OpenLLM-France/wikimedia huggingface dataset:
# Geospace Technologies

Geospace Technologies Corporation is a manufacturer of specialized electronics and seismic data acquisition equipment used in the oil and gas industry. Geospace Technologies has been publicly traded on the NASDAQ stock exchange since November 1997.

## History

The company was founded in 1980 when Tokyo-based OYO Corporation entered the North American seismic instrumentation market. In 1983, OYO U.S.A was a subsidiary of OYO Japan’s North American, and operations were conducted through a wholly owned holding company. In 1985, AMF Geo Space Corporation specializing in the geophone and hydrophone operations was announced to be sold by its parent company AMF Inc. A year later OYO U.S.A. acquired AMF Geo Space Corporation. OYO Geospace Corporation was established in 1994 as a subsidiary of OYO U.S.A. by combining Houston Geophysical Products and the AMF thermal plotter line. On November 20, 1997, the firm shares were listed on NASDAQ. In 1998, OYO Geospace Corporation acquired JRC/Concord Technologies Inc., a company specializing in the design and manufacture of marine seismic streamer accessories.
In February 2012, OYO Corporation U.S.A. sold its shares of OYO Geospace Corporation. On October 1, 2012, OYO Geospace Corporation changed its name and ticker symbol to Geospace Technologies Corporation. At the same time, the plotter line OYO Instruments was renamed to EXILE Technologies.
In July 2018, the company acquired Quantum Technology Sciences, a privately held security and surveillance sensing technology company.
In November 2018, Geospace bought the Norwegian-based PGS’s Optoseis, a fiber optic permanent reservoir monitoring company.
In April 2020, the company received a $10 million contract with the Department of Homeland Security to provide a border security technology product to the U.S. Customs and Border Protection. In July 2021, Geospace Technologies acquired 100 percent shares of Aquana, LLC.
# Linear city

Linear city may refer to:
* Linear settlement
* Linear city (Soria design), an 1882 concept of city planning
* Linear city (Graves and Eisenman design), a 1965 proposal for a settlement in New Jersey
* The linear city model of Hotelling's law
# Callimetopus longior

Callimetopus longior is a species of beetles in the family Cerambycidae. It was described by Karl-Ernst Hüdepohl in 1990.
# Al Khadhraa

33°19′10″N 44°18′25″E﻿ / ﻿33.3195°N 44.306972°E﻿ / 33.3195; 44.306972
Al Khadhraa is a neighborhood in Mansour district, western Baghdad, Iraq.
In 2004, the Iraqi Red Crescent Society opened a camp in Al Khadraa to provide shelter and assistance for families displaced by an upsurge in violence in Fallujah.
In May 2024, protesters demonstrated outside a branch of American fast-food restaurant KFC in Al Khadraa on its opening day.
# Lindenbach (Glems)

Lindenbach (in its upper course: Talgraben, in its upper course: Lachengraben) is a river of Baden-Württemberg, Germany. It is a right tributary of the Glems in Ditzingen.
# Issette Pearson

Frances Issette Jessie Pearson (2 November 1861 – 25 April 1941) was an English golfer and the first honorary secretary of the Ladies Golf Union (LGU) which was founded in 1893.

## Personal life

Pearson was born at Gatcombe House, Littlehempston, near Totnes, Devon. Her given names were Mable Frances, but she used the names Frances Issette Jessie and was known as Issette. In 1911, she married Thomas Horrocks Miller (1846–1916) of Singleton Hall, Singleton, near Poulton-le-Fylde. In 1916, upon her husband's death, she became life tenant of Singleton Hall.

## Golf career

In 1893 Pearson visited Littlestone golf club in the autumn of 1893 to see if the national championship could be hosted there. She was hosted by Littlestone's ladies's captain Mabel Stringer. Stringer beat her on their first game together, but they became life long friends and colleagues.
Pearson had reached the final of the British Ladies Amateur Golf Championship in 1893 and she would repeat that position in 1894, losing to Lady Margaret Scott on each occasion.

## Legacy

While telegraphic addresses were in use the LGU's address was "Issette". A brand of ladies' golfwear is named "Issette" in her memory. She founded a cup and a handicap system that allowed men and women of mixed abilities to compete together.

