OpenLLM-France/wikimedia huggingface dataset:
# A Kiss So Deadly

A Kiss So Deadly is a 1996 made-for-television thriller directed by Chuck Bowman.

## Cast

* Charles Shaughnessy as Tom Deese
* Dedee Pfeiffer as Catherine Deese
* Tom Bresnahan as Todd Gale
* Noelle Parker as June Stern
* Kerrie Keane as Addy Deese
* Charlotte Ross as Amanda Blake
* Scott Simpson as Stalker
* Jeffrey Pillars as Ray
* Robert Catrini as Craig
* Paul Sincoff as Officer Cruz
* Tim Gardner as Officer Chaso
* Nina Repeta as Waitress
* Jeff Hochendoner as Bartender
* William Gregory Lee as Adam
* Steve Posner as Professor
* Michael Genevie as Det. Ron Marin
* Hank Troscianiec as First Cop
* Brian Keith Gamble (credited as Brian Gamble) as Second Cop
* Julián Vicente as Detective
* Barry Bell as Condo Supervisor

## Crew

* Directed by Chuck Bowman
* Written by Nevin Schreiner (story and teleplay) and Monica Parker (story)
* Produced by Chuck Bowman, Jennifer Alward (executive producer) and Jill Proctor (associate producer)
* Music by Joseph Conlan
* Cinematography by Karl Herrmann
* Edited by Jonathon Braun

## Plot

Tom Deese (Charles Shaughnessy) falls in love with his daughter's roommate, Amanda (Charlotte Ross), and becomes the focus of his daughter Catherine's (Dedee Pfeiffer) suspicions when Amanda is murdered.

## Reception

Variety film critic Tony Scott, wrote that Shaughnessy ‘doesn’t do much convincing’ and that his former Days of Our Lives co-star Ross fared better, giving her character ‘an easygoing, even sympathetic, quality.’ He also noted Pfeiffer's ‘intelligent face’ and felt that Simpson ‘turns in the best scene of the production when he rasps into a phone.’ Scott added that the production was technically sound, but faults were the result of Schreiner's ‘absurd script.’
# A Yank in Libya

A Yank in Libya is a 1942 American war thriller film directed by Albert Herman and starring H. B. Warner, Walter Woolf King, Parkyarkarkus and Joan Woodbury.
The film depicts a planned uprising in Libya. An American correspondent and a British intelligence agent are aware of the scheme, and they try to flee from the camp of a pro-British sheikh who has been targeted for assassination by the conspirators.

## Plot

American correspondent Mike Malone uncovers a Nazi plot for an uprising of the Arab tribes in Libya. Pursued by Sheik David and his men, Mike takes refuge in the suite of Nancy Brooks, who is in the British Intelligence. He asks her to hide a gun and escapes through a window. Reporting the affair to British Consul Herbert Forbes, the latter tries to discourage him from further investigation, as the British are aware of the plot and are planning on staging a coup.
He goes with Mike to Nancy's apartment, and she denies having ever seen him before. Sheik Ibrahim, next in command of the Arab tribe to Sheik David, is plotting with Nazi agent Yussof Streyer to kill David who is friendly with the British. Mike and Nancy have gone to David's camp, escape from Ibrahim's henchmen, and get back to El Moktar before the Arabs attack the garrison.

## Cast

* H. B. Warner as Herbert Forbes
* Walter Woolf King as Mike Malone
* Joan Woodbury as Nancy Brooks
* Parkyarkarkus as Benny Sykes
* Duncan Renaldo as Shiek David
* George Lewis as Shiek Ibrahim
* William Vaughn as Yussof Streyer
* Howard Banks as Phillip Graham
* Amarilla Morris as Haditha
# Scrobipalpa meridioafricana

Scrobipalpa meridioafricana is a moth in the family Gelechiidae. It was described by Oleksiy V. Bidzilya and Wolfram Mey in 2011. It is found in Namibia and South Africa.
# 111th meridian

111th meridian may refer to:
* 111th meridian east, a line of longitude east of the Greenwich Meridian
* 111th meridian west, a line of longitude west of the Greenwich Meridian
| 111°class=notpageimage| 111th meridian west | 111°class=notpageimage| 111th meridian east |
# ABHD5

1-acylglycerol-3-phosphate O-acyltransferase ABHD5, also known as comparative gene identification-58 (CGI-58), is an enzyme that in humans is encoded by the ABHD5 gene.

