OpenLLM-France/wikimedia huggingface dataset:
# Live in Lisbon

Live in Lisbon is a concert video release by Bryan Adams. It was released in North America only as a limited edition 3rd bonus disc to the 2005 compilation Anthology, was released in the UK as a stand-alone DVD. The stand-alone DVD features extra content such as one extra track When You're Gone sung with a member of the audience, a picture gallery, a radio interview and 3 music videos.

## Certifications

| Region | Certification | Certified units/sales |
| Portugal (AFP) | 2× Platinum | 16,000$^^$ |
| $^^$ Shipments figures based on certification alone. |||
# Coalition for Progress

Formed in 2006, the Coalition for Progress was an independent statewide American non-profit, progressive or liberal 527 political action committee in Michigan with more than 40,000 members, focused on electing progressives to the Michigan state legislature. Primarily funded by Jon Stryker, the Coalition for Progress was the largest PAC in Michigan's history. After 2010, the Coalition for Progress had disappeared.
# Schoenus (disambiguation)

Schoenus is an ancient measure of distance.
Schoenus may refer to:
* Schoenus (Arcadia), a town of ancient Arcadia
* Schoenus (Boeotia), a town of ancient Boeotia
* Schoenus (Corinthia), a town of ancient Corinthia
* Schoenus (mythology), various figures in Greek mythology
* Schoenus (plant), a genus of sedges
# Longtail dragonet

The longtail dragonet (Callionymus gardineri) is a species of dragonet native to the western Indian Ocean. It can be found at depths of from 30 to 180 metres (98 to 591 ft). This species grows to a length of 28 centimetres (11 in) TL. The specific name honours the British zoologist John Stanley Gardiner (1872–1946).
# Government Medical College, Chittorgarh

Government Medical College, Chittorgarh, established in 2022, is one of the new medical colleges in the state Rajasthan, India. This college is located at Chittorgarh, one of the famous tourist spots in Rajasthan. The college imparts the degree of Bachelor of Medicine and Surgery (MBBS). The college is recognized by National Medical Commission and is affiliated with the Rajasthan University of Health Sciences. Like all other Indian medical colleges, students are selected in this college on the basis of merit through National Eligibility and Entrance Test. The hospital associated with this college is one of the largest hospitals in Chittorgarh.

## Courses

Annual intake capacity of Undergraduates is 100
# Hydrocynus brevis

Hydrocynus brevis, also known as the tigerfish, Nile tigerfish or Sahelian tigerfish, is a predatory freshwater fish distributed throughout Africa.

## Appearance

The tigerfish is silver in colour when young, with thin black horizontal stripes and an elongated body that tapers at both ends. As the fish grows, it will develop a bronze coloration and the stripes will fade. The ventral and caudal fins have a slight red-orange tint, and the adipose fin is grey to black. It grows to a length of 86 centimetres (34 in) SL.

## Distribution

This species has a wide distribution. It is found from Senegal to Ethiopia, throughout the Nile. In Northeast Africa it is found in the Ghazal and Jebel systems, Sudan, as well as Baro River, Ethiopia. In Western Africa it is known from Chad, Niger/Bénoué, Volta, Senegal and Gambia.

## Habitat and ecology

A demersal, potamodromous freshwater species, Hydrocynus brevis prefers open-water habitats. It feeds mainly on fish and shrimps, with smaller individuals consuming aquatic insects.

## Population and conservation status

This species is rather common over most of its range, without any known widespread threats. There is, however, a conservation policy in place in Ghana, and one potential threat is overfishing, as well as deforestation and pollution. There currently is a lack of research regarding the population of the species and its range. Habitat maintenance and restoration may also be required.
# Mediavia bevnoa

Mediavia bevnoa is a species of snout moth in the genus Mediavia. It was first described by William Schaus in 1925. It is found in South America.
# Allured (archdeacon of Barnstaple)

Allured was the first Archdeacon of Barnstaple.
# Krzysztof Buchowski

Krzysztof Buchowski (born 1969) is a Polish historian at Institute of History at University of Białystok. He specializes in Central and Eastern European history in 19th-20th century and Polish-Lithuanian relations.

