OpenLLM-France/wikimedia huggingface dataset:
# Round the Table Again

'Round the Table Again is the title of a recording by American folk music and country blues artist Doc Watson and Frosty Morn, released in 2002. The group, Frosty Morn, was formed by Watson's son Merle shortly before his death in 1985.
Professional ratings :
| Review scores ||
| Source | Rating |
| Allmusic | |

## Track listing

* "Lynchburg Town" (Traditional) – 4:38
* "Coo Coo Bird" (Clarence Ashley) – 2:48
* "Blues Walkin' Round My Bed" (Watson, Watson) – 4:35
* "She's So Sweet" (Blind Boy Fuller) – 4:12
* "On a Monday" (Lead Belly) – 3:11
* "Working Man Blues" (Merle Haggard) – 5:27
* "Jimmie's Mean Mamma Blues" (Waldo O'Neal, Jimmie Rodgers, Bob Sawyer) – 3:39
* "Walking in Jerusalem" (Traditional) – 2:49
* "Show Bizness" (Lamar Hill, Fred Koller) – 4:23
* "Sincerely" (Alan Freed, Harvey Fuqua) – 3:18
* "Battle of Nashville" (Iamar Hill) – 4:23
* "You Ain't Going Nowhere" (Bob Dylan) – 5:32
* "C. C. Rider" (Mississippi John Hurt) – 4:07
* "Court on High" (T. Michael Coleman, Joe Smothers) – 3:09
* "Nights in White Satin" (Justin Hayward) – 3:29
* "Sugar Babe" (Mance Lipscomb) – 3:50

## Personnel

* Doc Watson – guitar, banjo, vocals
* T. Michael Coleman – bass, harmony vocals
* Joe Smothers – guitar, harmony vocals
* Richard Watson – guitar
Production notes: Re-issue
* Produced by T. Michael Coleman and Claire Armbruster
* Engineer, editing, remixing by Bill Wolf
# Super League licences

Super League licences are issued periodically to rugby league football clubs that meet requirements for participation in the Super League, the premier rugby league competition for clubs from, e.g. the United Kingdom and France:
* 2009–11 Super League licences
* 2012–14 Super League licences
# South Korea national football team results

This article shows the match statistics of the South Korea national football team.

## Results by year
### 1950s

| Year | GP | W | D | L | Win % |
| 1948 | 2 | 1 | 0 | 1 | 050.00 |
| 1949 | 2 | 1 | 1 | 0 | 050.00 |
| 1950 | 3 | 2 | 0 | 1 | 066.67 |
| 1951 | Did not play | Did not play | Did not play | Did not play | Did not play |
| 1952 | Did not play | Did not play | Did not play | Did not play | Did not play |
| 1953 | 5 | 3 | 1 | 1 | 060.00 |
| 1954 | 8 | 2 | 3 | 3 | 025.00 |
| 1955 | Did not play | Did not play | Did not play | Did not play | Did not play |
| 1956 | 10 | 8 | 1 | 1 | 080.00 |
| 1957 | Did not play | Did not play | Did not play | Did not play | Did not play |
| 1958 | 7 | 4 | 1 | 2 | 057.14 |
| 1959 | 11 | 7 | 2 | 2 | 063.64 |
| Total | 48 | 28 | 9 | 11 | 058.33 |

## Largest margins
### Biggest victories

    As of 1 July 2022
| Rank | Date | Opponent | Score | Competition |
| 1 | 29 September 2003 | Nepal | 16–0 | 2004 AFC Asian Cup qualification |
| 2 | 1 October 1994 | Nepal | 11–0 | 1994 Asian Games |
| 3 | 16 September 1979 | Bangladesh | 9–0 | 1979 Korea Cup |
| 3 | 25 May 1989 | Nepal | 9–0 | 1990 FIFA World Cup qualification |
| 3 | 5 August 1996 | Guam | 9–0 | 1996 AFC Asian Cup qualification |
| 3 | 5 April 2000 | Laos | 9–0 | 2000 AFC Asian Cup qualification |
| 7 | 4 October 1971 | Republic of China | 8–0 | 1972 Summer Olympics qualification |
| 7 | 10 August 1976 | India | 8–0 | 1976 Pestabola Merdeka |
| 7 | 8 September 1979 | Sudan | 8–0 | 1979 Korea Cup |
| 7 | 27 March 1980 | Philippines | 8–0 | 1980 Summer Olympics qualification |
| 7 | 6 September 2006 | Chinese Taipei | 8–0 | 2007 AFC Asian Cup qualification |
| 7 | 3 September 2015 | Laos | 8–0 | 2018 FIFA World Cup qualification |
| 7 | 10 October 2019 | Sri Lanka | 8–0 | 2022 FIFA World Cup qualification |

