OpenLLM-France/wikimedia huggingface dataset:
# Gray Day

Gray Day: My Undercover Mission to Expose America's First Cyber Spy is a 2019 non-fiction book by Eric O'Neill, published by Crown Books, about his mission to collect evidence against Robert Hanssen, an employee of the Federal Bureau of Investigation (FBI) who spied for Russia.
The book's opening scene is O'Neill's December 2000 meeting with his supervisor about the mission to ensnare Hanssen. Paul Davis wrote in the Washington Times that the main focus of the book is the operation to capture Hanssen, and that it does not "dwell on his motivation other than wanting extra money" nor does it discuss in detail any of his sexual conduct.

## Reviews

Publishers Weekly wrote that Gray Day "largely succeeds in its efforts to create a tightly wound narrative around a remarkable investigation into a Russian asset." The publication stated that the author successfully increases the reader's feeling of suspense so that "foregone historical conclusions, [...] feel like white-knuckle cliffhangers." It also notes that the book "deglamorizes undercover work while conveying the uncertainty, stress, and excitement that accompany a successful investigation." It did note, on occasions, use of "potboiler territory" language.
Kirkus Reviews stated that the "exploration of the psychology" and the "motivations" of Hanssen as well as how it details why people who commit espionage "so often enjoy success for as long as they do until finally caught" give it its value. Kirkus did state that "familiar clichés of espionage" appear in the text. Kirkus identified possible audiences as people who read "true crime" and "spy fiction" works.
Davis concluded that the book is "a well-written and suspenseful story".
# Laniifera

Laniifera is a genus of snout moths in the family Crambidae. The genus was erected by George Hampson in 1899 with Pachynoa cyclades Druce, 1895 as type species.$^{:184}$
The caterpillars of Laniifera cyclades feed on Opuntia (prickly pear cactuses) and are considered a pest of commercially grown Opuntia species.
The genus with its two species is distributed in Mexico, the southern United States (Arizona, Texas) and the Dominican Republic.$^{:75}$

## Species

* Laniifera cyclades (Druce, 1895)
* Laniifera rawlinsi Hayden, 2020
# Kossel

Kossel is a surname. Notable people with the surname include:
* Albrecht Kossel (1853–1927), German biochemist and Nobel laureate
* Walther Kossel (1888–1956), German physicist, son of Albrecht
# Jack Harvey

Jack Harvey is the name of:
* Jack Harvey (director) (1881–1954), American actor, director and screenwriter
* Jack Harvey (VC) (1891–1940), English recipient of the Victoria Cross
* Jack Harvey (politician) (1907–1986), American politician
* Jack Harvey (greyhound trainer) (1907-1996), English greyhound trainer
* Jack Harvey (basketball) (1918–1981), American basketball player
* Jack Harvey, pen name of Ian Rankin (born 1960), Scottish novelist
* Jack Harvey (racing driver) (born 1993), British racing driver
# Fusiturricula acra

Fusiturricula acra is a species of sea snail, a marine gastropod mollusk in the family Drilliidae.

## Description

The size of an adult shell varies between 30 mm and 45 mm.

## Distribution

This marine species occurs off Colombia and Venezuela.
Fossils have been found in the Gatun formation, Panama.
# Winston County

Winston County is the name of two counties in the United States:
* Winston County, Alabama
* Winston County, Mississippi
# 2021 Challenger de Santiago II – Doubles

Luis David Martínez and Gonçalo Oliveira were the defending champions but lost in the semifinals to Evan King and Max Schnur.
Diego Hidalgo and Nicolás Jarry won the title after defeating King and Schnur 6–3, 5–7, [10–6] in the final.

