OpenLLM-France/wikimedia huggingface dataset:
# Scottish Recovery Network

Scottish Recovery Network brings people, services and organisations across sectors together to create a mental health system that embraces peer support and is powered by lived experience. Their work includes making sure people with lived experience are involved in a meaningful way in the design and delivery of mental health support in Scotland. The organisation believes that Together we can make mental health recovery real.

## Shaping Recovery in Scotland
### How Scottish Recovery Network is making a difference

The Shaping Recovery in Scotland report and executive summary are the culmination of nearly two years of work with Habitus Collective. They used a variety of methods to evaluate Scottish Recovery Network's work to better understand its impacts. The findings inform the organisation's thinking and planning as they continue to work in collaboration to make mental health recovery real.

## Peer Recovery Hub

Launched in 2024, by Maree Todd, Minister for Social Care, Mental Wellbeing and Sport, the Peer Recovery Hub is full of tools, events and opportunities to inspire you to develop and champion peer support for mental health recovery!
It’s a space where Scottish Recovery Network shine a spotlight on fantastic peer support projects, services and organisations. A place where they share ideas and learning from people planning and delivering peer support activities, to help you do the same.
# Shingbahura

Shingbahura, also spelled Shingbaura, is a village (postcode 3883) in Chatkhil Upazila, Noakhali District, Chittagong Division, Bangladesh.
# Jeff Williams (offensive lineman)

Jeffrey Scott Williams (born April 15, 1955) is a former American football offensive lineman in the National Football League (NFL) for the Los Angeles Rams, Washington Redskins, San Diego Chargers, and the Chicago Bears.

## Early life

Williams was born in Gloucester, Massachusetts and attended Gloucester High School. While there, he played high school football as a tight end and defensive end. He was also a state champion hurdler.

## College career

Williams attended and played college football at the University of Rhode Island. After beginning his career as a tight end, he moved to offensive tackle and became a four-year letterman and four-year starter from 1973 to 1976.

## Professional career

Williams was drafted in the fifth round of the 1977 NFL draft by the Los Angeles Rams. During his rookie season, he played only one game with the Rams before a knee injury ended his season. In 1978, the Rams traded him to the Washington Redskins for Eddie Brown. Williams, however, left Redskins training camp soon after the trade because he "didn't want to play football anymore." However, he returned during the 10th week of the season, and started the final seven games at offensive tackle as an injury replacement for George Starke. He was then moved to offensive guard, where he started for the Redskins in 1979 and 1980. In 1981, Williams was traded to the San Diego Chargers for defensive lineman Wilbur Young. Williams was then traded to the Chicago Bears for draft picks in 1982, where he finished his career.

## Personal life

Williams is the son of Ted Williams, who also played in the NFL for the Philadelphia Eagles and Boston Yanks.
# Michel Moretti

Michel Moretti (born 26 May 1989) is a French football manager and former player who is assistant manager at Ligue 2 club Bastia. He played as a midfielder.

## Career

Moretti made his professional debut with CA Bastia in Ligue 2 on 4 August 2013, in a match against Lens.
# Tržić Primišljanski

Tržić Primišljanski is a village in Croatia, under the Slunj township, in Karlovac County. It is near the Blagaj castle.
# Köýtendag District

Köýtendag District (formerly Çarşaňňy District) is a district of Lebap Province in Turkmenistan. The administrative center of the district is the city of Köýtendag.

