OpenLLM-France/wikimedia huggingface dataset:
# Umarwas, Rajasthan

Umarwas (उमरवास) is a village located in the Kumbhalgarh tehsil of Rajsamand district in the state of Rajasthan, India. It is situated 45 km away from the sub-district headquarters, Kumbhalgarh (tehsildar office), and 50 km away from the district headquarters, Rajsamand. According to the 2011 Census, the location code or village code of Umarwas village is 096824. Umarwas is also a gram panchayat.
The total geographical area of the village is 762.78 hectares. The village has a total population of 1,164 people, out of which the male population is 555, and the female population is 609. The literacy rate of Umarwas village is 40.21%, with 52.07% of males and 29.39% of females being literate. There are about 274 houses in Umarwas village.
Amet is the nearest town to Umarwas for all major economic activities, which is approximately 25 km away.

## Population

Population of Umarwas :
| Particulars | Total | Male | Female |
| Total Population | 1,164 | 555 | 609 |
| Literate Population | 468 | 289 | 179 |
| Illiterate Population | 696 | 266 | 430 |

## Connectivity

Connectivity of Umarwas :
| Type | Status |
| Public Bus Service | Available within 5+ km distance |
| Private Bus Service | Available within the village |
| Railway Station | Available within 50+ km distance |

## Nearby Villages of Umarwas

* Mawa Ka Gurha
* Teja Ka Gurha
* Khara Asan
* Asan Bansa
* Bansa
* Bori

## Villages in Umarwas Gram Panchayat

* Asan Bansa
* Bansa
* Bori
* Choondawaton Ka Khera
* Dheeloria
* Kakariya
* Kharni Khera
* Kitela
* Mawa Ka Gurha
* Saras Ka Gurha
* Teja Ka Gurha
# Union Township, Monroe County, Missouri

Union Township is an inactive township in Monroe County, in the U.S. state of Missouri.
Union Township was established in 1831, and named for the federal union.
# List of places in Alaska (J)

This list of cities, towns, unincorporated communities, counties, and other recognized places in the U.S. state of Alaska also includes information on the number and names of counties in which the place lies, and its lower and upper zip code bounds, if applicable.

## List of places in Alaska

* A
* B
* C
* D
* E
* F
* G
* H
* I
* J
* K
* L
* M
* N
* O
* P
* Q
* R
* S
* T
* U
* V
* W
* X
* Y
* Z
| Name of place | Number of counties | Principal county | Lower zip code |
| Jack Wade | 1 | Southeast Fairbanks Census Area | |
| Jakolof Bay | 1 | Kenai Peninsula Borough | |
| Johnston | 1 | Fairbanks North Star Borough | 99701 |
| Jonesville | 1 | Matanuska-Susitna Borough | |
| Juneau | 1 | City and Borough of Juneau | 99801 |
| Juneau City and Borough School District | 1 | City and Borough of Juneau | |
| Juneau International Airport | 1 | City and Borough of Juneau | 99801 |
# Unique sink orientation

In mathematics, a unique sink orientation is an orientation of the edges of a polytope such that, in every face of the polytope (including the whole polytope as one of the faces), there is exactly one vertex for which all adjoining edges are oriented inward (i.e. towards that vertex). If a polytope is given together with a linear objective function, and edges are oriented from vertices with smaller objective function values to vertices with larger objective values, the result is a unique sink orientation. Thus, unique sink orientations can be used to model linear programs as well as certain nonlinear programs such as the smallest circle problem.

## In hypercubes

The problem of finding the sink in a unique sink orientation of a hypercube was formulated as an abstraction of linear complementarity problems by Stickney & Watson (1978) and it was termed "unique sink orientation" in 2001 (Szabó & Welzl 2001). It is possible for an algorithm to determine the unique sink of a d-dimensional hypercube in time c$^d$ for c < 2, substantially smaller than the 2$^d$ time required to examine all vertices. When the orientation has the additional property that the orientation forms a directed acyclic graph, which happens when unique sink orientations are used to model LP-type problems, it is possible to find the sink using a randomized algorithm in expected time exponential in the square root of d (Gärtner 2002).

