OpenLLM-France/wikimedia huggingface dataset:
# Planē (mythology)

Planē or Plane /ˈpleɪniː/ (Ancient Greek: Πλάνη), in ancient Greek religion, was an abstract goddess, the personification of the concept of error (her name deriving from the Greek term for 'wandering' [see planet ] ). Though her mythology is obscure, it is known that she was present at the musical competition between the god Apollo and the satyr Marsyas. She is depicted in that scene, looking on in horror at the sight of Marsyas about to be flayed for losing, in a few 4th century mosaics in the House of Aion in Nea Paphos.
Planē (or Plane) is also referred to, as an abstract concept, in Christian and Gnostic philosophy.
# Nuk, Sarbisheh

Nuk (Persian: نوك, also Romanized as Nūk and Nook) is a village in Mud Rural District, Mud District, Sarbisheh County, South Khorasan Province, Iran. At the 2006 census, its population was 59, in 22 families.
# Walter Loosli (rowing)

Walter Loosli (1901–?) was a Swiss coxswain. He competed at the 1924 Summer Olympics in Paris with the men's coxed four. In the official Olympic record and the FISA database, he coxed all three races. According to the Sports Reference database, Loosli coxed the first heat and the repechage only and was replaced in the final by Émile Lachapelle. The Swiss team won the final.
# Oberbauer Point

Oberbauer Point (Bulgarian: нос Обербауер, ‘Nos Oberbauer’ \'nos 'o-ber-ba-u-er\) is the point on the west side of the entrance to Gerritsz Bay on the north coast of Anvers Island in the Palmer Archipelago, Antarctica.
The point is named after the Austrian Bulgarian artist Joseph Oberbauer (1853-1926).

## Location

Oberbauer Point is located at 64°15′02″S 63°26′09″W﻿ / ﻿64.25056°S 63.43583°W﻿ / -64.25056; -63.43583, which is 5.67 km west of Cape Grönland and 13.52 km northeast of Quinton Point. British mapping in 1980.

## Maps

* British Antarctic Territory. Scale 1:200000 topographic map. DOS 610 Series, Sheet W 64 62. Directorate of Overseas Surveys, UK, 1980.
* Antarctic Digital Database (ADD). Scale 1:250000 topographic map of Antarctica. Scientific Committee on Antarctic Research (SCAR). Since 1993, regularly upgraded and updated.
# Cairo (disambiguation)

Cairo is the capital city of Egypt.
Cairo may also refer to:

## Places
### United States

* Cairo, Georgia, a city
* Cairo, Illinois, a city
* Cairo Precinct, Alexander County, Illinois
* Cairo, Indiana, an unincorporated community
* Cairo, Kansas, an unincorporated community
* Cairo Township, Renville County, Minnesota
* Cairo, Missouri, a village
* Cairo, Nebraska, a village
* Cairo, New York, a town
** Cairo (CDP), New York, a census-designated place in the town
* Cairo, Ohio, a village
* Cairo, Stark County, Ohio, an unincorporated community
* Cairo, Oklahoma, an unincorporated community
* Cairo, Oregon, an unincorporated community
* Cairo, Crockett County, Tennessee, an unincorporated community
* Cairo, Sumner County, Tennessee, an unincorporated community
* Cairo, West Virginia, a town

### Elsewhere

* Cairo, a community in the township of Dawn-Euphemia, Ontario, Canada
* Cairo Governorate, Egypt
* Cairo Montenotte, a commune in the Liguria region of Italy
* Cape Cairo, Nunavut, Canada
* El Cairo, Colombia, a town and municipality
* Monte Cairo, a mountain in the Lazio region of Italy

## People

* Cairo (surname)
* Cairo Lima (born 1976), Brazilian footballer and manager
* Cairo Santos (born 1991), American football placekicker

## Ships

* HMS Cairo (D87), a 1918 ship in the Royal Navy
* USS Cairo (1861), an ironclad river gunboat in the United States Navy during the 19th century
* RMS Cairo, original name of HMT Royal Edward, a passenger ship sunk during the First World War
* German auxiliary cruiser Stier, originally the freighter Cairo

