OpenLLM-France/wikimedia huggingface dataset:
# M Yousuff Ali

M Yousuff Ali (1 December 1926 – 31 July 1999) was a Bangladeshi fisheries biologist, policy planner, administrator and advocate for protecting the open water fishery resources.

## Early life and education

Ali was born on 1 December 1926 in Magura. He received his early education from Kushtia. He graduated from Presidency College, Calcutta in zoology. Later, he obtained MS and PhD degrees from Institute of Fisheries, University of British Columbia.

## Career

Ali joined the Department of Fisheries of Government of Bengal in 1945. After India partition he was posted in Jessore as a fisheries officer.
Ali was the director of Department of Fisheries. He retired as the secretary of the Ministry of Fisheries and Livestock in 1983. After his retirement he joined Bangladesh Centre for Advanced Studies.
Ali was the team leader of two research projects titled Monitoring of the experiments on the new and improved management of fisheries in Bangladesh and Monitoring of fish production in floodplains under the Third Fisheries Project. He had more than fifty publications. He was the author of two books titled Fish, Water and People and Open Water Fisheries of Bangladesh. These books were published in 1997 and 1999 respectively by University Press Limited, Dhaka.
Ali worked to conserve the fisheries habitats, wetlands and aquatic resources. He pioneered the artificial breeding of major carps in Bangladesh which helped in the expansion of aquaculture of the country.
Ali also worked for introduction of zoological science in the universities of the then East Pakistan. He was a fellow of the Zoological Society of Bangladesh. He also served as president of the Zoological Society of Bangladesh from 1974 to 1977.

## Death

Ali died on 31 July 1999 in Dhaka at the age of 72.
# Wythoff construction

In geometry, a Wythoff construction, named after mathematician Willem Abraham Wythoff, is a method for constructing a uniform polyhedron or plane tiling. It is often referred to as Wythoff's kaleidoscopic construction.

## Construction process

The method is based on the idea of tiling a sphere, with spherical triangles – see Schwarz triangles. This construction arranges three mirrors at the sides of a triangle, like in a kaleidoscope. However, different from a kaleidoscope, the mirrors are not parallel, but intersect at a single point. They therefore enclose a spherical triangle on the surface of any sphere centered on that point and repeated reflections produce a multitude of copies of the triangle. If the angles of the spherical triangle are chosen appropriately, the triangles will tile the sphere, one or more times.
If one places a vertex at a suitable point inside the spherical triangle enclosed by the mirrors, it is possible to ensure that the reflections of that point produce a uniform polyhedron. For a spherical triangle ABC we have four possibilities which will produce a uniform polyhedron:
* A vertex is placed at the point A. This produces a polyhedron with Wythoff symbol a|b c, where a equals π divided by the angle of the triangle at A, and similarly for b and c.
* A vertex is placed at a point on line AB so that it bisects the angle at C. This produces a polyhedron with Wythoff symbol a b|c.
* A vertex is placed so that it is on the incenter of ABC. This produces a polyhedron with Wythoff symbol a b c|.
* The vertex is at a point such that, when it is rotated around any of the triangle's corners by twice the angle at that point, it is displaced by the same distance for every angle. Only even-numbered reflections of the original vertex are used. The polyhedron has the Wythoff symbol |a b c.
The process in general also applies for higher-dimensional regular polytopes, including the 4-dimensional uniform 4-polytopes.
Examples :
| The hexagonal prism is constructed from both the (6 2 2) and (3 2 2) families. | The truncated square tiling is constructed by two different symmetry positions in the (4 4 2) family. | Wythoff pattern pq2| = 432|. Orbit of the Wythoff pattern above under the action of the full octahedral group. |

## Non-Wythoffian constructions

Uniform polytopes that cannot be created through a Wythoff mirror construction are called non-Wythoffian. They generally can be derived from Wythoffian forms either by alternation (deletion of alternate vertices) or by insertion of alternating layers of partial figures. Both of these types of figures will contain rotational symmetry. Sometimes snub forms are considered Wythoffian, even though they can only be constructed by the alternation of omnitruncated forms.
Examples :
| The hexagonal antiprism is constructed by an alternation of a dodecagonal prism. | The elongated triangular tiling is constructed by a layering of square tiling and triangular tiling rows. | The great dirhombicosidodecahedron is the only non-Wythoffian uniform polyhedron. |
# Old Post Office and Courthouse

