OpenLLM-France/wikimedia huggingface dataset:
# New York State Convention of Colored Citizens

The New York State Convention of Colored Citizens was a series of colored convention events active from 1840 until 1891 in various cities in New York state. The convention was one of several social movement conventions that took place in the mid-19th century in many states across the United States.

## Description

The Albany convention was held on August 18–20, 1840, and discussed a number of topics including politics, race relations, and the state of African-American businesses.
The 1857 New York State Convention of Colored Citizens was held on September 23–24, 1857 at Spring Street Hall in New York City, with chair Rev. James Scott, and secretary W. J. Watkins. Topics varied and included ending slavery with a focus on southern states, and current issues facing Black Americans in New York state. Attendees of the 1857 event included abolitionist Jeremiah Powers, Willis Augustus Hodges, and Rev. Henry Highland Garnet.
New York state held a many national conventions (including in New York City, Buffalo, Troy, and Rochester); including the Buffalo convention in 1843, and the Troy convention in 1847. The 1853 National Convention of the Free People of Color in Rochester was attended by Stephen Smith, who was an abolitionist also active in the Pennsylvania conventions.

## List of related events
### State events

* 1840 New York State Convention of Colored Citizens, Albany
* 1841 New York State Convention of Colored Citizens, Troy
* 1843 New York State Convention of Colored People, Rochester
* 1844 New York State Convention of Colored Citizens, Schenectady
* 1845 New York State Free Suffrage Convention, Geneva
* 1851 New York State Convention of Colored People, Albany
* 1854 New York State Council of Colored People, Albany
* 1855 New York State Convention of Colored Citizens, Albany
* 1855 New York State Convention of Colored Men, Troy
* 1857 New York State Convention of Colored Citizens, New York City
* 1858 New York State Convention of Colored Citizens, Troy
* 1863 State Convention of Colored Citizens, Poughkeepsie
* 1866 New York State Convention of Colored Men, Albany
* 1870 New York State Convention of Colored Voters, Syracuse
* 1870 New York State Labor Convention, Saratoga Springs
* 1872 New York State Convention of Colored Men, Troy
* 1874 New York State Convention of Colored Citizens, Utica
* 1891 New York State Convention of the Afro-American League

### National events

* 1843 National Convention of Colored Citizens, Buffalo, New York
* 1847 National Convention of Colored People and Their Friends, Troy, New York
* 1850 Fugitive Slave Convention, Cazenovia, New York
* 1853 National Convention of the Free People of Color, Rochester, New York
* 1864 National Convention of Colored Men, Syracuse, New York
* 1896 Conference of the National Federation of Afro-American Women, New York
* 1909 National Negro Convention, New York City, New York
# Stan Getz Quartet Live in Paris

Stan Getz Quartet Live in Paris is a live album by saxophonist Stan Getz which was recorded France in 1982 but not released on the French Dreyfus Jazz label until 1996.

## Reception

Professional ratings :
| Review scores ||
| Source | Rating |
| Allmusic | |
| The Penguin Guide to Jazz Recordings | |
The Allmusic site rated the album with 4 stars.

## Track listing

* "O Grande Amor" (Antônio Carlos Jobim) - 6:04
* "Blood Count" (Billy Strayhorn) - 5:02
* "Airegin" (Sonny Rollins) - 8:28
* "Blue Skies" (Irving Berlin) - 7:28
* "On the Up and Up" (Jim McNeely) - 9:46
* "I Wanted to Say" (Victor Lewis) - 10:15
* "Tempus Fugit" (Bud Powell) - 10:06

## Personnel

* Stan Getz - tenor saxophone
* Jim McNeely - piano
* Marc Johnson - bass
* Victor Lewis - drums
# St Helens Island

The St Helens Island, part of the Waterhouse Island Group, is a 51-hectare (130-acre) granite island situated in the Tasman Sea, lying close to the north-eastern coast of Tasmania, Australia.
Other islands in the Waterhouse Group include Ninth, Tenth, Waterhouse, Little Waterhouse, Maclean, Baynes, Foster, Swan, Little Swan, Cygnet and Paddys islands and Bird Rock and George Rocks islets.

