OpenLLM-France/wikimedia huggingface dataset:
# 2018 World Wrestling Championships – Men's Greco-Roman 55 kg

The men's Greco-Roman 55 kilograms is a competition featured at the 2018 World Wrestling Championships, and was held in Budapest, Hungary on 25 and 26 October.
This Greco-Roman wrestling competition consists of a single-elimination tournament, with a repechage used to determine the winner of two bronze medals. The two finalists face off for gold and silver medals. Each wrestler who loses to one of the two finalists moves into the repechage, culminating in a pair of bronze medal matches featuring the semifinal losers each facing the remaining repechage opponent from their half of the bracket.
Eldaniz Azizli from Azerbaijan won the gold medal.

## Results
### Final

| Final | Final |
| Zholaman Sharshenbekov (KGZ) | 0 |
| Eldaniz Azizli (AZE) | 10 |

### Top half

| Round of 16 | Round of 16 | Quarterfinals | Quarterfinals | Semifinals | Semifinals |
| Ekrem Öztürk (TUR) | 8 | | | | |
| Sam Hazewinkel (USA) | 0 | | | | |
| | | Ekrem Öztürk (TUR) | 7 | | |
| | | Ilkhom Bakhromov (UZB) | 0 | | |
| Ilkhom Bakhromov (UZB) | 8 | | | | |
| Oleksandr Tryfonov (UKR) | 3 | | | | |
| | | | | Ekrem Öztürk (TUR) | 0 |
| | | | | Zholaman Sharshenbekov (KGZ) | 9 |
| Son Hee-dong (KOR) | 0 | | | | |
| Zholaman Sharshenbekov (KGZ) | 9 | | | | |
| | | Zholaman Sharshenbekov (KGZ) | 11 | | |
| | | Norayr Hakhoyan (ARM) | 0 | | |
| Norayr Hakhoyan (ARM) | 9 | | | | |
| Tony Brala (CRO) | 0 | | | | |

### Bottom half

| Round of 32 | Round of 32 | Round of 16 | Round of 16 | Quarterfinals | Quarterfinals | Semifinals | Semifinals |
| | | Abdelkarim Fergat (ALG) | 3 | | | | |
| | | Sargis Khachatryan (BRA) | 5 | | | | |
| | | | | Sargis Khachatryan (BRA) | 0 | | |
| Nedyalko Petrov (BUL) | 0 | | | Nugzari Tsurtsumia (GEO) | 8 | | |
| Vasily Topoev (RUS) | 8 | Vasily Topoev (RUS) | 9 | | | | |
| Nugzari Tsurtsumia (GEO) | 6 | Nugzari Tsurtsumia (GEO) | 11 | | | | |
| Moslem Naderi (IRI) | 1 | | | | | Nugzari Tsurtsumia (GEO) | 3 |
| Cao Liguo (CHN) | 9 | | | | | Eldaniz Azizli (AZE) | 6 |
| Vijay (IND) | 1 | Cao Liguo (CHN) | 0 | | | | |
| Eldaniz Azizli (AZE) | 9 | Eldaniz Azizli (AZE) | 9 | | | | |
| József Andrási (HUN) | 0 | | | Eldaniz Azizli (AZE) | 9 | | |
| Mostafa Al-Qade (JOR) | 0 | | | Shota Tanokura (JPN) | 0 | | |
| Zhanserik Sarsenbiyev (KAZ) | 5 | Zhanserik Sarsenbiyev (KAZ) | 0 | | | | |
| | | Shota Tanokura (JPN) | 6 | | | | |

### Repechage

| Repechage round 1 | Repechage round 1 | Repechage round 2 | Repechage round 2 | Bronze medals | Bronze medals |
| | | Son Hee-dong (KOR) | 6 | Norayr Hakhoyan (ARM) | 0 |
| | | Norayr Hakhoyan (ARM) | 8 | Ekrem Öztürk (TUR) | 4 |
| József Andrási (HUN) | 0 | Cao Liguo (CHN) | 5 | Cao Liguo (CHN) | 0 |
| Cao Liguo (CHN) | 10 | Shota Tanokura (JPN) | 5 | Nugzari Tsurtsumia (GEO) | 11 |
# Miconia penningtonii

