OpenLLM-France/wikimedia huggingface dataset:
# Dr. James Covington

"Dr. James Covington" is the third episode of the second season of the American crime drama The Blacklist. The episode premiered in the United States on NBC on October 6, 2014.

## Plot

Dr. James Covington is a disgraced surgeon running an illegal organ transplant business to extort criminals. With the aid of a recruited Samar, the Task Force starts investigating one of Covington's recent victims, Paul Wyatt. The investigation into Wyatt leads the Task Force to a medical examiner who supplies Covington with recently harvested organs. With the aid of the medical examiner, Liz and Ressler attempt to tail a courier responsible for transporting a heart transplant, only for the courier to die during the pursuit. Liz and Ressler come across an underground hospital utilized by Covington, attempting to arrest him. Liz and Ressler delay their arrest after being persuaded by Covington to finish a surgery on a young boy. Meanwhile, Reddington meets with business contacts involved with international shipping in order to outmaneuver Berlin. One of the contacts, Niko, attempts to double-cross Reddington in order to serve under Berlin's employment. Unbeknownst to Niko, a double agent (Paul Reubens) secretly working for Reddington, exposes Niko during the course of an attempted betrayal, prompting Reddington to kill Niko. During the aftermath, Liz has a brief conversation with Samar about her mistrust. Samar validates Liz's claims, and is later warned that her recruitment is part of Reddington's machinations. Meanwhile, Reddington and Dembe drive to a remote cabin where Naomi is staying, only for Naomi to slap Reddington.

## Reception
### Ratings

"Dr. James Covington" premiered on NBC on October 6, 2014 in the 10–11 p.m. time slot. The episode garnered a 2.6/8 Nielsen rating with 10.07 million viewers, making it the highest-rated show in its timeslot and the sixteenth highest-rated television show of the week.

### Reviews

Ross Bonaime of Paste gave the episode a 7.9/10, calling it "the best episode so far this season". He wrote: "The strength of 'Dr. James Covington' lies in its ability to not take itself so seriously. It has fun with these dumb, little ideas, and it feels so much more enjoyable as a show because of it. If things could lighten up like this every week, they might finally be on to something".
Jason Evans of The Wall Street Journal gave a positive review of the episode: "I always love the way The Blacklist ties the criminal of the week into Red's larger plots. This week was especially clever in that regard. Who saw Dr. Covington being connected to the Indonesian business deal?!"
# Jaime Verdín Saldaña

Jaime Verdín Saldaña (born 26 July 1962) is a Mexican politician affiliated with the National Action Party. As of 2014 he served as Deputy of the LX Legislature of the Mexican Congress representing Guanajuato.
# Dinesh Chandra Joarder

Dinesh Chandra Joarder (5 August 1928 – 14 September 2018) was an Indian politician who was a member of Communist Party of India. He was a member of both Lok Sabha and Vidhan Sabha.

## Early life

Joarder, son of Jagdish Chander Joarder, was born in Nimbari village in Malda district on 5 August 1928. An advocate by profession, he was educated at A.C. Institute, Malda, Malda College, Malda, Surendranath Law College, Kolkata, and University of Calcutta. He married Dipali Joarder in 1960 and they had a son.

## Political career

In 1971, he defeated Uma Roy the sitting MP of Congress to win from Malda (Lok Sabha constituency). In 1977, he defeated the Congress candidate Pranab Mukherjee in the same constituency. He lost to A. B. A. Ghani Khan Choudhury of Congress, however, in 1980. In 1987 and 1991, he won from Kaliachak (Vidhan Sabha constituency).
He was an active political and social worker and was associated with the peasant and trade union movements. He was the president or secretary of many organisations in Malda district. He was a commissioner of the English Bazar municipality from 1964 to 1968.