## History

Three applications were made to the colonial government in 1841, each for three acres, to operate shore-based whaling stations on the island. It is not clear if all or any of these was taken up.

## Fauna

The island is a conservation area, though it has been burnt in the past and is still subject to severe rabbit grazing. The island forms part of the St Helens Important Bird Area, identified as such by BirdLife International because of its importance as a breeding site for seabirds and waders.
Recorded breeding seabird species are little penguin, short-tailed shearwater, common diving-petrel, white-faced storm-petrel, Pacific gull and silver gull. European rabbits have been introduced. The metallic skink is present.
# Issei Tanaka

Issei Tanaka (田仲 一成, Tanaka Issei) is a Japanese writer and professor at the Institute of Oriental Culture, University of Tokyo.
Tanaka is notable for writing about Chinese literature, publishing books that include, among others, The Social and Historical Content of Ming-Ch'ing Local Drama, and Development of Local Plays in the 17th and 18th Centuries.

## Works

* 中国祭祀演劇研究. 1981.
# Chamaepetes

Chamaepetes is a genus of bird in the family Cracidae. It contains the following species:
| Image | Scientific name | Common Name | Distribution |
| | Chamaepetes goudotii | Sickle-winged guan | Bolivia, Colombia, Ecuador, and Peru |
| | Chamaepetes unicolor | Black guan | Costa Rica and Panama |
# Index set (computability)

In computability theory, index sets describe classes of computable functions; specifically, they give all indices of functions in a certain class, according to a fixed Gödel numbering of partial computable functions.

## Definition

Let $\varphi _{e}$ be a computable enumeration of all partial computable functions, and $W_{e}$ be a computable enumeration of all c.e. sets.
Let ${\mathcal {A}}$ be a class of partial computable functions. If $A=\{x\,:\,\varphi _{x}\in {\mathcal {A}}\}$ then $A$ is the index set of ${\mathcal {A}}$. In general $A$ is an index set if for every $x,y\in \mathbb {N}$ with $\varphi _{x}\simeq \varphi _{y}$ (i.e. they index the same function), we have $x\in A\leftrightarrow y\in A$. Intuitively, these are the sets of natural numbers that we describe only with reference to the functions they index.

## Index sets and Rice's theorem

Most index sets are non-computable, aside from two trivial exceptions. This is stated in Rice's theorem:
   Let ${\mathcal {C}}$ be a class of partial computable functions with its index set $C$. Then $C$ is computable if and only if $C$ is empty, or $C$ is all of $\mathbb {N}$.
Rice's theorem says "any nontrivial property of partial computable functions is undecidable".

## Completeness in the arithmetical hierarchy

Index sets provide many examples of sets which are complete at some level of the arithmetical hierarchy. Here, we say a $\Sigma _{n}$ set $A$ is $\Sigma _{n}$-complete if, for every $\Sigma _{n}$ set $B$, there is an m-reduction from $B$ to $A$. $\Pi _{n}$-completeness is defined similarly. Here are some examples:
* $\mathrm {Emp} =\{e\,:\,W_{e}=\varnothing \}$ is $\Pi _{1}$-complete.
* $\mathrm {Fin} =\{e\,:\,W_{e}{\text{ is finite}}\}$ is $\Sigma _{2}$-complete.
* $\mathrm {Inf} =\{e\,:\,W_{e}{\text{ is infinite}}\}$ is $\Pi _{2}$-complete.
* $\mathrm {Tot} =\{e\,:\,\varphi _{e}{\text{ is total}}\}=\{e:W_{e}=\mathbb {N} \}$ is $\Pi _{2}$-complete.
* $\mathrm {Con} =\{e\,:\,\varphi _{e}{\text{ is total and constant}}\}$ is $\Pi _{2}$-complete.
* $\mathrm {Cof} =\{e\,:\,W_{e}{\text{ is cofinite}}\}$ is $\Sigma _{3}$-complete.
* $\mathrm {Rec} =\{e\,:\,W_{e}{\text{ is computable}}\}$ is $\Sigma _{3}$-complete.
* $\mathrm {Ext} =\{e\,:\,\varphi _{e}{\text{ is extendible to a total computable function}}\}$ is $\Sigma _{3}$-complete.
* $\mathrm {Cpl} =\{e\,:\,W_{e}\equiv _{\mathrm {T} }\mathrm {HP} \}$ is $\Sigma _{4}$-complete, where $\mathrm {HP}$ is the halting problem.
Empirically, if the "most obvious" definition of a set $A$ is $\Sigma _{n}$ [resp. $\Pi _{n}$], we can usually show that $A$ is $\Sigma _{n}$-complete [resp. $\Pi _{n}$-complete].
# Ilmarinen (disambiguation)

