OpenLLM-France/wikimedia huggingface dataset:
# Everybody Says Don't

"Everybody Says Don't" is a Stephen Sondheim song from the musical Anyone Can Whistle. It may refer to:
* Everybody Says Don't (Desperate Housewives season two episode) a 2006 episode of the TV series Desperate Housewives.
* Everybody Says Don't (Desperate Housewives season five episode) a 2009 episode of the TV series Desperate Housewives.
# Inverse Pythagorean theorem

| Base Pytha- gorean triple | AC | BC | CD | AB |
| (3,  4,  5) | 20 =  4× 5 | 15 =  3× 5 | 12 =  3× 4 | 25 =  5$^2$ |
| (5, 12, 13) | 156 = 12×13 | 65 =  5×13 | 60 =  5×12 | 169 = 13$^2$ |
| (8, 15, 17) | 255 = 15×17 | 136 =  8×17 | 120 =  8×15 | 289 = 17$^2$ |
| (7, 24, 25) | 600 = 24×25 | 175 =  7×25 | 168 =  7×24 | 625 = 25$^2$ |
| (20, 21, 29) | 609 = 21×29 | 580 = 20×29 | 420 = 20×21 | 841 = 29$^2$ |
| All positive integer primitive inverse-Pythagorean triples having up to three digits, with the hypotenuse for comparison ||||||
In geometry, the inverse Pythagorean theorem (also known as the reciprocal Pythagorean theorem or the upside down Pythagorean theorem) is as follows:
    Let A, B be the endpoints of the hypotenuse of a right triangle △ABC. Let D be the foot of a perpendicular dropped from C, the vertex of the right angle, to the hypotenuse. Then
       ${\frac {1}{CD^{2}}}={\frac {1}{AC^{2}}}+{\frac {1}{BC^{2}}}.$
This theorem should not be confused with proposition 48 in book 1 of Euclid's Elements, the converse of the Pythagorean theorem, which states that if the square on one side of a triangle is equal to the sum of the squares on the other two sides then the other two sides contain a right angle.

## Proof

The area of triangle △ABC can be expressed in terms of either AC and BC, or AB and CD:
    ${\begin{aligned}{\tfrac {1}{2}}AC\cdot BC&={\tfrac {1}{2}}AB\cdot CD\\[4pt](AC\cdot BC)^{2}&=(AB\cdot CD)^{2}\\[4pt]{\frac {1}{CD^{2}}}&={\frac {AB^{2}}{AC^{2}\cdot BC^{2}}}\end{aligned}}$
given CD > 0, AC > 0 and BC > 0.
Using the Pythagorean theorem,
    ${\begin{aligned}{\frac {1}{CD^{2}}}&={\frac {BC^{2}+AC^{2}}{AC^{2}\cdot BC^{2}}}\\[4pt]&={\frac {BC^{2}}{AC^{2}\cdot BC^{2}}}+{\frac {AC^{2}}{AC^{2}\cdot BC^{2}}}\\[4pt]\quad \therefore \;\;{\frac {1}{CD^{2}}}&={\frac {1}{AC^{2}}}+{\frac {1}{BC^{2}}}\end{aligned}}$
as above.
Note in particular:
    ${\begin{aligned}{\tfrac {1}{2}}AC\cdot BC&={\tfrac {1}{2}}AB\cdot CD\\[4pt]CD&={\tfrac {AC\cdot BC}{AB}}\\[4pt]\end{aligned}}$