## In simple polytopes

A simple d-dimensional polytope is a polytope in which every vertex has exactly d incident edges. In a unique-sink orientation of a simple polytope, every subset of k incoming edges at a vertex v determines a k-dimensional face for which v is the unique sink. Therefore, the number of faces of all dimensions of the polytope (including the polytope itself, but not the empty set) can be computed by the sum of the number of subsets of incoming edges,
    $\sum _{v\in G(P)}2^{d_{\operatorname {in} }(v)}$
where G(P) is the graph of the polytope, and d$_{in}$(v) is the in-degree (number of incoming edges) of a vertex v in the given orientation (Kalai 1988).
More generally, for any orientation of a simple polytope, the same sum counts the number of incident pairs of a face of the polytope and a sink of the face. And in an acyclic orientation, every face must have at least one sink. Therefore, an acyclic orientation is a unique sink orientation if and only if there is no other acyclic orientation with a smaller sum. Additionally, a k-regular subgraph of the given graph forms a face of the polytope if and only if its vertices form a lower set for at least one acyclic unique sink orientation. In this way, the face lattice of the polytope is uniquely determined from the graph (Kalai 1988). Based on this structure, the face lattices of simple polytopes can be reconstructed from their graphs in polynomial time using linear programming (Friedman 2009).
# Unionville, New York

The following places in New York are called Unionville:
* Unionville, Albany County, New York
* Unionville, Orange County, New York
* Unionville, a hamlet in Potsdam (town), New York
* Hawthorne, New York, in Westchester County, formerly known as Unionville.
# United States Virgin Islands women's national volleyball team

The United States Virgin Islands women's national volleyball team represents the United States Virgin Islands in international women's volleyball competitions and friendly matches.
They compete at the NORCECA World Championship Qualification Tournament.
# United States Congressional Joint Select Committee on Solvency of Multiemployer Pension Plans

The Joint Select Committee on Solvency of Multiemployer Pension Plans was established on February 9, 2018, during the 115th United States Congress under Section 30422 of H.R. 1892.

## Members, 115th Congress

| | Majority | Minority |
| Senate members | Orrin Hatch, Utah, Co-Chair Lamar Alexander, Tennessee Mike Crapo, Idaho Rob Portman, Ohio | Sherrod Brown, Ohio, Co-Chair Joe Manchin, West Virginia Heidi Heitkamp, North Dakota Tina Smith, Minnesota |
| House members | Virginia Foxx, North Carolina Phil Roe, Tennessee Vern Buchanan, Florida David Schweikert, Arizona | Richard Neal, Massachusetts Bobby Scott, Virginia Donald Norcross, New Jersey Debbie Dingell, Michigan |

## Sources

* http://www.pionline.com/article/20180228/ONLINE/180229842/senate-republicans-named-to-congressional-multiemployer-pension-committee
* http://www.pionline.com/article/20180226/ONLINE/180229873/senate-democrats-named-to-multiemployer-committee
* http://www.pionline.com/article/20180223/ONLINE/180229916/house-members-appointed-to-multiemployer-panel
# Wilhelm Adolf

Wilhelm Adolf was a German luger who competed in the late 1920s. He won a gold medal in the men's doubles event at the 1928 European championships in Schreiberhau, Germany (now Szklarska Poręba, Poland).
# Sharps Corner, South Dakota

Sharps Corner is an unincorporated community in Oglala Lakota County, South Dakota, United States. The locale is contained within the Pine Ridge Indian Reservation and is situated at the juncture of BIA Highway 27 and BIA 2. Sharps Corner was named for Grover Sharp, who built a grocery store in the area in the 1940s. This store was bought out in 2000, and continues to operate under the name Common Cents Store as of 2022.
The community is noteworthy as the eponym of the Sharps Formation.
# Regular economy

A regular economy is an economy characterized by an excess demand function which has the property that its slope at any equilibrium price vector is non-zero. In other words, if we graph the excess demand function against prices, then the excess demand function "cuts" the x-axis assuring that each equilibrium is locally unique. Local uniqueness in turn permits the use of comparative statics - an analysis of how the economy responds to external shocks - as long as these shocks are not too large.
An important result due to Debreu (1970) states that almost any economy, defined by an initial distribution of consumers' endowments, is regular. In technical terms, the set of nonregular economies is of Lebesgue measure zero.
Combined with the index theorem this result implies that almost any economy will have a finite (and odd) number of equilibria.
# Suksanari School

Suksanari School (S.N.R.) is a public school for girls located in Bangkok, Thailand. The school was founded by Somdet Phutthachan (Nuam Phutthasaramahathera), the abbot of Anongkharam Temple, on 25 June 1910. The school provides general education for students from grades 7 through 12.

## History

Suksanari School is a school that provides education in both lower secondary school and high school education. The school is a part of the Thai government education system. The founder, Somdejputthajarn (Nuam Putthasaramahatera), opened the school inside Anongkaram Temple in order to provide education for females, who had historically had not been emphasized in the Thai education system. Therefore, he opened the school and employed Mr. Toop to be a teacher.

