OpenLLM-France/wikimedia huggingface dataset:
# High Meadows Country Club

High Meadows Golf and Country Club is a private golf club and residential neighborhood in Roaring Gap, North Carolina. The club is located in the Blue Ridge Mountains near the North Carolina and Virginia state borders, along U.S. Route 21.

## History

In 1770, the Smith family of Norfolk, Virginia settled in Roaring Gap on land that is now part of High Meadows. The land had been a hunting ground for the Cherokee. Daniel Boone once camped near the homestead's stream, which still flows through the golf course. The chimney of the original Smith house has been preserved and can be seen from the golf course. Several moonshine stills existed on the Smith's property.
In 1963, Robert Glenn Davis scoped out the area for land to build a summer resort and golf course, which would be named Alleghany Heights. The name was later decided as High Meadows, and the golf club was incorporated on July 1, 1964. In 1965, Davis worked with Jim Massey, a general contractor and civil engineer, to design the first homes in High Meadows. The first house, built for the Rhodes family, was completed in 1965. The second home, for the Fox family, was completed in 1966. As of 2016, there are over 300 private homes in High Meadows.
The clubhouse, located over the 18th green with a view of the lake, was built in 1966 by architect Claus R. Moberg. The golf course was designed by George Cobb.
A ski slope was built in 1966, but was later closed and became part of the golf course. The swimming pool and tennis courts were built in the 1970s.
# Wolcott Mill

The Wolcott Mill is a grist and feed mill located in Ray Township, Michigan. It was listed on the National Register of Historic Places in 2009.

## History

The Wolcott Mill was constructed in 1847 by a miller named Freeman, and was operated as a grist mill and feed mill. The mill passed through multiple owners, including John Smith, Norman Crawford, and Frank Ritter, before being purchased by Fred B. Wolcott in 1878.
Fred Wolcott was born in Bradford County, Pennsylvania in 1845, the son of J.P. and Rebecca Rogers Wolcott. He worked in a sawmill in Pennsylvania, then moved west to Wisconsin in 1865. He moved from there to Nebraska, then Wyoming, Utah, and California in succession, before returning to Nebraska where his father had subsequently settled, in 1869. There he homesteaded a tract of land, and in 1870 married Miss Anna C. Callahan. The couple had twelve children: A. E., John P., Fred H., William H., Frank O., Lewis J., Rebecca, Ida May, Anna, Rosa M., Mary, and Lillie.
Wolcott improved his homestead property for nine years until 1878, when he traded the Nebraska tract for the mill located in Ray, Michigan. Wolcott rebuilt part of the mill, adding new machinery and another barn to the property. The Wolcott Mill was known for its high-quality flour, and a number of large Detroit bakeries, including Acme Pie and Oven King Cookies, used Wolcott Mill flour for their pastries and desserts. Fred Wolcott operated the mill until at least 1905.
The mill closed in 1967.
In 1989, the mill opened as part of the Wolcott Mill Metropark.

## Description

The Wolcott Mill complex includes the mill itself, the millpond, a barn, and a truck garage. A 1950s corncob building is also on the property, and a modern gazebo, restrooms, and toll road building were added by the park system. The large barn was first used as a stable, and was later converted to storage for certified seed. The Metropark uses the barn as a historical museum. The truck garage once housed delivery trucks, and is now used for special events.
The original milling machinery is still in place in the mill. The machinery includes two midget marvel roller mills, used to grind grains, and other machinery used for milling.
# Helen Worboys

Helen Joyce Worboys is a New Zealand local-body politician. She is the sixth Mayor of Manawatu, and has held the position since 2016.

## Early life and career

Worboys has lived in the Feilding area since the age of 10. Before entering local government she was a farmer and manager of development agency Feilding Promotion. She still farms at Mount Biggs, where she currently resides.