Miconia penningtonii 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.
# Tricholoma inamoenum

Tricholoma inamoenum is a mushroom of the agaric genus Tricholoma found through the Northern Hemisphere, particularly under conifers. It is poisonous, and is characterized by an unpleasant odor resembling coal gas or tar. • Analysis of the volatile compounds emanating from fresh sporocarps using solid phase microextraction (SPME) showed the odor compounds responsible for the coal tar odor of this mushroom are 1-octen-3-ol and indole.
Seattle's Tricholoma platyphyllum may be the same species. A similar species is Tricholoma sulphureum, which is found under both conifers and hardwoods.
# Mieczysław Morański

Mieczysław Morański (21 January 1960 – 27 December 2020) was a Polish actor.

## Biography

He was mostly known for his dubbing of popular children film and cartoon characters, including Barney, Asterix, and Slinky Dog, as well as Eric Cartman. He had several roles in Polish soap operas, amongst others in Na dobre i na złe, Na wspólnej and Plebania.
He was also an accomplished theatre actor throughout his life, right until his death from COVID-19 during the COVID-19 pandemic in Poland in 2020, twenty five days short from his 61st birthday.
# Vancouver Peninsula

Vancouver Peninsula may refer to:
* Burrard Peninsula, encompassing the entire city of Vancouver as well as the city of Burnaby and other areas to the east
* Downtown Peninsula, encompassing Downtown Vancouver, the West End and Stanley Park
* Vancouver Peninsula, Western Australia, locality in the City of Albany, Western Australia
# Mattie Belle Davis

Mattie Belle Davis (1910–2004) was a judge and the first woman from Florida elected to the American Bar Foundation and the second woman to be elected in the US.
She was born in Ellabell, Georgia and her family moved to Miami, Florida in 1926. She was admitted to the Florida bar in 1939. This was the era when women could not sit on juries in Florida. They were unable to do so until 1947. She was the first woman judge of Metropolitan Court of Dade County, Florida. She was judge of that court from 1959 to 1965. She and her husband Troy Davis went into practice and continued until his death in 1948.
March 3 is "Mattie Belle Davis Day" in Dade County, an honor she was presented with in 1987. She was instrumental in forming the Florida Association of Women Lawyers later renamed the Florida Association for Women Lawyers (FAWL). She was the association's president from 1957 to 1958. The Florida Association for Women Lawyers established the Mattie Belle Davis Society in 2004 in honor of Judge Davis to enable FAWL members to contribute directly to FAWL's key initiatives. She died in 2004 at the age of 93.
A street is named in her honor in Ellabell, Georgia.
# Antirhyacia

Antirhyacia is a genus of moths of the family Noctuidae.
# Mary Anderson (New Zealand politician)

Mary Patricia Anderson (17 March 1887 – 18 February 1966) was one of the first two women appointed to the New Zealand Legislative Council (upper house).

## Early life

Anderson was born in 1887 at Moonlight, one of eight children. She was from Greymouth.

## Political career

She was a founding member of the Greymouth branch of the New Zealand Labour Party. She was then secretary of the branch from 1918 to 1956.
With Mary Dreaver she was appointed to the council on 31 January 1946 by the First Labour Government, after a law change in 1941 to make women eligible to serve on the council. They served to the end of 1950, when the Legislative Council was abolished by the First National Government.

