OpenLLM-France/wikimedia huggingface dataset:
# Khoja, SBS Nagar

Khoja is a village in Shaheed Bhagat Singh Nagar district of Punjab State, India. It is located 17 kilometres (11 mi) away from postal head office Banga, 18 kilometres (11 mi) from Nawanshahr, 11 kilometres (6.8 mi) from district headquarter Shaheed Bhagat Singh Nagar and 100 kilometres (62 mi) from state capital Chandigarh. The village is administrated by Sarpanch an elected representative of the village.

## Demography

As of 2011, Khoja has a total number of 187 houses and population of 940 of which 489 include are males while 451 are females according to the report published by Census India in 2011. The literacy rate of Khoja is 78.69% higher than the state average of 75.84%. The population of children under the age of 6 years is 114 which is 12.13% of total population of Khoja, and child sex ratio is approximately 869 as compared to Punjab state average of 846.
Most of the people are from Schedule Caste which constitutes 53.09% of total population in Khoja. The town does not have any Schedule Tribe population so far.
As per the report published by Census India in 2011, 332 people were engaged in work activities out of the total population of Khoja which includes 307 males and 25 females. According to census survey report 2011, 97.89% workers describe their work as main work and 2.11% workers are involved in Marginal activity providing livelihood for less than 6 months.

## Education

The village has a Punjabi medium, co-ed upper primary school established in 1996. The school provide mid-day meal as per Indian Midday Meal Scheme. As per Right of Children to Free and Compulsory Education Act the school provide free education to children between the ages of 6 and 14.
Amardeep Singh Shergill Memorial college Mukandpur and Sikh National College Banga are the nearest colleges. Industrial Training Institute for women (ITI Nawanshahr) is 20 kilometres (12 mi) The village is 58 kilometres (36 mi) from Indian Institute of Technology and 52 kilometres (32 mi) away from Lovely Professional University.

## Transport

Nawanshahr railway station is the nearest train station however, Garhshankar Junction railway station is 30 kilometres (19 mi) away from the village. Sahnewal Airport is the nearest domestic airport which located 57 kilometres (35 mi) away in Ludhiana and the nearest international airport is located in Chandigarh also Sri Guru Ram Dass Jee International Airport is the second nearest airport which is 164 kilometres (102 mi) away in Amritsar.
# Naked Came the Stranger (film)

Naked Came the Stranger is an American adult erotic film released in 1975. The film was directed by Radley Metzger (as "Henry Paris") and filmed in several elaborate locations in New York City.

## Plot

Gilly, a radio host, is determined to enjoy herself with friends and acquaintances as much as her playful husband Billy. Gilly enjoys herself in several locations around New York City, including at an elaborate dress ball, an old-fashioned ballroom and on the top floor of a double-decker bus while it drives around the city.

## Cast

* Alan Marlow as Marvin Goodman
* Darby Lloyd Rains as Gilly
* David Savage as a Waiter
* Gerald Grant as Taylor
* Helen Madigan as an Actress
* Kevin Andre as Party Guy
* Levi Richards as Billy
* Mary Stuart as Phyllis
* Rita Davis as a Waitress
* Joe Negroni as Harold Harold
# Schijen

Schijen is the name of several mountain summits in Switzerland:
* Schijen (Glarus Alps)
* Schijen (Schwyzer Alps)
# Plamen Krumov

Plamen Krumov may refer to:
* Plamen Krumov (footballer born 1975), Bulgarian footballer
* Plamen Krumov (footballer born 1985), Bulgarian footballer
# Schoenwiese

Schoenwiese is a hamlet in Swift Current Rural Municipality No. 137, Saskatchewan, Canada. The hamlet is located on Highway 628 about 2 km north of Highway 379, about 15 km south of Swift Current.
# 2024 Classic Brugge–De Panne

The 2024 Classic Brugge–De Panne was a road cycling one-day race that took place on 20 March in Belgium. It was the 48th edition of the Three Days of Bruges–De Panne.

