OpenLLM-France/wikimedia huggingface dataset:
# Keith L. Williams

Keith Leon Williams (born May 21, 2007) is an American actor. He is known for playing Berger in the 2022 film Secret Headquarters. He is also known for playing Lucas in the 2019 film Good Boys. On television, he is known for his work in the TV shows The Last Man on Earth and The Astronauts. Williams was born in Fort Worth, Texas. He attended Mary Jo Sheppard Elementary. As of November 2020, he resides in Mansfield, Texas and Los Angeles.

## Filmography
### Film

| Year | Title | Role | Notes |
| 2014 | Halloween video of the Selfie cast (Karen Gillan and John Cho dressed up as Power Rangers) | Green Ranger Keith | Video short |
| 2016 | Cora | Kevin | Short film |
| 2017 | Lemon | Ruben | |
| 2017 | The Bachelors | Annoying Kid | Uncredited |
| 2018 | Sadie | Francis | |
| 2018 | Moving On | Young Boy | Short film |
| 2019 | Good Boys | Lucas | |
| 2019 | Walmart: Big Day Back | Kid with Monster Jam shoes | Video short |
| 2022 | Secret Headquarters | Berger | |

### Television

| Year | Title | Role | Notes |
| 2012 | Blake Shelton's Not So Family Christmas | Kindergarten Kid | TV special |
| 2014 | Suburgatory | Miles | 1 episode |
| 2014 | Selfie | Kevin | Recurring role |
| 2015 | Tosh.0 | Kid | 1 episode |
| 2015 | The Goldbergs | Kermit | 1 episode |
| 2017 | Red Nose Day Actually | Himself | TV short |
| 2016–2018 | Teachers | Rodney | 4 episodes |
| 2017–2018 | The Last Man on Earth | Jasper | Recurring role (seasons 3–4) |
| 2018 | Kidding | Jimmy | 1 episode |
| 2020 | Home Movie: The Princess Bride | The Grandson | Miniseries; 1 episode |
| 2020–2021 | The Astronauts | Martin Taylor | Main cast |
# William Willis Garth

William Willis Garth (October 28, 1828 – February 25, 1912) was an American politician. He served as a representative of the Alabama's 8th Congressional District in the U.S. House of Representatives between March 4, 1877, and March 3, 1879.

## Biography

Garth was born on October 28, 1828, in Morgan County, Alabama. He pursued classical studies at Lagrange, Virginia and at Emory and Henry College, Emory, Virginia, and studied law at the University of Virginia. He was admitted to the Alabama bar and practiced law at Huntsville, Alabama. During the Civil War, he served as a lieutenant colonel on the staff of General James Longstreet in the Confederate Army.
Garth was elected in 1876 as a Democratic representative to the 45th Congress, but was defeated for reelection in 1878. He resumed the practice of law, and died in Huntsville, Alabama on February 25, 1912. He was buried in Maple Hill Cemetery in Huntsville.
# Charles G. Ferris

Charles Goadsby Ferris (ca. 1796 – June 4, 1848) was an American lawyer and politician who served as a U.S. Representative from New York, serving two non-consecutive terms from 1834 to 1835, then again from 1841 to 1843.

## Early life

Ferris was born at "The Homestead" in Throggs Neck, a neighborhood in the Bronx. His father, Edward Ferris, was long an Inspector of Flour in New York and one of the founders of the Tammany Society who made a large fortune, which he left to his children, including Charles and his brother, Floyd T. Ferris, a physician. His mother was Elizabeth Goadsby (d. 1825), daughter of Sir Thomas Goadsby of England. His sister, Caroline Adelia Ferris, was married to Captain John W. Richardson.
He received a limited education and then studied law. In 1816, he received a Master of Arts degree from Columbia University.

## Career

After being admitted to the bar, practiced in New York City. He served as member of the New York City Board of Aldermen in 1832 and 1833.

