OpenLLM-France/wikimedia huggingface dataset:
# DDT Sky Tower

The DDT Sky Tower is an unfinished office skyscraper in Quezon City, Metro Manila, Philippines.

## Background

The DDT Sky Tower is a project of DataLand Inc. and is the first project of the company under its office spaces arm, DataLand Offices. The 60-storey building will stand on a 5,000 square meters (54,000 sq ft) land and will have a total leasable office space of 115,000 square meters (1,240,000 sq ft) reportedly the biggest in the Philippine office space industry as of mid-2019. The office spaces of the building will be divided into three zones: Low zone (16th to 27th floors), mid zone (28th zone) and high zone (43rd to 57th floors). Parking spaces is allocated to the building's 3rd to 13th floors and three basement levels with 1,122 parking slots above ground and 312 parking slots underground. The first two floors are allotted for retail space and the 14th floor will host a food court for the employees of the building's tenants. The building has accreditation from the Philippine Economic Zone Authority and LEED certification is being aspired for the building.

## Delay

On 2022, the construction of the DDT Sky Tower was delayed, because it stays on the 2nd or 3rd floor for many months. Soon, it was confirmed that it will become a mixed-use development called the 947 Sky Towers to be launched in 2023.
# Simona Borioni

Simona Borioni (born 7 January 1971) is an Italian theater and film actress.

## Life and career

Born in Rome, Borioni studied singing and theater and followed acting workshops held by, among others, Susan Strasberg and Giorgio Albertazzi. She began his acting career in 1992, being mainly active on television where she appeared in several TV-series including Don Matteo, Carabinieri, Le ragazze di Piazza di Spagna, Camera Cafe and the Canale 5 soap opera Vivere. She also appeared in films, including works by Tinto Brass and Giuseppe Piccioni.

## Selected filmography

* Graffiante desiderio (1993)
* Senso '45 (2002)
* Le ultime 56 ore (2010)
* La bella società (2010)
* Una notte da paura (2011)
* Il camionista (2016)

### TV

* Distretto di Polizia 3 (2002) –
* Vivere (2002–2003)
* Ho sposato un calciatore (2005)
* A voce alta (2006) –
* Questa è la mia terra (2006) –
* Due imbroglioni e... mezzo! (2007–2009)
* Dottor Clown (2008)
* Il mistero del lago (2009)
* Rex (2009)
* SMS - Squadra molto speciale (2010)
* Un amore e una vendetta (2011)
* Le tre rose di Eva 2 – serie TV (2013)
* Un caso di coscienza 5 (2013)
# Employees of the Year

Employees of the Year is the debut EP from Toronto rap group The 20/20 Project. It was released by Incognito Entertainment on July 27, 2010 and marketed by URBNET Records and was produced, mixed and mastered by DjUnknown. The album features one guest appearance by Akim of Tru-Paz on the remix to the lead single "Back to Work". The EP received generally positive reviews and consistently charted in the top 10 on a number of Campus Radio Stations across Canada. It peaked #1 on Ottawa's CHUO 89.1 hip hop charts the week ending November 16, 2010.

## Track listing

| # | Title | Producer | Performer | Length |
| 1 | "Back to Work" | DjUnknown | D-Squared, Idrees | 3:07 |
| 2 | "Complicated" | DjUnknown | D-Squared, Idrees | 2:02 |
| 3 | "Explain This" | DjUnknown | D-Squared | 3:41 |
| 4 | "Rules to the Game Remix" | DjUnknown | Idrees | 2:29 |
| 5 | "Back to Work Remix" | DjUnknown | D-Squared, Akim (Tru-Paz) | 3:03 |

## Singles

* "Back to Work" (July 27, 2010)
* "Explain This" (October 12, 2010)
* "Complicated" (November 23, 2010)
# Flying Colours (airline)

Flying Colours was a charter airline in the United Kingdom that operated from 1996 until 2000.

