OpenLLM-France/wikimedia huggingface dataset:
# Raymond Gary Lake

Raymond Gary Lake is a reservoir in southeastern Oklahoma, United States, one mile east of the town of Fort Towson in Choctaw County. It was constructed on Gates Creek in 1956 by the Oklahoma Department of Wildlife Conservation.
Its primary uses are for fishing and general recreation. The lake and the adjacent Raymond Gary State Park were named for Raymond Dancel Gary, who served as governor of Oklahoma from 1955 until 1959. The town limits of Fort Towson were extended in 1979, so that residents around the lake would be enumerated in Fort Towson.

## Description of lake and dam

The lake has 9.9 miles (15.9 km) of shoreline and its surface normally covers 263 acres (106 ha). Lake elevation is approximately 400 feet (120 m) The maximum capacity is 3,960 acre-ft and the normal storage is 1,681 acre-ft. The average depth is 6.4 feet (2.0 m), with a maximum depth of 22 feet (6.7 m) The earthen dam is 900 feet (270 m) long and 30 feet (9.1 m) high. Maximum discharge is 20,460 cubic feet (579 m$^3$) per second. It drains an area of 65 square miles (170 km$^2$)
Fishing is permitted. Species include bass, catfish and sunfish.

## Raymond Gary State Park

Raymond Gary State Park is on the opposite side of Raymond Gary Lake from Fort Towson, and contains most of the public access to the lake. Recreational facilities include multiple fishing jetties, two boat ramps, a handicap-accessible fishing dock, restrooms and sanitary facilities. Hunting is prohibited in the park.
# Dr. Cándido Pérez, Ladies

Dr. Cándido Pérez, Ladies (Dr. Cándido Pérez, señoras) is a 1962 Argentine film. The film was inspiration for Mexican comedian Jorge Ortiz de Pinedo's long-running sitcom, Dr. Cándido Pérez.
# Dr. Cyrus and Myrtle Katzen Cancer Research Center
## About

The Dr. Cyrus & Myrtle Katzen Cancer Research Center is a research unit of the George Washington University School of Medicine and Health Sciences. The center was started through a $10 million donation from Dr. Cyrus and Myrtle Katzen. The current director is Robert S. Siegel, M.D.
The center awarded over $350,000 in grants to GW researchers during the 2011 academic year. The center is also the recipient of many external grants from government agencies and foundations.
# Dorodoca eometalla

Dorodoca eometalla is a moth in the family Cosmopterigidae. It is found in Namibia.
# Doğanlı, Düzce

Doğanlı is a village in the Düzce District of Düzce Province in Turkey. Its population is 2,102 (2022).
# SPTR

SPTR may refer to:
* Savannah Port Terminal Railroad, in the US state of Georgia
* Silapathar railway station, in India
* South Park: Tenorman's Revenge, a video game
* South Pole TDRSS Relay, a telecommunication system at the Amundsen-Scott South Pole Station; see Amundsen–Scott South Pole Station: Operation
# Rayleigh distance

Rayleigh distance in optics is the axial distance from a radiating aperture to a point at which the path difference between the axial ray and an edge ray is λ / 4. An approximation of the Rayleigh Distance is $Z={\frac {D^{2}}{2\lambda }}$, in which Z is the Rayleigh distance, D is the aperture of radiation, λ the wavelength. This approximation can be derived as follows. Consider a right angled triangle with sides adjacent $Z$, opposite ${\frac {D}{2}}$and hypotenuse $Z+{\frac {\lambda }{4}}$. According to Pythagorean theorem,
$\left(Z+{\frac {\lambda }{4}}\right)^{2}=Z^{2}+\left({\frac {D}{2}}\right)^{2}$.
Rearranging, and simplifying
$Z={\frac {D^{2}}{2\lambda }}-{\frac {\lambda }{8}}$
The constant term${\frac {\lambda }{8}}$ can be neglected.
In antenna applications, the Rayleigh distance is often given as four times this value, i.e. $Z={\frac {2D^{2}}{\lambda }}$ which corresponds to the border between the Fresnel and Fraunhofer regions and denotes the distance at which the beam radiated by a reflector antenna is fully formed (although sometimes the Rayleigh distance it is still given as per the optical convention e.g.).
The Rayleigh distance is also the distance beyond which the distribution of the diffracted light energy no longer changes according to the distance Z from the aperture. It is the reduced Fraunhofer diffraction limitation.
Lord Rayleigh's paper on the subject was published in 1891.
* ↑ Kraus, J (2002). Antennas for all applications. McGraw Hill. p. 832. ISBN 0-07-232103-2.
* ↑ "Radar Tutorial".
* ↑ On Pinhole Photography
# Dorus (disambiguation)

