OpenLLM-France/wikimedia huggingface dataset:
# LeConte Falls

LeConte Falls is a waterfall in the Sierra Nevada of California, in Yosemite National Park. It is a 229 ft. (69.8 m.) high cascade on the Tuolumne River and the second largest falls on this river. (The river's largest falls is Waterwheel Falls, which is about .6 miles (1 km.) distant following the river downstream along the Grand Canyon of the Tuolumne.) It was named in 1894 in honor of Professor Joseph LeConte by Robert M. Price; however, Price's original intent was to designate what is now called "Waterwheel Falls" as "LeConte Falls" but a mapmaker assigned the name to what was once called "California Falls" and the mapmaker's mistaken designation was adopted as the standard.
# Plectromerus ramosi

Plectromerus ramosi is a species of beetle in the family Cerambycidae. It was described by Micheli and Nearns in 2005.
# List of language subsystems

In linguistics, languages are often studied in terms of seven major subsystems, which relate to major subfields within linguistics. In addition, particular subfields of linguistic inquiry may divide their subject matter into more specific subsystems. This list contains links to commonly studied language subsystems.

## Major subsystems

Linguists recognize seven major language subsystems:
* Phonetics, the sounds of human speech, including their physiological production, acoustic properties, auditory perception, and neurophysiological status;
* Phonology, the systematic use of sound to encode meaning in any spoken human language (natural language or constructed language);
* Morphology, the structure of meaningful units of a language, such as words and affixes;
* Lexicology, the study of words;
* Syntax, the principles and rules for constructing phrases, clauses, and the like in human languages;
* Semantics, the meaningful content of words, sentences, or other language elements; and
* Pragmatics, the ways in which context contributes to meaning in natural language use.
This division varies among linguists and authors. For example, phonetics and phonology are occasionally merged into one subsystem. Morphology and lexicology can also be merged.

## Sociolinguistics

* The term variety in sociolinguistics is used as a cover term for dialects, registers, and other forms of language, including standard languages.
** Dialect refers to a variety that is used by a particular group of speakers.
** Accent refers to a specific system of pronunciation.
** Idiolect refers to the variety that is used by an individual speaker.
** Register or style refer to a variety that is used in a particular setting or for a particular purpose.
** Standard language is a variety promoted by some social group, either officially or unofficially, as the preferred form.
* Abstand and ausbau languages are concepts developed by sociolinguists to describe related language varieties, ranging from dialects of a single language to distinct languages.
# Let's Go All Night

"Let's Go All Night" is a 2013 song by Canadian-born house producers James Doman and Antoine Becks with a vocal performance by American singer CeCe Peniston. The single was issued on September 22, 2013 via UK-based Transmission Recordings.

## Credits and personnel

* James Doman – performer, producer
* Antoine Toupin (as Antoine Becks) – performer, producer
* Cecilia Peniston – vocals
* Jean-Michel Conti – remix, producer
* Trevor King (as Electronic Youth) – remix, producer
* Rustem Rustem (as Electronic Youth) – remix, producer

## Track listing and format
### MD, EU, #TRANS077B

* "Let's Go All Night (Extended Mix)" – 5:43
* "Let's Go All Night (Antoine Becks Remix)" – 6:25
* "Let's Go All Night (Jean-Michel Conti Remix)" – 7:13
* "Let's Go All Night (Electronic Youth Remix)" – 6:48
* "Let's Go All Night (Electronic Youth Dub)" – 6:48
# List of members of the Académie Royale de Peinture et de Sculpture

