OpenLLM-France/wikimedia huggingface dataset:
# Film Chest

Film Chest, is a privately held media company that specializes in the archiving, restoring, licensing and distribution of films. It is headquartered in Bridgeport, Connecticut. Film Chest distributes consumer DVDs, and sells digital content via online outlets including Apple's iTunes Store, Amazon.com, and Hulu. It also licenses its movies to TV networks, including American Movie Classics and Turner Classic Movies, and for use as stock footage. According to the company's website, it services "high-quality content for use in broadcast television, film projects, video streaming, distribution, public television, cable or other professional needs."

## History

The company was founded in 2000 by partners Phil Hopkins and Ralph Stevens, and has since amassed one of the largest privately owned film libraries, containing approximately 2,000 film and TV titles. The titles comprise rare science-fiction, horror and action-adventure films (such as The Devil Bat), cartoons, and Oscar-winning classics like Orson Welles’ The Stranger, for which Film Chest completed the first-ever HD restoration. A recent Film Chest coup was finding the 1958 TV series “Decoy,” starring cult actress Beverly Garland, that few people had ever heard of because it was such a rarity. Despite its obscurity, the show was a landmark on two counts. It was the first series centered on a female cop and the first TV show to be shot on the streets of New York City.
In 2010, the company purchased a 45,000-foot warehouse in Bridgeport, Connecticut, where it plans to store and digitize film collections. The company recently added a public component to its work with a retail store, The Archive, which sells Film Chest videos and other carefully curated titles, as well as hundreds of vinyl record rarities and a screening room. The store also stocks posters, T-shirts and movie ephemera.

## Select titles

* The Bat
* The Brain That Wouldn't Die
* A Bucket of Blood
* Carnival Magic
* Decoy
* Dementia 13
* His Girl Friday
* Hollow Triumph
* House on Haunted Hill
* Kansas City Confidential
* Lancelot Link
* The Last Time I Saw Paris
* Metropolis
* Nosferatu
* One Step Beyond
* Sherlock Holmes – Murder At The Baskervilles
* The Stranger
* Three Stooges - Disorder In The Court
* Till the Clouds Roll By
# Fiedler

Fiedler is a German word for "fiddler", and is a German and Ashkenazi Jewish surname. Notable people with the surname include:
* Adolf Gottlieb Fiedler (1771–1850), German entrepreneur in Saxony and Poland
* Arkady Fiedler (1894–1985), Polish writer
* Arthur Fiedler (1894–1979), American conductor
* Bernhard Fiedler (1816–1904), German painter
* Bernold Fiedler (born 1956), German mathematician
* Bobbi Fiedler (1937–2019), American politician
* Christian Fiedler (born 1975), former German football goalkeeper
* Edgar Fiedler (1929–2003), American economist
* Ellen Fiedler (born 1958), German athlete
* François Fiedler (1921–2001), Abstract Expressionist Painter
* Franz Fiedler (1885–1956), Austrian photographer
* Fred Fiedler ( 1922 –2017), industrial and organizational psychologist
** Fiedler contingency model, a leadership theory developed by Fred Fiedler
* Fritz Fiedler (1899–1972), German automobile engineer
* Hermann Georg Fiedler (1862–1945), German scholar
* Jay Fiedler (born 1971), American football quarterback
* Jens Fiedler (canoeist), East German sprint canoeist
* Jens Fiedler (cyclist), German cyclist
* John Fiedler (1925–2005), American actor
* Joshua Fiedler (born 1978), American musician
* Konrad Fiedler (1841-1895), German art historian and writer.
* Leslie Fiedler (1917–2003), American literary critic
* Margaret Fiedler, London-based American musician
* Max Fiedler (1859–1939), German conductor and composer
* Miroslav Fiedler (1926–2015), Czech mathematician
* Patrick Fiedler (born 1953), American lawyer and judge.
* Richard Fiedler (1908–1974), German SS-Brigadeführer
* Richard Fiedler, German scientist and engineer who invented the flame thrower
* Sebastian Fiedler (born 1973), German police investigator and politician
# Santa Ana District, La Convención

Santa Ana District is one of ten districts of the province La Convención in Peru.