## Later life and death

He was suffering from old age problems for some time and died at his residence in Malda on 14 September 2018. He leaves behind his wife Dipali and son Kaushik.
# Aleksandr Karshakevich

Aleksandr Vladimirovich Karshakevich (Belarusian: Аляксандр Уладзіміравіч Каршакевіч; Russian: Александр Владимирович Каршакевич, born 6 April 1959 in Ashmyany, Hrodna Voblast) is a former Soviet/Belarusian handball player who competed in the 1980 Summer Olympics and in the 1988 Summer Olympics.
In 1980, he won the silver medal with the Soviet team. He played four matches including the final and scored 13 goals.
Eight years later he won the gold medal with the Soviet team. He played five matches including the final and scored twenty goals.
# Single Tax Party

The Single Tax Party started as the Land Value Tax Party in 1910 and was renamed the Commonwealth Land Party for the presidential campaign of 1924. Its single-issue platform was based on the free-market tax reform principles defined and popularized by American political economist and public intellectual Henry George, the ideology now called Georgism, which proposed a single tax based on the value of land.

## Presidential tickets

* 1920
** President - Robert C. Macauley
** Vice-president - Carrie Chapman Catt
* 1924
** President - William J. Wallace
** Vice-president - John C. Lincoln
# Gilbreth, Inc.

Gilbreth, Inc. was the early management consulting and industrial engineering firm of Frank Bunker Gilbreth and his wife Lillian Moller Gilbreth. It was founded as Frank B. Gilbreth, Inc., consulting engineers, in 1911. Lillian renamed it Gilbreth, Inc. after Frank's death in 1924.
The firm's methodology focused on efficiency through a "Time and Motion" approach, better known as motion studies. Its analysis and reports included reduction of effort and fatigue, with precursors to ergonomics. The resulting recommendations focused on "one best way," an approach at odds with the later quality improvement movement. The Gilbreth approach also diverged from Taylorism, another early business/work efficiency model, primarily in its consideration of human factors.
Gilbreth Inc.'s innovations were largely due to the marriage of engineering and industrial psychology reflected from its founders, who were respective experts in these fields.
In 1904 the firm moved to New York City, in 1912 to Providence, Rhode Island, and in 1919 to Montclair, New Jersey. The company continued until Lillian Gilbreth's retirement in the 1960s.
# Elkanah Kelsey Dare

Elkanah Kelsey Dare (15 January 1782 – 26 August 1826) was a Mid-Atlantic schoolteacher, composer of music, and Presbyterian minister. He was among the first American composers who published music in shape notes.

## Life

Elkanah Kelsey Dare was born in Salem, New Jersey, the son of Benoni Dare (1749-1802) and Damaris Kelsey (1748-1788). In 1804, he married Mary Shallcross Phillips (1785-1841), and they had ten children.
They moved to Wilmington, Delaware some time before 1809, and to Lancaster County, Pennsylvania, before 1818. Dare joined the Presbyterian church in Greenwich, Cumberland County, New Jersey, at age 23. Dare was hired by the Harrisburg printer John Wyeth as music editor for Wyeth's Repository of Sacred Music, Part Second (1813), where he is mentioned as being "late of Wilmington College," so this may have been the occasion of his move to Pennsylvania. From 1817 until his death, he pastored at the Union Presbyterian Church, Colerain Township, Pennsylvania. He also served as Dean of Boys at Wilmington College, Delaware. Dare died of swamp fever in 1826.

## Musical works

All of Elkanah Dare's ten compositions appear in Wyeth's Repository, 1813. Five of his compositions have recently been reprinted in the Shenandoah Harmony (2013), and three have been reprinted in the Valley Pocket Harmonist. (2024).
* Kedron (1799)
* Road's Town (1813)
* Babylonian Captivity (1813)
* Free scores available at The Choral Public Domain Library.