## Arts and entertainment

* Cairo (1942 film), an American film starring Jeanette MacDonald
* Cairo (1963 film), an American film starring George Sanders
* Cairo (comics), a 2007 graphic novel by G. Willow Wilson and M.K. Perker
* Cairo (novel), a 2013 novel by Chris Womersley
* Cairo Trilogy, a 1956 trilogy of novels written by Naguib Mahfouz
* Joel Cairo, a major character in the novel The Maltese Falcon and its film adaptations
* "Cairo", a song by Andy Partridge from Take Away / The Lure of Salvage
* "Cairo" (Karol G and Ovy on the Drums song), 2022

## Businesses

* Cairo International Bank, a commercial bank in Uganda
* Cairo Aviation, a charter airline based in Cairo, Egypt
* Air Cairo, a low fare airline based in Cairo, Egypt

## Computing

* Cairo (dingbat font), a bitmap dingbat font on early Macintosh computers
* Cairo (graphics), a free software vector graphics library
* Cairo (operating system), the internal Microsoft code name for a 1990s technology project

## Other uses

* Cairo (dog), a US Navy SEAL war dog who was part of the mission to kill Osama bin Laden
* The Cairo, an apartment building in Washington, D.C.
* Cairo Gang, a group of 18 MI5 agents sent to Dublin during the Anglo-Irish War
* Cairo Road, an important thoroughfare in Lusaka, Zambia
* Responsibility assignment matrix § CAIRO, an acronym for clarifying responsibilities for a process or a project
# Heaven on Earth (1927 German film)

Heaven on Earth (German: Der Himmel auf Erden) is a 1927 German silent comedy film directed by Alfred Schirokauer and Reinhold Schünzel and starring Schünzel, Charlotte Ander, and Adele Sandrock. A prohibitionist inherits a cabaret called Heaven on Hearth.
The film's art direction was by Oscar Friedrich Werndorff.

## Cast

* Reinhold Schünzel as Traugott Bellmann
* Charlotte Ander as Juliette
* Adele Sandrock as Präsidentin des Sittlichkeitsvereins
* Erich Kaiser-Titz as Dr. Dresdner
* Otto Wallburg as Louis Martiny
* Paul Morgan as Herr Kippel
* S.Z. Sakall as Geschäftsführer
* Ellen Plessow as Frau Kippel
* Ida Perry as Frau Martiny
* Johanna Ewald
* Frigga Braut
* Maria Kamradek
* Emmy Wyda
# Duperre Islands

Bramble Haven is an atoll in the Louisiade Archipelago. Its islands on the northern section are grouped as the Duperre Islands.

## Administration

it belongs to Milne Bay Province in the southeastern part of Papua New Guinea .

## Geography

Bramble Haven is the eastern part of a large chain of atolls, reefs and islands that extends from the western side of the barrier reef of Vanatinai for a length of 400 km to the west, extending to the south coast of Papua peninsula.
Bramble Haven is located 5 km east of Long Reef and 9 km west of the Jomard Channel. Between Bramble Haven and Vanatinai are the small archipelago of Jomard Islands. Bramble Haven is a small, 17 km wide and 11 km long, atoll-like formation. The five most important reefs are concentrated around a rectangular lagoon. The reefs are wide and submerged. The reefs in the northern part of Bramble Haven have five small islands, which are also called Duperré Islands: Punawan (51 ha ), the small Duperre Island, Siva, and Panapwa Awanagamwana.
Bramble Haven stands since 2006 in the category "Mixed objects" that combines both criteria of the cultural and natural heritage, together with the Conflict Group, the Jomard Islands and Samarai and Lunn Island under the name: Milne Bay Seascape (Pacific Jewels of Marine Biodiversity) on the Tentative list of Papua New Guinea for the list in the world heritage of UNESCO .

## History

The atoll was named after a Schooner called Bramble Haven shipping in the area on August 5, 1846, have crashed on the reefs. Captain Charles B. Yule, the crew, and scientist Owen Stanley have all perished.
The island is briefly described by Alan Villiers at several places in "The Coral Sea"
This is totally wrong. The Bramble was a tender to HMS Rattlesnake on which Owen Stanley was captain. The Bramble did not sink, and no one was killed. Captain Stanley died in Australia after falling ill during his survey of this (and other nearby) atolls. The Bramble was able to enter the lagoon of this atoll and freely navigate. That is how it became known as Bramble Haven.