### Heaviest defeats

    As of 1 July 2022
| Rank | Date | Opponent | Score | Competition |
| 1 | 5 August 1948 | Sweden | 0–12 | 1948 Summer Olympics |
| 2 | 16 October 1964 | United Arab Republic | 0–10 | 1964 Summer Olympics |
| 3 | 17 June 1954 | Hungary | 0–9 | 1954 FIFA World Cup |
| 4 | 20 June 1954 | Turkey | 0–7 | 1954 FIFA World Cup |
| 5 | 12 October 1964 | Czechoslovakia | 1–6 | 1964 Summer Olympics |
| 5 | 1 June 2016 | Spain | 1–6 | Friendly |
| 5 | 20 June 1998 | Netherlands | 0–5 | 1998 FIFA World Cup |
| 5 | 30 May 2001 | France | 0–5 | 2001 FIFA Confederations Cup |
| 5 | 15 August 2001 | Czech Republic | 0–5 | Friendly |
| 10 | 16 December 1996 | Iran | 2–6 | 1996 AFC Asian Cup |
| 10 | 8 October 1961 | Yugoslavia | 1–5 | 1962 FIFA World Cup qualification |
| 10 | 2 June 2022 | Brazil | 1–5 | Friendly |
| 10 | 10 February 1971 | Peru | 0–4 | Friendly |
| 10 | 6 September 1974 | Kuwait | 0–4 | 1974 Asian Games |
| 10 | 6 February 2013 | Croatia | 0–4 | Friendly |
| 10 | 29 January 2014 | Mexico | 0–4 | Friendly |
| 10 | 9 June 2014 | Ghana | 0–4 | Friendly |
# Gebhart factor

The Gebhart factors are used in radiative heat transfer, it is a means to describe the ratio of radiation absorbed by any other surface versus the total emitted radiation from given surface. As such, it becomes the radiation exchange factor between a number of surfaces. The Gebhart factors calculation method is supported in several radiation heat transfer tools, such as TMG and TRNSYS.
The method was introduced by Benjamin Gebhart in 1957. Although a requirement is the calculation of the view factors beforehand, it requires less computational power, compared to using ray tracing with the Monte Carlo Method (MCM). Alternative methods are to look at the radiosity, which Hottel and others build upon.

