OpenLLM-France/wikimedia huggingface dataset:
# Faisalabad women's cricket team

The Faisalabad women's cricket team is the women's representative cricket team for Faisalabad. They competed in the National Women's Cricket Championship between 2004–05 and 2017.

## History

Faisalabad joined the National Women's Cricket Championship for its inaugural season in 2004–05, being eliminated in the initial knock-out round to Multan. The side went on to compete in every edition of the National Women's Cricket Championship until it ended in 2017, but never made it out of the group stages. Their best finish came in 2017, when they topped Group C and then finished 3rd in the Super League round of the competition.

## Players
### Notable players

Players who played for Faisalabad and played internationally are listed below, in order of first international appearance (given in brackets):
* Sadia Yousuf (2008)
* Sadia Iqbal (2019)
* Umm-e-Hani (2022)
* Waheeda Akhtar (2023)

## Seasons
### National Women's Cricket Championship

| Season | Division | League standings | League standings | League standings | League standings | League standings | League standings | League standings | League standings | Notes |
| Season | Division | P | W | L | T | A/C | Pts | NRR | Pos | Notes |
| 2004–05 | N/A | Eliminated in knock-out round | Eliminated in knock-out round | Eliminated in knock-out round | Eliminated in knock-out round | Eliminated in knock-out round | Eliminated in knock-out round | Eliminated in knock-out round | Eliminated in knock-out round | |
| 2005–06 | Lahore Zone | 3 | 2 | 1 | 0 | 0 | 8 | –0.313 | 2nd | |
| 2006–07 | Group A | 3 | 1 | 2 | 0 | 0 | 4 | –1.251 | 4th | |
| 2007–08 | Group A | 3 | 1 | 2 | 0 | 0 | 4 | –0.188 | 3rd | |
| 2009–10 | Zone A | 4 | 1 | 3 | 0 | 0 | 4 | –1.220 | 4th | |
| 2010–11 | Zone A | 4 | 3 | 0 | 0 | 1 | 14 | +1.217 | 2nd | |
| 2011–12 | Zone C | 3 | 1 | 2 | 0 | 0 | 4 | –0.170 | 3rd | |
| 2012–13 | Pool A | 6 | 0 | 6 | 0 | 0 | 0 | –2.708 | 7th | |
| 2014 | Qualifying Group I | 2 | 1 | 1 | 0 | 0 | 2 | +1.004 | 2nd | |
| 2015 | Pool A | 3 | 0 | 3 | 0 | 0 | 0 | –3.997 | 4th | |
| 2016 | Qualifying Group I | 2 | 1 | 0 | 0 | 1 | 3 | +2.298 | 2nd | |
| 2017 | Super League | 4 | 1 | 1 | 0 | 2 | 4 | –0.278 | 3rd | |

## Honours

* National Women's Cricket Championship:
** Winners (0):
** Best finish: 3rd (2017)
# Onøya

Onøya is an island in Lurøy Municipality in Nordland county, Norway. The administrative centre of Lurøy Municipality is located on the northwestern coast of the island.
The 7.7-square-kilometre (3.0 sq mi) island lies immediately south of the island of Lurøya and southwest of the island of Stigen. The island is connected to Lurøya by a short bridge. Onøya sits just west of the mouth of the Sjona fjord. It is only accessible by boat. The highest point on the island is the 197-metre (646 ft) tall mountain Stokksvikfjellet. In 2017, there were 279 residents of the island.
# Onychomyrmex doddi

Onychomyrmex doddi is a species of ant in the genus Onychomyrmex, endemic to Australia. It was first described by William Morton Wheeler in 1916. Workers are small, being only 2-2.5 mm in length.
# Onychopetalum

Onychopetalum is a genus of flowering plants belonging to the family Annonaceae.
Its native range is Southern Tropical America.
Species:
* Onychopetalum amazonicum R.E.Fr.
* Onychopetalum periquino (Rusby) D.M.Johnson & N.A.Murray
# Faking Love

"Faking Love" is a song written by Matraca Berg and Bobby Braddock, and recorded by American country music artists T. G. Sheppard and Karen Brooks. It was released in October 1982 as the second single from Sheppard's album Perfect Stranger. The single went to number one for one week and spent a total of thirteen weeks within the Top 40.

## Charts
### Weekly charts

| Chart (1982–1983) | Peak position |
| US Hot Country Songs (Billboard) | 1 |
| Canadian RPM Country Tracks | 1 |

### Year-end charts

| Chart (1983) | Position |
| US Hot Country Songs (Billboard) | 15 |
# Online art gallery

An online art gallery is an online version of a contemporary art gallery.

