OpenLLM-France/wikimedia huggingface dataset:
# Khojimat Erkinov

Khojimat Erkinov (born 29 May 2001) is an Uzbek professional footballer who plays for UAE Pro League club Al Wahda and the Uzbekistan national team.

## Career
### Club career

He made his debut in the Uzbekistan Super League for Kokand 1912 on 30 July 2019 in a game against Sogdiana Jizzakh.
On 8 July 2022, Erkinov signed a three-year contract with Russian Premier League club FC Torpedo Moscow. On 4 July 2023, Erkinov returned to Pakhtakor Tashkent on a season-long loan.

### International

He made his debut for main team, Uzbekistan on 3 September 2020 in a Friendly match against Tajikistan. On 23 September 2022, Erkinov scored his first goal in a friendly match against Cameroon.

## Career statistics
### Club

    As of match played 25 February 2024
Appearances and goals by club, season and competition :
| Club | Season | League | League | League | Cup | Cup | Continental | Continental | Other | Other | Total | Total |
| Club | Season | Division | Apps | Goals | Apps | Goals | Apps | Goals | Apps | Goals | Apps | Goals |
| Kokand 1912 | 2019 | USL | 8 | 0 | – | – | – | – | – | – | 8 | 0 |
| AGMK | 2020 | USL | 10 | 1 | – | – | – | – | – | – | 10 | 1 |
| Pakhtakor Tashkent | 2020 | USL | 8 | 0 | 4 | 0 | 1 | 0 | – | – | 13 | 0 |
| Pakhtakor Tashkent | 2021 | USL | 18 | 5 | 4 | 2 | 6 | 1 | 1 | 0 | 29 | 8 |
| Pakhtakor Tashkent | 2022 | USL | 11 | 1 | – | – | 6 | 1 | 1 | 0 | 18 | 2 |
| Pakhtakor Tashkent | Total | Total | 37 | 6 | 8 | 2 | 13 | 2 | 2 | 0 | 60 | 10 |
| Torpedo Moscow | 2022–23 | RPL | 20 | 0 | 4 | 0 | – | – | – | – | 24 | 0 |
| Pakhtakor Tashkent (loan) | 2023 | USL | 9 | 2 | 1 | 0 | 3 | 4 | 1 | 0 | 14 | 6 |
| Al Wahda | 2023–24 | UAPL | 2 | 1 | 1 | 0 | – | – | 0 | 0 | 3 | 1 |
| Career total | Career total | Career total | 86 | 10 | 13 | 2 | 16 | 6 | 3 | 0 | 119 | 18 |
* 1 2 3 Appearances in the AFC Champions League
* 1 2 Appearances in the Uzbekistan Super Cup

### International

Uzbekistan national team :
| Year | Apps | Goals |
| 2020 | 5 | 0 |
| 2021 | 4 | 0 |
| 2022 | 5 | 2 |
| 2023 | 5 | 1 |
| 2024 | 6 | 1 |
| Total | 25 | 4 |
Statistics accurate as of match played 26 March 2024.
| No. | Date | Venue | Opponent | Score | Result | Competition |
| 1. | 23 September 2022 | Goyang Stadium, Goyang, South Korea | Cameroon | 1–0 | 2–0 | Friendly |
| 2. | 16 November 2022 | Pakhtakor Stadium, Tashkent, Uzbekistan | Kazakhstan | 1–0 | 2–0 | Friendly |
| 3. | 17 June 2023 | Milliy Stadium, Tashkent, Uzbekistan | Tajikistan | 4–1 | 5–1 | CAFA Nations Cup |
| 4. | 26 March 2024 | Milliy Stadium, Tashkent, Uzbekistan | Hong Kong | 2–0 | 3–0 | 2026 FIFA World Cup qualification (AFC) |
# Myōjō Station

Myōjō Station (明星駅, Myōjō-eki) is a passenger railway station in located in the town of Meiwa, Taki District, Mie Prefecture, Japan, operated by the private railway operator Kintetsu Railway. The station has the Inspection Center for the Yamada Line, the Toba Line and the Shima Line.

## Lines

Myōjō Station is served by the Yamada Line, and is located 19.8 rail kilometers from the terminus of the line at Ise-Nakagawa Station.

## Station layout

The station was consists of two island platforms connected by a level crossing, serving 2 tracks each. Tracks (Platforms) 2 and 4 are main tracks and Tracks (Platforms) 1 and 3 are refuge tracks to allow for the passage of express trains.

