OpenLLM-France/wikimedia huggingface dataset:
# Ayano Yamane

Ayano Yamane (やまね あやの or 山根 綾乃, Yamane Ayano) is a Japanese josei manga artist, known for specializing in yaoi manga. She debuted as a professional manga artist in 1996 and since then has published several yaoi series and illustrated many light novels. Ayano Yamane is known for her humour and detailed art. She is one of the top selling yaoi manga artists in Japan. Her most successful work is the Finder Series.

## Works
### Manga

* The Strength of Pure Soul (強がりのPure Soul, Tsuyogari no Pure Soul) (2000)
* Like a Hero (ヒーローみたいに, Hero Mitai ni) (b-Boy Zips, 2000)
* Double Face (ダブルフェイス) (Drap, 2001)
* Lock Out! (LOCK OUT!) (Chara Selection, 2002)
* Finder (ファインダーシリーズ, Faindā Shirīzu) (Biblos → Libre Publishing, 2002-present)
* A Foreign Love Affair (異国色恋浪漫譚, Ikoku Irokoi Romantan), (Core Magazine, 2003)
* Crimson Spell (クリムゾン・スぺル), (Tokuma Shoten, 2004-2005)
* Koisuru Finder no Hyouteki (恋するファインダーの標的) ( (Magazine Be x Boy, 2009)
* Koi wo Suru DNA + (恋するDNA＋) (2010)
In 2010, Digital Manga Publishing licensed Finder Series in English. From 2007 to 2008, Kitty Media held the North American license of Crimson Spell, but in 2013 SuBLime Manga acquired the rights to publish this title. 801 Media has licensed A Foreign Love Affair.

### Light Novel Illustration

* Finder no Hyouteki (ファインダーの標的) (b-Boy Phoenix, 2007) Story & Art
* Shousetsu Finder no Rakuin (小説 ファインダー烙印) (2012) Art

### Artbooks

* Artbook: Yamane Ayano Illustrations - Aya (やまねあやのイラスト集 ｢絢｣), Biblos, 2004

### Anime Adaptations

* A Foreign Love Affair (異国色恋浪漫譚, Ikoku Irokoi Romantan), (OVA, PrimeTime, 2007-2008, 2 episodes)
* You're My Love Prize (ファインダーシリーズ, Finder Series) (OVA, GARDEN LODGE, 2012-2015, 2 episodes)
# Ayquina

Ayquina (also spelled as Aiquina) is a village located on the northern flank of Salado River Canyon in the Calama commune of the El Loa Province in Chile's Antofagasta Region. It sits at an elevation of 2,980 m (9,777 ft) above sea level. The festival of Our Lady of Guadalupe of Ayquina is the most important religious festival in the area.
Cerro Paniri, a stratovolcano, plays an important role in the local culture and beliefs. On September 1, 1998, the city, along with Toconce, was added to the UNESCO World Heritage Tentative List for its universal cultural importance.
Much of the village's architecture has a pre-Columbian flavor, which is given by its thatched roofs and walls of limestone rubble.
There are agricultural terraces close to the village, which are located along the Salado River Canyon and cover an area of approximately 0.1 km$^2$ (0.039 sq mi).
# Axial chirality

In chemistry, axial chirality is a special case of chirality in which a molecule contains two pairs of chemical groups in a non-planar arrangement about an axis of chirality so that the molecule is not superposable on its mirror image. The axis of chirality (or chiral axis) is usually determined by a chemical bond that is constrained against free rotation either by steric hindrance of the groups, as in substituted biaryl compounds such as BINAP, or by torsional stiffness of the bonds, as in the C=C double bonds in allenes such as glutinic acid. Axial chirality is most commonly observed in substituted biaryl compounds wherein the rotation about the aryl–aryl bond is restricted so it results in chiral atropisomers, as in various ortho-substituted biphenyls, and in binaphthyls such as BINAP.
Axial chirality differs from central chirality (point chirality) in that axial chirality does not require a chiral center such as an asymmetric carbon atom, the most common form of chirality in organic compounds. Bonding to asymmetric carbon has the form Cabcd where a, b, c, and d must be distinct groups. Allenes have the form abC=C=Ccd and the groups need not all be distinct as long as groups in each pair are distinct: abC=C=Cab is sufficient for the compound to be chiral, as in penta-2,3-dienedioic acid. Similarly, chiral atropisomers of the form abC−Ccd may have some identical groups (abC−Cab), as in BINAP.