## Population

The population of the islands speak Misima-Paneati language. The language belongs to Western Oceanic languages group. Only Punawan island is inhabited, although most of its villagers usually reside on Utian island through the year. The Utian islanders have many gardens for yams, coconuts, and brought cattle to ranch in the island.
# Felipe Alves (footballer, born November 1990)

Felipe Guimarães Alves (born 18 November 1990), known as Felipe Alves, is a Brazilian footballer who plays as a forward for Uberlândia Esporte Clube.

## Club career

Born in Flórida, Paraná, Felipe Alves appeared for Adap and Real Massamá during his youth. He made his senior debut for Red Bull Brasil in 2010, appearing in Copa Paulista, and the following year represented Penapolense in Campeonato Paulista Série A3.
On 19 December 2011, Felipe Alves signed a contract with Série B club Avaí. He made his professional debut on 19 May 2012, starting in a 2–2 away draw against Boa Esporte; his first goal in the category came on 2 June, netting the first in a 1–2 home loss against rivals Joinville.
After loan spells back at Penapolense, Matsumoto Yamaga FC and Santo André, Felipe Alves was released by Avaí in May 2014 and immediately joined Luverdense. In January 2015 he moved to Cuiabá, being crowned champions of both Copa Verde and Campeonato Matogrossense; he was also selected in the Team of the Year of the latter.
On 10 September 2015 Felipe Alves moved abroad, signing for Bahraini Premier League club Manama. In February 2016 he returned to his homeland, joining Juventus.
On 3 June 2016, Felipe Alves agreed to a contract with Portuguesa.

## Honours
### Club
#### Penapolense

* Campeonato Paulista Série A3: 2011

#### Avaí

* Campeonato Catarinense: 2012

#### Cuiabá

* Campeonato Matogrossense: 2015
* Copa Verde: 2015

### Individual

* Campeonato Matogrossense Team of the Year: 2015
# Wadajir District

Wadajir District (Somali: degmada Wadajir), also called Medina District or Madina District is a district in the south-central Banaadir region of Somalia. A few southwestern neighborhoods of Mogadishu are located in this district, as well as the Somali National University. Also the former US Embassy, now a refugee camp called Siliga Amerikanka (translated American fence/enclosure), and the former Jaalle Ziyad Military Academy, now used by the AMISOM Brunidan Military Contingent is situated in the district.
Ahmed Abdulle Afrah succeeded Ahmed Hassan Daaci as district commissioner on 25 April 2014; Daaci had served for eight years. Wadajir means together in Somali.
# Satellite FC

Satellite Football Club is a Guinean football club whose team plays in the Ligue 1 Pro. Their home games are played at the 25,000-capacity Stade 28 Septembre in Conakry.

## Achievements
### Domestic

* Guinée Championnat National: 2
** Champion: 2002, 2005
* Guinée Coupe Nationale: 2
** Winner: 2006, 2008
* Guinée Super Coupe: 1
** Winner: 2008
* Tournoi Ruski Alumini: 3
** Winner: 2001, 2004, 2006

## Performance in CAF competitions

* CAF Champions League
       2003 – First Round
       2006 – Preliminary Round
* CAF Confederation Cup
       2007 – First Round
       2008 – First Round
       2009 – First Round
* CAF Cup
       2002 – Second Round
# Tashun

Tashun (Persian: تشون, also Romanized as Tashūn) is a village in Sajjadrud Rural District, Bandpey-ye Sharqi District, Babol County, Mazandaran Province, Iran. At the 2006 census, its population was 529, in 123 families.
# Dowkana

Dowkana (Persian: دوكانا, also Romanized as Dowkānā; also known as Dokāneh) is a village in Margavar Rural District, Silvaneh District, Urmia County, West Azerbaijan Province, Iran. At the 2006 census, its population was 268, in 58 families.
# Perikhali Union

Perikhali Union (Bengali: পেড়িখালী ইউনিয়ন) is a Union Parishad under Rampal Upazila of Bagerhat District in the division of Khulna, Bangladesh. It has an area of 135.97 km2 (52.50 sq mi) and a population of 17,616.
# Felipe Saturnino

Felipe Saturnino Gomes (born 10 August 1995), known as Felipe Saturnino, is a Brazilian footballer who plays for Brasil de Pelotas as a left back.