Old Post Office and Courthouse may refer to:
* Old Post Office and Courthouse (Auburn, New York), a historic court house and former post office in Auburn, New York
* Old United States Post Office and Courthouse (Miami, Florida), a historic courthouse in Miami, Florida
* Little Rock United States Post Office and Courthouse, a historic post office, federal office and courthouse building in Little Rock, Arkansas
# Euseius tularensis

Euseius tularensis is a species of mite in the family Phytoseiidae.
# Gaps and gores

Gaps and gores are portions of land areas that do not conform to boundaries found in cadastre and other land surveys based upon imprecise measurements and other ambiguities of metes and bounds. A gap, also known as a hiatus, occurs where the descriptions in deeds describing adjacent properties (unintentionally) overlook a space or "gap" between them. A gore occurs where descriptions in larger administrative boundaries (towns, counties) of adjacent jurisdictions or, large parcels, all fail to include some portion of land between them, forming an unclaimed, characteristically triangular "sliver" of land.
Disputes often arise regarding the ownership of gaps and gores when they are discovered, usually when developers detect sufficient value in the local land. Local laws will determine whether they are considered abandoned or rather adhere to (or may be absorbed by) one adjacent parcel or another. For example, in Tennessee law, tax map boundaries can become property boundaries (notwithstanding a survey and deed to the contrary) merely by paying the taxes on the land for twenty years in the belief that it was part of the ownership, even if it encompasses adjacent gaps and gores. See adverse possession.
# List of Western Storm cricketers

This is an alphabetical list of cricketers who played for Western Storm during their existence between 2016 and 2024. They first played in the Women's Cricket Super League, a Twenty20 competition, that ran from 2016 to 2019. After a restructure of English women's domestic cricket in 2020, they competed in the 50 over Rachael Heyhoe Flint Trophy and, from 2021, the Twenty20 Charlotte Edwards Cup. At the end of the 2024 season, Western Storm were effectively replaced by a professionalised Somerset team.
Players' names are followed by the years in which they were active as a Western Storm player. Seasons given are first and last seasons; the player did not necessarily play in all the intervening seasons. This list only includes players who appeared in at least one match for Western Storm; players who were named in the team's squad for a season but did not play a match are not included.
* A
* B
* C
* D
* E
* F
* G
* H
* I
* J
* K
* L
* M
* N
* O
* P
* Q
* R
* S
* T
* U
* V
* W
* X
* Y
* Z
* Captains
* References

## A

* Ellie Anderson (2024)

## C

* Piepa Cleary (2023)
* Emma Corney (2020–2024)

## D

* Naomi Dattani (2018–2019)
* Freya Davies (2016–2019)
* Jodie Dibble (2016–2017)

## E

* Emily Edgcombe (2020–2021)

## F

* Lauren Filer (2020–2024)

## G

* Bethan Gammon (2021)
* Emily Geach (2022)
* Katie George (2020–2022)
* Danielle Gibson (2018–2024)
* Phoebe Graham (2023)
* Alex Griffiths (2019–2024)

## H

* Nicole Harvey (2021–2023)
* Jess Hazell (2024)
* Georgia Hennessy (2016–2022)
* Niamh Holland (2020–2024)
* Holly Huddleston (2017)
* Steph Hutchins (2020–2021)

## J

* Katie Jones (2023–2024)

## K

* Heather Knight (2016–2024)

## L

* Gemma Lane (2023)
* Lizelle Lee (2016)
* Sophie Luff (2016–2024)

## M

* Alice Macleod (2017–2018)
* Smriti Mandhana (2018–2019)
* Fi Morris (2020–2022)

## N

* Claire Nicholas (2017–2023)

## O

* Sonia Odedra (2019)
* Rebecca Odgers (2023)
* Caitlin O'Keefe (2016)