## Nomenclature

The enantiomers of axially chiral compounds are usually given the stereochemical labels (R$_a$) and (S$_a$), sometimes abbreviated (R) and (S). The designations are based on the same Cahn–Ingold–Prelog priority rules used for tetrahedral stereocenters. The chiral axis is viewed end-on and the two "near" and two "far" substituents on the axial unit are ranked, but with the additional rule that the two near substituents have higher priority than the far ones.

## Helical chirality

The chirality of a molecule that has a helical, propeller, or screw-shaped geometry is called helicity or helical chirality. The screw axis or the D$_n$, or C$_n$ principle symmetry axis is considered to be the axis of chirality. Some sources consider helical chirality to be a type of axial chirality, and some do not. IUPAC does not refer to helicity as a type of axial chirality.
Enantiomers having helicity may labeled by using the prefix notation (P) ("plus") or Δ (from Latin dexter, "right") for a right-handed helix, and (M) ("minus") or Λ (Latin levo, "left") for a left-handed helix. The P/M or Δ/Λ terminology is used particularly for molecules that actually resemble a helix, such as the helicenes. This notation can also be applied to non-helical structures having axial chirality by considering the helical orientation of the Cahn–Ingold–Prelog group rankings of the "front" groups compared to the "back", when viewed from either direction along the axis.
# Ağdaş, Jalilabad

Ağdaş (also, Agdash) is a village and municipality in the Jalilabad Rayon of Azerbaijan. It has a population of 2,354.
# Income tax in Singapore

Income tax in Singapore involves both individual income tax and corporate income tax. Income earned both inside and outside the country for individuals and corporate entities is taxed

## Individual income tax

Individual income tax in Singapore is payable on an annual basis, it is currently based on the progressive tax system (for local residents and tax residents), with taxes ranging from 0% to 22% since Year of Assessment 2017. The Year of Assessment (YA) is based on the calendar year commencing 1 January to 31 December, and is payable on a preceding year basis, whereby taxes payable per year of assessment is based on income earned in the preceding calendar year.
Taxation is based on the source principle, in which only income earned at source, in this case in Singapore, or those derived from overseas but received in Singapore, are taxable. Any income arising from sources outside Singapore and received in Singapore on or after 1 January 2004 by an individual (other than partners of a partnership) is exempt from tax. This system has the potential to allow for tax avoidance practiced by individuals who derive income from abroad, gain tax exemptions via their non-resident status there, and use this income outside Singapore. Expatriates and foreign workers in Singapore are also liable for paying income tax.

## Corporate income tax

Corporate income tax like individual income tax is payable on an annual basis. However, foreign income earned by a Singapore company may require dual taxation once in the income origin country and in Singapore. In such a case, companies can claim Foreign Tax Credit (FTC) payable on the same income. As companies are taxed only on the preceding year, there is a need for business owners to truly understand the difference between "year of assessment" and "basis period".
Companies are taxed at a flat rate of 17% of their chargeable income. This applies to both local and foreign companies.
Foreign-sourced dividends, foreign branch profits and foreign-sourced service income remitted into Singapore on or after 1 June 2003 by a Singapore resident company will be tax exempt if:
* the headline tax rate of the foreign country from which income is received is at least 15 percent in the year the income is received, and
* the foreign income had been subjected to tax in the foreign country from which it was received.
# Aşağı Mərcanlı

