OpenLLM-France/wikimedia huggingface dataset:
# Electoral district of Stafford

Stafford is a Legislative Assembly of Queensland electoral district in the state of Queensland, Australia.
It is located in the inner northern residential suburbs of Brisbane. Suburbs in the current electorate include Stafford, Gordon Park, Grange, Kedron, Stafford Heights, and parts of Chermside, Chermside West, McDowall, Alderley, Wilston, Newmarket and Windsor. The Electorate includes the Prince Charles Hospital.
Stafford was first formed in 1972, when it was won by Labor's Roy Harvey. This changed in 1974 when the seat went to Liberal Terry Gygar. Gygar held the seat until 1983, at which point he lost it to Labor's Denis Murphy, but after Murphy's death Gygar was able to retake the seat at the 1984 Stafford by-election. Gygar was re-elected in 1986 but lost the seat in 1989 to Labor's Rod Welford.
In 1992 the seat was abolished, and Welford moved to Everton. But a redistribution saw the seat recreated in 2001 after Chermside and Kedron were amalgamated. Suburbs in the 2001–2006 electorate included Stafford, Chermside, Gordon Park, Kedron, Lutwyche, Stafford Heights and parts of Albion, Chermside West, Wavell Heights and Wooloowin. Labor's Terry Sullivan held the seat from 2001 to 2006 and Labor's Stirling Hinchliffe until 2012 when Liberal National MP Chris Davis won the seat.
A 2014 Stafford by-election was held on 19 July as a result of the resignation of Davis. The by-election was won by Labor's Anthony Lynham with a 62 percent two-party vote from a 19.1 percent two-party swing.

## Members for Stafford

First incarnation (1972–1992) :
| Member | Member | Party | Term |
| | Roy Harvey | Labor | 1972–1974 |
| | Terry Gygar | Liberal | 1974–1983 |
| | Denis Murphy | Labor | 1983–1984 |
| | Terry Gygar | Liberal | 1984–1989 |
| | Rod Welford | Labor | 1989–1992 |
| Second incarnation (2001–present) ||||
| Member | Member | Party | Term |
| | Terry Sullivan | Labor | 2001–2006 |
| | Stirling Hinchliffe | Labor | 2006–2012 |
| | Chris Davis | Liberal National | 2012–2014 |
| | Anthony Lynham | Labor | 2014–2020 |
| | Jimmy Sullivan | Labor | 2020–present |

## Election results

2024 Queensland state election: Stafford :
| Party | Party | Candidate | Votes | % | ±% |
| | Labor | Jimmy Sullivan | 13,856 | 38.8 | −6.8 |
| | Liberal National | Fiona Hammond | 13,605 | 38.1 | +6.2 |
| | Greens | Jess Lane | 6,456 | 18.0 | +1.6 |
| | One Nation | Stuart Andrews | 1,134 | 3.2 | +0.2 |
| | Family First | Alan Denaro | 692 | 1.9 | +1.9 |
| Total formal votes | Total formal votes | Total formal votes | 35,743 | 97.4 | |
| Informal votes | Informal votes | Informal votes | 971 | 2.6 | |
| Turnout | Turnout | Turnout | 36,714 | | |
| Two-party-preferred result ||||||
| | Labor | Jimmy Sullivan | 19,774 | 55.3 | −6.6 |
| | Liberal National | Fiona Hammond | 15,969 | 44.7 | +6.6 |
| | Labor hold | Labor hold | Swing | -6.6 | |
# Beaufortia squarrosa

Beaufortia squarrosa, commonly known as sand bottlebrush, is a species of flowering plant in the myrtle family, Myrtaceae and is endemic to the southwest of Western Australia. The Noongar peoples know the plant as buno. It is sometimes a dense shrub, others straggling with 4 neat rows of small, oval leaves along the stems, and heads of red, orange or yellow flowers in the warmer months.

