OpenLLM-France/wikimedia huggingface dataset:
# Noël Juchereau

Noël Juchereau, Sieur des Chatelets (30 August 1593 – c. 31 July 1648) was an early pioneer in New France (now Québec, Canada), and a member of the Company of One Hundred Associates since in formation in 1627.

## Origins

Juchereau was baptised in Tourouvre, Perche, France on 30 August 1593 to Jean Juchereau (1567-1628) of Tourouvre and his first wife Jeanne Creste (d.1608). His father's family was from Mortagne, Perche, France and prominent in government. His mother's family were wealthy land owners from Tourouvre and L'Hôme. Juchereau had one brother, Jean Juchereau de Maur (1592-1672), who had two sons Nicolas Juchereau, sieur de St-Denis and Jean Juchereau, sieur de la Ferté.

## The Juchereau brothers

Noël Juchereau and his brother Jean, with origins in Perche's Tourouvre hamlet, played a key role in the Percheron Immigration Mouvement toward Québec, Canada Nouvelle-France in the XVIIth century working closely with Robert Giffard, who spearheaded the movement, to recruit future settlers to the region. The Juchereau brothers were responsible for forty-one engagement contract destined for Canada largely executed by Tourouvre-based Choiseau notaries between 1646 and 1651.
Noël and Jean Juchereau were half-brothers to Pierre Juchereau, sieur des Moulineaux, who helped in the recruitment of engagés on behalf of Jean et Noël Juchereau. Pierre Juchereau never crossed the ocean to Canada.

## New France

Noël Juchereau completed studies in the humanities and law, and was granted a Bachelor of Law degree. Juchereau first traveled to Québec in 1634, followed by his brother Jean with his family, in 1643.
Juchereau was an active figure in New France. The governor of Québec frequently sought his help with delicate legal matters.
Juchereau and Pierre Legardeur de Repentigny, originally created the Communauté des Habitants. He was appointed their head clerk in 1645. As a church warden from 1645-1646 he prominently participated in religious ceremonies central to Québec's social life.
Historian Benjamin Sulte believed that he was acting as an agent for Rosée and Cheffault who wanted a grant of part of the trade in New France from the Company of One Hundred Associates. The de Maur seigneurie, west of Québec city was granted to Jean Juchereau and Noël Juchereau in 1647. This concession of land was inherited by brother Jean when Noël died.

## Death

Noël Juchereau travelled to France in 1647 as a delegate of the Communauté des Habitants to obtain related organization changes. He drowned shortly before July 31, 1648, in Orléans, France.
# Vaux-en-Dieulet

Vaux-en-Dieulet (French pronunciation:) is a commune in the Ardennes department in northern France.
# On the Open Road

On the Open Road is a 1992 play by Steve Tesich.
It is a post-apocalyptic tale concerning the events after a "civil war" presumably within the United States although no location is given. Characters drag wheeled carts filled with meager possessions through a destroyed unnamed wasteland. There have been numerous productions throughout the U.S.
The play opened on March 16, 1992 at The Goodman Theatre in Chicago directed by Robert Falls featuring Jordan Charney as Al and Steve Pickering as Angel.

## Plot

The setting of the play is a “place of Civil War”. There are references to Berthold Brecht, Samuel Beckett, and burlesque.
The play opens in a post-apocalyptic wasteland ravaged by marauding armies. The character Angel is seen standing on a traffic barricade. His head is in a noose and he is gagged. Al, a man pulling a cart, runs into him. The cart contains works of art, renowned artistic creations that have been ransacked and salvaged from devastated art museums. The museums were destroyed by bombs during the apocalyptic war. Angel decides to pull the cart himself in place of Al. For this, he will be freed and Al will teach him art history and musical appreciation along the way. He will pull the cart to the far-off border where these two "independents" will find liberty.
In the second act, Angel and Al are apprehended by the new coalition government. They must assassinate Jesus to obtain their release, who in a Second Coming reappears in human form as a cellist. Jesus is incarcerated in a monastery where he is tortured. A monk meets them and tells them to kill the prisoner forthwith without any delay.
The monk delivers a monologue in which he compares the Second Coming of Christ to the case of a successful contemporary playwright who must now compete with a returned William Shakespeare. The monk tells them: Jesus “must die for our art to go on”. The implication is that organized religion is a pale imitation of the real teachings of Christ and Christianity and that this failing contributed to humanity's downfall.
# Inhour equation