### Tenure in Congress

Ferris was elected as a Jacksonian to the Twenty-third Congress to fill the vacancy caused by the resignation of Dudley Selden and served from December 1, 1834, to March 3, 1835. Reportedly, Ferris introduced Napoleon III to Tyler during Napoleon's tour of New York in 1837.
Ferris was elected as a Democrat to the Twenty-seventh Congress serving from March 4, 1841 until March 3, 1843. He was largely instrumental in securing an appropriation through Congress to build the first telegraph line.

### Later career

After he left Congress, he was appointed as Collector of the Port of New York by President John Tyler but his nomination was rejected by the U.S. Senate and Cornelius P. Van Ness served instead. In 1845, he was reportedly worth $200,000 (~$6.22 million in 2023).

## Personal life

Ferris was married to Catherine Youngs. Together, they were the parents of one daughter, named after his only sister:
* Caroline Adelia Ferris, who married Glover Clapham in 1850. After his death, she remarried to Samuel Lewis.

### Death

Ferris died in New York City on June 4, 1848.
# Münzbach

Münzbach is a municipality in the district of Perg in the Austrian state of Upper Austria.
# Patsy Ticer

Patricia Keyser Ticer (née Smith; January 6, 1935 – August 7, 2017), known as Patsy Ticer, was an American politician.
Ticer was born in Washington, D.C. She grew up in Alexandria, Virginia and graduated from George Washington High School. In 1955, Ticer received her bachelor's degree in political science from Sweet Briar College. Ticer served on the Alexandria City Council in the 1980s. She then served as Mayor of Alexandria from 1991 to 1996. Ticer served in the Senate of Virginia from 1996 to 2011 and was a Democrat. Ticer died in a hospital in Alexandria, Virginia from complications from a fall.

## Biography

Ticer married John "Jack" Ticer in 1956. They had four children. She was a real estate agent and served on the boards of Alexandria Library, Athenaeum, the Humane Society, and the United Way. She served as vestry senior warden of St. Paul's Episcopal Church in 1978, 1979 and from 1981 to 1983.
Ticer was elected to the city council in 1982 and served as Vice-Mayor in her second council term. She was elected mayor in 1991, and was the city's first female mayor.
# Cumberland Law Review

The Cumberland Law Review is a law review published by the students at Cumberland School of Law in Birmingham, Alabama.
Founded in 1970, the Review publishes two issues a year, with each issue averaging between 150 and 200 pages. Each issue consists of any combination of tributes, articles, essays, notes, and comments. Generally, an issue includes at least one article, note, and comment. Occasionally, part of an issue or an entire issue is devoted to a single topic. For instance, in 2016 the Review published a symposium on Harper Lee's books "Go Set a Watchman" and "To Kill a Mockingbird." The Review's online companion, the Cumberland Law Review Online, publishes shorter pieces surveying recent developments with the Supreme Court of Alabama and United States Court of Appeals for the Eleventh Circuit.

## Membership

Membership on the Cumberland Law Review is available to those students in the top fifteen percent of the 1L class, determined at the close of the second semester, who successfully complete a write-on competition, known as the Candidates Program, consisting of a Bluebook examination and casenote submission. A student must successfully complete both phases to become a member of the Review. Members of the Review's editorial staff perform cite checks, attend mandatory meetings, write surveys tracking legal developments, and submit a comment for publication consideration.

## Submissions

The Cumberland Law Review considers articles, essays, notes, and comments from professionals and professors with a law degree for both its print and online publications. Individuals who wish to submit a piece for publication should consult the Review's website for specific submission instructions.

## Seminars

The Cumberland Law Review hosts a yearly academic seminar, either in the form of a Symposium or a Colloquium. In the past, the Review has hosted symposia on Alabama Dram Shop Liability, the legal practice in the wake of COVID-19, Harper Lee's works, and alternative dispute resolution.
# Best! (Jellyfish album)

Best! is a greatest hits compilation by the 1990s pop band Jellyfish. The album was released in 2006 and featured twenty tracks. Twelve tracks were pulled from the band's two studio albums, Bellybutton and Spilt Milk. Four were live tracks, including a cover of Badfinger's "No Matter What," and two were demo recordings from the Spilt Milk session. "Ignorance is Bliss" was taken from Nintendo: White Knuckle Scorin', a various artists compilation with an accompanying storybook inspired by the video game Super Mario World. "Think About Your Troubles" was drawn from a 1995 Nilsson tribute album.