## Climate

Climate data for Quillabamba, Santa Ana, elevation 1,001 m (3,284 ft), (1991–2020) :
| Month | Jan | Feb | Mar | Apr | May | Jun | Jul | Aug | Sep | Oct | Nov | Dec | Year |
| Mean daily maximum °C (°F) | 30.0 (86.0) | 29.6 (85.3) | 30.0 (86.0) | 30.2 (86.4) | 30.3 (86.5) | 30.4 (86.7) | 30.5 (86.9) | 31.6 (88.9) | 32.0 (89.6) | 31.9 (89.4) | 31.5 (88.7) | 30.2 (86.4) | 30.7 (87.2) |
| Mean daily minimum °C (°F) | 19.6 (67.3) | 19.4 (66.9) | 19.4 (66.9) | 19.3 (66.7) | 18.6 (65.5) | 17.7 (63.9) | 16.8 (62.2) | 17.9 (64.2) | 18.7 (65.7) | 19.2 (66.6) | 19.7 (67.5) | 19.6 (67.3) | 18.8 (65.9) |
| Average precipitation mm (inches) | 157.8 (6.21) | 176.6 (6.95) | 150.2 (5.91) | 77.0 (3.03) | 31.2 (1.23) | 14.9 (0.59) | 17.9 (0.70) | 28.0 (1.10) | 32.7 (1.29) | 84.0 (3.31) | 75.7 (2.98) | 126.6 (4.98) | 972.6 (38.28) |
| Source: National Meteorology and Hydrology Service of Peru ||||||||||||||
# Flann mac Lonáin

Flann mac Lonáin (died 896) was an Irish poet.

## Background and career

Flann mac Lonáin was a famed and at times controversial poet. He was the Chief Ollam of Ireland He seems to have been born in the east Clare/west Tipperary region. Distinguished both in his lifetime and after, his compositions were studied and used as exemplars in medieval metrical tracts.

## Annalistic verse

The Annals of the Four Masters contains two verses of a lament he composed upon the death of Treasach, son of Becan, chief of Ui Bairche Maighe, [who]was slain by Aedh, son of Ilguine in 884:
Of him Flann, son of Lonan, said:
* A heavy mist upon the province of Breasal/since they slew at the fortaliced Liphe/Heavy the groans of Assal/for grief at the loss of Treasach.
* Wearied my mind, moist my countenance/since Treasach lies in death./The moan of Oenach Lifi all/and of Leinster to the sea, is the son of Becan.
Upon the death of Ceallach mac Flannaghan, King of Brega in 890, he composed the following:
* Illustrious the careers/of the three sons of Flann/who coursed over Odhbha/Congalach of Colt/Ceallach of Cearna/and Cinaedh of Cnodhbha.
* Though Ceallach slew/an outlaw, pity/he should fall in the battle's onset;/Alas!/his danger was certain;/ that he would not spend/the life of a historian.

## Death

He died violently at Waterford Harbour.
The Annals of the Four Masters state that:
M891.14 Flann mac Lonáin, Uirghil Shil Scota primh-fhileGaoidheal uile, file as deach baí i n-Erinn ina aimsir, do mharbhadhla macaibh Cuirbhuidhe, do Uibh Fothaith iat-sen, h-in-duinetaidhe h-ic Loch Dá Caochi n-Deisibh Mumhán.
M891.14 Flann, son of Lonan, the Virgil of the race of Scota, chief poet of all the Gaeidhil, the best poet that was in Ireland in his time, was secretly murdered by the sons of Corrbuidhe (who were of the Ui Fothaith), at Loch Dachaech, in Deisi Mumhan.
The Annals of Ulster state that:
* 896 AD Flann son of Lónán grandson of Guaire, was slain by the Déisi of Mumu.
while the Annals of Innisfallen notes;
* The slaying of Flann son of Lonán, king of the poets of Ireland, by the Uí Fhothaid Tíre.
while the Chronicon Scotorum more fulsomely records that;
* Flann son of Lónán, the Virgil of the Irish i.e. the chief poet of the Irish, was slain by the Uí Cuirrbuidh i.e. by the Uí Fothaid, at Loch dá Caoch in the Déisi of Mumu.
In his posthumously-published work, The Irish Tradition (1946), Robin Flower wrote at some length of him and the legends surrounding his life.
Flann is mentioned in the oldest surviving personal letter from Ireland, which dates from the mid 12th century and was addressed to Áed Ua Crimthainn, compiler of the Book of Leinster, by Find, Bishop of Kildare, who wrote: "Let the poem book of Mac Lonáin be brought to me so that we may study the meanings of the poems that are in it, et vale in Christo.
# Fleming, Saskatchewan

