OpenLLM-France/wikimedia huggingface dataset:
# Böhm's bee-eater

Böhm's bee-eater (Merops boehmi) is a species of bird in the family Meropidae. It is found in Democratic Republic of the Congo, Malawi, Mozambique, Tanzania, and Zambia.
The name of this bird commemorates the German zoologist Richard Böhm.
# Chrysosplenium alternifolium

Chrysosplenium alternifolium is a species of flowering plant in the saxifrage family known as the alternate-leaved golden-saxifrage. It is a mat-forming perennial of wet places that grows between 5 and 15 cm (2 and 6 in) tall. It blooms from March onward.

## Description

Alternate-leaved golden-saxifrage is a perennial, mat-forming plant with trailing stems growing to a height of 5 to 15 cm (2 to 6 in). The fragile three-sided stems are hairy on the lower parts of the plant but smooth above. The alternately arranged leaves are stalked, broad and kidney-shaped with a few rounded shallow teeth and a few hairs. The flowers are surrounded by yellowish-green bracts and have down-turned yellowish-green sepals but no petals. The central flower in the corymb has five lobes and the others four lobes. There are eight stamens and two styles which are fused at the base. The fruit is a bowl-shaped lidded capsule. This plant flowers from April to June.

## Distribution and habitat

Alternate-leaved golden-saxifrage is distributed across much of the cooler and wetter parts of Europe. Its natural habitat is streamsides, ditch verges, bogs, woodland seeps, waterside meadows and other wet places. It flowers very early in the year while woodland is relatively unshaded and before leaves have appeared on the trees. Raindrops striking the lids of the seed capsules cause them to be knocked off and the seed dispersed with the water splashes.

## Status

This plant is in decline through a large part of its range because of the decrease of suitable wetland habitat. In France, it is protected in the regions of Île-de-France, Picardie, Provence-Alpes-Côte d'Azur, Nord-Pas-de-Calais, Limousin and in the central region Centre.
# Kroll & Prumni

Kroll & Prumni was the first wargame to be released by the Italian company International Team, in 1979. It is a hex map-based, science fiction-themed wargame, designed by Marco Donadoni, IT's chief designer, who also authored such IT best-sellers as Zargo's Lords. After IT went bankrupt in the late 1980s, the game was republished by Eurogames under title Colonisator. As with other IT titles, Kroll & Prumni is characterized by an attractive graphic design, probably due to Enea Riboldi (uncredited).

## Description

Kroll & Prumni is a science fiction game for 2 players, each governing one of two factions, namely the "Kroll" and the "Prumni". The hex map of the game depicts an area of space with planets and asteroids. The opponents control a fleet of starships (including fighters, cruisers, transport ships, and mobile bases) and their goal is to colonize planets and defeat the enemy fleet. At game setup, only a small part of each fleet is deployed on the map; a relevant part of the players' strategy is in choosing when, and in which order, to deploy the other units.
# Krol

Krol is a surname of several possible origins.
It may be a Dutch surname. It originally was a nickname of someone with curly hair (krul still means "curl" in Modern Dutch). As well as or the German surname Kroll.
The name may also be a direct translation stemming from a version of the Polish surname Król, the Belarusian/Ukrainian surname Krol', both literally translated to English is "King".

