OpenLLM-France/wikimedia huggingface dataset:
# Naba Raj Lamsal

Dr. Naba Raj Lamsal (Nepali: नवराज लम्साल, born 23 July 1969) is a Nepalese poet, radio journalist, and government official. He is a director of program division of Radio Nepal. He started his poetry journey in 1984, publishing his first poem in Arunodaya paper titled Bandana.

## Early life and education

Lamsal was born and brought up in Nilkantha, Dhading in a Hindu priest family, the son of Tanka Prasad Lamsal and Hem Kumari Lamsal. He grew up listening to Sanskrit chants by his father, which influence his interest in poetry at a very young age. He moved to Kathmandu for further studies after finishing primary education in his hometown. He did his Master's Degree and PhD in Nepali Literature from Tribhuvan University, Nepal. Between 1994 and 2023 A.D., he held the position of Program Director and News Chief at Radio Nepal. From 2008 to 2016 A.D., he worked as a Correspondent for the BBC Nepali Service. He served as the Former President of the Nepali Writers' Association. He also held the position of Former Vice-President at the Nepal Press Union.
He started his professional career at Radio Nepal as a radio host in 1994.

## Awards

In 2022, he won the Madan Puraskar, Nepal's highest literary honor, for his epic Agni. The book was selected out of 299 submission.Throughout his career, he garnered several accolades, showcasing his exceptional talents. Notably, he received the prestigious Madan Puraskar in 2078 B.S. for his epic "AGNI", a testament to his literary prowess. His accomplishments also included securing first place in various national competitions such as the National Poem competition by Nepal Academy in 2059 B.S., the National Lyrical Music competition by Radio Nepal in 2058 B.S., the National Speech competition by The Reaukai Nepal in 2048 B.S., and the Dhading Literary competition held by Janata Pustakalaya, Dhading in 2049 B.S.

## Works

| Title of the book | Publisher | Date of Publication | ISBN | Awards |
| Paile Pichhe Sagarmatha: poem | Bina Pustak Sansar | 2004 | | |
| Karn: Mahakavya | United Nepal Publication | 2009 | 9937527422 | |
| Udum Udum Lagcha: folk song | Bina Pustak Sansar | 2016 | 9937619882 | |
| Dhara: Mahakavya | Aishwarya Publication | 2017 | 9937021197 | |
| Agni: Mahakavya | Book Hill Publication | 2021 | 9937753066 | Madan Puraskar 2022 |

## Countries Visited

USA, Malaysia, Thailand, France, Pakistan, India, Philippines, Qatar and China
# Gajjumata Metrobus Terminal Station

Gajjumata Metrobus Terminal Station is a Lahore Metrobus station in Gajju Matta, Punjab, Pakistan, located on Ferozepur Road, just north of Rohi Nala Road. It serves as the southern terminus of the Lahore Metrobus. The terminal consists of a series of covered platforms and a fenced off busway.
* West Platform: Passenger loading for northbound buses
* East Platform: Passenger unloading/layover for southbound buses
# Newman-O's

Newman-O's are a type of cream-filled (usually chocolate) sandwich cookie. They are made and distributed by Newman's Own, and come in many flavors such as original, hint-o-mint, chocolate crème, peanut butter, and vanilla. They are one of many sandwich cookie imitations of the original Hydrox cookie and their more popular imitator Oreo.
Newman-O’s are generally preferred by people with dietary restrictions such as vegans, jewish people who observe kosher, and people with lactose intolerance. There are also wheat-free options for people with Gluten intolerance.
The Newman-O's theme song features the following lyrics:
   "You might, m'lady, tweak my nose. You could, m'lord, tiggle my toes. But Heaven help those poor bozos, who try to filch my Newman-O's."
The theme song was sometimes played on Newman's Own commercials in the 1990s, in the background of a boy eating them.
# Tetraponera nigra

Tetraponera nigra is a species of ant of the subfamily Myrmicinae, which can be found in Borneo, Philippines, Bangladesh, India, Sri Lanka, Thailand, and China.