Aşağı Mərcanlı is a village in the Jabrayil Rayon of Azerbaijan.
# Aşağı Qaragüvəndli

39°43′09″N 47°55′01″E﻿ / ﻿39.71917°N 47.91694°E﻿ / 39.71917; 47.91694
Aşağı Qaragüvəndli (also, Ashaga Karakyuvendikly and Ashagy Karagyuvyandli) is a village in the Imishli Rayon of Azerbaijan.
# B. Burinbeki

B. Burinbeki (February 26, 1928 - October 11, 2009) was a modern Mongol poet. He was born to a poor family in Baarin Right Banner, Joo Oda League, Inner Mongolia, only received several years of basic education. His mother was a folk singer. In 1948 he attend the Communist movement, and entered the Jinchareliao Union University to study literature and art in the same year. Burinbeki mainly writes in Mongolian. His poetry collections published include Hello Spring, Gold season, Fireworks of life, Phoenix, Fountain and Poems of Ba Burinbeki. He also wrote several poetry criticism books such as Notes of a poet seeking heartfelt wishes, Mongolian Poetry Aesthetics, Poetics of Mongolian epic and so on.
# Ağcalar, Pasinler

Ağcalar is a neighbourhood in the municipality and district of Pasinler, Erzurum Province in Turkey. Its population is 204 (2022).
# Ağcaşar, Köprüköy

Ağcaşar is a neighbourhood in the municipality and district of Köprüköy, Erzurum Province in Turkey. Its population is 678 (2022).
# Hyposmocoma divisa

Hyposmocoma divisa is a species of moth of the family Cosmopterigidae. It was first described by Lord Walsingham in 1907. It is endemic to the Hawaiian island of Kauai.
# Lucanaspis

Lucanaspis is a genus of mites in the family Laelapidae.

## Species

* Lucanaspis brachypedes Costa, 1971
# 2012 Aberto de Tênis do Rio Grande do Sul – Doubles

Marcelo Demoliner and João Souza won the final 6–3, 3–6, [10–7] against Simon Greul and Alessandro Motti.

## Seeds

* Juan Sebastián Cabal / Rubén Ramírez Hidalgo (quarterfinals)
* Marcelo Demoliner / João Souza (champions)
* Nikola Mektić / Antonio Veić (quarterfinals)
* André Ghem / Diego Matos (quarterfinals)

## Draw
### Key

* Q = Qualifier
* WC = Wild card
* LL = Lucky loser
* Alt = Alternate
* SE = Special exempt
* PR = Protected ranking
* ITF = ITF entry
* JE = Junior exempt
* w/o = Walkover
* r = Retired
* d = Defaulted
* SR = Special ranking