## Administrative subdivisions

* Cities (şäherler)
** Dostluk
** Köýtendag
** Magdanly
* Towns (şäherçeler)
** Amyderýa
** Garlyk (Inc. Garlyk, Künjek)
** Gurşun magdan käni (inc.' Mes)
** Kelif
** Kerkiçi
** Mukry
* Village councils (geňeşlikler)
** Akgumolam (Akgumolam)
** Burguçy (Hatap, Çanakçy, Daýhan, Olamsurhy)
** Çärjew (Çärjew, Ýürekdepe, Aýrybaba)
** Daşrabat (Daşrabat, Bozarygoba, Güneşli, Sarymeýdan, Ýagtylyk)
** Garahowuz (Garahowuz)
** Garnas (Çarşaňňy, Garnas, Garabagşyly, Balh)
** Garrygala (Garrygala, Gökmiýar, Hojaşüllük)
** Köýten (Köýten, Bazardepe, Gyzylaý, Leýlimekan, Mälik, Hojeýpil, Täzeçarwa)
** Megejik (Megejik, Akderi, Gumpetde, Şagundy)
** Ters (Ters)
** Türkmenistan (Tutlykak, Arpasaý, Garaşsyzlyk, Lebap, Täzegüýç, Ýaşlyk, Ýylangyz, Serdar, Dostluk)
** Ýalkym (Surhy, Baýdak, Türkmenistan)
** Zarpçy (Zarpçy)

## History

Formed in August 1926 as Charshangi in the then-region of Kerkin, it came under direct control of the Turkmen SSR government in November 1930, when the aforementioned district was abolished. The region was restored back in February 1933, of which this district was once again a part of. In November 1939, it became part of the newly formed region of Chardzhou (now Lebap).
December 1943 saw the reincorporation of this district into the district of Kerkin, and in January 1947 this district became part of Chardzhou once again.
This district was abolished in January 1963, but was reestablished in December 1964, of which it came under direct control of the central government of the Turkmen SSR at Ashgabat. When Chardzhou was reestablished again in 1970, it again became part of it.
In 1992, this district was incorporated into the newly formed Lebap region; its name was first renamed into its Turkmenized form, Çarşaňňy, before being renamed into Köýtendag, as it is known today.
On 9 November 2022, Döwletli District was dissolved and its territories were divided, some going to this district, and the rest including the town of Döwletli to Hojambaz District. Previously, on 28 November 2017, Beýik Türkmenbaşy District was dissolved, and its territories were included in Döwletli District.

## Nature reserve

The district contains the Köýtendag Nature Reserve which was established in 1986. It is located in the Köýtendag Range of the district and covers an area of 271.4 km$^2$. The district is also the site of the "Dinosaur Plateau", a prehistoric mudflow which preserves 160-million-year-old footprints of dinosaurs.
# Bandidos (TV series)

Bandidos is a Mexican heist drama television series directed by Adrian Grünberg and Javier Ruiz Caldera and written by Pablo Tébar and Jesica Aran. Produced by Wonder Street, Redrum and Traziende Films, and stars Alfonso Dosal, Ester Expósito and Juan Pablo Medina. The series premiered on Netflix on March 13, 2024.
In December 2024, Netflix confirmed that the series had been quietly renewed for a second season, which was released on January 3, 2025.

## Cast

* Alfonso Dosal as Miguel Morales
* Ester Expósito as Lilí
* Juan Pablo Medina as Wilson (season 1, season 2 guest)
* Nicolás Furtado as Octavio
* Mabel Cadena as Inés
* Andrés Baida as Ariel
* Andrea Chaparro as Citlali
* Juan Pablo Fuentes as Lucas
* Adrián Ladrón as Burnt Face
* Bruno Bichir as Juan Morales
* Pol Hermoso as Leo (season 2)
* Ximena Lamadrid as Regina (season 2)
* Luis Vegas as Mano (season 2)

## Production

In April 2023, The series was announced on Netflix. The principal photography of the series commenced in April 2023. The filming was wrapped up in July 2023. The trailer of the series was released on February 8, 2024. In December 2024, Netflix quietly renewed the series for a second season.