## Special case of the cruciform curve

The cruciform curve or cross curve is a quartic plane curve given by the equation
    $x^{2}y^{2}-b^{2}x^{2}-a^{2}y^{2}=0$
where the two parameters determining the shape of the curve, a and b are each CD.
Substituting x with AC and y with BC gives
    ${\begin{aligned}AC^{2}BC^{2}-CD^{2}AC^{2}-CD^{2}BC^{2}&=0\\[4pt]AC^{2}BC^{2}&=CD^{2}BC^{2}+CD^{2}AC^{2}\\[4pt]{\frac {1}{CD^{2}}}&={\frac {BC^{2}}{AC^{2}\cdot BC^{2}}}+{\frac {AC^{2}}{AC^{2}\cdot BC^{2}}}\\[4pt]\therefore \;\;{\frac {1}{CD^{2}}}&={\frac {1}{AC^{2}}}+{\frac {1}{BC^{2}}}\end{aligned}}$
Inverse-Pythagorean triples can be generated using integer parameters t and u as follows.
    ${\begin{aligned}AC&=(t^{2}+u^{2})(t^{2}-u^{2})\\BC&=2tu(t^{2}+u^{2})\\CD&=2tu(t^{2}-u^{2})\end{aligned}}$

## Application

If two identical lamps are placed at A and B, the theorem and the inverse-square law imply that the light intensity at C is the same as when a single lamp is placed at D.
# James L. Zink

James Lilly Zink (1870 – October 2, 1937) was an athletic director at Indiana University and DePauw University as well as one of the first head coaches of the basketball and football teams at Butler University.

## Biography

Reported to have been from Greencastle, Indiana, Zink was an 1891 graduate of the School of Gymnastics at Vanderbilt University. From 1891 to 1893, he was an instructor in gymnastics and athletics at Indiana University where he held the title of Director of the Men's Gymnasium within the Department of Physical Training. At Indiana, he was a member of the Pi Chapter of the Beta Theta Pi fraternity. Zink was succeeded as IU's Director of the Men's Gymnasium by E.C. Syrett in 1893, then was the Physical Director at the YMCA in Alton, Illinois from 1893 to 1894. In 1895, he was the director of athletics at DePauw University.
From 1895 to 1898, Zink was the director of physical culture at Butler College in Irvington, Indiana. In 1897, Zink took over as the head coach of the university's football team. In his only season at the helm, Butler went undefeated in three games. Zink was also the head coach of the men's basketball team at Butler from 1897 to 1899. Over two seasons, he compiled a record of two victories and five defeats.
After resigning his position in 1899, Zink opened an office in Indianapolis for the practice of "medical gymnastics". In 1902, he advertised himself as a "medical gymnast" specializing in "Hygienic and Corrective Gymnastics, Massage and Hydrotherapy". Zink's was mentioned as a third-party in the appeal of a personal injury case brought before the Indiana Supreme Court in 1910. He was noted in the judgement to be the superintendent of the Zink Gymnasium and Orthopedic Institute. A 1901 issue of American Medicine listed Zink as a "stockholder and subscriber" of the journal.
The United States Patent Office granted Zink a patent for an arch support in 1920 and one for an adjustable hanger for brooms or mops in 1932.
Zink died on October 2, 1937, at St. Vincent's Hospital in Indianapolis.

## Head coaching record
### Football

| Year | Team | Overall |
| Butler Christians (Independent) (1897) ||||||
| 1897 | Butler | 3–0 |
| Butler: | Butler: | 3–0 |
| Total: | Total: | 3–0 |

### Basketball

Statistics overview :
| Season | Team | Overall |
| Butler Christians (Independent) (1897–1899) ||||||
| 1897–98 | Butler | 2–3 |
| 1898–99 | Butler | 0–2 |
| Indiana: | Indiana: | 2–5 |
| Total: | Total: | 2–5 |
# James LaRue

James LaRue may refer to:
* Jim LaRue, American football player and coach
* James LaRue (sound engineer), American sound engineer
* J. B. Larue (James Buskirk Larue), California businessman and politician
# Ligneous conjunctivitis

Ligneous conjunctivitis is a rare form of chronic conjunctivitis characterized by recurrent, fibrin-rich pseudomembranous lesions of wood-like consistency that develop mainly on the underside of the eyelid (tarsal conjunctiva). It is generally a systemic disease which may involve the periodontal tissue, the upper and lower respiratory tract, kidneys, middle ear, and female genitalia. It can be sight-threatening, and death can occasionally occur from pulmonary involvement.
It has been speculated hola ligneous conjunctivitis may be a manifestation of IgG4-related disease (IgG4-RD) involving the conjunctiva.

