OpenLLM-France/wikimedia huggingface dataset:
# Bruce McFee

Bruce James McFee (18 May 1961 – 9 September 2021) was a Scottish National Party (SNP) politician. He was elected as a Member of the Scottish Parliament (MSP) for the West of Scotland region at the 2003 election. McFee served on the Scottish Parliament's Procedures and Justice Committees. He was involved in local campaigns to save Ferguson's shipyard in Port Glasgow and to retain the name of the University of Paisley.
He had previously served as leader of the SNP group on Renfrewshire Council and was re-elected to the council in 2007, representing the Johnstone North, Kilbarchan and Lochwinnoch ward. He did not seek re-election to the Scottish Parliament in 2007 and retired from local government at the 2012 Scottish local elections.
McFee suffered a stroke in March 2019, which saw him enter full-time care thereafter. He died in Paisley, Renfrewshire on 9 September 2021 at the age of 60.
# Eudonia melichlora

Eudonia melichlora is a moth of the family Crambidae. It is endemic to the island of Hawaii.
The larvae feed on moss.
# Archie Roylance

Sir Archibald Roylance was a fictional character created by John Buchan. He appeared in many Buchan novels, never as the protagonist. He was a good friend of Richard Hannay and Edward Leithen despite being younger than them.
According to one writer:
   In no novel is Roylance a protagonist, but usually, and less and less reluctantly, drawn into the affairs of others. Apart from Dougal and Jaikie of the Gorbals Diehards he is younger by a dozen years or more than all Buchan's paladins, a d'Artagnan among the Musketeers, and mostly they deal with him in avuncular fashion, but, ignored, mocked, overruled, he has their respect as well as their affection. Although he never attains their stature we are aware of achievement and potential. Buchan seems determined not to lose sight of Archie Roylance and returns to him repeatedly, dropping stitches which he will later pick up, so that he appears a character recollected rather than invented.
In John Macnab Archie meets, falls in love with and proposes to Janet. He is running for the local seat as a Conservative MP and gets a great deal of inspiration from Janet for his political views.

## Appearances

* Mr Standfast (1919),
* Huntingtower (1922),
* The Three Hostages (1924),
* John Macnab (1925),
* The Courts of the Morning (1929)
* The House of the Four Winds (1935)
* referred to in The Island of Sheep (1936) and Sick Heart River (1941).
# Alphonso Wood

Alphonso Wood (1810 – January 4, 1881) was an American botanist and theology instructor. He was the author of several works on botany that were popularly used as instructional texts in the 19th century.

## Career

Wood studied at both Dartmouth College and Andover Theological Seminary. He started his teaching career as the Latin and natural science instructor at Kimball Union Academy in Meriden, New Hampshire. Later he served as the President of the Female Seminary of Cleveland, Ohio, Principal of the Clinton Female Seminary in Brooklyn, and professor of botany at Terre Haute Female College in Indiana. He retired from his instructional work in 1867 and lived the remainder of his life in West Farms, New York.
In an obituary in The Gardener's Monthly and Horticulturist, Wood was described as performing the important task of taking the progressive scientific research of botanists and making their "knowledge widely distributed" through "universal" textbooks.
# Havilah (disambiguation)

Havilah is a place in the Hebrew Bible.
Havilah may also refer to:
* Havilah (album), the Drones album
* Havilah, California, a US location
* Havilah, New South Wales, an Australian location
* Hoveyleh, an Iranian village
# 1963–64 Idaho Vandals men's basketball team

The 1963–64 Idaho Vandals men's basketball team represented the University of Idaho during the 1963–64 NCAA University Division basketball season. In the inaugural year of the Big Sky Conference, the Vandals were led by first-year head coach Jim Goddard and played their home games on campus at the Memorial Gymnasium in Moscow, Idaho. They were 7–19 overall and 4–6 in conference play.
# Curaçao at the 2023 World Aquatics Championships

Curaçao is set to compete at the 2023 World Aquatics Championships in Fukuoka, Japan from 14 to 30 July.

## Swimming

Curaçao entered 2 swimmers.

