OpenLLM-France/wikimedia huggingface dataset:
# List of law schools in Austria

This is a list of faculties of law in Austria.
* Karl-Franzens-University - Rechtswissenschaftlichen Fakultät
* University of Innsbruck - Rechtswissenschaftliche Fakultät
* Johannes Kepler University - Faculty of Law, Linz
* Universität Salzburg - Rechtswissenschaftliche Fakultät
* University of Vienna - Rechtswissenschaftliche Fakultät
# Google App Maker

Google App Maker was a low-code application development tool, developed by Google Inc. as part of the G Suite family. It allowed developers or its users to build and deploy custom business apps on the web.
Launched in 2016, it was accessible to its users with any G Suite Business and Enterprise subscription and G Suite for Education edition.
Google App Maker allowed users to drag and drop widgets into a visual editor with built-in templates. The apps could be customized using HTML, CSS, JavaScript, JQuery and Google's own material design visual framework.
PC Magazine rated Google App Maker 3.5/5.
Following Google's acquisition of AppSheet, the App Maker editor and user apps was shut down on January 19, 2021. New app creation was disabled on April 15, 2020.
# Going to the Dogs

Going to the Dogs is a 1986 play by Dutch writer, artist, and television director Wim T. Schippers. It premiered on 19 September to a sell-out audience in the Stadsschouwburg in Amsterdam, with six German Shepherds, allegedly trained as actors by the Amsterdam police, as the performers. The play provoked national and international attention, and even drew protest from an animal rights group.

## Background

Schippers, who had gained a reputation as an artist creating unusual works of visual art in the 1960s (for instance, his Pindakaasvloer consisted of a floor covered in peanut butter), conceived of the idea for the play in the early 1970s, and explained that the six dogs had been acquired as puppies and had received acting lessons from the Amsterdam police. The real spectacle, he said, was "the curious fact that people will actually come to the theatre to watch dogs eating, barking, urinating, fighting, sleeping and playing".

## Plot and acting

The plot was called "familiar" in one review, and was described as "a Byzantine love story set in a rambling country manor": a young girl introduces her boyfriend to her parents, and plays up emotions like "love, jealousy, curiosity, and parental worries". The actors were prompted by "pieces of meat and cookies thrown into [sic] the appropriate direction". About the meaning of the dogs' acting, Schippers said that humans act on stage but "dogs remain normal. Thinking about that gives you a new perspective on the theater".

## Reception

The play attracted national and international attention both before and after its sold-out 19 September 1986 premiere and provoked much controversy; questions were asked in Dutch parliament about why such an absurdist play received government subsidies. Not all were positive: reportedly some people (including the theater manager) left the performance early in dismay, and an action group, "The Underdog", protested against what they saw as animal abuse.
A performance of the play was released in 2008 on the two DVD set of Schippers' television drama series Op zoek naar Yolanda (1984), along with the television productions Sans rancune (1987) and De bruine jurk (1988). In 2011, lead actress Ilja van Vinkeloord (1981–1996) was honored with a portrait in the Stadschouwburg's gallery, hung among portraits of such veteran Dutch actors as Kitty Courbois, Joop Admiraal, and Mary Dresselhuys.
# Goodmania

Goodmania is a genus of plants in the family Polygonaceae containing the single species Goodmania luteola. Its common name is yellow spinecape. It is a tiny annual herb forming small patches on the ground no more than a few centimeters high and wide. It has fuzzy club-shaped leaves and bears bright yellow flowers. The plant is native to California and Nevada.
# Goodman and Kruskal's gamma

In statistics, Goodman and Kruskal's gamma is a measure of rank correlation, i.e., the similarity of the orderings of the data when ranked by each of the quantities. It measures the strength of association of the cross tabulated data when both variables are measured at the ordinal level. It makes no adjustment for either table size or ties. Values range from −1 (100% negative association, or perfect inversion) to +1 (100% positive association, or perfect agreement). A value of zero indicates the absence of association.
This statistic (which is distinct from Goodman and Kruskal's lambda) is named after Leo Goodman and William Kruskal, who proposed it in a series of papers from 1954 to 1972.