### Draw

| First round | First round | First round | First round | First round | Quarterfinals | Quarterfinals | Quarterfinals | Quarterfinals | Quarterfinals | Semifinals | Semifinals | Semifinals | Semifinals | Final | Final | Final | Final | Final |
| 1 | JS Cabal R Ramírez Hidalgo | 7$^7$ | 7 | | | | | | | | | | | | | | | |
| | A González W Odesnik | 6$^4$ | 5 | | 1 | JS Cabal R Ramírez Hidalgo | 4 | 5 | | | | | | | | | | |
| | S Greul A Motti | 6 | 7 | | | S Greul A Motti | 6 | 7 | | | | | | | | | | |
| | J Reister A Ungur | 2 | 5 | | | | | | | | S Greul A Motti | 7 | 7 | | | | | |
| 4 | A Ghem Diego Matos | 6 | 6 | | | | | | | | P Červenák A Satschko | 5 | 2 | | | | | |
| | A Haider-Maurer T Schoorel | 1 | 3 | | 4 | A Ghem Diego Matos | 2 | 1 | | | | | | | | | | |
| | P Červenák A Satschko | 4 | 7$^7$ | [10] | | P Červenák A Satschko | 6 | 6 | | | | | | | | | | |
| | B Pašanski F Škugor | 6 | 6$^5$ | [8] | | | | | | | | | | | S Greul A Motti | 3 | 6 | [7] |
| | G Clezar L Kirche | 6 | 3 | [14] | | | | | | | | | | 2 | M Demoliner J Souza | 6 | 3 | [10] |
| WC | E Dischinger Gabriel Friedrich | 4 | 6 | [12] | | G Clezar L Kirche | 2 | 7$^7$ | [11] | | | | | | | | | |
| | T Alves J Silva | 6 | 3 | [4] | 3 | N Mektić A Veić | 6 | 6$^2$ | [9] | | | | | | | | | |
| 3 | N Mektić A Veić | 2 | 6 | [10] | | | | | | | G Clezar L Kirche | 0$^r$ | | | | | | |
| WC | R-A Grilli C Salamanca | 7$^8$ | 4 | [6] | | | | | | 2 | M Demoliner J Souza | 2 | | | | | | |
| | F de Paula R Hocevar | 6$^6$ | 6 | [10] | | F de Paula R Hocevar | 3 | 2 | | | | | | | | | | |
| WC | T Monteiro F Neis | 2 | 2 | | 2 | M Demoliner J Souza | 6 | 6 | | | | | | | | | | |
| 2 | M Demoliner J Souza | 6 | 6 | | | | | | | | | | | | | | | |
# Kedgwick

Kedgwick may refer to:
* Kedgwick, New Brunswick, a rural community in Restigouche County, New Brunswick
* Kedgwick River, a body of water in New Brunswick
# Association of Ghana Industries

Association of Ghana Industries (AGI) is the umbrella body that regulates the activities of industries in Ghana. The body also lobbies the Government of Ghana on issues that affect industries in the country.

## Industrial conference in China

The association, together with the Qingdao Cross border E-commerce Association, arranged a corporate and industrial partnership building convention in July 2019 in the city of Qingdao, China. Over 20 Ghanaians attended the summit whilst the Chinese delegation had more than a 100 members. The conference included factory visits to firms in Qingdao. There was also business trip to Zaozhuang to seek industrial opportunities in the Shandong Province.
# Children of No Importance

Children of No Importance or The Illegitimate (German: Die Unehelichen) is a 1926 German silent drama film directed by Gerhard Lamprecht and starring Bernhard Goetzke, Margarete Kupfer and Elsa Wagner. It was part of the series of Enlightenment films produced in Weimar Germany, examining social issues such as illegitimate children.

## Plot

A socially aware melodrama delves into the lives of three underprivileged children, each born out of wedlock, residing with foster parents who fail to provide adequate care. The narrative explores the destinies that await these children amidst their challenging circumstances.

## Cast

* Bernhard Goetzke
* Margarete Kupfer
* Elsa Wagner
* Jaro Fürth
* Ralph Ludwig
* Fee Wachsmuth
* Margot Misch
* Fred Grosser
* Hermine Sterler
* Max Maximilian
* Eduard Rothauser
* Lili Schoenborn-Anspach
* Paul Bildt
* Käthe Haack
* Hugo Flink
* Ernst Behmer
* Karl Platen
* Trude Lehmann
# British Energy Efficiency Federation

The British Energy Efficiency Federation (BEEF) was founded in 1996 by the United Kingdom Government to provide a forum for consultation between existing industry associations in the energy sector.
# Manakara-Atsimo (district)

Manakara-Atsimo is a district of Fitovinany in Madagascar. The main city is Manakara.