## P

* Lauren Parfitt (2020–2022)
* Isobel Patel (2023)
* Orla Prendergast (2023)
* Rachel Priest (2016–2019)

## R

* Mollie Robbins (2021–2024)
* Joleigh Roberts (2021)

## S

* Deepti Sharma (2019)
* Anya Shrubsole (2016–2021)
* Chloe Skelton (2021–2024)
* Sophia Smale (2022–2024)

## T

* Stafanie Taylor (2016–2018)
* Isla Thomson (2023)

## W

* Amanda-Jade Wellington (2024)
* Fran Wilson (2016–2024)
* Issy Wong (2024)
* Nat Wraith (2020–2024)

## Captains

| No. | Name | Nationality | Years | First | Last | LA | T20 | Total |
| 1 | Heather Knight | England | 2016–2019 | 31 July 2016 | 1 September 2019 | 0 | 36 | 36 |
| 2 | Sophie Luff | England | 2020–2024 | 29 August 2020 | 7 September 2024 | 43 | 27 | 70 |
| 3 | Danielle Gibson | England | 2023 | 29 April 2023 | 10 May 2023 | 3 | 0 | 3 |
# Triolet (disambiguation)

A triolet is a poetic form that is eight lines long.
Triolet may also refer to:
* Triolet (crater), a crater on Mars
* Triolet, Mauritius, a village in the north of Mauritius
* Aiguille de Triolet, a mountain in the Alps
* a variant of Scrabble

## People with the surname

* Elsa Triolet (1896-1970), French writer
# Henri Chabot

Henri Chabot (1616 – 27 February 1655) was a French nobleman and Duke of Rohan (first by marriage and then in his own right). His wife was the heiress Marguerite de Rohan, daughter of Henri, Duke of Rohan. He is also known as Henri de Chabot.

## Biography

Henri was the son of Charles de Chabot, Seigneur de Saint-Gelais and Henriette de Lur-Saluces. He was the Seigneur of Saint-Aulaye. His great-grandfather was Guy de Chabot, a member of old Poitevin nobility, Baron of Jarnac, whose unexpected success in a 1547 duel passed into the French language as the "coup de Jarnac".
On 6 June 1645, Henri married Marguerite de Rohan, sole heiress of the Duke of Rohan and member of the powerful House of Rohan which claimed descent from the old Dukes of Brittany. The couple had six children, three of whom would have further children.

## Issue

* X de Rohan-Chabot
* Marguerite Gabrielle Charlotte de Rohan-Chabot (d.17 June 1720) - married Malo de Coëtquen, Marquis de Coëtquen and had issue;
* Anne Julie de Rohan-Chabot (1648 – 4 February 1709), Princess of Soubise - married Prince François de Rohan-Soubise and had issue; was mistress of Louis XIV;
* Gilone de Rohan-Chabot - (?) died in infancy;
* Louis de Rohan-Chabot, Duke of Rohan, Prince of Léon (3 November 1652 – 17 August 1727) - married Marie Elisabeth du Bec-Crespin de Grimaldi and had issue;
* Jeanne Pelagie de Rohan-Chabot (d.18 August 1698) - married Alexandre Guillaume de Melun, Prince of Epinoy and had issue; was grandmother of Anne Julie de Melun, Princess of Soubise (wife of Jules de Rohan).

## References and notes

* ↑ Saint-Simon, Mémoires (1701-1702), vol. II, Éditions de la Pléiade-Gallimard, 1983, p 809
# Paddison

Paddison is a surname.

## List of people

* Gareth Paddison (born 1980), New Zealand professional golfer
* Garry Paddison, New Zealand footballer
* Geoffrey Paddison (1925–1972), English singer
* George L. Paddison (1883–1954), American academic
* Thomas Paddison (1883–unknown), Welsh professional rugby league footballer
# Jake Yapp

Jacob Yapp is a British comedian, composer, and writer.