## Publications

* The Ladies' Golf Union year book / compiled and edited by the Hon. Sec. Ladies' Golf Union (I. Pearson). (London : Ladies' Golf Union, 189?)
* Our Lady of the Green. A book of ladies' golf. With chapters by I. Pearson, A. B. Pascoe and others. Edited by L. Mackern and M. Boys. (London : Lawrence & Bullen, 1899)
# Iterated integral

In multivariable calculus, an iterated integral is the result of applying integrals to a function of more than one variable (for example $f(x,y)$ or $f(x,y,z)$) in such a way that each of the integrals considers some of the variables as given constants. For example, the function $f(x,y)$, if $y$ is considered a given parameter, can be integrated with respect to $x$, ∫f(x, y)dx{\textstyle \int f(x, y)\, dx}. The result is a function of $y$ and therefore its integral can be considered. If this is done, the result is the iterated integral
    $\int \left(\int f(x,y)\,dx\right)\,dy.$
It is key for the notion of iterated integrals that this is different, in principle, from the multiple integral
    $\iint f(x,y)\,dx\,dy.$
In general, although these two can be different, Fubini's theorem states that under specific conditions, they are equivalent.
The alternative notation for iterated integrals
    $\int dy\int dx\,f(x,y)$
is also used.
In the notation that uses parentheses, iterated integrals are computed following the operational order indicated by the parentheses starting from the most inner integral outside. In the alternative notation, writing ∫dy∫dxf(x, y){\textstyle \int dy\, \int dx\, f(x, y)}, the innermost integrand is computed first.

## Examples
### A simple computation

For the iterated integral
    $\int \left(\int (x+y)\,dx\right)\,dy$
the integral
    $\int (x+y)\,dx={\frac {x^{2}}{2}}+yx$
is computed first and then the result is used to compute the integral with respect to y.
    $\int \left({\frac {x^{2}}{2}}+yx\right)\,dy={\frac {yx^{2}}{2}}+{\frac {xy^{2}}{2}}$
This example omits the constants of integration. After the first integration with respect to x, we would rigorously need to introduce a "constant" function of y. That is, If we were to differentiate this function with respect to x, any terms containing only y would vanish, leaving the original integrand. Similarly for the second integral, we would introduce a "constant" function of x, because we have integrated with respect to y. In this way, indefinite integration does not make very much sense for functions of several variables.

### The order is important

The order in which the integrals are computed is important in iterated integrals, particularly when the integrand is not continuous on the domain of integration. Examples in which the different orders lead to different results are usually for complicated functions as the one that follows.
Define the sequence $a_{0}=0<a_{1}<a_{2}<\cdots$ such that $a_{n}\to 1$. Let $g_{n}$ be a sequence of continuous functions not vanishing in the interval $(a_{n},a_{n+1})$ and zero elsewhere, such that ∫$_0$$^1$g$_n$=1{\textstyle \int _{0}^{1}g_{n}=1} for every $n$. Define
    $f(x,y)=\sum _{n=0}^{\infty }\left(g_{n}(x)-g_{n+1}(x)\right)g_{n}(y).$
In the previous sum, at each specific $(x,y)$, at most one term is different from zero. For this function it happens that
    $\int _{0}^{1}\left(\int _{0}^{1}f(x,y)\,dy\right)\,dx=\int _{0}^{a_{1}}\left(\int _{0}^{a_{1}}g_{0}(x)g_{0}(y)\,dy\right)\,dx=1\neq 0=\int _{0}^{1}0\,dy=\int _{0}^{1}\left(\int _{0}^{1}f(x,y)\,dx\right)\,dy$
# Bláthnat

Bláthnat ("Little flower"), sometimes Bláthíne, is a character in early Irish literature, a king's daughter, wife of the warrior Cú Roí and the lover of his rival Cú Chulainn.

## Love triangle

Her father is either Mend of Inis Fer Falga (identified as the Isle of Man), Iuchna, Conchobar mac Nessa, or Midir, the fairy king of Brí Léith (from Westmeath).
Her father's kingdom was invaded by warriors of the Red Branch of Ulster, led by Cú Roí and Cú Chulainn. The raid led to her capture, along with several cattle and a magic cauldron. Despite being in love with Cú Chulainn, she was chosen by Cú Roí as his spoil and married him, leading to a dispute between the two warriors. This ended with Cú Chulainn being shaved and humiliated by Cú Roí.
Later, she betrayed her husband to his enemies, pouring milk into the River Finglas (Finnglas), supposedly at the Caherconree Fort, as a signal he was at home. Subsequent to this action, Cú Roí was slain by Cú Chulainn. In revenge for this, Cú Roí's poet Ferchertne, threw both himself and Blathnát from a cliff.
Bláthnat's floral name and the story of her conspiracy have been compared to those of Blodeuwedd in the Fourth Branch of the Mabinogi, Math fab Mathonwy.