## Episodes

| Season | Episodes | Episodes | Originally released | Originally released |
| 1 | 7 | 7 | March 13, 2024 (2024-03-13) | March 13, 2024 (2024-03-13) |
| 2 | 7 | 7 | January 3, 2025 (2025-01-03) | January 3, 2025 (2025-01-03) |

### Season 1 (2024)

| No. overall | No. in season | Title | Original release date |
| 1 | 1 | "The Map" | March 13, 2024 (2024-03-13) |
| 2 | 2 | "The Sacred Place" | March 13, 2024 (2024-03-13) |
| 3 | 3 | "The Stone" | March 13, 2024 (2024-03-13) |
| 4 | 4 | "The Legend of the Three Keys" | March 13, 2024 (2024-03-13) |
| 5 | 5 | "The Exchange" | March 13, 2024 (2024-03-13) |
| 6 | 6 | "The Traitor" | March 13, 2024 (2024-03-13) |
| 7 | 7 | "The Treasure" | March 13, 2024 (2024-03-13) |

### Season 2 (2025)

| No. overall | No. in season | Title | Original release date |
| 8 | 1 | "The Past Comes Calling" | January 3, 2025 (2025-01-03) |
| 9 | 2 | "Scorpion Rock" | January 3, 2025 (2025-01-03) |
| 10 | 3 | "Huachicoleros" | January 3, 2025 (2025-01-03) |
| 11 | 4 | "The Island of the Dead" | January 3, 2025 (2025-01-03) |
| 12 | 5 | "La Casa De La Luna" | January 3, 2025 (2025-01-03) |
| 13 | 6 | "The Diamond" | January 3, 2025 (2025-01-03) |
| 14 | 7 | "The Heist" | January 3, 2025 (2025-01-03) |

## Reception

Melissa Camacho of Common Sense Media rated the series 3 stars out of 5. Joel Keller of Decider reviewed the series.
# Alcalá-Galiano

Alcalá-Galiano is a surname shared by several notable people:

## Paternal usage

* Vicente Alcalá Galiano [es] (1757–1810), Spanish mathematician, economist, and writer
* Dionisio Alcalá Galiano (1760–1805), Spanish naval officer, cartographer, and explorer
* Antonio Alcalá Galiano (1789–1865), Spanish politician and writer; Minister of the Navy (1836) and Minister of Public Works (1865)
* Félix Alcalá-Galiano y Bermúdez [es] (1864–1863), 6th Marquess of San Juan de Piedras Albas
* Emilio Alcalá-Galiano (1831–1914), 4th Count of Casa Valencia
* Antonio Alcalá Galiano (1842–1902)
* Álvaro Alcalá Galiano y Vildósola (1873–1936), count of Real Aprecio, Spanish painter and decorative artist
* Juan Alcalá-Galiano y Osma [es] (1883–1936), 1st count of Romilla, Spanish politician
* Álvaro Alcalá-Galiano y Osma (1886–1936), marquis of Castel Bravo, Spanish writer, literary critic, historian, and journalist
# Michael Houlihan

Michael Houlihan is a prominent Irish solicitor, Businessman and former President of the Law Society of Ireland. He is noted for his achievements in promoting the development of the south-west region of Ireland.
Born in Ennis, County Clare, from a distinguished legal family, he was educated at Cistercian College, Roscrea, and the Law Society of Ireland.
He was Chairman of Shannon Free Airport Development Company, a Government established regional development body to promote Shannon Airport and the Shannon Region of Ireland.
He was chairman of Shannon Regional Tourism Board until June 2013. He is an Honorary Member of the American Bar Association and a member of the Association of Trial Lawyers of America. He is a member of the International Bar Association and a former chairman of the Litigation Division of the Association.
He is a former member of the Board of The Ireland Funds.
He is a former member of the Governing Authority of the University of Limerick and was Chair of the University's Foundation Board from 2006 to 2014. He is a director of the Limerick University Concert Hall. He was president of the Ennis Chamber of Commerce from 1977 to 1979. He was founding director of Rural Resettlement Ireland Limited, a founding director of Glór Irish Music Centre, a director of Ennis Civic Trust and Kilkee Civic Trust, and founding director of the Céifin Centre.
He was County Solicitor for Clare County Council from 1976 until October 2006.
He was conferred with an Honorary Doctor of Laws by the University of Limerick in April, 2023.
# Heinrich Dockweiler

Heinrich "Henry" Dockweiler (1824 – April 12, 1887) was a patriarch of pioneering family in American Los Angeles, California as it was growing from the Mexican Pueblo de Los Ángeles era of Alta California.