## Subspecies

* Tetraponera rufonigra ceylonensis (Forel, 1909)
* Tetraponera rufonigra rufonigra (Jerdon, 1851)
* Tetraponera rufonigra testaceonigra (Forel, 1903)
* Tetraponera rufonigra yeensis (Forel, 1902)
# Emperor's Return

Emperor's Return is the second release by the Swiss extreme metal band Celtic Frost. It was released in 1985 as an extended play and was their first record featuring American drummer Reid Cruickshank (a.k.a. "Reed St. Mark"). The band's bleak publicity photographs from this period had an influence on the fashion and style of the developing black metal genre. The tracks of Emperor's Return were remastered and re-released in the 1999 edition of Morbid Tales and yet again remastered and included in the 2017 edition of To Mega Therion.
Professional ratings :
| Review scores ||
| Source | Rating |
| AllMusic | |
| Collector's Guide to Heavy Metal | 6/10 |

## Personnel
### Celtic Frost

* Tom G. Warrior – guitars, vocals, effects
* Martin Ain – bass, co-producer
* Reed St. Mark – drums (except "Morbid Tales" and "Dethroned Emperor")

### Additional musicians

* Stephen Priestly – drums on "Morbid Tales" and "Dethroned Emperor"

### Production

* Andrew Loyd – producer
* Horst Müller – engineer
* Karl Walterbach – technician
* Phil Lawvere – cover art
# Down Home

Down Home may refer to:
* Down Home (film), a 1920 silent film based on a book by Frank N. Westcott starring Leatrice Joy
* Down Home (Zoot Sims album), 1960
* Down Home (Chet Atkins album), 1962
* Down Home (Sam Jones album), 1962
* Down Home (Melba Montgomery album), 1964
* Down Home (The Nashville String Band album), 1970
* Down Home (Seals and Crofts album), 1970
* Down Home (Joey Baron album), 1997
* Down Home Records, a record label founded by Norman Granz
* "Down Home" (Alabama song), a 1991 song by Alabama
* "Down Home" (Jimmie Allen song), a 2022 song by Jimmie Allen
* Down Home (TV series), an NBC sitcom
* "Down Home", a 2016 song by Brothers Osborne from Pawn Shop (album)
# Williamsford, Tasmania

Williamsford, Tasmania is the location of a former mining community, south of Rosebery, Tasmania and on the western lower reaches of Mount Read.
It was formerly reached by the North East Dundas Tramway a line which operated between 1896 and 1929.
It was also the location of the Hercules Haulage - a 2-foot gauge haulage line on the western slope of Mount Read, and the later Rosebery - Williamsford Aerial Ropeway.
The town had an Australian rules team in the Rosebery Football Association until the competition disbanded in 1963.
In 1924, Charles Whitham wrote:-
   Williamsford is the township attached to Mount Read, and is right at the foot of the steepest and longest haulage line we have... 5 miles from Rosbery by road, and 18 miles from Zeehan by tramway, and if you like rugged and wild scenery you will find it a charming place
By the late twentieth century there were no longer inhabitants of this community.
The townsite is to become the new site of a collection of conifers. These conifers have been collected over the last 15 years from a number of Southern Hemisphere countries where they are approaching extinction. The collected species of trees are considered extremely rare living examples of prehistoric conifers and to be "the best collection in the world".
# Kondinskoye Airport

Kondinskoye Airport (Russian: Аэропорт Кондинское) (IATA: KXD, ICAO: USHK) is a minor airport in Russia.
# Taimur Khan Jhagra

Taimur Saleem Khan Jhagra (born 9 November 1977) is a Pakistani politician who was the Provincial Minister of Khyber Pakhtunkhwa for Finance and Health, in office since 29 August 2018 till 18 January 2023. He had been a member of the Provincial Assembly of Khyber Pakhtunkhwa from August 2018 till January 2023.

## Early life and education

Jhagra was born on 9 November 1977 in Peshawar, Khyber Pakhtunkhwa, Pakistan. He is the son of retired federal secretary Mohammad Saleem Khan Jhagra, nephew of late PPP leader and provincial minister Iftikhar Jhagra and grandson of two influential personalities hailing from the province; Mohammad Ibrahim Khan Jhagra, who was a leading figure in the Pakistan movement, and one of the most respected political personalities in the then North West Frontier Province (NWFP); and of Ghulam Ishaq Khan, the influential bureaucrat who served as President of Pakistan between 1988 and 1993.
Jhagra received his primary education in Peshawar, at the PAF (Pakistan Air Force) Degree College School, and his secondary education at The New School Rome, Italy. After completing his pre-engineering studies, also from the PAF Degree College Peshawar, Jhagra graduated with a Bachelor of Science degree in Mechanical Engineering from the Ghulam Ishaq Khan Institute of Engineering Sciences and Technology followed by an MBA (Master of Business Administration) from the London Business School in 2008.