## Teams

Twenty-three teams were invited to the race, including sixteen UCI WorldTeams and seven UCI ProTeams. All but one team, Astana Qazaqstan Team, entered the maximum allowed seven riders.
UCI WorldTeams
* Alpecin–Deceuninck
* Arkéa–B&B Hotels
* Astana Qazaqstan Team
* Bora–Hansgrohe
* Cofidis
* Decathlon–AG2R La Mondiale
* EF Education–EasyPost
* Groupama–FDJ
* Intermarché–Wanty
* Lidl–Trek
* Movistar Team
* Soudal–Quick-Step
* Team Bahrain Victorious
* Team dsm–firmenich PostNL
* Team Jayco–AlUla
* UAE Team Emirates
UCI ProTeams
* Bingoal WB
* Israel–Premier Tech
* Lotto–Dstny
* Q36.5 Pro Cycling Team
* Team Flanders–Baloise
* Team TotalEnergies
* Tudor Pro Cycling Team
* Uno-X Mobility

## Summary

Jasper Philipsen of Alpecin–Deceuninck, who recently triumphed in Milan–San Remo, participated in the race, aiming to excel once again on the flat terrain suitable for sprinters like him.
From the start, a breakaway formed without much opposition from the peloton, consisting of Luca De Meester (Bingoal WB), Victor Vercouille (Team Flanders–Baloise), and Thomas Gachignard (Team TotalEnergies).
Their advantage grew to over four minutes before the chase from the main bunch intensified, with teams like Bora–Hansgrohe, Soudal–Quick-Step, Team Jayco–AlUla, and Alpecin–Deceuninck working together to reel them in.
As the kilometers passed, the gap gradually shrank, falling below a minute with 31km remaining. Gachignard made a solo break at 24km to go but was eventually caught with 21km left, as the peloton absorbed De Meester and Vercouille.
Despite being visible to the peloton, Gachignard was allowed some leeway, extending his lead to over 30 seconds. However, his advantage dwindled with 10km to go.
In the final phase of the race, Danny van Poppel had to navigate back to the front after briefly veering off-course. Soudal–Quick-Step controlled the pace into the last 500 meters before Lidl–Trek initiated the sprint.
While Sam Welsford surged ahead, Philipsen demonstrated his skill by timing his sprint perfectly, securing the victory.

## Result

Result (1–10) :
| Rank | Rider | Team | Time |
| 1 | Jasper Philipsen (BEL) | Alpecin–Deceuninck | 4h 22' 42" |
| 2 | Tim Merlier (BEL) | Soudal–Quick-Step | + 0" |
| 3 | Danny van Poppel (NED) | Bora–Hansgrohe | + 0" |
| 4 | Jason Tesson (FRA) | Team TotalEnergies | + 0" |
| 5 | Simone Consonni (ITA) | Lidl–Trek | + 0" |
| 6 | Stian Fredheim (NOR) | Uno-X Mobility | + 0" |
| 7 | Juan Sebastián Molano (COL) | UAE Team Emirates | + 0" |
| 8 | Phil Bauhaus (GER) | Team Bahrain Victorious | + 0" |
| 9 | Emilien Jeannière (FRA) | Team TotalEnergies | + 0" |
| 10 | Luca Mozzato (ITA) | Arkéa–B&B Hotels | + 0" |
# Scattering rate

A formula may be derived mathematically for the rate of scattering when a beam of electrons passes through a material.

## The interaction picture

Define the unperturbed Hamiltonian by $H_{0}$, the time dependent perturbing Hamiltonian by $H_{1}$ and total Hamiltonian by $H$.
The eigenstates of the unperturbed Hamiltonian are assumed to be
    $H=H_{0}+H_{1}\$
    $H_{0}|k\rangle =E(k)|k\rangle$
In the interaction picture, the state ket is defined by
    $|k(t)\rangle _{I}=e^{iH_{0}t/\hbar }|k(t)\rangle _{S}=\sum _{k'}c_{k'}(t)|k'\rangle$
By a Schrödinger equation, we see
    $i\hbar {\frac {\partial }{\partial t}}|k(t)\rangle _{I}=H_{1I}|k(t)\rangle _{I}$
which is a Schrödinger-like equation with the total $H$ replaced by $H_{1I}$.
Solving the differential equation, we can find the coefficient of n-state.
    $c_{k'}(t)=\delta _{k,k'}-{\frac {i}{\hbar }}\int _{0}^{t}dt'\;\langle k'|H_{1}(t')|k\rangle \,e^{-i(E_{k}-E_{k'})t'/\hbar }$
where, the zeroth-order term and first-order term are
    $c_{k'}^{(0)}=\delta _{k,k'}$
    $c_{k'}^{(1)}=-{\frac {i}{\hbar }}\int _{0}^{t}dt'\;\langle k'|H_{1}(t')|k\rangle \,e^{-i(E_{k}-E_{k'})t'/\hbar }$