## Biography

Dockweiler was born in Contwig near Zweibrücken, in the Rheinkreis of the Kingdom of Bavaria (now in Rhineland-Palatinate). He emigrated to the United States, landing in Brooklyn. He was known commonly after emigration as Henry Dockweiler.

### California

He arrived in Los Angeles in 1852.
Dockweiler married Margaretha Sugg in La Iglesia de Nuestra Señora la Reina de los Ángeles on the Los Angeles Plaza, on 13 October 1861. He and his wife had 4 sons: John Henry, Joseph, John, and Isidore.
He was opposed to slavery and secession, was one of the first 25 people in Los Angeles to support Abraham Lincoln. He was elected to serve as a member of the Los Angeles Common Council from 1870 to 1874.
Henry Dockweiler died in 1887. He was interred in the old Calvary Cemetery of Los Angeles, and later reinterred in the new Calvary Cemetery (New Calvary Catholic Cemetery) in East Los Angeles.
# The Clemente Museum

The Clemente Museum is an American museum honoring Roberto Clemente, the Major League Baseball right fielder of the Pittsburgh Pirates and Hall of Famer.
The museum is located in the former Engine House No. 25, in the Lawrenceville section of Pittsburgh, Pennsylvania It features thousands of items of Clemente memorabilia, including professional sports photography, Clemente family snapshots, old uniforms, gloves, balls, bats, and seats from Forbes Field.

## History

The Roberto Clemente Museum was founded in 2007 by photographer Duane Rieder. Rieder had met Clemente's family in 1994 during a photo shoot. A decade later, his personal Clemente collection with help from Clemente's immediate family would serve as the basis for the museum.
In 2017, a charity auction featuring over 700 pieces of Roberto Clemente's memorabilia was held. The roster included his 1960 and 1971 World Series ring.

## Charitable causes

The Clemente Museum carries on the giving legacy of Roberto Clemente. The museum organized local relief efforts upon hearing of the devastation of Hurricane Maria in Puerto Rico in 2017. They asked the community to donate $21, in honor of Clemente's number, for relief. The efforts raised over $50,000 and filled two 43-foot tractor-trailers with supplies.
# Cyrtodactylus lateralis

Cyrtodactylus lateralis, also known as Werner's prehensile-tailed bent-toed gecko, the Sumatra bow-fingered gecko, or the spiny forest gecko, is a species of gecko that is endemic to Sumatra.
# Herbrand–Ribet theorem

In mathematics, the Herbrand–Ribet theorem is a result on the class group of certain number fields. It is a strengthening of Ernst Kummer's theorem to the effect that the prime p divides the class number of the cyclotomic field of p-th roots of unity if and only if p divides the numerator of the n-th Bernoulli number B$_n$ for some n, 0 < n < p − 1. The Herbrand–Ribet theorem specifies what, in particular, it means when p divides such an B$_n$.