This is a partial list of members of the Académie Royale de Peinture et de Sculpture.
* Abraham Bosse (1648)
* Philippe de Champaigne (1648)
* Matthieu van Plattenberg (1648)
* Louis Boullogne (1648)
* Henri Testelin (1650)
* Herman van Swanevelt (1651)
* Jean-Michel Picart (1651)
* Pierre Rabon (1660)
* Nicasius Bernaerts (1663)
* Catherine Duchemin (1663)
* Jean Varin (1665)
* Abraham Genoels (1665)
* Madeleine Boullogne (1669)
* Geneviève Boullogne (1669)
* Sébastien Leclerc (1672)
* Élisabeth Sophie Chéron (1672)
* Adam Frans van der Meulen (1673)
* Jean Jouvenet (1675)
* Antoine Coysevox (1676)
* Joseph Parrocel (1676)
* Anne Strésor (1676)
* Bon Boullogne (1677)
* Henri Gascar (1680)
* Dorothée Massé-Godequin (1680)
* Louis de Boullogne (1681)
* Catherine Perrot (1682)
* Nicolas de Largillière (1686)
* Roger de Piles (1699)
* Jean-Marc Nattier (1703)
* Guillaume Coustou the Elder (1704)
* Jean Raoux (1717)
* Rosalba Carriera (1720)
* Charles-Nicolas Cochin (1720)
* Jacques de Lajoue (1721)
* Margaretha Haverman (1722)
* Jean-Baptiste Pater (1728)
* François Boucher (1731)
* Jean Louis Tocqué (1731)
* Etienne Jeaurat (1733)
* Charles-André van Loo (1735)
* Jean-Baptiste Pigalle (1744)
* Charles-Amédée-Philippe van Loo (1747)
* Marie-Thérèse Reboul (1757)
* Anna Dorothea Therbusch (1767)
* Jean-Baptiste Huet (1769)
* Marie-Suzanne Giroust (1770)
* Anne Vallayer-Coster (1770)
* Augustin de Saint-Aubin (1771)
* Nicolas Pérignon (1775)
* Hendrik Frans de Cort (1779)
* Jacques-Louis David (1780)
* Adélaïde Labille-Guiard (1783)
* Marie Louise Élisabeth Vigée-Lebrun (1783)
* Adolf Ulric Wertmüller (1784)
* Jean-Baptiste Stouf (1785)
* Dominique Vivant (1787)
There were only fifteen women total listed in their registers. Nearing the end of the eighteenth century, Louis XVI decided that no more than four women were allowed to be admitted into the academy at one time with no increase to be considered.
# Playford Hall

Playford Hall is a country house in the civil parish of Playford, in the East Suffolk district, in the county of Suffolk, England. Playford Hall is set in 30 acres, the gardens were designed in 1960 by Lady Penelope Aitken. Playford Hall is owned and occupied by the Melrose family and the grounds are sometimes opened to support charities. The house is a Grade II* listed building and the moated site is a scheduled monument.

## History

The house was built in the late 16th century, possibly 1597 for Anthony Felton. In 1813 Playford Hall was leased to Thomas Clarkson by Frederick, 5th Earl of Bristol. It had alternations in 1700 for Sir Thomas Felton and 1871 by Richard Makilwaine Phipson. Playford Hall was requisitioned during the Second World War. On 16 March 1966 Playford Hall was Grade II* listed as "Playford Hall and Attached Revetments Around The Most Inner Bank of The Enclosing Moat" though the bridge and revetments to the south arm of the moat were listed (as Grade II) separately as "Bridge and Revetments To The South Arm of The Moat Surrounding Playford Hall" on 25 January 1985. On 3 May 1994 the moated site became a scheduled monument.
# List of high commissioners of Sri Lanka to Pakistan

The Sri Lankan High Commissioner to the Pakistan is the Sri Lankan envoy to Pakistan. Countries belonging to the Commonwealth of Nations typically exchange High Commissioners, rather than Ambassadors. Though there are a few technical differences (for instance, whereas Ambassadors present their diplomatic credentials to the host country's head of state, High Commissioners are accredited to the head of government), they are in practice one and the same office. The Sri Lankan High Commissioner to Pakistan is concurrently accredited as Ambassador to Kyrgyzstan and Tajikistan.