The Inhour equation used in nuclear reactor kinetics to relate reactivity and the reactor period. Inhour is short for "inverse hour" and is defined as the reactivity which will make the stable reactor period equal to 1 hour (3,600 seconds). Reactivity is more commonly expressed as per cent millie (pcm) of Δk/k or dollars.
The Inhour equation is obtained by dividing the reactivity equation, Equation 1, by the corresponding value of the inhour unit, shown by Equation 2.
$\rho (reactivity)={\frac {l^{*}}{T_{p}}}+\sum _{i=1}^{6}{\frac {\beta _{i}}{1+\lambda _{i}T_{p}}}$ [Equation 1]
$In={\frac {{\frac {l^{*}}{T_{p}}}+\sum _{i=1}^{6}{\frac {\beta _{i}}{1+\lambda _{i}T_{p}}}}{{\frac {l^{*}}{3600}}+\sum _{i=1}^{6}{\frac {\beta _{i}}{1+\lambda _{i}3600}}}}$ [Equation 2]
For small reactivity or large reactor periods, unity may be neglected in comparison with λ$_i$T$_p$ and λ$_i$3600 and the Inhour equation can be simplified to Equation 3.
$In={\frac {3600}{T_{p}}}$ [Equation 3]
The inhour equation is initially derived from the point kinetics equations. The point reactor kinetics model assumes that the spatial flux shape does not change with time. This removes spatial dependencies and looks at only changes with times in the neutron population. The point kinetics equation for neutron population is shown in Equation 4.
${\frac {dn}{dt}}={\frac {k(1-\beta )-1}{l}}n(t)+\sum _{i=1}^{I}\lambda _{i}C_{i}(t)$ [Equation 4]
where k = multiplication factor (neutrons created/neutrons destroyed)
The delayed neutrons (produced from fission products in the reactor) contribute to reactor time behavior and reactivity. The prompt neutron lifetime in a modern thermal reactor is about 10$^{−4}$ seconds, thus it is not feasible to control reactor behavior with prompt neutrons alone. Reactor time behavior can be characterized by weighing the prompt and delayed neutron yield fractions to obtain the average neutron lifetime, Λ=l/k, or the mean generation time between the birth of a neutron and the subsequent absorption inducing fission. Reactivity, ρ, is the change in k effective or (k-1)/k.
For one effective delayed group with an average decay constant, C, the point kinetics equation can be simplified to Equation 5 and Equation 6 with general solutions Equation 7 and 8, respectively.
${\frac {dP}{dT}}={\frac {\rho _{o}-\beta }{\Lambda }}P(t)+\lambda C(t)$ [Equation 5]
${\frac {dC}{dT}}={\frac {\beta }{\Lambda }}P(t)-\lambda C(t)$ [Equation 6]
General Solutions
$P(t)=P_{1}e^{s_{1}t}+P_{2}e^{s_{2}t}$ [Equation 7]
$C(t)=C_{1}e^{s_{1}t}+C_{2}e^{s_{2}t}$ [Equation 8]
where
$s_{1}={\frac {\lambda \rho _{o}}{\beta -\rho _{o}}}$
$s_{2}=-({\frac {\beta -\rho _{o}}{\Lambda }})$
The time constant expressing the more slowly varying asymptotic behavior is referred to as the stable reactor period.
# Lucienne Legrand (silent film actress)

Lucienne Legrand (5 May 1900 – 22 October 1987) was a French film actress of the silent era. She frequently worked with her husband the actor and director Émile-Bernard Donatien. She should not be confused with the later actress Lucienne Legrand (1920–2022).

## Selected filmography

* Happy Couple (1923)
* Princess Lulu (1925)
* My Priest Among the Rich (1925)
* Simone (1926)
* My Priest Among the Poor (1926)
* The Martyrdom of Saint Maxence (1928)
# Nieuwe Wetering (disambiguation)

Nieuwe Wetering may refer to several places in the Netherlands:
* Nieuwe Wetering, in South Holland
* Nieuwe-Wetering, in Utrecht
* Nieuwe Wetering (Overijssel), see Zwarte Water
# Jean-Pierre Boris

Jean-Pierre Boris is a journalist at Radio France Internationale (RFI) since 1982.
From 1998 to 2005, Boris was the station's commodities correspondent and hosted a daily show on the topic. The show explored the geopolitical role of commodities and globalization. In 2005, Boris published the book Unfair Trade: The Black Book of commodities (ISBN 2-01-235781-4).

