermodel International Malaysia 2017. Now she is currently living in Singapore and working as a flight stewardess in Singapore Airlines.

## Pageantry

Tan started joining beauty pageants when she was 18 years old. She participated in Miss Malaysia Model of the World in 2009 and finished as 3rd runner-up. In 2011, she participated in the X Top Model Search Malaysia, but did not place, however she won the Best in Catwalk Award and 6 other subsidiary titles. In 2013, Tan participated in Miss Earth Malaysia 2013 and won the title, and she later represented Malaysia in Miss Earth 2013. She did not place but won The X Factor Award.
In 2016, Tan was the winner of Supermodel International Malaysia 2016. She represented Malaysia and won the Supermodel International 2016 crown, becoming the first ever woman from Malaysia to win an international crown. Tan had started her modelling career as early as 18 years old. She had done numerous fashion show and shoot across the world like New York, Indonesia, Philippines, Thailand, China, Hong Kong and many more.
She is now diversifying her career and started hosting for numerous pageants and events. Tan is also starting to venture as a choreographer and show producer for international pageants held in India and all other parts of the world. She is also a mentor for numerous pageant by giving grooming class, catwalk class and many more.

## Asia's Next Top Model

Tan was one of two contestants representing Malaysia on season 2 of Asia's Next Top Model, the other being eventual winner Sheena Liam. She won 1 best photo and 1 challenge. Tan became the eleventh eliminated.
# Dinsha Patel

Dinsha Jhaverbhai Patel (born 25 May 1937) is an Indian National Congress politician who was a member of the 15th Lok Sabha of India.
He represented the Kheda constituency of Gujarat and is a member of the Indian National Congress. He was the Union Cabinet Minister, Mines. He was the Minister of State in the Ministry of Mines (Independent Charge) from 19 Jan 2011 to 27 Sep 2012. He was also a Minister of State in the Ministry of Micro, Small and Medium Enterprises (Independent Charge) from May 2009 to 18 Jan 2011 and was a Minister of State in the Ministry of Petroleum and Natural Gas from 2006 to 2009. On 28 October 2012 he was given the responsibilities of Union Cabinet Minister, Mines.

## Contesting against Modi

Patel was chosen by the Indian National Congress to contest against Narendra Modi on the Maninagar constituency in the 2007 Gujarat Legislative Assembly election.
His selection was based on his clean image and his Patel community background. He was selected after congress could not find any suitable candidate to oppose Narendra Modi. He was also being projected as the future Chief Minister of Gujarat. He lost the elections by more than 86, 000 votes.
In the previous elections he lost the assembly elections in the Nadiad constituency against Pankaj Desai, however he has won the Parliament elections since 1975 from Nadiad.