## Description

Beaufortia squarrosa is a shrub which grows to a height of about 2 metres (7 ft). The leaves are crowded and arranged in alternating pairs (decussate) so that they make four rows along the stems. The leaves are egg-shaped to oval, less than 4.5 millimetres (0.2 in) long and have 5 or 7 veins.
The flowers are usually bright red but sometimes orange or yellow and are arranged in roughly spherical heads on the ends of branches which continue to grow after flowering. The flowers have 5 sepals, 5 petals and 5 bundles of stamens. The stamen bundles, which give the flower its colour, contain 3 to 7 stamens and are joined for more than half their length. Flowering occurs from July to December or from January to May and is followed by fruits which are woody capsules.

## Taxonomy and naming

Beaufortia squarrosa was first formally described in 1843 by Johannes Conrad Schauer in Dissertatio phytographica de Regelia, Beaufortia et Calothamno. The specific epithet is derived from the Latin word squarrosus, meaning "rough with stiff scales, bracts, leaves or processes".

## Distribution and habitat

Beaufortia squarrosa mainly occurs on the coastal plain between the Busselton and Eneabba districts in the Avon Wheatbelt, Geraldton Sandplains, Jarrah Forest and Swan Coastal Plain biogeographic regions. It usually grows in sand plains and depressions that are wet in winter.

## Conservation

Beaufortia squarrosa is classified as "not threatened" by the Western Australian Government Department of Biodiversity, Conservation and Attractions.
# Japan national under-20 futsal team

The Japan national under-20 futsal team represents Japan in international under-20 level futsal competitions and is controlled by the Futsal Commission of the Japan Football Association.

## Results and fixtures
### Legend

Win  Draw  Lose  Fixture

### 2023

Unofficial results:
* Fixtures & Results (U-19 futsal 2023), JFA.jp

## Coaching staff
### Current coaching staff

    As of 24 June 2022
| Role | Name |
| Head coach | Kenichiro Kogure |
| Assistant coach | Kensuke Takahashi |
| Goalkeeping coach | Keitaro Uchiyama |
| Physical coach | Toru Sato |

## Players
### Current squad

The following players were called up for the F.League Ocean Cup, held in May 2023.
| No. | Pos. | Player | Date of birth (age) | Club |
| 1 | 1GK | Robin Monobe | (2004-04-07) 7 April 2004 (age 20) | Nagoya Oceans Satellite |
| 2 | 1GK | Yuto Irie | (2005-04-22) 22 April 2005 (age 19) | Fugador Sumida Falcons |
| 3 | FP | Soya Kimura | | Pescadola Machida U-18 |
| 4 | FP | Kohei Habu | (2007-11-07) 7 November 2007 (age 17) | Fugador Sumida Falcons |
| 5 | FP | Masafumi Yamashita | | Nagoya Oceans Satellite |
| 6 | FP | Ryuji Izu | (2004-07-28) 28 July 2004 (age 20) | Nagoya Oceans Satellite |
| 7 | FP | Misaki Asano | (2005-08-16) 16 August 2005 (age 19) | Seiwa Gakuen High School |
| 8 | FP | Shumpei Aoshima | | Pescadola Machida U-18 |
| 9 | FP | Ryunosuke Sobue | | Pescadola Machida U-18 |
| 10 | FP | Ryoga Kasuga | (2005-08-15) 15 August 2005 (age 19) | Fugador Sumida Falcons |
| 11 | FP | Kensuke Kamano | | Shonan Bellmare FS Londrina |
| 13 | FP | Taiki Suzuki | | Osaka Seikei University |
| 14 | FP | Kyo Katayama | | Shonan Bellmare FS Londrina |
| 15 | FP | Shumpei Miyata | (2006-03-10) 10 March 2006 (age 18) | Fugador Sumida Falcons |
# Japan women's national under-23 football team

The Japan women's national under-23 football team (Japanese: U-23サッカー日本女子代表) is a national association football youth team of Japan and is controlled by the Japan Football Association.