## Mayoral career

In October 2016 Worboys was elected Mayor of Manawatu, defeating incumbent Margaret Kouvelis. She was re-elected in 2019.
In October 2022, Worboys was re-elected for a third term, winning 5,080 votes. As chair of "Communities 4 Local Democracy - He hapori mō te Manapori," she campaigned against the New Zealand Government's controversial Three Waters reform programme.
# Bronze Medallion (Canada)

The Bronze Medallion is the second step towards the lifeguarding certification in Canada. The award is part of the Lifesaving Society's Bronze series of awards. It teaches an understanding of the lifesaving principles embodied in the four components of water rescue education: judgment, knowledge, skill, and fitness. It is the prerequisite for Bronze Cross, which along with Standard First Aid with CPR-C and 15 years of age are the prerequisites for National Lifeguard. The Bronze Medallion endurance swim requirement is 400 meters (440 yd) in 12 minutes using any combination of strokes.

## History

Lifesaving Society's Bronze Medallion program began in 1896 as Canada's first lifesaving certification program.

## Prerequisites

The Lifesaving Society requires Bronze Medallion candidates meet the following prerequisites (award may be expired):
* 13 years of age, OR
* Bronze Star
# C.D. Santa Clara de El Salvador

Club Deportivo Santa Clara is a Salvadoran professional football club based in San Luis Talpa, La Paz. The club currently plays in the Tercera División Salvadorean.
The team was in the first division of El Salvador between 1997 and 2001.

## History

On January 8, Santa Clara announced on the team social media platform that due to several sponsors pulling support, high team cost and lack of fans support, the club announced they would be withdrawing from the Tercera Division, this is despite just winning Apertura 2024 title.

## Honours

* Segunda División Salvadoran and predecessors
** Champions (1) : 1997–1998
* Tercera División Salvadorean and predecessors
** Champions (1) : Apertura 2024
** Runner-up (2) : N/A
** Play-off winner (2): N/A
* ADFAS and predecessors
** Champions - La Paz Department (1) : 2022–23,
** Promotion Play-off winner (2): 2022–23

## Current squad

Note: Flags indicate national team as defined under FIFA eligibility rules; some limited exceptions apply. Players may hold more than one non-FIFA nationality.
| No. | Nation | Player |
| — | SLV | Andres Gonzalez |
| — | SLV | Jose Monterrosa |
| — | SLV | Ronaldo Molina |
| — | SLV | Roberto Carlos |
| — | SLV | Leandro Arevalo |
| — | SLV | Desnis Reynado |
| — | SLV | Bladimir Tamacas |
| — | SLV | Luis Miguel |
| — | SLV | Cristian Burgos |
| No. | Nation | Player |
| — | SLV | Willian Rivas |
| — | SLV | |
| — | SLV | |
| — | SLV | |
| — | SLV | |
| — | SLV | |

## Top Scorer

* Emiliano Pedrozo (12 goals in 1998/1999 Clausura)

## List Of Coaches

El Salvador
* Rubén Guevara (1998-July 1998)
* Eduardo Lara Moscote (July 1998 – December 1998)
* Pedro (January 1999 - May 1999)
* Manuel Mejía (June 1999 -)
* Carlos Mejía
* Saúl Molina
* Ricardo Mancilla (June 2023-Dec 2023)
* Miguel Angel Soriano (2024-Present)

## Winners of Man shot Chart Salvadoran Newspaper

* Emiliano Pedrozo (Clausura 1999) Goles Marcados 11
# Roselviria

Roselviria is a small genus of lichen-forming fungi in the family Gomphillaceae. It has two species of leaf-dwelling lichens.

## Taxonomy

The genus was circumscribed in 2023 by the lichenologists Amanda Xavier-Leite, Marcela Cáceres, and Robert Lücking. The genus was named in honour of Roselvira Barillas, who pioneered the study of foliicolous lichens in Guatemala.
The type species of the genus is Roselviria purulhensis, which was originally described as Tricharia purulhensis and later transferred to Aderkomyces before being recognised as belonging to its own genus. Molecular studies have shown that Roselviria is distinct from Aderkomyces, despite sharing some physical features like white setae. This finding suggests that these similar features evolved independently multiple times within the family.

