OpenLLM-France/wikimedia huggingface dataset:
# Quarantine Island (New Zealand)

Quarantine Island (also known as Kamau Taurua and officially gazetted as Quarantine Island / Kamau Taurua), is the largest island in Otago Harbour, close to the city of Dunedin, New Zealand. The island covers an area of 15 hectares (37 acres), and is a publicly accessible recreation reserve. The buildings on the island are owned by Quarantine Island / Kamau Taurua Community Incorporated (QIKTC). Its management is shared between QIKTC and the Department of Conservation.
A smaller island, Rakiriri, lies close to Quarantine Island. Both islands lie across the harbour between the town of Port Chalmers and the marine laboratory on Portobello Peninsula, part of the Otago Peninsula.

## Names

The island has been known by a number of names, including St Martin Island. In 1996 as part of the Ngāi Tahu Treaty of Waitangi settlement the name of Kamau Taurua, meaning 'a place to set nets' was restored as part of the official name of Quarantine Island / Kamau Taurua.

## History

The island served as the quarantine station for Otago from 1863 until 1924. It was one of four in New Zealand. When ships arrived in Otago harbour with infectious diseases, passengers were quarantined for that disease, usually one to two weeks, but sometimes longer. The few passengers that were actually sick were treated in the hospital on top of the island. In total 41 ships were quarantined at the island. Of about 9,000 people quarantined about 70 died. There is a small cemetery on the island where they and some of the keeper's family are buried.
During the First World War, soldiers who had venereal diseases (either diagnosed when they volunteered or acquired abroad) were treated on the island, then called the 'Port Chalmers Military Hospital'. However, most New Zealand soldiers with VD were treated overseas.
Only one of the main quarantine buildings from these years has survived, and this is now saved. The island has a Heritage New Zealand Historic Area classification. After the quarantine station closed in 1924 the buildings were sold and island was leased.
* Exterior of the chapel
* Restored married couples' quarters
* Interior of the chapel, with a view towards Taiaroa Head

## Visitors

Now the area around the buildings is leased by QIKTC, established in 1958 as St Martin Island Community, and the remainder jointly managed by the Community and the Department of Conservation. The resident keeper welcomes visitors to St Martin Lodge, and oversees a wide range of ecological, educational, historical and cultural projects.
# Hadwiger–Finsler inequality

In mathematics, the Hadwiger–Finsler inequality is a result on the geometry of triangles in the Euclidean plane. It states that if a triangle in the plane has side lengths a, b and c and area T, then
    $a^{2}+b^{2}+c^{2}\geq (a-b)^{2}+(b-c)^{2}+(c-a)^{2}+4{\sqrt {3}}T\quad {\mbox{(HF)}}.$

## Related inequalities

* Weitzenböck's inequality is a straightforward corollary of the Hadwiger–Finsler inequality: if a triangle in the plane has side lengths a, b and c and area T, then
    $a^{2}+b^{2}+c^{2}\geq 4{\sqrt {3}}T\quad {\mbox{(W)}}.$
Hadwiger–Finsler inequality is actually equivalent to Weitzenböck's inequality. Applying (W) to the circummidarc triangle gives (HF)
Weitzenböck's inequality can also be proved using Heron's formula, by which route it can be seen that equality holds in (W) if and only if the triangle is an equilateral triangle, i.e. a = b = c.
* A version for quadrilateral: Let ABCD be a convex quadrilateral with the lengths a, b, c, d and the area T then:
    $a^{2}+b^{2}+c^{2}+d^{2}\geq 4T+{\frac {{\sqrt {3}}-1}{\sqrt {3}}}\sum {(a-b)^{2}}$ with equality only for a square.
Where $\sum {(a-b)^{2}}=(a-b)^{2}+(a-c)^{2}+(a-d)^{2}+(b-c)^{2}+(b-d)^{2}+(c-d)^{2}$

