OpenLLM-France/wikimedia huggingface dataset:
# Pizza My Heart

Pizza My Heart may refer to:
* Pizza My Heart (film), a 2005 television film
* Pizza My Heart (restaurant), a chain of pizza restaurants in Northern California
# Nordenskiöld Land

Nordenskiöld Land is the land area between Isfjorden and Van Mijenfjorden on Spitsbergen, Svalbard. The area is named after Finnish-Swedish explorer and geologist Nils Adolf Erik Nordenskiöld. The coastal region of Nordenskiöld Land (Nordenskiøldkysten) has been identified as an Important Bird Area (IBA) by BirdLife International because it supports breeding populations of barnacle geese and common eiders.
# Canton of Drôme des collines

The canton of Drôme des collines is an administrative division of the Drôme department, southeastern France. It was created at the French canton reorganisation which came into effect in March 2015. Its seat is in Saint-Donat-sur-l'Herbasse.
It consists of the following communes:
* Arthémonay
* Bathernay
* Bren
* Le Chalon
* Charmes-sur-l'Herbasse
* Châteauneuf-de-Galaure
* Chavannes
* Crépol
* Épinouze
* Geyssans
* Le Grand-Serre
* Hauterives
* Lapeyrouse-Mornay
* Lens-Lestang
* Manthes
* Margès
* Marsaz
* Montchenu
* Montmiral
* Moras-en-Valloire
* Parnans
* Ratières
* Saint-Avit
* Saint-Christophe-et-le-Laris
* Saint-Donat-sur-l'Herbasse
* Saint-Laurent-d'Onay
* Saint-Martin-d'Août
* Saint-Michel-sur-Savasse
* Saint-Sorlin-en-Valloire
* Tersanne
* Valherbasse
# Rachael Margot Smith

Rachael Margot Smith (known professionally as Rachael Margot, born 1985) is an Australian TV host, model and beauty pageant titleholder.

## Biography

Rachael grew up in Perth, Western Australia, as the youngest of three children. She trained as a classical ballet dancer and then as a rhythmic gymnast.
Rachael's love for the environment led her to complete an Environmental Science degree, and her devotion to helping the environment has been furthered by her Miss Earth Australia title.
Rachael moved from Perth to Sydney in 2009 and studied screen acting at the National Institute of Dramatic Art (NIDA) in Sydney, Australia.

## Miss Earth Pageant

Rachael was crowned Miss Earth Australia 2008 and represented Australia in the Miss Earth 2008 International Pageant in the Philippines. Rachael won Miss Talent at the international event for her graceful and dynamic rhythmic gymnastics display.
# Kongō Maru (1934)

Kongō Maru (金剛丸) was an 7,043 gross register ton passenger-cargo ship built by Harima Shipbuilding Company in Japan for Kokusai Kisen Kabushiki Kaisha in 1935. She was requisitioned by the Imperial Japanese Navy during the Second World War and converted to an armed merchant cruiser.

## Civilian service

Kongō Maru was designed for Kokusai Kisen primarily as a freighter, although she had six first-class cabins, and could accommodate twelve passengers. She was completed on 4 March 1935. Kokusai Kisen received subsidies from the Japanese government for her construction, as part of a program to encourage the production of large, high-speed transports and tankers, which could be quickly converted to military use in times of conflict. She made her maiden voyage from Kobe to Penang via the Philippines on 8 March 1935.
From January 1937, Kongō Maru was leased to Nippon Yusen, and operated on trade routes to the eastern coast of North America via the Panama Canal. She set a speed record for crossing the Pacific Ocean in nine days, 10 hours in 1939 and continued to be operated on this route until August 1941.