## Krol

* Aaron Krol (born 1979), Computer Programmer and Hacker
* Aaron Krol (1964-2011), Computer Programmer
* Bernhard Krol [de; fi; ja; ru] (1920–2015), German horn player and composer
* Ed Krol (born 1951), American internet pioneer and technology writer
* George A. Krol (born 1956), American diplomat
* Gerrit Krol (1934–2013), Dutch author, essayist and writer
* Gerrit Krol (politician) [fr; fy; nl] (born 1945), Dutch CDA politician
* Hans Krol (born 1943), Dutch librarian and historian
* Henk Krol (born 1950), Dutch journalist, publisher, and politician
* Ian Krol (born 1991), American baseball pitcher
* Jack Krol (1936–1994), American baseball coach and manager
* Joe Krol (1915-1993), Canadian ice hockey player
* Joe Krol (1919–2008), Canadian Football League player
* John Krol (1910–1996), American Roman Catholic Cardinal
* Katharine L. Krol, M.D., FSIR, FACR, American interventional radiologist
* Leendert Krol (born 1939), Dutch field hockey player.
* Louisa John-Krol, Australian folk/pop musician
* Melvin Krol (born 1998), German football forward
* Mike Krol (born 1984), American musician and graphic designer
* Petr Krol (born 1965), Czech weightlifter
* Petra Krol (fl. 1970s), East German slalom canoeist
* Ruud Krol (born 1949), Dutch footballer and coach
* Sebastiaen Jansen Krol (1595–1674), Dutch Director-General of New Netherland
* Thomas Krol (born 1992), Dutch speed skater
* Torsten Krol, Australian novelist
* Mike Krol (born 1984), American musician

## Król

Król (Polish pronunciation:) is a Polish surname meaning "king" and may refer to:
* Aleksandra Król (born 1990), Polish snowboarder
* Artur Król [de; nl; pl] (born 1983), Polish racing cyclist
* Jan Król (born 1950), Polish economist and politician
* Joachim Król (born 1957), German actor of Polish descent
* Kamil Król (born 1987), Polish football striker
* Krzysztof Król (born 1987), Polish football defender
* Marcin Król z Żurawicy (c. 1422–1460), Polish mathematician, astronomer, and physician
* Paweł Król (born 1960), Polish international footballer
* Piotr Marek Król (born 1974), Polish politician
* Rafał Król (born 1989), Polish football midfielder
* Stanisław Król (1916–1944), Polish fighter pilot
* Wacław Król (1915–1991), Polish military pilot
* Wiesław Król (born 1938), Polish hurdler
* Władysław Król (1907-1991), Polish football and ice hockey player
* Zdzisław Król (1935–2010), Polish Roman Catholic priest

## Krol'

* Michail Krol' [be; de; pl; ru] (1879–1939), Soviet Belarusian neurologist
* Moisej Aaronovič Krol' [de; ru; uk] (1862–1942), Ukrainian-Russian ethnologue, publisher and jurist
# Koyna

Koyna may refer to:
* Koyna River, a river which originates in the Western Ghats of Maharashtra
* Koyna Wildlife Sanctuary, a wildlife refuge in the Western Ghats of Maharashtra
* Koynanagar, a town at the site of the Koyna Dam
* Koyna Dam, a dam on Koyna River
* Koyna Hydroelectric Project, hydroelectric project associated with the Koyna River and dam
* Koyna (harvestman), an arachnid genus in the Assamiidae family of harvestman
# Bust of Auguste Rodin (Bourdelle)

The Bust of Auguste Rodin is a totemic portrait originally moulded in clay in 1909 by the French artist Antoine Bourdelle. The artist's teacher and associate, Auguste Rodin, is portrayed as a sacred icon with the visage and horns of Michelangelo's Moses. A bronze cast of a modified version was displayed in the 1910 Salon de la Société Nationale des Beaux–Arts on the Champ de Mars along with his Hercules the Archer.
# C16H18O2

The molecular formula C$_{16}$H$_{18}$O$_2$ (molar mass: 242.31 g/mol, exact mass: 242.1307 u) may refer to:
* rac-Butestrol
* meso-Butestrol
# C16H18O3

The molecular formula C$_{16}$H$_{18}$O$_3$ may refer to:
* EBOB
* Pelubiprofen
# Kronecker graph

Kronecker graphs are a construction for generating graphs for modeling systems. The method constructs a sequence of graphs from a small base graph by iterating the Kronecker product. A variety of generalizations of Kronecker graphs exist.
The Graph500 benchmark for supercomputers is based on the use of a stochastic version of Kronecker graphs. Stochastic kronecker graph is a kronecker graph with each component of the matrix made by real numbers between 0 and 1. The stochastic version of kronecker graph eliminates the staircase effect, which happens due to large multiplicity of kronecker graph.
# Kronecker limit formula

In mathematics, the classical Kronecker limit formula describes the constant term at s = 1 of a real analytic Eisenstein series (or Epstein zeta function) in terms of the Dedekind eta function. There are many generalizations of it to more complicated Eisenstein series. It is named for Leopold Kronecker.