Ilmarinen most commonly refers to Seppo Ilmarinen, an archetypal artificer from Finnish mythology (Kalevala). Other uses of Ilmarinen include:
* Finnish coastal defence ship Ilmarinen
* Finnish icebreaker Ilmarinen
* Ilmarinen Mutual Pension Insurance Company
* the building of the Embassy of Finland to Australia
# Samantha Wallace

Samantha Wallace may refer to:
* Samantha Wallace (netball)
* Samantha Wallace, a character on the reality series Love & Hip Hop: New York
# Miguel Valdez Barn

The Miguel Valdez Barn, on San Joaquin Church Loop Rd. in Encenada, New Mexico, was likely built in the 1920s. It was listed on the National Register of Historic Places in 1986.
In 1985 it consisted of "three rectangular modules of horizontal logs with double saddle notches; spanned by log beams; covered by planks covered with hay. Double post and rail corral extends c. 20 feet in front (NE) of barn. Located in a field east of Ensenada near the southeast corner of the village's irrigated fields." It was deemed significant as "one of the best local examples of Hispanic modular barn construction. It is one of the few shed-roofed barns in the area; most have received gabled metal roofs against the heavy winter snows."
# Strahorn

Strahorn is a surname. Notable people with the surname include:
* Carrie Adell Strahorn (1854–1925), American explorer and pioneer
* Fred Strahorn (born 1965), American politician
# Strays Don't Sleep

Strays Don't Sleep was a Nashville-based band, a collaborative project between singer/songwriters Matthew Ryan and Neilson Hubbard. They released their debut self-titled record in 2006.

## History

Matthew Ryan approached Neilson Hubbard in 2004 about a collaboration, which could result in an interesting self-distributed release for fans. The collaboration was much more successful than expected and Strays Don’t Sleep was formed with Neilson Hubbard, Brian Bequette, Billy Mercer and Steve Latanation.
In the Autumn 2005 Strays Don't Sleep’s debut self-titled album was released in the UK on One Little Indian. The release includes a DVD of short films that were directed and shot by professional filmmakers and friends, including Gorman Bechard, The Barnes Brothers, Martin Glenn, Matt Boyd and Jared Johnson. Matthew Ryan and Neilson Hubbard also directed three of the short films with the help of Nashville film student, Matt Riddlehoover. A 5.1 surround sound mix of the entire record and films, by Paul PDub Walton of Björk and Sneaker Pimps fame, is available on the DVD.
Strays Don't Sleep was released to great reviews from Timeout, Uncut, the Sunday Express and The Times. The success helped secure a US release, which was helped further by a placement in the hit CW (former WB) drama One Tree Hill. "For Blue Skies", a song concerning the sentencing of Matthew Ryan’s brother to 30 years in prison, was made available on the One Tree Hill Soundtrack. The band toured the UK with Josh Rouse to support the album. Strays Don't Sleep was officially disbanded mid-2006.