## Function

The protein encoded by this gene belongs to a large family of proteins defined by an alpha/beta hydrolase fold, and contains three sequence motifs that correspond to a catalytic triad found in the esterase/lipase/thioesterase subfamily. It differs from other members of this subfamily in that its putative catalytic triad contains an asparagine instead of the serine residue. Mutations in this gene have been associated with Chanarin-Dorfman syndrome, a triglyceride storage disease with impaired long-chain fatty acid oxidation.
CGI-58 is known to be a co-activator of adipose triglyceride lipase (ATGL/PNPLA2) that associates with lipid droplets in association with perilipin proteins. Phosphorylation of certain perilipins by protein kinase A causes dissociation of CGI-58 from the perilipins and permits interaction with ATGL. CGI-58 additionally interacts with beclin 1, and CGI-58 has been shown to promote autophagy in colorectal cancer in a PNPLA2-independent manner.
# Alfred Noe

Alfred Noe (born 13 January 1953 in Stripfing, Lower Austria) is an Austrian professor of Romance studies at the University of Vienna.

## Biography

Noe studied Romance philology, philosophy and art history at the University of Vienna from 1971 to 1980. He obtained a first habilitation in Romance literatures in1988 and a second habilitation in comparative literature in 1996 at the University of Vienna. In 1998 he was appointed Associate professor at the department of Romance Languages at the University of Vienna. From 2000 to 2002 he was Head of the department of Romance Languages and Deputy head of the same department from 2009 to 2014 He is a translator of libretti for the Konzerthaus, Vienna, the Theater an der Wien and for the Salzburg Festival.

## Areas of interest in research and teaching

* History of books and library history of the Early Modern Period
* Social history of literature, mainly concerning the effects of literature on the reader's mentalities
* Editions of French and Italian literary works in historic German translations of the Early Modern Period
* The Italian libretto in the 17th and 18th centuries, with a particular regard to the establishing and translating of texts for critical editions of baroque music in Austria
* The dissemination of literary works in from the Romance language areas into German speaking countries, in particular the oeuvre of the Italian poets laureates at the Imperial court in Austria
* The transformative reception of literary traditions as a fundamental concept of the comparative literature in the Early Modern Period

## Editorships and memberships

* With Erika Kanduth and Alberto Martino founder of the series Wiener Beiträge zu Komparatistik und Romanistik (Vienna Contributions to Comparative and Romance Studies) (Publisher: P. Lang, Frankfurt)
* Co-editor of the book series Internationale Forschungen zur Allgemeinen und Vergleichenden Literaturwissenschaft (Editions Rodopi, Amsterdam - Weidler Buchverlag, Berlin) and Translatio (Weidler Buchverlag, Berlin)
* 2012-18 Editor of Editionen in der Kritik (Weidler Buchverlag, Berlin)
* 2003-12 Member of the Commission for Music Research of the Austrian Academy of Sciences;
* Corresponding Member of the Accademia Galileiana in Padua (Italy)
* Member of the Scientific Advisory Board of the Giornale storico della letteratura italiana
* With Hans-Gert Roloff founder of the working group on the transformative reception of literary traditions in the Early Modern Period
* With Hans-Gert Roloff editor of the complete works by Johann Rist
* Director of research projects and editor of the complete dramatic works by Apostolo Zeno
* President of the Società Dante Alighieri, Vienna

## Honors and awards

* 2012 Flaiano prize
* 2011 Commendatore of the Order of Merit of the Italian Republic
* 2002 Officer of the Ordre des Palmes académiques