## Location

Suksanari School is located at 176 Prajadhipok Road, Wat Kanlaya, Thonburi, Bangkok 10600

## Important people

* Somdet Putthajarn (Nuam Putthasaramahatera), founder of the school.
* Chao Phraya Borom Maha Si Suriyawongse (Choung Bunnak), landowner.
* Srinagarindra Barommarachachonnanee, Alumni of the school.

## Curriculum

The school provides education from grades 7 through 12. Each level has 12 rooms.
* Lower Secondary School
* Upper Secondary School (High School)
In this level, students must choose one of the following programs of study.
* program
* Sci – Math
* Eng – Math
* Chinese – Eng
* Japanese – Eng
* French – Eng
* Korean – Eng

## Symbol

* Motto: Virtue, knowledge, and intellect can make people progress.
* Identity: An outstanding girls' school
* Characteristic: To be a modern Thai lady that progresses internationally.
* Flower: Tabak flowers (Bungor)
* Colors: Brown means sweetness of sugar. Yellow, from moon's color, means the beauty of a lady.
* Policy:
* Train to be a good person.
* To create excellence in education.
* To impress the community.
# Northrop Grumman Tern

Tactically Exploited Reconnaissance Node (TERN), a joint program between DARPA and the U.S. Navy's Office of Naval Research (ONR), seeks to greatly increase the effectiveness of forward-deployed small-deck ships such as destroyers and frigates by enabling them to serve as mobile launch and recovery sites for specially designed unmanned aerial systems (UAS). These vehicles are to carry 600 pounds (270 kg) of ordnance in order to conduct combat strikes.

## History

The program culminated in successful Conceptual Design Reviews in summer 2014. In May 2014, DARPA and the ONR signed a Memorandum of Agreement, officially naming the project Tern. In October 2015, the Tern program passed a significant milestone with the successful completion Phase II preliminary design, culminating in a successful Preliminary Design Review.
Northrop Grumman won the contract to develop the project in December 2015 with tail-sitter, flying wing aircraft with a twin nose-mounted contra-rotating propeller propulsion system.
# The Maer Ground

The Maer Ground is a cricket ground in Exmouth, Devon. It is the home ground of Exmouth Cricket Club and is also used regularly by Devon County Cricket Club.
The first recorded match played on the ground was in 1874 when Devon played Will-o'-the-Wisp. From 1883 to 1889 the ground played host to eight matches between Devon and the Marylebone Cricket Club. In 1951, the Maer hosted Devon's first Minor Counties Championship match against Berkshire, and has since played host to 49 Minor Counties Championship matches. The ground played host to a Women's One Day International between England and New Zealand in the 1973 Women's World Cup. In 1986, it hosted its first List A match in the 1986 NatWest Trophy between Devon and Nottinghamshire, which Devon lost by 59 runs. The Maer has hosted 16 List A matches, the last of which came in the 2005 Cheltenham & Gloucester Trophy when Devon hosted Essex. In 2004 the ground played host to one of the biggest upsets in county cricket history when Devon defeated Leicestershire by losing fewer wickets in tying with Leicestershire's score of 156. In 2008, the ground played host to the touring Kenya, who defeated Devon by ten runs in a one-day match.
# The Pequot War

The Pequot War applies to:
* Pequot war the Wikipedia article
* The Pequot War a nonfiction book by Alfred A. Cave

## Also see

* The Pequot Press which redirects to Globe Pequot Press
* Pequots a Native American people of Connecticut
# Michael Trim (television producer)

Michael Trim is a cinematographer, director, and producer. He worked on the television series, Weeds, Parks and Recreation, and Orange Is the New Black.
In 2010, Trim won a Primetime Emmy Award for Outstanding Cinematography for a Half-Hour Series for episode "A Modest Proposal" of the television series Weeds.

## Early life and education

Michael graduated from Juniata College in Huntingdon, Pennsylvania, in 1976, and returned there to speak in 2011. He returned again to deliver the commencement address for the class of 2019 and receive an honorary doctorate for his achievements.

## Career

Trim worked as director of photography for:
* 4 episodes of 30 Rock.
* 13 episodes of Cavemen.
* 50 episodes of Weeds.
* 34 episodes of Parks and Recreation.
He has worked in some producer capacity for:
* 36 episodes of Weeds.
* The entire first season of Orange Is the New Black (13 episodes) and part of the second season.
Trim has directed:
* 1 episode of Man Up!.
* 4 episodes of Parks and Recreation.
* 18 episodes of Weeds.
* 7 episodes of Orange Is the New Black.
* 1 episode of 68 Whiskey.
He has also worked in various other capacities, including production assistant, electrician, best boy, gaffer, cinematography. His initial interest in entertainment was in lighting.
# Michael Lückner

Michael Lückner is a German musician and composer known for his versatile work in the fields of ambient, electronic, and experimental music - Notable for his projects "Guitar", "Computerjockeys" and "Digital Jockey".