## Results and fixtures
### Legend

Win  Draw  Loss
 Fixture

### 2017

* Fixtures and results (Japan Under 23) – Soccerway.com

## Coaching staff
### Current coaching staff

    As of 2 March 2017
| Role | Name |
| Coach | Futoshi Ikeda |

### Manager history

| Name | Period | Matches | Wins | Draws | Losses | Winning % | Notes | Ref. |
| Asako Takakura (高倉麻子) | 2016 | 3 | 1 | 1 | 1 | 33.33% | | |
| Futoshi Ikeda (池田 太) | 2017 | 3 | 1 | 1 | 1 | 33.33% | | |

## Competitive record
### La Manga International Women's U-23 Tournament

La Manga International Women's U-23 Tournament record :
| Year | Result | Position | Pld | W | D | L | GF | GA |
| 2014 | | | 3 | 2 | 0 | 1 | 6 | 2 |
| 2015 | | | 3 | 1 | 0 | 2 | 3 | 4 |
| 2016 | Champions | 1st | 3 | 3 | 0 | 0 | 7 | 0 |
| 2017 | | | 3 | 1 | 1 | 1 | 5 | 5 |
| Total | 0/0 | 0 titles | 12 | 7 | 1 | 4 | 21 | 11 |

### AFF Women's Championship

AFF Women's Championship record :
| Year | Result | Position | Pld | W | D | L | GF | GA |
| Invitee |||||||||
| 2013 | Champions | 1st | 6 | 5 | 1 | 0 | 22 | 4 |
| Total | 1/12 | 1 title | 6 | 5 | 1 | 0 | 22 | 4 |
# Ennedi Ouest Department

17°11′N 21°35′E﻿ / ﻿17.183°N 21.583°E﻿ / 17.183; 21.583
Ennedi Ouest Department (Arabic: إنيدي الغربية) was a department of the former Borkou-Ennedi-Tibesti region in Chad. Its capital was Fada.
In 2008, the former Ennedi Ouest and Ennedi Est departments of Borkou-Ennedi-Tibesti became the Ennedi Region. This however would not last long as 4 years later in 2012, the Ennedi region would be split into the Ouest and Est parts. The city of Fada is now located in the Ennedi Ouest Department department of the Former Ennedi region.
* This Chad location article is a stub. You can help Wikipedia by expanding it.
* v
* t
* e
# Chandre Oram

Chandre Oram is an Indian tea estate worker who lives in Alipurduar district of Jalpaiguri, West Bengal. He is famous for having a 33 cm (13 inch) long tail, which has made him an object of devotion to many, who believe him to be an incarnation of Hanuman, a Hindu deity associated with monkeys.

## Object of devotion

Oram was born on the date known as Rama Navami, which is the birthday of legendary Hindu king Rama who is considered to be an incarnation of Vishnu, one of the many Gods as per Hinduism. According to the Ramayana, Hanuman was devoted to Rama, and helped him rescue his wife, Sita, who was being held captive by an evil king.
As a consequence of his apparent resemblance to Hanuman, Oram has been visited by large numbers of people who wish to receive his blessings. Some of his followers also report miraculous healings of severe ailments after touching his tail. Oram claims to enjoy other aspects of monkey-like behaviour, including jumping, climbing, and eating bananas.
Oram has set up a shrine to honour Hanuman, on top of which there is a red silk flag, which is Hanuman's symbol.

## Clinical explanation

According to physicians, the tail Oram has is not a real tail, but a congenital malformation known as spina bifida, in this case of the rare meningocele category. It is possible for human embryos to develop a real tail, as the genes which cause it still exist in many people. However, the probability of this gene expressing is very low: it can happen because of rare recessive gene coupling, or some form of mutation that brings the gene back to a dominant place. That is why very few cases have been recorded in the history of medicine. The presence of these kind of vestigial structures is known as an atavism. When a human embryo develops a true tail, it is located as a prolongation of the coccyx, just like the tail of a dog or a monkey.
Oram's tail emerges from his lumbar region, which is a clear sign that it is caused by split spine. The tail consists of a 33 cm (13 inches) long and 25 mm (1 inch) thick appendix to the bone of the spine. It is covered by much hair.