## Publications

* Publication list of Alfred Noe at the University of Vienna
Noe is the author of monographs, articles in scientific journals and editor of miscellanies on literary and didactic topics.
# Strum, Albania

Strum is a village and a former municipality in the Fier County, southwestern Albania. At the 2015 local government reform it became a subdivision of the municipality Roskovec. The population at the 2011 census was 7,538.
# Indre Østfold (municipality)

Indre Østfold is a municipality in the region of Indre Østfold in Østfold county. The municipality was established on 1 January 2020 by a merger of the five municipalities Askim, Eidsberg, Hobøl, Spydeberg and Trøgstad. The municipality has a total population of just under 45,000, spread out over several small towns such as Askim, Mysen, Spydeberg, Skjønhaug and Tomter. This is quite unusual for Norwegian municipalities.

## Notable people
### Public service and public thinking

* Haakon IV of Norway (1204 in Eidsberg – 1263), King of Norway 1217–1263
* Jacob Nicolai Wilse (1736–1801), parish priest in Spydeberg and Eidsberg
* Nils Christian Frederik Hals (1758 in Eidsberg – 1838 in Trøgstad), lieutenant colonel, commanded and surrendered Fredrikstad Fortress
* Olai Pedersen Wiig (1802 in Trøgstad – 1887)‚ politician, mayor of Trøgstad 1844 to 1847
* Halvor Heyerdahl Rasch (1805 in Eidsberg – 1883), zoologist and academic
* Thea Foss (1857 in Eidsberg – 1927), founded Foss Maritime, the real-life inspiration for Tugboat Annie
* Emma Hjorth (1858 in Hobøl – 1921), founder of the Emma Hjorth Home [no], the country's first large institution for people with intellectual disabilities
* Nordal Wille (1858 in Hobøl – 1924), botanist
* Adam Hiorth (1879 in Spydeberg – 1961), barrister and playwright
* Olga Bjoner (1887 in Askim – 1969), journalist and Nazi politician
* Jørgen Adolf Lier (1906–1994), politician, mayor of Askim several times
* Anton Skulberg (1921–2012), scientist and politician, mayor of Spydeberg 1963–1967
* Dagfinn Føllesdal (born 1932 in Askim), Norwegian-American philosopher
* Oddbjørn Engvold (born 1938 in Askim), astronomer
* Erik Mollatt (born 1941), businessperson, lives in Hobøl

### The arts

* Enevold Thømt (1878 in Askim – 1958), decorative painter inspired by Norwegian folk art
* Kirsten Sørlie (1926 in Askim – 2013), actress and stage director
* Vidar Sandem (born 1947 in Trøgstad), actor, playwright and theatre director
* Jan Garbarek (born 1947 in Mysen), jazz saxophonist
* Cecilie Løveid (born 1951 in Mysen), novelist, poet, playwright and writer of children's books
* Rune Rudberg (born 1961 in Trøgstad), singer of dansband music
* Lene Alexandra (born 1981 in Trøgstad), singer, TV personality and model
* Jon Audun Baar (born 1986 in Tomter, Hobøl), jazz drummer.

### Sport

* Brothers Henning Solberg (born 1973) and Petter Solberg (born 1974), former professional rallycross drivers, born in Askim and grew up in Spydeberg
* Jens Kristian Skogmo (born 1987 in Askim), footballer with 285 club caps
* Vibeke Skofterud (born 1980 in Askim), Olympic Gold medallist in cross-country skiing
# Two Divided by Love

"Two Divided by Love" is a 1971 hit song by The Grass Roots. It was the first single released from their sixth studio album, Move Along.
The song reached number 16 on the US Billboard Hot 100 and number 2 in Canada.

