OpenLLM-France/wikimedia huggingface dataset:
# Megumi Toda

Megumi Toda (戸田 めぐみ, Toda Megumi, born December 8, 1990) is a Japanese voice actress from Tokyo. She is affiliated with Kenyu Office. She was regular on the Animate Pia Channel, which was broadcast on Nico Nico. Her major roles include Hajime Shinoda in New Game!, Kiitan in Etotama and Yuzu Iizuka in Sakura Trick. As part of the Etotama cast, she sang on the theme song under the group Soruaru BOB on a single called "blue moment" that reached number 49 on the Oricon charts. She also sang the theme songs for New Game! under the group forfolium; the singles "Sakura" and "Now Loading!!" reached numbers 33 and 42 on Oricon. As part of the Idolmaster cast, she sang on one of the singles which reached number 22.

## Filmography
### Anime

List of voice performances in anime :
| Year | Title | Role | Notes |
| 2012 | Sengoku Collection | Kindergarten pupil | |
| 2012–14 | Oshiri Kajiri Mushi | Sakura-san | |
| 2013 | Kingdom | Concubine | 2nd TV series |
| 2014 | Space Dandy | Waitress | |
| 2014 | Hamatora | Woman at funeral home | |
| 2014 | Sakura Trick | Yuzu Iizuka | |
| 2014 | Hozuki's Coolheadedness | Various characters | Also OVA in 2016 |
| 2014 | Baby Steps | Announcer | |
| 2015 | Yurikuma Arashi | Student | |
| 2015 | Durarara!!×2 | Non | |
| 2015 | Triage X | Arisa Nanjo | |
| 2015 | Etotama | Kiitan | |
| 2015 | Rampo Kitan: Game of Laplace | Hostess | |
| 2015 | Dance with Devils | Voice | |
| 2015 | The Perfect Insider | Deborah | |
| 2015 | Brave Beats | Hidefumi Tanaka | |
| 2016 | Pandora in the Crimson Shell: Ghost Urn | Receptionist | |
| 2016 | Rainbow Days | Chiba, Female student | |
| 2016 | Twin Star Exorcists | Katsunori Amarube | |
| 2016 | New Game! | Hajime Shinoda | |
| 2017 | Seven Mortal Sins | Maria Totsuka | |
| 2017 | New Game! | Hajime Shinoda | |
| 2018 | Asobi Asobase | Aguri Matō | |
| 2019 | The Ones Within | Sakura Oshigiri | |
| 2019 | Pastel Memories | Komachi Satonaka | |
| 2021 | Peach Boy Riverside | Carrot | |
| 2021 | The Dungeon of Black Company | Shia | |
| 2024 | Hamidashi Creative | Hiyori Izumi | |
| 2025 | Medalist | Mario Nachi | |

### Films

List of voice performances in feature films :
| Year | Title | Role | Notes | Source |
| 2016 | Pop in Q | Nana Mitsuhashi | | |
| 2016 | Shimajiro in Bookland | Voice | | |

### Video games

List of voice performances in video games :
| Year | Title | Role |
| 2008 | Cooking Mama: World Kitchen | Kate |
| 2013 | The Idolmaster: Million Live | Ayumu Maihama |
| 2016 | Summon Night 6 | Cassis カシス |
| 2016 | Genkai Tokki: Seven Pirates | Doroa |
| 2018 | Onsen Musume: Yunohana Collection | Mana Wakura |
| 2020 | 100% Orange Juice! | Miusaki |
| 2022 | Azur Lane | Giuseppe Garibaldi |
| 2023 | Master Detective Archives: Rain Code | Kurumi Wendy |
# Schauenburg

Schauenburg is a municipality in the district of Kassel, in Hesse, Germany. It is situated 11 km (7 mi) west of Kassel. It currently consists of 5 villages: Elgershausen, Hoof, Breitenbach, Martinhagen and Elmshagen, with Elgershausen being the largest and Elmshagen the smallest. The municipal administration is located in Hoof.
# Charlie Oliver (athlete)

Charles Oliver (born 9 July 1955) is a retired middle-distance athlete from the Solomon Islands.
Oliver was part of the Solomon Island team that was first to compete at the Olympics when they went to the 1984 Summer Olympics which was held in Los Angeles. He entered the 800 metres, he managed to finish sixth in his heat but it still wasn't good enough to advance to the next round.