### Men

| Athlete | Event | Heat | Heat | Semifinal | Semifinal | Final | Final |
| Athlete | Event | Time | Rank | Time | Rank | Time | Rank |
| Jayden Loran | 50 metre breaststroke | 30.32 | 50 | Did not advance | Did not advance | Did not advance | Did not advance |
| Jayden Loran | 100 metre breaststroke | 1:08.47 | 64 | Did not advance | Did not advance | Did not advance | Did not advance |

### Women

| Athlete | Event | Heat | Heat | Semifinal | Semifinal | Final | Final |
| Athlete | Event | Time | Rank | Time | Rank | Time | Rank |
| Samantha van Vuure | 200 metre backstroke | 2:31.60 | 39 | Did not advance | Did not advance | Did not advance | Did not advance |
| Samantha van Vuure | 400 metre individual medley | 5:32.86 | 34 | — | — | Did not advance | Did not advance |
# Busick

Busick is both a surname and a given name. Notable people with the name include:
* Amanda Busick (born 1986), American sports reporter
* Guy Busick, American film and television screenwriter
* Nick Busick (born 1954), American professional wrestler
* Steve Busick (born 1958), American football player
* Busick Harwood (1745?–1814), English physician
# Cynthia in the Wilderness

Cynthia in the Wilderness is a 1916 British silent drama film directed by Harold Weston and starring Eve Balfour, Ben Webster and Milton Rosmer. It was based on a novel of the same name by Hubert Wales.

## Cast

* Eve Balfour as Cynthia Elwes
* Ben Webster as Laurence Cheyne
* Milton Rosmer as Harvey Elwes
* Mary Odette as Erica
* Barbara Hannay
# Bryan Appleyard

Bryan Appleyard CBE (born 24 August 1951, Manchester) is a British journalist and author.

## Life and work

Appleyard was educated at Bolton School and King's College, Cambridge. He worked at The Times and as a freelance journalist and has written for The New York Times, Vanity Fair, London's The Daily Telegraph, The Spectator and the New Statesman.
In 1992 he published the book Understanding the Present.
His 1996 novel is called The First Church of the New Millennium. Appleyard has been selected as Feature Writer of the Year three times as well as Interviewer of the Year in the British Press Awards and he is a former fellow of the World Economic Forum.
Appleyard was appointed Commander of the Order of the British Empire (CBE) in the 2019 Birthday Honours for services to journalism and the arts.

## Books

* The Culture Club: Crisis in the Arts (1984) (ISBN 0-571-13279-0 (pbk))
* Richard Rogers: A Biography (1986) (ISBN 0-571-13976-0 (pbk))
* The Pleasures of Peace: Art and Imagination in Postwar Britain (1989) (ISBN 0-571-13722-9)
* Understanding the Present: Science and the Soul of Modern Man (1992) (ISBN 0-330-32013-0 (pbk))
* The First Church of the New Millennium: A Novel (1995) (ISBN 0-385-40485-9 )
* Brave New Worlds: Genetics and the Human Experience (1999) (ISBN 0-00-257021-1 )
* Aliens: Why They Are Here (2005) (ISBN 0-7432-5685-9 )
* How to Live Forever or Die Trying (2007) (ISBN 978-0-7432-6868-4)
* The Brain is Wider Than the Sky: Why Simple Solutions Don't Work in a Complex World (2011) (ISBN 978-0-297-86030-3)
* Bedford Park (2013) (ISBN 978-1-780-22838-9)
* The Car: The Rise and Fall of the Machine that Made the Modern World (2022) (ISBN 978-1-474-61539-6)
# Alem

Alem is a village in the Dutch province of Gelderland. It is a part of the municipality of Maasdriel, and lies about 10 km north of 's-Hertogenbosch.
It used to part of the province in North Brabant. In 1934, it became part of Gelderland. Until 1958, Alem, Maren en Kessel was a separate municipality. The villages of Maren and Maren-Kessel are now part of the municipality of Lith.

## History

It was first mentioned in 1107 as Aleym. The etymology is unclear. The village developed along the Maas. The Dutch Reformed Church has probably been built around 1719 using material from a previous church lost in a 1717 flood. In 1840, it was home to 307 people.
In 1925, the canalisation of the Maas resulted in Alem becoming a river island. In 1934, it became part of the province of Gelderland.