## Seeds

* Rafael Matos / Felipe Meligeni Alves (semifinals)
* Luis David Martínez / Gonçalo Oliveira (semifinals)
* Hans Hach Verdugo / Miguel Ángel Reyes-Varela (first round)
* Evan King / Max Schnur (final)

## Draw
### Key

* Q = Qualifier
* WC = Wild card
* LL = Lucky loser
* Alt = Alternate
* SE = Special exempt
* PR = Protected ranking
* ITF = ITF entry
* JE = Junior exempt
* w/o = Walkover
* r = Retired
* d = Defaulted
* SR = Special ranking
| First round | First round | First round | First round | First round | Quarterfinals | Quarterfinals | Quarterfinals | Quarterfinals | Quarterfinals | Semifinals | Semifinals | Semifinals | Semifinals | Semifinals | Final | Final | Final | Final | Final |
| 1 | R Matos F Meligeni Alves | 6 | 6 | | | | | | | | | | | | | | | | |
| WC | Daniel Alejandro Ortiz Diego Ortiz Gamonal | 2 | 1 | | 1 | R Matos F Meligeni Alves | 6 | 6 | | | | | | | | | | | |
| | G Andreozzi G Durán | 3 | 6$^1$ | | | S Báez M Pucinelli de Almeida | 4 | 3 | | | | | | | | | | | |
| | S Báez M Pucinelli de Almeida | 6 | 7$^7$ | | | | | | | 1 | R Matos F Meligeni Alves | 6 | 2 | [8] | | | | | |
| 3 | H Hach Verdugo MÁ Reyes-Varela | 6$^5$ | 4 | | | | | | | | D Hidalgo N Jarry | 2 | 6 | [10] | | | | | |
| | D Hidalgo N Jarry | 7$^7$ | 6 | | | D Hidalgo N Jarry | 7$^7$ | 7$^9$ | | | | | | | | | | | |
| PR | J Lenz G Melzer | 4 | 4 | | | N Barrientos F Romboli | 6$^3$ | 6$^7$ | | | | | | | | | | | |
| | N Barrientos F Romboli | 6 | 6 | | | | | | | | | | | | | D Hidalgo N Jarry | 6 | 5 | [10] |
| WC | Amador Salazar Yáñez Ricardo Urzúa Rivera | 1 | 3 | | | | | | | | | | | | 4 | E King M Schnur | 3 | 7 | [6] |
| | S Galdós F Mena | 6 | 6 | | | S Galdós F Mena | 4 | 6 | [8] | | | | | | | | | | |
| | F Cerúndolo C Ugo Carabelli | 0 | 3 | | 4 | E King M Schnur | 6 | 3 | [10] | | | | | | | | | | |
| 4 | E King M Schnur | 6 | 6 | | | | | | | 4 | E King M Schnur | 7$^7$ | 6 | | | | | | |
| | MT Barrios Vera C Gómez-Herrera | 7$^7$ | 7$^7$ | | | | | | | 2 | LD Martínez G Oliveira | 6$^4$ | 1 | | | | | | |
| Alt | N Chappell R Stalder | 6$^0$ | 6$^5$ | | | MT Barrios Vera C Gómez-Herrera | 3 | 6$^4$ | | | | | | | | | | | |
| | JP Ficovich TA Tirante | 6 | 3 | [7] | 2 | LD Martínez G Oliveira | 6 | 7$^7$ | | | | | | | | | | | |
| 2 | LD Martínez G Oliveira | 3 | 6 | [10] | | | | | | | | | | | | | | | |
# Cunningham v. Cunningham

Cunningham v. Cunningham, 99 N.E. 845 (N.Y. 1912), was a case heard by the New York Court of Appeals which allowed the annulment of a marriage that took place in New Jersey, where the bride had been below the age of consent in both states.

## Factual and procedural background

On January 30, 1910, Anna Prell (then 17) married William Cunningham (then around 40) in Westwood, New Jersey. Cunningham had been a boarder in the Prell family's Chelsea home. On that day, Cunningham and Prell had gone to City Hall seeking a marriage license. Because of Prell's age, New York law required evidence that her parents consented to the marriage. They then went to Westwood where a minister married them. The couple returned to the Prell home, keeping their marriage a secret, and continuing to live as they had previously. On Easter Sunday (March 27 that year), however, William returned to the Prell house intoxicated, and announced the marriage to Anna's parents. The police were called, and Anna's mother (also named Anna) was arrested for assault, and subsequently released. William was put out of the house, and Anna applied to the New York courts for an annulment.
In December 1910, the New York Supreme Court dismissed the petition. On appeal, the Appellate Division affirmed without opinion.