## Military service

On 6 August 1941, Kongō Maru was requisitioned by the Imperial Japanese Navy and was converted to an armed merchant cruiser at the Harima Shipyards at Aioi. Single mount 14 cm/50 3rd Year Type naval guns were installed at her bow and stern, as were two Type 93 13.2-mm machine guns and two 533 mm (21.0 in) torpedo tubes. Her conversion was completed on 14 October and she was assigned to the IJN 4th Fleet’s "South Seas Force" and deployed to Truk. At the time of the attack on Pearl Harbor, Kongō Maru was at Kwajalein, from which she deployed as part of the Japanese task force in the first attempt to invade Wake Island on 8 December 1941. She was bombed by USMC F4F Wildcat aircraft using depth charges, and caught fire. The fires were brought under control and she returned to Kwajalein. She later participated in the second attack on Wake Island on 21 December 1941, which succeeded in taking the island. After the battle, Kongō Maru was sent via Saipan, Truk and Guam to participate in the battle of Rabaul on 22 January 1942.
During the invasion of Lae-Salamaua on 8 March 1942, Kongō Maru transported elements of the Japanese Special Naval Landing Forces to Huon Gulf in what is now eastern Papua-New Guinea. While still at Huon Gulf of 10 March 1942, Kongō Maru was bombed and sunk by aircraft from the United States Navy aircraft carriers USS Lexington and USS Yorktown at 06°49′S 147°02′E﻿ / ﻿6.817°S 147.033°E﻿ / -6.817; 147.033. She was removed from the navy list on 20 March 1942.
# Rigby Wason

(Peter) Rigby Wason (1797 – 24 July 1875) was a Scottish barrister and farmer, and a Whig politician. He was Member of Parliament (MP) for Ipswich in Suffolk from 1831 until his defeat at the 1835 general election. However, the election was declared void on petition, and he was returned to the House of Commons at the resulting by-election, holding the seat until he was defeated again at the 1837 general election.
He regained the seat at the 1841 general election, but that election was overturned on petition and he did not stand again.
Wason married Euphemia McTier. Their children included Cathcart Wason (1848–1921), a New Zealand settler and MP who returned to Scotland and became MP for Orkney and Shetland, and Eugene Wason (1846–1927), a lawyer and Liberal MP. Peter Cathcart Wason was Eugene's grandchild.
# Rural Municipality of Glen Bain No. 105

The Rural Municipality of Glen Bain No. 105 (2016 population: 180) is a rural municipality (RM) in the Canadian province of Saskatchewan within Census Division No. 3 and SARM Division No. 3. It is located in the south-central portion of the province.

## History

The RM of Glen Bain No. 105 incorporated as a rural municipality on December 11, 1911.

## Geography
### Communities and localities

The following unincorporated communities are within the RM.

#### Localities

* Arbuthnot, dissolved as a village
* Esme
* Glen Bain
* Royer
* St. Boswells

## Demographics

In the 2021 Census of Population conducted by Statistics Canada, the RM of Glen Bain No. 105 had a population of 195 living in 76 of its 96 total private dwellings, a change of 8.3% from its 2016 population of 180. With a land area of 827.17 km$^2$ (319.37 sq mi), it had a population density of 0.2/km$^2$ (0.6/sq mi) in 2021.
In the 2016 Census of Population, the RM of Glen Bain No. 105 recorded a population of 180 living in 77 of its 107 total private dwellings, a -12.2% change from its 2011 population of 205. With a land area of 843.4 km$^2$ (325.6 sq mi), it had a population density of 0.2/km$^2$ (0.6/sq mi) in 2016.

## Government

The RM of Glen Bain No. 105 is governed by an elected municipal council and an appointed administrator that meets on the second Tuesday of every month. The reeve of the RM is Ted Wornath while its administrator is Audrey Rotheisler. The RM's office is located in Glen Bain.
# Love Me When You Can

Love Me When You Can (Korean: 있을때 잘해; RR: Isseulttae Jalhae) is a 2006 South Korean morning soap opera broadcast by MBC starring Ha Hee-ra, Kim Yoon-seok, Kim Bo-ra and Lee Min-jung. The series was directed by Jang Geun-soo and Kim Woo-sun. It premiered on July 9, 2006 and ended on April 18, 2007, airing every Mondays to Fridays at 7:50 a.m. for 186 episodes.

## Synopsis

After discovering her husband's affair, Oh Sun-ae (Ha Hee-ra) tries to start a new life, but when the past (along with the new woman) just won't go away, moving on is not easy. Still, Oh Sun-ae is determined.