## Equations

The Gebhart factor can be given as:
    $B_{ij}={\frac {{\mbox{Energy absorbed at }}A_{j}{\mbox{ originating as emission at }}A_{i}}{{\mbox{Total radiation emitted from }}A_{i}}}$
The Gebhart factor approach assumes that the surfaces are gray and emits and are illuminated diffusely and uniformly.
This can be rewritten as:
    $B_{ij}={\frac {Q_{ij}}{\epsilon _{i}\cdot A_{i}\cdot \sigma \cdot T_{i}^{4}}}$
where
* $B_{ij}$ is the Gebhart factor
* $Q_{ij}$ is the heat transfer from surface i to j
* $\epsilon$ is the emissivity of the surface
* $A$ is the surface area
* $T$ is the temperature
The denominator can also be recognized from the Stefan–Boltzmann law.
The $B_{ij}$ factor can then be used to calculate the net energy transferred from one surface to all other, for an opaque surface given as:
$q_{i}=A_{i}\cdot \epsilon _{i}\cdot \sigma \cdot T_{i}^{4}-\sum _{j=1}^{N_{s}}A_{j}\cdot \epsilon _{j}\cdot \sigma \cdot B_{ji}\cdot T_{j}^{4}$
where
* $q_{i}$ is the net heat transfer for surface i
Looking at the geometric relation, it can be seen that:
    $\epsilon _{i}\cdot A_{i}\cdot B_{ij}=\epsilon _{j}\cdot A_{j}\cdot B_{ji}$
This can be used to write the net energy transfer from one surface to another, here for 1 to 2:
    $q_{1-2}=A_{1}\cdot \epsilon _{1}\cdot B_{12}\cdot \sigma \cdot (T_{1}^{4}-T_{2}^{4})$
Realizing that this can be used to find the heat transferred (Q), which was used in the definition, and using the view factors as auxiliary equation, it can be shown that the Gebhart factors are:
    $B_{ij}=F_{ij}\cdot \epsilon _{j}+\sum _{k=1}^{N_{s}}((1-\epsilon _{k})\cdot F_{ik}\cdot B_{kj})$
where
* $F_{ij}$ is the view factor for surface i to j
And also, from the definition we see that the sum of the Gebhart factors must be equal to 1.
    $\sum _{j=1}^{N_{s}}(B_{ij})=1$
Several approaches exists to describe this as a system of linear equations that can be solved by Gaussian elimination or similar methods. For simpler cases it can also be formulated as a single expression.
# Susan J. Herlin

HRH Dr. Susan J. Herlin was an academic, a royalty, and a humanitarian who dedicated herself to the promotion of development of Ghana. She was the first Zosimli Naa of the Kingdom of Dagbon. She was born on May 26, 1939, at Port Arthur, Texas, to Robert and Jean Herlin. She died on May 21, 2014, at Louisville, Kentucky. Herlin was inducted into the hall of fame of The University of Louisville's Pan-African Studies Department.

## Education

Herlin went to Thomas Jefferson High School from 1954 to 1957. Later, she graduated with a BA in Music History and Performance, from Trinity University, San Antonio, from 1957 to 1961. She went on to Boston University, where she wrote her doctoral dissertation in African History. For nearly three decades, she was a professor at the departments of History and Pan-African Studies at the University of Louisville. She was also an Associate Dean in the university's College of Arts and Sciences from 1993 to 2003.

## Projects
### Zosimli Naa Scholarship

Herlin founded the Zosimli Naa Scholarship Program. More than 250 brilliant but needy students in high schools and colleges have benefitted from the program since its inception.

## Personal life

Herlin was a Christian. She was married to Wyatt MacGaffey, and they had three sons.
# Gaston Oula

Gaston Oula is an Ivorian judoka. He competed in the men's half-middleweight event at the 1984 Summer Olympics.
# Geheimrat Dr. Oldenburg

'Geheimrat Dr. Oldenburg' is a German apple cultivar. It was created in 1897 at the Höheren Lehranstalt für Obstbau of Geisenheim in the Rheingau, in Hesse in central Germany. It may also be known as 'Geheimrat Doktor Oldenburg', 'Geheimrat Oldenburg', or simply 'Oldenburg'. It is a quite different apple from the older Russian cultivar 'Duchess of Oldenburg', also sometimes known simply as 'Oldenburg'.

## History

The cultivar was created in 1897 at the Höheren Lehranstalt für Obstbau of Geisenheim in the Rheingau, in Hesse in central Germany. It is documented as a hybrid of 'Minister von Hammerstein' [de] and 'Baumanns Renette' [de]; A single-nucleotide polymorphism study has found it be a hybrid of 'Alexander' and 'Ananas Reinette'.$^{:11}$

## Hybrids

Cultivars that descend from 'Geheimrat Dr. Oldenburg' include: 'Alkmene' (Geheimrat Dr. Oldenburg × Cox's Orange Pippin); 'Apollo' (Cox's Orange Pippin × Geheimrat Dr. Oldenburg); 'Clivia' (Geheimrat Dr. Oldenburg × Cox's Orange Pippin);$^{:539}$; 'Elektra' (Cox's Orange Pippin x Geheimrat Doktor Oldenburg); 'Roba' (Geheimrat Dr. Oldenburg x unknown); and possibly 'Dukat' (Geheimrat Dr. Oldenburg × Cox's Orange Pippin).$^{:538}$
# Gehenna (1938 film)

Gehenna, also known as Through Hell or Anguish is a 1938 Polish melodrama film based on the 1914 novel of the same name by Helena Mniszkówna [pl] and directed by Michał Waszyński.