## Achievements

| Year | Competition | Venue | Position | Event | Notes |
| Representing Solomon Islands ||||||
| 1981 | South Pacific Mini Games | Honiara, Solomon Islands | 1st | 800 m | 1:56.01 min |
| 1981 | South Pacific Mini Games | Honiara, Solomon Islands | 2nd | 1500 m | 4:07.71 min |
| 1985 | South Pacific Mini Games | Rarotonga, Cook Islands | 2nd | 800 m | 1:57.44 min |
# Mohanad Yaqubi

Mohanad Yaqubi is a Palestinian film director and producer.

## Films

* Life is Beautiful: A Letter to Gaza (2023)
* R21 AKA Restoring Solidarity (2022)
* Off Frame AKA Revolution Until Victory (2015)
# Kharai camel

The Kharai, is a rare and unique breed of dromedary camel, commonly known as the 'swimming camel' due to its ability to thrive in the salt marshes of Kutch district, located in the western Indian state of Gujarat. Their name is derived from the Gujarati language word 'khara', meaning salty.
Also locally known as 'Dariyataru', these camels have earned their name due to their ability to swim in the waters of the sea. With a slow and purposeful grace, they glide effortlessly through the water, traversing up to 3 kilometers in the shallow seas to reach their grazing grounds – the mangroves of the neighbouring region.
The Kharai camels are closely associated with the Rabari and Fakirani Jat communities, two local and traditional tribes who have owned and managed these camels for generations. As nomadic pastoralists, these tribes have developed a symbiotic relationship with the Kharai camels, characterized by mutual dependence and understanding of the animals' needs and habits.

## Breed recognition

The Kharai camel has been officially recognized as a distinct breed by the National Bureau of Animal Genetic Resources (NBAGR) located at Karnal, Haryana, due to its unique habitat and dietary preferences. This recognition elevates the Kharai camel to the status of India's ninth recognized camel breed.
The nine recognised camel breeds from India are:
* Bikaneri, Rajasthan
* Jaisalmeri, Rajasthan
* Jalori, Rajasthan
* Kutchi, Gujarat
* Malvi, Madhya Pradesh
* Mewari, Rajasthan
* Mewati, Rajasthan and Haryana
* Kharai, Gujarat

## Diet

Unlike other camel breeds, Kharai camels have a unique dependence on mangroves for sustenance. During the monsoon season, they migrate in large numbers to neighbouring mangrove islands, where they swim and forage for food. Remarkably, they remain on these islands for extended periods, often staying for several days at a time.

## Distribution and habitat

Gujarat is home to approximately 4,000 Kharai camels, with a significant concentration of around 2,000 in the coastal regions of Kutch, specifically in Bhachau, Abdasa, and Lakhpat. The remaining population is distributed across Devbhoomi Dwarka and Jamnagar districts.

## Conservation
### Threats

The Kharai camel, a distinct breed, is under threat due to the devastating impact of coastal industrialization and mangrove destruction. With their population in decline, conservation efforts are necessary to protect this vulnerable species.
# MAX Drive

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#REDIRECT Action Replay
# Peter Smith (biologist)

Pete Smith is a Scottish climate change scientist who is Professor of Soils and Global change at the University of Aberdeen where he directs the Scottish Climate Change Centre of Expertise, ClimateXChange.

## Research and career

Smith's research investigates global change, soils, carbon sequestration, climate change and climate change mitigation. Since 1996, he has served as convening lead author, lead author and author for part of the IPCC Fourth Assessment Report published by the Intergovernmental Panel on Climate Change, which was awarded the 2007 Nobel Peace Prize. He is a global ecosystem modeller with interests in agriculture, food security, bioenergy, greenhouse gases and greenhouse gas removal technologies.
His research has been funded by the Biotechnology and Biological Sciences Research Council (BBSRC), European Union, the Hadley Centre for Climate Prediction and Research, the Department for Environment, Food and Rural Affairs (Defra), the Natural Environment Research Council (NERC), the Scottish Executive Environment and Rural Affairs Department (SEERAD), the Cruickshank Trust Fund, the World Bank, the Met Office, the International Fertilizer Industry Association, the Department of Energy and Climate Change (DECC), Unilever, the Hewlett Foundation, the United Nations Environment Programme (UNEP), Food and Agriculture Organization (FAO), Greenpeace International, the Royal Society of Edinburgh, the Scottish Government, the UK Energy Research Centre (UKERC), the James Hutton Institute and the Welsh Government.