## Cast
### Ha family

* Ha Hee-ra as Oh Sun-ae (housewife for 13 years)
* Kim Yoon-seok as Ha Dong-gyu (husband, businessman)
* Kim Bo-ra as Ha Yoo-mi (daughter)
* Lee Min-jung as Ha Jung-hwa (Dong-gyu's sister)
* Sunwoo Yong-nyeo as Park Geum-rae (Dong-gyu's mother)

### Oh family

* Park Hyung-joon as Oh Seung-hyun (Sun-ae's brother)
* Kim Jung-nan as Jo Eun-soo (Seung-hyun's wife)
* Shin Choong-sik as Sun-ae's father

### Extended cast

* Byun Woo-min as Kang Jin-woo (child psychologist)
* Han Da-min as Lee Ji-hye (Jin-woo's nurse receptionist)
* Ji Soo-won as Bae Young-jo (model agency supervisor)
* Lee Hyun-kyung as Goh Yu-jin (single mom, Young-jo's best friend)
* Kyung Joon as Yoo Hwan (Ha Jung-hwa's boyfriend)
* Han Eun-sun as Jin-woo's arranged date
* Kim Dong-bum as Oh Hyun-soo
# Optimus, Arkansas

Optimus is an unincorporated community in Stone County, Arkansas, United States. Optimus is located on Arkansas Highway 5, 5.2 miles (8.4 km) south of Calico Rock. The Miles Jeffery Barn, which is listed on the National Register of Historic Places, is located in Optimus.
# Nordenskiöldbreen

Nordenskiöldbreen (Nordenskiöld Glacier) is a glacier in Spitsbergen, Svalbard. It is named after Finnish geologist Adolf Erik Nordenskiöld (1832–1901).

## Geography

Nordenskiöldbreen is located between Dickson Land and Bünsow Land. The glacier flows roughly southwestwards and is 25 km (16 mi) long and 11 km (6.8 mi) wide. It has its terminus in Adolfsbukta, a branch of Billefjorden.
# Omega function

In mathematics, omega function refers to a function using the Greek letter omega, written ω or Ω.
$\Omega$ (big omega) may refer to:
* The lower bound in Big O notation, $f\in \Omega (g)\,\!$, meaning that the function $f\,\!$ dominates $g\,\!$ in some limit
* The prime omega function $\Omega (n)\,\!$, giving the total number of prime factors of $n\,\!$, counting them with their multiplicity.
* The Lambert W function $\Omega (x)\,\!$, the inverse of $y=x\cdot e^{x}\,\!$, also denoted $W(x)\,\!$.
* Absolute infinity
$\omega$ (omega) may refer to:
* The Wright omega function $\omega (x)\,\!$, related to the Lambert W Function
* The Pearson–Cunningham function $\omega _{m,n}(x)$
* The prime omega function $\omega (n)\,\!$, giving the number of distinct prime factors of $n\,\!$.
# Radlin gas field

The Radlin gas field in Poland was discovered in 1980. It began production in 1982 and produces natural gas. The total proven reserves of the Radlin gas field are around 390 billion cubic feet (11×10$^9$m³).
# Louis Phillips

Louis Phillips may refer to:
* Lou Diamond Phillips (born 1962), actor
* Lou Phillips (1878–1916), rugby player
* Louis Phillips (rancher) (1829–1900)
* Louis Phillips (author) (born 1942)
* Louis Phillips (cricketer) (born 1883, date of death unknown), Jamaican cricketer
# Wila Quta

Wila Quta or Wilaquta (Aymara for "red lake", other spellings Huila Kkota, Huilacota, Vila Ccota, Vila Cota, Velacota, Vilaccota, Vilacota, Vilajota, Vilakkota, Vilakota, Wila Khota, Wila Kkota, Wila Kota) may refer to:

## Lakes

* Wila Quta (Potosí), in the Potosí Department, Bolivia
* Wilaquta (Arequipa), in the Arequipa Region, Peru

## Mountains

* Wila Quta (Apurímac-Arequipa), on the border of the Apurímac Region and the Arequipa Region, Peru
* Wila Quta (Cochabamba), in the Cochabamba Department, Bolivia
* Wila Quta (La Paz), in the Murillo Province, La Paz Department, Bolivia
* Wila Quta (Larecaja), in the Larecaja Province, La Paz Department, Bolivia
* Wila Quta (Loayza), in the Loayza Province, La Paz Department, Bolivia
* Wila Quta (Oruro), in the Oruro Department, Bolivia
* Wilaquta (Cusco), in the Quispicanchi Province, Cusco Region, Peru
* Wilaquta (Carabaya), in the Carabaya Province, Puno Region, Peru
* Wilaquta (Moquegua-Puno), on the border of the Moquegua Region and the Puno Region, Peru
* Wilaquta (Sandia), in the Sandia Province, Puno Region, Peru

## Places

* Wila Quta, Sucre, in the Chuquisaca Department, Bolivia
# Yuya Tanaka

Yuya Tanaka (田中 悠也, Tanaka Yuya, born 10 May 2000) is a Japanese footballer who plays as a goalkeeper for Giravanz Kitakyushu.

