OpenLLM-France/wikimedia huggingface dataset:
# Chabab Rif Al Hoceima

Chabab Rif Al-Hoceima, also referred to as CRA, is a Moroccan football club based in Al Hoceima, a Riffian city in northern Morocco. The club was founded in 1953 and is best known for their 2010 promotion to the Botola Pro, the top tier league in Moroccan football league system.

## History

In 2007, Chabab Rif Al Hoceima promoted to the GNF 2 for the third time in their history. Three years later, in 2010, the team was promoted, for the first time in history, to the Botola Pro, the highest division in Moroccan professional football (previously known as GNF 1). The club remained in this division until 2019, when it degraded to the Amateur League.
Up until 2023, Chabab Rif Al Hoceima played its matches in Stade Mimoun Al Arsi, which houses a capacity of 12,000 seats. In 2023, the football club will move to a newly constructed Grand Stade de Al Hoceima, which has a capacity of 35,000 seats, roughly triple the capacity of the old stadium.

## Managers

* Mustapha Darss (Oct 10, 2012 – March 17, 2013)
* Mohamed Said Zekri (March 20, 2013 – July 1, 2013)
* Christian Zermatten (July 7, 2013 – Oct 9, 2013)
* El Houssaine Ouchla (Oct 1, 2013 – Jan 10, 2014)
* Hassan Regragui (Jan 22, 2014–2015)
* Taha El Mess (Dec 30, 2015–201?)
* /Mimoun Ouaali (March–September 2018)
# The New Tenant

The New Tenant (French: Le Nouveau Locataire) is a play written by Eugène Ionesco in 1953, translated by Donald Watson in 1956, It premiered in 1955 in Lilla Teatern in Helsinki, Finland, directed by Vivica Bandler.
The central image is common to many Ionesco plays: something accumulates on stage and overwhelms the characters. In this case its furniture. The main characters are a gentleman, a caretaker, and two movers. The caretaker talks as the gentleman, the "new tenant" of the title, directs the two movers who continuously bring in furniture.
# Syria national football team results (2010–2019)

This is a list of official football games played by Syria national football team between 2010 and 2019.

## Statistics

As of 5 September 2019

### Results by year

| Year | Pld | W | D | L | GF | GA | GD |
| 2010 | 14 | 4 | 4 | 6 | 19 | 14 | +5 |
| 2011 | 11 | 4 | 2 | 5 | 14 | 19 | −5 |
| 2012 | 10 | 3 | 4 | 3 | 12 | 11 | +1 |
| 2013 | 7 | 1 | 1 | 5 | 7 | 9 | −2 |
| 2014 | 3 | 2 | 0 | 1 | 6 | 2 | +4 |
| 2015 | 10 | 8 | 1 | 1 | 28 | 11 | +17 |
| 2016 | 13 | 5 | 4 | 4 | 13 | 11 | +2 |
| 2017 | 12 | 3 | 7 | 2 | 16 | 14 | +2 |
| 2018 | 9 | 3 | 4 | 2 | 10 | 10 | 0 |
| 2019 | 16 | 3 | 5 | 8 | 19 | 27 | −8 |
| Total | 105 | 36 | 32 | 37 | 144 | 128 | +16 |