## Proof

From the cosines law we have:
$a^{2}=b^{2}+c^{2}-2bc\cos \alpha$
α being the angle between b and c. This can be transformed into:
$a^{2}=(b-c)^{2}+2bc(1-\cos \alpha )$
Since A=1/2bcsinα we have:
$a^{2}=(b-c)^{2}+4A{\frac {(1-\cos \alpha )}{\sin \alpha }}$
Now remember that
$1-\cos \alpha =2\sin ^{2}{\frac {\alpha }{2}}$
and
$\sin \alpha =2\sin {\frac {\alpha }{2}}\cos {\frac {\alpha }{2}}$
Using this we get:
$a^{2}=(b-c)^{2}+4A\tan {\frac {\alpha }{2}}$
Doing this for all sides of the triangle and adding up we get:
$a^{2}+b^{2}+c^{2}=(a-b)^{2}+(b-c)^{2}+(c-a)^{2}+4A(\tan {\frac {\alpha }{2}}+\tan {\frac {\beta }{2}}+\tan {\frac {\gamma }{2}})$
β and γ being the other angles of the triangle. Now since the halves of the triangle’s angles are less than π/2 the function tan is convex we have:
$\tan {\frac {\alpha }{2}}+\tan {\frac {\beta }{2}}+\tan {\frac {\gamma }{2}}\geq 3\tan {\frac {\alpha +\beta +\gamma }{6}}=3\tan {\frac {\pi }{6}}={\sqrt {3}}$
Using this we get:
$a^{2}+b^{2}+c^{2}\geq (a-b)^{2}+(b-c)^{2}+(c-a)^{2}+4{\sqrt {3}}\,A$
This is the Hadwiger-Finsler inequality.

## History

The Hadwiger–Finsler inequality is named after Paul Finsler and Hugo Hadwiger (1937), who also published in the same paper the Finsler–Hadwiger theorem on a square derived from two other squares that share a vertex.
# Bernard Gloster

Bernard Gloster (born 1965/1966) is an Irish public servant who has served as chief executive of the Health Service Executive since March 2023. He previously was chief executive of Tusla from 2019 to 2023, and before that chief officer of the HSE Mid-West.

## Career

In 1989, Gloster took a temporary job for two months as a caretaker in the Southill Health Centre in Limerick. Originally trained as a social care worker, he was a senior health manager in acute and community care for 16 years. Gloster holds an MBA from Oxford Brookes University and an MSc in Management Practice from University College Cork. He spent more than 30 years working in the health service and has held several senior management positions, including nine years as chief officer of HSE Mid-West Community Healthcare.
On 28 June 2019, Gloster was appointed chief executive of child and family agency Tusla and took up the position in September that year.
On 16 December 2022, Gloster was appointed chief executive of the Health Service Executive following the departure of Paul Reid. He took up the position on 6 March 2023.

## Personal life

Gloster was born in Clare Street in Limerick. He currently resides with his family in Kildimo, County Limerick.
# Hilarigona aberrans

Hilarigona aberrans is a species of dance flies, in the fly family Empididae.
# Siete Iglesias Municipal Ecological Conservation Area

Siete Iglesias Municipal Ecological Conservation Area or Área Ecológica de Conservacíon Siete Iglesias is a nationalpark in Morona Santiago, Ecuador. It serves as a conservation area with some tourism. The park is named for one of its higher mountains, "Siete Igelsias," or "seven churches." The park consists principally of cloud forest between 1140 and 3840 meters above sea level.
The hills and mountains in Siete Iglesias are very steep, so it sees few human visitors. The park's purpose is conservation and the preservation of natural springs. There are some hiking trails where visitors can camp, hike, and take pictures. The two largest mountains in the park are Siete Igelesias and Pan de Azúcar, or "Sugarloaf." Farmers who moved near the park in the mid-1900s named the mountain Pan de Azúcar after a kind of bread. Pan de Azúcar is noted as a difficult climb.
The Shuar indigenous people used to live in the area that is now the park.
Some scientists report that parks as small as Siete Iglesias do not serve much conservation purpose alone. However, if incorporated together into a conservation corridor, they might have a more pronounced effect.
# Pavlo Onysko

Pavlo Onysko (Ukrainian: Павло Степанович Онисько; born 12 July 1979) is a Ukrainian former professional football player.
Onysko became a professional football player with FC Karpaty Lviv, and after going on loan to FC Obolon Kyiv to seek more first team football, he was acquired by Illichivets in early 2003. He played sparingly for Illichivets' first team and suffered a long-term injury which led the club to release him in early 2004.
# Adam Zaruba

Adam Zaruba (born March 31, 1991) is a Canadian former professional football tight end. He was also a rugby sevens player for the Canada national rugby sevens team. His CFL rights belonged to the Saskatchewan Roughriders.