## Judgment

The Court of Appeals reversed, 5-1 in an opinion by Judge Haight, holding that even if the marriage was not voidable under the New Jersey statute, the contacts to New York (both parties were New York domiciliaries at all relevant times) and public policy of New York counseled the application of New York law, under which it was voidable. The court does suggest that the marriage was voidable under the New Jersey statute, though a January 1913 article in the Harvard Law Review questions this.
Judge Werner dissented, arguing that the law in New York for analyzing the validity of a marriage contract was to look at the lex loci contractus—the law where the contract was made—and that in the absence of explicit legislative authorization the court should not be annulling a valid New Jersey marriage.
# 56a Infoshop

56a Infoshop is a self-managed social centre, archive, and shop based in Elephant and Castle, Southwark, London. Its collection centres around left and far-left materials including information on anarchism, anti-gentrification, to squatting.

## History

56a Infoshop was founded in 1991 initially as a squat and a self-managed social centre. From here, it eventually had to accept an agreement in 2003 to pay a "peppercorn" rent by Southwark Council to remain functional within the area.

## Services

The infoshop offers mixed, volunteered services from selling books, book exchanges, free bike workshops, squatter workshops, free meeting spaces, and a open-access archival collection.

## Collection

56a Infoshop's collection of over 50,000 items (2021) focuses on collecting left and far-left radicial and anarchical materials ranging from books, leaflets, magazines, maps, pamphlets posters, zines, and other print material. Their collection mainly spans items from the 1980s up to the present day with an active focus on conserving ongoing, although they have materials touching on subjects as early as the 14th century.
They have an ongoing digitisation effort through their online catalogue and take on scan-a-thons to preserve collection material. External partners including other archival spaces like MayDay rooms. 56a Infoshop also operates the online resources Southwark Notes that "is a campaigning group and research project concerned with the impact of the regeneration and gentrification of Southwark".

## Governance

The infoshop is run by volunteers, largely unfunded, and presents an informal, DIY archival and resource space.
# Charles Becton

Charles L. Becton is an attorney, former judge of the North Carolina Court of Appeals, and former president of the North Carolina Bar Association (the first African-American male to hold that post). In 2012–2013, he was the interim chancellor of North Carolina Central University following the retirement of Charlie Nelms. Then, shortly before he was due to complete that assignment, he was named interim chancellor of Elizabeth City State University following the retirement of Willie Gilchrist, effective July 1, 2013.
A native of Morehead City, North Carolina, Becton spent his formative years in Ayden. Becton was educated at Howard University (B.A., 1966), Duke University School of Law (Juris Doctor, 1969), and the University of Virginia School of Law (LL.M., 1986).
Gov. Jim Hunt appointed Becton to the N.C. Court of Appeals in January 1981 to replace Richard Erwin. He was then elected to complete the remaining two years of the unexpired term in 1982, and elected in 1984 to a full eight-year term. He resigned in 1990 to go into private personal injury practice. Becton has also taught at the University of North Carolina School of Law and at the Duke University School of Law.
# Brian Feldman

Brian Feldman may refer to:
* Brian Feldman (artist), American performance artist based in Washington, D.C.
* Brian Feldman (politician) (born 1961), American state legislator from Maryland
# Laplace functional

In probability theory, a Laplace functional refers to one of two possible mathematical functions of functions or, more precisely, functionals that serve as mathematical tools for studying either point processes or concentration of measure properties of metric spaces. One type of Laplace functional, also known as a characteristic functional is defined in relation to a point process, which can be interpreted as random counting measures, and has applications in characterizing and deriving results on point processes. Its definition is analogous to a characteristic function for a random variable.
The other Laplace functional is for probability spaces equipped with metrics and is used to study the concentration of measure properties of the space.

