OpenLLM-France/wikimedia huggingface dataset:
# Wunderman

Wunderman was a New York City-based global digital agency. It was part of Young & Rubicam Brands and a member of international advertising group WPP Group (NYSE: WPP).
On November 26, 2018, WPP announced it was merging Wunderman with ad agency J. Walter Thompson to form Wunderman Thompson, and the merger was formalized in February 2019.

## History

In 1958, direct marketer Lester Wunderman, alongside his brother Irving Wunderman, and colleagues Ed Ricotta and Harry Kline, opened Wunderman, Ricotta & Klein (WRK). Founder Lester Wunderman is widely considered to be the creator of modern-day Direct Marketing—a term he first used in 1961.
In 1973, Wunderman, Ricotta & Kline was acquired by Young & Rubicam, at the time the world's largest ad agency.
In the late 1980s, the group became Wunderman Worldwide.
In 1992, the company merged with Cato Johnson to become Wunderman Cato Johnson.
In 2000, the firm became part of WPP's $5.7B acquisition of parent Young and Rubicam.
In August 2012, Wunderman launched a joint venture named PT Wunderman Pamungkas Indonesia.
In January 2015, Wunderman acquired a majority stake in Peruvian digital agency Phantasia.
In January 2017, Wunderman purchased a majority stake in Brazilian agency Pmweb Comunicacao Ltda. In June, the company acquired Spanish digital agency The Cocktail. In July, Wunderman and fellow WPP agency POSSIBLE were merged to form a digital marketing and advertising unit. The POSSIBLE brand was to remain separate, but would answer into Wunderman. In September, Wunderman took a controlling stake in Pierry, a US-based company that specialized in marketing campaigns for Salesforce Marketing Cloud.
In September 2018, Wunderman acquired online retailer Amazon-focused content and campaign agency, 2Sales.
In the first quarter of 2019, Wunderman merged with America's first advertising agency J. Walter Thompson Co., founded in 1864, and unveiled its new identity as Wunderman Thompson in February 2019.
In February 2020, Wunderman Thompson announced the acquisition of leading marketing technology consultancy XumaK (with offices in Guatemala, USA and Colombia), in a move that further strengthens its martech and consultancy capabilities.

## Notable work

In 1961, the American Association of Advertising Agencies (4A's) asked Wunderman Ricotta and Kline to become the first direct-mail agency to join its ranks, symbolizing the advertising industries acceptance of direct marketing as a discipline.
Among the agency's early innovations are the Columbia Record Club, the 1-800 toll-free number for businesses (developed for a Toyota campaign, the United States Post Office campaign for Mr. ZIP and the ZIP code, and the magazine subscription card.)
A long-time relationship with American Express eventually led to the first customer rewards program—a breakthrough means of keeping customers loyal to a brand, a program that also transformed the travel and retail industries.
In 2002, Wunderman won the inaugural Cannes Lions Direct Grand Prix. Since then numerous members of Wunderman (now Wunderman Thompson) have served on, or acted as Cannes Lions juries chairmen including Daniel Morel and Eco Moliterno.
# Winding sheet (disambiguation)

A winding sheet, or burial shroud, is a cloth in which a body is wrapped for burial.
Winding sheet may also refer to:
* Shroud of Turin, a length of linen cloth bearing the negative image of a man who is alleged to be Jesus of Nazareth
** Feast of the Holy Winding Sheet of Christ, the day before Ash Wednesday
* The Winding Sheet, a 1990 album by American alternative rock musician Mark Lanegan
* The Winding Sheet, a 1992 film co-authored by Anna Reynolds
# Snow Mountain shrew mole

The Snow Mountain shrew mole (Uropsilus nivatus) is a species of mammal in the family Talpidae. It is native to Yunnan Province in China and potentially Myanmar. Its common name references Jade Dragon Snow Mountain, which is the type locality of the species. Aside from there, the only other confirmed specimen is from Cang Mountain.
It was formerly considered synonymous with the gracile shrew mole (U. gracilis), but a 2018 phylogenetic study found it to be a distinct species. The study found it to be the second most basal member of Uropsilus (with only the inquisitive shrew mole, U. investigator, being more basal), diverging from the rest of the genus during the early-mid Pliocene.
# Can Ladies Kill?

Can Ladies Kill? is a crime novel by British author Peter Cheyney first published in 1938 by William Collins, Sons & Co. Ltd. Set in San Francisco and featuring Cheyney's creation, G-Man Lemmy Caution, it belongs to the hardboiled school of crime writing.
The novel is the fourth title of Cheyney's series of novels that featured the FBI agent Lemmy Caution. The narrative is described as one that focused on the forensic detail of violent death in a period when the readers were fascinated by sensational murder and the emerging science of detection. It is characterized by the British author's attempt to write in a purely American vein and features the cynicism and graphic violence that are present in the Caution books.
Can Ladies Kill? and the other narratives in the Caution series cemented Cheyney's position as one of the most popular storytellers of his time, serving as an interesting example of the author's skill for breakneck pace, colorful characterization, wit, and intricacy of plotting.