## Description

The lichens in this genus grow on living leaves and form a continuous layer on the leaf surface. Their most distinctive feature is their reproductive structures (apothecia), which protrude from the surface and are surrounded by small triangular lobes, similar to those found in the genus Chroodiscus. These structures are pale in colour and have two distinct margins: an inner proper margin and an outer thalline margin that forms the triangular lobes.
Under the microscope, these lichens reveal several clear layers, including a colourless supporting tissue made of tightly packed fungal threads. They also possess specialised reproductive structures called hyphophores, which are white and bristle-like, with unique bead-like threads (diahyphae) attached at their tips.

## Species

* Roselviria lobulimarginata (Sipman & Lücking) Xavier-Leite, M.Cáceres & Lücking (2023)
* Roselviria purulhensis (Lücking & Barillas) Xavier-Leite, M.Cáceres & Lücking (2023)
# Penn Township, Lancaster County, Pennsylvania

Penn Township is a township that is located in north central Lancaster County, Pennsylvania, United States. The population was 10,224 at the time of the 2020 census.

## History

The Kauffman's Distillery Covered Bridge and Mount Hope Estate are listed on the National Register of Historic Places.

## Geography

According to the United States Census Bureau, the township has a total area of 29.7 square miles (76.8 km$^2$), of which 29.6 square miles (76.7 km$^2$) are land and 0.04 square miles (0.1 km$^2$), or 0.07%, are water. It is bordered to the west by the borough of Manheim.
Unincorporated communities in the township include Mount Hope, Elstonville, White Oak, Penryn, Elwyn Terrace, Valley View, Fairland, Lancaster Junction, and part of Elm and Halfville.

## Demographics

As of the census of 2000, there were 7,312 people, 2,606 households, and 2,024 families living in the township.
The population density was 95.3 people/km$^2$ (247 people/sq mi). There were 2,671 housing units at an average density of 34.8 units/km$^2$ (90 units/sq mi).
The racial makeup of the township was 97.54% White, 0.83% African American, 0.15% Native American, 0.72% Asian, 0.05% Pacific Islander, 0.23% from other races, and 0.46% from two or more races. Hispanic or Latino of any race were 0.86% of the population.
There were 2,606 households, out of which 33.8% had children under the age of eighteen living with them; 69.4% were married couples living together, 5.5% had a female householder with no husband present, and 22.3% were non-families. 18.5% of all households were made up of individuals, and 8.3% had someone living alone who was sixty-five years of age or older.
The average household size was 2.74 and the average family size was 3.14.
Within the township, the population was spread out, with 26.1% of residents who were under the age of eighteen, 7.7% who were aged eighteen to twenty-four, 27.0% who were aged twenty-five to forty-four, 24.7% who were aged forty-five to sixty-four, and 14.6% who were sixty-five years of age or older. The median age was thirty-eight years.
For every one hundred females, there were 97.4 males. For every one hundred females who were aged eighteen or older, there were 95.3 males.
The median income for a household in the township was $47,205, and the median income for a family was $49,620. Males had a median income of $37,075 compared with that of $23,795 for females.
The per capita income for the township was $18,719.
Approximately 2.2% of families and 4.4% of the population were living below the poverty line, including 5.8% of those who were under the age of eighteen and 1.9% of those who were aged sixty-five or older.
# Suma-ku, Kobe

Suma (須磨区, Suma-ku) is one of 9 wards of Kobe, Japan.

## Population

As of February 1, 2012, it had an area of 30.0 km$^2$ and a population of 166,324, with 71,745 households.

## Attractions

There is a white sandy beach in this ward, which attracts tourists to the Kansai region for sunbathing and popular events during the summer. The beach is also a location in the Japanese literary classics Ise Monogatari, Genji Monogatari, and Heike Monogatari. Suma is often referred to as an utamakura or meisho, and is mentioned frequently in waka, and in Noh, Kabuki and Bunraku dramas.