Fleming is a town in Saskatchewan, Canada. Per the 2021 census, with a population of 70 inhabitants, Fleming was the smallest official town in Saskatchewan by population. It is bordered primarily by the Rural Municipality of Moosomin No. 121, but also by the Rural Municipality of Maryfield No. 91.

## Demographics

In the 2021 Census of Population conducted by Statistics Canada, Fleming had a population of 70 living in 31 of its 34 total private dwellings, a change of -16.7% from its 2016 population of 84. With a land area of 1.89 km$^2$ (0.73 sq mi), it had a population density of 37.0/km$^2$ (95.9/sq mi) in 2021.
# Flora Rose

Flora Rose (October 13, 1874 – July 25, 1959) was an American scientist, nutritionist, and co-director of what would become New York State College of Human Ecology. Rose, along with Martha Van Rensselaer, was named the first full-time female professor at Cornell University.

## Biography

Rose graduated with her BA from Kansas State Agricultural College. After her graduation, she wrote letters to Stanford University and Cornell University proposing they initiate a home economics program. Cornell accepted her proposal and hired her to begin the burgeoning home economics department alongside Martha Van Rensselaer. She and Martha Van Rensselaer were often “collectively referred to as Miss Van Rose” and they lived together from 1908 til 1932 when Van Rensselaer died; they were equal partners in their work, taking an academic, scholarly approach to the matters of personal and family life.
Aside from her obligations to Cornell, Rose held the position of deputy director of the Food Conservation Bureau of the New York State Food Commission. In this position she aided in leading research and development of production of cereals that were low-cost and vitamin-enriched.

## Honors

Fellow faculty members penned this memorial statement in memory of her contribution:
“The abiding picture is one of vividness and warmth, of poise and strength, of open-door hospitality, of instant and personal interest and of loyal friendship.”
Eulogies for Van Rensselaer all mention Rose as her partner and celebrate their professional and personal relationship as one worthy of emulation. Many accounts from friends and colleagues demonstrate that they saw Van Rensselaer and Rose’s relationship as one that exemplified the kind of partnership and professionalism that they advocated for through their work in the Home Economics courses.
A residence hall on West Campus was named for Rose in 2008.
King Albert I of Belgium awarded Van Rensselaer and Rose the Order of the Crown for leading an effort to provide food relief to malnourished school-age children in Belgium.

## Publications

* The Laundry, 1909
* Milk : a cheap food, 1917
* Letters of Flora Rose and Martha Van Rensselaer from Belgium, 1923, 1923
* Pioneers in home economics, 1948
# Flat convergence

In mathematics, flat convergence is a notion for convergence of submanifolds of Euclidean space. It was first introduced by Hassler Whitney in 1957, and then extended to integral currents by Federer and Fleming in 1960. It forms a fundamental part of the field of geometric measure theory. The notion was applied to find solutions to Plateau's problem. In 2001 the notion of an integral current was extended to arbitrary metric spaces by Ambrosio and Kirchheim.

## Integral currents

A k-dimensional current T is a linear functional on the space $\Omega _{c}^{k}(\mathbb {R} ^{n})$ of smooth, compactly supported k-forms. For example, given a Lipschitz map from a manifold into Euclidean space, $F:N^{k}\to \mathbb {R} ^{n}$, one has an integral current T(ω) defined by integrating the pullback of the differential k-form, ω, over N. Currents have a notion of boundary $\partial {T}$ (which is the usual boundary when N is a manifold with boundary) and a notion of mass, M(T), (which is the volume of the image of N). An integer rectifiable current is defined as a countable sum of currents formed in this respect. An integral current is an integer rectifiable current whose boundary has finite mass. It is a deep theorem of Federer-Fleming that the boundary is then also an integral current.