## Read on

* Jonathan Latimer: The Lady in the Morgue (1936) (another female body in another mortuary)
* Raymond Chandler: Farewell, My Lovely (1940) (changing identities)
* Vera Caspary: Bedelia (1945) (wicked woman / femme fatale)
* Mickey Spillane: I, the Jury (1947) (vigilantism / bypassing due process of law)
# Urizura, Ibaraki

Urizura (瓜連町, Urizura-machi) was a town located in Naka District, Ibaraki Prefecture, Japan.
As of 2003, the town had an estimated population of 8,851 and a density of 603.75 persons per km$^2$. The total area was 14.66 km$^2$.
On January 21, 2005, Urizura, along with the town of Naka (also from Naka District) was merged to create the city of Naka and no longer exists as an independent municipality.
# 1962–63 Copa México

The 1962–63 Copa México also known as the Copa Presidente Adolfo López Mateos is the 47th staging of the Copa México, but the 21st staging in the professional era.
The competition started on April 20, 1963, and concluded on June 2, 1963, with the Final, held at the Estadio Olímpico Universitario in Mexico City, in which Guadalajara lifted the trophy for first time ever with a 2–1 victory over Club Atlante.

## Preliminary round

| Team 1 | Agg.Tooltip Aggregate score | Team 2 | 1st leg | 2nd leg |
| Monterrey | 1–2 | León | 1–0 | 0-2 |
| Guadalajara | 4-3 | Tampico | 2-3 | 2-0 |
| Toluca | 2-3 | Nacional | 1–0 | 1-3 |
| América | 6-5 | Morelia | 5-3 | 1-2 |
| Atlas | 2-4 | UNAM | 1–2 | 1-2 |
| Necaxa | 2-4 | Oro | 0-2 | 2-2 |

## Final round

| Quarterfinals From May 5 to May 12 | Quarterfinals From May 5 to May 12 | Quarterfinals From May 5 to May 12 | Quarterfinals From May 5 to May 12 | Semifinals From May 19 to May 26 | Semifinals From May 19 to May 26 | Semifinals From May 19 to May 26 | Semifinals From May 19 to May 26 | Final June 2 | Final June 2 |
| Guadalajara | 2 | 4 | 6 | | | | | | |
| Nacional | 0 | 0 | 0 | | | | | | |
| Nacional | 0 | 0 | 0 | Guadalajara | 2 | 3 | 5 | | |
| | | | | Oro | 1 | 0 | 1 | | |
| Oro (p) | 3 | 1 | 4 (7) | Oro | 1 | 0 | 1 | | |
| Irapuato | 4 | 0 | 4 (6) | | | | | | |
| Irapuato | 4 | 0 | 4 (6) | | | | | Guadalajara | 2 |
| | | | | | | | | Atlante F.C. | 1 |
| UNAM | 1 | 0 | 1 | | | | | | | Atlante F.C. | 1 |
| América | 0 | 0 | 0 | | | | | | |
| América | 0 | 0 | 0 | UNAM | 2 | 0 | 2 (2) | | |
| | | | | Atlante F.C. (p) | 2 | 0 | 3 (3) | | |
| Atlante F.C. | 0 | 3 | 3 | Atlante F.C. (p) | 2 | 0 | 3 (3) | | |
| León | 1 | 0 | 1 | | | | | | |

### Quarterfinals

First Leg
Second Leg

### Semifinals

First Leg
Second Leg

### Final

* Copa México 1962-63 Winners
* Guadalajara 1st Title
# 2023 Modena Challenger – Doubles

This was the first edition of the tournament.
William Blumberg and Luis David Martínez won the title after defeating Roman Jebavý and Vladyslav Manafov 6–4, 6–4 in the final.

## Seeds

* William Blumberg / Luis David Martínez (champions)
* Roman Jebavý / Vladyslav Manafov (final)
* Marco Bortolotti / Diego Hidalgo (semifinals)
* Ivan Sabanov / Matej Sabanov (quarterfinals)