## Discography

* Strays Don't Sleep (album, 2006)
* "Love Don't Owe You Anything" (single, 2006)
Their music video DVD album, Strays Don't Sleep, with each song presented by a different director, won the top Award - The Grand Remi for Best Music Video - at the 2006 WorldFest-Houston International Film Festival. The group performed in person at the Remi Awards Gala dinner for 500 international filmmakers to a standing ovation.
# Samantha Stollenwerck

Samantha Stollenwerck (born September 8, 1978) is an American singer-songwriter. She has released four full-length albums and a four-track EP.

## Biography

Stollenwerck's debut album, Square One, was self-produced and released in 2005 on San Francisco's in the Pocket Records.
Stollenwerck's second album Carefree was produced by Jeff Trott, and released on November 10, 2009, on indie label Dusty Peach Records. She collaborated with songwriter Danielle Brisebois. Her third album was Lights Down & Unreleased.
Her fourth album, Traveler's Songbook, was recorded after traveling through more than 30 countries, and the songs and music videos incorporated influences from Germany, Eritrea, Russia, the Arctic and Antarctic Regions, Uganda, Rwanda and Yemen. One of the influences of this project was Paul Simon's Graceland. The album was released on November 25, 2014.
Stollenwerck has used her music to raise funds to build a school in Laos with Pencils of Promise. She collaborated with G. Love on the song "Ooh Dee Ooh" as part of the Patagonia Music Collective and helped build a community center and music program with SYRV, a clean water initiative in Nicaragua.
Stollenwerck and Mark Foster of Foster the People recorded a never-released version of Joni Mitchell's "California" for a statewide tourism campaign. She co-wrote and was featured on Right the Stars song "Don't Let Me Go to Sleep", from their 2014 album The Only Thing.

### Touring

Stollenwerck received support in San Francisco from KFOG radio, and played at venues such as The Fillmore and Shoreline Amphitheatre. Stollenwerck has played festivals including Bonnaroo Music Festival, South by Southwest and Austin City Limits, and High Sierra Music Festival as well as tours with Ziggy Marley, G. Love and Special Sauce and Blues Traveler. In 2011 she performed at Super Bowl XLV in Dallas, Texas.

## Discography

| Album | Tracks |
| Square One Released: February 22, 2005 Label: In The Pocket Records ASIN: B0007IO6VO | "Missed The Sunset" "Don't Ya Know" "Frank Sinatra" "Aesop's Fables" "Icicles" "Her Style(Diamonds)" "Anything For That" "The Party Life" "Thousands of Ways" "Happily Married Man" "Square One" |
| SummerLove EP Released: May 20, 2006 Label: Red Light Management | "Summer Love" "Trouble" "Fetish" "Little More Love" |
| Carefree Releasing: November 10, 2009 Label: Dusty Peach Records ASIN: B002TMOGE8 | "Oblivious" "Japanese Single" "Carefree" "One of Your Tattoos" "Write His Name in The Sky" "Is This My Life" "Icicles (Acoustic)" "Trouble" "Next Best Thing" "Knock on Wood" |
| Traveler's Songbook Releasing: November 25, 2014 Label: Samantha Stollenwerck Music | "Catherine the Great" "Youth Revolts" "Master of the Universe" "Chasing Valleys" "The Outsider" "Cherry Blossom" "Dandelions" "If I Leave LA" "Unbroken" "Onnalee" "Onnalee (Demo Extra)" |
# India Capitals

India Capitals are a professional cricket franchise team based in Delhi, India, that compete in the Legends League Cricket. The team was founded in 2022. The team is owned by GMR Group. They have won the first season of LLC in 2022.
The captain of the team is Gautam Gambhir and coach is Hemang Badani.