## Flat norm and flat distance

The flat norm |T| of a k-dimensional integral current T is the infimum of M(A) + M(B), where the infimum is taken over all integral currents A and B such that $T=A+\partial B$.
The flat distance between two integral currents is then d$_F$(T,S) = |T − S|.

## Compactness theorem

Federer-Fleming proved that if one has a sequence of integral currents $T_{i}$ whose supports lie in a compact set K with a uniform upper bound on $M(T_{i})+M(\partial T_{i})$, then a subsequence converges in the flat sense to an integral current.
This theorem was applied to study sequences of submanifolds of fixed boundary whose volume approached the infimum over all volumes of submanifolds with the given boundary. It produced a candidate weak solution to Plateau's problem.
# Flat cover

In algebra, a flat cover of a module M over a ring is a surjective homomorphism from a flat module F to M that is in some sense minimal. Any module over a ring has a flat cover that is unique up to (non-unique) isomorphism. Flat covers are in some sense dual to injective hulls, and are related to projective covers and torsion-free covers.

## Definitions

The homomorphism F→M is defined to be a flat cover of M if it is surjective, F is flat, every homomorphism from flat module to M factors through F, and any map from F to F commuting with the map to M is an automorphism of F.

## History

While projective covers for modules do not always exist, it was speculated that for general rings, every module would have a flat cover. This flat cover conjecture was explicitly first stated in (Enochs 1981, p 196). The conjecture turned out to be true, resolved positively and proved simultaneously by Bican, El Bashir & Enochs (2001). This was preceded by important contributions by P. Eklof, J. Trlifaj and J. Xu.

## Minimal flat resolutions

Any module M over a ring has a resolution by flat modules
    → F$_2$ → F$_1$ → F$_0$ → M → 0
such that each F$_{n+1}$ is the flat cover of the kernel of F$_n$ → F$_{n−1}$. Such a resolution is unique up to isomorphism, and is a minimal flat resolution in the sense that any flat resolution of M factors through it. Any homomorphism of modules extends to a homomorphism between the corresponding flat resolutions, though this extension is in general not unique.
# Field, Ontario

Field is a community in Nipissing District, Ontario, located in the municipality of West Nipissing. The community is located on Highway 64, approximately 20 kilometres north of Sturgeon Falls. The community was initially built on logging and farming, but has become an outdoor sports centre with its recreational activities as the main village industry. The community is named after Canadian politician Corelli Collard Field.
The area has been the site of many natural disasters. Notably, in the spring of 1979, the Sturgeon River overflowed the banks of Field, causing massive flooding in the community centre. Many houses were demolished and rebuilt on higher ground nearby.
Every July, Field is the site of the annual River & Sky Music / Camping Festival.

## History
### Development

After logging began in the Field area of around 1886, small logging populations would relocate to the area, building the community. A log church was built in 1879, with the town's first post office being built soon after. With the community's railway launching construction in 1912, the town would become more accessible, with the first train coming to Field in 1915. However, in 1995, the Canadian National Railway deactivated all lines in the area, rendering the railway abandoned.

### Natural disasters

The first known natural disaster in Field occurred in 1928 when a major flood damaged the town. Floods would continue in the 1950s.
In the summer of 1970, a tornado injured several residents and killed one. Over $500,000 CAD was spent to repair the town.
In 1979, the Sturgeon River rose twenty feet and flooded most of the village. On some nights, the river would rise by as much as a foot. Several hundred residents were forced to relocate to the community's now defunct elementary school, where volunteers would cook meals. At the expense of the provincial Government of Ontario, many homes on lower ground were relocated to higher ground in the community's Val des Arbes neighbourhood, with compensation for their property loss. The majority of Field's residents still live in Val des Arbes today. Following the flood, many people permanently left the community and the majority of businesses did not reopen. Today, the population is estimated to be less than half of what it was before the flood in 1979.
# Field, South Australia