## Books

* Polacy w niepodległym państwie litewskim 1918-1940 (Białystok, Instytut Historii Uniwersytetu w Białymstoku, 1999) ISBN 83-87881-06-6;
* Panowie i żmogusy. Stosunki polsko-litewskie w międzywojennych karykaturach (Białystok, Instytut Historii Uniwersytetu w Białymstoku, 2004) ISBN 83-87881-29-5;
* Szkice polsko-litewskie czyli o niełatwym sąsiedztwie w pierwszej polowie XX wieku (Wydawnictwo Grado, 2005) ISBN 83-89588-30-7;
* Litwomani i polonizatorzy. Mity, wzajemne postrzeganie i stereotypy w stosunkach polsko-litewskich w pierwszej połowie XX wieku (Białystok, Wydawnictwo Uniwersytetu w Białymstoku, 2006) ISBN 978-83-7431-075-8;
* Polityka zagraniczna Litwy 1990-2012. Główne kierunki i uwarunkowania (Białystok 2013, Wydawnictwo Uniwersyteckie Trans Humana, 2013) ISBN 978-83-61209-95-9.
# Scattered order

In mathematical order theory, a scattered order is a linear order that contains no densely ordered subset with more than one element.
A characterization due to Hausdorff states that the class of all scattered orders is the smallest class of linear orders that contains the singleton orders and is closed under well-ordered and reverse well-ordered sums.
Laver's theorem (generalizing a conjecture of Roland Fraïssé on countable orders) states that the embedding relation on the class of countable unions of scattered orders is a well-quasi-order.
The order topology of a scattered order is scattered. The converse implication does not hold, as witnessed by the lexicographic order on $\mathbb {Q} \times \mathbb {Z}$.
# San Giovanni Battista Decollato, Dosimo

San Giovanni Battista Decollato is a Roman Catholic church, located in the neighborhood of Dosimo in the comune of Persico Dosimo in the province of Cremona, region of Lombardy, Italy.

## History

This church was rebuilt in 1756 in an eclectic Rococo and Neoclassical-style, with a single nave. In 1773, the belltower was erected, though restored in 1838 by the architect Luigi Voghera. In 1896, the church was widened to accommodate three naves. The interior putatively houses the relics of Santa Colomba.
# Primos (comics)

Primos is a 2022 science fiction comic book limited series created by writer Al Madrigal and artist Carlo Barberi. It was published by AWA Studios under itsUpshot imprint and ran for four issues. It was collected in trade paperback form in July 2022.

## Publication history

Madrigal’s fascination with superheroes and passion for increasing the representation of Latinx stories, characters, and voices led him to create and write the comic book series Primos in 2022 with publisher AWA and former Marvel Editor in Chief Axel Alonso and artist Carlo Barberi. Primos brings together three distant cousins, bound together by their ancient spacefaring Maya lineage to the historical King Janaab, with a profoundly special purpose: to save the world as they know it.
In introducing three Latinx superheroes, Madrigal and AWA Studios are venturing into territory that has been shunned by most of the big comic book companies. But comic book fan culture is just as big in the Latinx community as it is anywhere else, and Madrigal hopes to capitalize on and honor the culture.
“A lot of the bigger characters were started in the ‘50s and ‘60s, and it’s all White guys,” Madrigal told Forbes Entertainment.
“They became so popular and it was sort of hard to introduce others. I always gravitated towards any minority character because I’m half-Mexican. It’s nice to see yourself on the page and on the screen.”
“There’s so much inspiration to draw upon here, from the myth that the pyramids were built by aliens, to the success of the Mayan civilization and culture and the mystery around their cities’ collapse,” wrote Madrigal in an email to The Times. “However, the main inspiration was King K’inich Janaab’ Pakal’s rule from 603 to 683. It was a great building block for the ‘Primos’ mythology. I hope to be able to dive further into Mayan culture as I continue the series.”
The first issue in the series was released on February 2, 2022, available in both English & Spanish.

## Synopsis

Centuries ago, two Mayan brothers constructed a spacecraft that sent them hurtling into outer space. Returned to Earth, only to find their culture and civilization destroyed, one of the brothers vows revenge and seeks to decimate the planet with intergalactic technology gathered on his travels. To prevent this, his sibling creates a contingency plan that activates the world’s protectors – descendants of their own Pacal family. Now, the fate of the planet lies in the hands of three cousins scattered throughout Central and North America who have never even met.