## The transition rate

The probability of finding $|k'\rangle$ is found by evaluating $|c_{k'}(t)|^{2}$.
In case of constant perturbation,$c_{k'}^{(1)}$ is calculated by
    $c_{k'}^{(1)}={\frac {\langle \ k'|H_{1}|k\rangle }{E_{k'}-E_{k}}}(1-e^{i(E_{k'}-E_{k})t/\hbar })$
    $|c_{k'}(t)|^{2}=|\langle \ k'|H_{1}|k\rangle |^{2}{\frac {sin^{2}({\frac {E_{k'}-E_{k}}{2\hbar }}t)}{({\frac {E_{k'}-E_{k}}{2\hbar }})^{2}}}{\frac {1}{\hbar ^{2}}}$
Using the equation which is
    $\lim _{\alpha \rightarrow \infty }{\frac {1}{\pi }}{\frac {sin^{2}(\alpha x)}{\alpha x^{2}}}=\delta (x)$
The transition rate of an electron from the initial state $k$ to final state $k'$ is given by
    $P(k,k')={\frac {2\pi }{\hbar }}|\langle \ k'|H_{1}|k\rangle |^{2}\delta (E_{k'}-E_{k})$
where $E_{k}$ and $E_{k'}$ are the energies of the initial and final states including the perturbation state and ensures the $\delta$-function indicate energy conservation.

## The scattering rate

The scattering rate w(k) is determined by summing all the possible finite states k' of electron scattering from an initial state k to a final state k', and is defined by
    $w(k)=\sum _{k'}P(k,k')={\frac {2\pi }{\hbar }}\sum _{k'}|\langle \ k'|H_{1}|k\rangle |^{2}\delta (E_{k'}-E_{k})$
The integral form is
    $w(k)={\frac {2\pi }{\hbar }}{\frac {L^{3}}{(2\pi )^{3}}}\int d^{3}k'|\langle \ k'|H_{1}|k\rangle |^{2}\delta (E_{k'}-E_{k})$
# Science and Technology Museum railway station

Science and Technology Museum railway station (Chinese: 科工館車站; pinyin: Kēgōngguǎn Chēzhàn) is a railway and light rail station located in Sanmin District, Kaohsiung, Taiwan. It is served by Taiwan Railway and the Circular light rail line of the Kaohsiung Metro. It is located on the Pingtung line and is served by all local trains.
The station is located next to the National Science and Technology Museum, which is where the station gets its name.
# List of Canadian art awards