## Communes

The district is further divided into 42 communes:
* Ambahatrazo
* Ambahive
* Ambalaroka
* Ambalavero
* Ambila
* Amboanjo
* Ambohitsara M
* Amborondra
* Ambotaka
* Ampasimanjeva
* Ampasimboraka
* Ampasipotsy
* Analavory
* Anorombato
* Anosiala
* Anteza
* Bekatra
* Fenomby
* Lokomby
* Mahabako
* Mahamaibe
* Manakara
* Mangatsiotra
* Marofarihy
* Mavorano
* Mitanty
* Mizilo Gara
* Nihaonana
* Onilahy
* Sahanambohitra
* Saharefo
* Sahasinaka
* Sakoana
* Sorombo
* Tataho
* Vatana
* Vinanitelo
* Vohilava
* Vohimanitra
* Vohimasina Nord
* Vohimasina Sud
* Vohimasy

## Rivers

* the Manakara River
* the Faraony River

## Infrastructure

The district is crossed by the National Road 12, as well as the Fianarantsoa-Côte Est railway.
# Manakara Airport

Manakara Airport (IATA: WVK, ICAO: FMSK) is an airport in Manakara, Fitovinany, Madagascar, located on the east coast on the island.
The Fianarantsoa-Côte Est railway crosses the runway of this airport, making it is one of only a few airports in the world that crosses a live railway line. The other two airports are Peshawar Airport in Pakistan and Gisborne Airport in New Zealand.
# Cransley Hall

Cransley Hall is a Grade II* listed country manor house in the village of Great Cransley, near Kettering in Northamptonshire. It is set in its own grounds which include a lake created by monks in the fifteenth century. Originally built in around 1580, the Hall has over fifteen bedrooms and ornately decorated reception rooms, including Italianate plasterwork in the dining room.
The Hall was originally built by Dame Alice Owen, widowed three times, latterly to Judge Thomas Owen. Following his death she left her home in Islington, London, and moved to Cransley Hall. Owen also founded Dame Alice Owen's School.
The Hall bears the arms of later owners, Sir Thomas Cecil (c.1595) and Sir Henry Robinson (d. 1727).
It passed to the Rose family in 1791, remaining in their hands till 1904.
# Desert Rain (song)

"Desert Rain" is the third single by Romanian musician and producer Edward Maya following his international hit "Stereo Love" and "This Is My Life". The music is adapted from a traditional Romanian folk song titled 'Sârbă ciobănească'.

## Music video

The official music video for was uploaded to YouTube on 28 December 2010.
# Mangali

Mangali, near Badya Jattan, is a village of more than 10,000 population with 5 gram panchayat (Mangali Aklan, Mangali Surtiya, Mangali Mohabbat, Mangali Dhani and Mangali Jhara) in it, the only village in Haryana having 5 panchayat in single village, of Hisar-1 Rural Development Block, Nalwa Chaudhry (Vidhan Sabha constituency) and Hisar (Lok Sabha constituency) of Hisar District of Hisar Division in the Haryana state of India.
It is situated 166 kilometres (103 mi) from the national capital Delhi and 14 kilometres (8.7 mi) from the district headquarters Hisar on the Hisar-Tosham road.

## History
### During British Raj

Rao Shekha, a Shekhawat rajput (sub-branch of Kachwaha or Kushwaha), was the founder of Shekhawati, who originally divided Shekhawati into 33 Thikana (also called a Pargana). After him, additional thikanas were granted to the descendants of subsequent generations. Tosham Thikana was granted as a thikana by Shekhawati ruler Maharaja Mukund Singh in 1870 to Kunwar Abhaya Singh, the son of Maharaja Raj Singh II. During the Indian Rebellion of 1857, Hindu Shekhawat rajput officials of British Raj based at Tosham killed the Bhati and Ranghar Muslim Rajputs of Jamalpur and Mangali. These Hindu thakurs (Shekhawat) were granted the Thikana of Tosham as a Pargana under Shekhawati in 1870 by the British raj and Maharaja Mukund Singh for their services.

### Post-independence

After Independence of India in 1947, it became part of Punjab. Once Haryana was formed as a separate state in 1966, it became part of the Hisar district, state of Haryana State.

