OpenLLM-France/wikimedia huggingface dataset:
# Muhammad Ali vs. Jean-Pierre Coopman

Muhammad Ali vs. Jean-Pierre Coopman was a professional boxing match contested on February 20, 1976, for the undisputed heavyweight championship. Ali won the fight after knocking out Coopman in the fifth round.

## Background

This was Ali's first boxing bout after Thrilla in Manila, and fifth title defense since 1974.
The bout took place in Puerto Rico at the Roberto Clemente Coliseum and was televised in the United States live on CBS to an audience of over 40 million viewers.

## The fight

In the ring during the introduction, Coopman smiled easily while Ali stared at him. In his orange robe with a small black lion over the left breast, Coopman sat on the stool in his corner and appeared to enjoy Ali's attempted psych. But when the bell rang for the first round, the Belgian stopped smiling.
Ali had a 20-pound advantage in weight at 226 over 206 and a five-inch advantage in reach, in addition to his advantage in skill and experience. In the first round, he coughed twice midway through the round, then coughed up his mouthpiece near the end of the round. Ali was recovering from a recent battle with the flu.
Through four rounds, Ali was fighting in a flatfoot stance, peppering Coopman with flurries of punches. In the fifth, the champion started to dance, circling to his left, then to his right, and confusing Coopman with backhand jabs. Then Ali threw a big uppercut.
With a combination of punches, culminated by a right uppercut, the 29-year-old challenger toppled into the ropes. Trying to regain his equilibrium, Coopman wobbled back into the canvas in an apparent delayed reaction from the punch. Coopman was counted out by referee Ismael Quinones-Falu at 2 minutes 46 seconds. The referee and the two judges, Ismael Fernandez and Roberto Ranirez, each had rewarded Ali a 10–9 advantage in points in each of the first four rounds.
Moments later, Coopman was dragged to his corner, with Ali helping.

## Aftermath

About 20 minutes after the bout, Ali appeared in the interview area, dressed and relaxed. This was the first, and to date only, world heavyweight championship bout ever held in Puerto Rico.
In an interview, Coopman denied claims that he had been drinking champagne before the fight, but confirmed that he had drunk some champagne during the fight to help him move faster and to feel euphoric.

## Undercard

Confirmed bouts:
| Winner | Loser | Weight division/title belt(s) disputed | Result |
| Alfredo Escalera | José Fernandez | WBC World Super Featherweight Title | 13th round TKO. |
| Jimmy Young | José Roman | Heavyweight (10 rounds) | Unanimous decision. |
| Wilfredo Gómez | Cornell Hall | Middleweight (10 rounds) | 3rd round KO. |
| Ossie Ocasio | Lorenzo Simons | Unknown | 3rd round KO. |

## Broadcasting

| Country | Broadcaster |
| Australia | Seven Network |
| Brazil | Band |
| Canada | CTV |
| France | TF1 |
| Germany | ARD |
| Japan | TBS |
| Mexico | Televisa |
| Philippines | RPN 9 |
| Spain | TVE |
| United Kingdom | BBC |
| United States | CBS |
# Mundon

Mundon is a village and civil parish on the Dengie peninsula in Maldon District in the county of Essex, England. It lies 3 miles south-east of Maldon. The manor of Munduna passed from the king's thegn Godwin to Eudo Dapifer at the Norman Conquest.
The place-name 'Mundon' is first attested in the Domesday Book of 1086, where it appears as Munduna. The name means 'Munda's hill'.
Until the Dissolution of the Monasteries Mundon formed part of the estates of St John's Abbey, Colchester; it passed to Thomas Cromwell before being returned to the Duchy of Lancaster, which held the right of presentation to the vicarage until the 20th century.
The 14th-century timber-framed Church of St. Mary, built within the remains of the moat of Mundon Hall, and likely on Saxon and Norman foundations, has been disused since the 1970s, but is currently in the care of Friends of Friendless Churches, supported by English Heritage. Following a long period of remedial work, the church re-opened to visitors in August 2009. The entire church was underpinned, and much structural work was carried out by Bakers of Danbury. The church was re-glazed, and now, internally, appears lighter than it has in recent years. It is a grade I listed building.
Mundon Hall is now represented by an 18th-century farmhouse of rendered and whitewashed brick.
The village was struck by an F1/T2 tornado on 23 November 1981, as part of the record-breaking nationwide tornado outbreak on that day.