## History

The airline began operations in the summer of 1997 with a fleet of six Airbus A320, two Airbus A321 and eleven Boeing 757-200 aircraft.
Flying Colours had several operational bases outside of its Manchester Airport headquarters, including London Gatwick Airport and Glasgow International Airport. The airline quickly established a positive reputation in the charter industry, with a fleet of newly built aircraft and new features; Flying Colours were the first airline in the UK to have LCD TV screens in the cabins of their 757s, these would fold down from the interior ceiling of the aircraft.
In 1998, then the travel agent Thomas Cook & Son acquired Flying Colours Leisure Group.
Subsequently, the in-house charter airline of Thomas Cook, Airworld, adopted the Flying Colours Airlines brand. Shortly after the takeover two ex-Airworld Airbus A321s were returned to their lessor. The airline also maintained the Airworld operating base at Bristol.
In 1999 Thomas Cook completed the acquisition of Carlson Leisure Group, who operated the charter carriers Caledonian Airways and Peach Air. This led to a complete rebrand by Thomas Cook of its growing tour operation. In 2000, Thomas Cook rebranded their charter airline operations as JMC Air, part of a new universal customer-facing brand, "JMC".
Flying Colours ordered two Airbus A330-200 aircraft to begin longhaul operations, these aircraft arrived after the JMC rebrand.
JMC Air was rebranded as Thomas Cook Airlines in 2002. Thomas Cook Airlines UK then later announced a merger with fellow Manchester-founded airline MyTravel Airways; the parent companies were scheduled to merge in June 2007 with the two airlines merging in November 2007. Thomas Cook Airlines ceased operations in September 2019, following the collapse of the parent travel agent company.
# Lokmanya Express

The Lokmanya Express is an Express train belonging to Indian Railways that run between Gorakhpur Junction and Lokmanya Tilak Terminus, Kurla (Mumbai) in India. It operates as train number 11080 from Gorakhpur Junction to Lokmanya Tilak Terminus and as train number 11079 in the reverse direction.

## Service

The 11079/Mumbai LTT - Gorakhpur Lokmanya Express (Via Barhni) has an average speed of 52 km/h and covers 1746 km in 33 hrs 40 mins. 11080/Gorakhpur - Mumbai LTT Lokmanya Express (via Barhni) has an average speed of 50 km/h and 1746 km in 34 hrs 50 mins.

## Route and halts

The important halts of the train are:
* Lokmanya Tilak Terminus
* Kalyan Junction
* Nasik Road
* Bhusaval Junction
* Khandwa Junction
* Itarsi Junction
* Habibganj
* Bhopal Junction
* Jhansi Junction
* Orai
* Kanpur Central
* Lucknow Charbagh
* Barabanki Junction
* Gonda Junction
* Balrampur
* Jharkhandi
* Tulsipur
* Barhni
* Naugarh
* Anandnagar Junction
* Gorakhpur Junction

## Coach composite

The train consists of 23 coaches :
* 1 AC II Tier
* 3 AC III Tier
* 13 Sleeper Coaches
* 4 General
* 2 Second-class Luggage/parcel van

## Traction

Both trains are hauled by a Bhusaval Loco Shed based WAP-5 electric locomotive from Kurla to Lucknow and from Lucknow it is hauled by a Gonda Loco Shed based WDM 3A diesel locomotive up til Gorakhpur.

## Direction reversal

Train Reverses its direction 1 times:
* Lucknow Charbagh
# Tedder, Florida

Tedder is a neighborhood in Deerfield Beach, Florida, was a census-designated place (CDP) in Broward County, Florida, United States. The population was 2,079 at the 2000 census. The community was originally part of Pompano Beach.

## Geography

According to the United States Census Bureau, the CDP has a total area of 0.7 square kilometres (0.27 sq mi), all land.

## Demographics

As of the 2000 census, there were 2,079 people, 508 households, and 409 families residing in the CDP. The population density was 2,866.8 people/km$^2$ (7,425 people/sq mi). There were 531 housing units at an average density of 732.2 units/km$^2$ (1,896 units/sq mi). The racial makeup of the CDP was 30.79% White, 44.59% African American, 0.35% Native American, 1.49% Asian, 6.73% from other races, and 11.35% from two or more races. Hispanic or Latino of any race were 23.12% of the population.
There were 508 households, out of which 48.8% had children under the age of 18 living with them, 51.8% were married couples living together, 18.7% had a female householder with no husband present, and 19.3% were non-families. 11.8% of all households were made up of individuals, and 2.8% had someone living alone who was 65 years of age or older. The average household size was 3.88 and the average family size was 4.10.
In the CDP, the population was spread out, with 30.6% under the age of 18, 11.2% from 18 to 24, 28.0% from 25 to 44, 19.7% from 45 to 64, and 10.5% who were 65 years of age or older. The median age was 33 years. For every 100 females, there were 103.8 males. For every 100 females age 18 and over, there were 99.9 males.
The median income for a household in the CDP was $40,069, and the median income for a family was $37,330. Males had a median income of $24,053 versus $25,913 for females. The per capita income for the CDP was $11,737. About 13.9% of families and 18.2% of the population were below the poverty line, including 20.2% of those under age 18 and 10.2% of those age 65 or over.
# Zhenzhou