## Life after politics

In 1950 she was elected to the Grey Hospital Board. She served on the Board for 12 years.
She died at Greymouth in 1966; she had never married.
# Allochem

Allochem is a term introduced by Folk to describe the recognisable "grains" in carbonate rocks. Examples would include ooids, peloids, oncolites, pellets, fossil or pre-existing carbonate fragments. Fragments are still termed allochems if they have undergone chemical transformations – for example if an aragonite shell were to dissolve and be later replaced by calcite, the replacement would still be deemed an allochem.
The allochems are typically embedded in a matrix of micrite (lime mud) or sparry calcite.
# Novoderevensky

Novoderevensky (masculine), Novoderevenskaya (feminine), or Novoderevenskoye (neuter) may refer to:
* Novoderevensky District, name of Alexandro-Nevsky District of Ryazan Oblast, Russia, until June 2012
* Novoderevensky (rural locality), a rural locality (a settlement) in Talitsky District of Sverdlovsk Oblast, Russia
* Novoderevenskoye, a rural locality (a selo) under the administrative jurisdiction of the city of oblast significance of Yuzhno-Sakhalinsk in Sakhalin Oblast, Russia
* Novoderevenskaya, a rural locality (a village) in Okunevsky Rural Okrug of Omutinsky District of Tyumen Oblast, Russia
# Marcala

Marcala is a town, with a population of 15,050 (2023 calculation), and a municipality in the Honduran department of La Paz. The region is known for its coffee production, boasting the first "protected origin denomination" for coffee. Marcala has been designated as a center of Lenca Trail, a government and United Nations sponsored development effort to encourage tourism to Lenca communities. It offers visitors perspective on the culture of indigenous people and provides new markets for their traditional crafts.

## Demographics

At the time of the 2013 Honduras census, Marcala municipality had a population of 28,614. Of these, 63.47% were Mestizo, 34.33% Indigenous (34.20% Lenca), 1.71% White, 0.44% Black or Afro-Honduran and 0.06% others.
# Jurassic Park Coalition

"Jurassic Park Coalition" is a song written by Arash Sobhani and performed by Iranian rock band Kiosk, Arash Sobhani made it in protest of Mahmoud Ahmadinejad's to New York 2009 visit to the United Nations in support of the Green Movement. Sobhani presented the song to members of the Guardian Council, in which he ridiculed the role of the Guardian Council in the Islamic Republic of Iran. Kiosk also performed the song in March 2010 at the London Institute of Contemporary Art onstage, which was welcomed by audiences.
# Unlink

In the mathematical field of knot theory, an unlink is a link that is equivalent (under ambient isotopy) to finitely many disjoint circles in the plane.
The two-component unlink, consisting of two non-interlinked unknots, is the simplest possible unlink.

## Properties

* An n-component link L ⊂ S$^3$ is an unlink if and only if there exists n disjointly embedded discs D$_i$ ⊂ S$^3$ such that L = ∪$_i$∂D$_i$.
* A link with one component is an unlink if and only if it is the unknot.
* The link group of an n-component unlink is the free group on n generators, and is used in classifying Brunnian links.

## Examples

* The Hopf link is a simple example of a link with two components that is not an unlink.
* The Borromean rings form a link with three components that is not an unlink; however, any two of the rings considered on their own do form a two-component unlink.
* Taizo Kanenobu has shown that for all n > 1 there exists a hyperbolic link of n components such that any proper sublink is an unlink (a Brunnian link). The Whitehead link and Borromean rings are such examples for n = 2, 3.
# Matthew Dymond

Matthew Bulloch Dymond, CM (September 24, 1911 – February 21, 1996) was a politician in Ontario, Canada. He was a Progressive Conservative member of the Legislative Assembly of Ontario from 1955 to 1975 who represented the riding of Ontario. He served as a cabinet minister in the governments of Leslie Frost and John Robarts.

## Background

Dymond was born in Aberdeenshire, Scotland, and emigrated to Canada in his teens, where he completed his high school education. He received his Doctor of Medicine, from Queen's University in 1941 and he did post-graduate work in Kingston and Toronto before joining the Royal Canadian Army Medical Corps. He served in Canada, England, and Western Europe with the Surgical Division of Number 10 Canadian General Hospital. After the war, he set up general practice in Port Perry, Ontario, in 1946. Dymond was married to Phyllis Jeanne (January 28, 1903 - March 25, 2002) and they had two daughters, Beverley (Livesay) and Nancy Dymond.