## Music Editor of Wyeth's Repository of Sacred Music, Second Part

In his introduction to the facsimile edition of Wyeth's Repository of Sacred Music (New York, Da Capo Press: 1974), musicologist Irving Lowens points out that there is no evidence for publisher John Wyeth having any music training. This was not necessary for the original Repository of 1810, which modeled itself on successful tunebooks by other publishers, using their most popular songs, and was designed to appeal to moderate evangelical Christians. The market for the Second Part three years later comprised Methodists and Baptists who were caught up in the enthusiastic revivalism of the time, and this required a real musician who could collect folk tunes, folk hymns, and camp meeting songs, transcribe them, and write harmonies. Elkanah Dare is the only person mentioned in this regard, though there may have been others.
The introductory essay to Wyeth's Repository of Sacred Music, Second Part is prefaced by an acknowledgement to Dare's editorial approach.
   The following observations on Music are extracted, by permission, from the Manusript [sic] work of E. K. Dare, A.B. late of Wilmington College, which we hope, ere long to be published soon.
The value of these observations is mentioned by publishers of Southern tunebooks who placed increasing emphasis on regional folk tunes, although they do not mention Dare by name. There is no record of Dare's manuscript work ever having been published.

## Discography

* Babylonian Captivity - I Am The Rose Of Sharon - Early American Vocal Music Vol 1 CD
# The Blue M&M

The Blue M&M is a mixtape by American rapper Peewee Longway. It was released on May 21, 2014. The mixtape is 21 tracks long, and contains guest appearances from Young Thug, Migos, Jose Guapo, and others.

## Composition

Matthew Trammell of The Fader described The Blue M&M as "a solid spread of rattling trap anthems". The mixtape contains guest appearances from Young Thug, Migos, Jose Guapo, among others. Writing for Stereogum, Tom Breihan said that the beats on the mixtape "sound like Casio keyboards trapped in echo chambers and trying to make Halloween sound-effects records." The Blue M&M consists of 21 tracks.

## Critical reception

Professional ratings :
| Review scores ||
| Source | Rating |
| HipHopDX | 3/5 |
In a HipHopDX review, Sheldon Pearce called the mixtape "a mixed bag, a hodgepodge of delightful spurts of magic and a handful of dreadful lulls and miscues."
# Galbites

Galbites is a genus of mostly Asian click beetle allies in the subfamily Eucneminae and typical of the tribe Galbitini, erected by Edmond Fleutiaux in 1918. Species have been recorded from Indochina, Malesia, New Guinea and northern Australia.

## Species

The Global Biodiversity Information Facility lists:
* Galbites australiae (Lea, 1919)
* Galbites chevrolati (Fleutiaux, 1923)
* Galbites girardi Muona, 1991
* Galbites gressitti Muona, 1991
* Galbites marmoratus Guérin, 1830
* Galbites menieri Muona, 1991
* Galbites nigrita Muona, 1991
* Galbites samuelsoni Muona, 1991
* Galbites sauteri Muona, 1991
* Galbites sedlaceki Muona, 1991
* Galbites tigrina Muona, 1991
* Galbites tomentosa (Montrouzier, 1855)
* Galbites tuberculata (Redtenbacher, 1868)
* Galbites wallacei (Perroud & Montrouzier, 1864)
* Galbites wilsoni Muona, 1991
# Coherence condition

In mathematics, and particularly category theory, a coherence condition is a collection of conditions requiring that various compositions of elementary morphisms are equal. Typically the elementary morphisms are part of the data of the category. A coherence theorem states that, in order to be assured that all these equalities hold, it suffices to check a small number of identities.