## Professional career

Zaruba signed a three-year contract with the Philadelphia Eagles as an undrafted free agent on July 24, 2017. He was waived on September 1, 2017. He signed a reserve/future contract with the Eagles on January 3, 2018.
On August 5, 2018, Zaruba was waived/injured by the Eagles and was placed on injured reserve. He was released on August 11, 2018.
# 2002 in Croatian television

This is a list of Croatian television related events from 2002.

## Deaths

* This Croatian television-related article is a stub. You can help Wikipedia by expanding it.
* v
* t
* e
# Archiargiolestes pusillus

Archiargiolestes pusillus is a species of Australian damselfly in the family Argiolestidae, commonly known as a little flatwing. It is endemic to south-western Australia, where it inhabits streams, bogs and swamps.
Archiargiolestes pusillus is a small damselfly, black metallic in colour with pale markings. It rests with its wings outspread.
# Goldband fusilier

The gold-band fusilier (Pterocaesio chrysozona) also known as the yellow-band fusilier or black-tipped fusilier, is a species of marine ray-finned fish, a fusilier belonging to the family Caesionidae. It is widespread around reefs in the Indo-West Pacific region.

## Taxonomy

The goldband fusilier was first formally described as Caesio chryszona in 1830 by the French zoologist Georges Cuvier with the type locality given as "Archipel des Indes", i.e. Indonesia. In his 1987 review of the Caesionidae, Kent E. Carpenter placed this species within the subgenus Pisinnicaesio, of which it is the type species. The specific name chrysozona means "gold band", a reference to the yellow stripe on its flanks.

## Description

The goldband fusilier has a fusiform and elongated body which is moderately laterally compressed. There are small conical teeth in the jaws and on the vomer and palatines. The dorsal fin contains 10–11 spines and 14–16 soft rays while the anal fin has 3 spines and 11–13 soft rays. There are scales on both the dorsal and anal fins. There are 17–20 rays in the pectoral fins. This species attains a maximum total length of 21 cm (8.3 in). The overall colour is pale blue to brownish fading to pinkish or white below. There is a wide yellow band along the flanks immediately below the lateral line.

## Distribution and habitat

The goldband fusilier is found in the tropical Indian and Western Pacific Oceans. Its range extends along the eastern coast of Africa from Mozambique north to the Red Sea and eastwards across the Indian Ocean, although it is absent from the northern Arabian Sea and the Persian Gulf. In the Pacific Ocean is reaches east as far as the Solomon Islands, north to the Yaeyama Islands and south to Australia. In Australia they are found around the coast from the Dampier Archipelago in Western Australia to Sydney. They are at depths between 5 and 35 m (16 and 115 ft) among coral reefs, seagrass, along outer reef slopes and around pinnacles in deep lagoons.

## Biology

Goldband fusiliers are a non-migratory fish, found during the day moving in schools. At night they shelter within the reef. The schools forage for zooplankton in midwater. It is an oviparous species which lays large numbers of small, pelagic eggs.

## Fisheries

Goldband fusiliers play a minor role in commercial fisheries. In the Philippines, they are sometimes caught and marketed fresh using traps and drive-in nets. In the Laccadives, the Maldives and the West Pacific, they are used as baitfish for the pole and line tuna fisheries.
# The Fox (Forsyth novel)

The Fox is a novel by British writer Frederick Forsyth, published in 2018 by Bantam Press. The story concerns an SIS Cyber operation run by Spymaster Adrian Weston.

## Plot

The British Prime Minister calls Sir Adrian Weston, former Deputy Chief of the British Secret Intelligence Service, and asks him to handle a sensitive case. The computers of the Pentagon, the NSA, and the CIA have been hacked by Luke Jennings, a British teenager with Asperger syndrome, who was subsequently captured in an SAS raid in London. Weston, an ex–Parachute Regiment soldier-turned-MI6 officer, devises a plan to take advantage of Jennings' skills in order to cripple Iran's nuclear program, Russia's intensification programs, and North Korea's nuclear program. Weston is assisted by Special Air Service Captain Harry Williams, and Avigdor Hirsch, Mossad operative and former special forces soldier. Yevgeni Krilov, head of the SVR, recognizes Weston's fingerprints on the operation and tries to thwart it.

## Reception

Reviews were good. The Washington Post called it "a classic thriller that's also eerily relevant". The Times similarly stated that this book proves that "Forsyth deserves his place among the thriller greats".
# Motutara Island

Motutara Island is an uninhabited island in the northern Hauraki Gulf, off the northeastern coast of New Zealand's North Island. It is connected to Moturekareka Island by a tombolo, and is a part of the Moturekareka Group of islands, alongside Motuketekete Island.