## Definition

The estimate of gamma, G, depends on two quantities:
   * N$_s$, the number of pairs of cases ranked in the same order on both variables (number of concordant pairs),
   * N$_d$, the number of pairs of cases ranked in reversed order on both variables (number of reversed pairs),
where "ties" (cases where either of the two variables in the pair are equal) are dropped. Then
    $G={\frac {N_{s}-N_{d}}{N_{s}+N_{d}}}\ .$
This statistic can be regarded as the maximum likelihood estimator for the theoretical quantity $\gamma$, where
    $\gamma ={\frac {P_{s}-P_{d}}{P_{s}+P_{d}}}\ ,$
and where P$_s$ and P$_d$ are the probabilities that a randomly selected pair of observations will place in the same or opposite order respectively, when ranked by both variables.
Critical values for the gamma statistic are sometimes found by using an approximation, whereby a transformed value, t of the statistic is referred to Student t distribution, where
    $t\approx G{\sqrt {\frac {N_{s}+N_{d}}{n(1-G^{2})}}}\ ,$
and where n is the number of observations (not the number of pairs):
    $n\neq N_{s}+N_{d}.\,$

## Yule's Q

A special case of Goodman and Kruskal's gamma is Yule's Q, also known as the Yule coefficient of association, which is specific to 2×2 matrices. Consider the following contingency table of events, where each value is a count of an event's frequency:
| | Yes | No | Totals |
| Positive | a | b | a+b |
| Negative | c | d | c+d |
| Totals | a+c | b+d | n |
Yule's Q is given by:
    $Q={\frac {ad-bc}{ad+bc}}\ .$
Although computed in the same fashion as Goodman and Kruskal's gamma, it has a slightly broader interpretation because the distinction between nominal and ordinal scales becomes a matter of arbitrary labeling for dichotomous distinctions. Thus, whether Q is positive or negative depends merely on which pairings the analyst considers to be concordant, but is otherwise symmetric.
Q varies from −1 to +1. −1 reflects total negative association, +1 reflects perfect positive association and 0 reflects no association at all. The sign depends on which pairings the analyst initially considered to be concordant, but this choice does not affect the magnitude.
In term of the odds ratio OR, Yule's Q is given by
    $Q={\frac {{OR}-1}{{OR}+1}}\ .$
and so Yule's Q and Yule's Y are related by
    $Q={\frac {2Y}{1+Y^{2}}}\ ,$
    $Y={\frac {1-{\sqrt {1-Q^{2}}}}{Q}}\ .$
# Earthshaker

Earthshaker may refer to:
Poseidon, a god in Greek mythology.
In music:
* Earthshaker (album), an album by Y&T
* The Earthshaker, an album by Koko Taylor
* Earthshaker (band), a Japanese metal band
In games:
* Earthshaker!, an accessory for the Dungeons & Dragons role-playing game
* Earthshaker! (pinball), a pinball machine
# List of people from Campbellton, New Brunswick

This is a list of notable people from Campbellton, New Brunswick. Although not everyone in this list was born in Campbellton, they all live or have lived there, and have had significant connections to the community.
# José Gil

José Gil may refer to:
* José Gil (philosopher) (born 1939), Portuguese philosopher
* José Luis Gil (born 1957), Spanish actor
* José Gil Gordillo (born 1960), Spanish footballer
* José Miguel Gil (born 1971), Spanish diver
* José Gil Solé (1929–2000), Spanish racing cyclist
# Goud (disambiguation)

Goud may refer to:
* Devender Goud, Indian politician
* Vikram Goud, Indian film producer
# Darija Pavlovičová

Darija Pavlovičová (born 19 November 2001) is a Czech actress. She starred in 2021 Czech television series Kukačky and Zločiny Velké Prahy.
She was born in Prague to parents of Belarusian, Russian and Lithuanian origin. She studied acting at the Prague Conservatory. In December 2023, she won the 12th season of Czech dancing reality TV show StarDance with her professional partner Dominik Vodička [cs].
In 2024 the Czech edition of Forbes featured Pavlovičová in their 30 under 30 list: 30 of the most talented Czechs under 30 years old.