## High Commissioners

* Tuan Burhanudeen Jayah (1950–1957)
* Major General Anton Muttukumaru (1959-1963)
* Major General H. W. G. Wijeyekoon (1963-1965)
* Hugh Fernando (1965-1968)
* Sir Razik Fareed (1968-1970)
* M. M. Mahroof (1970–1973)
* Theja Gunawardene (1974–1977)
* Dr Dharmasena Attygalle (1983-1985)
* Oscar de Livera (1985-1988)
* Austin Jayawardhana
* General G.H De Silva (1996-1998)
* Alfred K. David (1998-2000)
* General Srilal Weerasooriya (2000-2006)
* W. B. Dorakumbure (2006-2008)
* Air Chief Marshal Jayalath Weerakkody (2009-2016)
* Major General Jayanath Lokuketagodage (2016-2019)
* Vice Admiral Mohan Wijewickrama (2020-2023)
* Admiral Ravindra Wijegunaratne (2023-Present)
# Licenciado Benito Juárez, Sinaloa

Licenciado Benito Juárez or also known as Villa Juárez is a city in the Mexican municipality of Navolato. It has a population of 21,626 and is located at a medium height of 10 meters above sea level. It was part of the Culiacán Municipality until 1982, when it joined Navolato by order of Governor Antonio Toledo Corro.
# Plymouth Expresso

The Plymouth Expresso was a 1994 compact concept car by Plymouth. Its toy-like appearance (seen on rear-view mirrors, hubcaps, windows, and overall design) may be one of the reasons why it never went into production. The Expresso name however was used again as a trim package on the Plymouth Neon from 1997 to 1999, the Plymouth Voyager from 1998 to 1999, and the Plymouth Breeze from 1998 to 1999. The Expresso is seen today as the first in a series of concepts that led to the Chrysler PT Cruiser.
# Novia, esposa y amante

Novia, Esposa y Amante (English: Girlfriend, wife and lover) is a Mexican motion picture categorized as drama and romance film released in 1980.

## Synopsis

A wealthy young woman studies acting and meets a young film director who offers an independent film starring. Time goes by and they form a couple, but she realizes that he has no interests and aims to be the same thing in life. At the same time, she meets another film director and falls in love with him and then they get married. This man is a former partner of a strong woman who ends up hitting the girl. When her father dies, a friend offers her to take her away from her husband and offers her financial help. This relationship is transformed into an affair.

## Cast

* Pedro Armendáriz, Jr. → Esteban Ampudia
* Raúl Ramírez → Rodolfo Morales
* Mónica Prado → Irene
* Guillermo Capetillo → Juan
* Carlos East → Sr. Mendoza
* Daniela Romo → Laura Mendoza
* Víctor Junco → Ingeniero
* Marcelo Villamil → Painter
# List of mayors of Garnich

The mayor of Garnich is the mayor of the Luxembourgian commune of Garnich.

## List

| Name | Start | End |
| Charles Metzler | 1803 | 1817 |
| Nicolas Metzler | 1817 | 1836 |
| Peter Metzler (first time) | 1836 | 1858 |
| Jean-Nicolas Arend | 1858 | 1861 |
| Peter Metzler (second time) | 1861 | 1872 |
| Johann Müller | 1873 | 1879 |
| Jacques Schmitz | 1879 | 1922 |
| Henri Franck I | 1922 | 1924 |
| Edmond Kerschen | 1925 | 1945 |
| Nic Arend | 1946 | 1963 |
| Félix Jemming | 1964 | 1981 |
| Eugène Dondelinger | 1982 | 1993 |
| Henri Franck II | 1994 | 2011 |
| Georges Fohl | 2011 | present |

## Footnotes

* ↑ Mayor in name only under Nazi occupation (1940 - 1944)
# Pocker

Pocker may refer to:
* A nickname for the Devil
* A short name for the pool game poker pocket billiards
* A common misspelling of the card game poker
# Leucosphaerina