## Draw
### Key

* Q = Qualifier
* WC = Wild card
* LL = Lucky loser
* Alt = Alternate
* SE = Special exempt
* PR = Protected ranking
* ITF = ITF entry
* JE = Junior exempt
* w/o = Walkover
* r = Retired
* d = Defaulted
* SR = Special ranking
| First round | First round | First round | First round | First round | Quarterfinals | Quarterfinals | Quarterfinals | Quarterfinals | Quarterfinals | Semifinals | Semifinals | Semifinals | Semifinals | Semifinals | Final | Final | Final | Final |
| 1 | W Blumberg LD Martínez | 6$^4$ | 6 | [11] | | | | | | | | | | | | | | |
| | F Romboli M Zormann | 7$^7$ | 2 | [9] | 1 | W Blumberg LD Martínez | 6 | 6 | | | | | | | | | | |
| | A Chandrasekar VS Prashanth | 7$^7$ | 6 | | | A Chandrasekar VS Prashanth | 4 | 2 | | | | | | | | | | |
| | M Dellien Pol Martín Tiffon | 6$^2$ | 4 | | | | | | | 1 | W Blumberg LD Martínez | 6$^4$ | 6 | [10] | | | | |
| 3 | M Bortolotti D Hidalgo | 4 | 6 | [10] | | | | | | 3 | M Bortolotti D Hidalgo | 7$^7$ | 3 | [8] | | | | |
| | S Caruso J Eysseric | 6 | 3 | [4] | 3 | M Bortolotti D Hidalgo | 6 | 7$^7$ | | | | | | | | | | |
| WC | G Ferrari J Ocleppo | 3 | 6 | [7] | PR | A Begemann R Ramanathan | 4 | 6$^4$ | | | | | | | | | | |
| PR | A Begemann R Ramanathan | 6 | 3 | [10] | | | | | | | | | | | 1 | W Blumberg LD Martínez | 6 | 6 |
| | B Arias F Zeballos | 6 | 7$^7$ | | | | | | | | | | | | 2 | R Jebavý V Manafov | 4 | 4 |
| Alt | H Casanova Juan Bautista Otegui | 3 | 6$^3$ | | | B Arias F Zeballos | 7$^7$ | 6 | | | | | | | | | | |
| | A Lawson M Pervolarakis | 1 | 6 | [6] | 4 | I Sabanov M Sabanov | 6$^4$ | 1 | | | | | | | | | | |
| 4 | I Sabanov M Sabanov | 6 | 3 | [10] | | | | | | | B Arias F Zeballos | 3 | 4 | | | | | |
| | H Hach Verdugo R Olivo | 3 | 6 | [5] | | | | | | 2 | R Jebavý V Manafov | 6 | 6 | | | | | |
| WC | L Rottoli Marcello Serafini | 6 | 3 | [10] | WC | L Rottoli M Serafini | 7$^7$ | 4 | [3] | | | | | | | | | |
| | R Gonzales L Margaroli | 3 | 6$^3$ | | 2 | R Jebavý V Manafov | 6$^5$ | 6 | [10] | | | | | | | | | |
| 2 | R Jebavý V Manafov | 6 | 7$^7$ | | | | | | | | | | | | | | | |
# Gypsy Devils

Gypsy Devils (Slovak Cigánski diabli) is the Slovak Orchestra, which was founded in 1991. Classical music in their submission is enriched with elements of gypsy music, folk music, jazz, ethno, flamenco and more. They use their own unique arrangements and virtuosic elements.
Remelting different styles brought them success on concert stages in 35 countries on five continents.
They performed in the concert halls of the Berlin Philharmonic, Komische Oper Berlin, Konzerthaus Berlin, Royal Opera House in London, Hans Max Saal – Munich, Smetana Hall – Prague, Concert and Kongressaal – Luzern, Concert Hall – Melbourne, Goldener Saal Musikverein – Vienna, Is Sanat Hall – Istanbul, Palace of Culture – Novosibirsk, EXPO 2008 Zaragoza Expo 2010 Shanghai.
They represented Slovakia at the Olympics: the 2010 Winter Olympic Games and Summer Olympic Games 2012. They performed at music festivals Kissinger Sommer Bad Kissingen, Beethovenfest Bonn, Pärnu David Oistrakh Festival, Liszt Festival Raiding, Euroclassic Pirmasens, Jeju World Arts Festival "Prague Spring" Sziget fesztivál Budapest, Mondial des Cultures Drummondville, Khamoro Prague and the Festival de Martigues and cooperates with many leading orchestras, conductors, singers and instrumentalists from around the world. Gipsy Kings, Paul Gulda and the Vienna String Quartet, Chamber Philharmonic Bremen, the Moravian Philharmonic, Philharmonic B.Martinu Zlín, Slovak Radio Symphony Orchestra are just a few of them.