### Opponents

| Team | Pld | W | D | L | GF | GA | GD |
| Afghanistan | 2 | 2 | 0 | 0 | 11 | 2 | +9 |
| Australia | 3 | 0 | 1 | 2 | 4 | 6 | −2 |
| Bahrain | 3 | 2 | 1 | 0 | 4 | 1 | +3 |
| Cambodia | 2 | 2 | 0 | 0 | 12 | 0 | +12 |
| China | 5 | 1 | 2 | 2 | 4 | 6 | −2 |
| India | 1 | 0 | 0 | 1 | 1 | 2 | −1 |
| Indonesia | 1 | 1 | 0 | 0 | 2 | 0 | +2 |
| Iran | 3 | 0 | 2 | 1 | 2 | 7 | −5 |
| Iraq | 11 | 4 | 4 | 3 | 10 | 9 | +1 |
| Japan | 4 | 0 | 1 | 3 | 2 | 11 | −9 |
| Jordan | 9 | 4 | 2 | 3 | 11 | 10 | +1 |
| Kazakhstan | 1 | 0 | 1 | 0 | 1 | 1 | 0 |
| Kuwait | 5 | 1 | 2 | 2 | 5 | 8 | −3 |
| Kyrgyzstan | 1 | 0 | 0 | 1 | 1 | 2 | −1 |
| Lebanon | 4 | 2 | 1 | 1 | 9 | 6 | +3 |
| Malaysia | 2 | 2 | 0 | 0 | 5 | 1 | +4 |
| Maldives | 1 | 0 | 0 | 1 | 1 | 2 | −1 |
| Nepal | 1 | 1 | 0 | 0 | 2 | 0 | +2 |
| North Korea | 1 | 1 | 0 | 0 | 5 | 2 | +3 |
| Oman | 6 | 1 | 3 | 2 | 5 | 6 | −1 |
| Palestine | 3 | 0 | 2 | 1 | 2 | 3 | −1 |
| Qatar | 3 | 1 | 1 | 1 | 5 | 4 | +1 |
| Saudi Arabia | 1 | 1 | 0 | 0 | 2 | 1 | +1 |
| Singapore | 5 | 4 | 0 | 1 | 8 | 3 | +5 |
| South Korea | 3 | 0 | 1 | 2 | 0 | 2 | −2 |
| Sweden | 1 | 0 | 1 | 0 | 1 | 1 | 0 |
| Tajikistan | 5 | 1 | 1 | 3 | 3 | 10 | −7 |
| Thailand | 1 | 0 | 1 | 0 | 2 | 2 | 0 |
| United Arab Emirates | 3 | 1 | 1 | 1 | 1 | 2 | −1 |
| Uzbekistan | 4 | 1 | 1 | 2 | 2 | 4 | −2 |
| Vietnam | 1 | 0 | 0 | 1 | 0 | 2 | −2 |
| Yemen | 2 | 1 | 0 | 1 | 2 | 2 | 0 |
| Zimbabwe | 1 | 1 | 0 | 0 | 6 | 0 | +6 |
| Total | 99 | 35 | 29 | 35 | 133 | 118 | +15 |
# Independent Party (Denmark)

The Independent Party (Danish: De Uafhængige) is a classical liberal and anti-elitist political party in Denmark. It was formed in 1953 as a breakaway party from Venstre as a protest against the established centre-right parties' cooperation with the Social Democrats. The Independent Party later took on an anti-elitist character.

## Election results
### Parliament (Folketing)

| Date | Votes | Votes | Votes | Seats | Seats |
| Date | # | % | ± pp | # | ± |
| 1953 (Sep) | 58,573 | 2.7% | +2.7 | 0 / 179 | New |
| 1957 | 53,061 | 2.3% | -0.4 | 0 / 179 | 0 |
| 1960 | 81,134 | 3.3% | +1.0 | 6 / 179 | 6 |
| 1964 | 65,756 | 2.5% | -0.8 | 5 / 179 | 1 |
| 1966 | 44,994 | 1.6% | -0.9 | 0 / 179 | 5 |
| 1968 | 14,360 | 0.5% | -1.1 | 0 / 179 | 0 |
| 1971– | Did not run. | Did not run. | Did not run. | Did not run. | Did not run. |

### Municipal elections

| Date | Seats | Seats |
| Date | # | ± |
| 2005 | 0 / 2,522 | 0 |
| 2009–2013 | Did not run. | Did not run. |
# Dennis Leh

Dennis E. Leh (born January 4, 1946) is a Republican former member of the Pennsylvania House of Representatives. He was born in Pottstown.

## Biography

Leh is a 1964 graduate of Pottstown High School.
He served in the United States Army from 1965 to 1967, attaining the rank of sergeant in the Military Police Corps.
He completed a four-year Tool and die maker apprenticeship, and worked for Doehler-Jarvis, Farley Industries. He then became the owner of Leh Tool Service, and operated his business for twenty years.
In 1994, he proposed the three-strikes laws against persistent violent offenders.
# Olivier Durocher (Quebec politician)

Olivier Durocher (November 12, 1743 – July 2, 1821) was a farmer and political figure in Lower Canada.
He was born in Lanoraie in 1743, the son of Olivier Durocher, a doctor and merchant from Angers, France, and Thérèse Juillet, descended from one of the members of Adam Dollard des Ormeaux's party at Long Sault. Durocher served as a major in the militia. He was elected to the Legislative Assembly of Lower Canada for Surrey in 1796.
He died at Saint-Antoine-sur-Richelieu in 1821.
His daughter, Eulalie Durocher, was the founder of the Sisters of the Holy Names of Jesus and Mary in Canada.
# Preferential concentration