## Mundon Furze

The Furze is one of the last areas of surviving ancient woodland in the Dengie peninsula. The dominant tree species are oak and ash. Pedunculate Oak (Quercus robur) dominates the northern half of the Furze. Bramble (Rubus fruticosus) covers most of the ground layer, with small wet areas supporting Pendulous Sedge (Carex pendula) and Soft rush (Juncus effusus).
Several houses have been built in the southern part of this ancient wood.

## White House Farm Canal

From 1832 to about 1880 a private canal operated from White House Farm to the River Blackwater.
# Muhammad Iqbal (Multan politician)

Muhammad Iqbal is a Pakistani politician who has been a Member of the Provincial Assembly of the Punjab since 2024.

## Political career

He was elected to the Provincial Assembly of the Punjab as a candidate of the Pakistan People's Party (PPP) from constituency PP-220 Multan-VIII in the 2024 Pakistani general election.
# Muhammad Iqbal Gujjar

Chaudhry Muhammad Iqbal Gujjar (born 6 July 1943) is a Pakistani politician who had been a Member of the Provincial Assembly of the Punjab from August 2018 till January 2023. He has been Provincial Minister and Member of the Provincial Assembly of the Punjab several times between 1985 and May 2018.

## Early life and education

He was born on 6 July 1943 in Gurdaspur, India.
He graduated in 1963 from Government College, Sheikhupura and has the degree of Bachelor of Arts.

## Political career

He was elected to the Provincial Assembly of the Punjab from Constituency PP-137 (Gujranwala) in 1985 Pakistani general election. During his tenure as Member of the Punjab Assembly, he served as Provincial Minister of Punjab for Revenue, Relief and Consolidations in the cabinet of Chief Minister Nawaz Sharif.
He was re-elected to the Provincial Assembly of the Punjab from Constituency PP-85 (Gujranwala) in 1988 Pakistani general election and served as Provincial Minister of Punjab for Information in the cabinet of Chief Minister Nawaz Sharif.
He was re-elected to the Provincial Assembly of the Punjab as a candidate of Islami Jamhoori Ittehad from Constituency PP-85 (Gujranwala) in 1990 Pakistani general election and served as Provincial Minister of Punjab for Agriculture in the cabinet of Chief Minister Ghulam Haider Wyne.
He was re-elected to the Provincial Assembly of the Punjab as a candidate of Pakistan Muslim League (N) (PML-N) from Constituency PP-85 (Gujranwala) in 1993 Pakistani general election.
He was re-elected to the Provincial Assembly of the Punjab as a candidate of PML-N from Constituency PP-85 (Gujranwala) in 1997 Pakistani general election and served as Provincial Minister of Punjab for Irrigation and Power in the cabinet of Chief Minister Shehbaz Sharif.
He was re-elected to the Provincial Assembly of the Punjab as a candidate of Pakistan Muslim League (Q) (PML-Q) from Constituency PP-98 (Gujranwala-VIII) in 2002 Pakistani general election. He served as Provincial Minister of Punjab for Food from January 2003 to November 2006. In December 2006, he was made Provincial Minister of Punjab for Health.
He ran for the seat of the Provincial Assembly of the Punjab as a candidate of PML-Q from Constituency PP-98 (Gujranwala-VIII) in 2008 Pakistani general election but was unsuccessful and lost the seat to a candidate of Pakistan Peoples Party.
He was re-elected to the Provincial Assembly of the Punjab as a candidate of PML-N from Constituency PP-98 (Gujranwala-VIII) in 2013 Pakistani general election.
He was re-elected to the Provincial Assembly of the Punjab as a candidate of PML-N from Constituency PP-63 (Gujranwala-XIII) in 2018 Pakistani general election. Following his successful election, PML-N nominated him for the office of Speaker of the Provincial Assembly of the Punjab. On 16 August 2018, he received 147 votes and lost the seat to Chaudhry Pervaiz Elahi who secured 201 votes.
# Murder in Irliss

Murder in Irliss is an adventure published by Reston Publishing in 1982 for the single-player fantasy role-playing game High Fantasy.