## Pathogenesis

Histopathological findings from affected humans indicate that wound healing is impaired due to a deficiency in plasmin-mediated extracellular fibrinolysis. Episodes may be triggered by minor trauma, eye surgery, or by systemic events such as infections or antifibrinolytic therapy. Histology shows amorphous subepithelial deposits of eosinophilic material consisting predominantly of fibrin.

## Treatment

Ligneous conjunctivitis may be managed by topical treatments of plasminogen, topical and subconjunctival fresh frozen plasma, and fibrinolytic therapy.
# Lignerolles

Lignerolles is the name or part of the name of several communes in France:
* Lignerolles, Allier
* Lignerolles, Côte-d'Or
* Lignerolles, Eure
* Lignerolles, Indre
* Lignerolles, Orne
# Jaleswar Assembly constituency

Jaleswar Assembly constituency may refer to
* Jaleswar, Assam Assembly constituency
* Jaleswar, Odisha Assembly constituency
# Davis Slough

Davis Slough is a waterway on the Puget Sound in the state of Washington. The slough runs between Camano and Leque islands, connecting Skagit Bay in the north to Port Susan in the south.
The border between Island County and Snohomish County is set at the slough.
State Route 532 crosses Davis Slough via the Davis Slough Bridge, which is the only access to Camano Island from the mainland.
The slough is the site of the Davis Slough Heronry, protected in 2003, one of the most important breeding colonies of great blue heron in the Pacific Northwest.
# Davis Sewing Machine Company

The Davis Sewing Machine Company began in 1868 in Watertown, New York, and moved to Dayton, Ohio, around 1890.

## History

Early Davis sewing machines, known as their "Vertical Feed" machines, did not use the conventional four motion feed, as invented by Allen B. Wilson and used in most other machines. These machines have no feed dogs at all. Instead, they have two presser feet, one of which, along with the needle bar, moves the cloth while the needle is still through the cloth. The other, larger, presser foot is used to hold the cloth stationary while the needle lifts out of the cloth and moves forward to get ready for the next stitch. While Davis called this mechanism their "Vertical Feed", sewing machines with similar mechanisms are now known as "walking foot" machines.
Later Davis machines used a more conventional feed mechanism, with a stationary presser foot and feed dogs. Davis called them "underfeed" machines.
On Oct 18, 1881, Davis Sewing Machine Co., was awarded US Pat. 248,449 for improvements over existing shuttle designs.
Around 1892, Davis started manufacturing bicycles. The Dayton Daily News indicated that the bicycle business was so successful that Davis gradually phased out production of sewing machines. The Huffman Manufacturing Company was formed as a sales outlet for Davis parts.
In 1924, the Davis Company's assets were liquidated. At that time, the company employed 1,800 workers.
# Daylık, Sandıklı

Daylık is a village in the Sandıklı District, Afyonkarahisar Province, Turkey. Its population is 177 (2021).
# Dayman

Dayman may refer to:

## People

* Dayman (surname)

## Places

* Daymán River, Uruguay
* Dayman Island, a privately owned island off the coast of British Columbia, Canada
* Dayman Island, Queensland, one of the Torres Strait Islands located between Australia and New Guinea
* Cape Dayman, Victoria Land, Antarctica

## Other

* Dayman, a fictional heroic character referenced in the television show It's Always Sunny in Philadelphia and the musical The Nightman Cometh
# James Doss

James D. Doss (1939 – 17 May 2012) was a noted American mystery novel author. He was the creator of the popular fictional Ute detective/rancher Charlie Moon, of whom he wrote 17 mystery novels. James "Danny" Doss was born and raised in Kentucky and died in Los Alamos, New Mexico. He was also an electrical engineer who worked on particle accelerators and biomedical technology for the University of California's Los Alamos National Laboratory, while writing his novels. After retirement from Los Alamos National Laboratory, he continued to write his popular novels while living in Taos, New Mexico and Los Alamos, New Mexico.