Preferential concentration is the tendency of dense particles in a turbulent fluid to cluster in regions of high strain (low vorticity) due to their inertia. The extent by which particles cluster is determined by the Stokes number, defined as $Stk\equiv {\frac {\tau _{p}}{\tau _{f}}}={\frac {\rho _{p}d^{2}\epsilon ^{1/2}}{18\rho _{f}\nu ^{3/2}}}$, where $\tau _{p}$ and $\tau _{f}$ are the timescales for the particle and fluid respectively; note that $\rho _{p}$ and $\rho _{f}$ are the mass densities of the fluid and the particle, respectively, $\nu$ is the kinematic viscosity of the fluid, and $\epsilon$ is the kinetic energy dissipation rate of the turbulence. Maximum preferential concentration occurs at $Stk\sim 1$. Particles with $Stk\ll 1$ follow fluid streamlines and particles with $Stk\gg 1$ do not respond significantly to the fluid within the times the fluid motions are coherent.
Systems that can be strongly influenced by the dynamics of preferential concentration are aerosol production of fine powders, spray, emulsifier, and crystallization reactors, pneumatic devices, cloud droplet formation, aerosol transport in the upper atmosphere, and even planet formation from protoplanetary nebula.
# Blahodatne, Bakhmut Raion, Donetsk Oblast

Blahodatne (Ukrainian: Благодатне; Russian: Благодатное, romanized: Blagodatnoye) is a village located in Bakhmut Raion of Donetsk Oblast, Ukraine. It is located 5 kilometres (3.1 mi) north of Bakhmut.

## History

On 31 January 2023, during the Russian invasion of Ukraine, Russia claimed to have fully taken control of the village.
# HAS-V

HAS-V is a cryptographic hash function with a variable output length. HAS-V is a hash function based on a block cipher. The hash function can produce hash values with lengths from 16 to 40 bytes.

## Specifications

* Digest Size: 128-320 bits
* Max message length: <2$^{64}$ bits
* Compression Function: 1024-bit message block, 320-bit chaining variable
The hash function was developed by Nan Kyoung Park, Joon Ho Hwang and Pil Joong Lee, and was released in 2000.
# Hip Hop: A Cultural Odyssey

Hip-Hop: A Cultural Odyssey is a coffee-table book published by Aria Multimedia Entertainment. It contains 420 pages about the origins, evolution, and global impact of hip-hop culture over the past four decades.

## Content

The book published by Aria Multimedia Entertainment contains 30 essays on the evolution of hip-hop culture and 40 individual profiles of artists like Kurtis Blow and will.i.am. It contains playlists of famous singles and albums many consider essential to hip-hop's past four decades from the time of the book being created, and 154 interviews with DJs, MCs, producers, graffiti writers, and male and female breakdancers. The photography in the book includes Polaroid portraits captured by photographer Jonathan Mannion and others
Notable artists featured within the book include Jay-Z, Kanye West, Eminem, Run-DMC, Outkast, Queen Latifah, will.i.am, Sean Combs, 50 Cent, Will Smith, Missy Elliott, Native Tongues, LL Cool J, Public Enemy, 2Pac and The Notorious B.I.G. The book also includes a quote from rapper-producer Cee-Lo Green: "It’s our take on our own history and what our contribution to the culture has been."

## Critical reception

The Source magazine referred to it as an essential literary and photographic collective of Hip-Hop's essence.
The book is held in the Grammy Museum's hip-hop exhibit.
# Beninese hip-hop

Hip hop music is a genre developed in the 1970s by African Americans in New York City. It began to spread around the world in the 1980s, and became a major part of Beninese music after a 1992 concert by Senegalese-French rapper MC Solaar. At that concert, the crew H2O performed a Fon language-cover of Solaar's "Bouge de là". H2O are known for using folk styles like the Mahi tchinkounme and Yoruba music gbon.
# Al-Musabbihat

