OpenLLM-France/wikimedia huggingface dataset:
# Davi (futsal player)

Davi Ribeiro de Carvalho (born 31 August 1979), known simply as Davi, is a Brazilian futsal player who last played for the French club Sporting de Paris as a defender.

## Career

Born in Porto Alegre, Brazil, Davi started developing his futsal skills at Cruzeiro Esporte Clube, playing in the futsal section from age 7 to age 11, then shifting to the football section, until he was 14. Two years later, at 16, he joined América Mineiro, still as a footballer, leaving when he was 19. Unable to find a football club, his fitness coach at América, arranged a tryout for him at Minas Tênis Clube, which he successfully passed.
In 2003, Davi joined the Belgian team Kickers Charleroi, reuniting with a number of friends, before moving to the larger Action 21 in the following year. In his first year at Action 21, he conquered the 2004–05 UEFA Futsal Cup by beating Dinamo Moskva in the final. A year later, impressed by his performance against them, Sporting CP, contacted him and brought him to Portugal, where he would spend three years with the Lions, winning two titles.
On 2 April 2009, Davi agreed to trade Sporting for crosstown rivals, Benfica for the following season. At Benfica, he made an immediate impact, scoring the decisive goal against Interviu at the 2009–10 UEFA Futsal Cup Final, on 25 April 2010, and being honoured with Most Valuable Player award. In the following three years, he conquered his first league title in Portugal, also winning another Portuguese Cup, plus three more supercups.
On 30 June 2013, Davi, together with César Paulo and Diego Sol, were released by Benfica, The 34-year-old then moved to Araz Naxçivan in the Azerbaijan league, reaching a third place in the 2013–14 UEFA Futsal Cup. On 30 October 2014, he moved to Sporting de Paris, progressing no further than the group stage of the 2014–15 UEFA Futsal Cup.

## Honours
### Action 21 Charleroi

* Division 1: 2004/05, 2005/06
* UEFA Futsal Cup: 2004–05

### Sporting CP

* Taça de Portugal: 2007–08
* Supertaça de Portugal: 2008

### Benfica

* UEFA Futsal Cup: 2009–10
* Liga Portuguesa: 2011–12
* Taça de Portugal: 2011–12
* Supertaça de Portugal: 2009, 2011, 2012

### Araz Naxçivan

* Azerbaijan Futsal Premier League: 2013—14
# Niu Yingzhen

Niu Yingzhen (simplified Chinese: 牛应贞; traditional Chinese: 牛應貞; pinyin: Niú Yīngzhēn) was a poet in Imperial China who lived during the 8th century. It was claimed that Niu was able to learn different texts within her dreams. Niu wrote over 100 works and showed talent with composing rhapsodies and odes.

## Personal life

Niu was born sometime during the 8th century in present-day Henan. When she was 13 years old, Niu was already well-read in Buddhist sutras and Confucian literature. According to her biography, Niu was able to learn different texts by dreaming that she ate the actual copies, giving her the ability to discuss literature and philosophy with long-deceased male scholars in her dreams. She was questioned about her dreams when she woke up, to which Niu's response was that she did not know how it happened. Despite this, Niu was able to accurately answer any questions that were asked about texts that she had discussed within her dreams. Niu was also well-versed in the Zuo Zhuan, which details the political history of China from 721 B.C. to 463 B.C. She was married to Tang Tangyuan, and later died at 24 years old.