## Political career

Jhagra began his political career after quitting his job as partner at McKinsey & Company.
In January 2018, he joined Pakistan Tehreek-e-Insaf (PTI). Following which he was allocated PTI ticket to contest the 2018 general election from Constituency PK-73 (Peshawar-VIII) despite stiff opposition from within PTI. It was noted that at-least 33 PTI workers had applied for a ticket for Constituency PK-73 (Peshawar-VIII) many of which were locals but PTI decided to allocate the ticket to Jhagra, who is relatively unknown in the constituency.
He was elected to the Provincial Assembly of Khyber Pakhtunkhwa as a candidate of PTI from Constituency PK-73 (Peshawar-VIII) in the 2018 general election. He received 15,449 votes and defeated Aman Ullah, a candidate of Muttahida Majlis-e-Amal.
On 29 August 2018, he was inducted into the Khyber Pakhtunkhwa provincial cabinet of Chief Minister Mahmood Khan and was appointed as Provincial Minister of Khyber Pakhtunkhwa for Finance.
On February 5, 2020, he was also given the additional portfolio of Health.
Across health and finance, he has been appreciated for the breadth and depth of reform carried out, which has helped bring Khyber Pakhtunkhwa, a small province, into the limelight as the province leading on reform in the country.
# Cisano sul Neva

Cisano sul Neva (Ligurian: Cixan) is a comune (municipality) in the Province of Savona in the Italian region Liguria, located about 70 kilometres (43 mi) southwest of Genoa and about 35 kilometres (22 mi) southwest of Savona.
Located in the Val Neva, the territory of Cisano sul Neva borders those of the municipalities of Albenga, Arnasco, Balestrino, Ceriale and Zuccarello.

## Etymology

The comune gets its name from the Neva, a stram flowing down from the Ligurian Alps and crossing its territory.

## History

The town was part of the Marca Aleramica in the 10th century, and in 1091 it became a possession of Boniface del Vasto. Later it was under the Clavesana family, and in 1274 it was acquired by the commune of Albenga, which fortified it. Subsequently, it was part of the Republic of Genoa.
In the 17th century it was occupied by Savoy soldiers. In 1794–95 Cisano was the seat of fightings between Austrian and French troops. In 1815 it was annexed to the Kingdom of Sardinia, becoming part of unified Italy in 1861. The current denomination dates from 1863.

## Main sights

* Parish church of Santa Maria Maddalena (17th century).
* Romanesque church of San Calogero (11th century).
* The Castle of the Rolandi Ricci del Carretto in the frazione of Conscente (15th century).
* The so-called Saracen Tower, also outside the city, on the road towards Albenga. It is a Roman funerary monument dating around the 2nd century AD.

## Transport

Cisano is connected to Albenga and Garessio by the Provincial Road 582. It has also a railways station on the Albenga-Ventimiglia line.

## Twin towns

* Bigastro, Spain, since 2002
* Le Vigan, France, since 2002

## People

* Alessandra Mele, music artist, participant in Eurovision Song Contest 2023 for Norway
# Mwogo

Mwogo is a sector in Bugesera District, Eastern Province in Rwanda, with a population of 30,171 (2022 census) and an area of 52.36 square kilometers. It is a remote rural setting bordering Kicukiro district in north, Juru sector in the east, Nyamata and Ntarama sectors in the south. The economy is mainly based on rice farming as well as crops such as beans, potatoes, bananas and vegetables. Mwogo presents a fast and remarkable future socio-economic transformation but construction of a bridge linking it to Kicukiro district is likely to be the main game changer to materialise that potential. Strong advocacy to mobilise decision makers is needed.
# Lloyd E. Rader Sr.

Lloyd E. Rader Sr. (1906–1986) was an Oklahoma state government official. He was appointed director of the Oklahoma Department of Public Welfare (later called the Department of Human Services) in 1951, and ran it until he was forced to resign in 1982, following news media investigations, including ABC's News 20/20's "Throwaway Kids," and reports by Gannett News Service, into the abuse and resulting deaths of children in state custody; patronage; and illegal corporate hirings and abuse of the state bid system. Rader served Oklahoma longer than any other division head, and only state senator Gene Stipe served longer in Oklahoma as a politician.
Rader died on December 6, 1986, in Oklahoma City.