Dorus is a figure in Greek mythology, founder of the Dorian nation.
Dorus may also refer to:
* Dorus (mythology), several figures referred to by this name
* Dorus (Crimea), historic fortress in Crimea
* Tom Manders (Dutch artist) or Dorus (1921–1972), Dutch comedian
* Dorus, Greek mythological figure, son of Apollo and Phthia, and the father of Xanthippe

## People with the given name

* Dorus Nijland (1880–1968), Dutch cyclist
* Dorus Rijkers (1847–1928), Dutch lifeboat captain
* Dorus de Vries (born 1980), Dutch footballer

## People with the surname

* Louis Dorus (1813–1896), French flutist
# Salacia miegei

Salacia miegei is a species of plant in the family Celastraceae. It is endemic to Côte d'Ivoire, where it grows in Western Guinean lowland forests, including Taï National Park, a protected area of primary rainforest and high endemism. It is threatened by habitat loss.
# Salafia

Salafia a surname. Notable people with the surname include:
* Alfredo Salafia (1869–1933) a Sicilian embalmer and taxidermist
* Michael Salafia, Australian rugby league footballer of the 1990s
* Vincent Salafia, Irish lawyer and environmentalist
# Glaucocharis vermeeri

Glaucocharis vermeeri is a moth in the family Crambidae. It was described by Stanisław Błeszyński in 1965. It is found in Kyushu, Japan.
# Glenhest

Glenhest (Irish: Gleann Hoiste or Gleann Oistín) is a small village in County Mayo, Ireland. It is located near Lough Beltra and the Nephin Mountains.

## Amenities

Glenhest has a primary (national) school, officially known as Cloondaff National School, but commonly referred to as Glenhest National School. Two teachers look after the classes from infants to sixth class.
The local Roman Catholic church is dedicated to Saint Joseph and was built in 1838.

## Demographics

The electoral division in which the village is located, also called Glenhest, had a population of 248 as of the 2016 census. This was an increase from the 2011 census (which recorded 235 inhabitants) and the 2006 census (228 people).
# Glenhazel

Glenhazel is a suburb of Johannesburg, South Africa. It is located in Region E, bordering Fairmount, Sandringham, Lyndhurst and Percelia Estate. The area lies on a sloping hill with a park in the valley. It is known for its large Jewish population as well as for being home to the largest Jewish kosher hub in Johannesburg, which attracts many Jewish tourists.

## History

The suburb is situated on part of an old Witwatersrand farm called Rietfontein and was established in 1950.$^{:121}$ In 1992, Helen Heldenmuth, an actress and prominent figure among South African Jewry, opened up her Glenhazel home as a refuge for black children and their mothers fleeing violence in the nearby black township of Alexandra.

## Jewish community

Glenhazel is well known for being a suburb with a high ethnic concentration of Jewish people. A large number of synagogues, schools and Jewish seminaries are based in and around the Glenhazel area. In the context of a religious revival in the 1960s, a group of Jews established a highly observant, Orthodox enclave in the suburb. Overseas rabbis from the Ohr Somayach movement, established themselves in Glenhazel, now the epicenter of Orthodox Jewish life in the city with Yeshiva College of South Africa, and Kosher stores, delicatessens and restaurants. In 1997, the mostly Jewish residents of Glenhazel and the adjoining Jewish suburb of Sandringham funded the establishment of their own police station. Crime in the suburb has decreased significantly since the Chief Rabbi, Warren Goldstein introduced Community Active Protection (CAP) to Glenhazel. The Orthodox Jewish character of the suburb was profiled for SABC's 'Issues of Faith' documentary series. In 2013, 2, 000 Jewish South African women converged on a street in the suburb for a mass Challah bake. The street had been closed, with permission from the city council, and the women learned to knead and shape the dough before taking it home to bake for their Shabbat. The challah bake was part of The Shabbos Project, a project of South Africa's Chief Rabbi Warren Goldstein.