## Romantic issues

Oram has refused any operation to remove his tail. According to his family, it has become a part of him which he could not live without. However, this also has its costs, as he has been unable to settle down and raise a family of his own. He has reported that approximately twenty women have rejected offers of marriage because of his tail. He has said: "I have decided to marry the woman who accepts me and my tail. Or else, I'll remain a bachelor like Hanuman."
Oram was married in 2007 and has a child. According to his wife, "He doesn't look good. My mother and my father passed away when I was young. My brothers wanted me to get married, so I had to compromise and marry him."
# 2021 ICC Champions Trophy

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#REDIRECT ICC Champions Trophy#2021 ICC Champions Trophy
# Desmond Hoebig

Desmond Hoebig is a Canadian cellist with a career as a soloist, orchestral and chamber musician. Hoebig has held the chair of Principal Cellist in the Cleveland Orchestra, Houston Symphony Orchestra, and Cincinnati Symphony Orchestra. Hoebig is currently Professor of Cello at The Shepherd School of Music at Rice University, in Houston, Texas, US. He is also on the faculty of The Glenn Gould School at The Royal Conservatory of Music in Toronto. From 1989 to 1991 he was an associate professor at the University of Toronto in Canada.
Hoebig was born in 1961 in Vancouver, British Columbia, Canada. He studied with James Hunter, Jack Mendelsohn and Ian Hampton. In 1979, Hoebig, his sister, violinist Gwen Hoebig, and pianist David Moroz, formed the Hoebig-Moroz Trio. The trio won first prize in the 1983 CBC Radio Talent Competition. The trio has toured in Canada, the USA, and England.
Hoebig studied with David Soyer at the Curtis Institute of Music in Philadelphia. He received his BM and MM at the Juilliard School with Leonard Rose and Channing Robbins, and participated in master classes with Janos Starker and Tsuyoshi Tsutsumi at the Banff Centre.
Hoebig won the First Prize at the Munich International Competition (1984), the Grand Prize of the CBC Talent Competition (1981) and the Canadian Music Competition (1980). He was also an award winner at the Tchaikovsky Competition in Moscow (1982).
As a chamber musician, Hoebig was the cellist with the Orford String Quartet of Canada when they won a Juno award for the best classical music album in 1990. He has also performed for 30 years with the Hoebig-Moroz Trio and a duo with Andrew Tunis. Hoebig has taught and performed at festivals throughout North America, including; Banff, La Jolla, Marlboro, Music Bridge, Orcas Island, Sarasota and Steamboat Springs.

## Discography

Hoebig has recorded as a soloist with orchestras and in ensembles. He is featured on at least eight CDs, including Quartet For The End Of Time by Olivier Messiaen, as a member of the Houston Symphony Chamber Players.
Free Canadian Broadcasting Corporation recordings of several works are available at http://music.cbc.ca/#/artists/Desmond-Hoebig
# Episkopi, Limassol

Episkopi (Greek: Επισκοπή, Turkish: Piskobu) is a village lying partly in the Limassol district of Cyprus and partly in the British Overseas Territory of Akrotiri and Dhekelia. It is approximately 14 km (9 mi) west of Limassol and 40 km (25 mi) east of Paphos. Episkopi is built on the hill of ancient Kourion, close to the western bank of the Kouris River.
In the medieval Kingdom of Cyprus, Episkopi was granted in fief to the House of Ibelin. It was in the hands of Federico Cornaro of the Republic of Venice from 1367 and granted to him in 1374 by the indebted king. It was known as La Piscopia da Cornaro, and the branch of the Cornaro family descended from Federico became known as Cornaro Piscopia. The Cornaros ran a large sugar plantation in their fief near Episkopi that employed slaves of Syrian or Arab origin or local serfs.

## Twin towns – sister cities

Episkopi is twinned with:
* Argos, Greece
# Filip Mihaljević (footballer, born 1992)

Filip Mihaljević (born 9 March 1992) is a Croatian footballer who plays as a striker for Bosnian Premier League club GOŠK Gabela. He played for Cambodian club Visakha in 2020.
# Kim Cheol-min

Kim Cheol-min (Korean: 김철민, Korean pronunciation:; born 29 November 1992) is a South Korean speed skater.

## Career
### Short track career

Kim started short track speed skating as a child. In 2010, Kim was selected for the South Korean national short track speed skating team to compete in the 2010-11 ISU Short Track Speed Skating World Cup series, where he won gold in the 1500 metres at the fourth race in Shanghai and had two podium finishes as part of the relay team. In March 2011, Kim won the gold medal at the World Team Championships held in Warsaw, alongside overall world champions Noh Jin-kyu and Lee Ho-suk.