## Career

Jacob Yapp first appeared in the mid-1990s on Martin Kelner's radio shows on BBC North and Jazz FM, playing the character Dame Dora Dale. The character returned to radio in 2006 on the award-winning BBC 7 show Pleased to Meet You. Two new episodes were broadcast by BBC Radio 4 Extra over Christmas 2011.
Yapp was a writer for the 1997-98 series TV Offal, and contributed to Nuts TV in 2007.
A semi-finalist in the 2000 Daily Telegraph Open Mic Award, Yapp performed at the Edinburgh Fringe in 2008 (Bum Notes) and 2009 (Hallo, Music Lovers & Free at Four). He had a regular slot on BBC 6 Music's Shaun Keaveny breakfast show until July 2011. Yapp also created and performed The Chesney Bentings Mysteries for BBC Radio 2's Ken Bruce show as part of 2011's Comic Relief.
Beginning in August of 2011, Yapp presented his own Friday and Saturday morning shows on BBC Radio Leeds which ran until December, 2012.
Yapp is well known for his YouTube parody of a day in the life of BBC Radio 4 titled 'Radio 4 in Four Minutes.' He has also contributed to BBC2's Charlie Brooker's Weekly Wipe and BBC Radio 4's The Now Show and has appeared on 8 Out of 10 Cats Does Countdown.
In the lead-up to the 2015 UK General Election, Yapp performed live on BBC2's Newsnight with musical renditions of political party manifestos, accompanied by Harry The Piano. He performed at the 2015 Camden Fringe alongside his brother Joe Yapp with a show titled Onederland, a satirical and musical examination of BBC One.
In 2016, he wrote and presented a series of short, comic histories of scientific knowledge on BBC Radio 4 titled Everything We've Ever Known About.... In 2016, Yapp began hosting Sunday breakfast on Talkradio, initially alongside Laura Shavin; he also regularly covered weekday shows. He performed his final show on the station on 14 January 2018.
Yapp wrote and voiced the new British reality motoring entertainment show Ronnie's Redneck Roadtrip, which was broadcast on Dave in the UK, and Kodi in the US in April 2017.
Yapp's newest live show, 'One in a Million', from Edinburgh Festival 2016, was restaged at the Soho Theatre in London in June 2017. Starting from November 2017, Yapp narrated the comedy clip show The Hurting broadcast on Dave.
In July and August 2018, 'Jake Yapp's Media Circus', a four-part satirical series, was broadcast on BBC radio.
Yapp regularly hosts the Comedy Club on BBC Radio 4 Extra.
Yapp is the co-host of Checkpoint Magazine Podcast and The Old Hex Podcast.

## Personal life

Yapp is the cousin of documentary filmmaker Will Yapp.
# Ohinemaka River

The Ohinemaka River is a river of the West Coast Region of New Zealand's South Island. It flows northwest from the slopes of Mount Reynolds, at the western end of the Strachan Range, reaching the Tasman Sea to the southwest of Bruce Bay.
# Interstate 540

Interstate 540 may mean:
* Interstate 540 (Arkansas), a spur from Interstate 40 to Fort Smith, Arkansas; formerly also to Bentonville, Arkansas (now part of Interstate 49)
* Interstate 540 (North Carolina), the free portion of a partially tolled loop road around Raleigh, North Carolina.
# George Simpson

George Simpson may refer to:

## Politicians and officeholders
### Australia

* George Simpson (Queensland politician) (1849–1919), member of the Parliament of Queensland
* George Simpson (Western Australian politician) (1856–1906), member of the Legislative Assembly of Western Australia
* George Bowen Simpson (1838–1915), politician and judge in New South Wales, Australia

### Canada

* Sir George Simpson (HBC administrator) (1792–1860), Scottish explorer of Canada, governor of Rupert's Land
** Sir George Simpson (condominiums), Montreal, Quebec, Canada
* George Simpson (Canadian politician) (1858–1906), politician in Prince Edward Island, Canada

### United States

* George L. Simpson (died 1907), American politician from Virginia
* George W. Simpson (1870–1951), New York politician and judge