## Purpose and type

An online art gallery is a website that display artworks. Usually, the online gallery is run as a business, with the purpose of displaying the artwork being to promote it to potential buyers. Other variations include:
* An online art market for collectors also known as an online secondary market.
* A contemporary art gallery displaying art work from their current, future, or past exhibitions, most often to promote the exhibitions, rather than with a view to selling the work via the website .
* An artist hosting their own gallery, either on their own website or on other websites. This approach is usually adopted with a view to increasing the percentage of the sale price the artist themselves receive.
* There are a number of online galleries that represent many artists working in different media and genre. The artist either pays a monthly fee or agrees to a commission paid when the work is sold. These are usually non-exclusive and are therefore a risk free opportunity for the artist to sell their work worldwide. They can be found by using search terms such as "original art" or "online art gallery".

## Viewing art online

Viewing art online is an improving experience. Ideally, art should appear exactly as it would if seen in the real world, but there are factors that limit the extent to which this is possible. Factors include:
* Whether or not natural lighting can be approximated
* The extent to which a viewer is able to see the art from various angles i.e. other than head-on
* The impact on art that uses layering or raised effects when it is not viewable as a three-dimensional object
The increased adoption of broadband, and improvement in web programming techniques opens up the opportunity for improved display of art online. Whilst no online gallery yet uses light filtering effects, and 3d photography is not yet available, much richer images and improved display techniques provide the viewer with a much richer experience.
The viewer may be offered the option of zooming such that the texture or pigmentation may be examined. Also in some cases the size of the work can be better appreciated by showing it alongside an image of a person of average height.
Another advantage of Online Galleries is that the art buying public is broadening but people are still somewhat intimidated by most commercial Art Galleries. They think they know nothing about art and I believe that in some cases this disadvantages the sales of some artists. If the potential buyer has access to a wide range of art that they can view in the comfort and safety of their own home they will tend to look a bit deeper and get to know what and who they like.

## Associated facilities

Online galleries often form part of a wider online operation, with other popular facilities including:
* blogs
* news
* reviews
* events listings
* pricing information
* gallery listings
* forums
* desired framing
* collaboration
* remote accessibility

## Organizations

* Bluethumb Art Gallery
* Saatchi Art
* UGallery
* The Artchive
# Fairmount Township, Grant County, Indiana

Fairmount Township is one of thirteen townships in Grant County, Indiana, United States. As of the 2010 census, its population was 4,239 and it contained 1,909 housing units.

## Geography

According to the 2010 census, the township has a total area of 30.47 square miles (78.9 km$^2$), of which 30.43 square miles (78.8 km$^2$) (or 99.87%) is land and 0.03 square miles (0.078 km$^2$) (or 0.10%) is water. The streams of Back Creek, Winslow Ditch, Barren Creek, Fowlerton Drain, New Prairie Creek and Van Run run through this township. Lake Galatia, the southernmost natural lake in Indiana, lies in this township.

### Cities and towns

* Fairmount
* Fowlerton

### Adjacent townships

* Mill Township (north)
* Jefferson Township (east)
* Washington Township, Delaware County (southeast)
* Van Buren Township, Madison County (south)
* Boone Township, Madison County (southwest)
* Liberty Township (west)

### Cemeteries

The township contains two cemeteries: Bethel and Park.

### Major highways

* SR 9
* SR 26

## Education

The township is in Madison-Grant United School Corporation. The district's comprehensive high school is Madison-Grant High School.
Fairmount Township residents may obtain a free library card from the Fairmount Public Library in Fairmount.
# Fairmount Township, New Jersey

Fairmount was a township that existed in Essex County, New Jersey, United States, from 1862 to 1863.
Fairmount was incorporated as a township by an Act of the New Jersey Legislature on March 11, 1862, from portions of Caldwell Township (now Fairfield Township), Livingston Township and Orange Township.
Fairmount lasted until April 10, 1863, shortly after its first anniversary, when it was absorbed into the newly created West Orange Township.
# Fairmont High School, Durbanville

Fairmont High School is a public English medium co-educational high school situated in the town of Durbanville in the Western Cape province of South Africa.

## Background

The school was established in January 1977 and initially known as Eversdal English Medium School. The school was officially opened on 5 September 1978 by P.S. Meyer – Director of Education. Clive Wigg was the first principal and remained headmaster until 2002, when he retired. Liz Muller took over from him, but she died in 2006. She was replaced by Ron Dingley who served until 2016. Leon Erasmus is the present headmaster.
The three school houses take their names from Sir Langham Dale, Sir James Rose Innes and Sir Thomas Muir, each having held the position of Superintendent-General of Education in the Cape.