## Transport

Nowadays, people mainly live in Myodani, Myohoji and other northern parts of the ward.
Myōdani Station is a major station in western Kobe.

## Places of interest

* Suma Rikyu Park
* Suma Aqualife Park

## Notable people

* Shintaro Ishihara - Governor of Tokyo
* Yone Suzuki - businesswoman, lived in Suma-ku before 1927
* Nobu Jo - social worker, founder of a suicide prevention campaign in Suma
# Killer bees

Killer bees most often refers to Africanized bees, a hybrid of the African honey bee with various European honey bees.
Killer bees or Killer B's may also refer to:

## Film and television

* Killer Bees (1974 film), a television movie featuring Gloria Swanson
* Killer Bees! (2002 film), a television movie featuring Fiona Loewi
* Killer Bees (2008 film) (Die Bienen — Tödliche Bedrohung), a German horror film
* Killer Bees (2017 film), an American documentary film
* Killer Bee (Naruto), a fictional character in the anime and manga series Naruto
* The Killer Bees (SNL), a recurring sketch on the American comedy program Saturday Night Live
* The Killer Bees (Ned's Declassified School Survival Guide characters), fictional characters in the TV series Ned's Declassified School Survival Guide

## Music

* Killer Bee (band), a Swedish-Canadian rock band formed by Anders Rönnblom and Brian Frank
* Wu-Tang Killa Beez, a collective nickname for affiliates of the Wu-Tang Clan rap group
* The Killer Bees, an American funk/soul/rock band co-founded by Papa Mali
* WXKB, a Top 40 music radio station in Cape Coral, Florida nicknamed "The Killer B"
* Killer Bee, a former branding of Quest Broadcasting's regional stations in the Philippines:
** DYBN (92.3 Cebu)
** DYBE (106.3 Bacolod)
** DXKB (89.3 Cagayan de Oro)
** DXKM (General Santos) (106.3 General Santos)

## Sports

* Bridgehampton School, nickname of high school basketball team featured in 2017 film documentary.
* The Killer Bees (professional wrestling), a professional wrestling tag team
* Killer B's (Houston Astros), collective nickname for six Houston Astros players in the 1990s and early 2000s
* Killer B's (Miami), collective nickname for eight Miami Dolphins defensive players in the 1980s
* Rio Grande Valley Killer Bees (NAHL), a former North American Hockey League team based in Hidalgo, Texas, US
* Rio Grande Valley Killer Bees (CHL), a former Central Hockey League team based in Hidalgo, Texas, US
* Group B, a 1980s class of World Rally Championship cars nicknamed "Killer B's" due to their poor safety record
* Killer B's (Pittsburgh), a nickname for three players for the 2013–2017 Pittsburgh Steelers: Ben Roethlisberger, Antonio Brown, and Le'Veon Bell

## Video games

* Killer Bees!, a 1983 video game for the Magnavox Odyssey2
* Cammy, a character in the Street Fighter video-game series sometimes called Killer Bee

## Other uses

* Killer bees (business), firms or individuals employed by a target company to fend off a takeover bid
* Killer Bees (Texas Senate), a group of Texas senators, including Glenn Kothmann, who in 1979 went into hiding to prevent a quorum
* Killer Beez, a gang in New Zealand
# Court at 638–650 North Mar Vista Avenue

The Court at 638–650 North Mar Vista Avenue is a bungalow court located in Pasadena, California. Owner Karl Valentine built the court in 1927. The court consists of four single-family houses arranged alongside a courtyard with a duplex at the rear of the property. The buildings are designed in the Colonial Revival style and feature classical entrance porticos and wide eaves with exposed rafter tails.
The court was added to the National Register of Historic Places on November 15, 1994.
# The Saint Agnes School

St. Agnes Cathedral School, otherwise known as The St. Agnes School, is a K-8 private co-educational Catholic country day school in Rockville Centre, New York, United States. It was founded in 1917 as St. Agnes Elementary School by Monsignor Peter Quealy.
A major portion of the student body reside in Rockville Centre, and neighboring towns. It is joined by a collection of other schools as part of the Diocese of Rockville Centre school system. St. Agnes Cathedral School is the largest elementary school in the Diocese of Rockville Centre. The school resides on campus along with St. Agnes Cathedral, the base of the Diocese of Rockville Centre.

