OpenLLM-France/wikimedia huggingface dataset:
# Festucalex prolixus

Festucalex prolixus is a species of marine fish of the family Syngnathidae. It is found in the Western Central Pacific, from the Sulu-Celebes Sea and around west Papua New Guinea, Indonesia, including Cenderawasih Bay. Known specimens come from trawls of 0–167 metres (0–548 ft), so it is thought to inhabit waters deeper than 40 metres (130 ft). Very little is known about this species, but it is expected to be ovoviviparous and to feed on small crustaceans.
# Oropom

Oropom may refer to:
* the Oropom people
* the Oropom language
# Fehraltorf railway station

Fehraltorf is a railway station in the Swiss canton of Zurich and municipality of Fehraltorf. The station is located on the Effretikon to Hinwil railway line.

## Service

The station is an intermediate stop on Zurich S-Bahn service S3, which links Zürich Hardbrücke and Wetzikon via Zürich Stadelhofen and Effretikon. During rush hour, the S3 continues from Hardbrücke to Bülach. Fehraltorf is also served by S-Bahn service S19 during peak periods. On weekends, there is a nighttime S-Bahn service (SN8) offered by ZVV. Summary of all S-Bahn services:
* Zürich S-Bahn:
** S3: half-hourly service to Hardbrücke (or Bülach during peak hour) via Zürich HB, and to Wetzikon.
** S19: half-hourly service during peak hours to Koblenz via Zürich HB, and to Pfäffikon ZH.
** Nighttime S-Bahn (only during weekends):
*** SN8: hourly service to Lachen via Zürich HB, and to Pfäffikon ZH.
# Poldark (disambiguation)

Poldark is a series of historical novels by Winston Graham, published from 1945 to 1953 and continued from 1973 to 2002.
Poldark may also refer to:
* Poldark (1975 TV series), a BBC television series
* Poldark (2015 TV series), a BBC television series
* Poldark Mine, a tourist attraction near the town of Helston in Cornwall, England
# Paolo Marsi

Paolo Marsi or Paolo Marso, in Latin Paulus Marsus or Paulus Marsus Piscinas (1440–1484) was an Italian humanist and poet known primarily for his commentary on the Fasti of Ovid.
Marsi was born at Pescina, and was the brother of the Pietro Marsi who was an acquaintance of Erasmus. He was a student of Pomponio Leto, and became a professor of rhetoric. He was a friend of Lodovico Lazzarelli, and a member of the Roman Academy who participated in antiquarian activities such as celebrating the founding of Rome. In the 1460s, several of the sodality's members, including the Marsi brothers, were imprisoned for fomenting "republicanism, paganism, and conspiracy". Marsi was among the poets who addressed homoerotic praise in the manner of Martial to Lucio Fazini, a handsome young scholar who was also incarcerated and tortured for pursuing classical studies.
Marsi died in 1484, shortly after he delivered the funeral oration for Andrea Brenta.
Marsi's commentary had a "supplemental influence" on The Rape of Lucrece by Shakespeare, who drew primarily on Ovid's account in the Fasti.
# Paraburkholderia phymatum

Paraburkholderia phymatum is a species of bacteria that is capable of symbiotic nitrogen fixation with the legumes Machaerium lunatum and Mimosa pudica. Recently, the genome (8.67 Mbp long) was sequenced. It consists of two chromosomes (3.49 and 2.7 Mbp), a megaplasmid (1.9 Mbp), and a plasmid hosting the symbiotic functions (0.56 Mbp).
# Paraburkholderia phenoliruptrix

Paraburkholderia phenoliruptrix is a species of bacteria.
# Paraburkholderia sartisoli

Paraburkholderia sartisoli is a gram-negative, aerobic catalase and oxidase-positive rod-shaped bacterium from the genus Paraburkholderia and the family Burkholderiaceae which was isolated from polycyclic aromatic hydrocarbon contaminated soil in New Zealand.
# ParDE type II toxin-antitoxin system