## Statement

The Galois group Δ of the cyclotomic field of pth roots of unity for an odd prime p, Q(ζ) with ζ$^p$ = 1, consists of the p − 1 group elements σ$_a$, where $\sigma _{a}(\zeta )=\zeta ^{a}$. As a consequence of Fermat's little theorem, in the ring of p-adic integers $\mathbb {Z} _{p}$ we have p − 1 roots of unity, each of which is congruent mod p to some number in the range 1 to p − 1; we can therefore define a Dirichlet character ω (the Teichmüller character) with values in $\mathbb {Z} _{p}$ by requiring that for n relatively prime to p, ω(n) be congruent to n modulo p. The p part of the class group is a $\mathbb {Z} _{p}$-module (since it is p-primary), hence a module over the group ring $\mathbb {Z} _{p}[\Delta ]$. We now define idempotent elements of the group ring for each n from 1 to p − 1, as
    $\epsilon _{n}={\frac {1}{p-1}}\sum _{a=1}^{p-1}\omega (a)^{n}\sigma _{a}^{-1}.$
It is easy to see that $\sum \epsilon _{n}=1$ and $\epsilon _{i}\epsilon _{j}=\delta _{ij}\epsilon _{i}$ where $\delta _{ij}$ is the Kronecker delta. This allows us to break up the p part of the ideal class group G of Q(ζ) by means of the idempotents; if G is the p-primary part of the ideal class group, then, letting G$_n$ = ε$_n$(G), we have $G=\oplus G_{n}$.
The Herbrand–Ribet theorem states that for odd n, G$_n$ is nontrivial if and only if p divides the Bernoulli number B$_{p−n}$.
The theorem makes no assertion about even values of n, but there is no known p for which G$_n$ is nontrivial for any even n: triviality for all p would be a consequence of Vandiver's conjecture.

## Proofs

The part saying p divides B$_{p−n}$ if G$_n$ is not trivial is due to Jacques Herbrand. The converse, that if p divides B$_{p−n}$ then G$_n$ is not trivial is due to Kenneth Ribet, and is considerably more difficult. By class field theory, this can only be true if there is an unramified extension of the field of pth roots of unity by a cyclic extension of degree p which behaves in the specified way under the action of Σ; Ribet proves this by actually constructing such an extension using methods in the theory of modular forms. A more elementary proof of Ribet's converse to Herbrand's theorem, a consequence of the theory of Euler systems, can be found in Washington's book.

## Generalizations

Ribet's methods were developed further by Barry Mazur and Andrew Wiles in order to prove the main conjecture of Iwasawa theory, a corollary of which is a strengthening of the Herbrand–Ribet theorem: the power of p dividing B$_{p−n}$ is exactly the power of p dividing the order of G$_n$.
# Chiefdom of Tsanlha

Chiefdom of Tsanlha (Tibetan: བཙན་ལྷ་, Wylie: btsan lha; Chinese: 贊拉土司; pinyin: Zànlā Tǔsī), also known as Chiefdom of Lesser Jinchuan (Chinese: 小金川土司; pinyin: Xiǎo Jīnchuān Tǔsī; Tibetan: གསོའུ་ཀྱིན་ཆྭན་གཡེན་ཧྭ་ཐོའུ་སི), was an autonomous Gyalrong chiefdom that ruled Lesser Jinchuan (present day Xiaojin County, Sichuan) during Qing dynasty. The rulers of Tsanlha used the royal title Tsanlha Gyalpo (Tibetan: བཙན་ལྷ་རྒྱལ་པོ, Wylie: btsan lha rgyal po).
The chieftains of Tsanla were descendants of a Bon lama. He established the chiefdom in the end of the Ming dynasty. By the time of the Ming-Qing transition, he swore allegiance to Qing emperor, and was appointed Native Chieftain (Tusi).
Later, Tsanla came into conflict with Chiefdom of Chuchen (Greater Jinchuan). After Jinchuan campaigns, it was annexed by the Qing dynasty.
# Maple Creek phase