## Collected editions

The series was collected in a trade paperback.
| Title | ISBN | Release date | Issues |
| Primos Volume 1 | 978-1953165343 | 26 July 2022 | Primos #1-4 |
# Seditious Meetings Act

There are three legislation by the name of the Seditious Meetings Act, all created by the British Parliament.
* Seditious Meetings Act 1795
* Seditious Meetings Act 1817
* Seditious Meetings Act 1819
# Alsóvadász

Alsóvadász is a village in Borsod–Abaúj–Zemplén county, Hungary.
At the end of the 19th century and the beginning of the 20th century, Jews lived in the village. In 1840, 149 Jews lived in the village and there was a Jewish cemetery there. Some of them were murdered in the Holocaust.
# Irvine Park

Irvine Park may refer to:
* Irvine Park (Orange, California), listed on the National Register of Historic Places (NRHP)
* Irvine Park Historic District, Saint Paul, Minnesota, also NRHP-listed
* Irvine Park (Chippewa Falls, Wisconsin)
# Ransom Township

Ransom Township may refer to:
* Ransom Township, Michigan
* Ransom Township, Nobles County, Minnesota
* Ransom Township, Columbus County, North Carolina, in Columbus County, North Carolina
* Ransom Township, Sargent County, North Dakota, in Sargent County, North Dakota
* Ransom Township, Pennsylvania
# Krzysztof Brejza

Krzysztof Brejza (born 16 May 1983 in Bydgoszcz, Poland) is a Polish politician, currently serving as member of the European Parliament (MEP). He was member of the Sejm of the Republic of Poland, representing the Bydgoszcz district. Between 2005 and 2006 he was a member of the Kuyavian-Pomeranian Regional Assembly.

## Career

Brejza is a graduate of the Law and Administration Faculty of University of Warsaw.
In the 2002 Polish local elections he was elected to the Regional Assembly representing one of the Bydgoszcz City districts. Having received 1,512 votes and coming second on the Civic Platform and Law and Justice (POPiS) list behind Maciej Świątkowski, Brejza was not initially elected. Only after Świątkowski was elected to the Sejm of the Republic of Poland (the lower house of the Polish parliament) in the 2005 parliamentary elections did Brejza take over his seat in the Regional Assembly. He served only one year, until the end of his term.
In the 2006 local elections, he ran again for the Regional Assembly. Scoring 2,874 votes in the 1st Bydgoszcz City district, he came fourth on the Civic Platform list and wasn't elected, as Civic Platform only won three seats.
In the 2007 parliamentary elections, he was elected to the Sejm of the Republic of Poland from the Civic Platform list in the 4th district (Bydgoszcz) with 6,441 votes. He was reelected in the 2015 elections with 15,951 votes.
His father Ryszard Brejza is also a politician, having been a Member of the 6th Sejm of the Polish Republic (1997–2001) and currently serving as President (Mayor) of Inowrocław, a role he has held since 2002.
On 3 January 2024, Brejza was co-opted as MEP in the ninth European Parliament, replacing Radosław Sikorski in the European People's Party Group, who was appointed as Minister of Foreign Affairs in December 2023.

### 2019 parliamentary election campaign surveillance

In December 2021, the news emerged that Senator Brejza was under surveillance according to the Citizen Lab at the University of Toronto. The surveillance took place during the 2019 Polish parliamentary election campaign and involved the use of Pegasus spyware, which the Polish government-controlled secret service is unofficially in possession of. Brejza was head of the Civic Coalition election campaign at the time and it is alleged that the spying could have affected the results of the elections won by the conservative Law and Justice party leading to calls for setting up an investigation committee into the case. In January 2022, the Polish Senate passed a resolution to establish a special committee to investigate this matter.
# Scattered space

In mathematics, a scattered space is a topological space X that contains no nonempty dense-in-itself subset. Equivalently, every nonempty subset A of X contains a point isolated in A.
A subset of a topological space is called a scattered set if it is a scattered space with the subspace topology.

## Examples

* Every discrete space is scattered.
* Every ordinal number with the order topology is scattered. Indeed, every nonempty subset A contains a minimum element, and that element is isolated in A.
* A space X with the particular point topology, in particular the Sierpinski space, is scattered. This is an example of a scattered space that is not a T$_1$ space.
* The closure of a scattered set is not necessarily scattered. For example, in the Euclidean plane $\mathbb {R} ^{2}$ take a countably infinite discrete set A in the unit disk, with the points getting denser and denser as one approaches the boundary. For example, take the union of the vertices of a series of n-gons centered at the origin, with radius getting closer and closer to 1. Then the closure of A will contain the whole circle of radius 1, which is dense-in-itself.