## Politics

Dymond started his political career as a Councillor in Port Perry, in 1948, and he later served on the School Board. Dymond won the Progressive Conservative provincial nomination in May 1955 on the fifth ballot, with 3,500 people voting. He won election to the Legislative Assembly of Ontario in the June 1955 provincial election representing the riding of Ontario. He soon joined Leslie Frost's cabinet as Minister of Reform Institutions in 1957. He briefly served as Minister of Transportation before becoming Minister of Health in 1958.
When Frost retired in 1961, Dymond ran in the PC leadership convention, coming in sixth place. He remained Minister of Health in the government of Frost's successor, John Robarts, until his resignation from cabinet in 1969. He oversaw the implementation of the Ontario Health Insurance Plan which is Ontario's version of Medicare. After leaving cabinet, Dymond remained a backbench Member of Provincial Parliament (MPP) until the 1975 election when he retired from politics and returned to his medical practice in Port Perry.

### Cabinet positions

Ontario provincial government of John Robarts :
| Cabinet post (1) |||
| Predecessor | Office | Successor |
| Mac Phillips | Minister of Health 1958–1969 | Thomas Wells |
| Ontario provincial government of Leslie Frost |||
| Cabinet posts (2) |||
| Predecessor | Office | Successor |
| James Allan | Minister of Transportation 1958 (April–December) | John Yaremko |
| John Foote | Minister of Reform Institutions 1957-1958 | Ray Connell |
# Marisa Matarazzo

Marisa Matarazzo is an American author and educator. She is best known for her collection of interconnected short stories, Drenched, published by Soft Skull Press, an imprint of Counterpoint.

## Biography

She is from Los Angeles, California, the daughter of abstract painter Francine Matarazzo, and John H. Schumann, a professor of applied linguistics. Her half-brother from her mother's first marriage to Gregory Peck's son Stephen Peck, is actor Ethan Peck.
She earned her BA degree from Yale University, where she received the Wallace Prize for fiction writing, and the Arthur Willis Colton Scholarship. Earning her MFA degree from University of California, Irvine, she was the recipient of the Dorothy and Donald Strauss Endowed Thesis Fellowship.
Matarazzo's works have been published in Faultline, Hobart, Fivechapters, and several other literary journals, and she has taught at UCLA Extension Writers' Program. Her work has also been performed by WordTheatre.
She is an assistant professor in the MFA Writing Program at Otis College of Art and Design, Los Angeles, and is at work on a novel. She was a two-time recipient of the Elmore A. Willets Prize for fiction.
# Afrogortyna

Afrogortyna is a genus of moths of the family Noctuidae.

## Species

* Afrogortyna altimontana Krüger, 1997
* Afrogortyna trinota (Herrich-Schäffer, [1854])
# Jellicoe

Jellicoe may refer to:

## People

* John Jellicoe Blair, RAF pilot during WWII
* Ann Jellicoe (1927–2017), British actress, theatre director and playwright
* Sir Geoffrey Jellicoe (1900–1996), British landscape architect
* George Jellicoe, 2nd Earl Jellicoe (1918–2007), British army officer, politician and businessman
* John Jellicoe, 1st Earl Jellicoe (1859–1935), British Royal Navy officer

## Places

* Jellicoe, Ontario, a village located near Lake Nipigon in Greenstone, Ontario
* Jellicoe Channel connecting the Hauraki Gulf with the Pacific Ocean

## Other uses

* Jellicoe (band), a British band
* Earl Jellicoe, a title in the Peerage of the United Kingdom
# Nublu

Nublu may refer to:
* Nublu (musician), Estonian rapper
* Nublu, 1972 Estonian book by Jaan Rannap
* Nublu Club, East Village, Manhattan, New York
# Marcalgergelyi