## Career statistics
### Club

    As of 12 August 2021
| Club | Season | League | League | League | National Cup | National Cup | League Cup | League Cup | Other | Other | Total | Total |
| Club | Season | Division | Apps | Goals | Apps | Goals | Apps | Goals | Apps | Goals | Apps | Goals |
| Giravanz Kitakyushu | 2019 | J3 League | 0 | 0 | 0 | 0 | 0 | 0 | 0 | 0 | 0 | 0 |
| Giravanz Kitakyushu | 2020 | J2 League | 0 | 0 | 0 | 0 | 0 | 0 | 0 | 0 | 0 | 0 |
| Giravanz Kitakyushu | 2021 | J2 League | 1 | 0 | 0 | 0 | 0 | 0 | 0 | 0 | 1 | 0 |
| Career total | Career total | Career total | 1 | 0 | 0 | 0 | 0 | 0 | 0 | 0 | 1 | 0 |
# Pittsburgh toilet

A Pittsburgh toilet, or Pittsburgh potty, is a basement toilet configuration commonly found in the area of Pittsburgh in the United States. It consists of an ordinary flush toilet with no surrounding walls. Most of these toilets are paired with a crude basement shower apparatus and large sink, which often doubles as a laundry room.

## Origin

The most popular explanation for the Pittsburgh toilet is related to Pittsburgh's status as a major industrial city in the 20th century. According to this explanation, toilets such as these were said to be used by steelworkers and miners who, grimy from the day's labor, could use an exterior door to enter the basement directly from outside and use the basement's shower and toilet before heading upstairs.
Alternatively, they may have served to prevent sewage backups from flooding the living areas of homes. As sewage backups tend to flood the lowest fixture in a residence, a Pittsburgh toilet would be the fixture to overflow, containing the sewage leak in the basement.
# Phiala aurivillii

Phiala aurivillii is a moth in the family Eupterotidae. It was described by George Thomas Bethune-Baker in 1915. It is found in Zambia.
The wingspan is 58 mm. The forewings are greyish white, with a broad stripe of black scales filling the cell and beyond it. There is an oblique curved stripe of similar scales in the postmedian area and a trace of a subterminal one much interrupted. The hindwings are greyish white, with a slight patch of thin grey scales in the cellular area and a trace of a scaled greyish postmedial stripe.
# La calle de las novias

La calle de las novias (Bride's Avenue) is a Mexican telenovela produced by TV Azteca and Zuba Producciones. Directed by Jaime Humberto Hermosillo, it stars Silvia Navarro and Juan Manuel Bernal as protagonists.

## Cast

* Silvia Navarro - Aura Sánchez
* Juan Manuel Bernal - Román Mendoza
* Sergio Basañez - Enrique
* Omar Fierro - Manuel Ortega
* Julieta Egurrola - Diana de Mendoza
* Arcelia Ramírez - Emilia Mendoza
* Margarita Sanz - Ernestina de Sánchez
* Sergio Bustamante - Luis Cardozo
* Fabiola Campomanes - María Sánchez
* Lola Merino - Lisette
* Guillermo Gil - Padre Tomás
* Rafael Cortés - Augusto Mendoza
* Víctor Huggo Martin - Gabriel Sánchez
* Bruno Bichir - Sergio
* Josafat Luna - Cuco
* Laura Padilla - Matilde
* Edith Kleiman - Marcela
* Tońo Valdéz - Ramiro
* Tania Arredondo - Monica