## Places of worship

* Ohr Somayach, an Orthodox synagogue
* Shaarei Chaim, an Orthodox synagogue
* The BASE Shul, an Orthodox synagogue
* Sunny Road Kehilla, an Orthodox synagogue
* Adas Yeshurun Shul. an Orthodox synagogue on the border with Fairmount
* Iliana, a Religious Society of Friends church
* Aldergate Methodist Church, a Methodist church.
* the Torah centre formed by Rabbi Shternbuch. Originally founded in Yoeville but moved to the greater Jewish area, Glenhazel.

## Education

* Yeshiva College of South Africa, a Modern Orthodox Jewish day school established in 1953 that serves pupils between ages 3–18
* Mesivta Shaarei Torah Boys High School
* Ohr Somayach, South Africa, a Yeshiva
* Glenhazel Primary School, a public English medium co-educational primary school
# Glenhaven

Glenhaven may refer to:
* Glenhaven, New South Wales, Australia
* Glenaven, Queensland, Australia formerly known as Glenhaven
* Glenhaven, California, United States
# Kinlock, Mississippi

Kinlock is an unincorporated community located in Sunflower County, Mississippi, near the Sunflower County/Washington County border. Kinlock is approximately 12 miles (19 km) south of Indianola and 8 miles (13 km) southwest of Inverness.
# Coastal-Marine Automated Network

The Coastal-Marine Automated Network (C-MAN) is a meteorological observation network along the coastal United States. Consisting of about sixty stations installed on lighthouses, at capes and beaches, on near shore islands, and on offshore platforms, the stations record atmospheric pressure, wind direction, speed and gust, and air temperature; however, some C-MAN stations are designed to also measure sea surface temperature, water level, waves, relative humidity, precipitation, and visibility.
The network is maintained by the National Data Buoy Center (NDBC) of the National Weather Service (NWS), which is part of National Oceanic and Atmospheric Administration (NOAA), and data is ingested into numerical weather prediction computer models. It was created in the early 1980s to maintain observations that were about to be discontinued by other programs. Data is processed and transmitted similarly to the moored buoy system.
In 2002, C-MAN was added to the NOAA Observing System Architecture (NOSA).
# Greal y Corau

Greal y Corau was a 19th-century Welsh language periodical, first published for the Welsh Choral Union, by Thomas Gee, in Denbigh, in 1861. Its editors included journalist Lewis William Lewis (Llew Llwyfo, 1831-1901) and musician Edward Stephen (née Jones) (Tanymarian, 1822-1885). It contained articles about music and musicians, and music festivals. Many popular Welsh musicians and poets of the 19th Century, such as John Owen published regularly in this popular periodical.
# Mexican Federal Highway 121

Federal Highway 121 (Carretera Federal 121) is a Federal Highway of Mexico. The highway travels from Apizaco, Tlaxcala in the north to Puebla City, Puebla in the south.
# Metzneria aspretella

Metzneria aspretella is a moth of the family Gelechiidae. It was described by Julius Lederer in 1869. It is found in Transcaspia, northern Iran and Palestine.
# Metzneria canella

Metzneria canella is a moth of the family Gelechiidae. It was described by Pierre Chrétien in 1920. It is found in Algeria.
# Members of the South Australian Legislative Council, 1950–1953

