OpenLLM-France/wikimedia huggingface dataset:
# Foolish Little Girl (song)

"Foolish Little Girl" is a song written by Helen Miller and Howard Greenfield and performed by The Shirelles. It reached No. 4 on the Billboard Hot 100, No. 9 on the R&B chart, and No. 38 on the UK Singles Chart in 1963. The song appeared on their 1963 album, Foolish Little Girl and was ranked No. 57 on Billboard magazine's Top Hot 100 songs of 1963.
Rival or cover versions of the original song were released by several groups that same year including Clara Wilson (aka Alpha Zoe Hall) and The Cleftones (April 1963), Don Mercedes (July 15, 1963), The Chiffons (September 1963), the father and four son Filipino group The Rocky Fellers (1963), and The Cookies (1963). Two additional covers were recorded decades later by Shirley "Lady Rose" Alston (1977) and Dionne Bromfield (October 12, 2009).

## Background

Cash Box described it as "a most attractive, easy beat cha cha romancer." The song released as a single was a demo recorded at Associated Studios in NYC on 7th Avenue. The plan was to re-record it at the studios Scepter Records had access to at the time, but when their attempts at re-recording proved to be unsatisfactory, Luther Dixon sent out the Shirelles to lay down their vocals on the demo version at Associated, and that was the version that was released as a single and became a hit.
The song, which is a mini-opera, begins with the spoken recitation: "You broke his heart and made him cry, and he's been blue since then. Now he's found somebody new, and you want him back again." Shirley Alston, being the mother, tells her daughter, being the foolish little girl, played by Beverly Lee, that she did not want him when he wanted her, and that tomorrow is his wedding day with a new girl, and that there was nothing that she can do about it. The Foolish Girl, hopelessly, still declares her love for him, while the mother angrily tells her to forget about him because he found somebody new.

## Personnel
### The Shirelles' version

* Lead vocals by Shirley Owens & Beverly Lee
* Spoken intro by Doris Coley
* Backing vocals by Addie "Micki" Harris, Doris Coley, & Beverly Lee
* Charles Macey: Guitar & upright bass
* Buddy Saltzman: Drums
* Leroy Glover: Organ

### Chart performance

| Chart (1963) | Peak position |
| Canada (CHUM Chart) | 8 |
| UK Singles (The Official Charts Company) | 38 |
| US Billboard Hot 100 | 4 |
| US Billboard Hot R&B Singles | 9 |

## Other versions

* French-Vietnamese singer Tiny Yong released a French language cover of the song, Tais-toi petite folle, in 1963.
* Jin sampled the song on his song "Foolish Little Girls" from his 2005 album, The Emcee's Properganda.
* Dionne Bromfield included it on her 2009 album, Introducing Dionne Bromfield.

## In media

* The song was used in Act II in the 2009 jukebox musical, Baby It's You!.
# Mostafa Nissaboury

Mostafa Nissaboury (Arabic:مصطفى النيسابوري) (born in Casablanca in 1944) is a Moroccan poet and co-founder of the magazine Anfas/Souffles (Breaths) with Abdellatif Laabi. Mostafa Nissaboury has primarily been involved in writing essays and poetry. The magazine was banned in 1971 but, in a 2016 interview with Le360, when asked about the magazine's political stances, he stated that he had left Souffles before its ban.
In 1964, alongside Mohammed Khaïr-Eddine, Nissaboury wrote the manifesto "Poésie Toute" (All Poetry). In Casablanca, he opened a poetry house.
# Shareef Muhammed

Shareef Muhammed is an Indian film producer and Entreprenuer.He is the Founder, Chairman & Managing Director of Cubes International Group, a diversified business conglomerate founded in 2011...

## Early Life and Background

Shareef Muhammed was born on 2 June 198 in Thrissur district, Kerala, India. He is a prominent entrepreneur and film producer, best known for his contributions to the Malayalam film industry and his leadership in multiple business sectors. Cubes International Group, founded under his vision, operates across diverse industries, including logistics, media production and distribution, architecture, and construction. With a strong presence in India, the UAE, and Qatar, the company has grown into a major player in these fields. Under Shareef Muhammed’s leadership, Cubes International Group has continually expanded its operations, establishing itself as a key force across the region.