## Geography

The island is located approximately 4.7 km (2.9 mi) southwest of Kawau Island, and around 13.5 km (8.4 mi) southeast of Warkworth, in the Hauraki Gulf. The island is connected by a sand bank to Moturekareka Island in the east, which is above sea level for 23.5 hours of the day. Small rocky islands called the Rocky Islets are located to the south, and the Inner Channel separates Motutara Island from the North Island.

## History

Motutara was quarried after 1929 after the land was acquired by the New Zealand Government. Operating in the 1930s and 1940s, stone from the quarry was used to construct roads between Auckland and Whangārei. In 1968, the quarry reserve (located on one third of the island) was transferred to the Hauraki Gulf Maritime Park, becoming a nature reserve. In the 1970s, the private owners of the remaining two thirds of the island proposed to create an illegal subdivision was on the island. This land became a part of the Hauraki Gulf Maritime Park in 1975.
# Leeanne Enoch

Leeanne Margaret Enoch is an Australian politician currently serving as the Labor member for Algester in the Queensland Legislative Assembly since 2015. Prior to the 2024 Queensland election she served as a Minister in the Palaszczuk and Miles governments, most recently as Minister for Treaty, Minister for Aboriginal and Torres Strait Islander Partnerships, Minister for Communities and Minister for the Arts.
Enoch is an Aboriginal Australian of the Quandamooka peoples of North Stradbroke Island, and was the first Indigenous Australian woman elected to the Queensland Parliament.

## Early life and education

Enoch was born the oldest of four, and became the first member of her family to graduate from university. She is the sister of playwright Wesley Enoch, who is the eldest of three brothers.

## Career

Enoch worked as a high school English and drama teacher in schools across South-East Queensland and East London, later becoming a manager of Aboriginal and Torres Strait Islander policy in the State Education Department.
Upon her election to the Queensland Parliament in 2015, Enoch became a first-term cabinet minister, becoming Minister for Housing and Public Works and Minister for Science and Innovation. Her department launched the Advance Queensland initiative in June 2015, in a drive to create jobs in new and emerging industries. The Advance Queensland Expert Panel is an independent panel created to provide advice to government.
She served as Minister for Environment and the Great Barrier Reef, Minister for Science, and Minister for Housing and Public Works (c. 2017).
As of May 2023, Enoch serves as the Minister for Treaty, Minister for Aboriginal and Torres Strait Islander Partnerships, Minister for Communities and Minister for the Arts.

## Other activities

Enoch was a witness in Eatock v Bolt, a 2011 decision of the Federal Court of Australia which held that two articles written by columnist and commentator Andrew Bolt and published in The Herald Sun newspaper had contravened section 18C, of the Racial Discrimination Act 1975. Bolt had accused Enoch and other Aboriginal people of "choosing" their identity for personal benefit.
# Indian vagabond butterflyfish

The Indian vagabond butterflyfish (Chaetodon decussatus), also known as the blackened butterflyfish or black-finned vagabond, is a species of marine ray-finned fish, a butterflyfish belonging to the family Chaetodontidae. It is found in the Indo-West Pacific, from the Maldives via India, Sri Lanka and the Andaman Sea to the westernmost portion of the Indonesian archipelago.
The Indian vagabond butterflyfish has a silvery-white body marked with diagonal grey lines and with a broad black vertical band running through the eyes. The posterior lower part of the body is largely black. There are yellow markings on the tail and anal fins. Growing to a maximum of 20 cm (nearly 8 in) long, it is found on rich coral reefs and also on rubble and rocky areas. The monogamous adults swim in pairs and may be territorial and aggressive to other Chaetodon; juveniles are solitary. The Indian vagabond butterflyfish feeds largely on algae and coral polyps. They are oviparous.
The Indian vagabond butterflyfish was first formally described in 1829 by the French anatomist Georges Cuvier (1769–1832), the type locality was given as "India". It belongs to the large subgenus Rabdophorus which might warrant recognition as a distinct genus. In this group, it almost certainly is a rather close relative of the threadfin butterflyfish (C. auriga) and the vagabond butterflyfish (C. vagabundus). C. decussatus might be closer to the threadfin butterflyfish than to the common Vagabond Butterflyfish; as C. vagabundus has yielded abnormal DNA sequence data this is hard to say however. The C. auriga species group shares the characteristic pattern of two areas of ascending and descending oblique lines; species differ conspicuously in hindpart coloration.
# Youssef Djaït

Youssef Djaït (Arabic: يوسف جعيط) (born 1830 in Tunis, died 1915), was Prime Minister of the Beylik of Tunis.