## An illustrative example: a monoidal category

Part of the data of a monoidal category is a chosen morphism $\alpha _{A,B,C}$, called the associator:
    $\alpha _{A,B,C}\colon (A\otimes B)\otimes C\rightarrow A\otimes (B\otimes C)$
for each triple of objects $A,B,C$ in the category. Using compositions of these $\alpha _{A,B,C}$, one can construct a morphism
    $((A_{N}\otimes A_{N-1})\otimes A_{N-2})\otimes \cdots \otimes A_{1})\rightarrow (A_{N}\otimes (A_{N-1}\otimes \cdots \otimes (A_{2}\otimes A_{1})).$
Actually, there are many ways to construct such a morphism as a composition of various $\alpha _{A,B,C}$. One coherence condition that is typically imposed is that these compositions are all equal.
Typically one proves a coherence condition using a coherence theorem, which states that one only needs to check a few equalities of compositions in order to show that the rest also hold. In the above example, one only needs to check that, for all quadruples of objects $A,B,C,D$, the following diagram commutes.
Any pair of morphisms from $((\cdots (A_{N}\otimes A_{N-1})\otimes \cdots )\otimes A_{2})\otimes A_{1})$ to $(A_{N}\otimes (A_{N-1}\otimes (\cdots \otimes (A_{2}\otimes A_{1})\cdots ))$ constructed as compositions of various $\alpha _{A,B,C}$ are equal.

## Further examples

Two simple examples that illustrate the definition are as follows. Both are directly from the definition of a category.

### Identity

Let f : A → B be a morphism of a category containing two objects A and B. Associated with these objects are the identity morphisms 1$_A$ : A → A and 1$_B$ : B → B. By composing these with f, we construct two morphisms:
    f o 1$_A$ : A → B, and
    1$_B$ o f : A → B.
Both are morphisms between the same objects as f. We have, accordingly, the following coherence statement:
    f o 1$_A$ = f  = 1$_B$ o f.

### Associativity of composition

Let f : A → B, g : B → C and h : C → D be morphisms of a category containing objects A, B, C and D. By repeated composition, we can construct a morphism from A to D in two ways:
    (h o g) o f : A → D, and
    h o (g o f) : A → D.
We have now the following coherence statement:
    (h o g) o f = h o (g o f).
In these two particular examples, the coherence statements are theorems for the case of an abstract category, since they follow directly from the axioms; in fact, they are axioms. For the case of a concrete mathematical structure, they can be viewed as conditions, namely as requirements for the mathematical structure under consideration to be a concrete category, requirements that such a structure may meet or fail to meet.
# Sharifian

Sharifian is a descriptor for things related to sharif, a term used to designate persons (often royal families) who claim descent from the Islamic prophet Muhammad, and may refer to:
* Farzad Sharifian (1964–2020), pioneer in cultural linguistics
* Sharifian Army, military force during the first World War used in the Arab Revolt against the Ottomans
* Sharifian Caliphate, Arab caliphate proclaimed by the Sharifian rulers of the Hejaz in 1924
* Sharifian Order of Military Merit, Moroccan military award used between 1966 and 1976
* Sharifian Solution, plan put forward by T. E. Lawrence in 1918 to install the sons of the charif of Mecca as heads of state in newly created countries across the Middle East
# Courtney Clements

Courtney Clements (born November 12, 1989) is an American former professional basketball player in the Women's National Basketball Association (WNBA). She played college basketball for the Arizona Wildcats and San Diego State Aztecs. She played in the WNBA for the Chicago Sky however, she got waived in 2015.

## San Diego State statistics

Source
| Year | Team | GP | Points | FG% | 3P% | FT% | RPG | APG | SPG | BPG | PPG |
| 2008-09 | Arizona | 27 | 276 | 33.8% | 27.1% | 88.9% | 3.5 | 0.7 | 1.0 | 0.1 | 10.2 |
| 2009-10 | San Diego State | redshirt | redshirt | redshirt | redshirt | redshirt | redshirt | redshirt | redshirt | redshirt | redshirt |
| 2010-11 | San Diego State | 29 | 332 | 38.8% | 33.3% | 80.9% | 3.6 | 1.2 | 0.8 | 0.1 | 11.4 |
| 2011-12 | San Diego State | 32 | 556 | 43.4% | 34.1% | 86.9% | 5.3 | 0.7 | 0.8 | 0.4 | 17.4 |
| 2012-13 | San Diego State | 34 | 607 | 41.5% | 37.9% | 87.7% | 4.7 | 1.5 | 1.6 | 0.6 | 17.9 |
| Career | | 122 | 1771 | 40.2% | 33.9% | 86.4% | 4.3 | 1.1 | 1.1 | 0.3 | 14.5 |
# Chuck Versus the First Kill

"Chuck Versus the First Kill" aired on NBC on April 13, 2009, the 20th episode of the second season, and 33rd overall. Chuck strikes a deal with his ex-girlfriend Jill (Jordana Brewster) to have her released from prison if she cooperates with his search for his father. Meanwhile, Morgan attempts to sabotage Emmett's efficiency review.