## First Kronecker limit formula

The (first) Kronecker limit formula states that
    $E(\tau ,s)={\pi \over s-1}+2\pi (\gamma -\log(2)-\log({\sqrt {y}}|\eta (\tau )|^{2}))+O(s-1),$
where
* E(τ,s) is the real analytic Eisenstein series, given by
    $E(\tau ,s)=\sum _{(m,n)\neq (0,0)}{y^{s} \over |m\tau +n|^{2s}}$
for Re(s) > 1, and by analytic continuation for other values of the complex number s.
* γ is Euler–Mascheroni constant
* τ = x + iy with y > 0.
* $\eta (\tau )=q^{1/24}\prod _{n\geq 1}(1-q^{n})$, with q = e$^{2πiτ}$ is the Dedekind eta function.
So the Eisenstein series has a pole at s = 1 of residue π, and the (first) Kronecker limit formula gives the constant term of the Laurent series at this pole.
This formula has an interpretation in terms of the spectral geometry of the elliptic curve $E_{\tau }$ associated to the lattice $\mathbb {Z} +\mathbb {Z} \tau$: it says that the zeta-regularized determinant of the Laplace operator $\Delta$ associated to the flat metric ${\frac {1}{y}}|dz|^{2}$ on $E_{\tau }$ is given by $4y|\eta (\tau )|^{4}$. This formula has been used in string theory for the one-loop computation in Polyakov's perturbative approach.

## Second Kronecker limit formula

The second Kronecker limit formula states that
    $E_{u,v}(\tau ,1)=-2\pi \log |f(u-v\tau ;\tau )q^{v^{2}/2}|,$
where
* u and v are real and not both integers.
* q = e$^{2πiτ}$ and q$^a$ = e$^{2πiaτ}$
* p = e$^{2πiz}$ and p$^a$ = e$^{2πiaz}$
* $E_{u,v}(\tau ,s)=\sum _{(m,n)\neq (0,0)}e^{2\pi i(mu+nv)}{y^{s} \over |m\tau +n|^{2s}}$
for Re(s) > 1, and is defined by analytic continuation for other values of the complex number s.
* $f(z,\tau )=q^{1/12}(p^{1/2}-p^{-1/2})\prod _{n\geq 1}(1-q^{n}p)(1-q^{n}/p).$
# Kronecker–Weber theorem

In algebraic number theory, it can be shown that every cyclotomic field is an abelian extension of the rational number field Q, having Galois group of the form $(\mathbb {Z} /n\mathbb {Z} )^{\times }$. The Kronecker–Weber theorem provides a partial converse: every finite abelian extension of Q is contained within some cyclotomic field. In other words, every algebraic integer whose Galois group is abelian can be expressed as a sum of roots of unity with rational coefficients. For example,
    ${\sqrt {5}}=e^{2\pi i/5}-e^{4\pi i/5}-e^{6\pi i/5}+e^{8\pi i/5},$ ${\sqrt {-3}}=e^{2\pi i/3}-e^{4\pi i/3},$ and ${\sqrt {3}}=e^{\pi i/6}-e^{5\pi i/6}.$
The theorem is named after Leopold Kronecker and Heinrich Martin Weber.

## Field-theoretic formulation

The Kronecker–Weber theorem can be stated in terms of fields and field extensions. Precisely, the Kronecker–Weber theorem states: every finite abelian extension of the rational numbers Q is a subfield of a cyclotomic field. That is, whenever an algebraic number field has a Galois group over Q that is an abelian group, the field is a subfield of a field obtained by adjoining a root of unity to the rational numbers.
For a given abelian extension K of Q there is a minimal cyclotomic field that contains it. The theorem allows one to define the conductor of K as the smallest integer n such that K lies inside the field generated by the n-th roots of unity. For example the quadratic fields have as conductor the absolute value of their discriminant, a fact generalised in class field theory.