## Seasons

| Year | League standing | Final standing |
| 2022 | 1st out of 4 | Champion |
| 2023 | 4th out of 6 | Playoffs |

## Current squad

* Gautam Gambhir (c)
* Pravin Tambe
* Ashley Nurse
* Morne van Wyk
* Rusty Theron
* Ben Robert Dunk
* Ricardo Powell
* Fidel Edwards
* Dilhara Fernando
* Kirk Edwards
* Ishwar Pandey
* Hashim Amla
* Kevin Pietersen
* K. P. Appanna
* Munaf Patel
* Yalaka Gnaneswara Rao
* Isuru Udana
* Hamish Bennett
* Bharat Chipli
# Amor Prohibido (disambiguation)

Amor Prohibido is a 1994 album by Selena.
Amor prohibido (Forbidden love) may also refer to:

## Music

* "Amor Prohibido" (song), the title track of Selena's album
* Amor Prohibido Tour, the 1994-95 tour of Selena
* Amor Prohibido (Daniela Romo album), a 1984 album, or title track
* "Amor Prohibido", a song by Baby Rasta & Gringo
* "Amor Prohibido", a song by Nicky Jam from Fénix
* "Amor Prohibido", a song by Prince Royce from Five
* "Amor Prohibido", a song by Los Rieleros del Norte

## Films and television

* Amor prohibido (film), a 1958 film by Luis César Amadori
* Amor prohibido, a 1944 film directed by Arcady Boytler
* Amor prohibido (TV series), 1979 Mexican telenovela
# Inchy

Inchy (French pronunciation:) is a commune in the Nord department in northern France. Jean-Gérard Fleury (1905–2002), French businessman, aviator, journalist and writer, was born in Inchy.

## Heraldry

| Arms of Inchy | The arms of Inchy are blazoned : Gules, 3 lions argent crowned Or. (Avesnes-les-Aubert, Éclaibes and Inchy use the same arms.) |
# In the Belly of the Beast

In the Belly of the Beast is a book written by Jack Henry Abbott and published in 1981.
Jack Henry Abbott was an American prisoner and the book consists of his letters to Norman Mailer about his experiences in what Abbott saw as a brutal and unjust prison system. Mailer supported Abbott's successful bid for parole in 1981, the year that In the Belly of the Beast was published.
The book was very successful, and on July 19, 1981, The New York Times published a mixed to positive review. However, the day before, Abbott had killed waiter Richard Adan during a dispute at a restaurant called Binibon on 2nd Avenue in the East Village of New York City. Abbott was eventually arrested, convicted of manslaughter, and returned to prison for the rest of his life until his suicide in 2002.
Adan's widow sued Abbott, winning the multi-million dollar royalty payments for Belly; Abbott received only a $12,500 publishing advance.

## Adaptations

In 1983–1985, William Petersen starred in several stage performances based on the book, for which he received a Joseph Jefferson Award for Best Actor.
In 2004, the New York City theatre company 29th Street Rep ran a play based on the book, named In the Belly of the Beast Revisited.

## Analysis

The book has no organizing principle of chronology, nor is it constructed along conventional tale-telling lines. Instead, it has an Introduction by Mailer, a Foreword, and twelve chapters. Each chapter bears a title that labels the chapter's content; the text consists of excerpts on the subject, extracted from Abbott's letters to Mailer. The chapters do not cleave cleanly into discrete matter; there is a lot of overlap in subject matter. Erroll McDonald, a Random House editor, was the organizer.
Critic Anatole Broyard, who reviewed the book in 1981, declared that the best segments of the book were Abbott's letters to Norman Mailer, demonstrating eloquence and an evident, if raw, talent for writing. However, Broyard also wrote that Abbott was less persuading when the topic turned to "rants about justice, politics and philosophy".
Psychologist Robert D. Hare has suggested that Abbott was a probable psychopath, given his history of callousness, manipulative behavior, and lack of conscience; Hare's Without Conscience (1993) quotes Abbott in displaying these traits.