Leucosphaerina is a genus of fungi in the Hypocreales order. The relationship of this taxon to other taxa within the order is unknown (incertae sedis), and it has not yet been placed with certainty into any family.
# Li Long Lam

Professor Li Long Lam (Chinese: 李浪林; Mandarin: Li Lang Lin) is an experienced coastal and field archaeologist in Hong Kong. Graduated with a Bachelor of History at Wuhan University, he later received his master's degree at the University of London and his Doctor of Philosophy in Archaeology at Jilin University. He worked in Shenzhen before coming to Hong Kong to work at the Antiquities and Monument Office. From1988-2018, he worked in Hong Kong for over 30 years. In 1994, when Prof Li participated in the excavation in Kowloon Walled City, he discovered two stone-pieces (inscribed with Chinese characters 'North Door' and 'Kowloon Walled City') that are still on display near the Kowloon Walled City Park nowadays. Before his retirement in 2018, Dr. Li was a Curator at the Hong Kong Antiquities and Monuments Office. He is now a visiting professor at University of Chinese Academy of Sciences. Since 2021, he is appointed as the President of the Committee at the Hong Kong Archaeological Society.

## Academic Research

Li is famous for his study in Hong Kong pre-modern salt industry and coastal archaeology. Back in the 20th Century, there had been numerous sites of industry excavated along Hong Kong coastlines. The sites were believed to be lime or ceramic kilns by that time. Li was the first to argue that a number of sites are not kilns but stoves to produce salt. His argument alters the understanding of Hong Kong economic status in fifth to tenth Century Southeast Asia and eventually earned him a seat at the University of Chinese Academy of Sciences.
Li also participated in multiple important excavations, including the Kowloon Walled City excavation in 1994, the Tai Fu Tai Mansion project in 2001, a widely concerned Mong Kok excavation in 2004, and the Chi Ma Wan excavation.
# Li Lirong

Li Lirong (born 19 April 1963) is a Chinese handball player. She competed in the women's tournament at the 1988 Summer Olympics.
# Please Don't Tell Me How the Story Ends

"Please Don't Tell Me How the Story Ends" is a song written by Kris Kristofferson and first recorded by Bobby Bare, who included it on his Where Have All the Seasons Gone album in January 1971.
Kristofferson recorded the song with Rita Coolidge for their final duet album, Natural Act, and later with Mark Knopfler for The Austin Sessions.

## Ronnie Milsap version

In 1974, the song was recorded by American country music artist Ronnie Milsap. It was released in July, as the second single from the album Pure Love. The song was his fourth country hit and second number one on the country chart. With this song Milsap won his first Grammy award for Best Country Vocal Performance. The single stayed at number one for two weeks and spent a total of nine weeks on the country chart. Milsap himself recorded an earlier version of the song, released on his 1971 self-titled album while recording for Warner Bros. Records.

### Charts

| Chart (1974) | Peak position |
| US Billboard Hot 100 | 95 |
| US Hot Country Songs (Billboard) | 1 |
| Canadian RPM Country Tracks | 1 |
# Levitt

Levitt is an English variant Anglo-Norman surname or an Ashkenazi Jewish surname, and can refer to:

## People
### In arts and entertainment

* Alan "Al" Levitt (1932–1994), American jazz drummer
* Alfred Levitt (1894–2000), Russian–American painter and art historian
* Andrew Levitt (1970), American drag queen
* Alfred Lewis Levitt (1916–2002), American screenwriter blacklisted in the 1950s
* Gene Levitt (1920–1991), American film director
* Helen Levitt (1913–2009), American photographer
* Helen Slote Levitt (1916–1993), American screenwriter
* Igor Levit (born 1987) Russian-German pianist
* Joseph Gordon-Levitt (b. 1981), American actor
* Saul Levitt (1911–1977), American playwright
* Steve Levitt, American actor