The parDE type II toxin-antitoxin system is one example of the bacterial toxin-antitoxin (TA) systems that encode two proteins, one a potent inhibitor of cell proliferation (toxin) and the other its specific antidote (antitoxin). These systems preferentially guarantee growth of plasmid-carrying daughter cells in a bacterial population by killing newborn bacteria that have not inherited a plasmid copy at cell division (post-segregational killing).
ParD is a plasmid anti-toxin that forms a ribbon-helix-helix DNA binding structure. It stabilises plasmids by inhibiting ParE toxicity in cells that express ParD and ParE. ParD forms a dimer and also regulates its own promoter (parDE). As with CcdB the toxin target is DNA gyrase. Induction of ParE toxin results in inhibition of cell division but not cell growth.
The parD and ccD systems are found to be strikingly similar in terms of their structures and actions. The antitoxin protein of each system interacts with its cognate toxin to neutralise the activity of the toxin and in the process the complex of the two becomes an efficient transcription repressor.
# Éditions de l'Olivier

The Éditions de l'Olivier are a French publishing house created by Olivier Cohen and located 96 Boulevard du Montparnasse, in the 14th arrondissement of Paris. Established in 1991, this company specializes in French and foreign literature.
# Éditions de l'Atelier

The Éditions de l'Atelier is a French publishing house. It was founded as Éditions Ouvrières in 1939. It was the brainchild of a library opened by the Young Christian Workers for the working class in Paris ten years earlier, in 1929, which started publishing books in 1930. The publishing house changed its name in 1993. It is headquartered in Ivry-sur-Seine.
# Paralyzer (disambiguation)

Paralyzer is a first single from Finger Eleven's fifth album.
Paralyzer or paralyser may also refer to:
* Paralyser, that which causes paralysis (the complete loss of muscle function for one or more muscle groups)
* Paralyzer, the alias of Randall Darby, a fictional mutant character
* Paralyzer, a cocktail consisting of cola, milk, coffee liqueur, and vodka, variant of a Black Russian
# Çakmak, Nurdağı

Çakmak, also known as Çerkes Çakmağı or Muhacirincedit, is a neighbourhood in the municipality and district of Nurdağı, Gaziantep Province, Turkey.
It is inhabited by Circassians, Alevi Kurds and Sunni Turks, and had a population of 192 in 2022. Circassian tribes in the village are the Abzakhs, Kabardians, and Shapsugs.
# Blood banana

The blood banana (Musa acuminata var. zebrina), is a variety of the wild banana Musa acuminata native to Sumatra, Indonesia. The blood banana is an ornamental plant, named for the dark red patches on its leaves, though its small-seeded fruits are also edible. It grows 6' to 8' tall in the wild, but is well-adapted to container growing and can be maintained at 3' to 5'. It grows best in full or partial sun and is hardy in zones 9 - 11.

## Taxonomy and nomenclature

The blood banana is a variety of the wild banana species Musa acuminata, one of the two ancestors of modern edible bananas. It was once classified as separate species under the now invalid names (synonyms) Musa zebrina and Musa sumatrana. It was also sometimes incorrectly classified as a cultivar. The variety is not accepted by some sources, including the World Checklist of Selected Plant Families, which regards it as part of the nominate subspecies of Musa acuminata, M. acuminata subsp. acuminata.
The blood banana is also known as the red banana tree, though it should not be confused with the red banana cultivar. Other common names in English include seeded red banana, Sumatra ornamental banana, and maroon-variegated banana plant. They are also known as banano rojo in Spanish, ゼブリナバナナ (zeburina banana) in Japanese, กล้วยมะนี (kluai ma ni) in Thai, and chuối kiểng in Vietnamese.

## Description

Blood bananas are characterized by dark red patches of variable sizes on their dark green leaves. Their pseudostems are characteristically very slender. They bear small, slender fruits filled with grape-like seeds.

## Distribution

Blood bananas are native to Java, Indonesia. They are notable for being one of the earliest banana subspecies to be spread by humans out of Southeast Asia. Introduced westward to Africa, they became the ancestors for the genetically distinct and commercially important East African Highland bananas (Mutika/Lujugira subgroup of the AAA group).
It is probably the only seeded banana to ever be introduced into Hawaii before European contact. It is known as the maiʻa ʻoa in Hawaiian, though the name is also applied to the species Musa balbisiana, which was introduced later on.