## Books
### Charlie Moon Series

* 1. The Shaman Sings (1994)
* 2. The Shaman Laughs (1995)
* 3. The Shaman's Bones (1997)
* 4. The Shaman's Game (1998)
* 5. The Night Visitor (1999)
* 6. Grandmother Spider (2001)
* 7. White Shell Woman (2002)
* 8. Dead Soul (2003)
* 9. The Witch's Tongue (2004)
* 10. Shadow Man (2005)
* 11. Stone Butterfly (2006)
* 12. Three Sisters (2007)
* 13. Snake Dreams (2008)
* 14. The Widow's Revenge (2009)
* 15. A Dead Man's Tale (2010)
* 16. Coffin Man (2011)
* 17. The Old Gray Wolf (2012)
# Fountain City

Fountain City may refer to the following places in the U.S.:
* Fountain City, Indiana
* Fountain City, Knoxville, Tennessee
* Fountain City, Wisconsin
# Jalo Bhati

Jalo Bhati is a village in Kapurthala district of Punjab State, India. It is located 9 kilometres (5.6 mi) from Kapurthala, which is both district and sub-district headquarters of Jalo Bhati. The village is administrated by a Sarpanch, who is an elected representative.

## Demography

According to the report published by Census India in 2011, Jalo Bhati has total number of 4 houses and population of 14 of which include 8 males and 6 females. Literacy rate of Jalo Bhati is 77.45%, higher than state average of 75.84%. The population of children under the age of 6 years is 1 which is 7.14% of total population of Jalo Bhati, and child sex ratio is approximately 0, lower than state average of 846.

## Population data

| Particulars | Total | Male | Female |
| Total No. of Houses | 4 | - | - |
| Population | 14 | 8 | 6 |
| Child (0-6) | 1 | 1 | 0 |
| Schedule Caste | 0 | 0 | 0 |
| Schedule Tribe | 0 | 0 | 0 |
| Literacy | 76.92 % | 85.71 % | 66.67 % |
| Total Workers | 5 | 5 | 0 |
| Main Worker | 5 | 0 | 0 |
| Marginal Worker | 0 | 0 | 0 |

## Air travel connectivity

The closest airport to the village is Sri Guru Ram Dass Jee International Airport.
# Daviesia suaveolens

Daviesia suaveolens is a species of flowering plant in the family Fabaceae and is endemic to south-eastern New South Wales. It is a tree-like shrub or small tree with scattered, narrowly egg-shaped phyllodes with the narrower end towards the base, and yellow flowers, sometimes with faint red markings.

## Description

Daviesia suaveolens is a glabrous tree-like shrub or tree that typically grows to a height of up to 6 m (20 ft). Its phyllodes are scattered, narrowly egg-shaped with the narrower end towards the base, 30–100 mm (1.2–3.9 in) long and 4–17 mm (0.16–0.67 in) wide with a tapering base. The flowers are strongly fragrant and arranged in one or two groups of three to six in leaf axils, and sessile or on a very short peduncle, the rachis 1–2 mm (0.039–0.079 in) long, each flower on a pedicel 1–3 mm (0.039–0.118 in) long. The sepals are 4–5 mm (0.16–0.20 in) long and joined at the base, the upper two lobes joined for most of their length and the lower three triangular and about 1 mm (0.039 in) long. The standard petal is broadly elliptic with a notched centre, 8–9 mm (0.31–0.35 in) long, 9–10 mm (0.35–0.39 in) wide and yellow, sometimes with faint red markings. The wings are 7–8 mm (0.28–0.31 in) long and yellow, the keel 5.5 mm (0.22 in) long and pale yellow, sometimes with a pink tinge. Flowering occurs from September to November and the fruit is a flattened, triangular pod 9–12 mm (0.35–0.47 in) long.

## Taxonomy

Daviesia suaveolens was first formally described in 1991 by Michael Crisp in Australian Systematic Botany from specimens he collected near Merricumbene in 1978. The specific epithet (suaveolens) means "fragrant".