## International broadcasters
### North America

* USA: Telemundo

### South America

* Argentina:
* Paraguay:
* Ecuador:
# Canton of Fismes-Montagne de Reims

The canton of Fismes-Montagne de Reims is an administrative division of the Marne department, northeastern France. It was created at the French canton reorganisation which came into effect in March 2015. Its seat is in Fismes.
It consists of the following communes:
* Arcis-le-Ponsart
* Aubilly
* Baslieux-lès-Fismes
* Bouilly
* Bouleuse
* Bouvancourt
* Branscourt
* Breuil-sur-Vesle
* Châlons-sur-Vesle
* Chamery
* Chenay
* Coulommes-la-Montagne
* Courcelles-Sapicourt
* Courlandon
* Courmas
* Courtagnon
* Courville
* Crugny
* Écueil
* Faverolles-et-Coëmy
* Fismes
* Germigny
* Gueux
* Hourges
* Janvry
* Jonchery-sur-Vesle
* Jouy-lès-Reims
* Magneux
* Méry-Prémecy
* Les Mesneux
* Montigny-sur-Vesle
* Mont-sur-Courville
* Muizon
* Ormes
* Pargny-lès-Reims
* Pévy
* Prouilly
* Romain
* Rosnay
* Sacy
* Saint-Euphraise-et-Clairizet
* Saint-Gilles
* Savigny-sur-Ardres
* Sermiers
* Serzy-et-Prin
* Thillois
* Treslon
* Trigny
* Unchair
* Vandeuil
* Ventelay
* Ville-Dommange
* Vrigny
# Radlkofera

Radlkofera is a monotypic genus of flowering plants belonging to the family Sapindaceae. It only contains one known species, Radlkofera calodendron Gilg
Its native range is Tropical Africa. It is found in Cabinda, Cameroon, Central African Republic, Congo, Gabon and Zaïre.
The genus name of Radlkofera is in honour of Ludwig Adolph Timotheus Radlkofer (1829–1927), a Bavarian taxonomist and botanist. The Latin specific epithet of calodendron is derived from the Greek, kalos which means beautiful and dendrum means tree. Both the genus and the species were first described and published in Bot. Jahrb. Syst. Vol.24 on page 300 in 1897.
# Berzins-Delahay equation

In electrochemistry, the Berzins-Delahay equation is analogous to the Randles–Sevcik equation, except that it predicts the peak height ($i_{p}$) of a linear potential scan when the reaction is electrochemically reversible, the reactants are soluble, and the products are deposited on the electrode with a thermodynamic activity of one.
$i_{p}=0.6105AC{\sqrt {\frac {(nF)^{3}Dv}{RT}}}$
* $A$ = electrode surface area in cm$^2$
* $C$ = concentration of the reactant in mol/cm$^3$
* $n$ = stoichiometric number of electrons exchanged in equivalents/mol
* $F$ = Faraday constant in C/equivalent
* $D$ = Diffusion coefficient of the reactant in cm$^2$/s
* $v$ = scan rate in V/s
* $R$ = Gas constant in J/molK
* $T$ = temperature in K
Despite the fact that this equation is derived under very simplistic assumptions, considering the complex phenomenon of nucleation, the Berzins-Delahay equation often makes good predictions of $i_{p}$. This is likely because nucleation processes have been resolved at this point, meaning that the fundamental assumptions of the derivation match the physical phenomena well. Corrections for these errant assumptions are available.

## Derivation

This equation is derived using the following governing equations and initial/boundary conditions:
${\frac {\partial C}{\partial t}}=-D{\frac {\partial ^{2}C}{\partial x^{2}}}$
$C(x,0)=C^{*}$
$\lim _{x\rightarrow \infty }C(x,t)=C^{*}$
$E=E_{i}+vt=E^{0'}+{\frac {RT}{nF}}\ln \left({\frac {C(0,t)}{C^{0}}}\right)$
* $t$ = time in s
* $x$ = distance from planar electrode in cm
* $E$ = the potential of the electrode in V
* $E_{i}$ = the initial potential of the electrode in V
* $E^{0'}$ = the formal potential for the reaction in V
* $C^{0}$ = a reference concentration of 1 mol/L or 1 mmol/cm$^3$

## Uses

The Berzins-Delahay equation is primarily used to measure the concentration or the diffusion coefficient of an analyte that participates in a reversible, deposition electrochemical reaction. To validate the application of this equation, one typically checks for a linear relationship between $i_{p}$ and ${\sqrt {v}}$ and peak potentials ($E_{p}$) that are independent of $v$. The characteristic shape of a deposition voltammogram, with a sharp reduction (negative current) with a decaying tail and a large oxidation peak that quickly decays to zero current, is also required to verify the reaction has soluble reactants and deposited products.
# Louis Phillips (rancher)

Louis Phillips (April 22, 1830 – March 16, 1900) was a wealthy land owner and rancher in Los Angeles County, California..