### Platforms

| 1, 2 | ■ Yamada Line | for Ujiyamada, Toba and Kashikojima |
| 3, 4 | ■ Yamada Line | for Ise-Nakagawa |
* The first train for Ise-Nakagawa (through to Nabari on the Osaka Line) departs from Track (Platform) 1.

## Adjacent stations

| « | « | Service | » | » |
| Yamada Line |||||
| Saikū | | Local | | Akeno |

## History

Myōjō Station opened on March 27, 1930 as a station on the Sangu Kyuko Electric Railway. On March 15, 1941, the line merged with Osaka Electric Railway to become a station on Kansai Kyuko Railway's Yamada Line. This line in turn was merged with the Nankai Electric Railway on June 1, 1944 to form Kintetsu.

## Passenger statistics

In fiscal 2019, the station was used by an average of 646 passengers daily (boarding passengers only).

## Surrounding area

* Kintetsu Myōjō Train Inspection Center
* Myojo Elementary School
* Mizuike Pottery Kiln ruins
# 1913–14 Netherlands Football League Championship

The Netherlands Football League Championship 1913–1914 was contested by 24 teams participating in three divisions. The national champion would be determined by a play-off featuring the winners of the eastern, southern and western football division of the Netherlands. HVV Den Haag won this year's championship by beating Vitesse Arnhem and Willem II.

## New entrants

Eerste Klasse East:
* Robur et Velocitas
Eerste Klasse South: (new Division)
* MVV Maastricht
* VVV Venlo
* Willem II
* Bredania/'t Zesde (returning after two seasons of absence, having played in the Western Division)
* RKVV Wilhelmina (moving in from the Eastern Division)
* CVV Velocitas (moving in from the Western Division)
Eerste Klasse West:
* UVV Utrecht

## Divisions
### Eerste Klasse East

| Pos | Team | Pld | W | D | L | GF | GA | GD | Pts | Qualification |
| 1 | Vitesse | 14 | 11 | 0 | 3 | 43 | 12 | +31 | 22 | Qualified for Championship play-off |
| 2 | HVV Tubantia | 14 | 8 | 3 | 3 | 43 | 23 | +20 | 19 | |
| 3 | Koninklijke UD | 14 | 7 | 2 | 5 | 27 | 24 | +3 | 16 | |
| 4 | Quick Nijmegen | 14 | 6 | 2 | 6 | 31 | 20 | +11 | 14 | |
| 5 | Go Ahead | 14 | 5 | 4 | 5 | 22 | 30 | −8 | 14 | |
| 6 | GVC Wageningen | 14 | 5 | 3 | 6 | 22 | 35 | −13 | 13 | |
| 7 | Robur et Velocitas | 14 | 4 | 3 | 7 | 23 | 35 | −12 | 11 | |
| 8 | EFC PW 1885 | 14 | 1 | 1 | 12 | 10 | 42 | −32 | 3 | Not participating next season |

### Eerste Klasse South

Teams participating in the Eerste Klasse South would not play next season due to the mobilization. The league would resume one season later.
| Pos | Team | Pld | W | D | L | GF | GA | GD | Pts | Qualification |
| 1 | Willem II | 10 | 6 | 3 | 1 | 35 | 10 | +25 | 15 | Qualified for Championship play-off |
| 2 | CVV Velocitas | 10 | 7 | 1 | 2 | 30 | 11 | +19 | 15 | |
| 3 | MVV Maastricht | 10 | 4 | 3 | 3 | 16 | 18 | −2 | 11 | |
| 4 | Bredania/'t Zesde | 10 | 4 | 2 | 4 | 15 | 18 | −3 | 10 | Not participating in 1915–16 |
| 5 | RKVV Wilhelmina | 10 | 3 | 2 | 5 | 17 | 21 | −4 | 8 | |
| 6 | VVV Venlo | 10 | 0 | 1 | 9 | 7 | 42 | −35 | 1 | |