## Properties

* In a topological space X the closure of a dense-in-itself subset is a perfect set. So X is scattered if and only if it does not contain any nonempty perfect set.
* Every subset of a scattered space is scattered. Being scattered is a hereditary property.
* Every scattered space X is a T$_0$ space. (Proof: Given two distinct points x, y in X, at least one of them, say x, will be isolated in $\{x,y\}$. That means there is neighborhood of x in X that does not contain y.)
* In a T$_0$ space the union of two scattered sets is scattered. Note that the T$_0$ assumption is necessary here. For example, if $X=\{a,b\}$ with the indiscrete topology, $\{a\}$ and $\{b\}$ are both scattered, but their union, $X$, is not scattered as it has no isolated point.
* Every T$_1$ scattered space is totally disconnected. (Proof: If C is a nonempty connected subset of X, it contains a point x isolated in C. So the singleton $\{x\}$ is both open in C (because x is isolated) and closed in C (because of the T$_1$ property). Because C is connected, it must be equal to $\{x\}$. This shows that every connected component of X has a single point.)
* Every second countable scattered space is countable.
* Every topological space X can be written in a unique way as the disjoint union of a perfect set and a scattered set.
* Every second countable space X can be written in a unique way as the disjoint union of a perfect set and a countable scattered open set. (Proof: Use the perfect + scattered decomposition and the fact above about second countable scattered spaces, together with the fact that a subset of a second countable space is second countable.) Furthermore, every closed subset of a second countable X can be written uniquely as the disjoint union of a perfect subset of X and a countable scattered subset of X. This holds in particular in any Polish space, which is the contents of the Cantor–Bendixson theorem.
# Ismailzai Tehsil

Ismailzai Tehsil is a subdivision located in Orakzai District, Khyber Pakhtunkhwa, Pakistan. The population is 23,965 according to the 2017 census.
# Hydroporus larsoni

Hydroporus larsoni is a species of predaceous diving beetle in the family Dytiscidae. It is found in North America.
# Special event station

In amateur radio, a Special Event Station is a special operation usually in observation or commemoration of a special or historical event, often with a special vanity call sign. These stations generally operate for a short time and have special QSL cards to commemorate the event.
Special event stations licensed in the United States will often have a special 1x1 call sign.

## Examples

The National World War One Museum, at the Liberty Memorial, in Kansas City, Missouri, for instance will be having a special event station over the next six years in observance of the centennial of the Great War, under the call sign WW1USA.
The Military Wireless Museum in the Midlands special event callsign is GB0MWM and can be heard on most bands. It can be operated by visitors to the museum who hold a ham radio license. Also, the USS South Dakota Wireless Association "N0EBC" activates the museum and memorial to the ship and crew members of the WW2 battleship USS South Dakota BB57 located in Sioux falls, South Dakota each Veterans Day, November 11. often under the 1x1 call "W0V"
# I Feel Lucky

"I Feel Lucky" is a song co-written and recorded by American country music artist Mary Chapin Carpenter. It was released in May 1992 as the first single from the album Come On Come On. The song reached number 4 on the Billboard Hot Country Singles & Tracks chart. The Chipettes recorded a cover of this song for the 1992 album Chipmunks in Low Places. It was written by Carpenter and Don Schlitz.

## Content

The song tells the story of a woman who repeatedly receives bad omens for the upcoming day: her horoscope warns that "the stars are stacked against" her and to stay in bed, but she disregards it, heads for the convenience store, buys a lottery ticket, cigarettes, a burrito and a root beer, and heads for the park, where a thunderstorm and a voice from the skies warns her to head home. She disregards the voice just as she did with the horoscope saying "I feel lucky."
The lottery ticket turns out to be an $11 million winner, and she heads to the bar to celebrate, where she meets Lyle Lovett and Dwight Yoakam, who both make passes at her. The moral of the story: "the stars might lie, but the numbers never do."

## Personnel

Credits are adapted from the liner notes of Come On Come On.
* J. T. Brown – bass guitar, background vocals
* Mary Chapin Carpenter – vocals
* Jon Carroll – piano, backing vocals
* John Jennings – acoustic and electric guitars, backing vocals
* Robbie Magruder – drums
* Mike McAdam – electric guitar

## Music video

The music video was directed by Jack Cole and premiered in mid-1992. It was filmed in the Mojave Desert in California. It begins with a middle-aged couple sitting outside their old RV trailer, each reading a magazine. They notice a shiny Airstream moving toward them, with Mary and her friends as passengers. Mary notices the unpleasant and dry feel of the landscape, and instantly throws an outdoor party complete with catered food, music and dancing. The couple seem surprised and reluctant to all this, and don't pay much attention, but eventually get up and join in. Posters of Dwight Yoakam and Lyle Lovett appear during the verse that mentions them. When the song is near over, a storm cloud appears and Mary Chapin suggests they take the party into the trailer. They do, but only after the male in the couple receives a kiss on the cheek from one of the passengers. Once the trailer leaves, the couple go back to their chairs, as the woman in the couple says to the man regarding the party, "If you ever mention this to anybody, I'll divorce you," before putting their heads back in their magazines.
The majority of the video is in color, but the beginning and ending scenes are in greyscale to give it a deserted and dusty look.