## Gallery

* Scene in Alem
* Saint Odradastreet with village inn "Het Hart van Alem"
* Ferry across the river Meuse
# Arctiina

The Arctiina are a subtribe of moths in the family Erebidae.

## Taxonomy

The subtribe was previously treated as a higher-level taxon, the tribe Arctiini, within the lichen and tiger moth family Arctiidae. The ranks of the family and its subdivisions were lowered in a recent reclassification while keeping the contents of the family and its subdivisions largely unchanged. These changes in rank triggered changes in the suffixes in the names. The family Arctiidae as a whole was reclassified as the subfamily Arctiinae within the family Erebidae. The original subfamilies were lowered to tribes, and the original tribe Arctiini was lowered to subtribe status as Arctiina. Thus the name "Arctiini" used to refer to the subtribe that is the topic of this article, but now that name refers to the tribe that includes this subtribe.

## Genera

As a result of research published in 2016 by Rönkä et al., 33 genera of Arctiina were determined to be new taxonomic synonyms of 5 genera, leaving the following genera (in bold below) in the subtribe.
    Apantesis Walker, 1855
    = Grammia Rambur, 1866
    = Holarctia Smith, 1938
    = Mimarctia Neumoegen & Dyar, 1894
    = Notarctia Smith, 1938
    = Orodemnias Wallengren, 1885
    Chelis Rambur, 1866
    = Centrarctia Dubatolov, 1992
    = Holoarctia Ferguson, 1984
    = Hyperborea Grum-Grshimailo, 1900
    = Neoarctia Neumoegen & Dyar, 1893
    = Palearctia Ferguson, 1984
    = Sibirarctia Dubatolov, 1987
    = Tancrea Püngeler, 1898
    Diacrisia Hübner, [1819] 1816
    = Rhyparia Hübner [1820] 1816
    = Rhyparioides Butler, 1877
    Micrarctia Seitz, 1910
    Arctia Schrank, 1802
    = Acerbia Sotavalta, 1963
    = Ammobiota Wallengren, 1855
    = Atlantarctia Dubatolov, 1990
    = Borearctia Dubatolov, 1984
    = Callarctia Packard, 1864
    = Chionophila Guenée 1865
    = Epicallia Hübner, 1816
    = Eucharia Hübner, 1816
    = Eupsychoma Grote, 1865
    = Eyprepia Ochsenheimer, 1810
    = Gonerda Moore, 1879
    = Hyphoraia Hübner, 1816
    = Nemeophila Stephens, 1828
    = Oroncus Seitz, 1910
    = Pararctia Sotavalta, 1965
    = Parasemia Hübner, 1816
    = Pericallia Hübner 1816
    = Platarctia Packard, 1864
    = Platyprepia Dyar, 1897
    = Preparctia Hampson, 1901
    = Sinoarctia Dubatolov, 1987
    = Zoote Hübner, 1816

## Other genera that might belong to another tribes

* Arachnis
* Chlorhoda
* Chlorocrisia
* Hiera
* Hypercompe - includes Ecpantheria
* Hypomolis
* Lafajana
* Leichosila
* Mallocephala
* Metacrisiodes
* Palaeomolis
* Paracles
* Pseudalus
* Stenucha
* Venedictoffia
Euerythra and Kodiosoma are now in Phaegopterina.
# Alphonse-Osias Gagnon

Alphonse-Osias Gagnon (December 31, 1860 – February 12, 1941) was a Canadian Roman Catholic priest and Bishop of Sherbrooke from 1927 to 1941.

## Biography

Born in Bonsecours, Canada East, Gagnon studied at the Séminaire Saint-Charles-Borromée de Sherbrooke from 1875 to 1880. He was ordained a priest in 1883. From 1895 to 1897, he studied in Paris where he received a Master of Arts degree. Returning to Canada, he held different teaching positions at the Séminaire. In 1923, he was appointed Titular Bishop of Pegae and was appointed Bishop of Sherbrooke in 1927. He served until his death in 1941.
# Heat press