## Works

* Commerce inéquitable: Le roman noir des matières premières. (2005) Paris: Hachette Littératures.
* Main basse sur le riz
# Turnbridge Lift Bridge

53°38′53″N 1°46′30″W﻿ / ﻿53.648°N 1.775°W﻿ / 53.648; -1.775
The Turnbridge Lift Bridge (also colloquially known as a Locomotive lift bridge) is a lift bridge which spans the Huddersfield Broad Canal at Turnbridge, Kirklees, West Yorkshire, England. Officially known as Turnbridge, it is bridge number 17 on the Huddersfield Broad Canal.
Located at Quay Street, off St Andrews road (approx 300 Yards from the town centre), it opened in 1865 and replaced an earlier swing bridge. A combination of wheels, chains and counter-weights were used to lift the deck of the bridge out of the way of passing canal barges.
Previously windlass operated, it was refurbished in 2002 and is now electrically powered.
* Viewed from Southern side of the Broad canal
* Car passing over the bridge towards Watergate
# Marco (actor)

Marcos Benjamín Lee (Korean: 마르코; born 12 July 1977), better known as Marco, is a South Korean model and actor, born and raised in Argentina.

## Biography

After only making minor cameo appearances in dramas, Marco is best known for appearing on popular reality show We Got Married alongside Son Dam Bi.
He later appeared in After School's music video "AH."
Marco appeared as a cast member of MBC Every1's 2010 family reality show Family Needed: Season 4 along with Park Jun-gyu, Kang Soo-ji, Actress Kim Jung-min and girl group Secret's Han Sunhwa, and was a regular cast member of the MBC's Sunday Sunday Night show Danbi. In 2011, Lee married Korean golfer, Ahn Shi-hyun and they were divorced in 2013.

## Filmography

* It's Okay, Daddy's Girl (SBS, 2010)
* Dream (SBS, 2009)
* Don't Cry My Love (MBC, 2009)
* Kokkiri (MBC, 2008)
* Air City (MBC, 2007)
* Only You (SBS, 2005)
# Andrew Brocklehurst

Andrew Brocklehurst (born 6 March 1983)
Brocklehurst joined Salford City Reds in 2004 from London Broncos. He has also played for Halifax and is a coach at his former amateur side.
In September 2008, it was announced that Brocklehurst had joined Barrow Raiders. On 30 June 2009, it was announced that his contract with Barrow Raiders had been terminated "following a serious breach of club discipline amounting to gross misconduct".
# Volunteers of America Classic

The Volunteers of America Classic is a women's professional golf tournament in Texas on the LPGA Tour. It debuted in April 2013 at Las Colinas Country Club in Irving, northwest of downtown Dallas.
Volunteers of America, the title sponsor, is a faith-based nonprofit organization that provides affordable housing and other assistance, primarily to low-income people, throughout the United States.
Inbee Park won the inaugural event, one stroke ahead of Carlota Ciganda, and became its first multiple winner in 2015. In between, Stacy Lewis won by six strokes in 2014 and set the tournament record at 268 (−16).
In 2018, the tournament moved north to the Old American Golf Club in The Colony, along Lewisville Lake.

## Tournament names

* 2013–2014: North Texas LPGA Shootout
* 2015: Volunteers of America North Texas Shootout Presented by JTBC
* 2016–2017: Volunteers of America Texas Shootout Presented by JTBC
* 2018: Volunteers of America LPGA Texas Classic
* 2019–2021: Volunteers of America Classic
* 2022–present: The Ascendant LPGA benefitting Volunteers of America