## Track listing

All songs written by Roger Manning and Andy Sturmer, except where noted.
* "Joining a Fan Club" – 4:05 (from Spilt Milk)
* "The King is Half Undressed" – 3:48 (from Bellybutton)
* "New Mistake" – 4:03 (from Spilt Milk)
* "Now She Knows She's Wrong" – 2:36 (from Bellybutton)
* "Bye, Bye, Bye" – 4:03 (from Spilt Milk)
* "Worthless Heart" – 3:06
* "Baby's Coming Back" (Sturmer) – 2:58 (from Bellybutton)
* "He's My Best Friend" – 3:44 (from Spilt Milk)
* "All I Want is Everything" (Sturmer) – 3:45 (from Bellybutton)
* "Let 'Em In/That is Why" (Paul McCartney)/(Manning/Sturmer) – 4:57
* "No Matter What" (Pete Ham) – 2:50
* "Family Tree" - 4:11
* "The Ghost at Number One" - 3:37 (from Spilt Milk)
* "Too Much, Too Little, Too Late" - 3:17 (from Spilt Milk)
* "I Wanna Stay Home" (Sturmer) - 4:06 (from Bellybutton)
* "Glutton of Sympathy" - 3:49 (from Spilt Milk)
* "The Man I Used to Be" - 4:46
* "Calling Sarah" - 4:03
* "Ignorance is Bliss" (Sturmer/Wirt) - 3:59 (from Nintendo: White Knuckle Scorin')
* "Think About Your Troubles" (Harry Nilsson) - 2:35
Tracks 6 and 12 are demo recordings.
Tracks 10, 11, 17 and 18 are live recordings.
# Joseph John Martin

Joseph John Martin (November 21, 1833 – December 18, 1900) was a Republican U.S. Congressman from North Carolina, United States between 1879 and 1881.
Born in Williamston in Martin County, North Carolina, Martin attended Williamston Academy and then studied law. He was admitted to the bar in 1859 and became the prosecuting attorney of Martin County. He was elected solicitor for North Carolina's second judicial district in 1868 and was re-elected to that post in 1874. Martin was a member of the Republican party and a delegate to the 1876 Republican National Convention.
In 1878, Martin was elected to the U.S. House, defeating incumbent Democrat Jesse Johnson Yeates. Although Martin served most of his two-year term, Yeates successfully contested the election and unseated Martin on January 29, 1881, two months before the expiration of Martin's term.
After leaving Congress, Martin returned to the practice of law in Tarboro, North Carolina; he was that town's postmaster from 1897 until his death in 1900. Martin is buried in Woodlawn Cemetery in Williamston, his hometown.
# Cousin prime

In number theory, cousin primes are prime numbers that differ by four. Compare this with twin primes, pairs of prime numbers that differ by two, and sexy primes, pairs of prime numbers that differ by six.
The cousin primes (sequences OEIS: A023200 and OEIS: A046132 in OEIS) below 1000 are:
    (3, 7), (7, 11), (13, 17), (19, 23), (37, 41), (43, 47), (67, 71), (79, 83), (97, 101), (103, 107), (109, 113), (127, 131), (163, 167), (193, 197), (223, 227), (229, 233), (277, 281), (307, 311), (313, 317), (349, 353), (379, 383), (397, 401), (439, 443), (457, 461), (463,467), (487, 491), (499, 503), (613, 617), (643, 647), (673, 677), (739, 743), (757, 761), (769, 773), (823, 827), (853, 857), (859, 863), (877, 881), (883, 887), (907, 911), (937, 941), (967, 971)