### Awards and honours

Smith held a prestigious Royal Society Wolfson Research Merit Award from 2008 to 2013 and has been a Fellow of the Royal Society of Biology since 2008 and a Fellow of the Institute of Soil Scientists since 2015. He was elected a Fellow of the Royal Society of Edinburgh (FRSE) in 2009, awarded the British Ecological Society Marsh Award for Climate Change Research in 2014 and the Philippe Duchaufour Medal from the European Geosciences Union for ‘distinguished contributions to soil science’ in 2017. He was also a research fellow at Rothamsted Research from 2010 to 2015 and elected a Fellow of the Royal Society (FRS) in 2017.
# Kalmaküla

Kalmaküla is a village in Mustvee Parish, Jõgeva County in northeastern Estonia.
# 1989 World Archery Championships

The 1989 World Archery Championships was the 35th edition of the event. It was held in Lausanne, Switzerland on 2–8 July 1989 and was organised by World Archery Federation (FITA).
Soviet archer Stanislav Zabrodsky, winner of the men's individual recurve competition, set 4 world records during the competition.

## Medals summary
### Recurve

| Event | Gold | Silver | Bronze |
| Men's individual | Stanislav Zabrodsky Soviet Union | Steven Hallard Great Britain | Tomi Poikolainen Finland |
| Women's individual | Kim Soo-nyung South Korea | Kim Kyung-woog South Korea | Denise Parker United States |
| Men's team | Soviet Union | United States | South Korea |
| Women's team | South Korea | Sweden | Soviet Union |

## Medals table

| Rank | Nation | Gold | Silver | Bronze | Total |
| 1 | South Korea | 2 | 1 | 1 | 4 |
| 2 | Soviet Union | 2 | 0 | 1 | 3 |
| 3 | United States | 0 | 1 | 1 | 2 |
| 4 | Great Britain | 0 | 1 | 0 | 1 |
| 4 | Sweden | 0 | 1 | 0 | 1 |
| 6 | Finland | 0 | 0 | 1 | 1 |
| Totals (6 entries) | Totals (6 entries) | 4 | 4 | 4 | 12 |
# 1981 World Archery Championships

The 1981 World Archery Championships was the 31st edition of the event. It was held in Punta Ala, Italy in June 1981 and was organised by World Archery Federation (FITA).

## Medals summary
### Recurve

| Event | Gold | Silver | Bronze |
| Men's individual | Kyösti Laasonen Finland | Darrell Pace United States | Richard McKinney United States |
| Women's individual | Natalya Butuzova Soviet Union | Alicja Ciskowska Poland | Marilyn Rumley Australia |
| Men's team | United States | Finland | Soviet Union |
| Women's team | Soviet Union | South Korea | China |

## Medals table

| Rank | Nation | Gold | Silver | Bronze | Total |
| 1 | Soviet Union | 2 | 0 | 1 | 3 |
| 2 | United States | 1 | 1 | 1 | 3 |
| 3 | Finland | 1 | 1 | 0 | 2 |
| 4 | Poland | 0 | 1 | 0 | 1 |
| 4 | South Korea | 0 | 1 | 0 | 1 |
| 6 | Australia | 0 | 0 | 1 | 1 |
| 6 | China | 0 | 0 | 1 | 1 |
| Totals (7 entries) | Totals (7 entries) | 4 | 4 | 4 | 12 |
# 1949 World Archery Championships

The 1949 World Archery Championships was the 13th edition of the event. It was held in Paris, France on 9–12 August 1949 and was organised by World Archery Federation (FITA).

## Medals summary
### Recurve

| Event | Gold | Silver | Bronze |
| Men's individual | Hans Deutgen Sweden | František Hadaš I Czechoslovakia | Einar Tang-Holbeck Denmark |
| Women's individual | Barbara Waterhouse Great Britain | Ragnhild Windahl Sweden | Trogie Fisher Great Britain |
| Men's team | Czechoslovakia | Sweden | Denmark |
| Women's team | United Kingdom | Sweden | France |

## Medals table

| Rank | Nation | Gold | Silver | Bronze | Total |
| 1 | Great Britain | 2 | 0 | 1 | 3 |
| 2 | Sweden | 1 | 3 | 0 | 4 |
| 3 | Czechoslovakia | 1 | 1 | 0 | 2 |
| 4 | Denmark | 0 | 0 | 2 | 2 |
| 5 | France | 0 | 0 | 1 | 1 |
| Totals (5 entries) | Totals (5 entries) | 4 | 4 | 4 | 12 |
# 1952 World Archery Championships

The 1952 World Archery Championships was the 15th edition of the event. It was held in Brussels, Belgium on 23–26 July 1952 and was organised by World Archery Federation (FITA).