## Sport

* George Simpson (footballer, born 1876) (1876–1955), English football player for Doncaster Rovers and Chesterfield
* George Simpson (footballer, born 1883) (1883–?), English footballer for Sheffield Wednesday and West Bromwich Albion
* George Simpson (footballer, born 1933) (1933–2012), English football player for Mansfield Town and Gillingham
* George Simpson (golfer) (1887–1920), Scottish professional golfer
* George Simpson (sprinter) (1908–1961), American runner

## Others

* Sir George Simpson (meteorologist) (1878–1965), meteorologist for Robert Falcon Scott's Antarctic expedition
* George Simpson (botanist) (1880–1952), New Zealand botanist
* George Simpson (Royal Navy officer) (1901–1972), British admiral
* George Gaylord Simpson (1902–1984), American paleontologist
* George Simpson, Baron Simpson of Dunkeld (born 1942), British businessman
* George Buchan Simpson (1820–1892), Scottish art collector, connoisseur and patron of Scottish painters
* George Freeland Barbour Simpson (1874–1958), Scottish physician and gynaecologist
* George Goodman Simpson (1896–1990), Australian flying ace
# Empis livida

Empis livida is a species of fly in the Empididae family. It is included in the subgenus Kritempis of the genus Empis. Males range from 7.5 to 9.3 millimetres (0.30 to 0.37 in), females 7.5 to 10.2 millimetres (0.30 to 0.40 in). The male's abdomen is brownish and its wings appear faintly brown and clouded. The female's abdomen is gray and its wings are clear. E. livida lives in hedgerows, feeding on the nectar of several species of Rosaceae, several species of Asteraceae, and Heracleum sphondylium nectar; they also feed on other insects. They live all across temperate and Northern Europe, the only species with such a wide distribution. E. livida larvae are also carnivorous and live in damp soil and leaf litter. Adults fly in between April and July.
# Gigantiops

Gigantiops is a South American genus of jumping ants in the subfamily Formicinae. The genus contains the single species Gigantiops destructor, which is also the sole member of the tribe Gigantiopini. They have the largest eyes among all ants, are known for their ability to jump, and have the highest number of chromosomes of any member of the subfamily Formicinae (2n=78).

## Distribution and habitat

The genus is known from the Amazon region in South America, where they nest in soil, rotten wood or cavities excavated by other animals (beetle galleries or nests of the bullet ant, Paraponera clavata). They are distributed from about 10 degrees north to 15 degrees south of the equator.

## Feeding habits

During the day, workers forage solitarily on the ground and in tree branches. They feed on extrafloral nectar and small arthropods, sometimes even eating the prey on site. Larvae are fed with chewed prey. Individual workers do not cooperate while foraging; they do not recruit nestmates, and may even fight nestmates for prey.
# Inubōsaki Marine Park

Inubōsaki Marine Park was a public aquarium and marine park located in Chōshi, Chiba Prefecture. It opened in 1954 and underwent renovation in 1993. It was closed on 31 January 2018, with the owners attributing the decision to a significant decline in visitors after the 2011 Tōhoku earthquake and nuclear crisis.

## After closure

In August 2018, the closed site drew controversy when drone footage shared on social media revealed that animals were still present on the premises, including Honey, a female bottlenose dolphin, 46 Humboldt penguins, and hundreds of fish and reptiles. Although employees continued to feed and care for the animals, several organizations sought to rehome or rehabilitate them with the goal of releasing them back into the wild. In March 2020, Honey died of enteritis.
# Welcome in Disagio

Welcome in Disagio is the fifth album of the Italian alternative rock band Meganoidi, released in April 2012.