## Plot summary

In 1978, Jeffrey Dillow and Craig Fisher designed a single-player role-playing game called High Fantasy. In 1982, Reston Publishing released Murder in Irliss, a 149-page adventure written by Jeffrey Dillow for the High Fantasy system.
The adventure scenario is intended for a single player character, and is set in the kingdom of Irliss, where Prince Rand has been assassinated. The player takes on the role of Faren, the Captain of the Guards, who is given the task of discovering the murderer.
The player starts the adventure at Scene 1 out of 605; the choice the player makes at the end of each scene determines the path taken through the book, ultimately leading to success or failure. It is replayable because the killer is a different character each time the adventure is played. There are actually five murder mysteries with different clues — the player chooses one of five "fatestones" at the start of the adventure; each fatestone leads the player down a different path through the adventure, each leading to a different murderer.

## Publication history

Murder in Irliss was written by Jeffrey C. Dillow and published by Reston Publishing in 1982 as a 145-page book.

## Reception

In the August 1982 edition of The Space Gamer (No. 54), David J. Arlington noted the relatively high purchase price ($10.95 in 1982), but highly recommended the adventure, saying, "If the high price doesn't put you off, you should purchase this just to see how well a solo adventure can be done when done properly. It's by far the best one I've played yet."
In the December 1982 edition of Dragon (Issue #68), Robert Plamandon played this adventure more than once — "with wildly different results each time." He concluded that the High Fantasy adventures "show that an 'interactive novel' approach to solo adventures is more than workable — it's the best way to write them."
# Muscle Girl!

Muscle Girl! (マッスルガール!) is a Japanese drama.

## Synopsis

Azusa Shiratori (Yui Ichikawa) is the only child of the president of "Shiratori Girls Pro Wrestling" - a small female professional wrestling league. After the death of her father from an illness, Azusa struggles to keep the wrestling league afloat. The company is near bankruptcy with large debts. On the day of a wrestling match, the referee leaves behind a brief note stating that he quit. He also disappears without a trace. Azusa is now in a serious jam, needing a replacement referee. Azusa then stumbles across a Korean guy (Lee Hong-gi) she meets on the street. She persuades the man to become a referee for just one day. Unbeknown to Azusa, the man is also a popular star in South Korea. In order to keep "Shiratori Girls Pro Wrestling" afloat, they then join forces to go up against a rival pro-wrestling organization.

## Cast

* Yui Ichikawa as Shiratori Azusa
* Lee Hong-gi as Yoo Ji Ho
* Kensei Mikami as Gohara Koji
* Hikaru Yamamoto as Sudo Tsukasa
* Saki Akai as Himawari
* Vanessa Aya as Uonuma Mai
* Hikaru Shida as Hoshi Kaoru
* Keiko Koike as Skull Kyoko
* Nobuyoshi Kuwano as Kurogane Nobuhiro
* Fukumi Kuroda as Lee Soon Ja
# Muscular artery

A muscular artery (or distributing artery) is a medium-sized artery that draws blood from an elastic artery and branches into "resistance vessels" including small arteries and arterioles. Their walls contain larger number of smooth muscles, allowing them to contract and expand depending on peripheral blood demand.
This contrasts to the mechanism of elastic arteries, which use their elastic properties to store the energy generated by the heart's contraction for a brief moment (elastic recoil).
Examples of muscular arteries include the radial artery, femoral artery and the splenic artery.
Muscular arteries, along with elastic arteries, are common sites for atherosclerosis.