The Maple Creek phase is an archaeological phase, remains of which have been found on the Ohio and Kentucky sides of the Ohio River, primarily around the area of modern Cincinnati. The material culture of the Maple Creek phase is characterized by McWhinney Heavy Stemmed points, Meron-Trimble points, a chipped-stone micro-tool industry, diagnostic features such as earth ovens, and large riverine base camps. This suite of cultural characteristics appear to be shared by a number of sites in this area in the period of approximately 5000-3000 B.P., ending with the Early Woodland period.
Maple Creek phase sites within the Ohio River Valley proper include the Maple Creek site, at the confluence of Maple Creek and the Ohio River in Clermont County, and Mexico Bottoms, in the Ohio River Bottoms of Indiana. Both are described by Kent Vickery as regional base camps with summer and fall occupations.
Sites have also been found further east than Cincinnati, along the Ohio River. The Mabel Hall site, on the Ohio River floodplain, in Lawrence County, Ohio, is another example of a site that bears affinities to the Maple Creek phase, although it is considerably east of the area that is generally identified with the phase. It has a Late Archaic-Early Woodland period occupation with a minor Late Woodland component. Late Archaic stemmed points, some of which are similar to McWhinney Heavy Stemmed points, are present at this site, as well as Early Woodland Fayette Thick ceramics. The Davisson Farm site in Lawrence County has a Maple Creek component and a Late Archaic component that Purtill describes as Laurentian Archaic.
Fewer cultural diagnostics are attributable to upland populations far from the major river valleys. However, upland Maple Creek culture sites are known at the Houpt site, Glacken site, and the Oberschlake #1 site.
# Andrew Sessler

Andrew Marienhoff Sessler (December 11, 1928 – April 17, 2014) was an American physicist, academic (University of California, Berkeley), former director of the Lawrence Berkeley National Laboratory (1973–1980), humanitarian and former president (1998) of the American Physical Society.

## Biography

Sessler was born in New York City in 1928. He was educated at Harvard University (B.A. in mathematics) and Columbia University (Ph.D. in physics) with dissertation Hyperfine structure of $^3$He. From 1954 to 1959, he was a member of the faculty at Ohio State University before moving to the Lawrence Berkeley National Laboratory where he served as Lab Director in 1973-80.
His areas of expertise were the physics of particle accelerators, particle physics and plasma physics. In addition to accelerator physics, he also published theoretical work on quantum-theoretical statistical mechanics, atomic physics and superfluidity. Sessler was also active in the study group of the National Academy of Sciences of the long-term effects of the atomic bombing of Hiroshima and Nagasaki, and in an initiative group of APS against landmines. Sessler was a member of the American Committee for Peace in Chechnya.
In 1970, he became an Ernest Orlando Lawrence Award laureate. On January 13, 2014, Sessler and Allen J. Bard were awarded the Enrico Fermi Award.
Sessler lived in Oakland, California. He died in 2014 after a long illness.

## Books

* Sessler, Andrew M., ed. (1990). Beam Dynamics Issues of High-Luminosity Asymmetric Collider Rings. American Institute of Physics. ISBN 9780883187678..
* Pellegrini, Claudio; Sessler, Andrew M., eds. (31 January 1995). The Development of Colliders. Springer. ISBN 9781563963490.
* Sessler, Andrew; Wilson, Edmund (2007). Engines of Discovery: A Century of Particle Accelerators. World Scientific. ISBN 9789812700704. Sessler, Andrew (2014). 2nd edition. ISBN 978-981-4417-19-8; pbk{{cite book}}: CS1 maint: postscript (link)
# The Cotton Museum

The Cotton Museum, located in Memphis, Tennessee, U.S., is an historical and cultural museum that opened in March 2006 on the former trading floor of the Memphis Cotton Exchange at 65 Union Avenue in downtown Memphis.
The mission of the Cotton Museum is to share the story of the cotton industry and its many influences on the daily life, arts, and the development of the mid-South region. The museum highlights artifacts through interpretive exhibits, educational programs, and research archives that help tell the story of cotton and cotton trading, from crop to becoming fabric.
The Cotton Museum preserves the history of the cotton business and its impact on economics, history, society and culture, and science and technology. The museum's exhibits are appropriate for field trips for middle schoolers and older, and provide visitors context for other attractions in the city.