## Winners

| Year | Date | Champion | Country | Winning score | To par | Margin of victory | Purse ($) | Winner's share ($) |
| 2023 | Oct 8 | Kim Hyo-joo | South Korea | 64-68-70-69=271 | −13 | 4 strokes | 1,800,000 | 270,000 |
| 2022 | Oct 2 | Charley Hull | England | 67-64-71-64=266 | −18 | 1 stroke | 1,700,000 | 255,000 |
| 2021 | Jul 4 | Ko Jin-young | South Korea | 63-70-66-69=268 | −16 | 1 stroke | 1,500,000 | 225,000 |
| 2020 | Dec 6 | Angela Stanford | United States | 71-69-70-67=277 | −7 | 2 strokes | 1,750,000 | 262,500 |
| 2019 | Oct 6 | Cheyenne Knight | United States | 66-67-67-66=266 | −18 | 2 strokes | 1,300,000 | 195,000 |
| 2018 | May 6 | Park Sung-hyun | South Korea | 65-66=131 | −11 | 1 stroke | 1,300,000 | 195,000 |
| 2017 | Apr 30 | Haru Nomura | Japan | 68-65-72-76=281 | −3 | Playoff | 1,300,000 | 195,000 |
| 2016 | May 1 | Jenny Shin | South Korea | 68-70-65-67=270 | −14 | 2 strokes | 1,300,000 | 195,000 |
| 2015 | May 3 | Inbee Park (2) | South Korea | 69-66-69-65=269 | −15 | 3 strokes | 1,300,000 | 195,000 |
| 2014 | May 4 | Stacy Lewis | United States | 71-64-69-64=268 | −16 | 6 strokes | 1,300,000 | 195,000 |
| 2013 | Apr 28 | Inbee Park | South Korea | 67-70-67-67=271 | −13 | 1 stroke | 1,300,000 | 195,000 |

## Tournament records

| Year | Player | Score | Round |
| 2017 | Dori Carter | 63 (−8) | 2nd |
| 2019 | Stephanie Meadow | 63 (−8) | 1st |
| 2021 | Ko Jin-young | 63 (−8) | 1st |
| 2022 | Cheyenne Knight | 63 (−8) | 4th |
| 2022 | Lilia Vu | 63 (−8) | 4th |
| 2023 | Cheyenne Knight | 63 (–8) | 4th |
# Antoine Caillot

Antoine Caillot (29 December 1759, in Lyon – c. 1839) was a French man of letters.
Caillot was identified as a priest and a confessor to prominent French noblewomen. When the ecclesiastical oath was repealed, he left priesthood, married, was arrested during the reign of Terror and escaped death, so they say, by a confusion of names.
He was a teacher, bookseller and freemason. He published numerous books, mostly historical, moral or religious compilations as well as pamphlets, sometimes published under the pseudonyms "Gaspard l'Avisé" or "Abbé petit-maître". During the riots leading to the French Revolution, he recorded accounts involving socio-political developments. He noted, for instance, that women were not spared in the "political contagion". His works also covered etiquette and social norms. The following dictum is attributed to the author: "it is important then, in order to respond to the demands of nature and of society, to contract the habit of domestic work at a young age". This came with an explanation that its absence will lead to a lazy and untrained daughter.
The Nouveau dictionnaire proverbial, satirique et burlesque, plus complet que ceux qui ont paru jusqu'a ce jour, a l'usage de tout le monde which he published in 1826 was little more than a copy of the Dictionaire comique, satyrique, critique, burlesque, libre & proverbial by Philibert-Joseph Le Roux.
# 2019 FIFA Women's World Cup qualification – UEFA Group 1

UEFA Group 1 of the 2019 FIFA Women's World Cup qualification competition consisted of five teams: England, Russia, Wales, Bosnia and Herzegovina, and Kazakhstan (which advanced from the preliminary round). The composition of the seven groups in the qualifying group stage was decided by the draw held on 25 April 2017, with the teams seeded according to their coefficient ranking.
The group was played in home-and-away round-robin format between 17 September 2017 and 4 September 2018. The group winners qualified for the final tournament, while the runners-up advanced to the play-offs if they were one of the four best runners-up among all seven groups (not counting results against the fifth-placed team).