Field is a locality in the Australian state of South Australia located in the state’s south-east about 139 kilometres (86 mi) south-east of the state capital of Adelaide and about 61 kilometres (38 mi) south-east of the municipal seat in Tailem Bend.
Its boundaries were created on 24 August 2000. Its name is derived from the cadastral unit of the Hundred of Field.
The majority land use within Field is ’primary production’ and is concerned with “agricultural production.” Some land in its south-east corner which is occupied by the Mount Boothby Conservation Park is zoned for ‘conservation’.
Field is located within the federal division of Barker, the state electoral district of MacKillop and the local government area of the Coorong District Council.
# Finlay baronets

The Finlay Baronetcy, of Epping in the County of Essex, is a title in the Baronetage of the United Kingdom. It was created on 31 December 1964 for the Conservative politician Graeme Finlay. He had previously represented Epping in the House of Commons. As of 2021 the title is held by his grandson, the third baronet, who succeeded in that year.

## Finlay baronets, of Epping (1964)

* Sir Graeme Bell Finlay, 1st Baronet (1917–1987)
* Sir David Ronald James Bell Finlay, 2nd Baronet (1963–2021)
* Sir Tristan James Bell Finlay, 3rd baronet (born 2001).
There is no heir.
Coat of arms of Finlay baronets :
* CrestIn front of an oak tree fructed a whippet sejant Proper gorged with an ancient coronet pendent therefrom by the chains a portcullis Azure.
* EscutcheonArgent on a chevron Azure between in chief two roses Gules barbed and seeded Proper and in base an estoile of eight points Gules within two wings conjoined and erect Azure an ancient coronet Or.
* MottoBe Just
# Flaviaesturariibacter flavus

Flaviaesturariibacter flavus is a Gram-negative and non-motile bacterium from the genus of Flaviaesturariibacter which has been isolated from soil from the Jeju Island in Korea.
# Finlay Crisp

Leslie Finlay Crisp (19 January 1917 – 21 December 1984) was an Australian academic and political scientist.
The son of Leslie Walter Crisp (1884–1965), and Ruby Elizabeth Crisp (1896–1951), née Duff, Leslie Finlay Crisp was born in Sandringham, Victoria on 19 January 1917. He married Helen Craven Wighton (1916–2002), whom he had met at university in Adelaide, on 22 June 1940 in Oxford, U.K. He suffered a heart attack on 19 December 1984, and died, in Canberra, on 21 December 1984.
Educated at Black Rock State School, Caulfield Grammar School and St Peter's College, Adelaide, where he graduated in 1934, Crisp earned a Bachelor of Arts in political science and history from the University of Adelaide. While at university, he and his, later, wife Helen (then Helen Wighton) formed the National Union of Australian University Students.
In 1938, he was awarded a Rhodes Scholarship and went on to study at Balliol College in Oxford University, although his studies were disrupted while he worked for the Australian Public Service during World War II. In 1945, he was a member of the Australian Delegation to form the United Nations. He earned Bachelor of Arts and Master of Arts degrees from Oxford in 1948.
His work included positions with the Short-wave Broadcasting Service (later Radio Australia) and the Department of Labour and National Service, and he became head of the Department of Post-War Reconstruction in 1949.
In 1949, Crisp published his MA thesis from the University of Adelaide as The Parliamentary Government of the Commonwealth of Australia. Widely prescribed as a politics textbook, it was expanded and renamed Australian National Government in 1965. From 1950, he was a professor of political science at the Canberra University College and then at the Australian National University in Canberra, serving as head of the department from 1950 to 1970. Although increasingly disillusioned with changes in Australian universities, he continued teaching until retirement in 1977. He was appointed a director of the Commonwealth Banking Corporation in 1974, and served as chairman of the board from 1975 to 1984.
In 2005, Crisp and his wife were two of the first 17 inductees in the Australian Capital Territory Honour Walk, recognising their contribution to the development of Canberra.
Crisp Circuit in the Canberra suburb of Bruce was dedicated in his name.
# Figure skating at the 2007 Asian Winter Games – Pairs

The mixed pairs figure skating at the 2007 Asian Winter Games was held on 2 and 3 February 2007 at the Changchun Wuhuan Gymnasium, China.