This list of Canadian art awards covers some of the main art awards given by organizations in Canada. Some are restricted to Canadian artists in a particular genre or from a given region, while others are broader in scope.
| Award | Sponsor | Notes |
| A. J. Casson Award | Canadian Society of Painters in Water Colour | |
| Amelia Frances Howard-Gibbon Illustrator's Award | Canadian Library Association | For outstanding illustrator of a new Canadian children's book |
| Audain Prize for the Visual Arts | Audain Foundation | |
| Canadian Awards for the Electronic & Animated Arts | (Industry) | Best video games, animation and multimedia produced in Canada |
| Canadian Cartoonist Hall of Fame | | Significant lifelong contributions to the art of cartooning in Canada |
| Dufferin Medal | Earl of Dufferin | Defunct in 1879 |
| Governor General's Awards | Governor General of Canada | see: List of Laureates of the Governor General's Award in Visual and Media Arts |
| Hnatyshyn Foundation Visual Arts Awards | Hnatyshyn Foundation | Mid-career Canadian visual artists and curators. |
| Joseph Plaskett Foundation Award | Joseph Plaskett Foundation Royal Canadian Academy of Arts | Recent or current MFA graduate student with a specialization in painting |
| Lescarbot Award | Government of Canada | People who have contributed the most to their arts community |
| Lieutenant-Governor's Award for High Achievement in the Arts | New Brunswick Arts Board | Outstanding contribution by artists to the arts in New Brunswick |
| Portia White Prize | Province of Nova Scotia | Named for Portia White, a Nova Scotian artist |
| Prix Giverny Capital | Giverny Capital | For contemporary artists of Quebec |
| Prix Paul-Émile-Borduas | Government of Quebec | Named in honour of Paul-Émile Borduas |
| RBC Canadian Painting Competition | Canadian Art Foundation | |
| Saidye Bronfman Award | Canada Council | Award for fine craft |
| Joe Shuster Award | Canadian Comic Book Creator Awards Association | |
| Sobey Art Award | Sobey Art Foundation | For young Canadian artists |
| Strathbutler Award | Sheila Hugh Mackay Foundation | For a New Brunswick visual artist. |
| The Marketer Art Competition | The Marketer Magazine | For a Canadian visual artist |
| Victor Martyn Lynch-Staunton Award | Canada Council | Canadian artists judged to be outstanding in their mid-careers |
| VIVA Awards | Jack and Doris Shadbolt Foundation | British Columbian mid-career artists |
| Doug Wright Award | Toronto Comic Arts Festival | Canadian cartoonists |
| Toronto Arts Foundation Award | Toronto Arts Foundation | presented to artists, cultural leaders and businesses in recognition of artistic excellence |
# Schoch line

In geometry, the Schoch line is a line defined from an arbelos and named by Peter Woo after Thomas Schoch, who had studied it in conjunction with the Schoch circles.

## Construction

An arbelos is a shape bounded by three mutually-tangent semicircular arcs with collinear endpoints, with the two smaller arcs nested inside the larger one; let the endpoints of these three arcs be (in order along the line containing them) A, B, and C. Let K$_1$ and K$_2$ be two more arcs, centered at A and C, respectively, with radii AB and CB, so that these two arcs are tangent at B; let K$_3$ be the largest of the three arcs of the arbelos. A circle, with the center A$_1$, is then created tangent to the arcs K$_1$, K$_2$, and K$_3$. This circle is congruent with Archimedes' twin circles, making it an Archimedean circle; it is one of the Schoch circles. The Schoch line is perpendicular to the line AC and passes through the point A$_1$. It is also the location of the centers of infinitely many Archimedean circles, e.g. the Woo circles.

## Radius and center of A$_1$

If r = AB/AC, and AC = 1, then the radius of A$_1$ is
    $\rho ={\frac {1}{2}}r\left(1-r\right)$
and the center is
    $\left({\frac {1}{2}}r\left(-1+3r-2r^{2}\right)~,~r\left(1-r\right){\sqrt {\left(1+r\right)\left(2-r\right)}}\right).$
# 2023 FIBA Women's Asia Cup squads

This article displays the rosters for the teams competing at the 2023 FIBA Women's Asia Cup. Each team had to submit 12 players.

## Group A
### New Zealand

An 18-player roster was announced on 11 May. The final squad was revealed on 16 June.

### South Korea

The roster was announced on 28 April.

## Group B
### Australia

A 19-player roster was announced on 23 May. The final squad was revealed on 20 June.

### Chinese Taipei

An 18-player roster was announced on 20 May 2023.

### Japan

A 21-player roster was announced on 11 May. The final squad was revealed on 9 June.

### Philippines

The roster was announced on 21 June.
# Jošava

Jošava (Cyrillic: Јошава) is a village in the municipality of Novi Grad, Republika Srpska, Bosnia and Herzegovina.
# Rinzia fimbriolata

Rinzia fimbriolata, commonly known as the Wheatbelt rinzia, is a plant species of the family Myrtaceae endemic to Western Australia.
The shrub is found in a small area of the eastern Wheatbelt region of Western Australia near Yilgarn.
# Akhal, Pulwama

Akhal is a small village in Pulwama district in the Indian union territory of Jammu and Kashmir, about six kilometres south-west of the main town of Pulwama. It is approximately 30 kilometres away from summer capital Srinagar by road. Akhal is considered the main producer of good quality apples in Pulwama district and is one of the first villages in the area to inherit high-density apple farms. The main source of income is agriculture. Akhal acquires its basic utilities from nearest villages like Rahmoo, Rajpora and Drabgam.