## History

Sunkissed, Lückner's first album under the Guitar moniker was released in 2001 and was "well-received". Its sound drew comparisons to My Bloody Valentine's album Loveless.
Honeysky from 2004 was initially only released in Japan, where Lückner lived.
Tokyo (2006) was inspired by the instruments Lückner encountered during his in Japan and features koto and pipa guitars, two guitars of the Japanese music tradition.

## Discography

* Computerjockeys: Computerjockeys (1999, Harvest/EMI Electrola)
* Digital Jockey: 8 Studies in Dub considering global welfare as well as international charity stamps and letters (2000)
* Computerjockeys: Plankton (2001, Island Records/Universal)
* Guitar: Sunkissed (2001, Morr Music)
* Digital Jockey: Paradies und Fragment - Neun Studien in klassischer Musik (2002, Poets Club Records)
* Guitar: Honeysky (2004, Third-Ear Japan, re-released by Tonevendor USA)
* Digital Jockey: Codeine Dub (2005, Poets Club Records)
* Guitar: Saltykisses (2006, Third-Ear Japan, re-released by Tonevendor USA)
* Guitar: Tokyo (2006, onitor)
* Guitar: Dealin with Signal and Noise (2007, onitor)
* Guitar: Friends (2009, And Records Japan)
* Guitar: It's Sweet to Do Nothing! (2011, Tonevendor USA)
* Guitar: The House of the Hapless Hearts (2014, Bandcamp USA)
# Michael Schmidt-Ruthenbeck

Michael Schmidt-Ruthenbeck (born 1942) is a German billionaire businessman, together with his brother Rainer, owner of 16% of the retail group Metro AG.

## Early life

He is the son of Wilhelm Schmidt-Ruthenbeck and Vera Ruthenbeck. His brother is Rainer Schmidt-Ruthenbeck and his sister is Viola Schmidt-Ruthenbeck.

## Career

In the 1990s his family founded the Stiftung Mercator, the Mercator Schweiz and the Karl Schmidt Family Foundation.
In February 2006 Michael ousted Reiner from the managing director position at Metro AG. Sometime in 2006 (likely September) the family holding company sold its share of Metro AG from 18.54% to 13.15%.
In August 2007 Otto Beisheim was the victim of a boardroom coup when the Haniel family interest acquired more capital than they had already in Metro AG; together with the Schmidt-Ruthenbeck family holding they held a majority share and Beisheim was frozen out of control.
Schmidt-Ruthenbeck and Metro AG were investigated by the Competition Bureau in 2008 for some reason of concentration (probably some sort of merger with Franz Haniel & Cie.) but the Bureau decided not to proceed.
In September 2011, Haniel owned 34 percent of Metro AG; the Schmidt-Ruthenbeck family owned 16%. CEO Eckhard Cordes feared for his job.
On the Forbes 2016 list of the world's billionaires, he and his brother were ranked #722 with a net worth of US$2.4 billion.
In 2019 it was reported that Cambiata Schweiz was owned by Michael Schmidt-Ruthenbeck and his family.
In 2020 it was revealed that the Schmidt-Ruthenbeck holdings in Metro AG were controlled via the Meridian Foundation mechanism. The family was then engaged is a boardroom tussle with the Czech investor Daniel Kretinsky, who on 21 January controlled 29.99% of the shares. Another significant holding was that of the Beisheim Group.
In October 2022 the Schmidt-Ruthenbeck family was the object of a curiosity seeker. Apparently Michael had invested in a solar PV plant.

## Personal life

He lives in Duisburg, Germany.
# Michael Forshaw

Michael George Forshaw (born 11 January 1952) is an Australian politician who served as a member of the Australian Senate for the state of New South Wales from May 1994 to June 2011, representing the Australian Labor Party.

## Early life and education

Forshaw was born in Sydney. He was educated at the University of Sydney, where he graduated in arts, and the University of New South Wales, where he graduated in law.