Marcalgergelyi is a village in Veszprém county, Hungary.
# Marquesas hotspot

The Marquesas hotspot is a volcanic hotspot in the southern Pacific Ocean. It is responsible for the creation of the Marquesas Islands – a group of eight main islands and several smaller ones – and a few seamounts. The islands and seamounts formed between 5.5 and 0.4 million years ago and constitute the northernmost volcanic chain in French Polynesia.
There are two competing theories concerning the origins of volcanism associated with the Marquesas hotspot. Many geoscientists maintain that the area is underlain by a mantle plume which has transported hot material from the lower mantle to the surface, forming the chain of islands and seamounts as the Pacific Plate moved in a north-westerly direction relative to the stationary plume. Radiometric dating of the youngest volcanic rocks suggests that volcanism is still active. Evidence for a plume origin comes mainly from seismic imaging, with large-scale low velocity anomalies being observed from the core-mantle boundary to around 1000 km depth and interpreted as a superplume, and smaller, shallow anomalies interpreted as narrow secondary plumes generated by the superplume. Geochemical analysis of the lavas has also been argued to favour a deep-mantle source, though the extent to which source depth can be determined by lava geochemistry has been disputed.
Some features of the Marquesas, such as the trend of the islands and seamounts, non-fixity of the source, and short-lived volcanic activity, have been argued to conflict with the plume model. The trend of the chain and non-fixity of the source, however, may be explained by the plume conduit either being deflected by convection currents in the upper mantle or melt being channelled through zones of structural weakness. Volcanic activity may be much longer-lived if the plume also created Hess Rise and Shatsky Ridge to the northwest, both of which follow the same trend as the Marquesas and are dated at 100 Ma and 145–125 Ma respectively.
Nevertheless, some scientists dispute the plume model, arguing instead that volcanic activity associated with the Marquesas hotspot and others in the southern Pacific results from shallow tectonic processes. In this interpretation, volcanism in the Marquesas is a consequence of intraplate stresses caused primarily by reorganisations of plate boundaries and thermal contraction of the lithosphere. These processes, it is argued, have generated a system of fissures which enable pre-existing melt in the crust and upper mantle to escape to the surface. The primary evidence for this interpretation is the timing of volcanic activity and orientation of the Marquesas chain, which coincide closely with major reorganisations of plate boundaries and consequent changes in the lithospheric stress field.
# Unlisted number

In telephony, an unlisted number (United States, New Zealand), ex-directory number (United Kingdom) silent number, silent line (Australia), or private number (New Zealand, and Canada) is a telephone number that, for a fee, is intentionally not listed in telephone books. Although an unpublished number is not included in the phone book, an unlisted number may be available from the phone company's information operator. When used for residential households, they're primarily for privacy concerns.
Another form of anonymity is being listed with just a first initial, for those with a relatively common family name; sometimes these listings also lack an address. No fee is charged for initially being so-listed.

## Unlisted numbers as a paid service

NYNEX was charging $1.95 per month in 1994; in 1976 the same service was 93 cents monthly. In 1971 The New York Times wrote that some users of this service needed it to hide from bill collectors. Silent numbers are often plant test numbers that link to specific tests or control apparatus for network maintenance staff such as ringback and automatic number announcement circuit and are generally not for public use.
In Norway,(and some other countries), the directory services in the 1970s distinguished between secret number, unlisted number and listed number with a hidden address. The first type secret number was typically used by celebrities (in this case the address was hidden as well). The second type unlisted number was not listed in the (paper based) phone book, but was listed on the directory service (a voice call to 018 in the 1970s). Listed number with a hidden address is useful for women's shelter etc., where the number needs to be listed, but where the address is to be hidden from the general public. Naturally, there are many changes when directory services became available on the Internet, but this case shows that separate user groups may have different needs to hide various parameters relating to privacy.
These unlisted numbers are made known to call recipients who have caller ID, and are captured and recorded when used to call toll-free numbers.
# One Thousand Roads to Mecca

One Thousand Roads to Mecca: Ten Centuries of Travelers Writing about the Muslim Pilgrimage is a collection of travel journals edited by Michael Wolfe and published in 1999. Covering over 20 accounts made over 10 centuries, this work shows many sides of the Hajj, the Pilgrimage to Mecca required of every able Muslim.
Included are accounts of Naser-e Khosraw, Ibn Jubayr, Ibn Battuta and ultimately the pilgrimage of Michael Wolfe himself.