## Literary career

Niu wrote over 100 works and showed talent with composing fu (賦) and song (颂). Her work Leaving Behind a Fragrance is missing, but her work Rhapsody on the Questioning of Shadow by Penumbra (魍魉问影赋) is available in the Complete Collection of Tang Prose (Quantangwen). Niu based this work off of the Zhuangzi and it may have also been based on Niu's hidden struggles wanting to join the cultural elite.
It was originally reported that Niu's father, Niu Su, wrote the biography of Niu's life, but it was later believed that Niu's biography was written by Song Ruozhao.
# Dendrelaphis levitoni

Dendrelaphis levitoni, Leviton's bronzeback tree snake, is a species of snake in the family Colubridae. The species is found in the Philippines.
# Phylon

Phylon (subtitle: the Clark Atlanta University Review of Race and Culture) is a semi-annual peer-reviewed academic journal covering culture in the United States from an African-American perspective. It was established in 1940 by W. E. B. Du Bois, at what was then known as Atlanta University, as a magazine dedicated to race and culture. In 1957, the magazine was renamed The Phylon Quarterly, and in 1960 it was renamed again, this time to its original title. It resumed publication in 2015 as an online-only journal, as a result of a collaboration between Atlanta University Center and Clark Atlanta University (formerly Atlanta University). The editor-in-chief is Obie Clayton (Clark Atlanta University).
# Panaspis togoensis

Panaspis togoensis, also known commonly as the Togo lidless skink and simply the Togo skink, is a species of lizard in the subfamily Eugongylinae of the family Scincidae. The species is native to western Africa.

## Description

P. togoensis may attain a snout-to-vent length (SVL) of 5.2 cm (2.0 in) and a total length (including tail) of 14 cm (5.5 in). Dorsally, it is brown anteriorly, becoming progressively reddish posteriorly. Ventrally, it is white.$^{:378–379}$

## Geographic range

P. togoensis is found in Benin, Burkina Faso, Cameroon, Central African Republic, Ghana, Guinea, Ivory Coast, Mali, Nigeria, Senegal, and Togo.

## Habitat

The preferred natural habitat of P. togoensis is forest or savanna near water, at altitudes from sea level to 1,200 m (3,900 ft).

## Reproduction

P. togoensis is oviparous.
# Brickellia odontophylla

Brickellia odontophylla is a Mexican species of flowering plants in the family Asteraceae. It is native to northern Mexico, in the states of Chihuahua, Coahuila, Nuevo León, Durango, and Zacatecas.
# Labdia leptonoma

Labdia leptonoma is a moth in the family Cosmopterigidae. It was described by Edward Meyrick in 1927. It is known from Samoa.
# Mother, I Am Suffocating. This Is My Last Film About You

Mother, I Am Suffocating. This Is My Last Film About You is a 2019 Lesotho bilingual documentary film produced, written and directed by Lemohang Jeremiah Mosese. The film depicts the scenario of personal experiences of the director after his departure from Lesotho who now resides in Germany. The film was released on 9 February 2019 and received critical acclaim for its screenplay and cinematography. The film also received several nominations at international film festivals and was rated as one of the best African films of 2019.

## Cast

* Napo Kalebe
* Moliteli Mokake
* Thato Khobothe
* Tsohle Mojati
* Mercy Koetle
* Pheku Lisema

## Synopsis

On the dusty streets of Lesotho, people stare at a young lady who carries a wooden cross on her back. She looks back at their faces. Taking the form of an extended poetic letter to the protagonist's mother and motherland, the film shifts its focus and perspective between Lesotho, a tiny nation in Southern Africa, and Germany where the director lives.

## Reception

On Rotten Tomatoes, the film holds an approval rating of 100% based on 5 reviews, with an average rating of 7/10.

## Awards and nominations

| Year | Award | Category | Result |
| 2019 | 15th Africa Movie Academy Awards | Best Cinematography | Nominated |
| 2019 | 15th Africa Movie Academy Awards | Best Documentary | Nominated |
| 2019 | Bergen International Film Festival | Documentaire extraordinaire | Nominated |
| 2019 | Berlin International Film Festival | Best Documentary | Nominated |
| 2019 | Doc Aviv Film Festival | Depth of Field Competition | Nominated |
| 2019 | Durban International Film Festival | Best Documentary | Nominated |
| 2019 | Sheffield International Documentary Festival | Art Documentary | Nominated |
| 2019 | Pacific Meridian | Best Documentary | Nominated |
| 2019 | Las Palmas de Gran Canaria International Film Festival | Special Jury Award | Won |
# Franz von Reber

Franz von Reber (10 November 1834 in Cham, Bavaria – 4 September 1919 in Pöcking) was a German art historian.
After studying in Munich and Berlin, he went to Rome, and in 1858 established himself as lecturer at the University of Munich, was appointed professor at the Polytechnicum of Munich in 1863 and director of the Royal Gallery in 1875.

