OpenLLM-France/wikimedia huggingface dataset:
# William H. Longshore

William H. Longshore (February 18, 1841 – December 20, 1909) was a Private in the Union Army and a Medal of Honor recipient for his actions in the American Civil War.

## Medal of Honor citation

Rank and organization: Private, Company D, 30th Ohio Infantry. Place and date: At Vicksburg, Miss., May 22, 1863. Entered service at: ------. Birth: Muskingum County, Ohio. Date of issue: August 10, 1894.
Citation:
   Gallantry in the charge of the "volunteer storming party."
# Farmtown

Farmtown is a village in the Moray council area of Scotland.
Farmtown lies on the junction of the A95 and B9117 roads east of the town of Keith.
# Octavia Broske

Octavia Broske (June 4, 1886 – March 19, 1967) was an American actress and musical performer.

## Career

Broske's stage career began in San Francisco. Her Broadway roles included parts in The Jersey Lily (1903), Tillie's Nightmare (1910–1911), A La Broadway (1911), Oh! Oh! Delphine! (1912–1913), Madame Moselle (1914), Papa's Darling (1914–1915), and A Lonely Romeo (1919). Away from Broadway, Broske was seen in The Sultan of Sulu (1905–1906), A Waltz Dream (1909), Her Left Shoulder (1912), and Get Off My Carpet (1918). She and her second husband toured as a vaudeville act titled "International Stars of Song."
In 1916, Broske made a recording for Victor. She appeared in two silent films, She Loves and Lies (1920, also marketed as The Marriage Swindle) with Norma Talmadge, and The Great Adventure (1921), with Lionel Barrymore.

## Personal life

Broske married twice. She divorced her first husband, George C. Burke, in 1913. She married her second husband, actor George Bancroft, in 1916. They had a daughter, Georgette (1917– 2002). In the 1930s, the legality of the Bancrofts' marriage was questioned in court, because it was unclear whether he had ever divorced his first wife, Edna Brothers Bancroft. Octavia Broske Bancroft was widowed in 1956, and died in 1967, aged 80 years, in Los Angeles.
# Tey Por Yee

Dato' Larry Tey Por Yee (born 2 February 1976, in Kuala Lumpur) is a Malaysian businessman and venture capitalist.
He is the CEO and founder of Nexgram Group, a conglomerate and investment company in businesses including telecom, property and information technology industries with presence in Malaysia, Indonesia, Thailand and China.

## Early life

Tey earned a Bachelor of Commerce degree, majoring in Business Administration and Finance from University of Manitoba. Tey invested in various startup companies in North America and Canada, before returning to Malaysia where he joined a corporate advisory company.

## Business

Larry joined business advisory firm Global Capital Limited, in 2008 to focus on investment and merger and acquisition dealings in emerging markets, especially Asia Pacific with special interest in technology, infrastructure and energy companies.
In 2015 Dato' Larry Tey Por Yee joined Gomif Partners, a niche investment network focus on incubating social business startups. Gomif Partners focus on investment in sustainable humanity business ventures, including artificial intelligence, robotics and internet Software as a Service (SaaS) business models.

### Nexgram Group

Dato' Tey Por Yee founded Nexgram Group in 1999. Under his leadership, the company developed businesses that include telecommunication, property development, information technology, infrastructure and manufacturing services. The company also owns and operates one of the largest surveillance and security company in Malaysia known as Sensorlink.

### Other Investments

Larry private investment includes private companies and public listed companies, such as Asdion Bhd, Iretex Bhd, and Wintoni Group Bhd.

## Awards and recognition

* In 2013 Focus Malaysia Journal, listed him in the ’40 CEOs under 40’ list.