### Long track career

In early 2011, Kim turned to long track speed skating. After winning two medals at the 2012 World Junior Speed Skating Championships in Obihiro, Kim was selected as a member of the South Korean national speed skating team for the 2012-13 season. He captured silver in the team pursuit race at the 2013 World Single Distance Championships, alongside 2010 Olympic champion Lee Seung-hoon and Joo Hyong-jun.

#### 2014 Winter Olympics

At the 2014 Winter Olympics in Sochi, Russia, Kim first competed on February 8, 2014 in the 5000 metres. In the 5000 m, Kim finished 24th among 26 skaters in 6:37.28.
The South Korean pursuit team for the 2014 Olympics consisted of Kim, Lee Seung-hoon and Joo Hyong-jun. South Korea eliminated Russia in the quarterfinal, which advanced them to face reigning Olympic Champion Canada in the semifinal. South Korea then beat the Canadian team by 2.96 seconds, with a final time of 3:42.32. The South Korean team eventually won the silver medal, defeated by the Netherlands in the gold medal final by 3.14 seconds, with a final time of 3:40.85.

## Personal life

He is the brother of short track speed skater Kim Dam-min.

## Records
### Personal records (long track)

Personal records :
| Men's speed skating |||||
| Event | Result | Date | Location | Notes |
| 500 m | 37.25 | 21 January 2013 | Seoul | |
| 1000 m | 1:24.75 | 22 February 2007 | Seoul | |
| 1500 m | 1:45.27 | 20 September 2013 | Calgary | |
| 3000 m | 3:44.55 | 29 September 2012 | Calgary | |
| 5000 m | 6:23.62 | 22 September 2013 | Calgary | |
| 10000 m | 13:52.49 | 18 December 2013 | Baselga di Pinè | |
# David Kajínek

David Kajínek (born July 10, 1988) is a Czech professional ice hockey defenceman who currently plays for HC Dukla Jihlava in the Czech 1.liga. He previously played for Bílí Tygři Liberec in the Czech Extraliga.
# Aziza Chaouni

Aziza Chaouni (Arabic; عزيزة شاؤني) is a Moroccan architect who teaches at the University of Toronto.

## Detail

She is the founder of Aziza Chaouni Projects and associate professor at the John H. Daniels Faculty of Architecture, Landscape and Design in Toronto. She leads Designing Ecological Tourism (DET), "a collaborative research platform that investigates the challenges faced by ecotourism in the developing world."
Chaouni has a postgraduate degree from Harvard Graduate School of Design and a BSc in Civil Engineering from Columbia University. Starting in 2009 she led a project to rehabilitate the Fez River in her hometown of Fez, Morocco, as part of a larger restoration effort in the area which lasted several years and required engineering and architectural expertise. In 2014 she gave a TED talk on this project.
In 2016 she helped to renovate the oldest functioning library in the world, the library at al-Qarawiyyin University, built in 859 by Fatima Al-Fihria. She was also in charge of the restoration of Jean-François Zevaco's brutalist Sidi Harazem Bath Complex, leading a team of architects, engineers, researchers and photographers.
# BeatKing

Justin Seth Riley (November 24, 1984 – August 15, 2024), known professionally as BeatKing and Club Godzilla, was an American rapper, songwriter, and record producer from Houston, Texas. He was known for his viral 2010 single "Crush", the platinum-selling "Thick", and "Then Leave".
Riley began his music career in 2005 and debuted in 2014. Throughout his life, he worked with many artists, including Bun B, Paul Wall, Chamillionaire, Lil' Keke, DJ Chose, and Dorrough, among others.
His manager announced that he died on August 15, 2024, after suffering a pulmonary embolism.