## Schedule

All times are China Standard Time (UTC+08:00)
| Date | Time | Event |
| Friday, 2 February 2007 | 18:30 | Short program |
| Saturday, 3 February 2007 | 21:05 | Free skating |

## Results

| Rank | Team | SP | FS | Total |
| | China (CHN) Zhao Hongbo Shen Xue | 69.49 | 126.06 | 195.55 |
| | China (CHN) Tong Jian Pang Qing | 65.65 | 115.82 | 181.47 |
| | China (CHN) Xu Jiankun Li Jiaqi | 54.99 | 89.21 | 144.20 |
| | Uzbekistan (UZB) Artem Knyazev Marina Aganina | 45.02 | 81.18 | 126.20 |
| 5 | North Korea (PRK) Jong Yong-hyok Sung Mi-hyang | 45.09 | 78.04 | 123.13 |
| 6 | North Korea (PRK) Sin Kwang-mun Choe Ryon | 41.55 | 70.90 | 112.45 |
* Uzbekistan was awarded bronze because of no three-medal sweep per country rule.
# Figure skating at the 2007 Asian Winter Games – Ice dancing

The mixed ice dancing figure skating at the 2007 Asian Winter Games was held on 1, 2 and 3 February 2007 at Changchun Wuhuan Gymnasium, China.

## Schedule

All times are China Standard Time (UTC+08:00)
| Date | Time | Event |
| Thursday, 1 February 2007 | 18:30 | Compulsory dance |
| Friday, 2 February 2007 | 19:35 | Original dance |
| Saturday, 3 February 2007 | 20:15 | Free dance |

## Results

| Rank | Team | CD | OD | FD | Total |
| | Japan (JPN) Akiyuki Kido Nozomi Watanabe | 28.16 | 46.80 | 76.97 | 151.93 |
| | China (CHN) Zheng Xun Huang Xintong | 27.03 | 46.37 | 76.66 | 150.06 |
| | China (CHN) Wang Chen Yu Xiaoyang | 24.09 | 43.70 | 70.57 | 138.36 |
| 4 | China (CHN) Suo Bin Liu Lu | 19.36 | 33.94 | 55.27 | 108.57 |
# Sarvis Point, Missouri

Sarvis Point is an unincorporated community in southeastern Webster County, in the U.S. state of Missouri. The community was located on the north bank of Finley Creek along County Road 321.

## History

A post office called Sarvis Point was established in 1869, and remained in operation until 1909. The community was named for the abundance of sarvisberries near the original town site.
# Heart to Heart (Diane Schuur and B. B. King album)

Heart to Heart is an album by Diane Schuur and B.B. King.

## Track listing

* "No One Ever Tells You" (Carroll Coates, Hub Atwood) 4:58
* "I Can't Stop Loving You" (Don Gibson) 4:30
* "You Don't Know Me" (Cindy Walker, Eddy Arnold) 3:56
* "It Had To Be You" (Gus Kahn, Isham Jones) 3:18
* "I'm Putting All My Eggs In One Basket" (Irving Berlin) 3:35
* "Glory of Love" (Billy Hill) 3:51
* "Try A Little Tenderness" (Harry M. Woods, Jimmy Campbell, Reginald Connelly) 4:30
* "Spirit in the Dark" (Aretha Franklin) 5:03
* "Freedom" (Lotti Golden, Tommy Faragher) 4:45
* "At Last" (Harry Warren, Mack Gordon) 5:15
* "They Can't Take That Away From Me" 2:51

## Personnel

* B.B. King – vocals, guitar
* Diane Schuur – vocals, piano
* Chuck Berghofer – bass guitar
* Vinnie Colaiuta – drums
* Randy Waldman – piano
* Paul Viapiano – guitar