## Club career

Born in Rio de Janeiro, Felipe Saturnino finished his formation with Goiás. On 18 October 2014 he made his first team – and Série A – debut, starting in a 0–0 home draw against Grêmio.
In November Felipe Saturnino renewed his link with the club, until 2017.
# Ata Meken Socialist Party

The Ata-Meken Socialist Party (Kyrgyz: Ата-Мекен Социалисттик Партиясы, romanized: Ata-Meken Sotsialisttik Partiyası, lit. 'Fatherland Socialist Party'; sometimes shortened to simply Ata-Meken) is a social-democratic political party in Kyrgyzstan. Its current Chairman and founder is Omurbek Tekebayev, who is a former speaker of the Kyrgyz Parliament. The party was registered on December 16, 1992, following a split between Tekebayev (as well as more moderate party members) and the conservative Erkin Kyrgyzstan party. Ata-Meken eventually moved into the centre-left of the political spectrum.
The party's platform calls for a democratic state, economic reforms and evolutionary social development. It favors reasonable compromise between various social sectors and government bodies. The party supported Tekebayev in the 2000 Presidential elections, where he came second with 14%.
On May 20, 2004, the party joined the For Fair Elections electoral alliance in preparing for the February 2005 parliamentary elections. The party won one seat in the first round of the 2005 parliamentary elections.
In the December 2007 parliamentary elections, despite receiving more than 10% of the total vote, Ata-Meken won no seats in parliament. This was due to a requirement that a party had to obtain at least 0.5% of the vote in each of the country's seven regions and its two cities (Bishkek and Osh) in order to win representation. According to official counts, Ata-Meken failed this requirement in Osh. Ata-Meken accused the Central Electoral Commission of Kyrgyzstan of falsifying these results to deny them representation.
Ata-Meken received the votes of 5.6% of eligible voters in the 2010 parliamentary elections, giving it 18 of 120 seats in parliament. This result made the party the fifth of five parties to surpass the support threshold of 5% of eligible voters necessary to enter parliament.
# Werner Lassen

Werner Lassen (born 1974) is a Namibian amateur golfer. By profession a photocopy machine sales manager, he has appeared in numerous amateur tournaments both within his country and outside of it.

## Bank Windhoek Namibian Open Golf Tournament

In May 2007, Lassen won the Bank Windhoek Namibian Open Golf Tournament for a record 10th time in 15 years, beating Andrew Dodds in a sudden death playoff. He holds the record for the most Open victories over Adri Basson (5 time winner).

## International competition

Lassen is a member of the Namibian national amateur golf team and competed in the 2006 Eisenhower Trophy amateur golf tournament in Cape Town, South Africa.

## Sources

* List of storylines of Eisenhower Trophy (see Namibia)
* Lassen wins Namibian Open after play-off namibiasport.com, 5 May 2007
* This biographical article relating to sport in Namibia is a stub. You can help Wikipedia by expanding it.
* v
* t
* e
* This biographical article relating to golf in Africa is a stub. You can help Wikipedia by expanding it.
* v
* t
* e
# Jaberi, Kermanshah

Jaberi (Persian: جابري, also Romanized as Jāberī) is a village in Dasht-e Zahab Rural District, in the Central District of Sarpol-e Zahab County, Kermanshah Province, Iran. At the 2006 census, its population was 145, in 32 families.
# Unistochastic matrix