## Selected filmography
### Films

* O léčivé vodě (TV film) (2020)
* Vánoční příběh (2022)
* Perinbaba a dva světy (2023)
* O malých věcech (2023)

### TV series

* Kukačky (2021)
* Zločiny Velké Prahy (2021)
* Dobré zprávy (2022)
* 1. MISE (2022)
* Dobré zprávy (2023)
* To se vysvětlí, soudruzi! (2024)
# Keshapali

Keshapali is a small census village in Jujumura Block of Sambalpur district of Indian state, Odisha. It is administered under Keshapali Grampanchayat and comes under the Jujumura Tahsil and it is a crucial booth of Rairakhol constituency. The small village had a population of 832 in 2011. Keshapali has two Aganwadi centers, a primary school, a high school, a primary hospital and also a primary animal hospital. Goverdhan Puja is the famous festival of the village.

## Government Offices

* Keshapali Panchayat Office
* Post Office Keshapali
* Revenue Office Keshapali
* Primary Hospital Keshapali
* Primary Animal Asylum

## Education

There are two Anganwadi Centers, namely Keshapali-A and Keshapali-B, where the children are taken care up-to 5 years old. A Primary School is also in the village, where only three teaches are there for class 1 to 5. A Govt. High School is also here. Hostel facility is also provided to girls belongs to SCs and STs category.

## Gallery

* Keshapali govardhan parvat
* Keshapali Evening View
# Jean-Charles Nicaise Perrin

Jean-Charles Nicaise Perrin (12 October 1754, in Paris – 23 September 1831, in Paris) was a French Neo-Classical painter, primarily of historical and Biblical scenes. During the Empire, he produced patriotic allegories.

## Biography

At the age of eighteen, he obtained positions in the workshops of Gabriel-François Doyen and Louis Jean-Jacques Durameau. He made several attempts to win the Prix de Rome, without success, although he managed to take second place three times. On the third occasion, however, in 1780, he was granted the bursary because the first place winner, Jean-Pierre Saint-Ours, turned out to be a Swiss citizen and was ruled ineligible to go.
He was in Rome from 1780 to 1784 and was attracted to the works of Guercino and, especially, Caravaggio; making a meticulous copy of "The Entombment of Christ", which is now at the École Nationale Supérieure des Beaux-Arts. In 1783, he was commissioned to paint the death of Sophonisba for Cardinal Bernis.
After returning to Paris, he was admitted into the Académie royale de Peinture et de Sculpture in 1787 for his portrayal of Aeneas being healed, which resulted in a rush of commissions. In 1788, he produced a canvas on the death of Seneca ordered by the Comte d'Angiviller on behalf of King Louis XVI.
In 1804, Napoleon's agents commissioned a portrait of Marshal Jean Lannes for the "Hall of the Marshals" at the Tuileries Palace. That same year, he painted the Assumption of Mary for the high altar at Montpellier Cathedral. In 1806, he created "France, Supported by Religion, Consecrating Flags Taken from the Enemy to Notre-Dame-de-Gloire", a patriotic mural for the Emperor's personal chapel at the Tuileries. He exhibited regularly at the Salon until 1822.
# Heikant, Oordeel

Heikant or Oordeel Heikant is a hamlet in the Dutch province of North Brabant. It is a part of the municipality of Baarle-Nassau, and lies about 15 km south of Tilburg.
This Heikant (the name means "heath edge") should not be confused with the other hamlet of the same name lying 8 km to the west and also in Baarle-Nassau, or with any of the dozens of other Heikants in the Netherlands and Belgium.
Heikant is not a statistical entity, and the postal authorities have placed it under Baarle-Nassau. It consists of about 20 house.
# Khajoori Sadak

Khajoori Sadak is a village in the Bhopal district of Madhya Pradesh, India. It is located in the Huzur tehsil and the Phanda block.