Al-Musabbihat (Arabic: الْمُسَبِّحَاتِ) are those suras of the Quran that begin with statements of Allah's glorification: 'Subhana', 'Sabbaha', and 'Yusabbihu'. According to Islamic scholar Muhammad Shafi Deobandi (1897–1976) the collective name of the series Al-Musabbihat refers to the following five or seven Surahs:
* Al-Hadid (57th)
* Al-Hashr (59th)
* As-Saff (61st)
* Al-Jumua (62nd)
* At-Taghabun (64th)
Sometime it also includes:
* Al-Isra (17th)
* Al-Ala (87th)
Among the first five Surahs, the first three, namely Al-Hadid, Al-Hashr and As-Saff commence with the past perfect tense 'sabbaha' "purity has been proclaimed" whilst the last two, namely Al-Jumu'ah and At-Taghabun commence with the imperfect tense yusabbihu [purity is proclaimed]. This implies that the purity of God should be declared at all times, the past, the present and the future.
According to Hadith Muhammad would recite the Al-Musabbihat before he went to sleep and said: "Indeed there is an Ayah in them that is better than one thousand Ayat." Ibn Kathir commented that this verse referred to is "Huwal awwallu wal aakhiru wazzaahiru wal baatinu wahuwa bi-kulli shai-in aleem." (Al-Hadid 57:3).
# Kosi Bay

Kosi Bay is a series of four interlinked lakes in the Maputaland area of KwaZulu-Natal, South Africa.

## Ecology

The lakes form part of the iSimangaliso Wetland Park, a UNESCO World Heritage Site. The closest town is Manguzi, some 13 kilometres (8.1 mi) away from it. Kosi Bay estuary is only 2 kilometres (1.2 mi) from the Mozambique border. It is possible to walk from the estuary to Ponta do Ouro in only an hour or so. It is one of the quietest beaches in South Africa. The Kosi River Mouth is known as "the aquarium" because of the clarity of the water and the abundance of fish species.
Bird species in the area include the palm-nut vulture, Pel's fishing owl, white-backed night-heron, and kingfishers. Duiker, hippopotamus, crocodiles and bull sharks are also present, and loggerhead and endangered leatherback sea turtles lay their eggs on the beach. The Bay is noted for its aggressive bull shark population. The sharks are locally known as zambesi. Whale sharks and manta rays also visit the area. Whale watching to target mainly humpback whales and dolphins is a growing industry in Kosi Bay region.
The Kosi palm has the largest leaf of any plant. Endemic species include the Kosi cycad and Kosi fern. It is one of very few places on earth where five different species of mangrove trees are found in one area.

## History

Kosi Bay is the cultural capital of the ancient Thonga Tembe kingdom. This is the original and natural home of the Thonga people and their fish traps. The history of AmaThonga people on this land dates back some 1000 years. Kosi Bay and Maputo Bay can be considered one land-area, traditionally belonging to the Africans. Kosi Bay was also known as Tembeland or Thongaland, but the name fell into disuse in early 1900s. When Britain colonised South Africa, Kosi Bay was annexed to Natal, while Maputo was annexed to Mozambique.
* Fish trap
* Sophora inhambanensis on Black Rock beach
* Pont Ferry

## Tourism

Several tourism operators offer experiences in the area, including guided or self-sustained hikes along trails that offer the opportunity to experience the ecosystem up close, walking across sand dunes, along pristine beaches and through coastal forest.
# Vojta's conjecture

In mathematics, Vojta's conjecture is a conjecture introduced by Paul Vojta (1987) about heights of points on algebraic varieties over number fields. The conjecture was motivated by an analogy between diophantine approximation and Nevanlinna theory (value distribution theory) in complex analysis. It implies many other conjectures in Diophantine approximation, Diophantine equations, arithmetic geometry, and mathematical logic.

## Statement of the conjecture

Let $F$ be a number field, let $X/F$ be a non-singular algebraic variety, let $D$ be an effective divisor on $X$ with at worst normal crossings, let $H$ be an ample divisor on $X$, and let $K_{X}$ be a canonical divisor on $X$. Choose Weil height functions $h_{H}$ and $h_{K_{X}}$ and, for each absolute value $v$ on $F$, a local height function $\lambda _{D,v}$. Fix a finite set of absolute values $S$ of $F$, and let $\epsilon >0$. Then there is a constant $C$ and a non-empty Zariski open set $U\subseteq X$, depending on all of the above choices, such that
       $\sum _{v\in S}\lambda _{D,v}(P)+h_{K_{X}}(P)\leq \epsilon h_{H}(P)+C\quad {\hbox{for all }}P\in U(F).$
Examples:
* Let $X=\mathbb {P} ^{N}$. Then $K_{X}\sim -(N+1)H$, so Vojta's conjecture reads $\sum _{v\in S}\lambda _{D,v}(P)\leq (N+1+\epsilon )h_{H}(P)+C$ for all $P\in U(F)$.
* Let $X$ be a variety with trivial canonical bundle, for example, an abelian variety, a K3 surface or a Calabi-Yau variety. Vojta's conjecture predicts that if $D$ is an effective ample normal crossings divisor, then the $S$-integral points on the affine variety $X\setminus D$ are not Zariski dense. For abelian varieties, this was conjectured by Lang and proven by Faltings (1991).
* Let $X$ be a variety of general type, i.e., $K_{X}$ is ample on some non-empty Zariski open subset of $X$. Then taking $S=\emptyset$, Vojta's conjecture predicts that $X(F)$ is not Zariski dense in $X$. This last statement for varieties of general type is the Bombieri–Lang conjecture.