### In science and academia

* Herschel Levit (1912–1986), American artist, designer, professor
* Malcolm Harris Levitt (b. 1957), British physical chemist, professor of physical chemistry at the University of Southampton, UK. Nuclear magnetic resonance (NMR) spectroscopist.
* Michael Levitt (biophysicist) (b. 1947), British biophysicist, professor of structural biology at Stanford University, California, and one of the founders of modern computational biology
* Norman Levitt (1943–2009), American mathematician
* Peggy Levitt (?), American sociologist
* Steven Levitt (b. 1967), American economist, author of Freakonomics
* Theodore Levitt (1925–2006), American business theorist; coined the term "marketing myopia"
* Toby Levitt (1908–1958), South African-born endocrinologist and author of a standard textbook on the thyroid

### In other fields

* Arthur Levitt (b. 1931), former chairman of the U.S. Securities and Exchange Commission
* Chad Levitt (b. 1975), American NFL football player
* Dorothy Levitt (1882–1922), English female racing driver
* Tom Levitt (b. 1954), British politician
* William Levitt (1907–1994), American real-estate developer, namesake of the Levittowns
# Nozaki Station

Nozaki Station is the name of two railway stations in Japan:
* Nozaki Station (Osaka)
* Nozaki Station (Tochigi)
# Liknades

Liknades is a village located in the Voio municipality, situated in western Kozani regional unit, in the Greek region of Western Macedonia. The village is 75 kilometers west of the town of Kozani. The community consists of the villages Liknades and Lefki.
Liknades's elevation is 741 meters above sea level. At the 2021 census the population was 29.
On a hilltop located in the side of the village were discovered the remains of an important ancient settlement of Elimiotis.
Liknades was a mixed village and a part of its population were Greek speaking Muslim Vallahades. In 1923, 160 inhabitants (30 families) were Muslim in Liknades.
# Liber amicorum

Liber amicorum (Latin for 'book of friends') may refer to:
* Album amicorum, a collection of friends' signatures and drawings
* Festschrift, a scholarly anthology in honour of a distinguished colleague
# Liber beneficiorum

A Liber beneficiorum ("Book of Benefice") is a register concerning beneficials, benefactors, properties and privileges.
# Polacanthopoda tigrina

Polacanthopoda tigrina is a moth in the family Noctuidae first described by Herbert Druce in 1882. It is found in Cameroon, the Republic of Congo, the Democratic Republic of Congo, Gabon, Ghana, Guinea, Nigeria and Uganda.
The forewings are black and the outer margin reddish brown. There are two yellowish white bands close to the base, a white streak at the end of the cell and beyond it a wide yellowish-white band broken into two small spots at the anal angle. Between these are some transverse blue streaks. The hindwings are bright orange, with the outer margins broadly black. The fringe is black and white. The underside of the forewings is black, the base yellow, the white streak at the end of the cell and the band beyond are the same as on the upperside. The outer margin is brown. The underside of the hindwings is the same as the upperside, but the black outer margin is enclosed in a series of white spots.
# Liberty, Halifax County, Virginia

36°53′4″N 78°58′29″W﻿ / ﻿36.88444°N 78.97472°W﻿ / 36.88444; -78.97472 Liberty is an unincorporated community in Halifax County, Virginia, United States, near Nathalie. It lies at an elevation of 680 feet (186 m).
# Lichenaula drosias

Lichenaula drosias is a moth in the family Xyloryctidae. It was described by Oswald Bertram Lower in 1899. It is found in Australia, where it has been recorded from the Northern Territory, New South Wales and Queensland.
The wingspan is 20–22 mm. The forewings are white, very finely irrorated (sprinkled) with black and grey scales, so as to appear ashy-grey whitish. The extreme costal edge is whitish and there is a small blotch-like suffusion in the disc at two-fifths from the base, more or less connected by a fine black line from the base to the middle. The blotch is immediately followed by a well marked spot of ground colour and there is an obscure row of blackish spots along the apical fifth of the costa. The hindwings are pale greyish fuscous.
# Polia nimbosa

Polia nimbosa, the stormy arches, is a species of cutworm or dart moth in the family Noctuidae. It is found in North America.
The MONA or Hodges number for Polia nimbosa is 10275.