## History

Founded in 1917 by Monsignor Peter Quealy, St. Agnes Cathedral School was originally named St. Agnes Elementary School. The ten-room school house had a founding faculty made up of five Dominican Sisters. The school’s first principal was Mother Petra, who served as Principal until her death in 1939. The increasing need for Catholic elementary education in Rockville Centre made the school soon outgrow their ten-room building. This led to the purchase of the Clinton Avenue building from the Rockville Centre Public School District in 1957. The North and South Wings of the school were later added during renovations in the 1960s.

## Facilities

The Saint Agnes School is located on the Saint Agnes Complex, which consists of several properties. Saint Agnes' campus includes:
* Recently renovated Science Lab
* Gymnasium
* Melton Auditorium
* 3 Performance Spaces
* 37 Classroom Spaces
* Lecture Space
* Outdoor Playground, Indoor and Outdoor Play Areas and Fields
* SMARTboards in all classrooms for grades K-8
* Library and Virtual Library Access
* Internet Access in all Buildings and Classrooms

## Secondary school placement

In recent years, St. Agnes students have scored higher than other local schools on state assessments, receiving average scores no lower than a 97.1. The scores of St. Agnes students to local public districts as well as fellow Diocese of Rockville Centre schools are comparatively higher. Following their graduation from St. Agnes, students in recent years have gone on to attend various secondary schools on Long Island, including: Chaminade High School, Kellenberg Memorial High School, Sacred Heart Academy, Holy Trinity High School, Friends Academy, Long Island Lutheran. In addition, Saint Agnes has also sent several students in recent years to secondary schools in Manhattan, including: The Marymount School, Convent of the Sacred Heart, Dominican Academy, Regis High School and Xavier High School.

## Notable alumni

* Billy Donovan, 2-time NCAA champion basketball coach, University of Florida
* Joey Heatherton, actress and singer
* Carmen Ortiz, U.S. Attorney for Massachusetts
* Bethenny Frankel, Entrepreneur and Real Housewife of New York City.

## In popular culture

The St. Agnes School has appeared in several films that have been filmed in Rockville Centre. Edward Burns has worn a St. Agnes sweatshirt in several of his films.
# Godement resolution

The Godement resolution of a sheaf is a construction in homological algebra that allows one to view global, cohomological information about the sheaf in terms of local information coming from its stalks. It is useful for computing sheaf cohomology. It was discovered by Roger Godement.