## Writings

* Die Ruinen Roms und der Campagna (2d ed. 1879).
* Geschichte der Baukunst im Altertums (History of ancient architecture, 1864–67).
* Kunstgeschichte des Altertums, 1871 ("History of Ancient Art"; Eng. trans. and supplement by Clarke, New York, 1882).
* Geschichte der neueren deutschen Kunst (History of recent German art, 2d ed. 1884)
* Kunstgeschichte des Mittelalters, 1886 ("History of mediaeval art", Eng. trans. 1887).
* Geschichte der Malerei vom Anfang des 14. bis zum Ende des 18. Jahrhunderts (History of painting from the beginning of the 14th until the end of the 18th century, 1894).
* Die phrygischen Felsendenkmäler (Phrygian cliff memorials, 1897).
* Vitruvius, Des Vitruvius zehn Bücher über Architektur, as translator (1865).
* Catalogue of the paintings in the Old Pinakothek Munich with a historical introduction by Franz von Reber; translated by Joseph Thacher Clarke (1885).
* Max Rooses, Geschiedenis der Antwerpsche schilderschool (History of the Antwerp School of Painting) translated as: Geschichte der Malerschule Antwerpens von Q. Massijs bis zu den letzten Ausläufern der Schule P.P. Rubens (2nd edition, 1889).
# Davi Cheng

Davi Cheng is an artist and graphic designer from Hong Kong who combines traditional methods of drawing and painting with advanced digital design techniques.

## Biography

Davi Cheng was born in B.C.C.Hong Kong into a Protestant family. Her great-grandfather became a Christian/Protestant in 1896 at the First Congregational Church in Prescott, Territorial Arizona while working there as a laborer. and attending school taught by Mr. T.W. Otis and Rev. McLean using the Bible and Hymnal as text. He returned to China in 1902 to evangelize his family in China. Her grandfather never set foot in the United States. Cheng family of six immigrated to the United States in 1971 under her father's immigration visa, class P-5, stamp inside a British Subject Passport carried by her 15 years old sister, when she was 14 years old. Cheng converted to Judaism in 1997.
Cheng earned a B.A. in Biological Sciences from University of California, Berkeley with the intention of pursuing a career in the medical field. Instead she gravitated toward art, making detailed sketches and drawings of wildlife. After graduating and working in business for a few years, Cheng went back to school to study computer graphic design. Aside from creating her own artwork, she also works as a graphic designer for corporations and nonprofits.
Cheng is a longtime member and past president of Congregation Beth Chayim Chadashim (BCC) in Los Angeles, and part of the Be'chol Lashon (In Every Tongue) international network celebrating Jewish diversity.
Cheng's work is published in Women of the Book (2015), a visual Torah scroll created by 54 Jewish women artists from around the world. Cheng's original interpretation of the Torah portion parshat Pekudei, a pen and ink painting on parchment, was inspired by her Hong Kong childhood superheroes and by images of clouds in Journey to the West,.
One of Cheng's paintings, "Burning Bush I," was published on the cover of Asian Jewish Life magazine (June 2015, issue 16); on The Jewniverse, "Chinese Art with a Jewish Twist (Or, Jewish Art with a Chinese Twist)" by Ilana Sichel (June 8, 2015); and on My Jewish Learning, "Seamlessly Chinese and Jewish" by Davi Cheng (June 1, 2015).
Cheng designed BCC synagogue's permanent stained glass window installation, the centerpiece of which refers to the biblical story of the parting of the Red Sea. Along with three other artists, she also fabricated and installed all twelve panes (measuring 30" x 40" each). She has created other art works for the sanctuary, collaborating with Jerry Hanson on a set of stained glass Ark doors and a solar-powered Ner Tamid ("eternal light") made with more than a thousand one-inch glass squares.