### Honours

* Pahang :
** Knight Companion of the Order of the Crown of Pahang (DIMP) – Dato' (2014)
# Colin Robertson

Colin Robertson may refer to:
* Colin Robertson (fur trader) (1783–1842), Canadian fur trader and political figure
* Colin McLeod Robertson (1870–1951), British sailor
* Colin Robertson (diplomat) (born 1954), Canadian diplomat
* Colin Robertson (footballer) (born 1957), Australian rules footballer
* Colin Robertson (cricketer) (born 1963), Zimbabwean cricketer
* Colin Robertson (political activist) (born 1983), Scottish far-right polemicist and public speaker
# Suzain Fatima

Suzain Fatima (born 16 November 1986) is a Pakistani actress. She has acted in many television series in Pakistan and also played a leading role in the Indian television series, Parwaaz. She is known for her role as Fatima in Meri Maa and Mehru in Behnein Aisi Bhi Hoti Hain. She will make her cinematic debut with upcoming film Delhi Gate.

## Career
### Modeling

She is doing modeling for many years now. From bridal to causal Still shoots she has done all of them. Suzain is yet to make her debut on Ramp. She has done many commercials as well in Pakistan such as Olpers, Dawlance, Mobilink Jazz, Askari Bank, Knorr and many others.

### Acting

She started her Professional career in 2004 and her first play was Mohabbet Hai Zindagi which was on aired on PTV Home. She has also worked in Indian television series Parwaaz which was on aired on Zee TV. She gained popularity with her portrayal of a leading role in ARY Zindagi's Behnein Aisi Bhi Hoti Hain.

### Hosting

In 2015, she hosted the season 2 of Haan Qabool Hai on ATV.

## Filmography
### Films

Key :
| † | Denotes films that have not yet been released |
| Year | Title | Role | Notes | Ref. |
| 2025 | Delhi Gate † | TBA | Debut film, post-production | |

### Television

| Year | Serial | Channel |
| 2004 | Mohabbet Hai Zindagi | PTV Home |
| 2004 | Chandini | Aaj News |
| 2006 | Humsafar | Indus TV |
| 2008 | Paanch Saaliyan | Geo Entertainment |
| 2011 | Desi Kuriyan – Season 3 | ARY Digital |
| 2011 | Dil Tamanna aur Tum | ATV |
| 2012 | Meri Maa | Geo Entertainment |
| 2012 | Jahez | Geo Entertainment |
| 2013 | Bannjh | Geo Entertainment |
| 2014 | Parwaaz | Zee TV |
| 2014 | Behnein Aisi Bhi Hoti Hain | ARY Zindagi |
| 2015 | Bari Bahu | Geo Entertainment |
| 2017 | Ghareeb Zaadi | A-Plus Entertainment |
# Uthlede

Uthlede is a village and a former municipality in the district of Cuxhaven, in Lower Saxony, Germany. Since 1 January 2014, it is part of the municipality Hagen im Bremischen.
Uthlede belonged to the Prince-Archbishopric of Bremen, established in 1180 AD. In 1648 the Prince-Archbishopric was transformed into the Duchy of Bremen, which was first ruled in personal union by the Swedish Crown - interrupted by a Danish occupation (1712–1715) - and from 1715 on by the Hanoverian Crown. The Kingdom of Hanover incorporated the Duchy in a real union and the Ducal territory, including Uthlede, became part of the new Stade Region, established in 1823.
# Sincerely Me

Sincerely Me is the debut studio album and by English musician James Cottriall, released on 15 October 2010 by Pate Records. The album includes the singles "Unbreakable", "So Nice" and "Goodbyes". It peaked at number 27 on the Austrian Albums Chart.

## Singles

"Unbreakable" was released as the album's lead single on 9 April 2010. It peaked at number 16 on the Austrian Singles Chart. "So Nice" was released as the album's second single on 6 August 2010. It peaked at number 24 on the Austrian Singles Chart. "Goodbyes" was released as the album's second single on 10 December 2010. It peaked at number 72 on the Austrian Singles Chart.