## Chart performance

"I Feel Lucky" debuted at number 58 on the U.S. Billboard Hot Country Singles & Tracks for the week of May 30, 1992.
| Chart (1992) | Peak position |
| Canada Adult Contemporary (RPM) | 16 |
| Canada Country Tracks (RPM) | 3 |
| US Hot Country Songs (Billboard) | 4 |

### Year-end charts

| Chart (1992) | Position |
| Canada Country Tracks (RPM) | 36 |
| US Country Songs (Billboard) | 15 |
# Bcl-xL

B-cell lymphoma-extra large (Bcl-xL), encoded by the BCL2-like 1 gene, is a transmembrane molecule in the mitochondria. It is a member of the Bcl-2 family of proteins, and acts as an anti-apoptotic protein by preventing the release of mitochondrial contents such as cytochrome c, which leads to caspase activation and ultimately, programmed cell death.

## Function

It is a well-established concept in the field of apoptosis that relative amounts of pro- and anti-survival Bcl-2 family of proteins determine whether the cell will undergo cell death; if more Bcl-xL is present, then pores are non-permeable to pro-apoptotic molecules and the cell survives. However, if Bax and Bak become activated, and Bcl-xL is sequestered away by gatekeeper BH3-only factors (e.g. Bim) causing a pore to form, cytochrome c is released leading to initiation of caspase cascade and apoptotic events.
While the exact signaling pathway of Bcl-xL is still not known, it is believed that Bcl-xL differs highly from Bcl-2 in their mechanism of inducing apoptosis. Bcl-xL is about ten times more functional than Bcl-2 when induced by the chemotherapy drug, Doxorubicin and can specifically bind to cytochrome C residues, preventing apoptosis. It can also prevent the formation of Apaf-1 and Caspase 9 complex by acting directly upon Apaf-1 rather than Caspase 9, as shown in nematode homologs.

## Clinical significance

Bcl-xL dysfunction in mice can cause ineffective production of red blood cells, severe anemia, hemolysis, and death. This protein has also been shown as a requirement for heme production and in erythroid lineage, Bcl-xL is a major survival factor responsible for an estimated half of the total survival "signal" proerythroblasts must receive in order to survive and become red cells. Bcl-xL promoter contains GATA-1 and Stat5 sites. This protein accumulates throughout the differentiation, ensuring the survival of erythroid progenitors. Because iron metabolism and incorporation into hemoglobin occurs inside the mitochondria, Bcl-xL was suggested to play additional roles in regulating this process in erythrocytes which could lead to a role in polycythemia vera, a disease where there is an overproduction of erythrocytes.
Similar to other Bcl-2 family members, Bcl-xL has been implicated in the survival of cancer cells by inhibiting the function of p53, a tumor suppressor. In cancerous mouse cells, those which contained Bcl-xL were able to survive while those that only expressed p53 died in a small period of time.
Bcl-xL is a target of various senolytic agents. Studies of cell cultures of senescent human umbilical vein endothelial cells have shown that both fisetin and quercetin induce apoptosis by inhibition of Bcl-xL. Fisetin has roughly twice the senolytic potency as quercetin.

## Related proteins

Other Bcl-2 proteins include Bcl-2, Bcl-w, Bcl-xs, and Mcl-1.
# Livity

Livity is a 1981 reggae album by Prince Far I. Livity is a word used by Rastafarians to refer to the energy or life-force that flows through all living things. The album is generally considered one of Prince Far I's weaker albums. As on many of his albums, the backing comes from the Roots Radics, under the guise of The Arabs. The album was mixed by Lancelot "Maxie" McKenzie.

## Track listing

* "Reggae Music Moving"
* "Badda Card"
* "Some With Roof"
* "Marble Stone"
* "Put It Out"
* "King Of Kings"
* "River Jordan"
* "Ghetto Living"
* "Give Me For My Continent"
* "Wish I Have A Wing"
# Kuibhir

Kuibhir Chasku is a village development committee in Okhaldhunga District in the Sagarmatha Zone of mid-eastern Nepal. At the time of the 1991 Nepal census it had a population of 2121 living in 419 individual households.