## Definition for point processes

For a general point process $\textstyle N$ defined on $\textstyle {\textbf {R}}^{d}$, the Laplace functional is defined as:
    $L_{N}(f)=E[e^{-\int _{{\textbf {R}}^{d}}f(x){N}(dx)}],$
where $\textstyle f$ is any measurable non-negative function on $\textstyle {\textbf {R}}^{d}$ and
    $\int _{{\textbf {R}}^{d}}f(x){N}(dx)=\sum \limits _{x_{i}\in N}f(x_{i}).$
where the notation $N(dx)$ interprets the point process as a random counting measure; see Point process notation.

### Applications

The Laplace functional characterizes a point process, and if it is known for a point process, it can be used to prove various results.

## Definition for probability measures

For some metric probability space (X, d, μ), where (X, d) is a metric space and μ is a probability measure on the Borel sets of (X, d), the Laplace functional:
    $E_{(X,d,\mu )}(\lambda ):=\sup \left\{\left.\int _{X}e^{\lambda f(x)}\,\mathrm {d} \mu (x)\right|f\colon X\to \mathbb {R} {\text{ is bounded, 1-Lipschitz and has }}\int _{X}f(x)\,\mathrm {d} \mu (x)=0\right\}.$
The Laplace functional maps from the positive real line to the positive (extended) real line, or in mathematical notation:
    $E_{(X,d,\mu )}\colon [0,+\infty )\to [0,+\infty ]$

### Applications

The Laplace functional of (X, d, μ) can be used to bound the concentration function of (X, d, μ), which is defined for r > 0 by
    $\alpha _{(X,d,\mu )}(r):=\sup\{1-\mu (A_{r})\mid A\subseteq X{\text{ and }}\mu (A)\geq {\tfrac {1}{2}}\},$
where
    $A_{r}:=\{x\in X\mid d(x,A)\leq r\}.$
The Laplace functional of (X, d, μ) then gives leads to the upper bound:
    $\alpha _{(X,d,\mu )}(r)\leq \inf _{\lambda \geq 0}e^{-\lambda r/2}E_{(X,d,\mu )}(\lambda ).$
# Xiapu station (Ningbo Rail Transit)

Xiapu Station (Chinese: 霞浦站; pinyin: Xiápǔ Zhàn) is an elevated metro station in Ningbo, Zhejiang, China. Xiapu Station is located on Taishan Road. Construction of the station started in December 2012, and service began on March 19, 2016.

## Exits

Xiapu Station has one exit.
| No | Suggested destinations |
| A | Taishan Road |
# Fulay, Nakhatrana

Fulay is a panchayat village in Gujarat, India. Administratively it is under Nakhatrana Taluka, Kutch District, Gujarat.
There are two villages in the Fulay gram panchayat: Fulay and Tal.

## Demographics

In the 2001 census, the village of Fulay had 1,381 inhabitants, with 725 males (52.5%) and 656 females (47.5%), for a gender ratio of 905 females per thousand males.
# Austrian Red Cross

The Austrian Red Cross (German: Österreichisches Rotes Kreuz, ÖRK) is the national Red Cross Organization in Austria and is part of the International Red Cross and Red Crescent Movement. It was established on March 14, 1880, by Doctor Adam Lichtenheld of the Vienna General Hospital and is the biggest aid agency in the country.

## Duties

Its duties contain:
* Emergency medical services and transport services, apart from other NPOs (such as the Arbeiter-Samariter-Bund)
* Blood donation-service – 95% of the donated blood is provided by the Red Cross
* Social- and healthcare programs
* Development Cooperation, Rehabilitation and Emergency Aid
* Educational service (first aid courses)
* International Tracing Service – After World War II, and nowadays after big disasters.
* Supervision of international humanitarian law
By far, most staff members are volunteers (about 74.000 in 2018), but there are professional employees as well as drafted Zivildiener, which are conscientious objectors forced to serve up to nine months time in medical service, instead of military service.