## Chart performance

| Chart (2010) | Peak position |
| Austrian Albums Chart | 27 |

## Release history

| Country | Date | Format | Label |
| Austria | 15 October 2010 | Digital download | Pate Records |
# Solarpark Heideblick

The Solarpark Heideblick is a photovoltaic power station in Heideblick, Germany. It has a capacity of 27.5 megawatts (MW). The solar park was developed and built by Enerparc.
The PV project is built on a former military training field, using ReneSola modules.
# Anthoboscus oculatus

Anthoboscus oculatus is a species of beetle in the family Cerambycidae. It was described by Giesbert in 1992.
# Battle of Shire

Battle of Shire may refer to:
* Battle of Shire (1936) during the Second Italo-Ethiopian War
* Battle of Shire (1989) during the Ethiopian Civil War
* Battle of Shire (2022) during the Tigray War
# William de Braose

William de Braose or Brewose or Briouze may refer to:
* William de Braose, 1st Lord of Bramber (died 1093/1096)
* William de Braose, 3rd Lord of Bramber (fl. 1135–1179)
* William de Braose, 4th Lord of Bramber (1140/1150–1211) infamous for the Christmas Day Massacre of Welsh Princes at Abergavenny Castle in 1175
* William de Braose (died 1230), son of Reginald de Braose, hanged by Llywelyn the Great
* William de Braose (bishop), bishop of Llandaff Cathedral from 1266 to 1287
* William de Braose, 1st Baron Braose (died 1291)
* William de Braose, 2nd Baron Braose (died 1326)
# Candis Magazine

Candis is the magazine of Candis Club, published monthly by Newhall Publishing. It is a membership magazine focusing on health and family living. Regular features include food, gardening, travel and health together with competitions, puzzles, offers and giveaways.

## History

Candis has its origins in 1962, when its founder, Joseph K. Douglas, created the Cancer & Polio Research Fund News Letter, to provide updates on the fundraising activities of the related charity that he had founded.
By 1971 the newsletter was being produced as a fortnightly publication, cost 15 pence and was delivered by hand to customers. It went to full colour by 1981 and cost 60 pence. The serial included updates on cancer and polio research activity, together with a football pool and reader competitions.
By 1985 the newsletter had evolved into a magazine format, containing twenty-eight pages and including a free prize draw, which had replaced the long-standing football pool. The magazine was also now being published by Newhall Publishing.
In 1986 a competition was held among readers to choose a new name with Candis the new name selected.
The magazine has continued to develop to reflect the interests of the members of Candis Club. Candis Club continues to donate to health related charities with over £56 million donated through subscriptions.

## Candis Club

Candis is the magazine of Candis Club. Members of Candis Club subscribe to the magazine and benefit from a range of benefits that helping to make savings all year round including everyday shopping, holidays and insurance. Candis members also benefit from the range of special offers and giveaways: travel, car and home insurance, will planning, breakdown and health cover.

## Charitable donations

An important part of the Candis Club’s remit is to raise funds for donations to health charities. Donations from 1962 to 2022 amount to over £56 million. Charities benefiting from the Club’s donations include the Cancer and Polio Research Fund (£31 million), Marie Curie (£5 million), Asthma UK (£4 million), Macmillan Cancer Support (£3 million) and BLISS (£3 million).
In 1984, HRH Princess Alexandra opened the Douglas Cyclotron Centre in Clatterbridge Hospital. Membership subscriptions had contributed over £750,000 for the cancer treatment centre, which was named after the club’s founder.
From 2010 Candis has worked together with The Big Give and provided match funding as a Champion for the Big Give Christmas Challenge.
# Melaleuca phoenicea

Melaleuca phoenicea, commonly known as scarlet bottlebrush or lesser bottlebrush, is a plant in the myrtle family, Myrtaceae and is endemic to the south-west of Western Australia. (Some Australian state herbaria continue to use the name Callistemon phoeniceus.) The Noongar peoples know the plant as tubada. It is a shrub with thick, blue-green leaves and spikes of scarlet bottlebrush flowers in spring and summer.