## Standings

| Pos | Teamvte | Pld | W | D | L | GF | GA | GD | Pts | Qualification | | | | | |
| 1 | England | 8 | 7 | 1 | 0 | 29 | 1 | +28 | 22 | 2019 FIFA Women's World Cup | — | 0–0 | 6–0 | 4–0 | 5–0 |
| 2 | Wales | 8 | 5 | 2 | 1 | 7 | 3 | +4 | 17 | | 0–3 | — | 3–0 | 1–0 | 1–0 |
| 3 | Russia | 8 | 4 | 1 | 3 | 16 | 13 | +3 | 13 | | 1–3 | 0–0 | — | 3–0 | 3–0 |
| 4 | Bosnia and Herzegovina | 8 | 1 | 0 | 7 | 3 | 19 | −16 | 3 | | 0–2 | 0–1 | 1–6 | — | 0–2 |
| 5 | Kazakhstan | 8 | 1 | 0 | 7 | 2 | 21 | −19 | 3 | | 0–6 | 0–1 | 0–3 | 0–2 | — |
* 1 2 Head-to-head results: Kazakhstan 0–2 Bosnia and Herzegovina, Bosnia and Herzegovina 0–2 Kazakhstan (tied on head-to-head results, ranked on total goal difference).

## Matches

Times are CET/CEST, as listed by UEFA (local times, if different, are in parentheses).

## Goalscorers

There were 57 goals scored in 20 matches, for an average of 2.85 goals per match.
6 goals
* Nikita Parris
* Elena Danilova
* Nadezhda Smirnova
4 goals
* Toni Duggan
* Kayleigh Green
3 goals
* Jill Scott
2 goals
* Lucy Bronze
* Izzy Christiansen
* Steph Houghton
* Fran Kirby
* Beth Mead
* Jodie Taylor
1 goal
* Alma Kamerić
* Milena Nikolić
* Rachel Daly
* Melissa Lawley
* Jordan Nobbs
* Lucy Staniforth
* Yekaterina Babshuk
* Marina Fedorova
* Maria Galay
* Anna Kozhnikova
* Elena Morozova
* Jess Fishlock
* Natasha Harding
* Hayley Ladd
1 own goal
* Amira Spahić (against Kazakhstan)
* Elvira Todua (against Bosnia and Herzegovina)
# Tubbreva exaltata

Tubbreva exaltata is a species of marine gastropod mollusc in the family Anabathridae. First described by Badwn Powell in 1933 as Notosetia exaltata, it is endemic to the waters of New Zealand. There are two subspecies, Tubbreva exaltata exaltata and Tubbreva exaltata sorenseni.

## Description

Powell described the species as follows:
   Shell minute, elongate-conic, moderately solid. Coloured uniformly light-brown. Whorls 5, including low dome-shaped protoconch. Protoconch and the whole of the post-nuclear whorls smooth and polished. Spire elevated, conic, 1½ times height of aperture. Suture false-margined, due to the base of the previous whorl showing through, giving the appearance of a narrow subsutural band of darker brown. Aperture ovate-pyriform, comparatively small. Peristome discontinuous but united by an almost straight and upright columella, and a thin parietal callus, oblique in profile and inclined forwards above. There is a small crescentic umbilical chink. Outer lip thin and sharp, slightly adpressed at the suture.
The species measures 1.55mm, by 0.9mm.

## Subspecies

In 1965, Winston Ponder reclassified the species Notosetia sorenseni (originally described by himself in 1955) as a subspecies of Tubbreva exaltata, due to the two groups' similar appearances. the new subspecies, now known by the name Tubbreva exaltata sorenseni, differs by having a shorter spire and relatively more inflated body whorl.

## Distribution

The species is endemic to New Zealand. The holotype was collected by either A.W.B. Powell or C.A. Fleming in February 1933, offshore from Owenga Beach in the Chatham Islands. It is found in the south of the South Island, the Chatham Islands and the New Zealand Subantarctic Islands, with specimens reported as far north as Taranaki on the west coast of the North Island.
# Jane Wasey

Jane Wasey (1912 Chicago, IL - 1992 Glen Cove, ME) was an American artist known for her sculptures of human and animal figures, executed in both realistic and abstract modes. She began her education at age 17 at the Academy Julian in Paris studying with Paul Landowski. She further studied with J. Bertrand in Paris and with Simon Moselsio, John Flanagan, and Heinz Warneke in New York City.
Wasey's work can be found in permanent museum collections including the Whitney Museum of American Art the Hood Museum of Art, and the Farnsworth Art Museum. She was a founding member of the Sculptors Guild in 1937. Wasey sculpted the granite memorial to Andre the Seal in Rockport, ME harbor.
Wasey is included in the North American Women Artists of the Twentieth Century: A Biographical Dictionary.
# Andrew Brokos

