OpenLLM-France/wikimedia huggingface dataset:
# Al lupo al lupo

Al lupo al lupo (Wolf! Wolf!) is a 1992 Italian comedy film directed by Carlo Verdone. The film won two Nastro d'Argento awards, for best script and best score.

## Plot

Gregorio, his brother Vanni and their sister Livia have progressively lost contact with each others. Vanni and Livia have found success in their artistic career, along the footsteps of their father, a famous sculptor. Gregorio instead seems to lead a more borderline life, as a DJ, party organizer, and counter-culture musician of limited following.
The sudden disappearance of their father brings them back together, as they try to figure out what may have happened, and to locate the old man. In their search for clues, they revisit some of the places where they had spent their childhood together. Along this path in their memories and the related attempts to figure out the few hints left by their father, they discover that they share in their adulthood more than they had thought.

## Cast

* Carlo Verdone: Gregorio Sagonà
* Francesca Neri: Livia Sagonà
* Sergio Rubini: Vanni Sagonà
* Barry Morse: Mario Sagonà
* Giampiero Bianchi [it]: Paolo
* Cecilia Luci: Vanessa
* Alberto Marozzi: Ivano
* Fabio Corrado: Gregorio Sagonà as a child
* Gillian McCutcheon: Diamante
* Loris Palusco: Rodolfo
* Giulia Verdone: Livia Sagonà as a child
* Stefano De Angelis: Vanni Sagonà as a child
* Massimo De Lorenzo [it]: Corrado Santor
* Maria Mercader: elderly lady
# Echinochloa crus-pavonis

Echinochloa crus-pavonis is a species of grass known by the common name gulf cockspur grass. It is native to much of the Americas, Africa, and part of Asia, and it is known throughout the world as an introduced species. It is an annual grass often exceeding 1.5 meters in maximum height. The inflorescence is divided into several branches coated in green spikelets.
# Field dressing

Field dressing can refer to:
* Field dressing (bandage), also known as a battle dressing
* Field dressing (hunting)
# Angela de Jesus

Angela de Jesus is a South African visual artist and curator living and working in Bloemfontein.

## Background

de Jesus uses her Portuguese heritage and experience working in a takeaway shop to investigate intercultural exchange and visual perception. She uses hidden CCTV cameras as materials in her own video creations.

## Career
### Education

* MFA from the University of the Free State

### Exhibitions

* Sasol New Signatures Competition at the Pretoria Art Museum
* Absa L’Atelier, ABSA Gallery, Johannesburg
* Bellville Gallery, Cape Town
* Oliewenhuis Art Museum
* Spier Contemporary 2010 - winner of Thamdigi Foundation Prize in Arnhem, Netherlands

## Notable works
### Control Room

Video installation, size variable
# Edward Phelips (died 1797)

Edward Phelips (1725–1797) was an English country landowner and politician who sat in the House of Commons from 1774 to 1780.
Phelips was the eldest son of Edward Phelips MP of Montacute House, and his second wife Elizabeth Phelips, daughter of his uncle Sir Edward Phelips, MP. He succeeded his father to Montacute in 1734. He was educated at Westminster School from February 1737, and matriculated at Christ Church, Oxford on 23 April 1741, aged 16. He married. Maria Wright, daughter of William Wright in about.1747
Phelips was returned unopposed as Member of Parliament for Somerset at the 1774 general election and was the fifth member of the family to represent the county. The Public Ledger wrote of him that he “ seems much fitter for parish or turnpike business, than to be the representative of a great county in Parliament” and he is not recorded as having spoken in Parliament. He did not stand again in 1780.
Phelips died in 1797. He and his wife Maria had four sons and two daughters. His eldest son Edward was also MP for Somerset.
# Alison (company)

ALISON is an Irish online education platform for higher education that provides certificate courses and accredited diploma courses. It was founded on 21 April 2007 in Galway, Ireland, by Irish social entrepreneur Mike Feerick.
As of July 2022, Alison has 4,000 courses, 25 million learners worldwide, and 4.5 million graduates.

## History

Mike Feerick developed the platform in 2006. On 21 April 2007, Alison was launched with six courses. On 5 July 2016, President Pranab Mukherjee of India announced the partnership between Alison and the National Skill Development Corporation.
In 2015, Alison in partnership with the US Correctional Education Association launched an online course for skills to get back into work, aimed at people in prison to address recidivism through free online education.
In April 2017, the company launched its mobile application. In March 2021, Alison announced the acquisition of Dash Beyond, an India-based edutech company that specializes in career development and skills training. In May 2021, Alison announced an agreement with Co-operation Ireland for the West of Ireland. The three-year sponsorship helped in the development of a Support Chapter for the North/South peace charity in the West of Ireland, and the development of an All-Ireland Online Schools Programme.