A heat press is a machine engineered to imprint a design or graphic on a substrate, such as a t-shirt, with the application of heat and pressure for a preset period of time. While heat presses are often used to apply designs to fabrics, specially designed presses can also be used to imprint designs on mugs, plates, jigsaw puzzles, caps, and other products.
Both manual and automatic heat presses are widely available. A new style of press that is semi-automatic has entered the market as well, allowing for a manual closing process with an automatic, electromagnetic opening. Digital technology in newer machines enables precise control of heat and pressure levels and timing. The most common types of heat press employ a flat platen to apply heat and pressure to the substrate. In the "clamshell" design, the upper heat element in the press opens like a clamshell, while in the "swing-away" design, the heat platen swings away from the lower platen. Another design type a "draw style press" allows for the bottom platen to be pulled out like a drawer away from the heat for preparation of the graphic. Vacuum presses utilize air pressure to provide the necessary force and can achieve high psi ratings.
Most heat presses currently on the market use an aluminium upper-heating element with a heat rod cast into the aluminium or a heating wire attached to the element. For high-volume operations involving the continuous imprinting of items, automatic shuttle and dual platen transfer presses are used. The substrates to be imprinted are continuously loaded onto the lower platen and shuttled under the heat platen, which then applies the necessary heat and pressure.
The pattern is printed in sublimating ink on sublimating paper which allows the pattern to transfer.

## Uses

A heat press is used to permanently apply a heat transfer to a surface. Common transfer types are Heat Transfer Vinyl cut with a vinyl cutter, Printable Heat Transfer Vinyl, Inkjet Transfer Paper, Laser Transfer Paper, Plastisol Transfers, and Sublimation. Using a Heat Press to apply a heat transfer is a way to ensure accurate time, temperature, and pressure, which are all essential to the transfer process.
# 1966–67 Segunda Divisão

The 1966–67 Segunda Divisão season was the 33rd season of the competition and the 33rd season of recognized second-tier football in Portugal.

## League standings
### Segunda Divisão - Zona Norte

| Pos | Team | Pld | W | D | L | GF | GA | GD | Pts | Qualification or relegation |
| 1 | Tirsense (P) | 26 | 18 | 2 | 6 | 66 | 29 | +37 | 38 | Qualification to Championship play-off |
| 2 | Salgueiros | 26 | 13 | 5 | 8 | 51 | 40 | +11 | 31 | |
| 3 | União de Lamas | 26 | 12 | 5 | 9 | 40 | 40 | 0 | 29 | |
| 4 | Sporting da Covilhã | 26 | 10 | 8 | 8 | 39 | 28 | +11 | 28 | |
| 5 | Académico de Viseu | 26 | 13 | 2 | 11 | 32 | 36 | −4 | 28 | |
| 6 | Leça | 26 | 11 | 5 | 10 | 29 | 34 | −5 | 27 | |
| 7 | Famalicão | 26 | 8 | 9 | 9 | 34 | 43 | −9 | 25 | |
| 8 | Sporting de Espinho | 26 | 10 | 5 | 11 | 37 | 40 | −3 | 25 | |
| 9 | União de Tomar | 26 | 11 | 3 | 12 | 50 | 48 | +2 | 25 | |
| 10 | Peniche | 26 | 9 | 5 | 12 | 32 | 34 | −2 | 23 | |
| 11 | Penafiel | 26 | 11 | 1 | 14 | 32 | 45 | −13 | 23 | |
| 12 | Torres Novas | 26 | 9 | 5 | 12 | 39 | 41 | −2 | 23 | |
| 13 | Oliveirense (R) | 26 | 7 | 6 | 13 | 28 | 42 | −14 | 20 | Relegation to Terceira Divisão |
| 14 | Ovarense (R) | 26 | 7 | 5 | 14 | 34 | 43 | −9 | 19 | Relegation to Terceira Divisão |