Andrew Brokos (born 1982) is a professional poker player, instructor, author and coach who is well known for finishing in the money in the World Series of Poker (WSOP) main event five times in the first six years he played the event, including three top 100 finishes. He is a poker instructor for Card Player Pro. He is the founder of the Boston Debate League, which coordinates debate programs in Boston area high schools and has pledged to donate 10 percent of his WSOP winnings to the organization. WSOP.com lists him as being from Baltimore, but other sources list him as being from Boston.

## Online poker

His largest online victory was in the 946-player $2,000 + $100 2010 Full Tilt Online Poker Series XVI No-limit Hold'em Event 25 for a prize of $450,000. He has also earned $117,984 for a third-place finish in the 1066-player $500 + $30 2010 World Championship of Online Poker No-limit Hold'em with Rebuys Event 55.

## World Series of Poker

He has a total of twelve World Series of Poker in the money finishes, five in the WSOP Main Event. In 2008, 2010, and 2011, he finished in the top 100 of very large field main events: 35th in the $10,000 6,844-player 2008 WSOP main event for a prize of $193,000; 87th in the $10,000 7,319-player 2010 WSOP main event for a prize of $79,806; and 53rd in the $10,000 6,865-player 2011 WSOP main event for a prize of $160,036.
# Van Hooydonck

Van Hooydonck is a Dutch surname. It can refer to:
* Edwig Van Hooydonck (born 1966), Belgian cyclist
* Gino Van Hooydonck [nl] (born 1964), Belgian cyclist
* Nathan Van Hooydonck (born 1995), Belgian cyclist, son of Gino and nephew of Edwig
# Union Hill, Minnesota

Union Hill is an unincorporated community in Le Sueur and Scott counties in the U.S. state of Minnesota.
The community is located four miles west of New Prague at the junction of State Highway 19 (MN 19), County Road 31 (201st Avenue), and Church Avenue. Nearby places also include Heidelberg, Henderson, and Belle Plaine. The West Branch of Raven Stream flows through the community.
Union Hill is located within Derrynane Township in Le Sueur County; and also located within Belle Plaine Township in Scott County. A post office previously operated in the community from 1876 to 1903. Union Hill is located within ZIP code 56071 based in New Prague.
The community is present primarily due to the 1867 founding of St. John the Evangelist (Roman Catholic) Church.
# Onyx Hotel

The Onyx Hotel is a historic building located at 852 5th Avenue in San Diego's Gaslamp Quarter, in the U.S. state of California. It was built in 1910.
# Nanularia obrienorum

Nanularia obrienorum is a species of metallic wood-boring beetle in the family Buprestidae. It is found in North America.
# Lumde

Lumde लुम्दे is a town and Village Development Committee in Ilam District in the Mechi Zone of eastern Nepal. At the time of the 1991 Nepal census it had a population of 2,473 persons living in 449 individual households.
# Jamali (surname)

Jamali is a surname and tribe mainly located in Balochistan and Sindh, Pakistan. They are also found in the Middle Eastern countries.
Notable people with the surname include:
* Badr al-Jamali, Statesman, missionary and military chief of the Fatimid Caliphate, Cairo
* Fakhreddin Jamali (born 1945), Iranian-Canadian professor of pharmacy and pharmaceutical sciences at the University of Alberta
* Jan Mohammad Jamali, politician from Jaffarabad, Balochistan, Pakistan
* Manuchehr Jamali, Iranian philosopher
* Muhammad Fadhel al-Jamali, former Prime Minister of Iraq
* Rosa Jamali, Iranian poet and playwright
* Taj Muhammad Jamali, former Chief Minister of Balochistan, Pakistan
* Zafarullah Khan Jamali, former Prime Minister of Pakistan
* Rafiq Ahmed Jamali, chairman Gorakh Hills Station Development Authority (GHSDA), Sindh, Pakistan
* Ben Jamali, American businessman from Boston, MA