## Distribution and habitat

This daviesia grows in forest on ridges and slopes on the escarpment between Monga and Bemboka is south-eastern New South Wales.
# Francis Wayland III

Francis Wayland III (August 23, 1826 – January 9, 1904) was an American lawyer and politician who served as the first dean of Yale Law School and 54th lieutenant governor of Connecticut.

## Early life and education

Wayland was born in Boston, the son of Francis Wayland. He earned a Bachelor of Arts degree from Brown University in 1846 and studied law at Harvard Law School.

## Career

Wayland became probate judge in Connecticut in 1864 and was the 54th lieutenant governor of Connecticut in 1869–1870. In 1872, he became a professor in the Yale Law School, of which he was dean from 1873 to 1903.
# Libra Foundation

The Libra Foundation is among the largest charitable organizations in the state of Maine. Major projects include Pineland Farms, the Maine Winter Sports Center, and The MaineHealth Raising Readers program. The October Corporation is an affiliated organization with real estate holdings on behalf of the Libra Foundation.
# France–Mongolia relations

France–Mongolia relations are the bilateral relations of France and Mongolia.
While contacts were established between French and Mongol rulers in the 13th century, relations between the modern nations only became official on 27 April 1965, only gaining momentum in the 1990s as a result of Mongolia's democratic revolution.
Franco-Mongol relations are part of a more general framework of partnership with the European Union, which is now Mongolia's third largest trade partnership. A European Union-Mongolia Partnership and Cooperation Agreement was launched in 2017.
Significant high-level visits include Mongolian President Punsalmaagiin Ochirbat's visit to France in 1996 and French President Emmanuel Macron's visit in 2023. During the visit of President of Mongolia Ukhnaagiin Khurelsukh in October 2023, the two countries agreed to develop uranium mining in southern Mongolia. French Orano plans to invest $1.7 billion dollars in Mongolia.
There is a French embassy in Ulaanbaatar, and a Mongolian embassy in Paris.
# Life's a Gamble

Life's a Gamble may refer to:
* Life's a Gamble (The Radiators album), 1984
* Life's a Gamble (Rich the Kid album), 2024
# James Flint (novelist)

James Flint is a British novelist and journalist. Born in Stratford-upon-Avon in 1968, he did a journalistic apprenticeship on the Times of India in New Delhi before studying philosophy and psychology at Wadham College, Oxford. On graduating he spent a year in New York City studying jazz theory and technique, returning to the UK to take an MA in Philosophy and Literature at the University of Warwick. After graduating, he worked at The Independent newspaper in London, before becoming a contributing editor of the Mute magazine and a section editor of Wired UK.
Flint is the author of the novels Habitus, 52 Ways to Magic America, which won the Amazon.co.uk Bursary Award for the year 2000; and The Book of Ash, which was inspired by the life of the nuclear artist James Acord and won the 2003 Arts Council Writers’ Award. He has also published a short story collection Soft Apocalypse – Twelve Tales from the Turn of the Millennium (2004: Au Diable Vauvert). His short fiction has appeared in collections published by Penguin Books, the New English Library and the ICA. When it was published in France in 2002, Habitus was judged as in the top five foreign novels of that year's Rentrée Littéraire.
In 2002, one of Flint's stories (The Nuclear Train) was filmed for Channel 4 by the director Dan Saul. Flint also scripted the film installation Little Earth and co-wrote 'Like an Octogenarian' with Sebastian Doggart for A&E Network's 2006 show 15 Films About Madonna. Between 2004 and 2007 he ran the Film Tent at the Port Eliot Festival, which featured films and talks from filmmakers including Mike Figgis and Kevin Allen.
In December 2006, Flint took a full-time position as the digital Arts and Features editor at the Telegraph Media Group. In 2007 he oversaw the set up and launch of Telegraph Earth and was subsequently promoted to be the editorial head of digital development. After spending a year as General Manager of Telegraph TV, he was appointed editor of the weekly world edition of the Telegraph newspaper and its sister website telegraph.co.uk/expat.
As of July 2021, he is currently the co-founder and CEO of the health communications start-up Hospify.