In mathematics, a unistochastic matrix (also called unitary-stochastic) is a doubly stochastic matrix whose entries are the squares of the absolute values of the entries of some unitary matrix.
A square matrix B of size n is doubly stochastic (or bistochastic) if all its entries are non-negative real numbers and each of its rows and columns sum to 1. It is unistochastic if there exists a unitary matrix U such that
    $B_{ij}=|U_{ij}|^{2}{\text{ for }}i,j=1,\dots ,n.\,$
This definition is analogous to that for an orthostochastic matrix, which is a doubly stochastic matrix whose entries are the squares of the entries in some orthogonal matrix. Since all orthogonal matrices are necessarily unitary matrices, all orthostochastic matrices are also unistochastic. The converse, however, is not true. First, all 2-by-2 doubly stochastic matrices are both unistochastic and orthostochastic, but for larger n this is not the case. For example, take $n=3$ and consider the following doubly stochastic matrix:
    $B={\frac {1}{2}}{\begin{bmatrix}1&1&0\\0&1&1\\1&0&1\end{bmatrix}}.$
This matrix is not unistochastic, since any two vectors with moduli equal to the square root of the entries of two columns (or rows) of B cannot be made orthogonal by a suitable choice of phases. For n>2{\textstyle n>2}, the set of orthostochastic matrices is a proper subset of the set of unistochastic matrices.
* the set of unistochastic matrices contains all permutation matrices and its convex hull is the Birkhoff polytope of all doubly stochastic matrices
* for $n\geq 3$ this set is not convex
* for $n=3$ the set of triangle inequality on the moduli of the raw is a sufficient and necessary condition for the unistocasticity
* for $n=3$ the set of unistochastic matrices is star--shaped and unistochasticity of any bistochastic matrix B is implied by a non-negative value of its Jarlskog invariant
* for $n=3$ the relative volume of the set of unistochastic matrices with respect to the Birkhoff polytope of doubly stochastic matrices is $8\pi ^{2}/105\approx 75.2\%$
* for $n=4$ explicit conditions for unistochasticity are not known yet, but there exists a numerical method to verify unistochasticity based on the algorithm by Haagerup
* The Schur-Horn theorem is equivalent to the following "weak convexity" property of the set ${\mathcal {U}}_{n}$ of unistochastic $n\times n$ matrices: for any vector $v\in \mathbb {R} ^{n}$ the set ${\mathcal {U}}_{n}v$ is the convex hull of the set of vectors obtained by all permutations of the entries of the vector $v$ (the permutation polytope generated by the vector $v$).
* The set of $n\times n$ unistochastic matrices ${\mathcal {U}}_{n}\subset \mathbb {R} ^{(n-1)^{2}}$ has a nonempty interior. The unistochastic matrix corresponding to the unitary $n\times n$ matrix with the entries $U_{ij}=\delta _{ij}+{\frac {\theta -1}{n}}$, where $|\theta |=1$ and $\theta \neq \pm 1$, is an interior point of ${\mathcal {U}}_{n}$.
# Ormond W. Wetmore

Ormond Walker Wetmore (May 12, 1868 – November 21, 1930) was a Canadian politician. He served in the Legislative Assembly of New Brunswick from 1921 to 1925 as member of the Liberal party. He was a lieutenant colonel with the 74th Brunswick Rangers, retiring in 1916. He died in 1930, aged 62.
# Zrelovo

Zrelovo (Russian: Зрелово) is a rural locality (a village) in Novlenskoye Rural Settlement, Vologodsky District, Vologda Oblast, Russia. The population was 8 as of 2002.

## Geography

Zrelovo is located 77 km northwest of Vologda (the district's administrative centre) by road. Ignachevo is the nearest rural locality.
# Deaf Chonky

Deaf Chonky (Hebrew: דף צ'ונקי) is an Israeli folk, garage, punk rock duo. The band members are Adi Bronicki, Tami Kaminsky and Tom Mckinna.

## Early years

The two members of Deaf Chonky grew up in Rehovot, Israel where they met near the local bank. Their name was given to them by Kaminsky's father, and means "Girls" in Russian.

## Musical influences

The band's musical influences are varied, most notably drawing from garage-punk, folk punk, and Russian folk music. In a 2016 interview, the band noted Blind Man Deaf Boy, Crass, Honey Bane and Billy Childish as their main musical influences.
# Émile Knecht

Émile Knecht (18 December 1923 – 4 May 2019) was a Swiss rower who competed in the 1948 Summer Olympics and in the 1952 Summer Olympics. In 1948 he was a crew member of the Swiss boat which won the silver medal in the coxed fours event. Four years later he was eliminated with his partner Peter Stebler in the first round repêchage of the double sculls event.
# Felipe Silva (footballer)

Felipe de Oliveira Silva (born 28 May 1990), known as Felipe Silva or simply Felipe, is a Brazilian footballer who plays as an attacking midfielder for Inter de Limeira.