## Transportation

Mangali is connected by road with Hisar, 10 km (6.2 mi) distant. The nearest major train stations are at Hisar, Hansi, which is 14 km (8.7 mi) away, and at Bhiwani city (60 km (37 mi)).
Hisar Airport, the nearest functional airport and flying training club is 14 km (8.7 mi) away. Currently no commercial domestic or international flights from this airport. The nearest domestic and international airports are 185 km (115 mi) at Indira Gandhi International Airport at Delhi and 235 km (146 mi) at Chandigarh International Airport.

## Revenue, Agriculture, Health and Other Services

There is a Patwari (Government Land Records Officer), an Agriculture Development Officer (ADO), a Rural Health Officer (RHO), and an Anganwadi (Community Childcare) worker based at village.
# Mangalgarh

Mangalgarh may refer to:
* Mangalgarh, Bhopal, a village in the Berasia tehsil of Madhya Pradesh, India
* Mangalgarh, Samastipur, a village in the Hasanpur Tehsil of Samastipur, Bihar, India
* Mangalgad, a fort in Maharashtra near the village of Dudhanewadi
# Detainment of Pygamberdy Allaberdyev

Pygamberdy Allaberdyev is a lawyer from Turkmenistan, who was sentenced to a 6-year prison term on hooliganism charges but was released after 2 years. In May 2022, the Working Group on Arbitrary Detention at the United Nations concluded that Turkmenistan had violated international human rights law in detaining Allaberdyev, as his detention was likely related to his pro-democracy work. On December 10, 2022, he was released as part of a mass amnesty related to Turkmenistan's Day of Neutrality.

## Activism and career

Allaberdyev worked in Balkanabat for the oil and gas government office. During that time, he publicly opposed planned amendments to Turkmenistan's constitution and began planning a pro-democracy rally for 14 September 2020. Nine days before the rally was scheduled to take place, he was arrested.

## Arrest and trial

Allaberdyev was arrested after a man accosted him in a grocery store, with the man accusing him of starting the altercation. The International Commission of Jurists wrote, “This conflict is believed to be staged as a justification to detain the lawyer.” Turkmen authorities alleged that he was in contact with activists abroad, and questioned him on this issue. His house was searched. No defense lawyers were present during the interrogation or allowed to see Allaberdyev until the day of the trial. Ten lawyers refused to defend Allaberdyev in court, and he refused a government appointed lawyer. The trial, closed to Allaberdyev's relatives and the public, was held on 29 September 2020 and no witnesses were called.

## International response

Various organizations have used Allaberdyev's case to call attention to the situation of human rights in Turkmenistan.
On 14 September 2020, the International Commission of Jurists issued a statement asking for Allaberdyev's release, or for him to be charged "with a cognizable crime consistent with international human rights law." The statement emphasized that Turkmenistan is party to the International Covenant on Civil and Political Rights.
On 24 September 2020, The Council of Bars and Law Societies of Europe issued a letter expressing "serious concern" over Allaberdyev's detention.
On 22 October 2020, Human Rights Watch and nine other organizations demanded that, "Turkmenistan's authorities should immediately and unconditionally release ... [Allaberdyev, who is] imprisoned on bogus charges that appear to be in retaliation for his alleged ties with activists abroad."
In October 2021, Freedom Now and Vinson & Elkins LLP submitted a petition to the UN for Allaberdyev's release.
In July 2022, the Human Rights Institute of the International Bar Association and the non-governmental organization Lawyers for Lawyers issued a joint letter, "call[ing] upon the Turkmen authorities to immediately and unconditionally release Mr Allaberdyev, quash his conviction and accord him an enforceable right to reparation, in accordance with international law."
In 2022, the Working Group on Arbitrary Detention of the United Nations ruled that Allaberdyev's detention was in violation of international law.
# Malleco National Reserve

Malleco National Reserve is a national reserve in Araucanía Region of Chile. It was established in 1907, and covers an area of 166.23 km$^2$.
# Des Bhuai

Des Bhuai is a village in Barisal District in the Barisal Division of southern-central Bangladesh.