## Properties

The only prime belonging to two pairs of cousin primes is 7. One of the numbers n, n + 4, n + 8 will always be divisible by 3, so n = 3 is the only case where all three are primes.
An example of a large proven cousin prime pair is (p, p + 4) for
    $p=4111286921397\times 2^{66420}+1$
which has 20008 digits. In fact, this is part of a prime triple since p is also a twin prime (because p – 2 is also a proven prime).
As of December 2024, the largest-known pair of cousin primes was found by S. Batalov and has 86,138 digits. The primes are:
    $p=(29571282950\times (2^{190738}-1)+4)\times 2^{95369}-1$
    $p+4=(29571282950\times (2^{190738}-1)+4)\times 2^{95369}+3$
If the first Hardy–Littlewood conjecture holds, then cousin primes have the same asymptotic density as twin primes. An analogue of Brun's constant for twin primes can be defined for cousin primes, called Brun's constant for cousin primes, with the initial term (3, 7) omitted, by the convergent sum:
    $B_{4}=\left({\frac {1}{7}}+{\frac {1}{11}}\right)+\left({\frac {1}{13}}+{\frac {1}{17}}\right)+\left({\frac {1}{19}}+{\frac {1}{23}}\right)+\cdots .$
Using cousin primes up to 2$^{42}$, the value of B$_4$ was estimated by Marek Wolf in 1996 as
    $B_{4}\approx 1.1970449$
This constant should not be confused with Brun's constant for prime quadruplets, which is also denoted B$_4$.
The Skewes number for cousin primes is 5206837 (Tóth (2019)).
# Morten Ansgar Kveim

Morten Ansgar Kveim (27 December 1892 – 24 March 1966) was a Norwegian pathologist most remembered for describing the Kveim test.
Kveim was born at Gjerstad in Aust-Agder, Norway. First starting in philology, he completed his medical training at the University of Oslo (1924). He qualified in medicine in 1925, and worked in private practice at a number of small towns in Norway. After 1929 he worked in the department of diseases of the skin in the Rikshospitalet in Oslo, becoming assistant physician in 1936.
# Pseudodromia

Pseudodromia is a genus of crabs in the family Dromiidae, often referred to as sponge crabs. They are small or medium-sized crabs which get their name from the ability to shape a living sponge into a portable shelter for themselves. A sponge crab cuts out a fragment from a sponge and trims it to its own shape using its claws. The last two pairs of legs are shorter than other legs and bend upward over the crab's carapace, to hold the sponge in place. The sponge grows along with the crab, providing a consistent shelter.

## Species

The genus contains the following species:
* Pseudodromia cacuminis Kensley, 1980
* Pseudodromia latens Stimpson, 1858
* Pseudodromia rotunda (MacLeay, 1838)
* Pseudodromia trepida Kensley, 1978
# Chaotian Temple

The Chaotian or Chaotien Temple, officially the Chao-Tian Temple, is a temple to the goddess Mazu in Beigang Township, Yunlin County, Taiwan. Constructed in 1700, it became one of the most important Mazu temples in Taiwan and is known for its extravagant temple architecture. It is visited by more than a million pilgrims every year.

## Mazuism

Mazu, the deified form of the medieval Lin Moniang from Fujian, has an enthusiastic following on Taiwan. Beigang was one of the most important Taiwanese ports in the 17th century. As Beigang and its economy grew, at the same time the temple grew and expanded. Today the Chaotian Temple at Beigang is an important religious site and pilgrimage destination. Beigang's Mazu tours to other Mazu temples through whole Taiwan every year for visits and inspections.

