OpenLLM-France/wikimedia huggingface dataset:
# Ilana Goor Museum

Ilana Goor Museum or Ilana Goor Residence and Museum (Hebrew: מוזיאון אילנה גור) is an Israeli museum situated in the historical part of Jaffa, the Mediterranean port town south of Tel Aviv. The museum was founded in 1995 by Ilana Goor, an artist, designer and sculptor. Its eclectic collection has been called an "artistic jungle", but Goor considers it to have been her own "university".

## History

The building now housing the Ilana Goor Museum was originally erected in 1742. At that time it was used as an inn for Jewish pilgrims travelling to Jerusalem. The inn, located outside the city walls, served as a shelter, protecting the pilgrims from robbers. In the second half of the 19th century it became a factory for olive oil soap. Yet another century later, in 1949 and thus by now within the newly created State of Israel, a community of Libyan Jews were using part of the building as a synagogue. Ilana Goor first purchased part of the building in 1983, and then eventually also the rest of it, with the intention of converting it to a museum dedicated to her art collection. The museum was inaugurated in September 1995.

## Collections

The museum has a collection of more than 500 works of art, either created by Ilana Goor or collected by her over a period of 50 years, either in Israel or during her travels around the world. The collection includes paintings, some 300 sculptures, video art, Ethnic Art from Africa and Latin America, antiques, drawings and design objects. The museum has works by contemporary artists like Diego Giacometti, Henry Moore, Josef Albers and Olga Wolniak.
# Dora, Missouri

Dora is an unincorporated community in Ozark County, in the U.S. state of Missouri. The ZIP Code for Dora is 65637.

## History

A post office called Dora has been in operation since 1879. An early postmaster gave the community the name of his daughter, Dora Fischer.

## Education

Dora is served by the Dora R-III School District.
# PIFA Sports FC

PIFA Sports Football Club, or simply PIFA, is an Indian professional football club based in Mumbai, Maharashtra that competes in the Mumbai Football League, They also participated in I-League 2.

## Players
### 2019 senior team squad

    As of 1 January 2019
Note: Flags indicate national team as defined under FIFA eligibility rules. Players may hold more than one non-FIFA nationality.
| No. | Pos. | Nation | Player |
| 1 | GK | IND | Tejas Jadhav |
| 2 | DF | IND | Andreas D'Souza |
| 3 | DF | IND | Parth Shetty |
| 4 | MF | IND | Satish Tevar |
| 5 | DF | IND | Vaibhav Tandel |
| 6 | DF | IND | Omkar Dalvi |
| 7 | MF | IND | Gaurav Shinde |
| 8 | DF | IND | Divyanshu Patil |
| 9 | MF | IND | Ravi Bagdi |
| 10 | FW | IND | Omkar Shinde |
| 11 | MF | IND | Aloysius Fernandes |
| No. | Pos. | Nation | Player |
| 15 | MF | IND | Anant Gadekar |
| 16 | FW | IND | Ivan Reddy |
| 17 | FW | IND | Kaiwalya Tare |
| 18 | MF | IND | Chetan Tandel |
| 19 | MF | IND | Vandan Meher |
| 20 | FW | IND | Lalit Patil |
| 21 | FW | IND | Akash Valmiki |
| 23 | DF | IND | Neel Shah |
| 24 | DF | IND | Kalpesh Nijap |
| 12 | DF | IND | Anderson M. |
| 30 | GK | IND | Faiz Thakkar |

## Honours
### Men's team

* Nadkarni Cup
** Runners-up (3): 2011, 2016, 2017

### Women's team

* WIFA Women's Football League
** Champions (1): 2021–22
** Runners-up (1): 2022–23
# Penicillium meridianum

Penicillium meridianum is an anamorph species of the genus Penicillium.
# Chance the Idol

Chance the Idol (German: Die Spielerin) is a 1927 German silent film directed by Graham Cutts and starring Jack Trevor, Agnes Esterhazy and Harry Liedtke. It was based on a play by Henry Arthur Jones. Cutts was working in Germany at the time for Gainsborough Pictures.