## Gallery

* Essentially unpatterned young plant at Longwood Gardens
* Closeup of a strongly patterned leaf
* Inflorescence
# 1980 City of Aberdeen District Council election

The 1980 City of Aberdeen District Council election took place on 1 May 1980 to elect members of City of Aberdeen Council, as part of that years Scottish local elections.

## Election results

City of Aberdeen Local Election Result 1980 :
| Party | Seats | Net gain/loss | Seats % | Votes % | Votes | +/− |
| Labour | 27 | 5 | | 44.3 | 22,900 | 6.8 |
| Conservative | 13 | 3 | | 32.4 | 16,748 | 3.6 |
| Liberal | 8 | 1 | | 18.7 | 9,679 | 2.9 |
| SNP | 0 | 0 | 0.0 | 4.1 | 2,122 | 1.2 |
| Independent | 0 | 0 | 0.0 | 0.3 | 137 | 3.5 |
| Communist | 0 | 0 | 0.0 | 0.1 | 68 | 0.2 |
# Niní Cáffaro

Erasmo Alfonso Cáffaro Durán, most known as Niní Cáffaro (born November 25, 1939, in San Pedro de Macorís, Dominican Republic), is an internationally known singer.

## Biography

Cáffaro began singing gospel while attending elementary school. He started his professional career as a singer in 1959, participating in the Santo Domingo television show La Hora del Moro, hosted by Rafael Solano and transmitted by Rahintel.
In 1961 he made his first recording, Violeta. Later, in 1962, he recorded Juan Lockward's song "Ayúdame a olvidar".
In 1965, Cáffaro continued his career with the hit song "En ruinas", written by Rafael Solano. Later, he recorded a cover of the famous hit song: "Cada vez más".
Cáffaro became more widely known when he won the First Prize Award of the Festival de la Cancion Dominicana in 1968 with Rafael Solano's song "Por Amor". This propelled him to international fame. The next year, he won one of the awards in the first Festival de la Cancion Latina in Mexico Later, in 1973, he won the third award in the Festival OTI de la Canción in Brazil. Cáffaro subsequently performed concerts in Puerto Rico, Colombia, the United States, Venezuela, Spain, Curaçao, Aruba and Cuba. He became known as El Señor de los Festivales or "The Festival Master."
Nini Cáffaro is still active as a singer. He currently works for the Cervecería Nacional Dominicana. Cáffaro is married with four children and six grandchildren.

## Discography

* Niní Cáffaro y Sus Éxitos (1960)
* Para Ustedes (1965)
* Qué Grande Es el Amor (1967)
* Por Amor (1968)
* Está Bien (1970)
* Niní Cáffaro (1973)
* Viejo Amigo (1994)
# STSI

STSI can refer to:
* Space Telescope Science Institute, NASA-sponsored institute at Johns Hopkins University
* Sekolah Tinggi Seni Indonesia (disambiguation), several arts universities in Indonesia
# 2000 Esiliiga

The 2000 Esiliiga is the tenth season of the Esiliiga, second-highest Estonian league for association football clubs, since its establishment in 1992.

## Final table

| Pos | Team | Pld | W | D | L | GF | GA | GD | Pts | Promotion or relegation |
| 1 | FC Maardu (P) | 28 | 27 | 0 | 1 | 147 | 21 | +126 | 81 | Promotion to Meistriliiga |
| 2 | Tervis | 28 | 16 | 3 | 9 | 63 | 34 | +29 | 51 | Qualification for promotion play-offs |
| 3 | Viljandi | 28 | 12 | 4 | 12 | 31 | 46 | −15 | 40 | |
| 4 | M.C. | 28 | 11 | 5 | 12 | 63 | 49 | +14 | 38 | |
| 5 | Dünamo | 28 | 11 | 2 | 15 | 61 | 72 | −11 | 35 | |
| 6 | Merkuur | 28 | 9 | 7 | 12 | 42 | 62 | −20 | 34 | Qualification for relegation play-offs |
| 7 | Muhumaa (R) | 28 | 8 | 3 | 17 | 35 | 79 | −44 | 27 | Relegation to II Liiga |
| 8 | FC Lelle (R) | 28 | 4 | 4 | 20 | 31 | 110 | −79 | 16 | Relegation to II Liiga |

## Promotion playoff

FC Kuressaare were awarded the playoff win after JK Tervis Pärnu withdrew due to unavailability of players active for the Estonian U-18 team. Kuressaare remained in Meistriliiga, Tervis in Esiliiga.
# Knochen (hill)

The Knochen is a monadnock between the village of Raschau-Markersbach and the town of Schwarzenberg in the Saxon part of the Ore Mountains in southeastern Germany. Its summit lies 551.4 metres above sea level.