## Plot summary

Chuck angrily confronts Beckman about their failure to locate his father, Stephen. Chuck decides that he must take matters into his own hands and interrogate a Fulcrum agent. Jill recommends that the team question her father's best friend, Uncle Bernie, while warning them that most of the time the only way to gain access to him without his bodyguards is at family gatherings. Chuck decides to manufacture one by going undercover with Jill and throwing a party to celebrate their engagement.
While Chuck and Jill meet with Jill's family, Casey and Sarah monitor from the van outside. Bernie suffers a fatal heart attack and collapses. After his death, Casey and Chuck carry him from the party, pretending that he is still alive by moving him and speaking for him.
At Castle, Chuck intercepts a call from Fulcrum to Bernie's. Sarah tracks the call to a business used as a recruiting front by Fulcrum. Jill walks Chuck and Casey through infiltrating the facility, where they take a test to determine their eligibility for recruitment. Chuck is taken in for interrogation, while Casey escapes, having gotten a very low score.
Jill and Sarah enter the building to rescue them, but Sarah is identified and pinned down in a heavy firefight. Jill tries to escape during the gunfight, where she overhears that Stephen is being taken to a facility called "Black Rock." Chuck identifies it as a location outside Barstow.

## Production

On March 14, 2009 Jordana Brewster reported she would be returning to reprise her role of Jill Roberts. Later updates would establish the plot of the episode, with Chuck making a deal with Jill for her assistance in rescuing his father. Ken Davitian was also announced as guest-starring as "Uncle Bernie," the Fulcrum operative that recruited Jill.
Additionally, Chris Fedak and Josh Schwartz had said that by the end of the season, Chuck would be recording his first "kill."
# Steve Cardwell

Stephen Michael Cardwell (born August 18, 1950) is a Canadian retired professional ice hockey forward who played 53 games in the National Hockey League for the Pittsburgh Penguins. He also played 152 games in the World Hockey Association with the Minnesota Fighting Saints and Cleveland Crusaders.
Cardwell was born in Toronto, Ontario, and played his junior ice hockey in Oshawa for the Oshawa Generals.

## Career statistics

| | | | Regular Season | Regular Season | Regular Season | Regular Season | Regular Season | Playoffs | Playoffs | Playoffs | Playoffs | Playoffs |
| Season | Team | League | GP | G | A | Pts | PIM | GP | G | A | Pts | PIM |
| 1968–69 | Oshawa Generals | OHA Jr | 50 | 11 | 11 | 22 | 54 | — | — | — | — | — |
| 1969–70 | Oshawa Generals | OHA Jr | 46 | 14 | 19 | 33 | 77 | 6 | 4 | 2 | 6 | 6 |
| 1970–71 | Pittsburgh Penguins | NHL | 5 | 0 | 1 | 1 | 15 | — | — | — | — | — |
| 1970–71 | Amarillo Wranglers | CHL | 63 | 16 | 34 | 50 | 166 | — | — | — | — | — |
| 1971–72 | Pittsburgh Penguins | NHL | 28 | 7 | 8 | 15 | 18 | 4 | 0 | 0 | 0 | 2 |
| 1971–72 | Hershey Bears | AHL | 46 | 17 | 26 | 43 | 32 | — | — | — | — | — |
| 1972–73 | Pittsburgh Penguins | NHL | 20 | 2 | 2 | 4 | 2 | — | — | — | — | — |
| 1972–73 | Hershey Bears | AHL | 30 | 16 | 23 | 39 | 20 | 7 | 5 | 2 | 7 | 22 |
| 1973–74 | Minnesota Fighting Saints | WHA | 77 | 23 | 23 | 46 | 100 | 10 | 0 | 0 | 0 | 20 |
| 1974–75 | Cleveland Crusaders | WHA | 75 | 9 | 13 | 22 | 127 | 5 | 0 | 1 | 1 | 14 |
| 1975–76 | Hershey Bears | AHL | 72 | 22 | 33 | 55 | 165 | 9 | 0 | 2 | 2 | 11 |
| 1976–77 | Djurgardens IF | Sweden-2 | 19 | 6 | 2 | 8 | 60 | — | — | — | — | — |
| NHL Totals | NHL Totals | NHL Totals | 53 | 9 | 11 | 20 | 35 | 4 | 0 | 0 | 0 | 2 |
# Nick Farmer