## Demographics

According to the 2011 census of India, Khajoori Sadak has 491 households. The effective literacy rate (i.e. the literacy rate of population excluding children aged 6 and below) is 72.31%.
Demographics (2011 Census) :
| | Total | Male | Female |
| Population | 2509 | 1337 | 1172 |
| Children aged below 6 years | 335 | 187 | 148 |
| Scheduled caste | 541 | 285 | 256 |
| Scheduled tribe | 43 | 20 | 23 |
| Literates | 1572 | 952 | 620 |
| Workers (all) | 1021 | 681 | 340 |
| Main workers (total) | 737 | 607 | 130 |
| Main workers: Cultivators | 218 | 189 | 29 |
| Main workers: Agricultural labourers | 243 | 164 | 79 |
| Main workers: Household industry workers | 13 | 10 | 3 |
| Main workers: Other | 263 | 244 | 19 |
| Marginal workers (total) | 284 | 74 | 210 |
| Marginal workers: Cultivators | 131 | 18 | 113 |
| Marginal workers: Agricultural labourers | 102 | 26 | 76 |
| Marginal workers: Household industry workers | 4 | 3 | 1 |
| Marginal workers: Others | 47 | 27 | 20 |
| Non-workers | 1488 | 656 | 832 |
# Eugonobapta

Eugonobapta is a monotypic moth genus in the family Geometridae described by Warren in 1894. Its only species, Eugonobapta nivosaria, the snowy geometer, was first described by Achille Guenée in 1857. It is found in North America from Manitoba to New Brunswick, south to North Carolina and Tennessee.
The wingspan is 21–33 mm. Adults are on wing from April or May to July or August depending on the location. There are two generations per year.
# Eugongylus unilineatus

Eugongylus unilineatus is a species of lizard in the family Scincidae. It is found in Papua New Guinea.
# Kian O'Kelly

Kian O'Kelly is an Irish hurler who plays club hurling for Kilruane MacDonagh and at inter-county level with the Tipperary senior hurling team.

## Career

On 19 March 2023, he made his league debut for Tipperary in the fifth round of the 2023 National Hurling League, starting against Antrim, as Tipperary won by 4–28 to 2–17.

## Honours
### Tipperary

* All-Ireland Under-20 Hurling Championship (1): 2019
* Munster Under-20 Hurling Championship (1): 2019
# Eunanoreenya, New South Wales

Eunanoreenya (previously known as Eunanyhareenyha and Eunonyhareenya) is a rural suburb of Wagga Wagga, New South Wales.
# Eugenia rottleriana

Eugenia rottleriana is a species of plant in the family Myrtaceae. It is endemic to India.
# Eugenia rivulorum

Eugenia rivulorum is a species of plant in the family Myrtaceae. It is endemic to Sri Lanka.
# Euploea eurianassa

Euploea eurianassa is a butterfly in the family Nymphalidae. It was described by William Chapman Hewitson in 1858. It is endemic to New Guinea in the Australasian realm.
The larva feeds on Ichnocarpus frutescens.
# Khanpur Dagran

Khanpur Dagran, Khanpur Aheeran, Khanpur Ahir is a village in Kotkasim tehsil Alwar District in the state of Rajasthan, India. Khanpur Dagran part of Ahirwal and about 85 percent of the total population are Yadav. Most of the Yadavs belong to the gotra(clan) of the Dagar. The main language spoken in Ahirwati.

## Location

Khanpur Dagran is located in the National Capital Region, 130 kilometres south of Delhi, 145 kilometres north of state capital Jaipur, 60 kilometres north of Alwar city, 30 kilometres east of Rewari city, 25 kilometres south of Dharuhera, 25 kilometres south of Bhiwadi and 22 kilometres west of Tijara, 20 kilometres north Kishangarh Bas, 5 kilometres south of Kotkasim, 4 kilometres north of Bibirani, another town in Alwar district. Villages near Khanpur Dagran are Badsara(1 km), Kheri(1 km), Chachiyawas (1 km), Pur(2 km), Sanoda Ahir (1.5 km), Gheekaka(3 km), Moonpur Thakran(1 km), Jalaka(1.8 km).
This Place is in the border of the Alwar District and Rewari District. Rewari District Bawal is west towards this place . It is near to the Haryana State Border.