## Career statistics

    As of 25 October 2021
| Club | Season | League | League | League | State League | State League | Cup | Cup | Continental | Continental | Other | Other | Total | Total |
| Club | Season | Division | Apps | Goals | Apps | Goals | Apps | Goals | Apps | Goals | Apps | Goals | Apps | Goals |
| Palmeiras B | 2009 | Paulista A3 | — | — | 17 | 14 | — | — | — | — | — | — | 17 | 14 |
| Palmeiras | 2009 | Série A | 1 | 0 | — | — | 0 | 0 | — | — | — | — | 1 | 0 |
| Palmeiras | 2012 | Série A | 5 | 0 | — | — | 0 | 0 | — | — | — | — | 5 | 0 |
| Palmeiras | Total | Total | 6 | 0 | — | — | 0 | 0 | — | — | — | — | 6 | 0 |
| Rio Branco-SP (loan) | 2010 | Paulista | — | — | 13 | 1 | — | — | — | — | — | — | 13 | 1 |
| Bahia (loan) | 2010 | Série B | 2 | 0 | — | — | — | — | — | — | — | — | 2 | 0 |
| Olaria (loan) | 2011 | Carioca | — | — | 18 | 7 | — | — | — | — | — | — | 18 | 7 |
| Guarani (loan) | 2011 | Série B | 29 | 8 | — | — | — | — | — | — | — | — | 29 | 8 |
| Mogi Mirim (loan) | 2012 | Série D | 0 | 0 | 20 | 8 | — | — | — | — | — | — | 20 | 8 |
| Atlético Paranaense | 2012 | Série B | 18 | 0 | — | — | — | — | — | — | — | — | 18 | 0 |
| Atlético Paranaense | 2013 | Série A | 16 | 2 | — | — | 5 | 1 | — | — | — | — | 21 | 3 |
| Atlético Paranaense | 2014 | Série A | 3 | 0 | — | — | — | — | 3 | 1 | — | — | 6 | 1 |
| Atlético Paranaense | 2015 | Série A | 6 | 1 | 6 | 2 | 4 | 1 | — | — | — | — | 16 | 4 |
| Atlético Paranaense | Total | Total | 43 | 3 | 6 | 2 | 9 | 2 | 3 | 1 | — | — | 61 | 8 |
| Figueirense (loan) | 2014 | Série A | 14 | 0 | — | — | — | — | — | — | — | — | 14 | 0 |
| Ponte Preta (loan) | 2015 | Série A | 5 | 0 | — | — | — | — | 2 | 0 | — | — | 7 | 0 |
| Ceará (loan) | 2016 | Série B | 33 | 5 | — | — | — | — | — | — | 1 | 0 | 34 | 5 |
| Sanfrecce Hiroshima | 2017 | J1 League | 23 | 2 | — | — | 3 | 2 | — | — | 7 | 1 | 33 | 5 |
| Sanfrecce Hiroshima | 2018 | J1 League | 2 | 0 | — | — | 1 | 0 | — | — | 6 | 1 | 9 | 1 |
| Sanfrecce Hiroshima | Total | Total | 25 | 2 | — | — | 4 | 2 | — | — | 13 | 2 | 42 | 6 |
| Ceará | 2019 | Série A | 24 | 1 | 7 | 1 | 4 | 0 | — | — | 7 | 3 | 42 | 5 |
| Ceará | 2020 | Série A | 7 | 0 | 8 | 1 | 5 | 0 | — | — | 6 | 2 | 26 | 3 |
| Ceará | 2021 | Série A | 0 | 0 | 5 | 3 | 0 | 0 | 0 | 0 | 1 | 0 | 6 | 3 |
| Ceará | Total | Total | 31 | 1 | 20 | 5 | 9 | 0 | 0 | 0 | 14 | 5 | 74 | 11 |
| Chapecoense | 2021 | Série A | 10 | 0 | — | — | — | — | — | — | — | — | 10 | 0 |
| Career total | Career total | Career total | 198 | 19 | 94 | 37 | 22 | 4 | 5 | 1 | 28 | 7 | 347 | 68 |
* ↑ Appearance(s) in Copa Libertadores
* ↑ Appearance(s) in Copa Sudamericana
* 1 2 3 4 Appearance(s) in Copa do Nordeste
* 1 2 Appearance(s) in J. League Cup