## Demographics

The total population stands at 862. Males: 431, females: 431, Children: 136.
The total number of households is approximately 114 according to the 2011 census.

## Transport
### Road

Akhal is connected by road to other places in Jammu and Kashmir and India by the NH 444.

### Rail

The nearest major railway stations to Akhal are Awantipora railway station and Srinagar railway station located at a distance of 20 kilometres and 31 kilometres.

### Air

The nearest airport is located in Srinagar International Airport located at a distance of 40 kilometres.
# Tamejiro Suzuki

Tamejiro Suzuki (鈴木 為次郎, Suzuki Tamejirō, May 24, 1883 - November 20, 1960) was a professional 8 dan Go player.

## Biography

Suzuki was a pupil of Iwasaki Kenzo from 1894, and later studied under Honinbo Shuei. In 1909, Suzuki defeated Kensaku Segoe in a series of 6 matches, of which he lost 2, and was promoted to the rank of 4 dan in 1912. Although he joined the Nihon Ki-in when it was founded in 1924, he left to partake in the splinter groups: the Kiseisha and the Keiinsha. In addition, he joined the Hiseikai, a tournament group of five players, with the others being Chiyotaro Onoda, Kensaku Segoe, Dohei Takabe and Karigane Junichi. Suzuki obtained the rank of 8 dan in 1942.
Suzuki's most famous pupil was Minoru Kitani, though others he tutored include Dogen Handa, Goro Suzuki, Riichi Sekiyama, Toshihiro Shimamura and Masaharu Suzuki.
# Parinari nonda

Parinari nonda is a shrub or small tree in the family Chrysobalanaceae. It occurs in northern Australia and New Guinea. The edible fruits are harvested in the wild. Common names include nonda plum, nonda tree, nunda plum and parinari.
# Reptantia

Reptantia is a clade of decapod crustaceans named in 1880 which includes lobsters, crabs and many other well-known crustaceans.

## Classification

In older classifications, Reptantia was one of the two sub-orders of Decapoda alongside Natantia, with Reptantia containing the walking forms, and Natantia containing the swimming forms (prawns, shrimp and boxer shrimp). However, in 1963 Martin Burkenroad found Natantia to be paraphyletic and invalid, and instead split Decapoda into the two sub-orders of Dendrobranchiata (prawns) and Pleocyemata. Pleocyemata contains all the members of the Reptantia (including crabs, lobsters, crayfish, and others), as well as the Stenopodidea ("boxer shrimp"), and Caridea (true shrimp). Reptantia remains a valid monophyletic grouping, but is now no longer ranked as a sub-order.

## Anatomy

The name Reptantia means "those that walk", and contains those decapods whose primary mode of locomotion is to walk along a surface using the pereiopods rather than swimming through the water with the pleopods. Despite this, many reptants are able to propel themselves through the water, and many non-reptants can and will walk.

## Systematics

The cladogram below shows Reptantia under the sub-order Pleocyemata within the larger order Decapoda, from analysis by Wolfe et al., 2019.
Reptantia comprises the following infraorders:
* Achelata (spiny, slipper, and furry lobsters)
* Polychelida (benthic crustaceans)
* Glypheidea (glypheoid lobsters)
* Astacidea (true lobsters, reef lobsters, and crayfish)
* Axiidea (mud lobsters and ghost shrimp)
* Gebiidea (mud lobsters and mud shrimp)
* Anomura (squat lobsters, hermit crabs, and relatives)
* Brachyura (true crabs)
* Crustaceans portal
# No. 9 Flying Training School RAF

No. 9 Flying Training School (9 FTS) is a former Royal Air Force flying training school that operated between 1936 and 1955.
# Nakhchivan field

Nakhchivan field is an offshore oil and gas field the Caspian Sea, Azerbaijan. It is located 90 kilometres (56 mi) south of Baku, at a depth of 400–600 metres (1,300–2,000 ft).
Nakhchivan deposit was discovered in 1960. It was prepared for drilling in 1994. In 1997, ExxonMobil and the State Oil Company of Azerbaijan Republic (SOCAR) signed a contract for the exploration of the field; however, this contract was later terminated due to the absence of significant reserves.
On 10 March 2010 it was reported that the German oil company RWE Dea signed a memorandum with SOCAR for developing the field.
According to preliminary government estimates, the Nakhchivan field may contain up to 300 billion cubic meters of natural gas and 40 million tonne of natural gas condensate.
# The Girl from Nongrim Hills

The Girl from Nongrim Hills is a 2013 fiction novel by Indian author Ankush Saikia. The book was first published on October 1, 2013, through Penguin India and is Saikia's second novel, following his 2007 book Jet City Woman and is his third published book.