## Structure

The tunica intima of muscular arteries features a thin subendothelial layer and a prominent internal elastic lamina, while the media may contain up to 40 layers of large smooth muscle cells interspersed with a variable number of elastic lamellae, depending on the vessel size. Only the larger muscular arteries possess an external elastic lamina. The adventitia, the outermost layer, contains lymphatic capillaries, vasa vasorum, and nerves, which may extend into the outer parts of the media.
Under the microscope, muscular arteries can be identified by their clearly defined internal elastic lamina. In constricted vessels, the elastic lamina of muscular arteries appears thick and kinky. The elastic lamina is best visualized using Verhoeff's stain, but can be easily detected in specimens stained using other techniques as a well-defined negative staining region.
# Muscular branches of perineal nerve

The deep branch of the perineal nerve (or muscular branches) is a nerve of the perineum. It is a branch of the perineal nerve, from the pudendal nerve. It supplies the superficial transverse perineal muscle, bulbospongiosus muscle, ischiocavernosus muscle, the bulb of penis, levator ani, and the external anal sphincter.

## Structure

The deep branch of the perineal nerve is a branch of the perineal nerve, itself a branch of the pudendal nerve. It pierces the medial wall of the pudendal canal.
The dorsal nerve of the penis for males and the dorsal nerve of the clitoris for females is the terminal branch of the pudendal nerve.

## Function

The deep branch of the perineal nerve supplies the muscles of the perineum. These include superficial transverse perineal muscle, bulbospongiosus muscle, ischiocavernosus muscle, the bulb of penis. It also supplies levator ani, and the external anal sphincter.
# Munlochy railway station

Munlochy railway station served the village of Munlochy, Ross and Cromarty, Scotland, from 1894 to 1951 on the Fortrose Branch.

## History

The station was opened on 1 February 1894 by the Highland Railway. To the east was a goods yard, which had a goods shed, and by the level crossing was a railway cottage. The station closed on 1 October 1951.
# Muppet Babies

Muppet Babies may refer to:
* Muppet Babies (1984 TV series), the original 1984 series
* Muppet Babies (2018 TV series), the reboot of the original 1984 series
# Museo diocesano

Museo diocesano (diocesan museum) may refer to:
* Diocesan Museum of Milan, Italy
* Museo diocesano di Lanciano, Italy
* Museo diocesano di Sulmona, Italy
* Museo diocesano (Palermo), Italy
# My Love, My Life (album)

My Love, My Life is a compilation album released by Agnetha Fältskog, a former member of Swedish pop group ABBA, in 1996. The album is named after the ABBA song "My Love, My Life".
The two-disc set primarily features Swedish-language songs recorded by Fältskog, but it also contains a few songs recorded in English, including some of her favourite ABBA songs, such as "My Love, My Life" and "The Winner Takes It All". Complementing this album is the 1998 compilation That's Me, which concentrates on Agnetha's English-language hits.

## Track listing
### Main track

Source: (disc one and two)

### Bonus CD

The bonus CD was only available for a short time in Sweden.
Source:

## Weekly charts

| Chart (1996) | Peak position |
| Swedish Albums (Sverigetopplistan) | 21 |
# My Love, My Life

"My Love, My Life" is a song recorded by ABBA for their album, Arrival. The song was written by Benny Andersson and Björn Ulvaeus.

## Background

"My Love, My Life" was one of the last songs to be recorded for the album. Agnetha Fältskog sings lead vocals and Björn Ulvaeus proclaimed the song to be the finest example of Agnetha's vocal purity.. He also expressed reservations about how the song was arranged. A complete demo with the original "Monsieur, Monsieur" lyrics was recorded before this, and remains unreleased.

## Composition

According to the sheet music published at Sheetmusicdirect.com by Union Songs, "My Love, My Life" has a slow tempo of 68 beats per minute. Written in common time, the song is in the key of C major. Agnetha Fältskog's vocal range spans from G$_3$ to E$_5$ during the song.

## Mamma Mia! Here We Go Again version

Lily James, Amanda Seyfried, and Meryl Streep recorded My Love, My Life for the soundtrack of Mamma Mia! Here We Go Again. Their version was released on 13 July 2018, alongside the rest of the soundtrack, by Capitol and Polydor Records. It was produced by Benny Andersson. This version featured new lyrics written by Björn Ulvaeus.