This is a list of members of the South Australian Legislative Council from 1950 to 1953.
| Name | District | Party | Term expiry | Time in office |
| Ernest Anthoney | Central No. 2 | LCL | 1953 | 1941–1959 |
| Ken Bardolph | Central No. 1 | Labor | 1953 | 1941–1964 |
| Stan Bevan | Central No. 1 | Labor | 1953 | 1951–1970 |
| Jack Bice | Southern | LCL | 1953 | 1941–1959 |
| Frank Condon | Central No. 1 | Labor | 1956 | 1928–1961 |
| John Lancelot Cowan | Southern | LCL | 1953 | 1949–1959 |
| Collier Cudmore | Central No. 2 | LCL | 1953 | 1933–1959 |
| Leslie Harold Densley | Southern | LCL | 1956 | 1944–1967 |
| Sir Walter Gordon Duncan | Midland | LCL | 1956 | 1918–1962 |
| Harry Edmonds | Northern | LCL | 1956 | 1944–1962 |
| Bert Hoare | Central No. 1 | Labor | 1956 | 1944–1956 |
| Norman Jude | Southern | LCL | 1956 | 1944–1971 |
| Lyell McEwin | Northern | LCL | 1956 | 1934–1975 |
| Alexander Melrose | Midland | LCL | 1953 | 1941–1962 |
| Oscar Oates | Central No. 1 | Labor | 1953 | 1933–1951 |
| Frank Perry | Central No. 2 | LCL | 1956 | 1947–1965 |
| William Walsh Robinson | Northern | LCL | 1953 | 1947–1965 |
| Colin Rowe | Midland | LCL | 1953 | 1948–1970 |
| Reginald Rudall | Midland | LCL | 1956 | 1944–1955 |
| Sir James Wallace Sandford | Central No. 2 | LCL | 1956 | 1938–1956 |
| Robert Richard Wilson | Northern | LCL | 1953 | 1949–1965 |
    $^1$ Labor MLC Oscar Oates died on 2 September 1951. Stan Bevan was elected unopposed to the vacancy on 24 October.
# Clérette

The Clérette is a river of Normandy, France, 10 kilometres (6.2 mi) in length, flowing through the department of Seine-Maritime. It is a right tributary of the Cailly.

## Geography

The Clérette has its source in the northern part of the territory of the commune of Clères. Taking a southern route, it passes the hamlet of Le Tot then flows through the commune of Anceaumeville, meeting the Cailly at Montville.
# Burduš

Burduš (Serbian Cyrillic: Бурдуш) is a 1970 Yugoslav film directed by Mića Popović and written by Živorad Žika Lazić.
The film is a continuation of the television series Muzikanti, with the character of Lepi Cane being portrayed by Dragan Zarić in the series, and Miodrag Andrić in the film.
Jovan Janićijević Burduš reprised the title role in the short film Burduš kondukter in 1972 and the TV series Neuništivi in 1989.

## Plot

Three poor musicians, Burduš, Rajko and Cane, suddenly become rich celebrities thanks to their participation in a television series. However, the unexpected success soon divides them. Burduš, lonely and lost, decides to go on a journey to find new friends, but he sees Rajko and Cane at a train station. They learn to overcome their differences and have fun once again.

## Cast

* Jovan Janićijević Burduš as Burduš
* Milan Srdoč as Rajko Životić
* Miodrag Andrić as Lepi Cane
* Dragomir Bojanić Gidra as Rade Lazić
* Miroslav Bijelić as Aca the Gypsy
* Mirjana Blašković
* Miroslava Bobić
* Boris Bunjac
* Ljubomir Ćipranić
* Rista Đorđević
* Ivan Đurđević
* Zorica Gajdaš
* Dušan Janicijević
* Ljubica Janićijević as Drina
* Miloš Kandić as Mića
* Ljubica Ković
* Petar Lupa
* Ivan Manojlović
* Rade Marković as doctor
* Adam Mitić
* Prvoslav Nikolić
* Bogoljub Novaković
* Bata Kameni
* Mira Peić
* Ljiljana Peros
* Slavoljub Plavšić Zvonce as Zvonce
* Radomir Popović
* Jelisaveta Sablić as Rajka Rajčić
* Ljiljana Šljapić as Barbara
* Živorad Šobić
* Danilo Bata Stojković as director
* Dušan Vuisić

## Trivia

The screenplay for the film was written by Živorad Žika Lazić, who is also mentioned in the film in the scene when Dragomir Bojanić Gidra introduces himself: "Rade Lazić, son of the late Žika Lazić, may God rest his soul, from the village of Lugavčina".
# Bulbophyllum restrepia

Bulbophyllum restrepiaa is a species of orchid in the genus Bulbophyllum.
# Namiki-Chūō Station

Namiki-Chūō Station (並木中央駅, Namiki-Chūō-eki) is a station on the Kanazawa Seaside Line, located in Kanazawa-ku, Yokohama, Japan.