## Career

Shareef Muhammed is an Indian entrepreneur and film producer who has established himself as a successful young business leader through Cubes International Group. Under his leadership, the company has diversified into nine subsidiaries across Qatar, India, and the UAE, covering sectors such as logistics, media production and distribution, architecture, and construction. His vision and strategic expansion have led to remarkable achievements across these industries, positioning Cubes International Group as a key player in the region.
As part of this expansion, Shareef established Cubes Entertainments, the media production and distribution wing under Cubes International Group, which has swiftly gained acclaim within the Indian film sector. Under this banner, he produced Marco (2024), Marco-a Pan-Indian action thriller turns to be a landmark in Malayalam cinema.[ a pan-Indian action thriller anticipated to be a landmark in Malayalam cinema. The film underscores Shareef Muhammed's commitment to producing content that resonates with both national and international audiences, setting a high standard for regional cinema on a global scale.

## Filmography

| Year | Film | Director | Lead | Other notes |
| 2024 | Marco (2024 film) | Haneef Adeni | Unni Mukundan, Siddique (actor), Jagadish, Kabir Duhan Singh, Abhimanyu S Thilakan, Anson Paul | |
| 2025 | Kattalan † | Paul George | Antony Varghese | |
# British Association for Slavonic & East European Studies

The British Association for Slavonic and East European Studies, is a learned society in the United Kingdom dedicated to promoting study of Russia, Eastern Europe and the former Soviet Union. It is a member of the Academy of Social Sciences.
# Vietnamese martial arts

Traditional Vietnamese martial arts (Võ thuật Cổ truyền Việt Nam; Chữ Hán: 武術古傳越南) often referred to as Võ thuật (Chữ Hán: 武術), can be loosely divided into those of the Sino-Vietnamese descended from the Han and those of the Chams or indigenous Vietnamese.

## Traditional schools

* Võ thuật Bình Định/Bình Định Gia – umbrella title for all the traditional styles of Bình Định in central Vietnam.
* Võ Lâm Tân Khánh Bà Trà - The Tân Khánh martial arts was established in the 17th century. It was developed as a method of self-defense against enemies and wild animals.
* Traditional Vietnamese wrestling.

## Modern schools

Modern styles, or Phái (schools), include:
* Nhất Nam
* Vovinam – Founded by Nguyễn Lộc. Also called Vovinam Việt Võ Đạo (Việt = Vietnamese, Võ = martial, Đạo = way)
* Võ Việt Nam (Cuton) or Võ Đạo of Phạm Văn Tan.
* Vietnamese Wing Chun - a style of Wing Chun founded by Yuen Chai-wan.

### Overseas

* Cuong Nhu of Ngô Đồng (d. Florida 2000), known also by the Japanese title O Sensei.
* Qwan Ki Do, founded in France.
* Tam Qui Khi-Kong, now popular in Russia.
* Traditional Vietnamese wrestling.

## Terminology

* võ sư – master
* võ phục – tunic
* võ kinh – martial arts scripture
* Võ Bắc Việt – Northern Vietnam style
* quyền – fist, such as Hùng kê quyền, Hồng Gia quyền, Lão mai quyền
* Võ thuật Bình Định – martial arts of Bình Định
* Đấu vật – ring wrestling (can also mean western wrestling)
* Hand techniques (đòn tay)
* Elbow techniques (chỏ)
* Kicking techniques (đá)
* Knee techniques (gối)
* Forms (Quyền, Song Luyện, Đa Luyện)
* Attack techniques (chiến lược)
* Traditional wrestling (Vật cổ truyền)
* Leg Attack take-downs (đòn chân tấn công)
* Staff (côn)
* Sword (kiếm)
* Halberd (dao dài, "long knife")
* Rope dart/chain whip (nhuyễn tiên, different from Chinese rope dart)
* Khăn rằn - The khăn rằn is a southern scarf that originated from the Khmer krama scarf. The khan ran can be used to lock the enemy's arm, lock the enemy's wrist, lock the enemy's leg, pull the enemy's leg and to attack the enemy's face.