## Fled Bricrenn

Blathnat makes an appearance in the Fled Bricrenn (Feast of Bricriu) as the wife of the absent Cú Roí. She tells each of the three heroes to guard the fort on different nights, however only Cú Chulainn is able to defeat the force. Because of this, Cú Roí gives Cú Chulainn the Champion's Portion that he had been quarreling with the other heroes for, however the other two demand a rematch.
# Camarate (film)

Camarate: accidente ou atentado? (English: Camarate: accident or assassination?) is a 2001 Portuguese film directed by Luis Filipe Rocha on the investigation of the 1980 Camarate air crash. Starring Maria João Luís, Virgílio Castelo, Filipe Ferrer, Cândido Ferreira, and José Wallenstein, it was released in Portuguese cinemas on December 1, 2000.
It was Portugal's submission to the 74th Academy Awards for the Academy Award for Best Foreign Language Film, but it was not accepted as a nominee.

## Cast

* Maria João Luís as Luísa
* Virgílio Castelo as Diogo
* Filipe Ferrer as Carlos
* Cândido Ferreira as Manuel Mesquita
* José Wallenstein as Paulo
* Ana Nave as Marta
* Adriano Luz as André
* José Meireles as Joaquim
* João Lobo as David
* Alexandra Leite as Diana
* Carlos Quintas as Antonio
* António Pedro Cerdeira as Pilot
* Luís Lucas as Sá Carneiro
* João Reis as Gaspar Frade
* Luís Mascarenhas as Inácio Costa
* João Perry as Doctor
# Georgios Avgerinos

Georgios Avgerinos (Greek: Γεώργιος Αυγερινός, 18th century – 19th century) was a Greek trader and leader or the Greek War of Independence of 1821.

## Biography

He was a general leader of the Avgerinos family in which it ruled the main political view of a free Greece for up to a hundred years. The Avgerinos family descended from Avgerata in the island of Kefalonia in which they moved to the village of Douka in Elis. Later in 1770, after the destruction, the family relocated themselves to the city of Pyrgos.
Georgios Avgerinos appeared in 1778 as a secretary of the Turkish cattlers in Lalas and in Gastouni. He won the land over the Turks and sold his cattle in Zakynthos. He defended several privileges for the area of Pyrgos and a small stadium that evolved with the main usage of the draining works of the fields of Gastouni. He defended that he elevation in one of the notable powerful people of Pyrgos where he devoted a large part of his estate for the revolutionary period. In 1807, he welcomed Theodoros Kolokotronis and visited Zante.
After the liberation of Greece, he withdrew from the political races of the press. His sons were Dimitrios Avgerinos, Agamemnon Avgerinos and Christodoulos.
# Linear chain compound

In chemistry and materials science, linear chain compounds are materials composed of one-dimensional arrays of metal-metal bonded molecules or ions. Such materials exhibit anisotropic electrical conductivity.

## Examples

Many linear chain compounds feature square planar complexes. One example is Rh(acac)(CO)$_2$, which stack with Rh···Rh distances of about 326 pm. Classic examples include Krogmann's salt and Magnus's green salt. Another example is the partially oxidized derivatives of [Pt(oxalate)$_2$]$^{2−}$. The otherwise ordinary complex IrBr(CO)$_3$ gives an electrically conductive derivative upon oxidation, e.g., with bromine to give IrBr$_{1+x}$(CO)$_{3−x}$, where x ~0.05. Related chlorides have the formulae IrCl$_{1+x}$(CO)$_3$ and K$_{0.6}$Ir(CO)$_2$Cl$_2$·½H$_2$O.
In contrast to linear chain compounds, extended metal atom chains (EMACs) are molecules or ions that consist of a finite, often short, linear strings of metal atoms, surrounded by organic ligands.
One group of platinum chains is based on alternating cations and anions of [Pt(CNR)$_4$]$^{2+}$ (R = iPr, c-C$_{12}$H$_{23}$, p-(C$_2$H$_5$)C$_6$H$_4$) and [Pt(CN)$_4$]$^{2−}$. These may be able to be used as vapochromic sensor materials, or materials which change color when exposed to different vapors.
Linear chains of Pd-Pd bonds protected by a "π-electron sheath" are known.
Not only do these olefin-stabilized metal chains constitute a significant contribution to the field of organometallic chemistry, both the complex's metal atom structures and the olefin ligands themselves can conduct a current.