## Education

SCHOOL
* SUBHAM UP SCHOOL KHANPUR
(Address : Khanpur Dagran, Kotkasim, Alwar, Rajasthan)
* RAM VIDYA MANDIR SHIKSHAN SANS
(Address : Khanpur Dagran, Kotkasim, Alwar, Rajasthan)
* GOVT. UP SCHOOl KHANPUR
(Address : Khanpur Dagran, Kotkasim, Alwar, Rajasthan)
# Khanpur Dhadda

Khanpur Dhadda is a village in the Nakodar tehsil of Jalandhar district in Punjab, India. It is located 16 kilometres (9.9 mi) from Nakodar, 32 kilometres (20 mi) from Kapurthala, 32 kilometres (20 mi) from district headquarter Jalandhar and 172 kilometres (107 mi) from state capital Chandigarh. The village is administrated by a sarpanch who is an elected representative of village as per Panchayati Raj.

## Transport

Nakodar railway station is the nearest train station. The village is 78 kilometres (48 mi) away from domestic airport 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 108 kilometres (67 mi) away in Amritsar.
# Eugenia vaughanii

Eugenia vaughanii is a species of plant in the family Myrtaceae. It is endemic to Mauritius. Its natural habitat is subtropical or tropical dry forests.
# 2014 BRD Năstase Țiriac Trophy – Doubles

Max Mirnyi and Horia Tecău were the defending champions, but Mirnyi chose not to participate. Tecău successfully defended the title alongside Jean-Julien Rojer, defeating Mariusz Fyrstenberg and Marcin Matkowski in the final, 6–4, 6–4.

## Seeds

* Jean-Julien Rojer / Horia Tecău (champions)
* Eric Butorac / Raven Klaasen (quarterfinals)
* Mariusz Fyrstenberg / Marcin Matkowski (final)
* Jamie Murray / John Peers (semifinals)

## 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 | Quarterfinals | Quarterfinals | Quarterfinals | Quarterfinals | Quarterfinals | Semifinals | Semifinals | Semifinals | Semifinals | Semifinals | Final | Final | Final | Final |
| 1 | J-J Rojer H Tecău | 6 | 6 | | | | | | | | | | | | | | |
| | N Mahut A Mannarino | 0 | 4 | 1 | J-J Rojer H Tecău | 7$^7$ | 7$^{10}$ | | | | | | | | | | |
| PR | C Fleming R Hutchins | 7 | 6 | PR | C Fleming R Hutchins | 6$^3$ | 6$^8$ | | | | | | | | | | |
| | M Emmrich C Kas | 5 | 3 | | | | | | 1 | J-J Rojer H Tecău | 2 | 7$^7$ | [10] | | | | |
| 4 | J Murray J Peers | 6 | 6 | | | | | | 4 | J Murray J Peers | 6 | 6$^3$ | [8] | | | | |
| | T Bednarek M Pavić | 3 | 4 | 4 | J Murray J Peers | 6 | 6 | | | | | | | | | | |
| | D Bracciali A Seppi | 6 | 6 | | D Bracciali A Seppi | 1 | 2 | | | | | | | | | | |
| WC | V Crivoi A Ungur | 3 | 2 | | | | | | | | | | | 1 | J-J Rojer H Tecău | 6 | 6 |
| | O Marach F Mergea | 3 | 3 | | | | | | | | | | | 3 | M Fyrstenberg M Matkowski | 4 | 4 |
| | J Knowle V Pospisil | 6 | 6 | | J Knowle V Pospisil | | | | | | | | | | | | |
| | S González S Lipsky | 1 | 6$^4$ | 3 | M Fyrstenberg M Matkowski | w/o | | | | | | | | | | | |
| 3 | M Fyrstenberg M Matkowski | 6 | 7$^7$ | | | | | | 3 | M Fyrstenberg M Matkowski | 3 | 6 | [11] | | | | |
| | D Istomin L Rosol | 7$^8$ | 7 | | | | | | | D Istomin L Rosol | 6 | 3 | [9] | | | | |
| | L Dlouhý J Marray | 6$^6$ | 5 | | D Istomin L Rosol | 6 | 3 | [10] | | | | | | | | | |
| WC | V Hănescu A Pătrui | 1 | 6$^2$ | 2 | E Butorac R Klaasen | 3 | 6 | [5] | | | | | | | | | |
| 2 | E Butorac R Klaasen | 6 | 7$^7$ | | | | | | | | | | | | | | |
# 2014 BRD Brașov Challenger

The 2014 BRD Brașov Challenger was a professional tennis tournament played on clay courts. It was the 19th edition of the tournament which was part of the 2014 ATP Challenger Tour. It took place in Brașov, Romania between 1 and 7 September 2014.