## Medals summary
### Recurve

| Event | Gold | Silver | Bronze |
| Men's individual | Stellan Andersson Sweden | Bror Lundgren Sweden | Einar Tang-Holbeck Denmark |
| Women's individual | Jean Lee United States | Jean Richards United States | Dorothy Hinton Great Britain |
| Men's team | Sweden | Denmark | United Kingdom |
| Women's team | United States | United Kingdom | Sweden |

## Medals table

| Rank | Nation | Gold | Silver | Bronze | Total |
| 1 | Sweden | 2 | 1 | 1 | 4 |
| 2 | United States | 2 | 1 | 0 | 3 |
| 3 | Great Britain | 0 | 1 | 2 | 3 |
| 4 | Denmark | 0 | 1 | 1 | 2 |
| Totals (4 entries) | Totals (4 entries) | 4 | 4 | 4 | 12 |
# 1975 World Archery Championships

The 1975 World Archery Championships was the 28th edition of the event. It was held in Interlaken, Switzerland on 25–28 June 1975 and was organised by World Archery Federation (FITA).

## Medals summary
### Recurve

| Event | Gold | Silver | Bronze |
| Men's individual | Darrell Pace United States | Richard McKinney United States | Kauko Laasonen Finland |
| Women's individual | Zebiniso Rustamova Soviet Union | Valentina Kovpan Soviet Union | Han Sun-hi North Korea |
| Men's team | United States Darrell Pace Richard McKinney Rodney Baston | Japan Hirose Akira Tezima Masaki Nishi Takanobu | Finland Kauko Laasonen Olli Tahvonen Jukka Inkert |
| Women's team | Soviet Union Zebiniso Rustamova Valentina Kovpan Wirwe Holtsmeier | North Korea Han Sun-hi Kim Hyang-min Djang Sun-yung | United States Linda Myers Irene Lorensen Ruth Rowe |

## Medals table

| Rank | Nation | Gold | Silver | Bronze | Total |
| 1 | United States | 2 | 1 | 1 | 4 |
| 2 | Soviet Union | 2 | 1 | 0 | 3 |
| 3 | North Korea | 0 | 1 | 1 | 2 |
| 4 | Japan | 0 | 1 | 0 | 1 |
| 5 | Finland | 0 | 0 | 2 | 2 |
| Totals (5 entries) | Totals (5 entries) | 4 | 4 | 4 | 12 |
# 1931 World Archery Championships

The 1931 World Archery Championships was the inaugural edition of the event. It was held in Lwów, Poland in August 1931.
Following the competition, on 4 September, the World Archery Federation (FITA) was formally founded by the four nations which sent representatives to the Championships (Sweden, Czechoslovakia, France, Poland) along with representatives of the United States, Hungary, and Italy.

## Medals summary

| Event | Gold | Silver | Bronze |
| Individual | Michał Sawicki Poland | Janina Kurkowska Poland | René Allexandre France |
| Team | France René Allexandre Gaston Quentin Gaston Ducatel | Poland Michał Sawicki Jan Choina Zbigniew Kosiński | Poland Janina Kurkowska Maria Krolówna Irena Stefańska |

## Medals table

| Rank | Nation | Gold | Silver | Bronze | Total |
| 1 | Poland | 1 | 2 | 1 | 4 |
| 2 | France | 1 | 0 | 1 | 2 |
| Totals (2 entries) | Totals (2 entries) | 2 | 2 | 2 | 6 |