## School's performance

In 2009, Fairmont was named as one of the top ten performing schools in mathematics and science in South Africa.

## Alumni

* Sarah Oates. At Fairmont High in 1990, she was the youngest member of the National Youth Orchestra playing the violin. She went on to perform concertos with the Royal Flemish Philharmonic, the Natal Philharmonic, Holland Symfonia, RNCM Symphony and Orchestra, the Cape Town Philharmonic.
* Tamaryn Schultz. She was at the school in 2000. She represented South Africa in gymnastics.
# FMM

FMM may refer to:
* Confederation of Malagasy Workers (Malagasy: Fivondronamben'ny Mpiasa Malagasy)
* Fast multipole method
* Functional membrane microdomain
* Father Michael McGivney Catholic Academy, in Markham, Ontario, Canada
* Fellowship in Manufacturing Management, a program of Cranfield University, England
* Festival Músicas do Mundo, a Portuguese music festival
* Field Marshal Montgomery Pipe Band
* Flea Market Music, an American publisher
* Florida Maritime Museum
* Fort Morgan Municipal Airport, in Colorado, United States
* Fourier modal method, an alternative name for rigorous coupled-wave analysis
* France Médias Monde
* Franciscan Missionaries of Mary
* Free Media Movement
* Mainz-Mombach station, in Germany
* Memmingen Airport, in Germany
* World Federation for the Metallurgic Industry, a former global union federation
# FMNL1

Formin-like protein 1 is a protein that in humans is encoded by the FMNL1 gene.
This gene encodes a formin-related protein. Formin-related proteins have been implicated in morphogenesis, cytokinesis, and cell polarity. An alternative splice variant has been described but its full length sequence has not been determined.

## Interactions

FMNL1 has been shown to interact with Profilin 1, PFN2 and RAC1.
# Open Society Foundation for South Africa

The Open Society Foundation for South Africa is a South African non-profit grant-making organisation that supports the civil society sector. Its mission is to "promote the values, institutions and practices of an open, non-racial and non-sexist, democratic civil society."

## Organization

The foundation was established by George Soros in 1993, just prior to the dismantling of apartheid and South Africa's transition to democracy.
From 2013 to 2019, its Executive Director was Fatima Hassan a human rights lawyer and social justice activist.
The organisation is connected to the Open Society Foundations.
# Op. 32

In music, Op. 32 stands for Opus number 32. Compositions that are assigned this number include:
* Arensky – Piano Trio No. 1
* Barber – Vanessa
* Beach – Gaelic Symphony
* Britten – Festival Te Deum
* Chopin – Nocturnes, Op. 32
* Dvořák – Moravian Duets
* Elgar – Imperial March
* Holst – The Planets
* Klebe – Die Ermordung Cäsars
* Mendelssohn – Die schöne Melusine
* Nielsen – Chaconne
* Rachmaninoff – Preludes, Op. 32
* Saint-Saëns – Cello Sonata No. 1
* Schubert – Die Forelle
* Schumann – 4 Klavierstücke (Scherzo, Gigue, Romance and Fughette)
* Sibelius – The Origin of Fire (Tulen synty), cantata for baritone, male choir, and orchestra (1902, revised 1910)
* Sinding – Frühlingsrauschen
* Sinigaglia – Le baruffe chiozzotte
* Tchaikovsky – Francesca da Rimini
# Ophrys omegaifera subsp. omegaifera

Ophrys omegaifera subsp. omegaifera, synonym Ophrys apollonae (the Apollona bee-orchid), is a subspecies of orchid native to France, Greece, Crete, the East Aegean Islands and Turkey. Very early flowering forms native to Greece, the East Aegean Islands and Turkey have been distinguished as Ophrys apollonae. They usually have a shorter stem and with one (more rarely two) small flowers, with length just above 1 cm, and a lip 11.7 – 13.7 mm long, much smaller than that of Ophrys omegaifera var. basilissa, which is also a very early flowering plant. As of December 2023, Plants of the World Online treated Ophrys apollonae as a synonym of Ophrys omegaifera subsp. omegaifera.