## Gallery

* An illustration of a martial arts competition in the Nguyễn dynasty – Part 1
* An illustration of a martial arts competition in the Nguyễn dynasty - Part 2.1
* An illustration of a martial arts competition in the Nguyễn dynasty – Part 2.2
* An illustration of a martial arts competition in the Nguyễn dynasty – Part 3
* Master Hà Dũng performs nunchaku
# Gopinath Chandran

Gobinath Chandran is an Indian television anchor, radio jockey, journalist, reporter, news presenter/moderator, entrepreneur, and a writer, currently featured on the STAR Vijay debate show Neeya Naana. He is popularly known as "Neeya Naana Gobinath."

## Early life

Gopinath was born in Aranthangi, Pudukkottai district, Tamil Nadu to Chandran and Kumudham Chandran in 1975. His elder brother Prabhakaran Chandran is also an actor.

## Career

Gopinath began his career in 1997 with United Television and later, he went on to join Raj Television Network. He did reporting assignments for Jaya TV, NDTV and CNBC TV-18. Later he joined Vijay TV and anchored Makkal Yaar Pakkam, a political analysis programme. In 2006, he started his position with Neeya Naana.
He has been an anchor for television series such as Makkal Yaar pakkam, Nadanthadhu enna?, Sigaram thotta Manidargal and En Desam! En Makkal in 2013.
He was a radio jockey (RJ) at Radio City, and hosted their breakfast shows.
He has authored Twelve (12) books. The first was a collection of poems, Theruvellam Devathaigal, and was published in 2007. The second book, Please indha Puthagathai vaangatheenga was based on personality development which is still topping the charts and has sold over 4 lakh copies till date. The third was a self-motivating and self-analysing book called Neeyum Naanum. Gopinath's fourth book is Ner Ner Thema, a collection of interviews. The recent book "Nimirnthu Nil" was published in Nakkeeran, Tamil Weekly and later got published in 2015. Of all his works he quotes PASSWORD as the one that is close to his heart.
He also wrote a series of articles with the title Neeyum Naanum in Aananda Vikatan. It is known for its scripted motivation. This article was translated into English as "You And Me".
List of publications :
| Title | Year |
| Theruvellam Thevathaigal | 2008 |
| Please intha putthakatha vaangatheenga | 2008 |
| Neeyum Naanum | 2010 |
| Ner Ner Thema | 2012 |
| Password | 2014 |
| Nimirnthu Nil | 2015 |
| Ellorukkum Vanakkam | 2016 |
| 3×4=13 | 2016 |
| Manda Pattharam | 2018 |

## Television works

| Title | Channel |
| Makkal Yaar Pakkam | Star Vijay |
| Sigaram Thotta Manithargal | Star Vijay |
| Neeya Naana | Star Vijay |
| Nadanthadhu Enna? | Star Vijay |
| En Desam En Makkal | Star Vijay |
| Vijay Awards | Star Vijay |
| Back to School | Star Vijay |
| Divided | Star Vijay |
| Mr and Mrs Chinnathirai (1-4) | Star Vijay |

## Filmography

| Year | Film | Role |
| 2009 | Vaamanan | Gopinath |
| 2012 | Dhoni | Gopinath |
| 2014 | Nimirndhu Nil | Gopinath |
| 2016 | Thirunaal | ASP Pugazhenthi |
# Elegarda

Elegarda is a genus of moths of the family Noctuidae.
# I, Jack Wright

I, Jack Wright is an upcoming British family drama television series created by Chris Lang and starring John Simm, Nikki Amuka-Bird, Daniel Rigby and Trevor Eve.