## Generalizations

There are generalizations in which $P$ is allowed to vary over $X({\overline {F}})$, and there is an additional term in the upper bound that depends on the discriminant of the field extension $F(P)/F$.
There are generalizations in which the non-archimedean local heights $\lambda _{D,v}$ are replaced by truncated local heights, which are local heights in which multiplicities are ignored. These versions of Vojta's conjecture provide natural higher-dimensional analogues of the ABC conjecture.
# F. Percy Goddard

Frederick Percy Goddard (December 8, 1903 - June 7, 1983) was an American prelate of the Episcopal Church, who served as Suffragan Bishop of Texas from 1955 until 1972.

## Early life and education

Goddard was born on December 8, 1903, in Seymour, Connecticut, to Frederick Goddard and Louisa Marshall. He was educated at the Seymour high school, graduating in 1920, and then commenced studies at Yale University, from where he earned a Bachelor of Philosophy in 1924. He then pursued training for the ordained ministry at Berkeley Divinity School, and graduated with a Bachelor of Divinity in 1927. He also briefly studied at the Toynbee Institute of International Affairs in London in 1927. He was awarded an honorary Doctor of Sacred Theology by Berkley in 1954, and a Doctor of Divinity in 1957 by the University of the South.

## Ordained ministry

Goddard was ordained deacon in June 1927 by Bishop Edward Campion Acheson of Connecticut and the priest in April 1928 by Bishop Clinton S. Quin of Texas. Soon after, he married May Selena Bennett on September 8, 1928, and together had two children. He served his priesthood as rector of St John's Church in Marlin, Texas, from 1928 until 1955. Goddard was also involved in numerous diocesan positions, notably president of the standing committee between 1947 and 1949, and deputy to the general conventions of 1937, 1943, 1946, 1952, and 1955. He was also editor of the Texas Churchman between 1930 and 1937.

## Bishop

On May 6, 1955, Goddard was elected Suffragan Bishop of Texas and was consecrated bishop on August 6, 1955, at Christ Church Cathedral by Bishop Clinton S. Quin of Texas. He retained the post until his retirement in 1972. He died on June 7, 1983, in Marlin, Texas.
# Luis Mayans y Enríquez de Navarra

Luis Mayans y Enríquez de Navarra (22 July 1805 in Requena, Valencia – 14 September 1880 in Madrid) was a Spanish noble and politician who served as Minister of State in 1854 and President of the Congress of Deputies between 1848 and 1852.
# Crooked House of Windsor

The Crooked House of Windsor (also known as the Market Cross House) is a commercial building in Windsor, England, dating from 1687. It is the oldest teahouse in England and Grade II listed. The building was reconstructed in the 17th (c1687) century and now stands on "an outrageous slant." It has three storeys and bay windows to the front and rear.
# Korver

Korver is a Dutch surname. The similar name Körver is a German surname. Notable people with the surname include:
* Frans Körver (1937–2024), Dutch footballer
* Kelvin Korver (born 1949), American football player
* Kyle Korver (born 1981), American basketball player
* Paul Korver (born 1971), American filmmaker
* Simon Korver (1940–2009), Dutch sailor
# Jacques of Montmorency

Jacques of Montmorency (1370–1414) was lord of Montmorency, Écouen, Damville, Conflans-Sainte-Honorine, de Vitry-en-Brie, and de la Tour de Chaumont.

## Biography

He was the son of Charles of Montmorency and Pernelle de Villiers.
After the coronation of King Charles VI, Jacques and his brother Philip were knighted by the King. In 1382, at the age of 12, he accompanied the King on a campaign in Flanders, and took part in the battle of Rosebeek.
In 1391, the parliament of Paris confirmed the ancient privilege of the Montmorency family to be the first to buy fish delivered to Paris through their town of Saint-Bris at the usual price. At the same time, it was for the first time established that the lords of Montmorency were the most ancient barons of France.
Despite his youth, King Charles VI appointed Jacques of Montmorency as chamberlain and Duke Philip II of Burgundy granted him the same position at his court.