## Cast

* Jack Trevor as Golding
* Agnes Esterhazy as Ellen
* Harry Liedtke as Ryves
* Gertrud de Lalsky as Lady Nowell
* Philipp Manning as Mr. Farndon
* Dene Morel as Alan
* Frida Richard as Mrs. Farndon
* Elza Temary as Sylvia
# Aussie (disambiguation)

Aussie is Australian slang for Australian, both the adjective and the noun.
Aussie may also refer to:
* Aussie (financial group), an Australian retail financial services group
* Aussie (shampoo), a brand of shampoo
* Aussie (trimaran), a day-racing sailboat designed by Ray Kendrick
* Aussie: The Australian Soldiers' Magazine, a World War I publication
* Aussie Stadium, a former sports stadium in Sydney, Australia demolished in 2019.
* Australian dollar
* Australian Shepherd, a breed of dog
* Australian Surf Life Saving Championships or The Aussies
* Aussie, an Inflatable Rescue Boat (IRB) Racing award
# Cavetown (disambiguation)

Cavetown is an English singer-songwriter. The title may also refer to:
* Cavetown Lough, a lake in Ireland
* Cavetown, Maryland, a census-designated place in Maryland, United States
* Cavetown, Virginia, an unincorporated community in Virginia, United States
# Hamecon

The hamecon (Artediellus scaber) is a species of marine ray-finned fish belonging to the family Cottidae. This species is found along the coasts of northeastern Atlantic Ocean and in the Arctic Ocean.

## Taxonomy

The hamecon was first formally described in 1907 by the Russian ichthyologist, marine zoologist and oceanographer Nikolai Knipowitsch with the type locality given as "Northeastern, eastern and southeastern part of European Arctic Ocean, Kara Sea, to Bering Strait". The hamecon is classified by some authorities in the subgenus Artediellus.

## Etymology

The hamecon's specific name scaber means "rough" and is a reference to the nomerous small bumps on the skin of this fish.

## Description

The hamecon has the first spine on the preoperculum hooked upwards and has many fleshy cirrhi on its head and the front part of the lateral line. There are no nasal spines and the crown and forward part of the back are covered in small tubercles. There are between 7 and 9 spines and 12 to 14 soft rays in the dorsal fins and 10 to 13 soft rays in the anal fin. The caudal fin is rounded. The upper head is greyish-brown the upper body lis paler and is marked with large, irregular dark spots which line up to create cross-bands. There are orange stripes on all the fins and the tips of the pectoral fins are white. there is an oval black spot on the rear part of spiny (i.e. first) dorsal fin in males. This species has a maximum published total length of 8.9 cm (3.5 in).

## Distribution and habitat

The hamecon is found from the northeastern Atlantic Ocean through the southern Barents Sea east through the Kara Sea to the Bering Strait and Hudson Strait. This is a benthic species found over mud, sand, gravel and rocky substrates at depths between 10 and 290 m (33 and 951 ft).

## Biology

The hamecon will burrow into soft substrates. It feeds mainly on polychaetes and small crustaceans. These fishes spawn in late autumn, lating between 50 and 100 eggs. They are sexually amture at 3 or 4 years of age and a length of 5.6 cm (2.2 in). they may live for up to 7 years.
# Gmina Grodzisk Wielkopolski

Gmina Grodzisk Wielkopolski is an urban-rural gmina (administrative district) in Grodzisk Wielkopolski County, Greater Poland Voivodeship, in west-central Poland. Its seat is the town of Grodzisk Wielkopolski, which lies approximately 42 kilometres (26 mi) south-west of the regional capital Poznań.
The gmina covers an area of 134.49 square kilometres (51.9 sq mi), and as of 2006 its total population is 18,616 (out of which the population of Grodzisk Wielkopolski amounts to 13,703, and the population of the rural part of the gmina is 4,913).

## Villages

Apart from the town of Grodzisk Wielkopolski, Gmina Grodzisk Wielkopolski contains the villages and settlements of Albertowsko, Biała Wieś, Borzysław, Chrustowo, Czarna Wieś, Grąblewo, Kąkolewo, Kobylniki, Kurowo, Lasówki, Lulin, Ptaszkowo, Rojewo, Słocin, Snowidowo, Sworzyce, Woźniki and Zdrój.