## Published work

* Habitus, James Flint (UK, Fourth Estate, 1998, ISBN 1-85702-824-4)
* 52 Ways to Magic America, James Flint (UK, Fourth Estate, 2002, ISBN 1-84115-523-3)
* The Book of Ash, James Flint (UK, Penguin, 2004, ISBN 0-670-91492-4)
* Douce Apocalypse: 12 récits pour le nouveau millénaire, James Flint [France, Au Diable Vauvert, 2004, VAU 0642]
* Midland, James Flint
# James Milne Wilson

Sir James Milne Wilson KCMG (29 February 1812 – 29 February 1880) was a colonial Australian politician who served as premier of Tasmania from 1869 to 1872.

## Biography

Wilson was born in 1812 in Banff, Scotland; the third son of John Wilson, a shipowner, and his wife, Barbara Gray; maternal grandson of Alexander Gray and wife, Jean Bean (See Pedigree of Bean of Portsoy). Educated at Banff and Edinburgh, he emigrated to Van Diemen's Land (later Tasmania) in 1829, studied practical engineering and afterwards became a ship's officer. He was connected with the Cascade Brewery for 14 years and became its manager. He entered politics in October 1859 as member for Hobart in the legislative council, and in January 1863 joined the Whyte cabinet as minister without portfolio. In 1868, at the time of the visit of the Duke of Edinburgh, Wilson was mayor of Hobart and on 4 August 1869 became premier and colonial secretary in a ministry which lasted until November 1872.
Anthony Trollope, who came to Australia in 1871, formed a high opinion of Wilson: "I thought I had not met a sounder politician in Australia... Victoria is desirous of annexing Tasmania. Perhaps when she has done so, Mr Wilson will become premier for the joint colonies, and then great things may be expected." In 1872, Wilson was elected president of the Tasmanian Legislative Council, and held this position until his death on 29 February 1880, on his "seventeenth" birthday aged 68.
In 1847, he married Deborah Hope, daughter of Peter Degraves. Lady Wilson survived him with children. He was knighted in 1873 and created KCMG in 1878. He was a man of unbounded popularity, well known for his charities. He was president of the Southern Tasmanian Agricultural Society and chairman of committees and president of the Tasmanian Jockey Club. As a politician, Wilson showed wisdom in his advocacy of free-trade between the Australian colonies. Tasmania passed an intercolonial free trade act in 1870 during his premiership, but the question made no headway on the mainland.
In an extremely rare coincidence, he was born on 29 February (making him a leapling) and died on the same date at the age of 68.
# Ddrescue

GNU ddrescue is a data recovery tool for disk drives, DVDs, CDs, and other digital storage media. It copies raw blocks of storage, such as disk sectors, from one device or file to another, while handling read errors in an intelligent manner to minimize data loss by scraping good sectors from partially read blocks.
GNU ddrescue is written in the C++ programming language, and is available as open-source software that was originally released in 2004. It is also available in binary form as a component in most Linux distributions.

## Description

ddrescue uses a sophisticated algorithm to copy data from disk drives, and other storage devices, causing as little additional damage, if they are failing, as possible. It is considered to have the most sophisticated implementation of a block-size-changing algorithm in free and open source software, and is considered an essential data recovery tool.
The status of the copy process is recorded in a map file (previously called logfile) that aids in the progress of multiple stages of the recovery algorithm, and facilitates interrupting the recovery, and repeating it as needed to recover more data. The program does not write zeros to the output in place of bad blocks, so that additional errors not encountered previously do not destroy previously recovered blocks. This makes it possible to merge multiple defective copies of CDs or DVDs into one backup file. By virtue of the map file, only the needed blocks are read from the second and successive copies.
ddrescue also features a fill mode, able to selectively overwrite parts of the output file, which has uses such as wiping data, marking bad areas or even, in some cases, repair damaged sectors.

## Unrelated recovery tools

GNU ddrescue is not a derivative of dd which also copies blocks of storage from disk storage, but does not operate in a strategic, algorithmic manner.
GNU ddrescue is also distinct from the similarly named program dd_rescue.