## History

In 1694, a Buddhist monk named Shubi requested that a statue of Mazu be brought to Beigang from the Chaotian Temple in her hometown of Meizhou in Fujian. In 1700, Chen Li-Shum donated a building lot and raised the funds to erect Beigang's own Chaotian Temple. In 1730, the temple was further expanded. In 1770, Penkang Magistrate Hsueh Chao-heng considered that the temple too simple to live up to the dignity of Goddess Matsu. Three years later another reconstruction of the temple started. In 1854 a number of ranking officials initiated a third project, expanding the temple into a palace-type architectural complex. The front wing consisted of worship courtyard and east and west chambers. The second wing was for worship of the Heavenly Mother, third wing for Goddess of mercy; east wing for San-Kuan Heavenly Emperors, west wing for Wenchang God, the 4th wing for Goddess Matsu's parents; east wing for Goddess of Childgiving and west wing, Lang God. Several renovation followed in the 20th century.

## Cultural activities

The Chaotian Temple also owns a cultural hall, where concert, dances and other activities take place. On top of the building is a statue of Mazu. The Chaotian Temple also sponsors events like the Beigang International Music Festival. Since 2020 and the beginning of the COVID-19 pandemic, a Buddhist Liberation Rite of Water and Land is sponsored by Chaotian Temple to pray for the eradication of the virus.
The Beigang Wind Orchestra was founded in 1928 by Chen Chia-Hu (陳家湖). On spiritual days the orchestra marches for the Chaotian temple.
The Flying Dragons are a dragon dance troupe affiliated with the Chaotian Temple, founded by Weng San-lien around 1924. Creation of two Great Dragon Flags began in 1926, and the flags were used in processions until the 1950s.
# MNC World News

MNC World News was an international news TV channel 24 hours in English. MNC World News can be watched via the channel 85. MNC Media MNC Vision in World News is the first English-language television channel in the Channels MNC Media MNC Vision. For now, MNC World News can only be captured in a subscription television network belonging to MNC Media like MNC Vision, and MNC Play Media. In the future targeted MNC World News channel will be available in a variety of satellite and cable television worldwide in 2020 but the target was not reached.

## Programmes

* World Hour
* World Hour Weekend
* Daybreak
* Screenshot
* The Marketplace
* Glimpse from the Past
* Top 5 Current Issues
* Showbiz Central
* Raising the Bar
* Special Dialogue

## Presenters

* Tommy Tjokro (previously on MetroTV and Bloomberg TV Indonesia, is also working as an announcer for RCTI)
* Juanita Wiratmadja (previously on Global TV, SCTV, Kompas TV and VOA Indonesia, then to CNBC Indonesia, now on TVRI World)
* Roberlin Purba (previously on MetroTV)
* Krishna Sam
* Togi Sinaga (also on MNC News)
* Karina Tasya
* Irsan Karim (now on CNN Indonesia)
* Dirza Prakoso (previously on MNC News, now on SEA Today)
* Amelia Yachya (previously on Global TV and MNC News, then to CNN Indonesia, now not working on any television network )
* Nicole Shiraz (previously on Fox Sports Australia, iNews TV and MNC Sports)
* Emelli Putri (previously on MNC News)

## MNC World News Network

Broadcast MNC World News can be seen on MNC Vision, and MNC Play Media.
# Taekwondo at the 2011 Pan American Games – Women's 57 kg

The women's 57 kg competition of the taekwondo events at the 2011 Pan American Games took place on the 15 of October at the CODE II Gymnasium. The defending Pan American Games champion is Iridia Salazar of Mexico, while the defending Pan American Championship, champion is Rafael Araujo of Brazil.

## Schedule

All times are Central Standard Time (UTC-6).
| Date | Time | Round |
| October 16, 2011 | 11:00 | Preliminaries |
| October 16, 2011 | 12:30 | Quarterfinals |
| October 16, 2011 | 17:00 | Semifinals |
| October 16, 2011 | 18:00 | Final |

## Results
### Legend

* PTG — Won by Points Gap
* SUP — Won by Superiority
* OT — Won on over time (Golden Point)