## Neighbouring gminas

Gmina Grodzisk Wielkopolski is bordered by the gminas of Granowo, Kamieniec, Nowy Tomyśl, Opalenica and Rakoniewice.
# Conical combination

Given a finite number of vectors $x_{1},x_{2},\dots ,x_{n}$ in a real vector space, a conical combination, conical sum, or weighted sum of these vectors is a vector of the form
    $\alpha _{1}x_{1}+\alpha _{2}x_{2}+\cdots +\alpha _{n}x_{n}$
where $\alpha _{i}$ are non-negative real numbers.
The name derives from the fact that the set of all conical sum of vectors defines a cone (possibly in a lower-dimensional subspace).

## Conical hull

The set of all conical combinations for a given set S is called the conical hull of S and denoted cone(S) or coni(S). That is,
    $\operatorname {coni} (S)=\left\{\sum _{i=1}^{k}\alpha _{i}x_{i}:x_{i}\in S,\,\alpha _{i}\in \mathbb {R} _{\geq 0},\,k\in \mathbb {N} \right\}.$
By taking k = 0, it follows the zero vector (origin) belongs to all conical hulls (since the summation becomes an empty sum).
The conical hull of a set S is a convex set. In fact, it is the intersection of all convex cones containing S plus the origin. If S is a compact set (in particular, when it is a finite non-empty set of points), then the condition "plus the origin" is unnecessary.
If we discard the origin, we can divide all coefficients by their sum to see that a conical combination is a convex combination scaled by a positive factor.
Therefore, "conical combinations" and "conical hulls" are in fact "convex conical combinations" and "convex conical hulls" respectively. Moreover, the above remark about dividing the coefficients while discarding the origin implies that the conical combinations and hulls may be considered as convex combinations and convex hulls in the projective space.
While the convex hull of a compact set is also a compact set, this is not so for the conical hull; first of all, the latter one is unbounded. Moreover, it is not even necessarily a closed set: a counterexample is a sphere passing through the origin, with the conical hull being an open half-space plus the origin. However, if S is a non-empty convex compact set which does not contain the origin, then the convex conical hull of S is a closed set.
# Balje

Balje may refer to:

## People

* Duda Balje (born 1977), Kosovan politician
* Hamza Balje (born 1970), Kosovan politician

## Places

* Balje, Lower Saxony, Germany
* Blaue Balje, Germany
* Otzumer Balje, Germany
# Ježov

Ježov may refer to places in the Czech Republic:
* Ježov (Hodonín District), a municipality and village in the South Moravian Region
* Ježov (Pelhřimov District), a municipality and village in the Vysočina Region
# Full and faithful functors

In category theory, a faithful functor is a functor that is injective on hom-sets, and a full functor is surjective on hom-sets. A functor that has both properties is called a fully faithful functor.

## Formal definitions

Explicitly, let C and D be (locally small) categories and let F : C → D be a functor from C to D. The functor F induces a function
    $F_{X,Y}\colon \mathrm {Hom} _{\mathcal {C}}(X,Y)\rightarrow \mathrm {Hom} _{\mathcal {D}}(F(X),F(Y))$
for every pair of objects X and Y in C. The functor F is said to be
* faithful if F$_{X,Y}$ is injective
* full if F$_{X,Y}$ is surjective
* fully faithful (= full and faithful) if F$_{X,Y}$ is bijective
for each X and Y in C.

## Properties

A faithful functor need not be injective on objects or morphisms. That is, two objects X and X′ may map to the same object in D (which is why the range of a full and faithful functor is not necessarily isomorphic to C), and two morphisms f : X → Y and f′ : X′ → Y′ (with different domains/codomains) may map to the same morphism in D. Likewise, a full functor need not be surjective on objects or morphisms. There may be objects in D not of the form FX for some X in C. Morphisms between such objects clearly cannot come from morphisms in C.
A full and faithful functor is necessarily injective on objects up to isomorphism. That is, if F : C → D is a full and faithful functor and $F(X)\cong F(Y)$ then $X\cong Y$.