## History

The theorem was first stated by Kronecker (1853) though his argument was not complete for extensions of degree a power of 2. Weber (1886) published a proof, but this had some gaps and errors that were pointed out and corrected by Neumann (1981). The first complete proof was given by Hilbert (1896).

## Generalizations

Lubin and Tate (1965, 1966) proved the local Kronecker–Weber theorem which states that any abelian extension of a local field can be constructed using cyclotomic extensions and Lubin–Tate extensions. Hazewinkel (1975), Rosen (1981) and Lubin (1981) gave other proofs.
Hilbert's twelfth problem asks for generalizations of the Kronecker–Weber theorem to base fields other than the rational numbers, and asks for the analogues of the roots of unity for those fields. A different approach to abelian extensions is given by class field theory.
# Kristian Foden-Vencil

Kristian Foden-Vencil is a radio journalist best known for his work as a reporter and producer for Oregon Public Broadcasting (OPB).

## Career

Foden-Vencil's career began in 1988, as a newspaper reporter in London, England. He later moved to Oregon and produced work as a freelancer. He produced works as early as 1996 for local organizations such as The Oregonian, Willamette Week, and the Salem Statesman Journal. His works received broader exposure through outlets including the BBC, NPR, the Canadian Broadcasting Corporation and Voice of America. He was embedded in Iraq with the Oregon National Guard in 2004.
His current work focuses on areas of health care, commerce, politics, legal issues and issues concerning public safety.

## Awards

He shared a Peabody Award in 2009 for work on the OPB radio series Hard Times, which examined the human impacts of the economic recession of the time.

## Education

He is a graduate of the University of Westminster in London.
# C16H19N3O5S

The molecular formula C$_{16}$H$_{19}$N$_3$O$_5$S (molar mass: 365.4 g/mol) may refer to:
* Amoxicillin
* Cefroxadine
* Heparinoid
# C16H19N3O4S

The molecular formula C$_{16}$H$_{19}$N$_3$O$_4$S (molar mass : 349.40 g/mol) may refer to :
* Ampicillin, a beta-lactam antibiotic
* Cefradine, a first generation cephalosporin antibiotic
* Resminostat
# René Boël

Count René Boël (1899–1990) was a Belgian industrialist and Director of the Usine Gustave Boël. He was married to Yvonne Solvay (1896–1930), granddaughter of Ernest Solvay. They have two sons Yves Boël and Pol Boël and one daughter Antoinette Boël (1925–1982).

## Career

After his marriage, he became director at UCB and at Solvay. During his career he advised the Belgian government in exile during World War II, and founded the Museum of Modern Art in Brussels. He was the first President of the Belgian-American Association, and chaired, between 1950 and 1981, the European League for Economic Cooperation, and was heavily involved in the European Movement.

## Sources

* The Diffusion of US Management Models and the Role of the University: the Case of Belgium (1945-1970) - Kenneth Bertrams, July 2001
* Kenneth Bertrams, Converting Academic Expertize into Industrial Innovation: University-based Research at Solvay and Gevaert, 1900–1970, Enterprise and Society
# Šeherdžik

Šeherdžik is a village in the municipality of Donji Vakuf, Bosnia and Herzegovina.

## Demographics

According to the 2013 census, its population was 261, all Bosniaks.
# Chrysura simplex

Chrysura simplex is a species of cuckoo wasps, insects in the family Chrysididae.

## Subspecies

Subspecies include:
* Chrysura simplex simplex (Dahlbom, 1854)
* Chrysura simplex ampliata (Linsenmaier, 1968)

## Distribution

This species is present in part of Europe (Albania, Austria, France, Italy, Greece, Czech Republic, Hungary, Poland, Slovakia, Spain, Switzerland and Ukraine) and in North Africa (Algeria, Libya, Morocco, Tunisia).

## Habitat

These cuckoo wasps mainly inhabit grassy cliffs and sunny slopes. They can be found on plants of Euphorbia, Sedum, Daucus carota and Crepis hieracioides.