## Personal life

Cheng plays trumpet and French horn and co-founded and performs in Beth Chayim Chadashim's Klezmer band, Gay Gezunt, and also sings in the synagogue's choir. She lives with her spouse Bracha Yael Cheng in Los Angeles.
# Bryn railway station (Glamorgan)

Bryn railway station served the village of Bryn, Neath Port Talbot, Wales, from 1898 to 1964 on the Port Talbot Railway.

## History

The station was opened on 14 February 1898 by the Port Talbot Railway and Docks Company. It closed to passengers on 11 September 1933 and closed to goods on 31 August 1964.
# Dendrelaphis luzonensis

Dendrelaphis luzonensis, also known as the Luzon bronzeback treesnake, is a species of snake of the family Colubridae.

## Geographic range

The snake is found on the island of Luzon in the Philippines.
# Phylopatris

Phylopatris is a genus of moth in the family Gelechiidae. It contains the single species Phylopatris terpnodes, which is found in Brazil (Amazonas) and Peru.
The wingspan is about 9 mm. The forewings are white with an oblique brownish-ochreous fascia near the base, black on the costa and with a black subdorsal tuft on the posterior edge. There are elongated black dots on the costa before the middle and at two-thirds, beneath suffused brownish-ochreous. The discal stigmata are black, with patches of brownish-ochreous suffusion in the disc between them and towards the middle of the dorsum, a black subdorsal raised dot beneath the second, beneath this a brownish-ochreous dorsal spot edged black dorsally. There is a short black dash surrounded by brownish-ochreous suffusion in the disc posteriorly, two black specks on the costa near the apex, and some brownish-ochreous suffusion around these. The hindwings are grey.
# Gaurishankar, Dolakha

Gaurishankar is currently referred to as Ward No. 9 under Gaurishankar Rural Municipality in Bagmati Province, Dolakha District of Nepal. At the time of the 1991 Nepal census it had a population of 1,392 people living in 291 individual households. There are divided to 3 villages which are Tasi Nam, Simi Gau and Beding.
# Partitioning cryptanalysis

In cryptography, partitioning cryptanalysis is a form of cryptanalysis for block ciphers. Developed by Carlo Harpes in 1995, the attack is a generalization of linear cryptanalysis. Harpes originally replaced the bit sums (affine transformations) of linear cryptanalysis with more general balanced Boolean functions. He demonstrated a toy cipher that exhibits resistance against ordinary linear cryptanalysis but is susceptible to this sort of partitioning cryptanalysis. In its full generality, partitioning cryptanalysis works by dividing the sets of possible plaintexts and ciphertexts into efficiently computable partitions such that the distribution of ciphertexts is significantly non-uniform when the plaintexts are chosen uniformly from a given block of the partition. Partitioning cryptanalysis has been shown to be more effective than linear cryptanalysis against variants of DES and CRYPTON. A specific partitioning attack called mod n cryptanalysis uses the congruence classes modulo some integer for partitions.
# Bhagonwali – Baante Apni Taqdeer

Bhagonwali is an Indian daily soap opera that aired on Zee TV. The series premiered on 6 December 2010. It is produced by Samidha Khalid's Creative Lab. It tells the story of Runjhun who brings good luck and fortune wherever she goes. However, her own life is riddled with misfortune and hard work because of her circumstances. This show went off air on 17 February 2012, ending with a total of 318 episodes. The show was replaced by Punar Vivaah.