## Chart performance
### Weekly charts

| Chart (1971) | Peak position |
| Australia Kent Music Report | 64 |
| Canada RPM Top Singles | 2 |
| US Billboard Hot 100 | 16 |
| US Billboard Easy Listening | 37 |
| US Cash Box Top 100 | 8 |
| US Record World | 11 |

### Year-end charts

| Chart (1971) | Rank |
| Canada | 34 |

## Personnel

* Jimmie Haskell – horns arrangement
* Phil Kaye – engineering
# Barrier function

In constrained optimization, a field of mathematics, a barrier function is a continuous function whose value increases to infinity as its argument approaches the boundary of the feasible region of an optimization problem. Such functions are used to replace inequality constraints by a penalizing term in the objective function that is easier to handle. A barrier function is also called an interior penalty function, as it is a penalty function that forces the solution to remain within the interior of the feasible region.
The two most common types of barrier functions are inverse barrier functions and logarithmic barrier functions. Resumption of interest in logarithmic barrier functions was motivated by their connection with primal-dual interior point methods.

## Motivation

Consider the following constrained optimization problem:
    minimize f(x)
    subject to x ≤ b
where b is some constant. If one wishes to remove the inequality constraint, the problem can be reformulated as
    minimize f(x) + c(x),
    where c(x) = ∞ if x > b, and zero otherwise.
This problem is equivalent to the first. It gets rid of the inequality, but introduces the issue that the penalty function c, and therefore the objective function f(x) + c(x), is discontinuous, preventing the use of calculus to solve it.
A barrier function, now, is a continuous approximation g to c that tends to infinity as x approaches b from above. Using such a function, a new optimization problem is formulated, viz.
    minimize f(x) + μ g(x)
where μ > 0 is a free parameter. This problem is not equivalent to the original, but as μ approaches zero, it becomes an ever-better approximation.

## Logarithmic barrier function

For logarithmic barrier functions, $g(x,b)$ is defined as $-\log(b-x)$ when $x<b$ and $\infty$ otherwise (in one dimension; see below for a definition in higher dimensions). This essentially relies on the fact that $\log t$ tends to negative infinity as $t$ tends to 0.
This introduces a gradient to the function being optimized which favors less extreme values of $x$ (in this case values lower than $b$), while having relatively low impact on the function away from these extremes.
Logarithmic barrier functions may be favored over less computationally expensive inverse barrier functions depending on the function being optimized.

### Higher dimensions

Extending to higher dimensions is simple, provided each dimension is independent. For each variable $x_{i}$ which should be limited to be strictly lower than $b_{i}$, add $-\log(b_{i}-x_{i})$.

### Formal definition

Minimize $\mathbf {c} ^{T}x$ subject to $\mathbf {a} _{i}^{T}x\leq b_{i},i=1,\ldots ,m$
Assume strictly feasible: $\{\mathbf {x} |Ax<b\}\neq \emptyset$
Define logarithmic barrier $g(x)={\begin{cases}\sum _{i=1}^{m}-\log(b_{i}-a_{i}^{T}x)&{\text{for }}Ax<b\\+\infty &{\text{otherwise}}\end{cases}}$
# Abdul Kamara

Abdul Kamara is the United Nations Joint Special Representative in Darfur.

## Career

Prior to this appointment of 25 September 2014 by United Nations Secretary-General Ban Ki-moon, Mr. Kamara held several high-level positions in the African Development Bank. He served as Resident Representative in the Sudan Country Office, Manager of the Research Division and Senior Agricultural Economist. Before joining the African Development Bank, Mr. Kamara held the position of Research Scientist at the International Water Management Institute in South Africa.

## Education

Mr. Kamara graduated from the Georg-August University of Göttingen in Germany with a PH.D. in Agricultural Economics.
# Maa Balsundari

Bal Sundari Mandir, also known as Chaiti Mandir, is a temple located in Kashipur. During Navratras in March a grand fair is held here every year. The temple is renowned for its religious significance and is a popular destination for devotees seeking spiritual enlightenment drawing thousands of pilgrims and devotees from far-flung areas.
The temple derives its name from the nearby Drona Sagar and the old Ujjain fort of Kashipur town. Visitors to the temple can pay their respects to Ujjaini Devi and immerse themselves in a spiritual experience.
# Streu (Franconian Saale)