## Methodology

Some linear chain compounds are produced or fabricated by electrocrystallization. The technique is used to obtain single crystals of low-dimensional electrical conductors.
# Linzhou

Linzhou may refer to:
* Linzhou, Henan (林州), a county-level city in Henan, China
** Linzhou Steel, a state-owned Chinese steel company
* Lhünzhub County in Tibet, China, known in Chinese as Linzhou (林周)
* Linzhou (林州), a former prefecture in roughly modern Guiping County, Guangxi, China
* Linzhou (林州), a former prefecture in roughly modern Huachi County, Gansu, China
* Linzhou (潾州), a former prefecture in roughly modern Dazhu County (or perhaps Lingshui County), Sichuan, China
# Liquideep

Liquideep was a soul and House duo formed in Johannesburg, South Africa in 2007. The group was formed by Ziyon (artist/songwriter/producer) and Ryzor (DJ/producer).
Its members were signed to independent record label Mentalwave Records and afterwards released their record-setting debut album Oscillations in 2009. In 2010 they cemented their place in history with the multi-platinum selling album Fabrics of the Heart.

## History
### Formation and first years: 2007–2009

Liquideep is composed of Thabo ‘Ryzor’ Shokgolo (DJ/producer) and Jonathan ‘Ziyon’ Hamilton (artist/producer). American-born Ziyon, who is a musician and producer, moved to South Africa in 2004 and became really intrigued with the house music culture. In 2006, he met Alexandra native Ryzor through a mutual friend. The meeting was a timely one, as Ryzor was a DJ and Ziyon was interested in learning how to DJ. Since Ryzor wanted to learn how to produce music, the two decided to exchange skills, with Ziyon teaching Ryzor music production and Ryzor teaching Ziyon to DJ.

### 2010-2014: Fabrics of the Heart, Welcome Aboard

Even though they never expected the song "Fairytale" to be so big, when the song was sealed, they were very happy with it. The song, according to the duo, was inspired by a split experienced by one of them. The song has captured many music lovers' attention across the country and hasn't lost the momentum since it was released.
On May 25, 2010, their album Fabrics of the Heart was released. Fabrics of the Heart won Album of the Year at 17th South African Music Awards. As for the duo's future plans, Ziyon reveals that Liquideep is composed of two proper musicians and are in the process of putting together a full live band for their stage performances.
Since the success of their smash single "Fairytale" they have shared stages with huge American superstars Akon and Angie Stone and their marketable slick looks have gotten them endorsements from major corporations Chevrolet (General Motors), clothing line Ben Sherman, Sunglass Hut and Rodamat Shuttle.
In January 2013, Liquideep released their latest album, Welcome Aboard, and is currently touring to promote their newest album Liquideep was nominated for Best African Act at 2013 MOBO Awards.

## Musical style

Liquideep claims influence from Africa's beats with global appeal due to being well traveled, respect for different cultures, and love for the arts. The duo prefer playing their music to a crowd, where they claim to get an honest opinion.

## Discography

* Deep Part I (2008)
* Deep Part II (2008)
* Oscillations (2009)
* Fabrics of the Heart (2010)
* Ministry Of Sound - The Annual 2012 (2012)
* Alone (2012)
* Welcome Aboard (2013)

## Awards

* South African Music Awards - Album of the Year: Liquideep
* MTV Africa Music Awards 2010 - Song of the Year (South Africa): "Fairytale"
* Channel O Music Video Awards 2010 - Best Dance Video: "Fairytale" (South Africa)
* Channel O Music Video Awards 2011 - Most Gifted Duo, Group or Featuring Video: HHP & Teargas & Liquideep - "Born For This" (South Africa)
* Channel O Music Video Awards 2011 - Most Gifted African Southern Video Liquideep – Settle For Less
# Liquidator

Liquidator may refer to:

## Business

* Liquidator (law), the officer who collects the assets of and settles the claims against a company before dissolving it
* Estate liquidator, the person given the job of personal estate liquidation
* Computer liquidator, a purchaser and reseller of computer technology and related equipment