### Charts

| Chart (2018) | Peak position |
| Scotland (OCC) | 47 |

## Cover versions
### Elaine Paige version

Elaine Paige recorded “ Like An Image Passing By” for the 1983 UK musical, ABBAcadabra, with reworked lyrics, produced and arranged by Mike Batt. The song was released as a single in Europe in late 1983 and early 1984. The B-Side consisted of a cover of “Like An Angel Passing Through My Room”, retitled "When Dreamers Close Their Eyes" sung by Finola Hughes. The single peaked at No. 126 in the UK Singles Charts.
| Chart (1984) | Peak Position |
| UK Singles Chart | 126 |
# Musée des Années Trente

The Musée des Années Trente (Museum of the 1930s) is a municipal museum specializing in the fine arts, decorative arts, and industrial arts of the 1930s. It is located in the Espace Landowski at 28, Avenue André-Morizet, Boulogne-Billancourt, a western suburb of Paris, France. It is open daily except Mondays and holidays. The closest Paris Métro station is Marcel Sembat on Line 9.
The museum was begun in 1939 by Dr. Albert Besançon. After his death in 1983, the museum focused upon the 1930s, and in 1994 was moved into the Espace Landowski and given its current name. It now provides 3,000 m² of exhibition space.
Today, the museum holds about 1,500 sculptures, 800 paintings, and 20,000 drawings, plus furniture, ceramics, posters, and original records. It also contains a number of African and overseas works from the former Musée national des Arts d'Afrique et d'Océanie, as well as works by architects Le Corbusier, Tony Garnier, André Lurçat, Robert Mallet-Stevens, Auguste Perret, and Jean Prouvé; designers Émile-Jacques Ruhlmann and Jules Leleu; and notable residents including André Malraux.
# Myristica hypargyraea

Myristica hypargyraea is a species of flowering plant in the nutmeg family, Myristicaceae. It is a tree native to the Caroline Islands, Samoan Islands, Tonga, and Wallis and Futuna. It grows up to 25 meters tall.
Two subspecies are accepted:
* Myristica hypargyraea subsp. hypargyraea – Samoan Islands, Tonga, and Wallis and Futuna
* Myristica hypargyraea subsp. insularis (Kaneh.) W.J.de Wilde – Caroline Islands
The Pacific imperial pigeon (Ducula pacifica) plays a significant role in the reproduction of the species by dispersing seeds.
# Today I Die

Today I Die is a short 2008 Flash game created by Argentine game designer Daniel Benmergui. The game has been classified as an art game and requires the player to pull apart and reconstruct a poem by clicking on a number of words contained within it, changing its narrative meaning piece by piece. Kevin Veale has referred to it as an example of "interactive cinema."

## Reception

The game was chosen as a finalist for the Nuovo Award for innovative games at the 2010 Independent Games Festival and also chosen for the Experimental Gameplay Workshop in 2009. Gus Mastrapa of the website The A.V. Club called it "imaginative" but called the nostalgia-inducing graphics "heavy-handed".
# Sulfur chloride pentafluoride

Sulfur chloride pentafluoride is an inorganic compound with the formula SF$_5$Cl. It exists as a colorless gas at room temperature and is highly toxic, like most inorganic compounds containing the pentafluorosulfide (–SF$_5$) functional group. The compound adopts an octahedral geometry with C $_{4v}$ symmetry. Sulfur chloride pentafluoride is the only commercially available reagent for adding the –SF$_5$ group to organic compounds.

## Reactivity

SF$_5$Cl is highly reactive and toxic. In contrast, sulfur hexafluoride (SF$_6$) is inert and nontoxic despite having a closely related chemical formula. This difference highlights the lability of the S–Cl bond in SF$_5$Cl.
Under free-radical conditions, SF$_5$Cl adds across double bonds. The following reaction occurs with propene:
    CH $_3$CH=CH $_2$ + SF $_5$Cl → CH$_3$CHClCH$_2$SF$_5$
The addition reaction is catalyzed by (CH$_3$CH$_2$)$_3$B at around −30 °C. SF$_5$Br is used similarly.
SF$_5$Cl is also a precursor to O(SF$_5$)$_2$ and F$_2$NSF$_5$ (from tetrafluorohydrazine).