## Institution

The Lloyd E. Rader juvenile institution was built and named after Rader in 1972, in Sand Springs, Oklahoma. The institution was subsequently abandoned and demolished in September of 2011. The facility had a reputation for violence, with many assaults on staff and inmates.
# Ftericha

Ftericha (Greek: Φτεριχα, Turkish: Ilgaz) is a small village in Kyrenia District in Cyprus, located southeast of Karavas. It is under the de facto control of Northern Cyprus.
# Yo No Coopero Con La Dictadura

Yo No Coopero Con La Dictadura (English: I Do Not Cooperate with the Dictatorship) is a civil disobedience campaign by Cuban political opposition.
The campaign was launched by political prisoners Juan Carlos Herrera Acosta Jorge Luis García Pérez and Jose Daniel Ferrer in 2005. Activists in Cuba carry out street protests, processions, and fasts as part of this initiative. In 2007, the American political group Cuban Democratic Directorate supported an effort to boycott elections in Cuba called "No a la Farsa Electoral" (No to the Electoral Farce).
The campaign, utilizes the slogan "I do want change", and is articulated in six fundamental points: "I do not repudiate, I do not assist, I do not snitch, I do not follow, I do not cooperate, and I do not repress." Furthermore, as a symbolic gesture of non-cooperation with the Cuban regime, members of the organization cross their arms over their chests.
Multiple Cuban-American artists, such as Lissette Álvarez, Willy Chirino, Jon Secada, Paquito D'Rivera, Boncó Quiñongo, and Amaury Gutiérrez have declared their support for the campaign.
# Montréjeau

Montréjeau (French pronunciation:; Gascon: Montrejau) is a commune in the Haute-Garonne department in southwestern France. Montréjeau-Gourdan-Polignan station has rail connections to Toulouse, Pau, Bayonne and Tarbes.

## History

Montréjeau was the site of one of the French Revolution's last pitched battles between republicans and royalists. In the summer of 1799, anti-revolutionary insurrection broke out in the Haute-Garonne. For a brief time it flourished, even threatening the city of Toulouse. The Directory reacted swiftly, ordering in troops which decisively defeated the rebels at Montréjeau on 1 Fructidor Year VII (18 August 1799).
# Yongma Land

Yongma Land (Korean: 용마랜드) is a small abandoned amusement park in Yongmasan, Jungnang District, Seoul, South Korea. It operated from 1980 to 2011.

## History

Yongma Land opened in 1980 as a family-friendly amusement park. Yongma Land was a popular location for local families for the first decade after it opened. However, when Lotte World opened in 1989, people lost interest in the smaller Yongma Land. The park was renovated in 1995, with new attractions added. The park officially ceased operation in 2011 after the city revoked their license.
Rides in the park included a carousel, bumper cars, and an octopus-themed ride.

## Present Day

Though it is no longer operating as an amusement park, the area continues to attract about 50 to 60 visitors each day, such as urban explorers, cosplayers, photographers, and professionals in the video production industries. The current owner of the property allows visitors for a small fee. Money collected from visitor fees allows the owner to maintain arrested decay in the park.
Several television shows have been filmed at the park, including Cafe Minamdang, Heartless City, and Sisyphus: The Myth. K-pop groups and singers, including Crayon Pop, Dreamcatcher and Baek Ji-young, have used the park for music videos.
# Schwenheim

Schwenheim (French pronunciation: ; German: Schweinheim; Alsatian: Schwäne) is a commune in the Bas-Rhin department in Grand Est in north-eastern France. The name of the commune was officially changed from Schweinheim to Schwenheim in July 1953.
# Peak Nam Toong Temple

Peak Nam Toong Temple (Chinese: 碧南堂) (also called as Peak Nam Tong Temple) is a Chinese temple located among housing estate beside Lorong Bunga Bakawali 3 in Kota Kinabalu, Sabah, Malaysia.

## History

The temple was established in 1970 before undergoing renovation in 1982 with the temple patron deity are delivered from Anxi of Fujian Province in China.

## Features

The temple wall inside are filled with colourful drawings along with the murals of Four Heavenly Kings. Beside the main prayer building, there is a 9-storey pagoda and an octagonal shaped Tian gong shrine for the worship of Jade Emperor in the temple compound.
* Incense burner in the temple compound.
* The 9-storey pagoda seen from far.
The temple also managing a kindergarten located far from the temple area.
# Falsimargarita thielei

Falsimargarita thielei is a species of sea snail, a marine gastropod mollusk in the family Calliostomatidae.

## Description

The size of the shell varies between 8 mm and 22 mm.

## Distribution

This marine species occurs off the South Shetland Islands and the South Orkney Islands at depths between 300 m and 400 m.
# Richardson's theorem

In mathematics, Richardson's theorem establishes the undecidability of the equality of real numbers defined by expressions involving integers, π, $\ln 2,$ and exponential and sine functions. It was proved in 1968 by the mathematician and computer scientist Daniel Richardson of the University of Bath.
Specifically, the class of expressions for which the theorem holds is that generated by rational numbers, the number π, the number ln 2, the variable x, the operations of addition, subtraction, multiplication, composition, and the sin, exp, and abs functions.
For some classes of expressions generated by other primitives than in Richardson's theorem, there exist algorithms that can determine whether an expression is zero.