## Subspecies

These three subspecies belong to the species Polia nimbosa:
* Polia nimbosa mystica Smith, 1898
* Polia nimbosa mysticoides Barnes & Benjamin, 1924
* Polia nimbosa nimbosa
# Plotkin bound

In the mathematics of coding theory, the Plotkin bound, named after Morris Plotkin, is a limit (or bound) on the maximum possible number of codewords in binary codes of given length n and given minimum distance d.

## Statement of the bound

A code is considered "binary" if the codewords use symbols from the binary alphabet $\{0,1\}$. In particular, if all codewords have a fixed length n, then the binary code has length n. Equivalently, in this case the codewords can be considered elements of vector space $\mathbb {F} _{2}^{n}$ over the finite field $\mathbb {F} _{2}$. Let $d$ be the minimum distance of $C$, i.e.
    $d=\min _{x,y\in C,x\neq y}d(x,y)$
where $d(x,y)$ is the Hamming distance between $x$ and $y$. The expression $A_{2}(n,d)$ represents the maximum number of possible codewords in a binary code of length $n$ and minimum distance $d$. The Plotkin bound places a limit on this expression.
Theorem (Plotkin bound):
i) If $d$ is even and $2d>n$, then
    $A_{2}(n,d)\leq 2\left\lfloor {\frac {d}{2d-n}}\right\rfloor .$
ii) If $d$ is odd and $2d+1>n$, then
    $A_{2}(n,d)\leq 2\left\lfloor {\frac {d+1}{2d+1-n}}\right\rfloor .$
iii) If $d$ is even, then
    $A_{2}(2d,d)\leq 4d.$
iv) If $d$ is odd, then
    $A_{2}(2d+1,d)\leq 4d+4$
where $\left\lfloor ~\right\rfloor$ denotes the floor function.

## Proof of case i

Let $d(x,y)$ be the Hamming distance of $x$ and $y$, and $M$ be the number of elements in $C$ (thus, $M$ is equal to $A_{2}(n,d)$). The bound is proved by bounding the quantity $\sum _{(x,y)\in C^{2},x\neq y}d(x,y)$ in two different ways.
On the one hand, there are $M$ choices for $x$ and for each such choice, there are $M-1$ choices for $y$. Since by definition $d(x,y)\geq d$ for all $x$ and $y$ ($x\neq y$), it follows that
    $\sum _{(x,y)\in C^{2},x\neq y}d(x,y)\geq M(M-1)d.$
On the other hand, let $A$ be an $M\times n$ matrix whose rows are the elements of $C$. Let $s_{i}$ be the number of zeros contained in the $i$'th column of $A$. This means that the $i$'th column contains $M-s_{i}$ ones. Each choice of a zero and a one in the same column contributes exactly $2$ (because $d(x,y)=d(y,x)$) to the sum $\sum _{(x,y)\in C,x\neq y}d(x,y)$ and therefore
    $\sum _{(x,y)\in C,x\neq y}d(x,y)=\sum _{i=1}^{n}2s_{i}(M-s_{i}).$
The quantity on the right is maximized if and only if $s_{i}=M/2$ holds for all $i$ (at this point of the proof we ignore the fact, that the $s_{i}$ are integers), then
    $\sum _{(x,y)\in C,x\neq y}d(x,y)\leq {\frac {1}{2}}nM^{2}.$
Combining the upper and lower bounds for $\sum _{(x,y)\in C,x\neq y}d(x,y)$ that we have just derived,
    $M(M-1)d\leq {\frac {1}{2}}nM^{2}$
which given that $2d>n$ is equivalent to
    $M\leq {\frac {2d}{2d-n}}.$
Since $M$ is even, it follows that
    $M\leq 2\left\lfloor {\frac {d}{2d-n}}\right\rfloor .$
This completes the proof of the bound.