## Results
### Individual

Competitors shot arrows from three distances, 30 meters, 40 meters, and 50 meters, at a round static ringed target. The scores in each round were aggregated, and competitors ranked by total score.
| Rank | Name | Nation | 30m | 40m | 50m | Total |
| 1 | Michał Sawicki | Poland | 82 | 176 | 220 | 478 |
| 2 | Janina Kurkowska | Poland | 67 | 160 | 240 | 467 |
| 3 | René Allexandre | France | 51 | 162 | 242 | 455 |
| 4 | Emil Heilbron | Sweden | 90 | 148 | 196 | 434 |
| 5 | Gaston Quentin | France | 66 | 148 | 206 | 420 |
| 6 | Gaston Ducatel | France | 54 | 138 | 210 | 402 |
| 7 | Irena Stefańska | Poland | 72 | 137 | 182 | 391 |
| 8 | Jan Choina | Poland | 54 | 149 | 182 | 385 |
| 9 | Zygmunt Piwowarski | Poland | 52 | 145 | 188 | 385 |
| 10 | Zbigniew Kosiński | Poland | 66 | 126 | 190 | 382 |
| 11 | Mirosław Teraszkiewicz | Poland | 49 | 134 | 198 | 381 |
| 12 | Paul Demare | France | 57 | 119 | 177 | 353 |
| 13 | Stanisława Sikorówna | Poland | 55 | 136 | 135 | 326 |
| 14 | Irena Komańska | Poland | 49 | 112 | 162 | 323 |
| 15 | Maria Krolówna | Poland | 64 | 103 | 138 | 305 |
| 16 | Kazimierz Sokołowski | Poland | 42 | 106 | 140 | 288 |
| 17 | Maria Kościeszanka | Poland | 35 | 96 | 118 | 249 |
| 18 | Jan Hörn | Czechoslovakia | 50 | 115 | 67 | 232 |
| 19 | Maria Trajdosówna | Poland | 24 | 48 | 97 | 169 |
| 20 | Jaroslay Fiala | Czechoslovakia | 22 | 80 | 48 | 150 |
| 21 | Berta Laskova | Czechoslovakia | 31 | 22 | 57 | 110 |

### Team

An unofficial team competition was also held. Three teams of three archers each entered, two representing Poland and a third team from France, who won the tournament.
| Rank | Name | Nation | 30m | 40m | 50m | Total |
| 1 | René Allexandre Gaston Quentin Gaston Ducatel | France | 51 66 54 | 162 148 138 | 242 206 210 | 455 420 402 |
| 2 | Michał Sawicki Jan Choina Zbigniew Kosiński | Poland | | | | |
| 3 | Janina Kurkowska Irena Stefańska Maria Krolówna | Poland | | | | |
# Khalid Khan (Hong Kong cricketer)

Khalid Khan (born 7 February 1971) is a Hong Kong cricketer who has played two One Day Internationals and two first class matches for Hong Kong. He is a seam bowler who has been named at 10 or 11 in the batting order, making a total of five international runs, but he has also got three wickets in official internationals - those of Khaled Mashud and both Pakistani openers, Imran Nazir and Imran Farhat, at the 2004 Asia Cup.
Khan's first class cricket career began on 24 April 2005 in Sharjah against the United Arab Emirates, where he took a wicket with his third ball, dismissing Asghar Ali lbw. In his next over, number three Fahad Usman was bowled, but his next wicket came two hours later, with the number 11 Rizwan Latif bowled as the UAE were bowled out for 127, the same score that Hong Kong had made in the first innings, where Khan had hit his first boundary before he was bowled by Latif. Despite a second innings total of 184, however, Hong Kong failed to defend the total as Khan only got one more wicket - Asghar Ali lbw again.
In his next match against Nepal rain struck to shorten the match to 78 overs in three days, and Khan bowled 11 of those without reward, but he did make a career highest score of nine runs from number 11 - an unbeaten score.
# Kiissa

Kiissa is a village in Mustvee Parish, Jõgeva County in northeastern Estonia.
# Krzysztof Kosedowski

Krzysztof Kazimierz Kosedowski (born December 12, 1960, in Tczew) is a retired boxer from Poland, who won the bronze medal in the featherweight division (– 57 kg) at the 1980 Summer Olympics in Moscow, Soviet Union. In the semifinals he was beaten by eventual silver medalist Adolfo Horta of Cuba after walk-over.
Kosedowski's brothers Dariusz Kosedowski and Leszek Kosedowski also boxed for Poland in the Olympic games.
Kosedowski played in movie: Chłopaki nie płaczą.