## Description

The heights rise about 100 metres above the floors of the northwards-running Schwarzbach valley and the Große Mittweida valley to the south. The hill contains several lodes and deposits of ore. Within them, non-ferrous metal skarns occur - some forming gravel deposits and bearing pyrites - as well as lodes of a bismuth-cobalt-nickel-silver formation.
As early as the 17th century the Knochen was opened up by numerous pits. Among the most important mines were the Gottes Seegen, St. Paulus and Drei Brüder pits, as well as the Allerheiligen-Fundgrube, from which silver, bismuth and cobalt ores were extracted in 1713. Besides the mines, in the middle of the 18th century a vitriol and sulphur works was established. From 1818 it also extracted arsenic using 5 furnaces, which was sold to paint factories in Hamburg, France and Austria. After the Allerheiligen works in Raschau was closed in the face of state competition from Freiberg in 1871, it was re-opened at Beierfeld in 1876.

## Literature

* Siegfried Sieber: Um Aue, Schwarzenberg und Johanngeorgenstadt. Akademie-Verlag, Berlin 1972, pp. 89ff.
# American Poster Institute

The American Poster Institute (API) is a California nonprofit corporation dedicated to promoting poster art and serving poster artists. Based in San Francisco, the API was formed in 2002 by a small group of poster artists and supporters.

## Purpose

Among the API's stated goals are:
* Support for the community of artists creating entertainment-related posters;
* Fostering interaction and communication between these artists:
* Constantly improving standards in the field; and
* Furthering public awareness and appreciation of the art form.

## Activities

Each year API organizes two or more FLATSTOCK poster exhibitions to showcase the work of its members. These exhibitions typically feature as many as 100 poster artists from all over the US, overseas, and Canada.
The first FLATSTOCK show was held in San Francisco in 2002. Each Spring since March 2003, the FLATSTOCK show has been part of the South by Southwest Music Conference (SXSW) in Austin, Texas, and it has been a part of the Bumbershoot Music Festival in Seattle each Fall.
# Kitipun

"Kitipun" is a song by Dominican singer-songwriter Juan Luis Guerra. It was written by Guerra and released by Universal Music Latin on April 4, 2019 as the lead single from his fourteenth studio album, Literal. The song reached number one in Dominican Republic and Puerto Rico, as well as reached the top 10 in El Salvador, Panama and Venezuela, the top 20 in Guatemala and the top 30 in Ecuador. The song won Best Tropical Song at the 20th Latin Grammy Awards.

## Charts

| Chart (2019) | Peak position |
| Dominican Republic (Monitor Latino) | 1 |
| Ecuador (National-Report) | 23 |
| El Salvador (Monitor Latino) | 10 |
| Guatemala (Monitor Latino) | 11 |
| Panama (Monitor Latino) | 10 |
| Puerto Rico (Monitor Latino) | 1 |
| US Latin Airplay (Billboard) | 26 |
| US Tropical Airplay (Billboard) | 4 |
| US Latin Pop Airplay (Billboard) | 18 |
| Venezuela (Monitor Latino) | 6 |
| Venezuela (National-Report) | 4 |
# Zhide

Zhide may refer to:

## Historical eras

* Zhide (至德, 583–586), era name used by Chen Shubao, emperor of the Chen dynasty
* Zhide (至德, 756–758), era name used by Emperor Suzong of Tang
# Zhangheotheriidae

Zhangheotheriidae is a possibly paraphyletic family of "symmetrodont" mammals that is currently known from Early Cretaceous deposits in China and Russia. Six genera are currently recognized, Anebodon, Kiyatherium, Maotherium, Ningchengodon, Origolestes, and Zhangheotherium.
# Zhangguzhuang