Zhenzhou may refer to:
* Zhenzhou, Sichuan, a town in Junlian County, Sichuan, China
* Zhenzhou, Jiangsu, a town in Yizheng, Jiangsu, China

## Historical prefectures

* Zhen Prefecture (Jiangsu) (眞州), a prefecture between the 11th and 14th centuries in modern Jiangsu, China
* Zhen Prefecture (Hebei) (鎮州), a prefecture between the 9th and 11th centuries in modern Hebei, China
* Zhen Prefecture (Guizhou) (眞州), a prefecture between the 14th and 17th centuries in modern Guizhou, China
* Zhen Prefecture (Zhejiang) (震州), a prefecture during 6th-century Liang dynasty in modern Zhejiang, China
* Zhen Prefecture (Sichuan) (眞州), a prefecture during 8th-century Tang dynasty in modern Sichuan, China
* Zhen Prefecture (Mongolia) (鎮州), a prefecture during 11th-century Liao dynasty in modern Bulgan Province, Mongolia
* Zhen Prefecture (Hainan) (鎮州), a prefecture during 12th-century Song dynasty in modern Hainan, China
* Zhen Prefecture (Beijing) (鎮州), a prefecture during 13th-century Jin dynasty in modern Beijing, China
# György Dragomán

György Dragomán (born 10 September 1973) is a Hungarian author and literary translator. His best-known work, The White King (2005) has been translated to at least 28 languages.
He was born in Târgu Mureș (Marosvásárhely) Transylvania, Romania. In 1988, his family moved to Hungary. He attended high school in the western Hungarian city of Szombathely, then college in Budapest, getting a degree in English and Philosophy. He has received various literary awards for his writings, such as the Sándor Bródy Prize (2003).
His first novel, Genesis Undone, was published in 2002. He has become famous because of his second book, The White King, which received very favorable reviews from many influential newspapers, such as The New York Times. It is a collection of loosely connected stories told by an 11-year-old boy waiting for his father to be released from politically motivated imprisonment.
Dragomán lives in Budapest with his wife and two children.

## Works

* A pusztítás könyve, 2002 (lit. "The book of destruction" but often referred to as Genesis Undone)
* The White King, 2005 (original: A fehér király, English translation by Paul Olchvary and Doubleday/Houghton Mifflin, 2008)
* The Bone Fire, 2014 (original: Máglya, English translation by Paul Olchvary and Mariner Books, expected March 2018)
* Oroszlánkórus, 2015 (lit. "A Chorus of Lions", collection of short stories)

## Awards and honors

* 2002: Soros Fellowship
* 2002: Award for Excellence by the literary journal Mozgó Világ
* 2003: Sándor Bródy Prize
* 2006: Tibor Déry Prize
* 2006: Sándor Márai Prize
* 2006: Artisjus Prize (given by Society ARTISJUS Hungarian Bureau for the Protection of Authors' Rights)
* 2007: Attila József Prize
* 2008: Youth of March Prize (the name refers to the 1848 revolution in Hungary)
* 2010: special commendation by the literary journal Litera
* 2011: Jan Michalski Prize for Literature, The White King
* 2014: Gold Medal Prize
# Coburn, North Carolina

Coburn is an unincorporated community in Buncombe County, North Carolina, United States. Coburn is located along US 74, West of Candler and East of Canton. At one time, Coburn was a whistle stop for the Southern Railway on the Murphy Branch.
# Firth of Thames Fault

The Firth of Thames Fault is a postulated minor hinge fault along the western side of the still tectonically active Hauraki Rift which could have a length up to 220 km (140 mi) and fairly likely 150 km (93 mi). The recently identified but yet to be fully characterised 25 km long Te Puninga fault is presumably an intra-rift fault within a few kilometres of its line. Up to the discovery of the Te Puninga fault the active displacement of the rift was believed to be accommodated by the active intra-rift Kerepehi Fault.

## Geology

The fault is necessary to explain that the basement Jurassic metagreywackes that underlay the Hauraki Plains and Firth of Thames also form to the west the Hunua Range and its southern continuation, the Hapuakohe Range, with summit heights of up to 700 m (2,300 ft).
Upper Tertiary eruptive rocks, the Kiwitahi Volcanics, are also present on the western side as isolated extrusive bodies which line the western boundary of the Hauraki depression. The possibility that it is a rift edge fault for only part of its length and intra-rift for others arises as it was long ago noted that the Waikato River exits the Taupo Rift in a garben that could align with a wider Hauraki Rift at its southern end than the southern aspects of the fault line predicts.
# Food and Drug Administration (Taiwan)

The Food and Drug Administration (FDA; Chinese: 食品藥物管理署) is an agency of the Ministry of Health and Welfare of Taiwan, which is responsible for the safety and quality of food, drug, medical service and cosmetics. FDA is a regulatory member of ICH association.