### Main bracket

| Preliminary round | Preliminary round | Preliminary round | Quarterfinals | Quarterfinals | Quarterfinals | Semifinals | Semifinals | Semifinals | Gold medal match | Gold medal match | Gold medal match |
| | | | Laura Rivas (ESA) | Laura Rivas (ESA) | 4 | | | | | | |
| Nicole Palma (USA) | Nicole Palma (USA) | 8 | Nicole Palma (USA) | Nicole Palma (USA) | 9 | | | | | | |
| Disnansi Polanco (DOM) | Disnansi Polanco (DOM) | 7 | | | | Nicole Palma (USA) | Nicole Palma (USA) | 7 | | | |
| Katherinn Reyes (VEN) | Katherinn Reyes (VEN) | 2 | | | | Irma Contreras (MEX) | Irma Contreras (MEX) | 9 | | | |
| Irma Contreras (MEX) | Irma Contreras (MEX) | 13 | Irma Contreras (MEX) | Irma Contreras (MEX) | 10 | | | | | | |
| Nidia Muyoz (CUB) | Nidia Muyoz (CUB) | 12 | Nidia Muyoz (CUB) | Nidia Muyoz (CUB) | 8 | | | | | | |
| Maude Dufor (CAN) | Maude Dufor (CAN) | 0 | | | | | | | Irma Contreras (MEX) | Irma Contreras (MEX) | 4 |
| | | | | | | | | | Doris Patiño (COL) | Doris Patiño (COL) | 3 |
| | | | Euda Carías (GUA) | Euda Carías (GUA) | 1 | | | | | | |
| Yeni Contreras (CHI) | Yeni Contreras (CHI) | 10 | Yeni Contreras (CHI) | Yeni Contreras (CHI) | 5 | | | | | | |
| Elizabeth Alvarado (PER) | Elizabeth Alvarado (PER) | 4 | | | | Yeni Contreras (CHI) | Yeni Contreras (CHI) | 5 | | | |
| Debora Hait (ARG) | Debora Hait (ARG) | 2 | | | | Doris Patiño (COL) | Doris Patiño (COL) | 6 | | | |
| Emely Cartagena (PUR) | Emely Cartagena (PUR) | 5 | Emely Cartagena (PUR) | Emely Cartagena (PUR) | 2 | | | | | | |
| | | | Doris Patiño (COL) | Doris Patiño (COL) | 3 | | | | | | |
# Dipturus nidarosiensis

The Norwegian skate (Dipturus nidarosiensis), or black skate, is a species of skate found at depths of 200 m (660 ft) to over 1,600 m (5,200 ft) in the East Atlantic region. Initially its range was believed to be restricted to the Norwegian Sea and North Sea to the Bay of Biscay. It is occasionally encountered off the western coast of Ireland, and historically has been found near Rockall and in the Norwegian Deep, though recent surveys have not identified the species there. The species has frequently been confused with other skates, and since the late 1980s it has been confirmed to occur more widely, ranging from Iceland to Morocco, as well as off South Africa and in the Mediterranean Sea.
This very large skate can reach a total length of up to 2.3 m (7.5 ft). Females grow larger than males. It is all dark brown-grey above, lacking distinct patterns. Its underparts are dark brown and often covered in blackish mucus, which separates it from some other skates in its range where adults generally have pale underparts (an exception is D. oxyrinchus, which however can be distinguished by its narrower snout). The species is oviparous. The egg case consists in a very large capsule with a long rectangular shape and pointed horns at the corners, deposited on sandy and muddy bottoms. At least in the Mediterranean Sea the primary prey are decapod crustaceans, followed by bony fish, while cephalopods, small elasmobranchs and polychaetes occasionally are consumed.
# Scleroplax

Scleroplax is a genus of crabs in the family Pinnotheridae.
Species of the genus Scleroplax live as a commensal of various burrowing animals including the mud shrimp Neotrypaea californiensis, N. gigas, Upogebia pugettensis and U. macginiteorum, and the echiuran worm Urechis caupo (known as the "fat innkeeper"), and occurs from Vancouver Island, British Columbia to Punta Abreojos, Mulegé, Baja California Sur, Mexico.