Nick Farmer is an American science fiction writer and linguist based in Oakland, California, United States. He is a polyglot able to speak in 14 languages. He has created 3 constructed languages for science fiction television series: Belter Creole for The Expanse, and Trill and Barzan for Star Trek: Discovery.

## Youth and education

Nick Farmer was inspired to become a linguist by his godfather, Kenneth L. Hale, and his mother, respectively a linguistics teacher at Massachusetts Institute of Technology and his student. As a child, he moved a couple of times, getting to grow up with a few different languages and dialects in his surroundings, eventually making him interested in linguistics. He studied linguistics at the Rutgers University and University of California in Berkeley. He also became a polyglot able to speak in 14 languages.

## Constructed languages

Around 2010, while in a bar, he met George R. R. Martin, the author of the A Song of Ice and Fire novel series, who then introduced him to Ty Franck, co-author of The Expanse novel series. Around 2014 and 2015, during the production of the first season of The Expanse television series, Farmer was commissioned to develop Belter Creole, the constructed language of one of the factions in the series. Franck was the one who suggested hiring Farmer.
Inside the universe of the television series set around 200 years in the future, the language is used by Belters, the inhabitants of the asteroid belt and outer planets of the Solar System. The language had developed during the colonization of the Asteroid Belt, firstly starting as the pidgin spoken by people who came to the colonies from Earth speaking various languages from all around the world. Over the following generations, the language developed into the creole.
Developing the language, Farmer modeled it as a creole based on English, with influences from other languages of different language families, including Romance languages such as Spanish, French, Portuguese and Italian, Germanic languages such as German and Swedish, Slavic languages such as Polish, Russian and Ukrainian, as well as Japanese, Chinese, Persian, Arabic, Hebrew, Zulu and others. As the result of his work, Farmer created over 1000 words for his language, adding more to the list if requested by the show's producers and fans.
In 2020, Farmer was commissioned to develop two constructed languages, Trill and Barzan, for the Star Trek: Discovery television series. The languages appeared in 2 episodes of the third season of the show.

## Works

* The Survivors: A Novella (2017; novel)
* The Venusian (2018; short story)
# Pedo

Paedo or pedo may refer to:
* Ped- or pedo-, a common prefix with multiple meanings
* Pedophile, someone who is sexually attracted to prepubescent children
Pedo may additionally refer to:
* Pedo (name)
* Pedo-repair RNA motif in RNA molecules
** Pedobacter, a genus of Gram-negative soil bacteria
* Saga pedo, a species of bush cricket
* ¡Ando Bien Pedo!, a 2010 studio album by Mexican group Banda Los Recoditos
** "Ando Bien Pedo", a song from the album
# Commission des services juridiques

The Commission des services juridiques (French pronunciation:, Quebec Legal Services Commission) is a government organization in the Canadian province of Quebec. Established with the passage of Quebec's Legal Aid Act 1972, it is responsible for ensuring that legal aid is provided to all who apply for it and are financially eligible.
In 1986, the commission argued that it was unconstitutional for the provincial government to oversee home inspections of social assistance recipients.