## Description

Melaleuca phoenicea is a large shrub or small tree growing to 6 m (20 ft) high. Its leaves are arranged alternately and are 31–114 mm (1–4 in) long, 3–10 mm (0.1–0.4 in) wide, flat and linear to egg-shaped with the narrower end towards the base. The leaves are thick and bluish-green and have a mid-vein, 11–18 indistinct lateral veins and prominent oil glands.
The flowers are brilliant red or rich scarlet and are arranged in spikes on the ends of branches that continue to grow after flowering and also on the sides of the branches. The spikes are 50–65 mm (2–3 in) in diameter with 15 to 55 individual flowers. The petals are 2.9–7.3 mm (0.1–0.3 in) long and fall off as the flower ages. There are 39–56 stamens in each flower. Flowering occurs mainly from October to January but also at other times of the year and is followed by fruit that are woody capsules, 4.3–6 mm (0.17–0.24 in) long.

## Taxonomy and naming

Melaleuca phoenicea was first named in 2006 by Lyndley Craven in Novon when Callistemon phoeniceus was transferred to the present genus. It had been formally described in 1839 by botanist John Lindley in "A Sketch of the Vegetation of the Swan River Colony" as Callistemon phoeniceum, later revised to Callistemon phoeniceus. The specific epithet (phoenicea) is from the Latin word phoeniceus, in turn derived from the Ancient Greek word phoinix meaning "purple-red", referring to the flower colour.
Callistemon phoeniceus is regarded as a synonym of Melaleuca phoenicea by the Royal Botanic Gardens, Kew.

## Distribution and habitat

This melaleuca grows in the south west of Western Australia but there are also scattered populations in some of the more arid areas of that state. It grows in sandy soils, often along watercourses.

## Use in horticulture

Melaleuca phoenicea is often cultivated as Callistemon phoeniceus. It is hardy and will grow in most soils provided there is adequate moisture and exposure to the sun. It benefits from light pruning and the application of fertiliser.

### Gallery

* In the National Botanic Garden of Wales
* Habit near Woodanilling
* In Kings Park, Perth
* In Kings Park
* Mature fruit
# Non-Archimedean geometry

In mathematics, non-Archimedean geometry is any of a number of forms of geometry in which the axiom of Archimedes is negated. An example of such a geometry is the Dehn plane. Non-Archimedean geometries may, as the example indicates, have properties significantly different from Euclidean geometry.
There are two senses in which the term may be used, referring to geometries over fields which violate one of the two senses of the Archimedean property (i.e. with respect to order or magnitude).

## Geometry over a non-Archimedean ordered field

The first sense of the term is the geometry over a non-Archimedean ordered field, or a subset thereof. The aforementioned Dehn plane takes the self-product of the finite portion of a certain non-Archimedean ordered field based on the field of rational functions. In this geometry, there are significant differences from Euclidean geometry; in particular, there are infinitely many parallels to a straight line through a point—so the parallel postulate fails—but the sum of the angles of a triangle is still a straight angle.
Intuitively, in such a space, the points on a line cannot be described by the real numbers or a subset thereof, and there exist segments of "infinite" or "infinitesimal" length.

## Geometry over a non-Archimedean valued field

The second sense of the term is the metric geometry over a non-Archimedean valued field, or ultrametric space. In such a space, even more contradictions to Euclidean geometry result. For example, all triangles are isosceles, and overlapping balls nest. An example of such a space is the p-adic numbers.
Intuitively, in such a space, distances fail to "add up" or "accumulate".
# Sir Francis Lee, 4th Baronet

Sir Francis Henry Lee, 4th Baronet (17 January 1639 – 4 December 1667) was an English politician who sat in the House of Commons from 1660 to 1667.
Lee was the son of Sir Francis Henry Lee, 2nd Baronet, of Quarrendon, Buckinghamshire, and his wife Hon. Anne St. John, daughter of Sir John St John, 1st Baronet of Lydiard Tregoze, later Countess of Rochester. In 1659 he succeeded his brother Henry in the baronetcy.
In 1660, Lee was elected Member of Parliament for Malmesbury in the Convention Parliament. He was re-elected MP for Malmesbury in 1661 for the Cavalier Parliament and sat until his death in 1667
Lee lived at Ditchley, Oxfordshire, and died at the age of 28.