## Arts

* "The Liquidator" (instrumental), a reggae instrumental by the Harry J Allstars
* The Liquidator (novel), the first novel of John Gardner
* The Liquidator (1965 film), a 1965 British spy film, adaptation of the novel, starring Rod Taylor
** The Liquidator (soundtrack), the soundtrack album by Lalo Schifrin
* The Liquidator (2017 film), Chinese film
* The Liquidator (TV Series), a Canadian reality television series
* The Liquidator (Darkwing Duck), fictional character in television animation

## Other

* Chernobyl liquidators, disaster-remediation workers
* Liquidator, a member of one of the factions of the RSDLP (Russian Social Democratic Labor Party)
* Liquidator, a water gun sold in Italy in the 1990s, similar to Super Soaker
# Lion Painter

The Lion Painter was one of the earliest Athens black-figure vase painters. He was active between 630 and 600 BC.
He was a contemporary of the Nessos Painter, but remained a less significant influence, in spite of his artistic achievements. All vases ascribed to him depict lions. His work is only known from a few fragments, which are, however, consistently of very high quality. The bald lion on his name vase appears to look sorrowful.

## Works

* Athen, National Museum: Neck amphora 16392, 16393 and 16394
* Athen, Vlasto collection: Fragment of a neck amphora
* New York, Metropolitan Museum: Fragment 38.11.10
# List of Australian diesel locomotives

Diesel locomotives used on the railways of Australia.

## NSWGR/SRA/FreightCorp and successors
### Diesel-electric

* 40 class
* 41 class
* 42 class
* 421 class
* 422 class
* 43 class
* 44 class
* 442 class
* 45 class
* 47 class
* 48 class
* 49 class
* 79 class
* 80 class
* 81 class
* 82 class
* 90 class
* 92 class
* PL class ex 48 class
* XPT

### Diesel-hydraulic

* 70 class
* 71 class
* 72 class
* 73 class
* X100 & X200 class rail tractors

## Commonwealth Railways/Australia National/National Rail

* AN class
* DL class
* BL class
* NR class
* AL class
* BU class
* CK class
* CL class
* DA (900) class
* DE class
* DR class
* EL class
* GM class
* MDH class
* NB class
* NC class
* NJ (1600) class
* NSU class
* NT class

## South Australian Railways
### Diesel-electric

* 350
* 500
* 600
* 700
* 800
* 830
* 900
* 930

## Victorian Railways/V/Line/Freight Australia
### Diesel-electric

* A Class
* B Class
* C Class
* F Class
* G Class
* H Class
* N Class
* P Class
* S Class
* T Class
* V class
* X Class
* XR Class
* XRB Class
* Y Class

### Diesel-hydraulic

* M class
* V class
* W class

## BHP/AIS and successors
### Diesel-electric

* BHP Port Kembla D1 class
* BHP Port Kembla D9 class
* BHP Port Kembla D16 class
* BHP Port Kembla D34 class
* BHP Port Kembla D35 class
* BHP/Austrac Port Kembla 101 class
* BHP/Austrac Port Kembla 103
* BHP Newcastle 32 class
* BHP Newcastle 37 class
* BHP Whyalla DE class (DE1, DE2)
* DE3-DE9)
* BHP Whyalla DE10
* Lysaghts JL1 class
* Lysaghts JL4 class
* GE AC6000CW (imported)
* Emd SD70ACe lc (imported)

### Diesel-hydraulic

* BHP Whyalla DH class

## Silverton Tramway
### Diesel-hydraulic

* Silverton ST26

### Diesel-electric

* 48s

## Queensland Rail

Also operates on the Standard Gauge ex V/line G and X class, ex SRA 73, 421, 422, ex AN CLF and CLP class's

### Diesel-electric

* 1150
* 1170
* 1200
* 1225
* 1250
* 1270
* 1300
* 1400
* 1450
* 1460
* 1502
* 1550
* 1600
* 1620
* 1700
* 1720
* 2100
* 2130
* 2141
* 2150
* 2170
* 2250
* 2300
* 2350
* 2370
* 2400
* 2450
* 2470
* 2600
* 2800
* 4000
* 4100