## Singles main-draw entrants
### Seeds

| Country | Player | Rank$^1$ | Seed |
| AUT | Andreas Haider-Maurer | 110 | 1 |
| ESP | Pere Riba | 116 | 2 |
| ARG | Facundo Argüello | 120 | 3 |
| ROM | Adrian Ungur | 137 | 4 |
| AUT | Gerald Melzer | 145 | 5 |
| USA | Chase Buchanan | 158 | 6 |
| ROM | Marius Copil | 175 | 7 |
| CZE | Jaroslav Pospíšil | 195 | 8 |
* $^1$ Rankings are as of August 25, 2014.

### Other entrants

The following players received wildcards into the singles main draw:
* Patrick Ciorcilă
* Victor Vlad Cornea
* Dragoș Dima
* Petru-Alexandru Luncanu
The following player entered into the singles main draw as alternate:
* Lucas Pouille
The following players received entry from the qualifying draw:
* Miki Janković
* Ricardo Rodríguez
* Guillaume Rufin
* Giulio Torroni

## Champions
### Singles

* Andreas Haider-Maurer def. Guillaume Rufin 6–3, 6–2

### Doubles

* Daniele Giorgini / Adrian Ungur def. Aslan Karatsev / Valery Rudnev 4–6, 7–6$^{(7–4)}$, [10–1]
# Kickline

A kickline is a show dance figure consisting of a series of dancers who throw their legs synchronised up to eye level in the air, forming a straight line. The challenge in performing a kickline is not only the process of lifting the leg in a coordinated manner in order to create a uniform impression, but also lowering it again quickly enough to switch between the standing and throwing leg in quick succession.
Well-known kicklines are formed by the New York Rockettes and the ensemble of Berlin's Friedrichstadt-Palast. Kicklines are also often performed in cheerleading and drill teams.
# European 300 m Rifle Championships

The European 300 m Rifle Championships are special shooting sport championships of 300 metre rifle discipline, organized discontinuously as a stand alone championships by the International Shooting Sport Federation (ISSF) since 1959.

## Disciplines

* 300 m rifle three positions
* 300 m rifle standard
* 300 m rifle kneeling
* 300 m rifle standing
* 300 m rifle prone

## Editions

| # | Year | Venue | Disciplines | Individual events | Team events | Date |
| 1 | 1959 | Winterthur | 300 m rifle | 5 (men) | 1 (men) | 25 - 26 August |
| 2 | 1977 | Winterthur | 300 m rifle | 5 (men) | 5 (men) | 9 - 11 September |
| 3 | 1981 | Oulu | 300 m rifle | 5 (men) | 5 (men) | 15 - 20 June |
| 4 | 1983 | Oslo | 300 m rifle | 5 (men) | 5 (men) | 15 - 19 June |
| 5 | 1985 | Zürich | 300 m rifle | 5 (men) | 5 (men) | 6 - 10 September |
| 6 | 1989 | Lahti | 300 m rifle | 5 (men) | 5 (men) | 29 July - 2 August |
| 7 | 1991 | Winterthur | 300 m rifle | 5 (men) | 5 (men) | |
| 8 | 1993 | Thun | 300 m rifle | 3 (men) | 3 (men) | |
| 9 | 1995 | Boden | 300 m rifle | 3 (men) | 3 (men) | |
| 10 | 1997 | Copenhagen | 300 m rifle | 3 (men) | 3 (men) | |
| 11 | 1999 | Saint-Jean-de-Marsacq | 300 m rifle | 3 (men) | 3 (men) | |
| 12 | 2022 | Zagreb | 300 m rifle | 5 (2 men +2 women +1 open) | 4 (1 men +1 women+2 mixed) | 25 July - 30 July |