## Plot

After her mother's death, teenage Ania is cared for by her uncle Kościesza. While walking in the forest, Ania meets Prince Andrzej, and they fall in love. However, her uncle does not want to agree to this marriage, explaining that he would then have to give up the estate he manages. However, it turns out that the real reason is different. Uncle Kościesza also desires this girl despite their blood relationship. Desperate, Ania runs away to Andrzej. Kościesza decides to take revenge.

## Cast

* Lidia Wysocka... Ania Tarłówna
* Witold Zacharewicz ... Prince Andrzej Olelkowicz
* Bogusław Samborski ... Uncle Kościesza
* Ina Benita... Lorka, Ania's cousin
* Wlodzimierz Lozinski ... Jaś, Ania's cousin
* Antoni Fertner ... The Veterinarian
* Mieczysława Ćwiklińska ... Ewelina, the housekeeper
* Józef Orwid ... Grzegorz, the gamekeeper
* Jerzy Woskowski ... The lame tramp
* Stanisława Wysocka ... Ksenobia - the prince's nanny
* Seweryna Broniszówna ... Gypsy fortune teller
* Tadeusz Wesolowski ... Okszta, the pilot
* Tamara Paslawska ... The Gypsy queen
* Wanda Jakubinska ... Ania's mother
* Stefan Hnydziński ... The prince's manservant
# Svelten Peak

Svelten Peak is a sharp peak rising to 300 m on Hurd Peninsula, Livingston Island in the South Shetland Islands, Antarctica and surmounting False Bay to the southeast. It is the summit of the 600 m long, narrow and rocky Querchan Ridge descending southeastwards to the seashore.
The peak is named by personnel of the nearby Spanish base Juan Carlos Primero and appears in the 2009 Bulgarian map of Livingston Island.

## Location

The peak is located at 62°41′30″S 60°21′20″W﻿ / ﻿62.69167°S 60.35556°W﻿ / -62.69167; -60.35556 which is 430 m southeast of Pirámide Peak, 670 m west-southwest of Moores Peak, 4.01 km north-northwest of Canetti Peak, 2.17 km east-northeast of MacGregor Peaks and 1.57 km east of Castellvi Peak (Spanish mapping in 1991 and Bulgarian in 2009).

## Map

* Isla Livingston: Península Hurd. Mapa topográfico de escala 1:25000. Madrid: Servicio Geográfico del Ejército, 1991. (Map reproduced on p. 16 of the linked work)
* Antarctic Digital Database (ADD). Scale 1:250000 topographic map of Antarctica. Scientific Committee on Antarctic Research (SCAR). Since 1993, regularly upgraded and updated.
* L.L. Ivanov. Antarctica: Livingston Island and Smith Island. Scale 1:100000 topographic map. Manfred Wörner Foundation, 2017. ISBN 978-619-90008-3-0
# Sveltia gladiator

Sveltia gladiator is a species of sea snail, a marine gastropod mollusc in the family Cancellariidae, the nutmeg snails.
# Gelechia intermedia

Gelechia intermedia is a moth of the family Gelechiidae. It is found in North America, where it has been recorded from California.
The wingspan is about 17 mm. The forewings are clothed with whitish scales which are very narrowly tipped with blackish over most of the wing area. Some aggregates of scales are more broadly black-tipped, forming scarcely defined darker patches: a patch along the extreme base of the costa, near the middle of the costa and at two-thirds of the costa. There is a small patch in the cell near the base, a larger diffuse scarcely defined patch beyond it, and another near the end of the cell. The apex of the wing is dusted with more deeply black-tipped scales. The hindwings are brownish, darker toward the margins.
# South Kirkby Wednesday F.C.