## Career

Forshaw was admitted as a barrister in 1985.
Forshaw began employment with the Australian Workers' Union in 1975 as an Industrial Officer and was elected as the union's Assistant General Secretary in 1989. In 1991 Forshaw was elected as the General Secretary of the AWU when he negotiated the amalgamation of the AWU with the Federation of Industrial Manufacturing & Engineering Employees (formerly the Federated Ironworkers' Association of Australia) to form the AWU-FIMEE Amalgamated Union. From 1993 until entering the Senate in 1994 Forshaw was the Joint National Secretary of the AWU-FIMEE Amalgamated Union (which changed its name back to the AWU in 1995).
A member of Labor's right faction, on 2 March 2010 Forshaw announced his decision to retire, citing he was making way for outgoing state party boss Matt Thistlethwaite. His term ended on 30 June 2011.
In September 2016, he was elected to Sutherland Shire Council as a Councillor and in September 2020 he became Deputy Mayor.

## Personal

Forshaw is married to retired Sutherland Shire Councillor Jan Forshaw and has three sons, Simon, Martin and Jeremy.
# Miconia innata

Miconia innata is a species of plant in the family Melastomataceae. It is endemic to Ecuador. Its natural habitats are subtropical or tropical moist montane forests and subtropical or tropical high-altitude grassland.
# Miconia jorgensenii

Miconia jorgensenii is a species of plant in the family Melastomataceae. It is endemic to Ecuador. Its natural habitat is subtropical or tropical moist montane forests.
# Michelle Alonso

Michelle Alonso Morales (born 29 March 1994, in Tenerife) is a swimmer competitor from Spain. She has been dubbed by the media as "The Little Mermaid of the Canary Islands". She is also considered one of the most important personalities of Spanish sport.

## Personal

Alonso was born 29 March 1994 and has an intellectual disability. She is from the Canary Islands. As of 2012, she lived in Tenerife. In October 2013, she was awarded the gold Real Orden al Mérito Deportivo at a ceremony at the Teatro de Madrid Cofidis, and attended by Princess Elena, Minister of Education, Culture and Sport, José Ignacio Wert, the president of the Higher Sports Council (CSD), Miguel Cardinal, and the Director General of Sports of CSD, Ana Muñoz.

## Swimming

Alonso is an S14 classified swimmer. She is affiliated with the Spanish Sports Federation for Persons with Intellectual Disability (FEddi).
In 2010, Alonso competed at the Tenerife International Open.
In 2012 Alonso competed at the Paralympic Swimming Championship of Spain by Autonomous Communities.
She raced at the 2012 Summer Paralympics in London, England where she earned a gold medal in the 100 metre breaststroke setting a new world record of 1:16.85. She competed at the 2013 IPC Swimming World Championships, where she won a gold medal in her favoured 100m breaststroke. The next year she again represented Spain, this time in the 2014 IPC Swimming European Championships. She entered four events, winning gold in the 100m breaststroke S14 breaking her own world record, set at the Paralympics, by over a second. She broke her own world record again at the 2020 Summer Paralympics, with a time of 1:12:02.
During the Tokyo 2020 Paralympic Games, Michelle led the Spanish delegation at the opening ceremony carrying the flag of Spain.
# Microliabum

Microliabum is a genus of South American flowering plants in the family Asteraceae.

## Accepted species

* Microliabum candidum (Griseb.) H.Rob. - Argentina (Tucumán, San Luis, La Rioja, Catamarca)
* Microliabum eremophilum (Cabrera) H.Rob. - Argentina (Tucumán, Salta)
* Microliabum humile (Cabrera) Cabrera - Argentina (Jujuy, Salta)
* Microliabum mulgediifolium (Muschl.) H.Rob. - Bolivia
* Microliabum polymnioides (R.E.Fr.) H.Rob. - Bolivia, Argentina (Jujuy, Salta, Catamarca, Tucumán)
# Michigan Park (Washington, D.C.)

Michigan Park is a neighborhood in Ward 5 of Northeast Washington, D.C. in the Upper Northeast area element. The boundaries of Michigan Park and North Michigan Park neighborhoods are contested due to the history of racial disparity between the two, but in general Michigan Park is considered to be contained between South Dakota Avenue to the west, Eastern Avenue to the east, Galloway Street NE to the north and Taylor Street NE to the South. Both neighborhoods are in DC Neighborhood Cluster 20 along with the University Heights neighborhood. Michigan Park is home to two established Civic Associations: the North Michigan Park Civic Association which has its established boundaries that include both Michigan Park which includes North Michigan Park are bounded by Taylor Street NE, Michigan Avenue NE, Fort Totten Metro Train Tracks, Gallatin Street NE, Eastern Avenue NE.
Michigan Park is easily accessible by Fort Totten and Brookland-CUA Metro Stations on the Washington Metropolitan Area Red Line.
Michigan Park also has Barnard Hill, a Fort Circle Park named for Major General John G. Barnard, that has excellent views of Upper Northeast.