## Description

Chrysura simplex can reach a length of about 7–9.5 millimetres (0.28–0.37 in). These wasps have a stout body with a gray pubescence. The head is metallic blue-green, nearly square, rather big, closely punctulate, with a flat face and short antennae. Also the thorax is densely dotted, with blach hairs and a basically shining blue-green coloration. Mesonotum is shining blue. The abdomen is robust. almost oval, densely punctate and silky-shiny, with red to purple-red coloration, without black patches. The wings are pale brown and hyaline. In males the red colouration is more intense.

## Biology

Chrysura simplex is a univoltine species. Adults fly from mid-June until mid-July. They especially feed on flowers of Euphorbiaceae and Apiaceae. The larvae live as parasites of Megachile parietina, Hoplitis anthocopoides and Osmia cornuta.
# Óscar Celli Gerbasi

Óscar Raúl Celli Gerbasi (January 16, 1946 – August 1, 2016) was a Venezuelan politician and member of the Democratic Action (AD). Celli, who had previously served in the former Legislative Assembly of Carabobo, was appointed Governor of the Venezuelan state of Carabobo from 1985 until 1988 by President Jaime Lusinchi. He later became a deputy in the National Assembly.
Celli was an important member of Venezuelan National Congress with more than 30 years of service. His role in this legislative body as founder President of the Environmental Commission of Venezuela was vital to promote a framework of laws to protect the environment.
Óscar Celli was also President of Environmental Commission at Parlamento Latinoamericano and Caribe, General Secretary of AD in Carabobo State, General Secretary of International Socialist for Latin America and the Caribbean, President of The Legislative Congress of Carabobo State among many other political positions.
During his administration as governor many projects came to reality as Arturo Michelena International Airport, High performance road system Los Colorados, Paseo Cabriales Avenue, Carabobo State Justice Palace, CICPC general Headquarters, Cardiologist Unit Carabobo Central Hospital, bleachers Jose B. Perez Stadium, Highway Variante Valencia-San Diego, Rómulo Betancourt Park, The Braulio Salazar Museum, main section Ateneo de Valencia, Andres Eloy Blanco avenue, Lisandro Alvarado avenue, Santa Ines community, Gymnastic Arena Naguanagua, Highway Yagua in Guacara County, Gonzalo Barrios Park, Francisco Figueredo avenue, Andres Eloy Blanco avenue, Aranzazu avenue, Elevado La Quizanda, The Arts Centre of Carabobo State, Museum of Ciudad Alianza, Feo La Cruz Library, Ruiz Pineda Sports Complex, Simon Bolivar school, Colomine school, Cirilo Alberto school, Hipolito Cisneros school, The Dentistry Faculty of Universidad de Carabobo, water supply for all sections of Carabobo State.
Celli was born in the city of Valencia, Carabobo, on January 16, 1946. He died in Valencia on August 1, 2016, at the age of 70.
# James "Pate" Philip State Park

James "Pate" Philip State Park, originally known as Tri-County State Park, is an Illinois state park in DuPage County and Kane County, Illinois, United States.
The park is named after James "Pate" Philip, a Republican politician.

## Bartlett Nature Center

Bartlett Nature Center is located in the park's visitor center and is operated by the Bartlett Park District. The center features natural history displays in its museum and offers environmental education programs for schools, scouts and other groups.
# Kringlebotn

Kringlebotn is a Norwegian surname. Notable people with the surname include:
* Berge Helle Kringlebotn (1904–1992), Norwegian politician
* Johannes Kringlebotn (1898–1959), Norwegian newspaper editor
* Solveig Kringlebotn (born 1963), Norwegian operatic soprano
# Church of St Mary, Compton Dando
## Location

The Anglican Church of St Mary in Compton Dando within the English county of Somerset dates from the 14th century. It is a Grade II* listed building.

## History and features

The Gothic style church was originally built in the 14th century, but has been revised several times. It has a west three stage square tower supported by diagonal buttresses. There is a peal of six bells in the tower.
There is a date of 1735 in the chancel, which is probably from one of the revisions, however most of the current fabric is from a Victorian restoration.
Inside the church is a piscina. The font and pulpit are from 1833.
The churchyard contains a sundial.
The parish is part of the benefice of Publow with Pensford, Compton Dando and Chelwood within the Diocese of Bath and Wells.