### Eerste Klasse West

| Pos | Team | Pld | W | D | L | GF | GA | GD | Pts | Qualification |
| 1 | HVV Den Haag | 18 | 14 | 2 | 2 | 56 | 32 | +24 | 30 | Qualified for Championship play-off |
| 2 | Sparta Rotterdam | 18 | 8 | 5 | 5 | 30 | 30 | 0 | 21 | |
| 3 | HFC Haarlem | 18 | 9 | 1 | 8 | 41 | 30 | +11 | 19 | |
| 4 | Koninklijke HFC | 18 | 7 | 4 | 7 | 40 | 38 | +2 | 18 | |
| 5 | DFC | 18 | 7 | 3 | 8 | 32 | 30 | +2 | 17 | |
| 6 | UVV Utrecht | 18 | 8 | 1 | 9 | 24 | 29 | −5 | 17 | |
| 7 | VOC | 18 | 8 | 0 | 10 | 28 | 32 | −4 | 16 | |
| 8 | HC & CV Quick | 18 | 6 | 3 | 9 | 32 | 35 | −3 | 15 | |
| 9 | HBS Craeyenhout | 18 | 5 | 5 | 8 | 31 | 36 | −5 | 15 | |
| 10 | AFC Ajax | 18 | 5 | 2 | 11 | 22 | 44 | −22 | 12 | Not participating next season |

### Championship play-off

| Pos | Team | Pld | W | D | L | GF | GA | GD | Pts | HVV | VIT | WIL |
| 1 | HVV Den Haag | 4 | 3 | 0 | 1 | 16 | 6 | +10 | 6 | | 2–1 | 8–0 |
| 2 | Vitesse | 4 | 3 | 0 | 1 | 9 | 4 | +5 | 6 | 4–1 | | 1–0 |
| 3 | Willem II | 4 | 0 | 0 | 4 | 2 | 17 | −15 | 0 | 1–5 | 1–3 | |
# Maximos Salloum

Maximos Salloum (born 2 December 1920 in Yaroun, Lebanon - died on 28 October 2004) was Archbishop of the Melkite Greek Catholic Archeparchy of Akka in Israel from 1975 to 1997. The bishop's seat is in Haifa.

## Life

On July 20, 1946, Salloum received his ordination to the priesthood and became on August 20, 1975 Archbishop of Akka, Haifa, Nazareth and all Galilee. His ordination was on 14 September 1975 by Patriarch of Antioch Maximos V Hakim. As co-consecrators assisted the archbishops Georges Haddad of Tyre and Joseph Tawil of Newton (USA). In 1982, Salloum founded a social institution in the Madonna Church in Haifa built in 1862 available today has "house of grace". On 23 July 1997 the archbishop became emeritus until his death as retired Archbishop of Akka. In 2004 Salloum died and was succeeded by Archbishop Boutros Mouallem.
# Sleiman Hajjar

Sleiman Hajjar (May 13, 1950 — March 10, 2002) was the Melkite Catholic bishop of Canada. Hajjar was born in Jezzine, Lebanon and graduated from St. Joseph University and from the Pontifical University of the Holy Spirit in Lebanon. Ordained a priest on August 4, 1979, he served in Lebanon before coming to Canada in 1995 and was posted to Saints Peter and Paul Parish in Ottawa. He was consecrated a bishop in 1998 and served as eparch for the 40,000 Melkite Catholics in Canada. He was considered a dynamic pastor and was particularly known for his work with youth, both in Lebanon and in Canada. While in Lebanon Hajjar established a variety of humanitarian relief efforts focused on helping children caught in the upheaval of the Lebanese civil war.
Hajjar died of a heart attack while on holiday in Florida. He was succeeded as bishop by Ibrahim Ibrahim.
# Stictoponera

Stictoponera is a genus of ants in the subfamily Ectatomminae. They are found in Southeast Asia and Oceania. The genus was synonymized under Gnamptogenys for a long time, however Camacho et al. 2022 reinstated the validity of this genus.

## Species

As of 2024, Stictoponera contains 43 valid species, all of which are extant.
* Stictoponera bicolor
* Stictoponera biloba
* Stictoponera binghamii
* Stictoponera biroi
* Stictoponera bulbopila
* Stictoponera chapmani
* Stictoponera coccina
* Stictoponera coxalis
* Stictoponera crassicornis
* Stictoponera delta
* Stictoponera dentihumera
* Stictoponera fistulosa
* Stictoponera fontana
* Stictoponera gabata
* Stictoponera gastrodeia
* Stictoponera grammodes
* Stictoponera helisa
* Stictoponera hyalina
* Stictoponera lacunosa
* Stictoponera laevior
* Stictoponera lattkei
* Stictoponera leiolabia
* Stictoponera macretes
* Stictoponera meghalaya
* Stictoponera menadensis
* Stictoponera nanlingensis
* Stictoponera niuguinensis
* Stictoponera ortostoma
* Stictoponera palamala
* Stictoponera panda
* Stictoponera paso
* Stictoponera pertusa
* Stictoponera polytreta
* Stictoponera posteropsis
* Stictoponera quadrutinodules
* Stictoponera rugodens
* Stictoponera scalpta
* Stictoponera sichuanensis
* Stictoponera sinensis
* Stictoponera sinhala
* Stictoponera taivanensis
* Stictoponera toronates
* Stictoponera treta
# Concord Jazz