## In other media

The Australian movie Ghosts… of the Civil Dead, directed by John Hillcoat, was largely influenced by In the Belly of the Beast. Hillcoat had corresponded with Abbott after his return to incarceration. One of the movie's co-authors, Nick Cave, was also inspired when writing the song "Jack's Shadow". In Psycho II Meg Tilly's character is reading a copy of Belly of the Beast, while staying over in the Bates house.
# Strongly minimal theory

In model theory—a branch of mathematical logic—a minimal structure is an infinite one-sorted structure such that every subset of its domain that is definable with parameters is either finite or cofinite. A strongly minimal theory is a complete theory all models of which are minimal. A strongly minimal structure is a structure whose theory is strongly minimal.
Thus a structure is minimal only if the parametrically definable subsets of its domain cannot be avoided, because they are already parametrically definable in the pure language of equality. Strong minimality was one of the early notions in the new field of classification theory and stability theory that was opened up by Morley's theorem on totally categorical structures.
The nontrivial standard examples of strongly minimal theories are the one-sorted theories of infinite-dimensional vector spaces, and the theories ACF$_p$ of algebraically closed fields of characteristic p. As the example ACF$_p$ shows, the parametrically definable subsets of the square of the domain of a minimal structure can be relatively complicated ("curves").
More generally, a subset of a structure that is defined as the set of realizations of a formula φ(x) is called a minimal set if every parametrically definable subset of it is either finite or cofinite. It is called a strongly minimal set if this is true even in all elementary extensions.
A strongly minimal set, equipped with the closure operator given by algebraic closure in the model-theoretic sense, is an infinite matroid, or pregeometry. A model of a strongly minimal theory is determined up to isomorphism by its dimension as a matroid. Totally categorical theories are controlled by a strongly minimal set; this fact explains (and is used in the proof of) Morley's theorem. Boris Zilber conjectured that the only pregeometries that can arise from strongly minimal sets are those that arise in vector spaces, projective spaces, or algebraically closed fields. This conjecture was refuted by Ehud Hrushovski, who developed a method known as "Hrushovski construction" to build new strongly minimal structures from finite structures.
# Mike Kelley (offensive lineman)

Michael Peter Kelley (born February 27, 1962) is an American former professional football player who was a center for the Houston Oilers of the National Football League (NFL). He played college football at University of Notre Dame.
# Mike Keith (mathematician)

Michael Keith (born 1955) is an American mathematician, software engineer, and author of works of constrained writing.
Keith was employed at Sarnoff Corporation from 1980 until 1990 and Intel Corporation from 1990 to 1998, both tenures involving work in multimedia software. He was part of the original team at Sarnoff that developed Digital Video Interactive, the first PC digital video system, and at Intel he was a member of the group that developed Indeo, another video compression standard. As a result of this work Keith is credited as inventor or co-inventor on 60 US patents. As of 2014 he works as a software designer, developer, and tester.
Keith was the first to describe primeval numbers and Keith numbers. His self-published book From Polychords to Pólya: Adventures in Musical Combinatorics is about the application of the Pólya enumeration theorem to the counting and classification of musical constructs such as chords, scales, and rhythms.
Keith has written several long works of constrained writing, such as Cadaeic Cadenza, a story in which the number of letters in successive words spells out the first 3835 digits of the number pi; the book Not A Wake: A Dream Embodying π's Digits Fully for 10000 Decimals, which similarly encodes the first 10,000 digits of pi with texts composed in various literary styles; and the book The Anagrammed Bible: Proverbs, Ecclesiastes, Song of Solomon, co-written with Richard Brodie, in which the roughly 95,000 letters of the original text are rearranged into a modern paraphrase. His constrained writing and articles on logology were a regular feature of Word Ways: The Journal of Recreational Linguistics.
# Kaeso

Kaeso may refer to:
Some of those who bore the name are:
* Caeso Fabius Vibulanus (consul), consul 484, 481?, 479 BC
* Caeso Quinctius, son of Lucius Quinctius Cincinnatus
* Kaeso Duillius Longus, decemvir 450–449 BC

## In fiction

* Kaeso Fabius, character in 'Roma' by Steven Saylor, pp. 283-338
# Casimiro de Abreu (disambiguation)

Casimiro de Abreu may refer to:
* Casimiro de Abreu, a Brazilian writer and poet.
* Casimiro de Abreu, Rio de Janeiro, a Brazilian municipality.
* Casimiro de Abreu Esporte Clube, a Brazilian football club.