## Products and services
### Business model

The platform allows registered users to access digitally-based education and skills training for free. Alison's income is generated through advertising and the sale of certificates. According to The Economist, the company seeks to drive education through advertising in the manner of television and radio. The platform uses an online pay per click advertising revenue model.

### Courses

As of 2022, Alison has courses and learning verticals across nine core subject categories, at certificate and diploma levels. There is no time limit for completing a course. In 2020, Alison published a course on the coronavirus in 50 languages. In partnership with mEducation Alliance, Alison has developed 2 courses on digital literacy in 2022. In partnership with EcoEd4All, the company also offers environmental education courses.
Courses are accredited by CPD UK, the continuing professional development institution in the United Kingdom. The company also conducts Wellbeing Survey, in partnership with the healthcare provider Welliba.

## Awards

Alison was among the four winners of the 2010 UNESCO King Hamad bin Isa Al Khalifa Prize, a Prize for innovation in ICT for Education. In October 2013, Alison won an award at the World Innovation Summit for Education held in Qatar.
In February 2021, Alison was awarded the Civil Solidarity Prize by the European Economic and Social Committee (EESC) for its free course "Coronavirus – What you need to know", which was published in February 2020 to inform people about the spread of the virus, its effects and how to protect themselves.
# 1987 South Kesteven District Council election

District council elections were held in South Kesteven in 1987.

## Results
### Deeping St James Ward

Deeping St. James Election May 1987 - Three seats :
| Party | Candidate | Votes |
| Alliance | Kenneth Mercer Joynson | 1219 |
| Alliance | Jeremy Haywood | 1179 |
| Alliance | Edith Hewitt Wing | 1065 |
| Conservative | Raymond J. Isaacs | 830 |
| Conservative | Joan M. Wilson | 770 |
| Conservative | Harry K. Braid | 759 |

### Market and West Deeping Ward

Market and West Deeping May 1987 - Three seats :
| Party | Candidate | Votes |
| Alliance | Reginald L. Ducker | 1009 |
| Alliance | Hazel R Perry | 949 |
| Alliance | Ray John Auger | 911 |
| Conservative | Victor Herbert Bulmer Jones | 568 |
| Conservative | Mitchell Hay | 536 |
| Conservative | Terence Yates | 495 |
# 100 Mile Rule

100 Mile Rule is a 2002 comedy film directed by Brent Huff.

## Premise

Three salesmen from Detroit come to Los Angeles for a two-week seminar and get themselves involved in a world of trouble when their 'fun' snowballs into a roller-coaster ride of secrets, guilt, peer pressure and stupidity.
# 100 Miles

100 Miles is a 2007 Emirati short comedy thriller crime film written and directed by Mustafa Abbas and starring Abbas, Mahmood Arjumand, Kurt Neyberg, and Salma Othman. The film won Best Non-Documentary at the 2007 Emirates Film Competition and was screened at the Dubai International Film Festival in 2008 as part of the Emirati Voices category.

## Plot

100 Miles is a suspenseful thriller about schizophrenic Miles McManus. One day, Miles' rival, Ted Garcia, wakes up to find Miles tying him up in a bathtub, accusing him of raping his girlfriend Annabelle James. Ted tries to convince Miles of his innocence. Miles then discovers Annabelle has been murdered and finds that she was killed by her stepfather, Jonathan Rivers, who sought to seize the fortune that Annabelle's mother had left her.

## Cast

* Mustafa Abbas as Shane
* Mahmood Arjumand as Miles McManus Jr.
* Kurt Neyberg as Mr. Clemens
* Salma Othman as Annabelle James
* Mohammed Rabi as Ted Garcia
* Qais Rabi as Jonathan Rivers
# Fuencaliente

Fuencaliente may refer to:
* Fuencaliente, Ciudad Real, a municipality located in province of Ciudad Real, in the autonomous community Castile-La Mancha, Spain.
* Fuencaliente de La Palma, a municipality in the southern part of the island La Palma in the province of Santa Cruz de Tenerife, in the autonomous community of the Canary Islands, Spain.
* Fuencaliente Lighthouse, an active lighthouse in the municipality of Fuencaliente de La Palma.
# Fuencarral

Fuencarral is a neighborhood located in the northern part of Madrid, Spain. It includes the municipal area of the ancient town of Fuencarral, which was annexed to the city of Madrid by a decree of November 10, 1950. Administratively, Fuencarral belongs to the municipal district of Valverde in the district of Fuencarral-El Pardo.