## Plot

The story is set in Kannauj, Uttar Pradesh. Runjhun, an orphan, lives with her uncles and aunts and is treated like a servant in the house. However, Runjhun remains cheerful and ready to do any work. Her maternal grandmother tries to shield her after she learns that Runjhun is a bhagonwali (the lucky one) who will bring good luck and prosperity wherever she goes. Runjhun's aunts plot against her and get her married to a local goon Guddu Shukla who agrees to live with them. Runjhun throws Guddu a challenge that she will turn him into a good husband and human being.
Guddu decides to teach Runjhun's evil relatives a lesson but she feels bad for them and tries to help them. This upsets Guddu who tries to convince her that they deserve it. Guddu and Runjhun's relationship worsens when his ex-girlfriend, Nilu, enters their lives. She has Runjhun abducted. She forces Guddu to marry her if he wants to know where Runjhun is being held. Guddu marries Nilu though Runjhun escapes but before she can stop the wedding, she is shot by Jhabbu. When Nilu takes Guddu to where Runjhun was held, she is killed by the kidnapper who is then arrested.
Guddu finally finds Runjhun who has lost her memory. Her relatives try to deceive her. She becomes obsessed with the idea of getting a child and asks Guddu to marry her. Not wanting to take advantage of her memory loss, he initially refuses but finally agrees. As they marry, Runjhun begins to remember. Her relatives finally accept her and the family is reunited in a happy ending.

## Cast

The following is a list of the cast members and the characters they play on the television show:
* Nivedita Tiwari as Runjhun Guddu Shukla
* Himmanshoo A. Malhotra as Guddu Shukla
* Rita Bhaduri as Ahilya Devi / Runjhun's Nani (grandmother)
* Ankit Bathla as Abhigyan
* Vaishali Nazareth as Billo Pandey
* Sagar Saini as Rajju Pandey
* Mona Ray as Mittho Pandey
* Jyotsna Chandola as Mahadevi Pandey
* Madan Tyagi as Vishnu Pandey
* Suruchi Verma as Kalsanwali
* Jayesh Yadav as Kukkan
* Aashutosh Tiwari as Jabbu
* Supriya Kumari as Nilu
* Aakash Pandey as Khabri Tiwari
* Avdhesh Kushwaha as Bantu Pandey.

## Awards

Zee Rishtey Awards 2011 Favourite Mastikhor Sadasya - Guddu Shukla
# Franz Peter

Franz Peter (8 October 1896 – 1968) was an Austrian flying ace credited with six aerial victories in World War I while flying for Austria-Hungary's Imperial and Royal Aviation Troops.

## World War I service

At the outbreak of the Great War Peter joined the Austro-Hungarian Army and served on the Eastern Front. In late 1915 he volunteered for the Air Service as an aircraft observer. After finishing training school in late January 1916 he was posted to the Eastern Front unit Fliegerkompanie 14 (Flik 14) as an observer. During the next two years of service he received several awards and was promoted to oberleutnant on 1 November 1917.
After brief service with Fliegerkompanie 47F (Flik 47F), he applied for pilot training and was accepted in March 1918. After completing further training as a fighter pilot he was posted to Fliegerkompanie 3J (Flik 3J) at Romagnano in May 1918 where he flew the Albatros D.III fighter. He scored his first and second confirmed victories on July 16 when he downed two Italian Hanriot fighters over Concei. Peter scored his sixth and last confirmed victory on October 7 when he shot down a Sopwith Camel of 66 Squadron, Royal Air Force.

## Post-war

After World War I, Peter decided to join the Polish Air Force, encouraged by Stefan Stec, with whom he had served during the war. He fought during the Polish-Ukrainian War and Polish-Soviet War from 1919, flying as a pilot of two-seater reconnaissance machines, in strafing and bombing missions. Between February and March 1920 he commanded the 6th Reconnaissance Escadre, near Ternopil. He was wounded during this posting.
After these wars, he settled in Poland, working in aerospace industry, especially in the field of engine design. As Europe was sucked into World War II, he moved to Romania, then to France. When the Germans overran France, he was returned to Warsaw. Given the choice of prison or factory work, he survived the war performing the latter.