## Examples

* The forgetful functor U : Grp → Set maps groups to their underlying set, "forgetting" the group operation. U is faithful because two group homomorphisms with the same domains and codomains are equal if they are given by the same functions on the underlying sets. This functor is not full as there are functions between the underlying sets of groups that are not group homomorphisms. A category with a faithful functor to Set is (by definition) a concrete category; in general, that forgetful functor is not full.
* The inclusion functor Ab → Grp is fully faithful, since Ab (the category of abelian groups) is by definition the full subcategory of Grp induced by the abelian groups.

## Generalization to (∞, 1)-categories

The notion of a functor being 'full' or 'faithful' does not translate to the notion of a (∞, 1)-category. In an (∞, 1)-category, the maps between any two objects are given by a space only up to homotopy. Since the notion of injection and surjection are not homotopy invariant notions (consider an interval embedding into the real numbers vs. an interval mapping to a point), we do not have the notion of a functor being "full" or "faithful." However, we can define a functor of quasi-categories to be fully faithful if for every X and Y in C, the map $F_{X,Y}$ is a weak equivalence.
# Rifle Gap Dam

Rifle Gap Dam (National ID # CO01692) is a dam in Garfield County, Colorado, about five and a half miles north of Rifle.
The earthen dam was constructed between 1964 and 1967 by the United States Bureau of Reclamation, with a height of 157 feet (48 m) and a length of 1,450 feet (440 m) feet at its crest. It impounds East Rifle Creek and West Rifle Creek about 400 feet (120 m) feet upstream from their previous point of confluence. The dam was built for irrigation water storage, is owned by the Bureau, and is operated by the local Silt Water Conservancy District.
The reservoir it creates, Rifle Gap Reservoir, has a water surface of 359 acres (145 hectares) and a maximum capacity of 12,168 acre-feet (15,009,000 cubic metres). Recreation includes scuba diving in its clear water, fishing (for rainbow and German brown trout, walleye, perch, and smallmouth and largemouth bass, etc.), wildlife watching, boating, year-round camping, and hiking.
# Augustus Snodgrass

Augustus Snodgrass is a fictional character in Charles Dickens's first novel, The Pickwick Papers (1836). He considers himself a Romantic poet, though there is no mention of any of his own poetry in the novel.
A founder and younger member of the Pickwick Club created by the retired businessman Samuel Pickwick, he is one of Pickwick's travelling companions along with Nathaniel Winkle and Tracy Tupman who extend their scientific researches into the quaint and curious phenomena of British rural life by travelling to locations far distant from London to report on their findings to the other "Pickwickians" remaining at home.
Introduced by Dickens in Chapter One of The Pickwick Papers, Dickens does little to develop the character of Snodgrass in the novel. While described as a poet, and keeping extensive notes of his ideas for poems, he writes none throughout the story, at least, none that are mentioned or that he reads to his fellow travellers. In this way Snodgrass is depicted as an artistic poser, taking on the airs of artistry but with nothing achieved. At the inaugural meeting of the Pickwick Society Snodgrass is appointed the group's official poet and deputy-leader: "On the left of his great leader sat the poetic Snodgrass" (I, 10). While visiting Manor Farm in Dingley Dell in Kent Snodgrass falls in love with and eventually marries Emily Wardle.
By the end of the novel:
   Mr. and Mrs. Snodgrass settled at Dingley Dell, where they purchased and cultivated a small farm, more for occupation than profit. Mr. Snodgrass, being occasionally abstracted and melancholy, is to this day reputed a great poet among his friends and acquaintance, although we do not find that he has ever written anything to encourage the belief. There are many celebrated characters, literary, philosophical, and otherwise, who hold a high reputation on a similar tenure.

## Legacy

Snodgrass Island, lying northeast of Pickwick Island, Pitt Islands, in the Biscoe Islands, was named by the United Kingdom Antarctic Place-Names Committee (UK-APC) in 1959 after Augustus Snodgrass.