## Images Gallery

* Nuestra Señora de Valverde Street
* The cross of San Miguel's church
* Details of the entrance to the Parish of Fuencarral
* Welcome to Virgin of Valverde on April 25
# Fuencemillán

Fuencemillán is a municipality located in the province of Guadalajara, Castile-La Mancha, Spain. According to the 2004 census (INE), the municipality has a population of 108 inhabitants.
# Approximate identity

In mathematics, particularly in functional analysis and ring theory, an approximate identity is a net in a Banach algebra or ring (generally without an identity) that acts as a substitute for an identity element.

## Definition

A right approximate identity in a Banach algebra A is a net $\{e_{\lambda }:\lambda \in \Lambda \}$ such that for every element a of A, $\lim _{\lambda \in \Lambda }\lVert ae_{\lambda }-a\rVert =0.$ Similarly, a left approximate identity in a Banach algebra A is a net $\{e_{\lambda }:\lambda \in \Lambda \}$ such that for every element a of A, $\lim _{\lambda \in \Lambda }\lVert e_{\lambda }a-a\rVert =0.$ An approximate identity is a net which is both a right approximate identity and a left approximate identity.

## C*-algebras

For C*-algebras, a right (or left) approximate identity consisting of self-adjoint elements is the same as an approximate identity. The net of all positive elements in A of norm ≤ 1 with its natural order is an approximate identity for any C*-algebra. This is called the canonical approximate identity of a C*-algebra. Approximate identities are not unique. For example, for compact operators acting on a Hilbert space, the net consisting of finite rank projections would be another approximate identity.
If an approximate identity is a sequence, we call it a sequential approximate identity and a C*-algebra with a sequential approximate identity is called σ-unital. Every separable C*-algebra is σ-unital, though the converse is false. A commutative C*-algebra is σ-unital if and only if its spectrum is σ-compact. In general, a C*-algebra A is σ-unital if and only if A contains a strictly positive element, i.e. there exists h in A+ such that the hereditary C*-subalgebra generated by h is A.
One sometimes considers approximate identities consisting of specific types of elements. For example, a C*-algebra has real rank zero if and only if every hereditary C*-subalgebra has an approximate identity consisting of projections. This was known as property (HP) in earlier literature.

## Convolution algebras

An approximate identity in a convolution algebra plays the same role as a sequence of function approximations to the Dirac delta function (which is the identity element for convolution). For example, the Fejér kernels of Fourier series theory give rise to an approximate identity.

## Rings

In ring theory, an approximate identity is defined in a similar way, except that the ring is given the discrete topology so that a = ae$_λ$ for some λ.
A module over a ring with approximate identity is called non-degenerate if for every m in the module there is some λ with m = me$_λ$.
# Aquhorthies

Aquhorthies may refer to:
* Easter Aquhorthies a stone circle near Inverurie, Aberdeenshire.
* Aquhorthies stone circle near Old Bourtreebush, Aberdeenshire.
* Aquhorthies College, a former Roman Catholic seminary from 1799 to 1829.
# Fun (Da Mob song)

"Fun" is a song recorded by Da Mob, an American house music collective that featured producers Erick Morillo, José Nunez, Carlos "DJ Sneak" Sosa, singer/songwriter Karen "Dajae" Gordon (who wrote the single with the trio) and lead vocalist Jocelyn Brown, who chanted the song's main lyrics, "We're gonna have some fun tonight!" throughout the entire song.
The single reached number one on the US Billboard Hot Dance Club Play chart the week of April 18, 1998 and spent one week there. It was also the first single release from Morillo's label Subliminal Records, which he also launched in 1998. At first, "Fun" was supposed to feature Dajae as the lead vocalist, which drew positive response via test pressings and buzz across the Atlantic, but Dajae refused to sign the contract with Subliminal, and Brown was brought in to re-record the vocals. Brown's collaboration with Subliminal is known as "Da Mob", but in other countries she is listed alongside the act as the featured singer.

## Critical reception

Andy Beevers from Record Mirror gave the song five out of five.