## Synthesis

Sulfur chloropentafluoride can be synthesized by several routes, starting from two lower sulfur fluorides, sulfur tetrafluoride and disulfur decafluoride:
    SF$_4$ + Cl$_2$ + CsF → SF$_5$Cl + CsCl
    ClF + SF$_4$ → SF$_5$Cl
    S$_2$F$_{10}$ + Cl$_2$ → 2 SF$_5$Cl
The corresponding SF $_5$Br is prepared similarly from in-situ generated bromine monofluoride.
# Providence Road station

Providence Road station may refer to:
* Providence Road station (SEPTA Route 101), Media, Pennsylvania
* Providence Road station (SEPTA Route 102), Alden, Pennsylvania
# Pincherle derivative

In mathematics, the Pincherle derivative $T'$ of a linear operator $T:\mathbb {K} [x]\to \mathbb {K} [x]$ on the vector space of polynomials in the variable x over a field $\mathbb {K}$ is the commutator of $T$ with the multiplication by x in the algebra of endomorphisms $\operatorname {End} (\mathbb {K} [x])$. That is, $T'$ is another linear operator $T':\mathbb {K} [x]\to \mathbb {K} [x]$
    $T':=[T,x]=Tx-xT=-\operatorname {ad} (x)T,\,$
(for the origin of the $\operatorname {ad}$ notation, see the article on the adjoint representation) so that
    $T'\{p(x)\}=T\{xp(x)\}-xT\{p(x)\}\qquad \forall p(x)\in \mathbb {K} [x].$
This concept is named after the Italian mathematician Salvatore Pincherle (1853–1936).

## Properties

The Pincherle derivative, like any commutator, is a derivation, meaning it satisfies the sum and products rules: given two linear operators $S$ and $T$ belonging to $\operatorname {End} \left(\mathbb {K} [x]\right),$
* $(T+S)^{\prime }=T^{\prime }+S^{\prime }$;
* $(TS)^{\prime }=T^{\prime }\!S+TS^{\prime }$ where $TS=T\circ S$ is the composition of operators.
One also has $[T,S]^{\prime }=[T^{\prime },S]+[T,S^{\prime }]$ where $[T,S]=TS-ST$ is the usual Lie bracket, which follows from the Jacobi identity.
The usual derivative, D = d/dx, is an operator on polynomials. By straightforward computation, its Pincherle derivative is
    $D'=\left({d \over {dx}}\right)'=\operatorname {Id} _{\mathbb {K} [x]}=1.$
This formula generalizes to
    $(D^{n})'=\left({{d^{n}} \over {dx^{n}}}\right)'=nD^{n-1},$
by induction. This proves that the Pincherle derivative of a differential operator
    $\partial =\sum a_{n}{{d^{n}} \over {dx^{n}}}=\sum a_{n}D^{n}$
is also a differential operator, so that the Pincherle derivative is a derivation of $\operatorname {Diff} (\mathbb {K} [x])$.
When $\mathbb {K}$ has characteristic zero, the shift operator
    $S_{h}(f)(x)=f(x+h)\,$
can be written as
    $S_{h}=\sum _{n\geq 0}{{h^{n}} \over {n!}}D^{n}$
by the Taylor formula. Its Pincherle derivative is then
    $S_{h}'=\sum _{n\geq 1}{{h^{n}} \over {(n-1)!}}D^{n-1}=h\cdot S_{h}.$
In other words, the shift operators are eigenvectors of the Pincherle derivative, whose spectrum is the whole space of scalars $\mathbb {K}$.
If T is shift-equivariant, that is, if T commutes with S$_h$ or $[T,S_{h}]=0$, then we also have $[T',S_{h}]=0$, so that $T'$ is also shift-equivariant and for the same shift $h$.
The "discrete-time delta operator"
    $(\delta f)(x)={{f(x+h)-f(x)} \over h}$
is the operator
    $\delta ={1 \over h}(S_{h}-1),$
whose Pincherle derivative is the shift operator $\delta '=S_{h}$.
# Port Comercial│La Factoria station

Port Comercial┃La Factoria is a Barcelona Metro station located in the Zona Franca neighbourhood of the Barcelona municipality, served by line L10.