### Segunda Divisão - Zona Sul

| Pos | Team | Pld | W | D | L | GF | GA | GD | Pts | Qualification or relegation |
| 1 | Barreirense (P) | 26 | 15 | 6 | 5 | 55 | 24 | +31 | 36 | Qualification to Championship play-off |
| 2 | Portimonense | 26 | 15 | 4 | 7 | 40 | 31 | +9 | 34 | |
| 3 | Cova da Piedade | 26 | 10 | 10 | 6 | 36 | 23 | +13 | 30 | |
| 4 | Luso | 26 | 10 | 8 | 8 | 28 | 26 | +2 | 28 | |
| 5 | Torreense | 26 | 12 | 4 | 10 | 52 | 51 | +1 | 28 | |
| 6 | Alhandra | 26 | 11 | 6 | 9 | 40 | 39 | +1 | 28 | |
| 7 | Olhanense | 26 | 11 | 5 | 10 | 36 | 29 | +7 | 27 | |
| 8 | Sintrense | 26 | 8 | 9 | 9 | 35 | 43 | −8 | 25 | |
| 9 | Almada | 26 | 8 | 8 | 10 | 33 | 29 | +4 | 24 | |
| 10 | Montijo | 26 | 8 | 7 | 11 | 33 | 44 | −11 | 23 | |
| 11 | Lusitano de Évora | 26 | 9 | 4 | 13 | 46 | 49 | −3 | 22 | |
| 12 | Oriental | 26 | 6 | 8 | 12 | 25 | 38 | −13 | 20 | |
| 13 | Seixal (R) | 26 | 7 | 6 | 13 | 27 | 40 | −13 | 20 | Relegation to Terceira Divisão |
| 14 | Os Leões Santarém (R) | 26 | 6 | 7 | 13 | 33 | 53 | −20 | 19 | Relegation to Terceira Divisão |
# Curaçao Rugby Federation

The Curaçao Rugby Federation is the governing body for rugby union within Curaçao. It is an associate member of Rugby Americas North which is the governing body for rugby union in North America and the Caribbean.
Curaçao played its first international in 2013, defeating Saint Vincent and the Grenadines 37-24.
# Almost holomorphic modular form

In mathematics, almost holomorphic modular forms, also called nearly holomorphic modular forms, are a generalization of modular forms that are polynomials in 1/Im(τ) with coefficients that are holomorphic functions of τ. A quasimodular form is the holomorphic part of an almost holomorphic modular form. An almost holomorphic modular form is determined by its holomorphic part, so the operation of taking the holomorphic part gives an isomorphism between the spaces of almost holomorphic modular forms and quasimodular forms. The archetypal examples of quasimodular forms are the Eisenstein series E$_2$(τ) (the holomorphic part of the almost holomorphic modular form E$_2$(τ) – 3/πIm(τ)), and derivatives of modular forms.
In terms of representation theory, modular forms correspond roughly to highest weight vectors of certain discrete series representations of SL$_2$(R), while almost holomorphic or quasimodular forms correspond roughly to other (not necessarily highest weight) vectors of these representations.

## Definitions

To simplify notation this section treats the level 1 case; the extension to higher levels is straightforward.
A level 1 almost holomorphic modular form is a function f on the upper half plane with the properties:
* f transforms like a modular form: $f((a\tau +b)/(c\tau +d))=(c\tau +d)^{k}f(\tau )$ for some integer k called the weight, for any elements of SL$_2$(Z) (that is: a, b, c, d are integers with ad - bc = 1).
* As a function of q=e$^{2πiτ}$, f is a polynomial in 1/Im(τ) with coefficients that are holomorphic functions of q.
A level 1 quasimodular form is defined to be the constant term of an almost holomorphic modular form (considered as a polynomial in 1/Im(τ)).

## Structure

The ring of almost holomorphic modular forms of level 1 is a polynomial ring over the complex numbers in the three generators $E_{2}(\tau )-3/\pi \Im (\tau ),E_{4}(\tau ),E_{6}(\tau )$. Similarly the ring of quasimodular forms of level 1 is a polynomial ring over the complex numbers in the three generators $E_{2}(\tau ),E_{4}(\tau ),E_{6}(\tau )$.
Quasimodular forms can be interpreted as sections of certain jet bundles.

## Derivatives

Ramanujan observed that the derivative of any quasimodular form is another quasimodular form. For example,
    ${\begin{aligned}{\frac {1}{2\pi i}}{\frac {dE_{2}}{d\tau }}&={\frac {E_{2}^{2}-E_{4}}{12}}\\[6pt]{\frac {1}{2\pi i}}{\frac {dE_{4}}{d\tau }}&={\frac {E_{2}E_{4}-E_{6}}{3}}\\[6pt]{\frac {1}{2\pi i}}{\frac {dE_{6}}{d\tau }}&={\frac {E_{2}E_{6}-E_{4}^{2}}{2}}\end{aligned}}$
As the field generated by quasimodular forms of some level has transcendence degree 3 over C, this implies that any quasimodular form satisfies some nonlinear differential equation of order 3. For example, the Eisenstein series E$_2$ satisfies the Chazy equation (give or take a few constants).
# Busia Water Supply and Sanitation Project

Busia Water Supply and Sanitation Project (BWSSP), also Busia Water Supply and Sewerage System is a water intake, purification, distribution and waste water collection and disposal system in Busia District, Uganda.