## Notable portrayals

* George Chapman in Mr. Pickwick (1903) at the Herald Square Theatre and later the Grand Opera House.
* Sidney Hunt in The Pickwick Papers (1913)
* John Kelt in The Adventures of Mr. Pickwick (1921)
* Lionel Murton in The Pickwick Papers (1952)
* Robert Lankesheer - Bardell V. Pickwick (1955)
* Julian Orchard in Pickwick (1969)
* Alan Parnaby in The Pickwick Papers (1985)
# Auni Nuolivaara

Auni Elisabet Nuolivaara (née Lagus, later Hirvensalo; 22 May 1883 — 26 October 1972) was a Finnish writer and artist.

## Personal life

Auni Hirvensalo was born to Selim Hirvensalo (né Lagus) and Lydia née Dahlström. Her younger brother was the translator and dictionarist Lauri Hirvensalo (1892-1965).
She was married to the linguist and educator Armas Nuolivaara, PhD.

## Career
### Teacher

Nuolivaara qualified as a teacher in 1905, and worked at primary, secondary and folk high school levels as teacher of music, French and other subjects, as well as head teacher, on and off for the next 20 years.

### Artist

She was a keen amateur artist, making several study trips around Europe, as well as learning drawing and painting at the Accademia di Belle Arti di Roma in Italy, until the outbreak of World War I disrupted her travels.

### Writer

Nuolivaara is most notable as a writer, best remembered for her novel Paimen, piika ja emäntä (lit. 'The Shepherd, Maid and Mistress'), which won the 1936 Otava book award, was translated into several languages, and made into a 1938 film by the same name. She later wrote a sequel, Paimen, piika ja emäntä — II.
The 1984 Japanese anime series Katri, Girl of the Meadows (牧場の少女カトリ, Makiba no Shōjo Katori) is based on Paimen, piika ja emäntä.
Her other notable works include the novels Sinä olet se mies...! (1927), Isäntä ja emäntä (1937; the third and final part of the Paimen, piika ja emäntä trilogy), Kiitollisuuden yrtti (1940), and Syy oli minun (1952). Nuolivaara's published works comprise more than a dozen novels, a play, a radio drama and a children's book.
# Australian Journal of Labour Law

The Australian Journal of Labour Law is a triannual peer-reviewed law journal that was established in 1968. It is published by LexisNexis in collaboration with the Centre For Employment and Labour Relations Law (Melbourne Law School). It covers Australian labour law. The editors-in-chief are Andrew Stewart (University of Adelaide law school), John Howe (University of Melbourne), and Shae McCrystal (University of Sydney). Past editors include Anna Chapman (Melbourne Law School) and Rosemary Owens (University of Adelaide). The journal is abstracted and indexed in EBSCO databases.
# Australian Journal of Primary Health

The Australian Journal of Primary Health is a quarterly peer-reviewed healthcare journal published by CSIRO Publishing on behalf of the Australian Institute for Primary Care and Ageing (La Trobe University). It was established in 1995 as the Australian Journal of Primary Health Interchange and obtained its current name in 2001. The journal covers all aspects of community health services and primary health care.
The current Editors-in-Chief are Amanda Kenny and Virginia Lewis.

## Abstracting and indexing

The journal is abstracted and indexed in Applied Social Sciences Index and Abstracts, Australasian Medical Index, Australian Public Affairs Information Service, CINAHL, Embase, Google Scholar, Journal Citation Reports (Sciences Edition), Journal Citation Reports (Social Sciences Edition), MEDLINE, Science Citation Index Expanded, Scopus, Social Sciences Citation Index, Social SciSearch, Social Services Abstracts and Sociological Abstracts.

## Impact factor

According to the Journal Citation Reports, the journal has a 2015 impact factor of 1.152.
# Austrolfersia

Austrolfersia is a genus of biting flies in the family of louse flies, Hippoboscidae. There is only one known species, Austrolfersia ferrisi Bequaert, 1953. It is a parasite of Diprotodontia.

## Distribution

It is only found in Queensland, Australia.