### Diesel-mechanical

* DL class

### Diesel-hydraulic

* DH class

## Freightlink

* FQ class
* FJ class

## CFCLA

* GL class
* RL class
* VL class
# List of British flyweight boxing champions

List of British flyweight boxing champions is a table showing the boxers who have won the British flyweight title. The title has been sanctioned by the National Sporting Club since 1909, and later by its replacement British Boxing Board of Control (BBBoC) since 1929.
A champion may retire or voluntarily relinquish the title in order to fight for a higher-ranked championship. Where the date on which a champion relinquished the title is unclear, the date of the last BBBoC sanctioned fight is shown.
$^r$–Champion relinquished title.
$^s$–Champion stripped of title.
| Name | Duration of reign | Defences |
| Sid Smith | 4 December 1911 – 2 June 1913 | 2 |
| Bill Ladbury | 2 June 1913 – 26 January 1914 | 1 |
| Percy Jones | 26 January 1914$^r$ | 0 |
| Tancy Lee | 25 January 1915 – 18 October 1915 | 1 |
| Joe Symonds | 18 October 1915 – 14 February 1916 | 1 |
| Jimmy Wilde | 14 February 1916 – 29 April 1918$^{r1923}$ | 4 |
| Elky Clark | 31 March 1924 – 7 April 1927$^s$ | 1 |
| Johnny Hill | 30 May 1927 – 27 September 1929 (died) | 2 |
| Jackie Brown | 13 October 1929 – 3 March 1930 | 1 |
| Bert Kirby | 3 March 1930 – 6 January 1931$^s$ | 0 |
| Jackie Brown | 2 February 1931 – 9 September 1935 | 3 |
| Benny Lynch | 9 September 1935 – 13 October 1937$^{r1938}$ | 2 |
| Jackie Paterson | 30 September 1939 – 23 March 1948 | 4 |
| Rinty Monaghan | 23 March 1948 – 30 September 1949$^r$ | 1 |
| Terry Allen | 11 June 1951 – 17 March 1952 | 1 |
| Teddy Gardner | 17 March 1952 – September 1952$^r$ | 0 |
| Terry Allen | 21 October 1952 – 16 February 1954$^r$ | 1 |
| Dai Dower | 28 February 1955$^{r1957}$ | 0 |
| Frankie Jones | 31 July 1957 – 8 October 1960 | 2 |
| Johnny Caldwell | 8 October 1960$^{r1961}$ | 0 |
| Jackie Brown | 27 February 1962 – 2 May 1963 | 1 |
| Walter McGowan | 2 May 1963 – November 1966$^r$ | 0 |
| John McCluskey | 16 January 1967 – September 1977$^r$ | 2 |
| Charlie Magri | 6 December 1977 – August 1981$^r$ | 0 |
| Kelvin Smart | 14 September 1982 – 25 January 1984 | 1 |
| Hugh Russell | 25 January 1984 — April 1985$^r$ | 2 |
| Duke McKenzie | 5 June 1985 – August 1986$^r$ | 1 |
| Dave McAuley | 20 October 1986$^{r1987}$ | 0 |
| Pat Clinton | 9 March 1988 – 19 December 1989$^{r1991}$ | 2 |
| Robbie Regan | 28 May 1991 – 3 September 1991 | 1 |
| Francis Ampofo | 3 September 1991 – 17 December 1991 | 1 |
| Robbie Regan | 17 December 1991 – 19 May 1992$^r$ | 1 |
| Francis Ampofo | 12 December 1992 – 20 December 1994$^{r1995}$ | 2 |
| Mickey Cantwell | 21 March 1996$^r$ | 0 |
| Ady Lewis | 27 January 1997 – 11 September 1997$^{r1998}$ | 2 |
| Damaen Kelly | 13 March 1999 – 22 May 1999 | 1 |
| Keith Knox | 22 May 1999 – 16 October 1999 | 1 |
| Jason Booth | 16 October 2002 – 13 November 2003 | 1 |
| Chris Edwards | 23 January 2009 – 23 October 2009 | 2 |
| Shinny Bayaar | 23 October 2009 – 15 December 2010 | 1 |
| Paul Edwards | 15 December 2010 – 11 June 2011 | 0 |
| Chris Edwards | 11 June 2011 – 13 October 2012 | 2 |
| Kevin Satchell | 13 October 2012 – 6 July 2013$^r$ | 2 |
| Andrew Selby | 14 May 2016 – 15 November 2019$^r$ | 0 |