Zhangguzhuang (Chinese: 张古庄镇) is a township-level division of Xinji, Shijiazhuang, Hebei, China.
# Klobuk (disambiguation)

Klobuk is an item of traditional clothing worn by Eastern Orthodox and Eastern Catholic monks and bishops.
Klobuk may also refer to:
* Klobuk (Ljubuški), a village in the Ljubuški municipality of Bosnia and Herzegovina
* Klobuk (Trebinje), a village in the Trebinje municipality of Bosnia and Herzegovina
# Klobuchar (surname)

Klobuchar is a surname, originating from the Croatian, Slovene and Serbian language surname Klobučar.
People with this surname include:
* Amy Klobuchar (born 1960), United States Senator and 2020 presidential candidate
* Anna Klobuchar Clemenc (1888–1956), American labor activist
* Jim Klobuchar (1928–2021; father of Amy), American journalist, author, and travel guide
# Amine (disambiguation)

An amine is an organic compound.
Amine may also refer to:
* Amine (name), alternate spelling of Amin
* Amine (singer), a French-Moroccan R&B singer
* Aminé (born 1994), American rapper
# American Wrestling Alliance

American Wrestling Alliance may refer to:
* American Wrestling Association, a defunct professional wrestling promotion headquartered in Minneapolis, Minnesota, United States
* American Wrestling Association, name used by professional wrestling promoter Paul Bowser for an alleged governing body responsible for sanctioning the AWA World Heavyweight Championship (Boston version)
* Big Time Wrestling (San Francisco), a defunct professional wrestling promotion headquartered in San Francisco, California, United States
# Knowlton

Knowlton may refer to:

## People

* Knowlton (surname), any of several people with the surname
* Justice Knowlton (disambiguation)
* Knowlton Ames (1868-1931), US athlete in football
* Knowlton Nash (1927-2014), Canadian newsman
* E. Knowlton Fogg (1837-1900), US businessman

## Places
### United Kingdom

* Knowlton Circles, a complex of henges and earthworks in Dorset
* Knowlton Court, a country estate in Kent
* Knowlton, Dorset, a former ecclesiastical and civil parish in Woodlands, Dorset
* Knowlton Hundred, an area in Dorset County
* Knowlton, Kent a parish in England
* Knowlton railway station, a stop on the East Kent Light Railway from 1916 until 1948

### United States
#### Structures

* Knowlton Hall, a building complex on the Austin E. Knowlton School (Columbus, Ohio)
* Knowlton Hat Factory, an historic structure in Ashford, Connecticut
* Ebenezer Knowlton House, an historic structure in Montville, Maine
* Knowlton Mansion, an historic structure in Philadelphia, Pennsylvania
* Knowlton Memorial Hall, a museum in Ashford, Connecticut

#### Inhabited places

* Knowlton (CDP), Wisconsin, a census-designated area in Marathon County, Wisconsin
* Knowlton, Wisconsin, a town in Marathon County, Wisconsin
* Knowlton Township, New Jersey, a township in Warren County, New Jersey

### Canada

* Knowlton, Quebec, a village in Brome Lake, in the Montérégie region of Quebec

## Other uses

* Hill & Knowlton, a New York City-based global public relations company
* Knowlton's Rangers, an early US military intelligence group
# Kohlschwarz

Kohlschwarz is a former municipality in the district of Voitsberg in the Austrian state of Styria. Since the 2015 Styria municipal structural reform, it is part of the municipality Kainach bei Voitsberg.

## Geography

Kohlschwarz lies west of Graz.
# Kneser's theorem (differential equations)

In mathematics, the Kneser theorem can refer to two distinct theorems in the field of ordinary differential equations:
* the first one, named after Adolf Kneser, provides criteria to decide whether a differential equation is oscillating or not;
* the other one, named after Hellmuth Kneser, is about the topology of the set of all solutions of an initial value problem with continuous right hand side.