## Marriage

Lee married Lady Elizabeth Pope, daughter of Thomas Pope, 2nd Earl of Downe (later third wife of Robert Bertie, 3rd Earl of Lindsey). His son Edward succeeded to the baronetcy and was later ennobled as Earl of Lichfield.
# Sobowice

Sobowice is a village in the administrative district of Gmina Imielno, within Jędrzejów County, Świętokrzyskie Voivodeship, in south-central Poland. It lies approximately 4 kilometres (2 mi) south of Imielno, 15 km (9 mi) south-east of Jędrzejów, and 39 km (24 mi) south of the regional capital Kielce.
# William Nightingale (disambiguation)

William Nightingale was the father of Florence Nightingale.
William Nightingale may also refer to:
* William Nightingale (footballer)
* William Nightingale (MP)
# Battle of Pavia (disambiguation)

Battle of Pavia may refer to the following battles:
* Battle of Pavia (271) – Alamanni invasion of the Roman Empire
* Battle of Pavia (352) [it] – Roman civil war of 350–353
* Battle of Pavia (538) [it] – Gothic Wars
* Battle of Pavia (1431) – Wars in Lombardy
* Battle of Pavia (1512) [it] – War of the League of Cambrai
* Battle of Pavia (1525) – Italian War of 1521
# T-square (fractal)

In mathematics, the T-square is a two-dimensional fractal. It has a boundary of infinite length bounding a finite area. Its name comes from the drawing instrument known as a T-square.

## Algorithmic description

It can be generated from using this algorithm:
* Image 1:
** Start with a square. (The black square in the image)
* Image 2:
** At each convex corner of the previous image, place another square, centered at that corner, with half the side length of the square from the previous image.
** Take the union of the previous image with the collection of smaller squares placed in this way.
* Images 3–6:
** Repeat step 2.
The method of creation is rather similar to the ones used to create a Koch snowflake or a Sierpinski triangle, "both based on recursively drawing equilateral triangles and the Sierpinski carpet."

## Properties

The T-square fractal has a fractal dimension of ln(4)/ln(2) = 2. The black surface extent is almost everywhere in the bigger square, for once a point has been darkened, it remains black for every other iteration; however some points remain white.
The fractal dimension of the boundary equals $\textstyle {{\frac {\log {3}}{\log {2}}}=1.5849...}$.
Using mathematical induction one can prove that for each n ≥ 2 the number of new squares that are added at stage n equals $4*3^{(n-1)}$.

## The T-Square and the chaos game

The T-square fractal can also be generated by an adaptation of the chaos game, in which a point jumps repeatedly half-way towards the randomly chosen vertices of a square. The T-square appears when the jumping point is unable to target the vertex directly opposite the vertex previously chosen. That is, if the current vertex is v[i] and the previous vertex was v[i-1], then v[i] ≠ v[i-1] + vinc, where vinc = 2 and modular arithmetic means that 3 + 2 = 1, 4 + 2 = 2:
If vinc is given different values, allomorphs of the T-square appear that are computationally equivalent to the T-square but very different in appearance:
| Randomly chosen v[i] ≠ v[i-1] + 0 | Randomly chosen v[i] ≠ v[i-1] + 1 |

## T-square fractal and Sierpiński triangle

The T-square fractal can be derived from the Sierpiński triangle, and vice versa, by adjusting the angle at which sub-elements of the original fractal are added from the center outwards.
* Sierpiński triangle transforming into a T-square fractal
# Original Rude Boy

Original Rude Boy (2009) is the autobiography of Neville Staple, vocalist in ska band The Specials. The book was launched in May, 2009 to coincide with the reunion tour of The Specials. It sets out to chart the black British influence on the second wave of ska which originated in Coventry in the late 1970s — in particular, Staple's involvement in the rude boy scene.