## Premise

Following an apparent suicide, a wealthy patriarch's will and testament surprisingly leaves virtually nothing of his wealth to his third wife and two sons.

## Cast

* John Simm as Gray Wright
* Nikki Amuka-Bird as Sally Wright
* Daniel Rigby as John Wright
* Trevor Eve as Jack Wright
* Liz Kingsman as DC Katie Jones
* Harry Lloyd as DCI Hector Morgan
* Ruby Ashbourne Serkis as Emily Wright
* Rakhee Thakrar as Laura Johnstone
* Zoë Tapper as Georgia Wright
* James Fleet as Bobby
* Sabrina Bartlett as Bella
* Percelle Ascott as Reuben
* Nick Harris as Ben Hargreaves
* Victoria Broom as Mary Robbins

## Production

The series was announced for UKTV in February 2024, with Chris Lang writing the script for I, Jack Wright with Federation Stories producing. Executive producers are Polly Williams, Arielle Gottlieb, Lang and Tom Vaughan. Helen Perry is executive producer for UKTV. The series is directed by Tom Vaughan and produced by Nickie Sault.
The cast is led by John Simm and Nikki Amuka-Bird. In March 2024, Trevor Eve, Daniel Rigby, Ruby Serkis, Harry Lloyd, Liz Kingsman and James Fleet were among those who joined the cast.
Filming got underway in March 2024. First-look images from the set were released to the press in August 2024.
The series will air on U&Alibi in 2025.
# Carathéodory kernel theorem

In mathematics, the Carathéodory kernel theorem is a result in complex analysis and geometric function theory established by the Greek mathematician Constantin Carathéodory in 1912. The uniform convergence on compact sets of a sequence of holomorphic univalent functions, defined on the unit disk in the complex plane and fixing 0, can be formulated purely geometrically in terms of the limiting behaviour of the images of the functions. The kernel theorem has wide application in the theory of univalent functions and in particular provides the geometric basis for the Loewner differential equation.

## Kernel of a sequence of open sets

Let U$_n$ be a sequence of open sets in C containing 0. Let V$_n$ be the connected component of the interior of U$_n$ ∩ U$_{n+1}$ ∩ ... containing 0. The kernel of the sequence is defined to be the union of the V$_n$'s, provided it is non-empty; otherwise it is defined to be $\{0\}$. Thus the kernel is either a connected open set containing 0 or the one point set $\{0\}$. The sequence is said to converge to a kernel if each subsequence has the same kernel.
Examples
* If U$_n$ is an increasing sequence of connected open sets containing 0, then the kernel is just the union.
* If U$_n$ is a decreasing sequence of connected open sets containing 0, then, if 0 is an interior point of U$_1$ ∩ U$_2$ ∩ ..., the sequence converges to the component of the interior containing 0. Otherwise, if 0 is not an interior point, the sequence converges to $\{0\}$.

## Kernel theorem

Let f$_n$(z) be a sequence of holomorphic univalent functions on the unit disk D, normalised so that f$_n$(0) = 0 and f '$_n$ (0) > 0. Then f$_n$ converges uniformly on compacts in D to a function f if and only if U$_n$ = f$_n$(D) converges to its kernel and this kernel is not C. If the kernel is $\{0\}$, then f = 0. Otherwise the kernel is a connected open set U, f is univalent on D and f(D) = U.

## Proof

Using Hurwitz's theorem and Montel's theorem, it is straightforward to check that if f$_n$ tends uniformly on compacta to f then each subsequence of U$_n$ has kernel U = f(D).
Conversely if U$_n$ converges to a kernel not equal to C, then by the Koebe quarter theorem U$_n$ contains the disk of radius f '$_n$(0) / 4 with centre 0. The assumption that U ≠ C implies that these radii are uniformly bounded. By the Koebe distortion theorem
    $|f_{n}(z)|\leq f_{n}^{\prime }(0){|z| \over (1-|z|)^{2}}.$
Hence the sequence f$_n$ is uniformly bounded on compact sets. If two subsequences converge to holomorphic limits f and g, then f(0) = g(0) and with f'(0), g'(0) ≥ 0. By the first part and the assumptions it follows that f(D) = g(D). Uniqueness in the Riemann mapping theorem forces f = g, so the original sequence f$_n$ is uniformly convergent on compact sets.
# Robert William Pringle

Prof Robert William Pringle OBE FRSE FRSC FIP FAPS (2 May 1920–20 June 1996) was a 20th century Scottish physicist.