## Local names

* Greek οφρύς του Απόλλωνα
* Turkish uçarı salep
# Open Prosthetics Project

The Open Prosthetics Project (OPP) is an open design effort, dedicated to public domain prosthetics.
By creating an online collaboration between prosthetic users and designers, the project aims to make new technology available for anyone to use and customize. On the project's website, medical product designers can post new ideas for prosthetic devices as CAD files, which are then available to the public free of charge. Prosthetic users or other designers can download the Computer-aided design (CAD) data, customize or improve upon the prosthesis, and repost the modifications to the web site. Users are free to take 3D models to a fabricator and have the hardware built for less cost than buying a manufactured limb.
The project was started by Jonathon Kuniholm, a member of United States Marine Corps Reserve who lost part of his right arm to an improvised explosive device (IED) in Iraq. Upon returning home and receiving his first myoelectric hand, he decided there must be a better solution.
# Ophiogomphus colubrinus

Ophiogomphus colubrinus, the boreal snaketail, is a species of clubtail in the dragonfly family Gomphidae. It is found in North America.
The IUCN conservation status of Ophiogomphus colubrinus is "LC", least concern, with no immediate threat to the species' survival. The population is stable. The IUCN status was reviewed in 2017.
# Falls of Leny

The Falls of Leny are a series of waterfalls in the Trossachs of Scotland on the course of the Garbh Uisge, otherwise known as the River Leny, where the river crosses the Highland Boundary Fault. The falls are located near the Pass of Leny, just north-west of Callander.

## Etymology

The name Leny may be Gaelic in origin, and derived from lanaigh meaning "boggy meadow".

## Nature conservation

The waterfall and its surrounding area belongs to the Loch Lomond and The Trossachs National Park.
# Falls of Lochay

Falls of Lochay is a waterfall in Scotland.
# Fanny Cooper

Fanny Cooper has the stage name of Frances Charlotte Dalton married name Frances Dalton Lacy (1814 – 21 April 1872) was an English actress.

## Life

Cooper was born in Greenwich. Her mother was Miss Walton from Dublin and her father Mr Dalton was an actor. Her father died in 1825 and her mother remarried and became Mrs Cooper. She was acting when a young teenager and found work but little opportunity on the York circuit. She came to notice on the Lincoln circuit where she took the lead in 1837 in Mrs Thomas Robertson's company. The following year she made her first appearance in London at The Haymarket where she played Lydia in The Love Chase on 16 April 1838. The Times was impressed and gave her a glowing review. She went on to take leading parts at Covent Garden and the Haymarket.
On 25 January 1842, Lacy married Thomas Hailes Lacy who was an actor who at that time managed The Theatre in Sheffield. The marriage probably took place at St Paul's church in Covent Garden, but maybe in Sheffield. They toured England together. Her husband's roles included Jacques (As You Like It) and Banquo (Macbeth). He would appear with her when she played Countess Wintersen in The Stranger, Nerissa in The Merchant of Venice, and Virginia in James Sheridan Knowles's Virginius.
In 1844 her husband seems to have had disagreements in London. She left Sadler's Wells to be replaced by Jane Mordaunt. In December they were both employed in Manchester at the Theatre Royal. On 9 December she opened as Marianna in "The Wife; A Tale of Mantua " again by Knowles with her husband as Leonardo Gonzago.
She died in 1872. She had a son but he was mentally ill and died in 1895. Thomas Hailes Lacy died at 1 August 1873 in Sutton, Surrey.
# Fanny Cogan

Fanny Cogan (1866 – May 18, 1929) was a stage and film actress of the silent movie era from Philadelphia, Pennsylvania.
Cogan appeared on stage in The Bohemian Girl. She later went into movies. Her screen credits number five. She had roles in The Shell Game (1918), The Cross Bearer (1918), The Great Victory, Wilson or the Kaiser, the Fall of the Hohenzollerns (1919), The Woman of Lies (1919), and The Shadow of Rosalie Byrnes (1920).
Fanny Hay Cogan died in Lenox Hospital in New York City in 1929. She was 64 years old. Cogan was the widow of scenario writer James P. Cogan.
# Oppenans

Oppenans is a commune in the Haute-Saône department in the region of Bourgogne-Franche-Comté in eastern France.
# Fanny Herrero

Fanny Herrero (born 5 December 1974) is a French television screenwriter from Toulon, France. In the English-speaking world she is best known as the creator of the Netflix-distributed series Call My Agent.

## Early life

Herrero is the daughter of rugby player and coach Daniel Herrero and grew up in the Toulon region of southern France.
After completing the French khâgne program, she attended the Paris Institute of Political Studies, graduating in 1998 with a degree in communication and human resources. She also attended the London School of Economics and was a member of the French junior volleyball team.