## 1980 Olympic results

* Round of 64: bye
* Round of 32: Defeated Gu Yong-ju (North Korea) by decision, 5-0
* Round of 16: Defeated Dejan Marovic (Yugoslavia) by decision, 4-1
* Quarterfinal: Defeated Sydney dal Rovere (Brazil) by decision, 5-0
* Semifinal: Lost to Adolfo Horta (Cuba) by walkover (was awarded bronze medal)
# Shephard's lemma

Shephard's lemma is a result in microeconomics having applications in the theory of the firm and in consumer choice. The lemma states that if indifference curves of the expenditure or cost function are convex, then the cost-minimizing point of a given good ($i$) with price $p_{i}$ is unique. The idea is that a consumer will buy a unique ideal amount of each item to minimize the price for obtaining a certain level of utility given the price of goods in the market.
The lemma is named after Ronald Shephard, who proved it using the distance formula in his book Theory of Cost and Production Functions in 1953. The equivalent result in the context of consumer theory was first derived by Lionel W. McKenzie in 1957. It states that the partial derivatives of the expenditure function with respect to the prices of goods equal the Hicksian demand functions for the relevant goods. Similar results had already been derived by John Hicks (1939) and Paul Samuelson (1947).

## Definition

In consumer theory, Shephard's lemma states that the demand for a particular good $i$ for a given level of utility $u$ and given prices $\mathbf {p}$, equals the derivative of the expenditure function with respect to the price of the relevant good:
    $h_{i}(\mathbf {p} ,u)={\frac {\partial e(\mathbf {p} ,u)}{\partial p_{i}}}$
where $h_{i}(\mathbf {p} ,u)$ is the Hicksian demand for good $i$, $e(\mathbf {p} ,u)$ is the expenditure function, and both functions are in terms of prices (a vector $\mathbf {p}$) and utility $u$.
Likewise, in the theory of the firm, the lemma gives a similar formulation for the conditional factor demand for each input factor: the derivative of the cost function $c(\mathbf {w} ,y)$ with respect to the factor price:
    $x_{i}(\mathbf {w} ,y)={\frac {\partial c(\mathbf {w} ,y)}{\partial w_{i}}}$
where $x_{i}(\mathbf {w} ,y)$ is the conditional factor demand for input $i$, $c(\mathbf {w} ,y)$ is the cost function. Both functions are in terms of factor prices (a vector $\mathbf {w}$) and output $y$.
Although Shephard's original proof used the distance formula, modern proofs of Shephard's lemma use the envelope theorem.

## Proof for the differentiable case

The proof is stated for the two good cases for ease of notation. The expenditure function $e(p_{1},p_{2},u)$ is the value function of the constrained optimization problem characterized by the following Lagrangian:
    ${\mathcal {L}}=p_{1}x_{1}+p_{2}x_{2}+\lambda (u-U(x_{1},x_{2}))$
By the envelope theorem the derivatives of the value function $e(p_{1},p_{2},u)$ with respect to the parameter $p_{1}$ are:
    ${\frac {\partial e}{\partial p_{1}}}={\frac {\partial {\mathcal {L}}}{\partial p_{1}}}=x_{1}^{h}$
where $x_{1}^{h}$ is the minimizer (i.e. the Hicksian demand function for good 1). This completes the Proof.

## Application

Shephard's lemma gives a relationship between expenditure (or cost) functions and Hicksian demand. The lemma can be re-expressed as Roy's identity, which gives a relationship between an indirect utility function and a corresponding Marshallian demand function.
# Theodore Roosevelt Elementary School

Theodore Roosevelt Elementary School was an elementary school in Louisville, Kentucky's Portland neighborhood. It was built in 1865. It was initially known as Eleventh Ward School, and became Duncan Elementary School in 1870, then Roosevelt Elementary School in 1920, in honor of former United States President Theodore Roosevelt.
# Thomas A. Edison Junior-Senior High School

Thomas A. Edison Junior-Senior High School is a seven-year (6-12) public junior and senior high school of the Lake Station Community School Corporation in Lake Station, Indiana. The school serves most of Lake Station.

## Demographics

The demographic breakdown of the 622 students enrolled in the 2014-2015 school district was:
* Male - 52.3%
* Female - 47.7%
* Native American/Alaskan - 0.5%
* Asian/Pacific islander - 0.3%
* Black - 5.3%
* Hispanic - 38.1%
* White - 52.7%
* Multiracial - 3.1%
71.2% of the students were eligible for free or reduced lunch.

## Athletics

Edison is home to the "Fighting Eagles". The following high school sports are offered at Edison:
* Baseball (boys)
* Basketball (girls and boys)
* Cheerleading (girls)
* Cross country (co-ed)
* Football (boys)
* Golf (boys)
* Softball (girls)
* Tennis (girls and boys)
* Track (girls and boys)
* Volleyball (girls)
* Wrestling (boys)