## Life

He was born in Edinburgh on 2 May 1920 the son of Llllias Dalgleish Hair and her husband, Robert Pringle. He was educated at George Heriot's School then studied physics at the University of Edinburgh, gaining the Vans Dunlop scholarship and graduated with a BSc in 1942. After graduation he assisted in University lectures. In 1945 he took up the post of lecturer under Professor Norman Feather.
In 1948 he left Edinburgh to go to Canada as Assistant Professor of Physics at the University of Manitoba becoming a full professor in 1951, aged 31. He left there in 1955 to return to the UK where he took on the role as Chairman of Nuclear Enterprises (UK) Ltd. There he won the Queen's Award to Industry twice and won the Design Council Award for the diagnostic ultrasound scanner.
In 1964 he was elected a Fellow of the Royal Society of Edinburgh. His proposers were James Kyles, Norman Feather, Douglas Haig McIntosh, and George Richard Evans.
He died on 10 June 1996.

## Family

In 1948 he married Carol. They had one daughter and three sons. He was older brother to Derek Hair Pringle FRSE (1926-1995).

## Publications

* The Gamma Rays from Neutron-Activated Gold (1950)
* 20th Century Scottish Banknotes (1984) with James Douglas
# Swedish School of Textiles

The Swedish School of Textiles Is one of the schools of the University of Borås and one of the best fashion schools in the world, it was formed from the Technical School of Weaving, which was founded in 1866. In 1936 the Technical School of Weaving became the Textile Institute. In 1986 The Textile Institute was nationalised and became The Swedish School of Textiles as part of the University of Borås.

## Education

The Swedish School of Textiles offer education programmes and courses in basic, advanced and research level. The bachelor's programmes in design are given in English. The master's programmes are all given in English. There's also five bachelor's programmes with Swedish as language of instructions.

### Bachelor's programmes

* Fashion Design
* Textile Design
* Textile Engineering
* Bachelor Programme in Textile Management and Business Administration
* Textile Product Development and Entrepreneurship
* Textile Production and Innovation
* Bachelor Programme in Textile Management, with specialization in Fashion and Retail

### Master's programmes

* Textile management
* Fashion Management and Marketing
* Textile Value Chain Management
* Fashion and Textile Design
* Textile Engineering

### Doctoral education

* Textile Management
* Textile Engineering
* Design

## Webpage

Official website
# El Mehdi (singer)

El Mehdi is a Moroccan-Canadian singer-songwriter based in Montreal, Quebec.
Born in Rabat, Morocco, he blends dance, pop, electro, and Maghrebi music influences, writing and singing in Arabic, French, and English. He views his music as a fusion of both past and future inspirations, where tradition and contemporary issues converge.
His debut single, “EL KASS HLOU,” is an interpolation of the iconic 1930s song by Houcine Slaoui. The music video, created from archival footage of Morocco, was made during his time as an artist-in-residence at La Cité internationale des arts in Paris. It visually reimagines his homeland through a cinematic lens.
With a multidisciplinary approach to music, El Mehdi reshapes the connection between art and culture, and emerges as a rising figure in the new wave of Moroccan musicians. His journey is one of self-assertion through cultural reappropriation.
# Yurii Mitropolskyi

Yurii Oleksiiovych Mitropolskyi (Ukrainian: Юрій Олексійович Митропольський; 3 January 1917 – 14 June 2008) was a renowned Soviet and Ukrainian mathematician known for his contributions to the fields of dynamical systems and nonlinear oscillations. He was born in Poltava Governorate and died in Kyiv.
He received his Ph.D. from Kyiv University, under the supervision of theoretical physicist and mathematician Nikolay Bogolyubov. Mitropolskyi is one of the most frequently joint-published mathematicians known, with at least 240 collaborators. Member of the Communist Party since 1945.