## Early life

He came from a family of scholars, who had originated in Yemen and then settled in Kairouan, and was noted for its contributions to religious studies. He studied at Zitouna University, aiming for a religious career like his ancestors. He later began to teach at the Zitouna and married first Douja Belkhodja and then Habiba Ben Jaafar, both daughters of notable Tunisian religious families of Turkish origin.

## Career

He was chosen as chancellery secretary at the Ministry of Foreign Affairs, where he spent several years, marking this still nascent service within the Makhzen. He entered the service of Baron Raffo, Minister of Italian origin, then that of General Mohamed Baccouche. Rising through the ranks, Djaït was head of the state section of justice when the French protectorate of Tunisia was established. It was only natural for Naceur Bey to place his trust in him as Minister of the Pen and then Grand Vizier in 1908, with the consent of France. His power was very reduced because of the tight control of the French Resident General.
It was under his government that the first manifestations of the nationalist movement took place. He thus had to face the Jellaz Affair in 1911 and the Tunis tram boycott in 1912 but failed to calm the violent waves of repression and arrests that followed. He died shortly after, in 1915, leaving the memory of an honest minister unable to keep pace with the national movement. He is one of the ministers buried in the mausoleum of Tourbet el Bey located in the medina of Tunis. Among his descendants were ulema, his son Mohamed Abdelaziz Djaït, Minister of Justice from 1947 to 1950, and his grandson Kameleddine Djaït, mufti of Tunisia.

## Decorations

He held several decorations including:
* Grand Cordon of the Order of Nichan Iftikhar
* Nicham Dam
* Nichân El-Ahd El-Mourassaâ
# Helen Reilly

Helen Reilly (April 25, 1891 – January 11, 1962), was an American mystery writer known for a series of novels featuring Inspector Christopher McKee, head of the fictitious Manhattan Homicide Squad. She wrote mostly under her own name but also under the pseudonym Kieran Abbey. A member of the Mystery Writers of America, she served as its president in 1953.
Born Helen Kieran in New York City in 1891, she attended Hunter College, graduating in 1914. In that same year, she married Paul Reilly, an artist. Two of their four daughters, Ursula Curtiss and Mary McMullen, also became published mystery writers.
Reilly died on January 11, 1962, in Albuquerque, New Mexico. She was preceded in death by her husband in 1944.
# John Bailer

John Bailer is an American statistician. He is University Distinguished Professor of Statistics at Miami University in Ohio, USA. He is also affiliated with the Departments of Media, Journalism and Film, Biology and Sociology and Gerontology at Miami. His work focuses on risk assessment in occupational health, and combining journalism to statistics. He created the podcast Stats+Stories, which “Addresses The Story Behind The Statistics And The Statistics Behind The Stories.” It is sponsored by the American Statistical Association and is hosted on National Public Radio podcasts and other podcast locations. In 2021, Bailer and his podcast colleagues received the JBPM Communications Award.
Bailer received his PhD in Biostatistics from University of North Carolina in 1986. He is a fellow of the American Statistical Association and of the Society for Risk Analysis, an elected member of the International Statistical Institute and an elected fellow of the American Association for the Advancement of Science. He has received several Distinguished Teaching awards at Miami University, and the Founders Award of the American Statistical Association. He is a member of the Executive Committee of the International Statistical Institute 2013-2021, serving the last two years as president.
He has published some 150 peer-reviewed papers and five books.

## Publications

* Piegorsch W.W. and Bailer A.J. (1997) Statistics for Environmental Biology and Toxicology. Chapman and Hall: London.
* Piegorsch W.W. and Bailer A.J. (2000) Solutions Manual for Statistics for Environmental Biology and Toxicology. Chapman and Hall/CRC: Boca Raton, FL.
* Piegorsch W.W. and Bailer A.J. (2005) Analyzing Environmental Data. John Wiley & Sons: West Sussex, England.
* Bailer A.J. (2010) Statistical Programming in SAS. SAS Press: Cary, NC. (Kindle version: Dec. 2010).
* Bailer A.J. (2019) Statistical Programming in SAS 2nd Ed. Chapman and Hall/ CRC Press: Boca Raton, FL.