## Godement construction

Given a topological space X (more generally, a topos X with enough points), and a sheaf F on X, the Godement construction for F gives a sheaf $\operatorname {Gode} (F)$ constructed as follows. For each point $x\in X$, let $F_{x}$ denote the stalk of F at x. Given an open set $U\subseteq X$, define
    $\operatorname {Gode} (F)(U):=\prod _{x\in U}F_{x}.$
An open subset $U\subseteq V$ clearly induces a restriction map $\operatorname {Gode} (F)(V)\rightarrow \operatorname {Gode} (F)(U)$, so $\operatorname {Gode} (F)$ is a presheaf. One checks the sheaf axiom easily. One also proves easily that $\operatorname {Gode} (F)$ is flabby, meaning each restriction map is surjective. The map $\operatorname {Gode}$ can be turned into a functor because a map between two sheaves induces maps between their stalks. Finally, there is a canonical map of sheaves $F\to \operatorname {Gode} (F)$ that sends each section to the 'product' of its germs. This canonical map is a natural transformation between the identity functor and $\operatorname {Gode}$.
Another way to view $\operatorname {Gode}$ is as follows. Let $X_{\text{disc}}$ be the set X with the discrete topology. Let $p\colon X_{\text{disc}}\to X$ be the continuous map induced by the identity. It induces adjoint direct and inverse image functors $p_{*}$ and $p^{-1}$. Then $\operatorname {Gode} =p_{*}\circ p^{-1}$, and the unit of this adjunction is the natural transformation described above.
Because of this adjunction, there is an associated monad on the category of sheaves on X. Using this monad there is a way to turn a sheaf F into a coaugmented cosimplicial sheaf. This coaugmented cosimplicial sheaf gives rise to an augmented cochain complex that is defined to be the Godement resolution of F.
In more down-to-earth terms, let $G_{0}(F)=\operatorname {Gode} (F)$, and let $d_{0}\colon F\rightarrow G_{0}(F)$ denote the canonical map. For each $i>0$, let $G_{i}(F)$ denote $\operatorname {Gode} (\operatorname {coker} (d_{i-1}))$, and let $d_{i}\colon G_{i-1}\rightarrow G_{i}$ denote the canonical map. The resulting resolution is a flabby resolution of F, and its cohomology is the sheaf cohomology of F.
# Elise

Elise or Elyse may refer to:

## Arts and entertainment

* Elise, the unidentified person to whom Beethoven dedicated Für Elise
* Elise, a 1979 speculative fiction novel by Ken Grimwood
* Élise ou la vraie vie (Elise, or the Real Life), a 1967 novel by the French writer Claire Etcherelli
* Élise ou la vraie vie (Elise, or Real Life), a 1970 French drama film based on the novel of the same name
* Elyse (film), a 2020 American drama film
* "Elise", an episode of the British television programme Foyle's War

## People and fictional characters

* Élise, a list of people and fictional characters with the given name Élise, Elise, Elize, or Elyse
* Elise, a character who is Marceline the Vampire Queen's mother in the TV series Adventure Time
* Christine Elise (born 1965), American actress
* Elise Marilyn Jones (born 1997), American actress known professionally as Chloe Cherry
* Kimberly Elise, (born 1967), American actress
* Lily Elise (born 1991), American singer and songwriter

## Transportation

* Lotus Elise, a British sports car
* Steam ship Élise, the first steamboat to cross the English Channel
* Trekking Elise, a French paraglider design
# Hadjicostas's formula

In mathematics, Hadjicostas's formula is a formula relating a certain double integral to values of the gamma function and the Riemann zeta function. It is named after Petros Hadjicostas.

## Statement

Let s be a complex number with s ≠ -1 and Re(s) > −2. Then
    $\int _{0}^{1}\int _{0}^{1}{\frac {1-x}{1-xy}}(-\log(xy))^{s}\,dx\,dy=\Gamma (s+2)\left(\zeta (s+2)-{\frac {1}{s+1}}\right).$
Here Γ is the Gamma function and ζ is the Riemann zeta function.

## Background

The first instance of the formula was proved and used by Frits Beukers in his 1978 paper giving an alternative proof of Apéry's theorem. He proved the formula when s = 0, and proved an equivalent formulation for the case s = 1. This led Petros Hadjicostas to conjecture the above formula in 2004, and within a week it had been proven by Robin Chapman. He proved the formula holds when Re(s) > −1, and then extended the result by analytic continuation to get the full result.

## Special cases

As well as the two cases used by Beukers to get alternate expressions for ζ(2) and ζ(3), the formula can be used to express the Euler–Mascheroni constant as a double integral by letting s tend to −1:
    $\gamma =\int _{0}^{1}\int _{0}^{1}{\frac {1-x}{(1-xy)(-\log(xy))}}\,dx\,dy.$
The latter formula was first discovered by Jonathan Sondow and is the one referred to in the title of Hadjicostas's paper.