## Location

The water treatment and waste water disposal facility is under construction in the lakeside town of Majanji, Majanji Parish, Majanji Sub-County, in Busia District, approximately 28 kilometres (17 mi), by road, south of the town of Busia, where the district headquarters are located. Majanji is located approximately 187 kilometres (116 mi), by road, east of Kampala, the capital city of Uganda. The geographical coordinates of the water treatment plant are: 00°14'37.0"N, 33°59'17.0"E (Latitude:0.243611; Longitude:33.988056).

## Overview

In the late 2020 the Government of Uganda borrowed funds from the World Bank to establish the Busia District Water Supply and Sanitation Project, in Eastern Uganda. The main objective is to improve water supply and sanitation services in the town of Busia, Uganda and to about one third of the surrounding rural district.
The water intake point will be in Lake Victoria, about 300 metres (984 ft) off the coast, in the town of Majanji. The water treatment plant, capable of processing 12,988 cubic meters (12,988,000 L) of water very 24 hours will be constructed in Majanji as well. An elevated storage tank capable of storing 1,720 cubic meters (1,720,000 L) of potable water will be erected at Dabani, between Majanji and downtown Busia.
The central collection point of the waste water will be established in the neighborhood called Osapir, within Busia Municipality, on land that is already owned by the town council. The waste water will first be passed through artificial wetland filters to separate the liquids from the solids. The liquids will then be directed into natural wetlands. The biosolids will be dried and either sold or donated to farmers to use as fertilizer.
Other planned infrastructure developments include the construction of eight flushing public toilets in downtown Busia, Uganda to cut down on open defecation and reduce water borne diseases, including Cholera, typhoid and dysentery, which are now prevalent.

## Construction and funding

In April 2021, the Uganda Ministry of Water and Environment, which is the implementing agency, awarded the engineering, procurement and construction (EPC) contract to Zhonghao Overseas Construction Engineering Company. The contract price is quoted as USh50 billion (approx. US$14 million). Construction is expected to last 6 years.

## Other considerations

Part of the water extracted from Lake Victoria under this project is intended to supply irrigation water to several agro-processing businesses in Busia District.
# Cumulative gain

Cumulative gain may refer to:
* discounted cumulative gain (information retrieval).
* cumulative elevation gain (running, cycling, and mountaineering)
# Buddhist universities and colleges in the United States

There are several Buddhist universities in the United States. Some of these have existed for decades and are accredited. Others are relatively new and are either in the process of being accredited or else have no formal accreditation. The list includes:
* Dhammakaya Open University – located in Azusa, California, part of the Thai Wat Phra Dhammakaya
* Dharmakirti College – located in Tucson, Arizona Now called Awam Tibetan Buddhist Institute (http://awaminstitute.org/)
* Dharma Realm Buddhist University – located in Ukiah, California (Accredited by the WASC Senior College and University Commission)
* Ewam Buddhist Institute – located in Arlee, Montana
* Naropa University is located in Boulder, Colorado (Accredited by the Higher Learning Commission)
* Institute of Buddhist Studies – located in Berkeley, California
* Maitripa College – located in Portland, Oregon
* Soka University of America – located in Aliso Viejo, California
* University of the West – located in Rosemead, California (Accredited by the WASC Senior College and University Commission)
* Won Institute of Graduate Studies – located in Glenside, Pennsylvania
# Alessandro De Angelis

Alessandro De Angelis may refer to:
* Alessandro De Angelis (Jesuit)
* Alessandro De Angelis (astrophysicist)
# Ardaas Karaan

Ardaas Karaan may refer to:
* Ardaas Karaan (album), 2010 Punjabi-language album by Indian singer Nachhatar Gill
* Ardaas Karaan (film), a 2019 Indian Punjabi-language social drama film