## Biography

Phillips was born Louis Galefsky to a Jewish family in Kempen, Province of Posen, Prussia (now Kępno, Poland) and moved to California in the early 1850s, changing his name to Phillips. He moved to Spadra (now part of Pomona) in 1862 and began engaging in sheep herding and cattle raising. In 1864, Schlesinger and Tischler acquired the Rancho San Jose in a foreclosure. Phillips, who had previously been a manager on the ranch, bought 12,000 acres (49 km$^2$) out of the foreclosure.
In January 1874, the Southern Pacific Railroad completed a rail line from Los Angeles to Spadra, spurring interest in land development in the area. In 1875, Phillips built the Phillips Mansion (now operated by the Historical Society of Pomona Valley) and also sold most of his 12,000 acres (49 km$^2$) for subdivision into the Pomona Tract, thus beginning the formation of Pomona. Phillips retained 2,241 acres (9.07 km$^2$) surrounding his mansion, which he operated as a cattle and sheep ranch.
In 1867, Phillips married Esther Blake, with whom he had three sons (Charles, George and Louis, Jr.) and two daughters (Mrs. Frank George and adopted daughter, Kate Cecil). He also acquired large land holdings in other parts of the county, including the Los Angeles business district where he owned the Phillips Block on Spring Street, a block on Los Angeles Street and another on Third Street. By 1892, the Los Angeles Times reported that Phillips, "who lives so quietly out at Spadra, near Pomona," was "the richest man in Los Angeles County." The Times noted that Phillips was worth "not a dollar less than $3,000,000" and stated that, in addition to his land holdings in Los Angeles, he had a ranch that produced wool, honey and wheat.
He died of pneumonia in 1900 and is interred at Spadra Cemetery, Pomona.
# Russell Thacher

Russell Thacher (c. 1919 – October 1, 1990) was an American author and film producer who co-produced the films Soylent Green and The Last Hard Men together with Walter Seltzer.
Born in Hackensack, New Jersey, Thatcher attended New York University and Bucknell University, before serving in the United States Navy during World War II.
In addition to working as an editor at Omnibook Magazine and the Book-of-the-Month Club, Thacher authored the novels The Captain, The Tender Age and A Break in the Clouds. The Captain, Thacher's first novel, is set on board a Landing Ship, Tank in the Pacific Theater during World War II. The novel is notable for its early positive portrayal of homosexuality, exemplified in the characters of two crew members, though male eroticism is an undercurrent throughout the book. It was published by Macmillan in New York in 1951 and Allan Wingate in London in 1952, with subsequent paperback editions. In The Tender Age, Thacher writes about the experiences of a 17-year-old boy growing up in a town in New Jersey.
In 1963, he was hired by Metro-Goldwyn-Mayer, originally working for the firm in New York City before heading out west, where he was the studio's vice president for production. By the early 1970s was working on his own as a film producer. Together with Walter Seltzer, Thacher co-produced Soylent Green, the 1973 science fiction thriller, and The Last Hard Men, a 1976 Western prison break film; both films starred Charlton Heston. Other films he produced include Travels with My Aunt and The Cay, for which he wrote the teleplay.
A resident of Woodland Hills, Los Angeles, Thacher died in Los Angeles at the age of 71 due to complications resulting from abdominal surgery, on October 1, 1990.
# Rob Grant Sr.

Robert Grant Sr. (born 17 February 1959) is a former motorcycle speedway rider from England.

## Biography

Grant, born in Throckley, rode as a junior in the Berwick Bandits team before beginning his British leagues career riding one meeting for the first team during the 1978 National League season. The following season in 1979, he won the Berwick Bandits Stars of Tomorrow event and began to break into the Berwick first team.
Grant enjoyed a successful 1980 season participating as a regular team member and helping the Bandits win the Knockout Cup. Despite the problems encountered by his team in 1981 Grant became a fan's favourite imrpoving his season average to 6.95 in 1981.
The only time during his career that Grant did not ride for Berwick was when he rode six matches for Edinburgh Monarchs in 1984.
Grant would ride 14 consecutive years for Berwick from 1978 to 1991 and in that time would win a second Knockout Cup with Berwick in 1989.
Grant made a short lived comeback during the 2001 season, at the age of 43.

## Family

His father Alec Grant and son Rob Grant Jr. were both professional speedway riders.
# Pittsburghers

The Pittsburghers is a Barbershop quartet that won the 1948 SPEBSQSA international competition.