South Kirkby Wednesday Football Club were an English football club based in South Kirkby, West Yorkshire. The club were formed as The Faith Street Football Club but were known as South Kirkby Wednesday by 1905 at the latest, when they were competing in the FA Cup alongside local rivals South Kirkby Colliery and a fledgling Frickley Colliery. It is not known for certain where in South Kirkby the club played, though their ground was used by the Hemsworth and District Football Association to host cup finals and inter-league challenge games. It is presumed that the ground, known simply as the South Kirkby Wednesday Ground, was located near to or on Faith Street in South Kirkby.

## League history

In 1905 the club signalled their intention to join the new Hemsworth League, run by the West Yorkshire Association In the 1928/1929 season the club won the Doncaster Red Triangle League Division Two title. but at the end of the 1929/30 season the club withdrew from the league. In the 1930/31 season the club joined the South Kirkby Football League as founding members, though in the 1931/32 season the club rejoined the Doncaster Red Triangle League briefly, before returning to the South Kirkby League in the 1931/32 season. In the 1933/34 season the club again returned to the Doncaster Red Triangle League and the 1935/36 season saw the club return to the South Kirkby League before folding.

## Other cup competitions

For many seasons between the 1920s and 1930s the club took part in the Doncaster Infirmary Shield cup competition and the South Elmsall Challenge Cup. In the 1933/34 season the club reached the semi-final of the Doncaster and District Junior Challenge Cup

## Notable players

Notable former players include outside right J. Bennett who was signed for Rotherham United from the club in August 1933.

## Honours

* Doncaster Red Triangle League Division Two
** Winners 1928–29
# Gene Edward Veith

Gene Edward Veith (born October 15, 1951) is an author, scholar, and Professor of Literature emeritus at Patrick Henry College. He received his Ph.D. in English from the University of Kansas in 1979. Additionally, he holds honorary doctorates from Concordia Theological Seminary, Concordia University Irvine, and Patrick Henry College.

## Background

He served there as Dean of Academic Affairs and Provost, and was the culture editor of World magazine. He has written 20 books and over 100 scholarly works. Veith served previously on the faculty as Professor of English at Concordia University Wisconsin, as well as being the Dean of the School of Arts and Sciences and the director of the Cranach Institute.

## Works

* Authentic Christianity: How Lutheran Theology Speaks to a Postmodern World
* Christianity in an Age of Terrorism
* Christians in a .Com World: Getting Connected Without Being Consumed
* Classical Education: The Movement Sweeping America
* Classical Education: Towards The Revival of American Schooling
* Family Vocation: God's Calling In Marriage, Parenting, And Childhood
* The Gift of Art: The Place of the Arts in Scripture
* God at Work: Your Christian Vocation in All of Life
* Honky-Tonk Gospel: The Story of Sin and Salvation in Country Music
* Imagination Redeemed: Glorifying God with a Neglected Part of Your Mind
* Loving God With All Your Mind: Thinking as a Christian in a Postmodern World
* Modern Fascism: Liquidating the Judeo-Christian Worldview
* Modern Fascism: The Threat to the Judeo-Christian View
* Fascism: Modern and Postmodern
* Painters of Faith: The Spiritual Landscape in Nineteenth Century America
* A Place to Stand
* Post-Christian: A Guide to Contemporary Thought and Culture
* Postmodern Times: A Christian Guide to Contemporary Thought and Culture
* Reading Between the Lines
* Reformation Spirituality: The Religion of George Herbert
* The Soul of Prince Caspian: Exploring Spiritual Truth in the Land of Narnia
* The Soul of the Lion, the Witch, & the Wardrobe
* The Spirituality of the Cross
* State of the Arts: Bezalel to Mapplethorpe
# Superman Supergirl

"Superman/Supergirl" is the fourth and final single from Australian band Killing Heidi's debut album Reflector. Its B-side is the album track "Black Sheep".