Concord Jazz is a record company and label founded in 1973 by Carl Jefferson, the former owner of Jefferson Motors Lincoln Mercury dealership in Concord, California. The label was named after the city in the East San Francisco Bay area, and the jazz festival which Jefferson also began. The label issued recordings by Art Blakey, Cannonball Adderley, Stan Getz, Ray Brown, Rosemary Clooney, Chick Corea, Eliane Elias, and Kurt Elling. It is owned by Concord.

## Artists

* Cannonball Adderley
* Howard Alden
* Herb Alpert
* Monty Alexander
* Steve Allen
* Eden Atwood
* George Barnes
* Ray Barretto
* Count Basie
* Art Blakey
* Terence Blanchard
* Willie Bobo
* Ruby Braff
* Randy Brecker
* Butcher Brown
* Ray Brown
* Dave Brubeck
* Charlie Byrd
* Frank Capp
* Betty Carter
* Ray Charles
* Rosemary Clooney
* John Collins
* Bing Crosby
* Jorge Dalto
* Buddy DeFranco
* Kurt Elling
* Herb Ellis
* Tal Farlow
* Chris Flory
* Stan Getz
* Nubya Garcia
* Scott Hamilton
* Gene Harris
* Donald Harrison
* Barney Kessel
* Henry Mancini
* Tania Maria
* Rob McConnell
* Dave McKenna
* Marian McPartland
* Carmen McRae
* Peter Nero
* Joe Pass
* Nat Pierce
* Tito Puente
* Benny Reid
* Emily Remler
* Poncho Sanchez
* George Shearing
* Carol Sloane
* Cal Tjader
* Mel Tormé
* Joe Venuti
# Birch's theorem

In mathematics, Birch's theorem, named for Bryan John Birch, is a statement about the representability of zero by odd degree forms.

## Statement of Birch's theorem

Let K be an algebraic number field, k, l and n be natural numbers, r$_1$, ..., r$_k$ be odd natural numbers, and f$_1$, ..., f$_k$ be homogeneous polynomials with coefficients in K of degrees r$_1$, ..., r$_k$ respectively in n variables. Then there exists a number ψ(r$_1$, ..., r$_k$, l, K) such that if
    $n\geq \psi (r_{1},\ldots ,r_{k},l,K)$
then there exists an l-dimensional vector subspace V of K$^n$ such that
    $f_{1}(x)=\cdots =f_{k}(x)=0{\text{ for all }}x\in V.$

## Remarks

The proof of the theorem is by induction over the maximal degree of the forms f$_1$, ..., f$_k$. Essential to the proof is a special case, which can be proved by an application of the Hardy–Littlewood circle method, of the theorem which states that if n is sufficiently large and r is odd, then the equation
    $c_{1}x_{1}^{r}+\cdots +c_{n}x_{n}^{r}=0,\quad c_{i}\in \mathbb {Z} ,\ i=1,\ldots ,n$
has a solution in integers x$_1$, ..., x$_n$, not all of which are 0.
The restriction to odd r is necessary, since even degree forms, such as positive definite quadratic forms, may take the value 0 only at the origin.
# Herbert Böcher

Oskar Herbert Böcher (22 February 1903 – 14 January 1983) was a German middle-distance runner who competed at the 1928 Summer Olympics.

## Career

Böcher finished second behind Georges Baraton in the 1 mile event at the 1926 AAA Championships.
Böcher competed in the men's 1500 metres at the 1928 Olympic Games.
# Council of Nationalist-Religious Activists of Iran

The Council of Nationalist-Religious Activists of Iran (Persian: شورای فعالان ملی-مذهبی ایران, romanized: Showra-ye Fa'alan-e Melli Mazhabi) or The Coalition of National-Religious Forces of Iran (Persian: ائتلاف نيروهای ملی-مذهبی ایران, romanized: E'telaf-e Niruha-ye Melli-Mazhabi) is an Iranian political group, described as "nonviolent, religious semi-opposition"$^{:79}$ with a following of mainly middle class, intellectual, representatives of technical professions, students and technocrats.$^{:81}$

## Platform

The group shares the Freedom Movement of Iran's pro-democracy stance but favors welfare-state economics, instead of a free-market model, and holds a more critical view toward the West in their foreign policy.
According to Human Rights Watch, it is a "loosely knit group of activists who favor political reform and who advocate the implementation of constitutional provisions to uphold the rule of law. The grouping, which has no formal structure, came together to contest the parliamentary elections of 2000". It is also described as "a collection of liberals and social democrats with active Islamic feminists among its members".
According to Taghi Rahmani, the group "believes that religion should serve civil society. It also believes that all Iranians have equal rights, and that they should be seen as equal citizens despite their different viewpoints."