## History

On 3 June 2009, the Food and Drug Administration Organization Act was promulgated. On 1 January 2010, Bureau of Food Safety, Bureau of Pharmaceutical Affairs, Bureau of Food and Drug Analysis and Bureau of Controlled Drugs were merged to form the Food and Drug Administration. On 23 July 2013, the agency was placed under the Ministry of Health and Welfare.

## Organizational structures
### Operational divisions

* Planning and research development
* Food safety
* Medicinal products
* Medical devices and cosmetics
* Controlled drugs
* Research and analysis
* Risk management

### Administrative office

* Secretariat
* Personnel
* Accounting
* Service ethics
* Information management
# Mamadapur, Bijapur

Mamadapur is a panchayat village in the southern state of Karnataka, India. Administratively, Mamadapur is under Bijapur Taluka of Bijapur district in Karnataka. The village of Mamadapur is 8.5 km by road southeast of the town of Kambagi, and 43 km by road south of the city of Bijapur.
There are three villages in the Mamadapur gram panchayat: Mamadapur, Hanchinal (PM) and Uppala-Dinni.

## Demographics

In the 2001 India census, the village of Mamadapur had a population of 3,818 with 1,913 males and 1,905 females.
In the 2011 census, the village of Mamadapur had a population of 4,641.
# Lehmer's GCD algorithm

Lehmer's GCD algorithm, named after Derrick Henry Lehmer, is a fast GCD algorithm, an improvement on the simpler but slower Euclidean algorithm. It is mainly used for big integers that have a representation as a string of digits relative to some chosen numeral system base, say β = 1000 or β = 2$^{32}$.

## Algorithm

Lehmer noted that most of the quotients from each step of the division part of the standard algorithm are small. (For example, Knuth observed that the quotients 1, 2, and 3 comprise 67.7% of all quotients.) Those small quotients can be identified from only a few leading digits. Thus the algorithm starts by splitting off those leading digits and computing the sequence of quotients as long as it is correct.
Say we want to obtain the GCD of the two integers a and b. Let a ≥ b.
* If b contains only one digit (in the chosen base, say β = 1000 or β = 2$^{32}$), use some other method, such as the Euclidean algorithm, to obtain the result.
* If a and b differ in the length of digits, perform a division so that a and b are equal in length, with length equal to m.
* Outer loop: Iterate until one of a or b is zero:
** Decrease m by one. Let x be the leading (most significant) digit in a, x = a div β$^m$ and y the leading digit in b, y = b div β$^m$.
** Initialize a 2 by 3 matrix
       $\textstyle {\begin{bmatrix}A&B&x\\C&D&y\end{bmatrix}}$ to an extended identity matrix $\textstyle {\begin{bmatrix}1&0&x\\0&1&y\end{bmatrix}},$
    and perform the euclidean algorithm simultaneously on the pairs (x + A, y + C) and (x + B, y + D), until the quotients differ. That is, iterate as an inner loop:
*   * Compute the quotients w$_1$ of the long divisions of (x + A) by (y + C) and w$_2$ of (x + B) by (y + D) respectively. Also let w be the (not computed) quotient from the current long division in the chain of long divisions of the euclidean algorithm.
*** If w$_1$ ≠ w$_2$, then break out of the inner iteration. Else set w to w$_1$ (or w$_2$).
*** Replace the current matrix
       $\textstyle {\begin{bmatrix}A&B&x\\C&D&y\end{bmatrix}}$
    with the matrix product
       $\textstyle {\begin{bmatrix}0&1\\1&-w\end{bmatrix}}\cdot {\begin{bmatrix}A&B&x\\C&D&y\end{bmatrix}}={\begin{bmatrix}C&D&y\\A-wC&B-wD&x-wy\end{bmatrix}}$
    according to the matrix formulation of the extended euclidean algorithm.
*** If B ≠ 0, go to the start of the inner loop.
** If B = 0, we have reached a deadlock; perform a normal step of the euclidean algorithm with a and b, and restart the outer loop.
** Set a to aA + bB and b to Ca + Db (again simultaneously). This applies the steps of the euclidean algorithm that were performed on the leading digits in compressed form to the long integers a and b. If b ≠ 0 go to the start of the outer loop.
# Gene Tober