## Station Layout

This elevated station consists of two island platforms serving three tracks. The center track is not used in regular service.

## History

The station opened on 5 July 1989, coinciding with the start of service on the Kanazawa Seaside Line between Shin-Sugita Station and Kanazawa-hakkei Station.

## Adjacent stations

| Preceding station | Yokohama Seaside Line | Yokohama Seaside Line | Yokohama Seaside Line | Following station |
| Sachiuratoward Kanazawa-Hakkei | | Kanazawa Seaside Line | | Namiki-Kitatoward Shin-Sugita |
# Namiki Shōzō I

Namiki Shōzō I (並木正三) (1730–1773) was a prominent Japanese playwright who produced roughly 100 works for bunraku (puppet theater) and for kabuki. Shōzō is also credited with inventing the revolving stage (回り舞台, mawaributai), one of many tricks of stagecraft used extensively in kabuki, and with popularizing the use of trapdoors (セリ上げ, seriage).
Shōzō left bunraku in 1751; adapting plays from bunraku to kabuki was a very common practice, and it is likely that many of Shōzō's kabuki plays began as puppet productions.
His roughly one hundred plays were mostly jidai-mono (時代物, historical plays), and include Keisei ama no hagoromo (The Feathery Garment from Heaven, 1753), Sanjikkoku yobune no hajimari (The Beginning of the Heavy Cargo Ships on the Yodo River, 1758), and Sanzen-sekai yarikuri ōrai (Kin'emon the Notorious Pirate, 1772).
# Namiki Gohei

Namiki Gohei may refer to:
* Namiki Gohei I (1747-1808), prolific kabuki playwright and actor
* Namiki Gohei II (1768-1819), kabuki playwright best known for the dance Yasuna, disciple of Gohei I
* Namiki Gohei III (1789-1855), kabuki playwright best known for the play Kanjinchō, disciple of Gohei II
* Namiki Gohei IV (1829-1901), kabuki playwright, disciple and son of Gohei III
# Namiki Shōzō

Namiki Shōzō may refer to:
* Namiki Shōzō I (1730–1773), a Japanese bunraku playwright
* Namiki Shōzō II (died 1807), a Japanese kabuki playwright
# Naoyuki

Naoyuki (written: 直之, 直行, 直幸, 尚幸, 尚之, 尚志, 尚往 or なおゆき in hiragana) is a masculine Japanese given name. Notable people with the name include:
* Naoyuki Agawa (阿川 尚之, born 1951), Japanese lawyer, diplomat, academic and writer
* Ban Naoyuki (塙 直之, 1567–1615), Japanese samurai
* Naoyuki Daigo (醍醐 直幸, born 1981), Japanese high jumper
* Naoyuki Fujita (藤田 直之, born 1987), Japanese footballer
* Naoyuki Ii (伊井 直行, born 1953), Japanese writer
* Naoyuki Itō (伊藤 尚往), Japanese anime director
* Naoyuki Kageyama (影山 なおゆき), Japanese manga artist
* Naoyuki Kato (加藤 直之, born 1952), Japanese illustrator
* Naoyuki Kinoshita (木下 直之, born 1954), Japanese art historian
* Naoyuki Kotani (小谷 直之, born 1981), Japanese mixed martial artist
* Nabeshima Naoyuki (鍋島 直之, 1643–1725), Japanese daimyō
* Nagai Naoyuki (永井 尚志, 1816–1896), Japanese samurai and politician
* Naoyuki Ogawa (小川 直之, born 1954), Japanese sailor
* Naoyuki Ohmura (大村 直之, born 1976), Japanese baseball player
* Naoyuki Ōi (大井 直幸, born 1983), Japanese pool player
* Naoyuki Shimizu (清水 直行, born 1975), Japanese baseball player
* Naoyuki Tomomatsu (友松　直之, born 1967), Japanese film director and screenwriter
* Naoyuki Uwasawa (上沢 直之, born 1994), Japanese baseball player
* Naoyuki Yamada (山田 尚幸, born 1987), Japanese footballer
* Naoyuki Yamazaki (山崎 直之, born 1991), Japanese footballer
# Nannoplecostomus