## Track listing

CD single
* "Superman/Supergirl"
* "Black Sheep"
* "Live Without It"
* "Superman/Supergirl" (Music video)

## Charts

Chart performance for "Superman/Supergirl" :
| Chart (2000) | Peak position |
| Australia (ARIA) | 57 |
# Gekko guishanicus

Gekko guishanicus is a species of Genus Gekko, Family Gekkonidae. It is endemic to Guishan Island (Yilan). Discovered on Guishan Island in Toucheng Town, Yilan County, northeast of Taiwan, this species of gecko was previously mistaken for Gekko hokouensis.
The discovery of this species was based on morphological and molecular evidence reports. Using the molecular relationship analysis of mtDNA CTB sequences, the maximum probability method was used to construct the similar gecko species in Taiwan and adjacent areas. Apparently, it is an independent group, so the gecko found on Guishan Island is identified as a new species of the genus Gekko.

## Species characteristics

Appearance: It is a small-sized gecko with a flat and narrow body, with a total length of about 12.5 cm and a snout-vent length (SVL) of about 6 cm. The background color of the body and back is brown, with dark brown transverse spots on it. There are 6 dark color narrow transverse spots in the center of the back of the body from the neck to the anus. And there are more than 6 dark color transverse spots on the tail extending along the entire tail.
Characteristic details: It has a pair of elongated posterior chin scales, with 3-4 submental scales on each side, and 2-3 larynx scales behind the elongated posterior chin scales. It has 8-10 petals without claws on its inner finger, and it has the same wart scales on the back of the body and limbs, without extra large ones.
Reproduction: As an oviparous animal, it lays two connected eggs each time. Males have 6-8 precloacal pores arranged in a row.

## Distribution and habits

So far, it has been found only on Guishan Island in the northeast of Taiwan. Normally, it is found on the walls of artificial buildings on flat ground, such as walls or brickwork joints of brick houses, warehouses, and cement water storage towers. As a nocturnal animal, it becomes active only after sunset.
# Gemmula hombroni

Gemmula hombroni is a species of sea snail, a marine gastropod mollusk in the family Turridae, the turrids.

## Description

The length of the shell varies between 16 mm and 25 mm.

## Distribution

This marine species occurs in the Indo-west Pacific, from Andaman Islands to Japan; also off Australia (Northern Territory, Queensland, Western Australia)
# Gemmula interpolata

Gemmula interpolata is a species of sea snail, a marine gastropod mollusk in the family Turridae, the turrids.

## Description

The length of the shell attains 23 mm.

## Distribution

This marine specimen was found off Laysan Island, northwest of, Hawaii, North Pacific Ocean
# Gemmula lawsi

Gemmula lawsi is an extinct species of sea snail, a marine gastropod mollusk in the family Turridae, the turrids.

## Distribution

Fossils of this marine species have been found in New Zealand.
# Suzie Wong

Suzie Wong can refer to:
* The World of Suzie Wong, a 1957 novel by Richard Mason
** Suzie Wong (franchise), a media franchise originating from the novel
** The World of Suzie Wong (film), the 1960 film adaptation of the novel
* Suzie Wong (Digimon), also known as Shuichon Li or Li Xiaochun, a character in Digimon Tamers
* "Suzie Wong", a song by Jacob Miller
* Suzie Wong (TV host) (born 1955), a Hong Kong TV host adopting this pseudonym
* Suzie Wong (orca), a killer whale at Ocean Park Hong Kong between 1979 and 1997
# Roy Clark (disambiguation)

Roy Clark (1933–2018) was an American country musician/TV host.
Roy Clark or Clarke may also refer to:
* Roy Clark (police officer), head of Scotland Yard's anti-corruption squad
* Roy Clyde Clark (1920–2014), bishop of the United Methodist Church in the U.S.
* Roy Clark (baseball) (1874–1925), baseball player
* Roy Peter Clark (born 1948), American writer, editor and writing coach
* Roy Clarke (born 1930), British TV comedy writer
* Roy Clarke (footballer) (1925–2006), Welsh footballer
* Roy S. Clarke, American geochemist