The Streu is a river of Thuringia and Bavaria, Germany.
The Streu arises in Thuringian part of the Rhön Mountains, below the Ellenbogen mountain, northwest of Melpers. It flows southeast for about 29 km (18 mi) through Ostheim to Mellrichstadt, then flows southwest for another 13 km (8.1 mi) to join the Franconian Saale at Heustreu near Bad Neustadt. From Fladungen to Mellrichstadt the Streu proceed through a valley, 2–4 km (1.2–2.5 mi) wide, between low hills. This region is known locally as the Streutal.
The Streu is too small and shallow for navigation but its lower reaches below Mellrichstadt are suitable for light boating and kayaking. The Streu occasionally floods, especially in spring when the snow melts on the Rhön Mountains. These floods are not generally destructive in the Streutal, but can contribute to more serious flooding downstream on the Franconian Saale.
# Saint-André-la-Côte

Saint-André-la-Côte (French pronunciation:) is a commune in the Rhône department in eastern France.
# Alexandri

Alexandri may refer to:

## People

* Nicolae N. Alexandri (1859-1931), Bessarabian politician
* Rabbi Alexandri, Palestinian amora
* Sara Alexandri (born 1913), Russian artist

## Books

* Anabasis Alexandri, ancient Greek manuscript
* Itinerarium Alexandri, Latin manuscript
# List of number-one singles of 2003 (Ireland)

The following is a list of the IRMA's number-one singles of 2003.
| Issue Date | Song | Artist |
| 4 January | "Lose Yourself" | Eminem |
| 11 January | "Sound of the Underground" | Girls Aloud |
| 18 January | "Sound of the Underground" | Girls Aloud |
| 25 January | "Sound of the Underground" | Girls Aloud |
| 1 February | "All the Things She Said" | T.A.T.u. |
| 8 February | "All the Things She Said" | T.A.T.u. |
| 15 February | "All the Things She Said" | T.A.T.u. |
| 22 February | "All the Things She Said" | T.A.T.u. |
| 1 March | "Beautiful" | Christina Aguilera |
| 8 March | "Beautiful" | Christina Aguilera |
| 15 March | "Beautiful" | Christina Aguilera |
| 22 March | "Beautiful" | Christina Aguilera |
| 29 March | "Tonight" | Westlife |
| 5 April | "A Better Plan" | Simon Casey |
| 12 April | "A Better Plan" | Simon Casey |
| 19 April | "A Better Plan" | Simon Casey |
| 26 April | "In da Club" | 50 Cent |
| 3 May | "We've Got the World" | Mickey Harte |
| 10 May | "We've Got the World" | Mickey Harte |
| 17 May | "We've Got the World" | Mickey Harte |
| 24 May | "We've Got the World" | Mickey Harte |
| 31 May | "We've Got the World" | Mickey Harte |
| 7 June | "Ignition" | R. Kelly |
| 14 June | "Ignition" | R. Kelly |
| 21 June | "Ignition" | R. Kelly |
| 28 June | "May We Never Have to Say Goodbye" | Ronan Tynan and Rita Connolly |
| 5 July | "May We Never Have to Say Goodbye" | Ronan Tynan and Rita Connolly |
| 12 July | "Crazy in Love" | Beyoncé featuring Jay-Z |
| 19 July | "Crazy in Love" | Beyoncé featuring Jay-Z |
| 26 July | "Crazy in Love" | Beyoncé featuring Jay-Z |
| 2 August | "Crazy in Love" | Beyoncé featuring Jay-Z |
| 9 August | "Fly on the Wings of Love" | XTM |
| 16 August | "Fly on the Wings of Love" | XTM |
| 23 August | "Breathe" | Blu Cantrell featuring Sean Paul |
| 30 August | "Breathe" | Blu Cantrell featuring Sean Paul |
| 6 September | "Where Is the Love?" | The Black Eyed Peas |
| 13 September | "Where Is the Love?" | The Black Eyed Peas |
| 20 September | "Where Is the Love?" | The Black Eyed Peas |
| 27 September | "Where Is the Love?" | The Black Eyed Peas |
| 4 October | "Where Is the Love?" | The Black Eyed Peas |
| 11 October | "Where Is the Love?" | The Black Eyed Peas |
| 18 October | "Where Is the Love?" | The Black Eyed Peas |
| 25 October | "Where Is the Love?" | The Black Eyed Peas |
| 1 November | "Where Is the Love?" | The Black Eyed Peas |
| 8 November | "Be Faithful" | Fatman Scoop featuring The Crooklyn Clan |
| 15 November | "Me Against the Music" | Britney Spears featuring Madonna |
| 22 November | "Mandy" | Westlife |
| 29 November | "Mandy" | Westlife |
| 6 December | "Mandy" | Westlife |
| 13 December | "Shut Up" | The Black Eyed Peas |
| 20 December | "Leave Right Now" | Will Young |
| 27 December | "Leave Right Now" | Will Young |
# Two Dogs