## Footnotes

* ↑ Flik = Fliegerkompanie, a basic Air Force unit of Squadron size. The average Flik was often understaffed, numbering on average 8 pilots.
* ↑ Flik with 'F' = 'F' for Fernaufklärerkompanie was the designation for a Long Range Reconnaissance unit.
* ↑ Flik with'J' = 'J' denoted Jagdfliegerkompanie which was composed of dedicated Fighter aircraft.
# Caill Tomair

Caill Tomair (Middle Irish 'Thor's Grove') was a sacred grove dedicated to the North Germanic god Thor. Located near the Norse-Gaelic city of Dublin, the grove was destroyed by forces led by Brian Boru early in the year 1000 AD.
According to scholar Poul Holm, the grove was likely targeted due to its role among the local population:
       [Caill Tomair] must have been a sacred wood and was deliberately cut down by Brian Boru of Munster when he conquered the town at Christmas in the year 1000. The cutting was a considerable undertaking and may have been conducted to clear an open passage to the town as much as to undercut a pagan rite which by then must have been rapidly declining.
# Frederick Warner

Frederick or Fred Warner may refer to:
* Frederick Warner (diplomat) (1918–1995), British diplomat and politician
* Frederick Warner (engineer) (1910–2010), British chemical engineer
* Frederick Warner (politician) (1875–1952), Australian politician
* Fred M. Warner (1865–1923), Governor of the U.S. state of Michigan
* Fred Warner (baseball) (1855–1886), American baseball player
* Fred Warner (American football), American football player
* Fred L. Warner (1877–1942), politician in the Michigan House of Representatives
# Kanherkhed

17°38′49″N 74°13′47″E﻿ / ﻿17.64694°N 74.22972°E﻿ / 17.64694; 74.22972 Kanherkhed is a village in Satara district, Maharashtra, India. It was the home village of Scindia family that later ruled the Gwalior State. Scindia's are Deshmukh's of Kanherkhed Village.
# Box-counting content

In mathematics, the box-counting content is an analog of Minkowski content.

## Definition

Let $A$ be a bounded subset of $m$-dimensional Euclidean space $\mathbb {R} ^{m}$ such that the box-counting dimension $D_{B}$ exists. The upper and lower box-counting contents of $A$ are defined by
    ${\mathcal {B}}^{*}(A):=\limsup _{x\rightarrow \infty }{\frac {N_{B}(A,x)}{x^{D_{B}}}}\quad \quad {\text{and}}\quad \quad {\mathcal {B}}_{*}(A):=\liminf _{x\rightarrow \infty }{\frac {N_{B}(A,x)}{x^{D_{B}}}}$
where $N_{B}(A,x)$ is the maximum number of disjoint closed balls with centers $a\in A$ and radii $x^{-1}>0$.
If ${\mathcal {B}}^{*}(A)={\mathcal {B}}_{*}(A)$, then the common value, denoted ${\mathcal {B}}(A)$, is called the box-counting content of $A$.
If $0<{\mathcal {B}}_{*}(A)<{\mathcal {B}}^{*}(A)<\infty$, then $A$ is said to be box-counting measurable.

## Examples

Let $I=[0,1]$ denote the unit interval. Note that the box-counting dimension $\dim _{B}I$ and the Minkowski dimension $\dim _{M}I$ coincide with a common value of 1; i.e.
    $\dim _{B}I=\dim _{M}I=1.$
Now observe that $N_{B}(I,x)=\lfloor x/2\rfloor +1$, where $\lfloor y\rfloor$ denotes the integer part of $y$. Hence $I$ is box-counting measurable with ${\mathcal {B}}(I)=1/2$.
By contrast, $I$ is Minkowski measurable with ${\mathcal {M}}(I)=1$.
# Chris Rogers (American football)

Chris Rogers (born January 3, 1977) is a former American football defensive back who played for the Minnesota Vikings of the National Football League (NFL). He played college football at Howard University.