## Presidents of the ÖRK

* Karl Baron of Tinti (1880–1884)
* Franz Earl Falkenhayn (1885–1898)
* Prince Alois von Schönburg-Hartenstein (1899–1913)
* Rudolf Earl of Abensperg-Traun (1913–1919)
* Max Vladimir Eck (1919–1938)
* Adolf Pilz (1945)
* Karl Seitz (1946–1950)
* Burghard Breitner (1950–1956)
* Hans Lauda (1956–1974)
* Heinrich Treichl (1974–1999)
* Fredy Mayer (1999-2013)
* Gerald Schöpfer (since 2013)

## National organisation

The organisation persists of nine subordinate national organisations, all are their own entities but are bound to the basic principles of the Austrian Red Cross. This has historical reasons, the national organisation originated out of many small, local aid organisations.
* National Association Burgenland
* National Association Carinthia
* National Association Lower Austria
* National Association Upper Austria
* National Association Salzburg
* National Association Styria
* National Association Tyrol
* National Association Vorarlberg
* National Association Vienna
These consist of totally 142 district offices and 956 local offices.
# Bradley Jones

Bradley or Brad Jones may refer to:

## Sports

* Brad Jones (racing driver) (born 1960), Australian racing driver
* Brad Jones (ice hockey) (born 1965), American former professional ice hockey left winger
* Brad Jones (soccer) (born 1982), Australian footballer
* Brad Jones (American football) (born 1986), American football linebacker
* Brad Jones (basketball) (born c. 1969), American basketball coach
* Bradley Jones (snooker player) (born 1974), English former snooker player

## Other

* Brad Jones (bassist) (born 1963), American jazz bassist
* Bradley Jones Jr. (born 1965), minority leader of the Massachusetts House of Representatives
* Brad Jones (born 1981), American film critic, actor, filmmaker, YouTuber, comedian, and the creator and star of The Cinema Snob
# Cunningham v. Federal Bureau of Prisons

Cunningham v. Federal Bureau of Prisons was a federal class-action lawsuit against the Federal Bureau of Prisons and officials who run ADX Florence, a supermax prison in Fremont County, Colorado. In 2012, 11 inmates filed the suit, originally named Bacote v. Federal Bureau of Prisons. The suit alleged chronic abuse, failure to properly diagnose, and neglect of prisoners who are seriously mentally ill.
The prisoners were represented by the firm Arnold & Porter and the DC Prisoners' Project of the Washington Lawyers' Committee for Civil Rights and Urban Affairs.
ADX Florence was not legally permitted to hold prisoners who were mentally ill. Prisoners at the supermax facility had filed 14 lawsuits prior to Cunningham. The class-action suit progressed through pretrial discovery. Discussions between the parties led to a settlement that included additional mental health screenings by medical professionals and a lifting of the ban on psychotropic medicine in the Control Unit of the prison. As part of the settlement, Federal Bureau of Prisons officials agreed to changes in their mental health treatment protocols at ADX Florence. Federal officials also agreed to improved training of personnel on recognizing and responding to mental illness.
United States District Court for the District of Colorado judge Richard Paul Matsch approved the settlement in December 2016. Due to the lawsuit, over 100 prisoners who had been diagnosed with mental illnesses were transferred to other facilities.
# 67 Cancri

67 Cancri is a wide binary star system in the zodiac constellation of Cancer, located 195 light years away from the Sun. It is just visible to the naked eye as a faint, white-hued star with a combined apparent magnitude of 6.07. The binary nature of this system was discovered by James South and John Herschel. As of 2007, the two components have an angular separation of 103.9″, corresponding to a projected separation of 6,100 AU. They are moving further from the Earth with a heliocentric radial velocity of +12 km/s.
The primary, designated component A, is an A-type main-sequence star with a stellar classification of A8 Vn. The 'n' notation indicates "nebulous" lines due to rapid rotation. It is a shell star, with weak shell lines of singly-ionized titanium being detected in the near ultraviolet in 1970. These may have come from a sporadic mass loss event. Uesugi and Fukuda (1970) gave a projected rotational velocity estimate of 105 km/s for the star, although Abt et al. (1997) suggested it could be as high as 205 km/s.
67 Cancri A is about 867 million years old with 1.89 times the mass of the Sun and 1.90 times the Sun's radius. It is radiating 10.5 times the Sun's luminosity from its photosphere at an effective temperature of 7,982 K.
# Charles M. Huber