Nannoplecostomus eleonorae is a species of armored catfish known only from the upper Rio Tocantins basin in the Brazilian state of Goiás. This species grows to a length of 2.22 centimetres (0.87 in) SL. This species is the only known member of its genus and the smallest loricariid catfish known.
The fish was named in honor of Brazilian biospeleologist Eleonora Trajano, for her contributions to the knowledge of the diversity of Brazilian troglobitic fishes, including the fishes of the karst area of São Domingos, where this catfish is found.
# Nannophya fenshami

Nannophya fenshami is a species of dragonfly of the family Libellulidae, known as the artesian pygmyfly. It is a very small dragonfly with a wingspan less than 30 mm, that has been found living in an artesian spring wetland of the Barcaldine region of Central Queensland, Australia. Males are dark in colour and covered in a pale pruinescence with a red tip to their tail, while females are black with a distinctive yellow pattern.

## Etymology

Nannophya fenshami is named after Rod Fensham, a specialist in artesian spring wetlands.
# Bulirsch–Stoer algorithm

In numerical analysis, the Bulirsch–Stoer algorithm is a method for the numerical solution of ordinary differential equations which combines three powerful ideas: Richardson extrapolation, the use of rational function extrapolation in Richardson-type applications, and the modified midpoint method, to obtain numerical solutions to ordinary differential equations (ODEs) with high accuracy and comparatively little computational effort. It is named after Roland Bulirsch and Josef Stoer. It is sometimes called the Gragg–Bulirsch–Stoer (GBS) algorithm because of the importance of a result about the error function of the modified midpoint method, due to William B. Gragg.

## Underlying ideas

The idea of Richardson extrapolation is to consider a numerical calculation whose accuracy depends on the used stepsize h as an (unknown) analytic function of the stepsize h, performing the numerical calculation with various values of h, fitting a (chosen) analytic function to the resulting points, and then evaluating the fitting function for h = 0, thus trying to approximate the result of the calculation with infinitely fine steps.
Bulirsch and Stoer recognized that using rational functions as fitting functions for Richardson extrapolation in numerical integration is superior to using polynomial functions because rational functions are able to approximate functions with poles rather well (compared to polynomial functions), given that there are enough higher-power terms in the denominator to account for nearby poles. While a polynomial interpolation or extrapolation only yields good results if the nearest pole is rather far outside a circle around the known data points in the complex plane, rational function interpolation or extrapolation can have remarkable accuracy even in the presence of nearby poles.
The modified midpoint method by itself is a second-order method, and therefore generally inferior to fourth-order methods like the fourth-order Runge–Kutta method. However, it has the advantage of requiring only one derivative evaluation per substep (asymptotically for a large number of substeps), and, in addition, as discovered by Gragg, the error of a modified midpoint step of size H, consisting of n substeps of size h = H/n each, and expressed as a power series in h, contains only even powers of h. This makes the modified midpoint method extremely useful to the Bulirsch–Stoer method as the accuracy increases two orders at a time when the results of separate attempts to cross the interval H with increasing numbers of substeps are combined.
Hairer, Nørsett & Wanner (1993, p. 228), in their discussion of the method, say that rational extrapolation in this case is nearly never an improvement over polynomial interpolation (Deuflhard 1983). Furthermore, the modified midpoint method is a modification of the regular midpoint method to make it more stable, but because of the extrapolation this does not really matter (Shampine & Baca 1983).
# Bulinus wrighti

Bulinus wrighti is a species of small tropical air-breathing freshwater snail with a sinistral shell, an aquatic pulmonate gastropod mollusk in the family Planorbidae, the ramshorn snails and their allies.

## Distribution

The type locality is Wadi Hatib, at about 1280 m,southeast of Nisab District, Upper Aulaqui District at Rassais, South Yemen.
# Bulis (disambiguation)

Bulis is a genus of beetles. It may also refer to:
* Bulis (mythology), Greek mythological figure
* Bulis (Phocis), a town in Ancient Greece
* Bulis (surname)
* Curetis bulis, a species of butterfly