## Contributors

* Naser-e Khosraw, Persia, 1050
* Ibn Jubayr, Spain, 1183–84
* Ibn Battuta, Morocco, 1326
* Ludovico di Varthema, Bologna, 1503
* A Pilgrim with No Name, Italy, 1575
* Joseph Pitts, England, 1685
* Ali Bey al-Abbasi, Spain, 1807
* John Lewis Burckhardt, Switzerland, 1814
* Sir Richard Burton, Great Britain, 1953
* Her Highness Sikandar, the Begum of Bhopal, India, 1864
* John F. Keane, Anglo-India, 1877–78
* Mohammad Hosayn Farahani, Persia, 1885–86
* Arthur J. B. Wavell, Anglo-Africa, 1908
* Eldon Rutter, Great Britain, 1925
* Winifred Stegar, Australia, 1927
* Muhammad Asad, Galicia, 1927
* Harry St. John Philby, Great Britain, 1931
* Lady Evelyn Cobbold, Great Britain, 1933
* Hamza Bogary, Mecca, 1947
* Jalal Al-e Ahmad, Iran, 1964
* Malcolm X, United States, 1964
* Saida Miller Khalifa, Great Britain, 1970
* Michael Wolfe, United States, 1990
# Adeyton Group

Adeyton Group is a Cambrian stratigraphic group cropping out in Newfoundland.
# Afrogamma

Afrogamma is an afrotropical genus of potter wasps.
# Almgren–Pitts min-max theory

In mathematics, the Almgren–Pitts min-max theory (named after Frederick J. Almgren, Jr. and his student Jon T. Pitts) is an analogue of Morse theory for hypersurfaces.
The theory started with the efforts for generalizing George David Birkhoff's method for the construction of simple closed geodesics on the sphere, to allow the construction of embedded minimal surfaces in arbitrary 3-manifolds.
It has played roles in the solutions to a number of conjectures in geometry and topology found by Almgren and Pitts themselves and also by other mathematicians, such as Mikhail Gromov, Richard Schoen, Shing-Tung Yau, Fernando Codá Marques, André Neves, Ian Agol, among others.

## Description and basic concepts

The theory allows the construction of embedded minimal hypersurfaces through variational methods.
In his PhD thesis, Almgren proved that the m-th homotopy group of the space of flat k-dimensional cycles on a closed Riemannian manifold is isomorphic to the (m+k)-th dimensional homology group of M. This result is a generalization of the Dold–Thom theorem, which can be thought of as the k=0 case of Almgren's theorem. Existence of non-trivial homotopy classes in the space of cycles suggests the possibility of constructing minimal submanifolds as saddle points of the volume function, as in Morse theory. In his subsequent work Almgren used these ideas to prove that for every k=1,...,n-1 a closed n-dimensional Riemannian manifold contains a stationary integral k-dimensional varifold, a generalization of minimal submanifold that may have singularities. Allard showed that such generalized minimal submanifolds are regular on an open and dense subset.
In the 1980s Almgren's student Jon Pitts greatly improved the regularity theory of minimal submanifolds obtained by Almgren in the case of codimension 1. He showed that when the dimension n of the manifold is between 3 and 6 the minimal hypersurface obtained using Almgren's min-max method is smooth. A key new idea in the proof was the notion of 1/j-almost minimizing varifolds. Richard Schoen and Leon Simon extended this result to higher dimensions. More specifically, they showed that every n-dimensional Riemannian manifold contains a closed minimal hypersurface constructed via min-max method that is smooth away from a closed set of dimension n-8.
By considering higher parameter families of codimension 1 cycles one can find distinct minimal hypersurfaces. Such construction was used by Fernando Codá Marques and André Neves in their proof of the Willmore conjecture.