## Statement of the theorem due to A. Kneser

Consider an ordinary linear homogeneous differential equation of the form
    $y''+q(x)y=0$
with
    $q:[0,+\infty )\to \mathbb {R}$
continuous. We say this equation is oscillating if it has a solution y with infinitely many zeros, and non-oscillating otherwise.
The theorem states that the equation is non-oscillating if
    $\limsup _{x\to +\infty }x^{2}q(x)<{\tfrac {1}{4}}$
and oscillating if
    $\liminf _{x\to +\infty }x^{2}q(x)>{\tfrac {1}{4}}.$

### Example

To illustrate the theorem consider
    $q(x)=\left({\frac {1}{4}}-a\right)x^{-2}\quad {\text{for}}\quad x>0$
where $a$ is real and non-zero. According to the theorem, solutions will be oscillating or not depending on whether $a$ is positive (non-oscillating) or negative (oscillating) because
    $\limsup _{x\to +\infty }x^{2}q(x)=\liminf _{x\to +\infty }x^{2}q(x)={\frac {1}{4}}-a$
To find the solutions for this choice of $q(x)$, and verify the theorem for this example, substitute the 'Ansatz'
    $y(x)=x^{n}$
which gives
    $n(n-1)+{\frac {1}{4}}-a=\left(n-{\frac {1}{2}}\right)^{2}-a=0$
This means that (for non-zero $a$) the general solution is
    $y(x)=Ax^{{\frac {1}{2}}+{\sqrt {a}}}+Bx^{{\frac {1}{2}}-{\sqrt {a}}}$
where $A$ and $B$ are arbitrary constants.
It is not hard to see that for positive $a$ the solutions do not oscillate while for negative $a=-\omega ^{2}$ the identity
    $x^{{\frac {1}{2}}\pm i\omega }={\sqrt {x}}\ e^{\pm (i\omega )\ln {x}}={\sqrt {x}}\ (\cos {(\omega \ln x)}\pm i\sin {(\omega \ln x)})$
shows that they do.
The general result follows from this example by the Sturm–Picone comparison theorem.

### Extensions

There are many extensions to this result, such as the Gesztesy–Ünal criterion.

## Statement of the theorem due to H. Kneser

While Peano's existence theorem guarantees the existence of solutions of certain initial values problems with continuous right hand side, H. Kneser's theorem deals with the topology of the set of those solutions. Precisely, H. Kneser's theorem states the following:
Let $f\colon \mathbb {R} \times \mathbb {R} ^{n}\rightarrow \mathbb {R} ^{n}$ be a continuous function on the region ${\mathcal {R}}:=[t_{0},t_{0}+a]\times \{x\in \mathbb {R} ^{n}:\Vert x-x_{0}\Vert \leq b\}$, and such that $|f(t,x)|\leq M$ for all $(t,x)\in {\mathcal {R}}$.
Given a real number $c$ satisfying $t_{0}<c\leq t_{0}+\min(a,b/M)$, define the set $S_{c}$ as the set of points $x_{c}$ for which there is a solution $x=x(t)$ of ${\dot {x}}=f(t,x)$ such that $x(t_{0})=x_{0}$ and $x(c)=x_{c}$. Then $S_{c}$ is a closed and connected set.
# Kneser–Tits conjecture

In mathematics, the Kneser–Tits problem, introduced by Tits (1964) based on a suggestion by Martin Kneser, asks whether the Whitehead group W(G,K) of a semisimple simply connected isotropic algebraic group G over a field K is trivial. ["Généralisant le problème de Tannaka-Artin, M.Kneser a posé la question suivante que j’ai imprudemment transformé en conjecture." - J. Tits 1978.] The Whitehead group is the quotient of the rational points of G by the normal subgroup generated by K-subgroups isomorphic to the additive group.

## Fields for which the Whitehead group vanishes

A special case of the Kneser–Tits problem asks for which fields the Whitehead group of a semisimple almost simple simply connected isotropic algebraic group is always trivial. Platonov (1969) showed that this Whitehead group is trivial for local fields K, and gave examples of fields for which it is not always trivial. For global fields the combined work of several authors shows that this Whitehead group is always trivial (Gille 2009).
# Amydria brevipennella

Amydria brevipennella is a moth of the family Acrolophidae. It is found in North America, including Florida, Maryland, North Carolina, Ohio, Tennessee, Virginia and West Virginia.