Two Dogs was a ready-to-drink beverage that was first introduced in Australia in 1993 and went on to become available throughout the world. It was a lemon flavoured alcoholic beverage that is widely considered to have been the "world’s first brewed alcoholic lemonade" (despite the pre-existence of traditional drinks like sima), paving the way for similar products such as Hooper's Hooch and Mike's Hard Lemonade.
Two Dogs was created in 1993 by the South Australian brewer Duncan MacGillivray. The tale behind the drink says that MacGillivray, an owner of a small brewery and pub in South Australia, was having a beer with some friends who owned a lemon farm. They mentioned that they didn't know what to do with all their lemons that they couldn't sell due to size. Duncan said "I'll try brewing them." He soon had a truck of lemons on his hands and went to work brewing them. The result was a drink that started selling pretty well. Now Duncan was faced with marketing and selling the beer and had to come up with a name. All he could think of was the punch line to a joke he had heard. Thus Two Dogs brewing company was born. There was a "Why Do You Ask?" on the bottle. This was also part of the joke.
The product was acquired by the French alcoholic beverage company Pernod Ricard in 1995, who owned the brand until 2006, when it was sold to the Kirin Brewery Company of Japan.
Two Dogs was brought to the United Kingdom in 1995, where the rights to manufacture and distribute the product were originally owned by the cider maker Merrydown, but the distribution rights were sold to Scottish Courage in 1997.
# Barnsley (disambiguation)

Barnsley is a market town in South Yorkshire, England.
Barnsley may also refer to:

## Places
### in England

* Metropolitan Borough of Barnsley, a local government district in South Yorkshire
* Barnsley (UK Parliament constituency), South Yorkshire
* Barnsley, Gloucestershire, a village
* Barnsley, Shropshire, a village
* Barnsley Manor, a manor house on the Isle of Wight

### Elsewhere

* Barnsley, New South Wales, Australia
* Barnsley, Manitoba, Canada
* Barnsley, Kentucky, United States

## People

* Barnsley (surname)

## Science
### Mathematics

* Barnsley fern, a fractal named after the British mathematician Michael Barnsley

## Other
### in South Yorkshire, England

* Barnsley Building Society
* Barnsley Canal
* Barnsley F.C., a professional football club
* Barnsley (speedway), a speedway team
# Tympanocryptis houstoni

Tympanocryptis houstoni, also known as Houston's earless dragon or Nullarbor earless dragon, is one of a documented species of a relatively small dragon belonging to the genus Tympanocryptis.

## Habitat

This terrestrial species is found in the low, arid shrublands, and saltbush and bluebush flatlands of South Australia and Western Australia. It occupies chenopod shrublands on clay soils of the Nullarbor Plain.

## Description

Snout-to-vent length is 6 cm on average.

## Etymology

Tympanocryptis: 'hidden ear' Houstoni: Presumably named after T.E. Houston, author of Dragon lizards and Goannas of South Australia and the first to recognise the distinctiveness of this taxon.