Charles Muhamed Huber (born 3 December 1956 in Munich as Karl-Heinz Huber) is a German politician and actor. He was one of the first two Bundestag members of African ancestry, alongside Karamba Diaby, who were both elected on 23 September 2013. Huber is a member of the Christian Democratic Union, and was elected in the federal state of Hesse whereas he failed to win the Darmstadt constituency.
As an actor, Huber played Henry Johnson in the German crime series Der Alte.

## Early life and education

Huber was born in 1956, the son of a Senegalese father, who was a diplomat and nephew of the former president of Senegal and philosopher Léopold Sédar Senghor, and a German mother in Munich. Huber completed a dental technician's apprenticeship.

## Career

In the German TV series Der Alte, Huber reached fame when he played the part of police superintendent Henry Johnson from 1986 to 1997.
In 2002, Huber founded the organisation Afrika Direkt e. V., which supports young people, the poor, and artists in Senegal. He published an autobiography in 2005.
Since 2009, Huber has been a representative of the international council of the association Austrian Service Abroad, which is also attended by others, including Wladyslaw Bartoszewski, György Dalos, Alberto Dines, Gabriela von Habsburg, Beate Klarsfeld, Branko Lustig, Erika Rosenberg and Ben Segenreich.

### Member of the German Bundestag, 2013–2017

Huber was elected member of the German Bundestag in the 2013 federal elections. During his time in parliament, he served on the Committee for Economic Cooperation and Development, which provides parliamentary oversight of the Federal Ministry of Economic Cooperation and Development. On the committee, he was his parliamentary group's rapporteur on West and Central Africa, raw materials and illegal drug trade.
In addition, Huber was the chairman of the Parliamentary Friendship Group for Relations with the English- and Portuguese-speaking States of West and Central Africa (Gambia, Ghana, Guinea-Bissau, Cape Verde, Liberia, Nigeria, Sierra Leone); a member of the Parliamentary Friendship Group for Relations with the Francophone States of West and Central Africa; and a member of the Parliamentary Friendship Group for Relations with the States of Central America.
In February 2016, Huber accompanied German President Joachim Gauck on a state visit to Nigeria and Mali, where they met with the countries' respective presidents Muhammadu Buhari and Ibrahim Boubacar Keïta.
In June 2016, Huber announced that he would not stand in the 2017 federal elections but instead resign from active politics by the end of the parliamentary term.

## Other activities

* St Barbara Foundation, Member of the Board of Trustees

## Publications

Charles M. Huber Ein Niederbayer im Senegal. Mein Leben zwischen zwei Welten, Scherz, Frankfurt a. M. 2005, ISBN 3-596-16271-8
# Brian Feeney

Brian Feeney may refer to:
* Brian Feeney (engineer), leader of the da Vinci Project
* Brian Feeney (hurler) (born 1970), Irish retired hurler
# Lanz Point, Saskatchewan

Lanz Point is a hamlet in the Canadian province of Saskatchewan.

## Demographics

In the 2021 Census of Population conducted by Statistics Canada, Lanz Point had a population of 56 living in 23 of its 64 total private dwellings, a change of 51.4% from its 2016 population of 37. With a land area of 0.12 km$^2$ (0.046 sq mi), it had a population density of 466.7/km$^2$ (1,208.7/sq mi) in 2021.
# Kshitij

Kshitij is a masculine name that means "horizon" in Sanskrit:
Kshitij may refer to:
* Kshitij (film), a 1974 Indian film starring Helen and Bharat Kapoor
* Kshitij (festival), an annual techno-management fest of Indian Institute of Technology Kharagpur
* Kshitij English Boarding School, a private boarding school, Banepa, Nepal
* Kshitij Wagh (born 1977), an Indian playback singer and a music composer
* Kshitij Thakur (fl. 2009–2012), an Indian politician