## Major themes

In Original Rude Boy, Neville Staple describes the Sound system (Jamaican) scene that developed in Britain in the 1960s and 1970s. He became a DJ with a system called Jah Baddis alongside future Specials road crew members Trevor Evans and Rex Griffiths. Staple candidly describes how he slipped into a life of crime, eventually resulting in his conviction for burglary and a period in borstal. This part of the book has attracted criticism from some ska fans.
At the Holyhead Youth Club in Coventry, Staple first heard a band called The Coventry Automatics rehearsing and became their roadie. After a couple of years touring with them, he joined the band on vocals and they renamed themselves The Specials.
Staple details his involvement in the Third Wave or American wave of ska music. His production work including time in the studio with US ska bands like No Doubt, Unwritten Law and Rancid. Original Rude Boy details how Staple spent several years in California working on various production projects before returning to the UK in 2001.
The Specials announced a reunion tour in 2008 with sell-out UK dates in April and May, 2009. Specials founder member Jerry Dammers refused to join the tour and Staple gives his explanation why Dammers declined to tour with other band members.
# Valley Park, Chandler's Ford

Valley Park is a civil parish and a new town in the Test Valley district of Hampshire, England. The part of the parish is called Knightwood.

## History

Valley Park sits near an Iron Age settlement.
The area underwent a large amount of development from the mid-1980s to the 2000s. West of Knightwood Road was developed starting in 1994 and doubled the size of the town.

## Amenities

Valley Park has local schools, a supermarket, a community centre and a leisure centre.
# Melaleuca phoidophylla

Melaleuca phoidophylla is a plant in the myrtle family, Myrtaceae and is endemic to the south-west of Western Australia. It is distinguished by its leaf arrangement, small raised blisters on the leaves and heads of white or cream flowers on the ends of the branches in spring.

## Description

Melaleuca phoidophylla is a shrub sometimes growing to 6 m (20 ft) tall. Its leaves are arranged in rings of three around the stem and are 3–7.6 mm (0.1–0.3 in) long, 0.9–1.6 mm (0.04–0.06 in) wide, linear to narrow egg-shaped and with a rounded end. The leaves have small blisters and in cross section are crescent moon-shaped to semicircular.
The flowers are cream to white, sometimes pinkish and arranged in heads on the ends of branches which continue to grow after flowering. The heads are up to 15 mm (0.6 in) in diameter with 3 to 18 individual flowers. The petals are 1.3–2 mm (0.05–0.08 in) long and fall off as the flower matures. There are five bundles of stamens around the flower, each with 7 to 11 stamens. Flowering occurs from September to November, and is followed by fruit which are woody, cup-shaped capsules, 1.8–2 mm (0.07–0.08 in) long in clusters along the stem.

## Taxonomy and naming

Melaleuca phoidophylla was first formally described in 1999 by Lyndley Craven in Australian Systematic Botany from a specimen collected near Pingaring. The specific epithet (phoidophylla) is derived from ancient Greek words phois meaning "blister" and phyllon meaning "leaf", referring to the raised blisters on the leaves of this species.

## Distribution and habitat

This melaleuca occurs in and between the Katanning, Boorabbin and Salmon Gums districts in the Avon Wheatbelt, Coolgardie, Mallee and Murchison biogeographic regions. It grows in sandy or clayey soils near lakes and areas that are seasonally flooded.

## Conservation

Melaleuca phoidophylla is listed as "not threatened" by the Government of Western Australia Department of Parks and Wildlife.