## Professional career

Herrero was a theater actor from 2000 to 2006 before turning to screenwriting. Her first screenplay, the TV film Fort comme un homme, was broadcast on Arte. In 2007 she co-founded SAS, a collective of screenwriters who worked on series such as A French Village, Kaboul Kitchen, and Fais pas ci, fais pas ça.
In 2014, she took over a previously abandoned Canal+ project created by Dominique Besnehard and Nicolas Mercier and developed it into Call My Agent (French: Dix pour cent), which aired on France 2. The series was picked up by Netflix in 2015 and gained an international audience. Herrero acted as showrunner for the first three seasons, winning the Crystal Globe Award for best television series in 2018 and 2019.
In 2022 she went on to write the miniseries Standing Up (French: Drôle) for Netflix. She also served as president of the jury at the 2022 Canneseries.
# Opoki

Opoki may refer to:
* Opoki, Poland, a village in Poland
* Opoki, Russia, name of several rural localities in Russia
# Ophichthus macrops

Ophichthus macrops is an eel in the family Ophichthidae (worm/snake eels). It was described by Albert Günther in 1910. It is a marine, tropical eel which is known from the western central Pacific Ocean.
# Oregon (1845 steamboat)

Oregon built in 1845, was a side-wheel driven steamboat operating on the Hudson River. Originally built for George Law, it was later bought by Daniel Drew. Drew was operating a service using his boat Knickerbocker on the Stonington and New York route. George Law saw the chance to provide competition and had the Oregon (a "floating palace") built in 1845.

## History

This was then the fastest steamboat in the country. She was installed on the Stonington run with tickets sold at competitive prices. Consequently Drew was to lose trade. Cornelius Vanderbilt a business partner and friend of Drew made a challenge to race her against his own ship Traveler, which was serving the New Haven to New York route. Traveler was half the size of the Oregon. The boats raced in 1845 a twenty mile course with no clear winner.

## River race

A frustrated Vanderbilt was to commission a new contender the C. Vanderbilt. The Vanderbilt weighed 1000 tons and could reach 25 miles per hour. Vanderbilt made a wager of $1000. A race was agreed for 1 June 1847; the route was agreed as a round trip on the Hudson River from the Battery to Ossining and back. 70 miles in total. Both departed the Battery at 11 AM going north with the tide against them, for 30 miles they were neck and neck.
However as the vessels turned a stake boat at Ossining the Oregon pulled half a length ahead. Cornelius Vanderbilt, who had taken the wheel, took the turn too quickly and over shot resulting in a small collision, which severely damaged the Oregons wheelhouse. With fifteen miles to go, the tide in running south in favour of both, the Oregon ran out of coal and the crew started to feed the boilers with any wood to hand, burning furniture and the like. The Oregon was to win 1200 feet ahead of its rival. Both vessels had done the course in three hours and fifteen minutes.

## Later use

One year later in 1848 Drew bought the “Oregon” from Law, for use on the Hudson River, taking her off the Stonington run.

## References and notes

* ↑ Renehan Jr., Edward J. (2007). Commodore: The Life of Cornelius Vanderbilt (ASIN: B06XCFW33V ed.). hachette UK. ISBN 978-0465002559.
# Oppermann's conjecture

Oppermann's conjecture is an unsolved problem in mathematics on the distribution of prime numbers. It is closely related to but stronger than Legendre's conjecture, Andrica's conjecture, and Brocard's conjecture. It is named after Danish mathematician Ludvig Oppermann, who announced it in an unpublished lecture in March 1877.

## Statement

The conjecture states that, for every integer x > 1, there is at least one prime number between
    x(x − 1) and x$^2$,
and at least another prime between
    x$^2$ and x(x + 1).
It can also be phrased equivalently as stating that the prime-counting function must take unequal values at the endpoints of each range. That is:
    π(x$^2$ − x) < π(x$^2$) < π(x$^2$ + x) for x > 1
with π(x) being the number of prime numbers less than or equal to x. The end points of these two ranges are a square between two pronic numbers, with each of the pronic numbers being twice a pair triangular number. The sum of the pair of triangular numbers is the square.

## Consequences

If the conjecture is true, then the gap size would be on the order of
    $g_{n}<{\sqrt {p_{n}}}.\,$
This also means there would be at least two primes between x$^2$ and (x + 1)$^2$ (one in the range from x$^2$ to x(x + 1) and the second in the range from x(x + 1) to (x + 1)$^2$), strengthening Legendre's conjecture that there is at least one prime in this range. Because there is at least one non-prime between any two odd primes it would also imply Brocard's conjecture that there are at least four primes between the squares of consecutive odd primes. Additionally, it would imply that the largest possible gaps between two consecutive prime numbers could be at most proportional to twice the square root of the numbers, as Andrica's conjecture states.
The conjecture also implies that at least one prime can be found in every quarter revolution of the Ulam spiral.