## Hosts

Red-legged pademelon (Thylogale stigmatica) and the musky rat-kangaroo (Hypsiprymnodon moschatus)
# Helen Walker (disambiguation)

Helen Walker (1920–1968) was an American movie actress of the 1940s.
Helen Walker may also refer to:
* Helen M. Walker (1891–1983), statistician and educational researcher
* Helen Roberts (1912–2010), singer and actress, sometimes known as Helen Roberts Walker
* Helen J. Walker (1953–2017), UK space scientist
* Dr. Helen Walker (previously Trent), a fictional character from the UK television series Heartbeat, see List of Heartbeat cast members
# Heli Rekula

Heli Rekula (born 28 February 1963) is a Finnish photographer and video maker. She is a member of "The Helsinki School" of photography.

## Life

Rekula was born in Helsinki in 1963. Rekula graduated from the Lahti Institute of Design photography course in 1991.
In the 1990s and early 2000s, she worked as a freelance photographer contributing to the newspaper Helsingin Sanomat. She has taught Art and Design at the Academy of Fine Arts. In 2008 she was chosen to be the Finn who would spend a year in Ireland as part of an exchange. She was based at the Temple Bar Gallery and Studios in Dublin. Between 2009 and 2015, she worked as Professor of Photography at the Bergen Academy of Art and Design before becoming Senior University Lecturer at the Master's Programme in Photography at Aalto University.
In 2001, Rekula participated in the Venice Biennale. Rekula has been awarded the Ars Fennica Award in 2002 photography State Prize in 2005 and the Finnish Art Society Prize for Literature in 2014 of her work Hemingway's Garden. Rekula has made a study of the influences on the writer Ernest Hemingway.
Rekula won the Carnegie Art Award in 2012. Her works from the years 1989–2004 were featured in Kiasma - the Museum of Contemporary Art in 2005 in a large retrospective exhibition DESERT.
# Autumn (disambiguation)

Autumn is one of the four temperate seasons.
Autumn may also refer to:

## Film

* Autumn (1930 film), an animated Disney Silly Symphony short
* Autumn (1990 film), an Estonian-Russian film starring Kaljo Kiisk
* Autumn (2008 film) or Sonbahar, a film by Özcan Alper
* Autumn (2009 film), a zombie film based on the book by David Moody
* Autumn (2010 film) or Harud

## Literature

* Autumn (Knausgård book), a 2017 book of essays by Karl Ove Knausgård
* Autumn (Smith novel), a 2016 novel by Ali Smith
* Autumn (play), a 1937 British play by Margaret Kennedy and Gregory Ratoff
* Autumn, a 1916 poem by Bliss Carman
* Autumn, a 2001 zombie novel by David Moody

## Music
### Groups

* Autumn (Dutch band), a Dutch gothic metal group
* Autumn (Australian band)
* The Autumns, an American indie rock band

### Musicians

* Autumn (rapper), an American rapper

### Classical music

* Autumn (concerto), a concerto from Vivaldi's The Four Seasons
* In Autumn (Grieg), a concert overture

### Albums

* The Autumns (album), a 2004 album by The Autumns
* Autumn (Don Ellis album) (1968)
* Autumn (Subtle EP) (2002)
* Autumn (George Winston album) (1980)

### Songs

* "Autumn" (song), a 1974 song by Strawbs
* "Autumn", a 1972 song by the Edgar Winter Group from They Only Come Out at Night
* "Autumn", a 1982 song by Level 42 from Strategy
* "Autumn", a 2010 song by Joanna Newsom from Have One on Me
* "Autumn", a song from the 1997 musical Titanic

### Labels

* Autumn Records, a 1960s pop label based in California

## Other uses

* Autumn (given name), a feminine given name

## People with the surname

* Emilie Autumn (born 1979), American singer and violinist
# Helen of Croatia

Helen of Croatia may refer to two queens consort of Croatia:
* Helen of Zadar (died 976), wife of King Michael Krešimir II
* Helen of Hungary, Queen of Croatia (died 1091), wife of King Demetrius Zvonimir