## Family

He was married (1399) to Philippine de Melun, dame de Croisilles (d.1420)
* Jean II of Montmorency (d.1477) His first wife was Jeanne de Fosse, lady of Nivelles (d.1431). His second marriage was to Marguerite de Orgemont (d.1484/1488)
* Phillippe of Montmorency, lord of Croisilles (d.1473/1474) His first marriage was to Marguerite de Bourgh. His second marriage was to Gertrude de Reymersweile. His third marriage was to Antoinette de Onchy, lady of Saint-Leu (d. after 1474)
* Pierre of Montmorency (d. before 1422)
* Denis of Montmorency (d. 1473) Dean of the chapter of Tournai, Bishop of Arras
Illegitimate children:
* Jacques (d.after 1459)
* Denise
* Joan (d. after 1454)
# Giovanni Francesco Caroto

Giovanni Francesco Caroto (1480 – 1555 or 1558) was an Italian painter of the Renaissance active mainly in his native city of Verona.
He initially apprenticed under Liberale da Verona (1445–1526/1529), a conservative painter infused with the style of Mantegna, but after a stay in Milan, Caroto began responding to the other influences from Francesco Bonsignori, Leonardo da Vinci, Raphael, and Giulio Romano; but he never lost a certain individuality and his rich Veronese colour. He trained prominent Mannerist painter Paolo Veronese, who was active mainly in Venice, as well as Antonio Badile.
Examples of his art are in the Castello, Milan, the Chiesa de Carità, Mantua, in the Uffizi and Pitti, Florence, and in the museums of Dresden, Prague (Saint John the Evangelist on Patmos) and Budapest. His works are sometimes confused with those of his brother Giovanni, who was also a painter. Both were buried in Santa Maria in Organo in Verona.
Caroto's Portrait of a Child with a Drawing, circa 1520, motivated the early naming of Angelman Syndrome as puppet syndrome by Harry Angelman.
# Julia Daudet

Julia Daudet, born Julia Allard (13 July 1844 – 23 April 1940), was a French writer, poet and journalist. She was the wife and collaborator of Alphonse Daudet, mother of Léon Daudet, Lucien Daudet and Edmée Daudet.

## Biography

Julia Allard grew up in the Marais neighbourhood in Paris, France. Her parents were interested in literature and hosted a salon frequented by Marceline Desbordes-Valmore. Julia published a collection of poetry when she was 17 years old under the name Marguerite Tournay.
On 29 January 1867 she married Alphonse Daudet and became his collaborator. The couple had a summer home in Champrosay that is now a cultural centre. Julia Daudet was also known for her salon in Paris, which was famous for its Thursday receptions, attended by writers and poets such as Edmond de Goncourt, Hélène Vacaresco, Maurice Barrès, Émile Zola, Édouard Drumont, Rosemonde Gérard-Rostand, Guy de Maupassant, Ernest Renan, Arthur Meyer, Léon Gambetta and Rachilde. She published articles in many journals, including the Journal Officiel, as a literary critic under the pseudonym "Karl Steen". She was an active member of the jury of the Prix Fémina, which gave her a venue to continue her literary activity after the death of her husband Alphonse Daudet in 1897.
In 1913, through her son Lucien Daudet, who was a good friend of Marcel Proust, she was one of the first readers of the manuscript of Remembrance of Things Past. She was immediately taken with the text and encouraged the author to persevere at a time when he was doubting his talent, since the novel had been rejected by many editors. In 1922 she became a chevalier of the Legion of honour. She died in Paris at the age of 95.

## Works

* L'enfance d'une Parisienne, 1883
* Enfants et mères…, Lemerre, 1889
* Poésies, Lemerre, 1895
* Reflets sur le sable et sur l'eau, Lemerre, 1903
* Miroirs et mirages, Fasquelle, 1905
* Au bord des terrasses, Lemerre, 1907
* Souvenirs autour d'un groupe littéraire, Charpentier, 1910
* Quand Odile saura lire, Crès, 1919
* Journal de famille et de guerre, 1914–1919, Fasquelle, 1920
* Lumières et reflets, Lemerre, 1920