## Track listings

* 12" promo
    A1. "Fun" (Main Vocal Mix) (8:16)
    A2. "Fun" (Funk You Beats) (3:39)
    B1. "Fun" (Mongofun Dub) (6:30)
    B2. "Fun" (Sneak's Big Fun Mix) (7:25)
    C1. "Fun" (Basement Jaxx's Vocal Mix) (7:50)
    C2. "Fun" (Basement Jaxx's Mongoloid Dub) (7:15)
    D1. "Fun" (Todd Edwards' Cut-Up Mix) (7:18)
    D2. "Fun" (DJ Krust Made Me Do It Mix) (8:06)
* CD maxi (UK)
* "Fun" (Original Edit) (3:56)
* "Fun" (Main Vocal Mix) (8:16)
* "Fun" (Sneaks Big Fun Mix) (6:40)
* "Fun" (Mongo Fun Dub) (7:45)
* "Fun" (Basement Jaxx's Vocal Mix) (6:27)
* "Fun" (Funk You Beats) (3:39)

## Charts

| Chart (1998) | Peak position |
| UK Singles (OCC) | 33 |
| US Hot Dance Music-Club Play (Billboard) | 1 |
# 1714 in Russia

Events from the year 1714 in Russia

## Incumbents

* Monarch – Peter I

## Events

* February 28 – (February 17 old style) Russia's Tsar Peter the Great issues a decree requiring compulsory education in mathematics for children of government officials and nobility, applying to children between the ages of 10 and 15 years old.
* March 2 – (February 19 old style) The Battle of Storkyro is fought between troops of the Swedish Empire and the Russian Empire, near what is now the village of Napue in Finland. The outnumbered Swedish forces, under the command of General Carl Gustaf Armfeldt, suffer 1,600 troops killed in action while the Russians led by General Mikhail Golitsyn lose 400 men.
* July 27 – The Imperial Russian Navy gains its first important victory against the Swedish Navy in the Battle of Gangut.
* September 29 – The Great Hatred: the Cossacks of the Russian Empire kill about 800 people overnight on the Finnish island of Hailuoto.

## Births

* Natalia Sheremeteva (d. 1771)
* March 1 – Alexander Alexandrovich Menshikov (d. November 27, 1764)
* July 12 – Mikhail Illarionovich Vorontsov (d. February 15, 1767)
* July 21 – Grand Duchess Natalya Alexeyevna of Russia (1714–1728) (d. November 22, 1728)

## Deaths

* Vasily Golitsyn (born 1643)
* Boris Alekseyevich Golitsyn (born 1654)
* May 18 – Ivan Botsis
* August 15 – Anna Mons (born January 1, 1672)
# 1175 Margo

1175 Margo, provisional designation 1930 UD, is a stony background asteroid from the outermost regions of the asteroid belt, approximately 24 kilometers in diameter. It was discovered on 17 October 1930, by astronomer Karl Reinmuth at the Heidelberg-Königstuhl State Observatory in southwest Germany. The meaning of the asteroids's name is unknown.

## Orbit and classification

Margo is a non-family asteroid from the main belt's background population. It orbits the Sun in the outermost asteroid belt at a distance of 3.0–3.4 AU once every 5 years and 9 months (2,107 days; semi-major axis of 3.22 AU). Its orbit has an eccentricity of 0.07 and an inclination of 16° with respect to the ecliptic.
The body's observation arc begins with its first identification as A907 VA at Heidelberg in November 1907, almost 23 years prior to its official discovery observation.

## Physical characteristics

Margo has been characterized as a stony S-type asteroid by Pan-STARRS photometric survey. Conversely, the Collaborative Asteroid Lightcurve Link (CALL) assumes it to be a carbonaceous C-type.

### Rotation period and poles

In November 2005, a rotational lightcurve of Margo was obtained from photometric observations by astronomers Raymond Poncy (177), Gino Farroni, Pierre Antonini, Donn Starkey (H63) and Raoul Behrend. Lightcurve analysis gave a well-defined rotation period of 6.0136 hours with a brightness amplitude of 0.31 magnitude (U=3). Since then, several other, lower-rated lightcurves have been published (U=3-/2+/2+/2/2).
In 2016, the asteroid lightcurve has also been modeled using photometric data from various sources. It gave a concurring period of 6.01375 hours and two spin axis in ecliptic coordinates of (184.0°, −43.0°) and (353.0°, −17.0°).