## Scientific and pedagogical activity

During his 60-year scientific career, Yurii Oleksiiovych obtained fundamental results in the field of asymptotic methods of nonlinear mechanics, qualitative methods of the theory of differential equations, and in the study of the dynamics of oscillatory processes in nonlinear systems. He created an algorithm for constructing an asymptotic expansion of nonlinear differential equations describing nonstationary oscillatory processes, developed a method for studying single-frequency processes in oscillatory systems with many degrees of freedom. The scientist studied systems of nonlinear differential equations describing oscillatory processes in gyroscopic and strongly nonlinear systems, developed the theory of integral manifolds and the method of averaging. Y. Mitropolsky created a scientific team that multiplies the traditions of the school of nonlinear mechanics of academicians M. Krylov and M. Bogolyubov.
The scientist successfully combined his scientific work with teaching. For almost 40 years, Yurii Oleksiiovych lectured at the Faculty of Mechanics and Mathematics of his native university. He is the author of more than 750 scientific papers. Among his students are 25 doctors and 100 candidates of physical and mathematical sciences.

## Eponym

* Krylov–Bogolyubov–Mitropolskiy asymptotic method

## Selected works

* N. N. Bogolyubov and Y. A. Mitropolskiy. Asymptotic methods in the theory of non-linear oscillations. New York: Gordon and Breach, 1961 (translated from Russian).
* N. N. Bogolyubov, Ju. A. Mitropolskiy, and A. M. Samoilenko. Methods of accelerated convergence in nonlinear mechanics. New York: Springer-Verlag, 1976 (translated from Russian).
* Yu. A. Mitropolskiy and A. K. Lopatin. Nonlinear mechanics, groups and symmetry. Dordrecht; Boston: Kluwer Academic Publishers, 1995. ISBN 0-7923-3339-X.
* Yu. A. Mitropolskiy. Problems of the asymptotic theory of nonstationary vibrations. Jerusalem: Israel Program for Scientific Translations, 1965.
* Yu. A. Mitropolskiy, A. M. Samoilenko, and D. I. Martinyuk. Systems of evolution equations with periodic and quasiperiodic coefficients. Dordrecht; Boston: Kluwer Academic, 1993. ISBN 0-7923-2054-9.
* Integrable dynamical systems (coauthor).
# Holt Public Schools

Holt Public Schools is a school district in Ingham and Eaton counties in Michigan. It serves the communities of Holt and Dimondale and portions of Delhi Township, Delta Township, and Windsor Township.

## Schools

Schools in Holt Public Schools :
| School | Address | Notes |
| High Schools |||
| Holt High School | 5885 W. Holt Rd., Holt | Grades 9-12. North Campus, at 5780 West Holt Road, holds some 12th grade classes. |
| Middle Schools |||
| Holt Junior High School | 1784 North Aurelius Road, Holt | Grades 7-8 |
| Hope Middle School | 2020 Park Lane, Holt | Grades 5-6 |
| Washington Woods Middle School | 2055 Washington Road, Holt | Grades 5-6 |
| Elementary Schools |||
| Dimondale Elementary School | 330 Walnut Street, Dimondale | Grades K-4 |
| Elliott Elementary School | 4200 Bond Street, Holt | Grades K-4 |
| Horizon Elementary School | 5776 West Holt Road, Holt | Grades K-4 |
| Midway Learning Center | 4552 Spahr Avenue, Holt | Child care and preschool |
| Sycamore Elementary School | 4429 Sycamore Street, Holt | Grades K-4 |
| Wilcox Elementary School | 1650 Laurelwood Road, Holt | Grades K-4 |