## Development

Saikia came up with the idea for The Girl from Nongrim Hills after coming up with the idea of "money changing hands in a hotel room in Shillong" and came up with two of the book's characters shortly afterwards. He chose to include elements such as extortion, arms smuggling, and kidnapping as they were "only too common in the Northeast" and believed that it would "provide the basis for a good noir story". He chose to set the story in Shillong as he was familiar with the area and saw that several scenes in the book would work well with the city. He based the characters of Bok and Kitdor on several Shillong boys he knew and took Bok's enjoyment of 80s music from Saikia's own enjoyment of the music from that era. It took Saikia ten months to write The Girl from Nongrim Hills and he found the editing and resolution of the novel to be the most challenging aspects of its writing.

## Reception

Critical reception The Girl from Nongrim Hills has been mostly positive. IBNLive noted that while the book did have one inaccuracy, they found the book hard to put down and enjoyed Saikia's writing overall. The New Indian Express and Deccan Herald also gave positive reviews for The Girl from Nongrim Hills, and both papers praised the book for its characters and pacing.
# Tameiki (album)

Tameiki (Sigh) is Jun Shibata's second studio album and best-selling to date. It was released on February 26, 2003 and peaked at No. 12 in Japan.

## Track listing

* Yume (夢; Dream)
* Tonari no heya (隣の部屋; The Room Next Door)
* Kataomoi (片想い; One-Sided Love)
* Circus~Piano Solo~ (サーカス～Piano Solo～; Circus)
* Haikei, oujisama☆ (拝啓、王子様☆; Dear, Prince)
* Gekkouyoku (月光浴; Moonlight Bath)
* Utsukushii hito (美しい人; Beautiful Person)
* Nani mo nai basho-Hikigatari- (なにもない場所－弾き語り－; Empty Place: Hikigatari) $^1$
* Tameiki (ため息; Sigh)
* Tsuki no mado (月の窓; Window of the Moon)
* Mejiro no kokoro~Piano Solo~ (めじろの心～Piano Solo～; White-Eyed Heart: Piano Solo)
$^1$Hikigatari means to sing to one's own accompaniment.

## Charts

| Release | Chart | Peak position | Sales total |
| February 26, 2003 | Oricon Weekly Albums Chart | 12 | 83,503 |
# Sanne Houby-Nielsen

Sanne Houby-Nielsen (born 5 May 1960) is a Danish-Swedish archaeologist and museum director. After spending five years as director of the Swedish National Museums of World Culture (Statens museer för världskultur) in Gothenburg, since February 2015 she has headed Sweden's Nordic Museum in Stockholm.

## Early life and education

Born in Copenhagen, Houby-Nielsen was brought up partly in the capital and partly on the island of Falster. Interested in history while still young, she studied classical archaeology at the University of Copenhagen as well as in Freiburg and Cambridge. In 1992, she earned a doctorate in classical archaeology from the University of Copenhagen. During the course of her studies, Houby-Nielsen spent extended periods in the Mediterranean countries, especially Greece, Cyprus and Tunisia. In the late 1980s, she met her husband-to-be, the Swedish archaeologist Anders Andrén (born 1952). Around that time, she acquired Swedish nationality.

## Career

In 1997, Houby-Nielsen was appointed head of the Royal Cast Collection at the National Gallery of Denmark in Copenhagen. A couple of years later, she moved to Lund, Sweden, where she was a research assistant until 2000, when she became head of the Mediterranean Museum in Stockholm, as well as from 2005 head of the Museum of Far Eastern Antiquities. In 2010, she was appointed director general for all the national Swedish Museums of World Culture with headquarters at the Museum of World Culture in Gothenburg. Since February 2015 she has headed Sweden's Nordic Museum in Stockholm.