## Track listing

* Ora esiste dopo non più
* Luci dal porto
* Finestre aperte
* Milioni di pezzi
* Ghiaccio
* Quello che ti salta in mente
* Ciao collera
* Tutto chiaro
* Occhi accesi
* Quasi ad occhi chiusi
* Ogni attimo
# Hazelwood Tree

The Hazelwood Tree is a giant sequoia in the Giant Forest, the sequoia grove where the largest living tree in the world, named General Sherman, grows. It is located on a hillside just west of the Hazelwood Nature Trail. The tree had a volume of 36,228 cu ft (1,025.9 m$^3$) and was the 17th largest giant sequoia, before losing half its trunk in a lightning storm in 2002. The tree was measured in 1989.
# Eurystomella

Eurystomella is a genus of bryozoans belonging to the family Eurystomellidae.
The species of this genus are found in New Zealand Western North America.
Species:
* Eurystomella aupouria Gordon, Mawatari & Kajihara, 2002
* Eurystomella biperforata Gordon, Mawatari & Kajihara, 2002
* Eurystomella foraminigera (Hincks, 1883)
# En Aasai Thangachi

En Aasai Thangachi (transl. My dear younger sister) is a 1996 Indian Tamil-language drama film written and directed by K. Shanmugamani. The film stars Ramki, Balambika and Mohana. It was released on 2 August 1996.

## Cast

* Ramki as Dorai
* Balambika
* Mohana
* A. R. Rajaram
* Goundamani
* Alex
* Baby Priyanka
* Shanmugasundaram
* Samikannu
* Suryakanth
* Nalinikanth
* Y. Vijaya
* Loose Mohan
* N. S. Krishnan (archive footage)
* T. A. Mathuram (archive footage)

## Soundtrack

The music was composed by T. Rajendar, who also wrote the lyrics. A critic wrote that "Of his nine songs ‘Vararu Maapillai’ is the best where the contents of the song, through the soulful rendering of S. P. Balasubramaniam, find meaning and expression".

## Reception

D. S. Ramanujam of The Hindu wrote that "Despite the Censors punching out the dialogue in a couple of places the director manages to develop a fairly interesting pace, using the music as the best ally".
# Deadman's Bay

Deadman's Bay may refer to:
* Deadman's Bay, Newfoundland and Labrador, Canada, a community
* Deadman's Bay (Newfoundland and Labrador), Canada, a natural bay
# Motherwell and Wishaw

Motherwell and Wishaw may mean or refer to:
* Motherwell and Wishaw (UK Parliament constituency)
* Motherwell and Wishaw (Scottish Parliament constituency)
# Get to Me

"Get to Me" is a song by the American rock band Train, for their third album, My Private Nation. It was released in 2005 as the third and final single for the album. It was featured in a Cingular commercial. It is also directly inspired by Oleta Adam's “GET HERE” with lyrics almost parodying hers.

## Charts

| Chart (2005) | Peak position |
| US Adult Pop Airplay (Billboard) | 6 |
| US Bubbling Under Hot 100 Singles (Billboard) | 9 |
# Paddle-tailed darner

The paddle-tailed darner (Aeshna palmata) is a species of dragonfly in the family Aeshnidae. It is common throughout western Canada and United States. This species is named after its distinctive paddle-shaped appendages. It lives in many habitats, particularly lakes, ponds, and slow streams, usually with dense shore vegetation. Aeshna palmata was scientifically described for the first time in 1856 by Hermann Hagen.
# Marcus Cole

Marcus Cole may refer to:
* Marcus Cole (Babylon 5), a fictional character
* Marcus Cole (musician), gospel singer
* Marcus Cole, hellogoodbye band member
* G. Marcus Cole, professor of law
# MMFF

MMFF may refer to:
* Merck Molecular Force Field
* Metro Manila Film Festival
* MMFF (3D Printing Technology)
# European route E641

European route E 641 is a secondary E-road in Austria and Germany.
It starts at Wörgl, Austria, where it is connected with European route E 45 and E 60 (Austrian autobahn A12).
* In Austria, it passes through Sankt Johann in Tirol and Lofer as federal highway B178
* In Germany, it passes through Bad Reichenhall as federal highway B 21
The route then enters Austria again, ending in Salzburg, where it is connected with E 52, E 55 and E 60.
European route E 641 is 105 km (65 mi) long, with about 35 km (22 mi) in Germany, and 70 km (43 mi) in Austria.

## Route

* Austria
** E45, E60 Wörgl
** Sankt Johann in Tirol
** Lofer
* Germany
** Bad Reichenhall
* Austria
** E55, E60, E52 Salzburg