## Electoral history

| Year | Election | Seats | Ref |
| 2000 | Parliament | 2 / 290(0.7%) | |
| 2003 | Tehran City Council | 0 / 15(0%) | |
# Jesús González (footballer, born 1998)

Jesús Eduardo González Mendivil (born 1 January 1998) is a Mexican footballer who plays as a defender for Tepatitlán.
# Gwent (county)

Gwent is a preserved county and former local government county in southeast Wales. A county of Gwent was formed on 1 April 1974, under the Local Government Act 1972; it was named after the ancient Kingdom of Gwent. The authority was a successor to both the administrative county of Monmouthshire (with minor boundary changes) and the county borough of Newport (both authorities which were legally part of England until the Act came into force although considered jointly with Wales for certain purposes).
Under the Local Government (Wales) Act 1994, the county of Gwent was abolished on 1 April 1996. However, the name remains in use for one of the preserved counties of Wales for the ceremonial purposes of Lieutenancy and High Shrievalty, and its name also survives in various titles, e.g. Gwent Police, Royal Gwent Hospital, Gwent Wildlife Trust and Coleg Gwent. "Gwent" is often used as a synonym for the historic county of Monmouthshire – for example the Gwent Family History Society describes itself as "The key to roots in the historic county of Monmouthshire".
The former administrative county was divided into several districts: Blaenau Gwent, Islwyn, Monmouth, Newport and Torfaen. The successor unitary authorities are Blaenau Gwent, Caerphilly (part of which came from Mid Glamorgan), Monmouthshire (which covers the eastern 60% of the historic county of the same name), Newport and Torfaen.
In 2003 the preserved county of Gwent expanded to include the whole of Caerphilly County Borough; the Gwent Police area had already been realigned to these boundaries in 1996. In 2007, the population of this enlarged area was estimated as 560,500, making it the most populous of the preserved counties of Wales.
# Subspace theorem

In mathematics, the subspace theorem says that points of small height in projective space lie in a finite number of hyperplanes. It is a result obtained by Wolfgang M. Schmidt (1972).

## Statement

The subspace theorem states that if L$_1$,...,L$_n$ are linearly independent linear forms in n variables with algebraic coefficients and if ε>0 is any given real number, then the non-zero integer points x with
    $|L_{1}(x)\cdots L_{n}(x)|<|x|^{-\epsilon }$
lie in a finite number of proper subspaces of Q$^n$.
A quantitative form of the theorem, which determines the number of subspaces containing all solutions, was also obtained by Schmidt, and the theorem was generalised by Schlickewei (1977) to allow more general absolute values on number fields.

## Applications

The theorem may be used to obtain results on Diophantine equations such as Siegel's theorem on integral points and solution of the S-unit equation.

### A corollary on Diophantine approximation

The following corollary to the subspace theorem is often itself referred to as the subspace theorem. If a$_1$,...,a$_n$ are algebraic such that 1,a$_1$,...,a$_n$ are linearly independent over Q and ε>0 is any given real number, then there are only finitely many rational n-tuples (x$_1$/y,...,x$_n$/y) with
    $|a_{i}-x_{i}/y|<y^{-(1+1/n+\epsilon )},\quad i=1,\ldots ,n.$
The specialization n = 1 gives the Thue–Siegel–Roth theorem. One may also note that the exponent 1+1/n+ε is best possible by Dirichlet's theorem on diophantine approximation.
# Nattai, New South Wales

Nattai is a small village in the Macarthur Region of New South Wales, Australia, in the Wollondilly Shire. The area around Burragorang and Nattai was home to numerous collieries from the 1920s to the 1990s, such as the Nattai-Bulli, Oakleigh, Wollondlly, Nattai North and Valley collieries. It is estimated 72 million tonnes of coal was mined in the Burragorang-Nattai region (NSW Mines Department records).
ZEN Energy is proposing to turn degraded coal industry land at Nattai on the escarpment above the Burragorang Lake into a 1,000 megawatts (1GW) Western Sydney Pumped Hydro project capable of supplying up to eight continuous hours of ‘firming’ energy, essential to stabilise the state’s electricity grid ( https://www.zenenergy.com.au/knowledge-base/industry-news/turning-western-sydneys-coal-mining-past-into-a-clean-energy-future ).
# Benjamin F. Wade House

Benjamin F. Wade House was the home of Civil War-era politician Benjamin Wade. Before its demolition in 1968, it was located at Jefferson, Ashtabula County in Ohio.