Gene Tober is a former U.S. soccer player who earned three caps with the United States.
Tober's first game with the national team was in a 4–0 loss to Israel on September 25, 1968, when he came on for Adolph Bachmeier. His second game was a 5–2 loss to Haiti on October 21. His last was a 1–0 loss to Haiti two days later.
# Emilio Naudin

Emilio Naudin (23 October 1823 in Parma – 5 May 1890 in Bologna) was an Italian tenor. He is most notable for creating the role of Vasco da Gama in Meyerbeer's opera L'Africaine.

## Training and career

Emilio Naudin studied singing in Milan with Giacomo Panizza. After completing his studies, he began his career as a tenor, being particularly successful in operas by Verdi, and sang in operas by that composer as well as others at leading theatres in Italy, Spain, and England. He appeared at the Royal Opera House, London, for ten consecutive seasons between 1863 and 1872. In Paris, he sang at the Paris Opera from 1862 until 1867 in operas by Verdi, Donizetti, Mozart, and others.
The composer of French grand operas, Giacomo Meyerbeer, died before the first production of his final opera L'Africaine but left instructions in his will that the opera's leading role, of Vasco da Gama, must be created by Naudin. The tenor agreed to sing the role, in French, for an enormous fee. After his great success in that part, he sang with the Paris Opera for two more years, and then moved into Wagnerian repertoire, singing Lohengrin (in Italian) in England and Tannhäuser in Moscow.
Naudin was praised for his clear and easy to hear voice and his elegance onstage, although his powers of acting were apparently limited. He abandoned his career due to an illness which caused progressive paralysis, of which he died.
# Tedder

Tedder is a surname. Notable people with the surname include:
* Arthur Tedder, 1st Baron Tedder, British air marshal
* Constant Tedder, former Chief Executive Officer of Jagex Games Studio
* Ernest Tedder (1915–1972), English cricketer
* Henry Richard Tedder (1850–1924), English librarian
* John Tedder, 2nd Baron Tedder, professor of Chemistry
* Richard Tedder, English virologist and microbiologist
* Ryan Tedder (born 1979), American singer-songwriter
* Thomas Tedder, American immunologist
# Jaliens

Jaliens is a surname. Notable people with the surname include:
* Kenneth Jaliens (born 1957), Surinamese football coach, uncle of Kew
* Kew Jaliens (born 1978), Dutch footballer
# Aptery

Aptery is the anatomical condition of an animal completely lacking any kind of wings. An animal with this condition is said to be apterous.
Most animal species belong to and are phylogenetic descendants of apterous taxa. These groups are said to be primarily apterous. Insects that are primarily apterous belong to the subclass Apterygota.
Apterous is an adjective that means that the insect or organism is wingless and usually refers to a particular form of an insect that may have wings, or a wingless species in a group that typically has wings, e.g. many Orthoptera (grasshoppers and allies) and Hymenoptera (wasps). In some groups, one sex may be apterous while the other is winged, e.g. Mutillidae (velvet ants). In other cases, a particular form of an insect (but not all individuals) will be apterous, e.g. some Tetrigidae (pygmy grasshoppers). Wingless animals which belong to or are phylogenetic descendants of winged taxa are said to be secondarily apterous. 5% of extant Pterygota are believed to be secondarily apterous, including entire orders, such as fleas and Notoptera.
# György Dénes

György Dénes (2 July 1898 – 14 April 1962) was a Hungarian stage and film actor. He appeared in more than forty films during his career.

## Selected filmography

* Miss Iza (1933)
* Everything for the Woman (1934)
* The Students of Igloi (1935)
* The Wise Mother (1935)
* Dream Love (1935)
* St. Peter's Umbrella (1935)
* Half-Rate Honeymoon (1936)
* Be True Until Death (1936)
* Pay Up, Madam! (1937)
* All Men Are Crazy (1937)
* Help, I'm an Heiress (1937)
* 120 Kilometres an Hour (1937)
* Man Sometimes Errs (1938)
* Rosemary (1938)
* The Minister's Friend (1939)
* The Ball Is On (1939)
* Yes or No? (1940)
* The White Train (1943)
* I'll Make You Happy (1944)
* The Schoolmistress (1945)
* Renee XIV (1946)
* Without Lies (1946)
* Gala Suit (1949)
* The State Department Store (1953)