## In popular culture

The churchyard is also the scene for the fourth series of the ITV Bath-set crime drama McDonald & Dodds.
# Church of St Michael and All Angels, Castlemartin, Pembrokeshire

The Church of St Michael and All Angels, Castlemartin, Pembrokeshire, Wales is a redundant church dating from the 13th century. A Grade I listed building, the church is now in the care of the Friends of Friendless Churches.

## History and description

St Michael and All Angels stands outside the village of Castlemartin, adjacent to two holy wells which may indicate the site held religious significance in pre-historic times. A cross, dating from the 7th–9th centuries, was discovered embedded in the church wall in 1922, but has subsequently been lost. The main body of the current building dates from the 13th century, although the centrally-placed tower is later, of the 14th or 15th centuries. The church was restored, firstly in the early 19th century, and again in 1858. The architect of the latter restoration was David Brandon, and the patron the 2nd Earl Cawdor. The church has some notable Victorian stained glass from the studios of Hardman & Co. and Heaton, Butler and Bayne. A Hardman window of the Crucifixion, to a design by Augustus Pugin, has been described as the best example of Pugin's work of any church in Wales. The church contains a First World War memorial commemorating three men from Castlemartin who were killed in the conflict. The church was declared redundant in the early 21st century and is now in the care of the Friends of Friendless Churches.
St Michael's is a Grade I listed building. The adjacent vicarage, now derelict, and a mounting block in the churchyard have their own listings, the vicarage at Grade II* and the mounting block at Grade II.
# Jakeš (disambiguation)

Jakeš is a village in Vukosavlje municipality, Bosnia and Herzegovina. It may also refer to:
* Miloš Jakeš (1922-2020), General Secretary of the Communist Party of Czechoslovakia
* Petr Jakeš (1940–2005), Czech geologist
# James Albert

James Albert may refer to:
* James S. Albert, professor of biology
* James Albert (screenwriter), Indian script writer and director
# C20H24FN3O3

The molecular formula C$_{20}$H$_{24}$FN$_3$O$_3$ (molar mass: 373.43 g/mol) may refer to:
* CP-615,003
* Ondelopran
# C20H24N2O

The molecular formula C$_{20}$H$_{24}$N$_2$O (molar mass: 308.42 g/mol, exact mass: 308.1889 u) may refer to:
* Affinisine
* Indecainide
# Büttner Propeller

Büttner Propeller, also known as Gerald Büttner - Obernkirchen, is a German aircraft manufacturer based in Obernkirchen and founded by Gerald Büttner. The company specializes in the design and manufacture of powered parachutes, paramotors and aircraft propellers. The aircraft are ready-to-fly designs for the European Fédération Aéronautique Internationale microlight and 120 kg (260 lb) categories.
The company has a line of paramotors (Rucksackmotoren) called the Büttner Crazy Plane and a line of powered parachutes (Gleitschirm Trikes) called the Büttner Crazy Flyer. At one time it also produced the Büttner Easy Plane.
Büttner also builds two-bladed carved wooden and two, three and four bladed plastic ultralight aircraft propellers.
# Krystian Klecha

Krystian Klecha (born 30 September 1984 in Kościan, Poland) is a Polish speedway rider and a former Team U-21 World Champion.

## Career

In 2003 he moved from Polonia Piła, (where he spent three seasons) to Polonia Bydgoszcz.
After leaving Polonia Bydgoszcz he would ride for Unia Tarnów, PSŻ Poznań and Ostrów.

## Results

* Individual Under-21 World Championship
** 2005 - 10th place (3 points)
* Team Under-21 World Championship
** 2005 - World Champion (3 points)
* Team Polish Championship
** 2004 - 5th place with Polonia Bydgoszcz
** 2005 - Silver medal with Polonia Bydgoszcz
** 2006 - Bronze medal with Polonia Bydgoszcz
** 2007 - 8th place with Polonia Bydgoszcz
* Team Under-21 Polish Championship
** 2004 - 5th place
** 2005 - 4th place