## Discography
### Albums

* Never Leave Houston On A Sunday (2024)
* Get Money, B**** (2024)
* She Won't Leave Houston (2023)
* Viral Freestyles (2019)
* 3 Weeks (2019)
* Club God 6 (2019)
* Underground Cassette Tape Music, Vol. 2 (2018)
* Stripper Friends (2018)
* Astroworld 2 (2017)
* Gangsta Stripper Music 3 (2016)
* Club God 5 (2016)
* Texlanta (with Nephew Texas Boy) (2015)
* Club God 4 (2015)
* Underground Cassette Tape Music, Vol. 1 (with Gangsta Boo) (2014)
* Club God 3 (2013)
* Astroworld (2013)
* Club God 2 (2012)
* Club God (2011)
* Kings of the Club 2 (2011)
* Kings of the Club (2010)

### Singles

List of singles, with selected peak chart positions :
| Title | Year | Peak chart positions | Peak chart positions | Album |
| Title | Year | US Bub. | US R&B/HH | Album |
| "Then Leave" | 2020 | 2 | 48 | Gangsta Stripper Music 4 |
# Lahnsteinite

Lahnsteinite is a basic sulfate mineral first discovered in the Friedrichssegen Mine, Germany in a goethite cavity. Though found in goethite, the crystals of Lahnsteinite are few millimeters in size, and are tabular shaped. Lahnsteinite was the first mineral discovered in the Lahn Valley deposits. The empirical formula for lahnsteinite is (Zn$_{3.3}$,Fe$_{0.27}$,Cu$_{0.11}$)$_{3.91}$(S$_{0.98}$O$_4$)(OH)$_5$*3H$_{2.10}$O.

## Occurrence

Lahnsteinite was first found in a cavernous kidney-like goethite. Typically Lahnsteinite is found near goethite, pyromorphite, quartz and native copper. When found with these minerals, the Lahnsteinite crystals are overgrowing the walls of several cavities. Lahnsteinite is a uniquely rare mineral, as it occurs in very small amounts in two known locations around the world. The first location is in the mine it was found in, just outside of Lahnstein Germany, the second, in a small mine in southern California.

## Physical properties

Lahnsteinite is a colorless or lightly blue colored transparent mineral. It exhibits a hardness of 1.5 on the Mohs hardness scale placing it right between talc and gypsum. This is characterized by the perfect mica-like cleavages planes parallel to the {001} face. Lahnsteinite crystals occur as hexagonal plates combining to form a triclinic cell. The major forms are {001} and {00-1} faces. Lahnsteinite is flexible with lamellae cleavages. The measured density is 2.98 g/cm$^3$.

## Optical properties

Lahnsteinite is biaxial negative, no dispersion of optical axes was observed.

## Chemical properties

The chemical composition of lahnsteinite was determined on a Tescan Vega II XMU SEM equipped with an INCAx-sight EDS that operates on a tungsten cathode at an accelerating voltage of 20 kV. The current of the absorbed electrons on Co was 0.6 nA. The angle of selection of X-ray radiation was 35°, and the focal distance between sample and detector was 25 mm. The F, Na, Mg, Al, P, Cl, K, Ca, Mn, As, Sb, Pb, and Bi contents in lahnsteinite are below their detection limits by electron microprobe. The water content was measured with gas chromatography of the product of the ignition of the mineral at 1200 °C.

## Chemical composition

| Oxide | wt% | Range |
| FeO | 3.87 | 3.12-4.57 |
| CuO | 1.68 | 1.35-1.90 |
| ZnO | 57.85 | 56.44-59.54 |
| SO$_3$ | 15.83 | 15.40-16.33 |
| H$_2$O | 22.3 | |
| Total | 101.53 | - |

## X-ray crystallography

The X-ray powder diffraction pattern of Lahnsteinite is readily indexed in a triclinic unit cell with the unit-cell dimensions refined by the least squares method a = 8.35(3), b = 14.48(4), c = 18.60(6) Å, α = 89.4(2), β = 90.2(1), γ = 90.6(2)°, V = 2249(8) Å3. The single-crystal X-ray diffraction data were collected with an Xcalibur CCD diffractometer, MoKα radiation. The triclinic (space group P1) unit-cell dimensions calculated from the single-crystal data are a = 8.3125(6), b = 14.545(1), c = 18.504(2) Å, α = 89.71(1), β = 90.05(1), γ = 90.13(1)°, V = 2237.2(3) Å3, Z = 8