## History

The house was likely dated from the time of the Civil War, was a two-story clapboard structure with a mansard roof. It was the residence of US senator and abolitionist Benjamin Franklin Wade. Later in the 20th century, it was owned by Jefferson Savings and Loan Company. The house was demolished in the summer of 1968 and its lot was later used as a parking for the company.
The house was designated a National Historic Landmark in 1965 but withdrawn somewhere between 1968 and 1970 for no longer meeting the criteria after being demolished.

## Gallery

* General view from North-east
* View from Southeast corner
* Southwest view
* Porch detail
* Stairway (interior)
* Living room (interior)
# Zhangzhou Nuclear Power Plant

The Zhangzhou Nuclear Power Plant (Chinese: 漳州核电厂) is a nuclear power station under construction in Lieyu Town, Yunxiao County, Zhangzhou on the coast of Fujian Province, in southeast China. The plant is owned by CNNC Guodian Zhangzhou Energy Co. Ltd., established in November 2011, which is owned by China National Nuclear Corporation (51%) and China Guodian Corporation (49%). CNNC originally planned to have AP1000 light water reactors, but later changed plans to the Hualong One design.
China's Ministry of Ecology and Environment issued construction licenses for Zhangzhou units 1 and 2 on 9 October 2019, and first concrete for Unit 1 was poured one week later, on 16 October.
China's State Council approved the construction of two Hualong One units as Phase II on 14 September 2022. Construction of the first began on 22 February 2024.
The first unit began operation on 1 January 2025, 5.2 years after the start of construction.

## Reactor data

The Zhangzhou Nuclear Power Plant consists of 6 planned reactors.
| Unit | Type | Net Capacity | Gross Capacity | Construction start | Operation start |
| Phase I |||||||
| Zhangzhou 1 | Hualong One | 1126 MW | 1212 MW | 16 Oct 2019 | 1 Jan 2025 |
| Zhangzhou 2 | Hualong One | 1126 MW | 1212 MW | 4 Sept 2020 | 2025 |
| Phase II |||||||
| Zhangzhou 3 | Hualong One | 1129 MW | 1214 MW | 22 Feb 2024 | 2029 |
| Zhangzhou 4 | Hualong One | 1129 MW | 1214 MW | 27 Sep 2024 | |
# Brian McDonald

Brian McDonald or MacDonald may refer to:
* Brian McDonald (Australian footballer) (born 1927), Australian rules footballer
* Brian Macdonald (choreographer) (1928–2014), Canadian dancer, choreographer and director
* Brian McDonald (Gaelic footballer) (born 1980)
* Brian McDonald (ice hockey) (born 1945), former ice hockey centre
* Brian Macdonald (politician), Canadian politician
* Brian MacDonald (sailor) (born 1943), Canadian Paralympic sailor
* Brian McDonald (screenwriter) (born 1965), American screenwriter
* Brian MacDonald, of the singing duo The MacDonald Brothers
# Farragut Wildlife Management Area

Farragut Wildlife Management Area at 1,405 acres (5.69 km$^2$) is an Idaho wildlife management area in Kootenai County that borders Farragut State Park. The area was formerly the Farragut Naval Training Station established in 1942 and decommissioned in 1946. The land was acquired by the Idaho Department of Fish and Game in 1949.
The WMA is located along Lake Pend Oreille, which contains a variety of sport fish, including rainbow trout. The WMA has a white-tailed deer population that average 5-10 deer per square mile.
# Oybek Bozorov

Oybek Bozorov (Uzbek Cyrillic: Ойбек Бозоров; born 7 August 1997) is an Uzbekistani footballer who plays as a forward for Nasaf.

## Career
### International

He made his debut for main team, Uzbekistan on 23 February 2020 in a friendly match against Belarus.
Uzbekistan national team :
| Year | Apps | Goals |
| 2020 | 1 | 0 |
| Total | 1 | 0 |
Statistics accurate as of match played 23 February 2020.