## Statement of the theorem

Richardson's theorem can be stated as follows:
Let E be a set of expressions that represent $\mathbb {R} \to \mathbb {R}$ functions. Suppose that E includes these expressions:
* x (representing the identity function)
* e$^x$ (representing the exponential functions)
* sin x (representing the sin function)
* all rational numbers, ln 2, and π (representing constant functions that ignore their input and produce the given number as output)
Suppose E is also closed under a few standard operations. Specifically, suppose that if A and B are in E, then all of the following are also in E:
* A + B (representing the pointwise addition of the functions that A and B represent)
* A − B (representing pointwise subtraction)
* AB (representing pointwise multiplication)
* A∘B (representing the composition of the functions represented by A and B)
Then the following decision problems are unsolvable:
* Deciding whether an expression A in E represents a function that is nonnegative everywhere
* If E includes also the expression |x| (representing the absolute value function), deciding whether an expression A in E represents a function that is zero everywhere
* If E includes an expression B representing a function whose antiderivative has no representative in E, deciding whether an expression A in E represents a function whose antiderivative can be represented in E. (Example: $e^{ax^{2}}$ has an antiderivative in the elementary functions if and only if a = 0.)

## Extensions

After Hilbert's tenth problem was solved in 1970, B. F. Caviness observed that the use of e$^x$ and ln 2 could be removed. Wang later noted that under the same assumptions under which the question of whether there was x with A(x) < 0 was insolvable, the question of whether there was x with A(x) = 0 was also insolvable.
Miklós Laczkovich removed also the need for π and reduced the use of composition. In particular, given an expression A(x) in the ring generated by the integers, x, sin x$^n$, and sin(x sin x$^n$) (for n ranging over positive integers), both the question of whether A(x) > 0 for some x and whether A(x) = 0 for some x are unsolvable.
By contrast, the Tarski–Seidenberg theorem says that the first-order theory of the real field is decidable, so it is not possible to remove the sine function entirely.
# Naamah (wife of Solomon)

Naamah (Hebrew: נַעֲמָה, romanized: Naʿămā, lit. 'pleasant; lovely') was one of the 700 wives and 300 concubines of King Solomon and mother of his heir, Rehoboam, according to both 1 Kings 14:21–31, and 2 Chronicles 12:13 in the Hebrew Bible. She was an Ammonite, and, as such, one of only two of all the Queen Mothers of Israel or Judah who was a foreigner (the other being Jezebel). She was also the only one of Solomon's wives to be mentioned, within the Hebrew Bible, as having borne a child.
Naamah is mentioned in Bava Kamma 38b wherein it states that Moses had previously been warned by God not to make war upon the Ammonites, Molech worshippers, for Naamah was to descend from them.
She was said to be the daughter of Hanun, king of the Ammonites in Greek biblical texts and rabbinical literature.

## In literature
### Literature

Naamah, a princess of Ammon, (part of present-day Jordan) who arrives in Jerusalem at age fourteen to marry King Solomon and of all his wives becomes the mother of his dynasty, is the narrator of Aryeh Lev Stollman's novel published by Aryeh Nir/Modan (Tel Aviv) in Hebrew translation under the title Divrei Y'mai Naamah (דברי ימי נעמה).

### Rabbinical literature

One legend concerning Asmodeus (see: The Story of King Solomon and Ashmedai) goes on to state that Solomon one day asked Asmodeus what could make demons powerful over man, and Asmodeus asked to be freed and given the ring so that he could demonstrate; Solomon agreed but Asmodeus threw the ring into the sea and it was swallowed by a fish. Asmodeus then swallowed the king, stood up fully with one wing touching heaven and the other earth, and spat out Solomon to a distance of 400 miles. The Rabbis claim this was a divine punishment for Solomon's having failed to follow three divine commands, and Solomon was forced to wander from city to city, until he eventually arrived in an Ammonite city where he was forced to work in the king's kitchens. Solomon gained a chance to prepare a meal for the Ammonite king, which the king found so impressive that the previous cook was sacked and Solomon put in his place; the king's daughter, Naamah, subsequently fell in love with Solomon, but the family (thinking Solomon a commoner) disapproved, so the king decided to kill them both by sending them into the desert. Solomon and the king's daughter wandered the desert until they reached a coastal city, where they bought a fish to eat, which just happened to be the one which had swallowed the magic ring. Solomon was then able to regain his throne and expel Asmodeus. The element of a ring thrown into the sea and found back in a fish's belly also appeared in Herodotus' account of Polycrates, the tyrant of Samos (c. 538–522 BCE).