### Diameter and albedo

According to the surveys carried out by the Japanese Akari satellite and the NEOWISE mission of NASA's Wide-field Infrared Survey Explorer, Margo measures between 22.99 and 25.394 kilometers in diameter and its surface has an albedo between 0.2409 and 0.302. CALL assumes a standard albedo for carbonaceous asteroids of 0.057 and consequently calculates a much larger diameter of 58.29 kilometers based on an absolute magnitude of 9.9.

## Naming

This minor planet was named by the discoverer Karl Reinmuth. Any reference of its name to a person or occurrence is unknown.

### Unknown meaning

Among the many thousands of named minor planets, Margo is one of 120 asteroids, for which no official naming citation has been published. All of these low-numbered asteroids have numbers between 164 Eva and 1514 Ricouxa and were discovered between 1876 and the 1930s, predominantly by astronomers Auguste Charlois, Johann Palisa, Max Wolf and Karl Reinmuth.
# 1176 (album)

1176 is a collaboration album by American rapper Guapdad 4000 in collaboration with Filipino American record producer !llmind. It was released on March 19, 2021 by Twnshp, Roseville, Chester, Paradise Rising, 88rising Records, and 12Tone Music.
On June 11, 2021, they released the deluxe edition of the album, including "How Many (Remix)" featuring Rick Ross.

## Background

The album was named after the address of Guapdad 4000's childhood home in West Oakland. It was described as a bridge between Asian and American culture, with Guapdad 4000 spotlighting his Filipino heritage on the album. It is the first album to be released with Paradise Rising, a joint venture with 88rising. In a statement, Guapdad 4000 spoke on the collaboration with !llmind saying "If !llmind had a power it would be to shapeshift, he can do anything. Something like this comes in handy when you need to tell the full spectrum of your story like I did in this music. I had no idea we would stumble upon something this magical though but I guess I should have known that linking up with my Filipino brother would enhance my super powers!"

## Singles

The album was supported by two singles before the release: "How Many" on February 12, 2021, and "She Wanna" on March 9, 2021.

## Critical reception

Stephen Kearse of Pitchfork wrote that Guapdad 4000 "sinks into a more reflective mood", stating the album "is clearly meant to depart from the seedy hijinks of Guapdad's previous music." Aaron Williams of Uproxx felt that the album "highlights those aspects of his Filipino heritage as he shares some of his most vulnerable and personal material yet."
# Full configuration interaction

Full configuration interaction (or full CI) is a linear variational approach which provides numerically exact solutions (within the infinitely flexible complete basis set) to the electronic time-independent, non-relativistic Schrödinger equation.

## Explanation

It is a special case of the configuration interaction method in which all Slater determinants (or configuration state functions, CSFs) of the proper symmetry are included in the variational procedure (i.e., all Slater determinants obtained by exciting all possible electrons to all possible virtual orbitals, orbitals which are unoccupied in the electronic ground state configuration). This method is equivalent to computing the eigenvalues of the electronic molecular Hamiltonian within the basis set of the above-mentioned configuration state functions.
In a minimal basis set a full CI computation is very easy. But in larger basis sets this is usually just a limiting case which is not often attained. This is because exact solution of the full CI determinant is NP-complete, so the existence of a polynomial time algorithm is unlikely. The Davidson correction is a simple correction which allows one to estimate the value of the full CI energy from a limited configuration interaction expansion result.
Because the number of determinants required in the full CI expansion grows factorially with the number of electrons and orbitals, full CI is only possible for atoms or very small molecules with about a dozen or fewer electrons. Full CI problems including several million up to a few billion determinants are possible using current algorithms. Because full CI results are exact within the space spanned by the orbital basis set, they are invaluable in benchmarking approximate quantum chemical methods. This is particularly important in cases such as bond-breaking reactions, diradicals, and first-row transition metals, where electronic near-degeneracies can invalidate the approximations inherent in many standard methods such as Hartree–Fock theory, multireference configuration interaction, finite-order Møller–Plesset perturbation theory, and coupled cluster theory.
Although fewer N-electron functions are required if one employs a basis of spin-adapted functions (Ŝ$^2$ eigenfunctions), the most efficient full CI programs employ a Slater determinant basis because this allows for the very rapid evaluation of coupling coefficients using string-based techniques advanced by Nicholas C. Handy in 1980. In the 1980s and 1990s, full CI programs were adapted to provide arbitrary-order Møller–Plesset perturbation theory wave functions, and in the 2000s they have been adapted to provide coupled cluster wave functions to arbitrary orders, greatly simplifying the task of programming these complex methods.