## Projects

* Gypsy-Baroque, unconventional version of songs from the Baroque to the present, cooperation with Barocco Sempre Giovane
* Gypsy Devils & the 100-member Hungarian Gypsy Orchestra Budapest
* Gypsy Devils & Katka Knechtová, concert tour – fusion of gypsy music, classical music, pop, folk and ethno
* Gypsy Devils & Rock music, fusion of ethno and rock music, in cooperation with Slovak rock band Desmod
* Gypsy Devils & Symphony orchestras: Chamber Philharmonic Bremen, Symphony Orchestra Athens, Symphony Orchestra Nicozia
* Gypsy Devils & Paul Gulda, concerts Liszt-Roma Rhapsodie a Haydn a la Zingarese, fusion with Austrian piano virtuoso Paul Gulda
* Gypsy Devils & Jaroslav Svěcený, fusion with the Czech violin virtuoso
* Gypsy Devils & Lucie Bílá, unconventional fusion with multi-genre Czech singer
* Gypsy Devils & Totti Ovidiu, music-dance show: Gypsy Devils & dancers from Cirque du Soleil

## Members

Ernest Šarközi – arrangements and cymbalo, Silvia Šarközi – cello and solo singing, Štefan Banyák – 1st violin, Emil Hasala – 2nd violin and lyrics, Zoltán Grunza – clarinet and tarogato, Jozef Farkaš – manager and viola, Robert Fehér – doublebass
# Gymnopilus microloxus

Gymnopilus microloxus is a species of mushroom in the family Hymenogastraceae.
# Gérard Joseph

Gérard Joseph (born 22 October 1949) is a Haitian football goalkeeper who was a member of the Haitian squad in the 1974 FIFA World Cup. He also played for Haiti at the 1981 CONCACAF Championship versus Cuba and El Salvador. He played for Racing CH, the Washington Diplomats of the NASL and the New York Apollo and New York United of the ASL.
# Gypsonoma phaeocremna

Gypsonoma phaeocremna is a species of moth of the family Tortricidae. It is found in China (Sichuan, Guizhou, Yunnan, Gansu, Shaanxi, Ningxia).
# Aqualysin 1

Aqualysin 1 (EC 3.4.21.111, caldolysin) is an enzyme. This enzyme catalyses the following chemical reaction
    Exhibits low specificity towards esters of amino acids with small hydrophobic or aromatic residues at the P1 position
This enzyme is isolated from the thermophile, Thermus aquaticus.
# Apeba togata

Apeba togata is a species of longhorned beetle in the family Cerambycidae. It was described by Johann Christoph Friedrich Klug in 1825. It is known from Brazil.
# Arc (projective geometry)

A (simple) arc in finite projective geometry is a set of points which satisfies, in an intuitive way, a feature of curved figures in continuous geometries. Loosely speaking, they are sets of points that are far from "line-like" in a plane or far from "plane-like" in a three-dimensional space. In this finite setting it is typical to include the number of points in the set in the name, so these simple arcs are called k-arcs. An important generalization of k-arcs, also referred to as arcs in the literature, is the (k, d)-arcs.

## k-arcs in a projective plane

In a finite projective plane π (not necessarily Desarguesian) a set A of k (k ≥ 3) points such that no three points of A are collinear (on a line) is called a k - arc. If the plane π has order q then k ≤ q + 2, however the maximum value of k can only be achieved if q is even. In a plane of order q, a (q + 1)-arc is called an oval and, if q is even, a (q + 2)-arc is called a hyperoval.
Every conic in the Desarguesian projective plane PG(2,q), i.e., the set of zeros of an irreducible homogeneous quadratic equation, is an oval. A celebrated result of Beniamino Segre states that when q is odd, every (q + 1)-arc in PG(2,q) is a conic (Segre's theorem). This is one of the pioneering results in finite geometry.
If q is even and A is a (q + 1)-arc in π, then it can be shown via combinatorial arguments that there must exist a unique point in π (called the nucleus of A) such that the union of A and this point is a (q + 2)-arc. Thus, every oval can be uniquely extended to a hyperoval in a finite projective plane of even order.
A k-arc which can not be extended to a larger arc is called a complete arc. In the Desarguesian projective planes, PG(2,q), no q-arc is complete, so they may all be extended to ovals.

## k-arcs in a projective space

In the finite projective space PG(n, q) with n ≥ 3, a set A of k ≥ n + 1 points such that no n + 1 points lie in a common hyperplane is called a (spatial) k-arc. This definition generalizes the definition of a k-arc in a plane (where n = 2).

## (k, d)-arcs in a projective plane

A (k, d)-arc (k, d > 1) in a finite projective plane π (not necessarily Desarguesian) is a set, A of k points of π such that each line intersects A in at most d points, and there is at least one line that does intersect A in d points. A (k, 2)-arc is a k-arc and may be referred to as simply an arc if the size is not a concern.
The number of points k of a (k, d)-arc A in a projective plane of order q is at most qd + d − q. When equality occurs, one calls A a maximal arc.
Hyperovals are maximal arcs. Complete arcs need not be maximal arcs.
# HD5

HD5 may refer to:
* HD5 of MediaCorp TV in Singapore
* HD5 of Euro1080 owned by Alfacam in Belgium
* HD 5 (HIP 429, BD+01 4825), a star in the Henry Draper Catalogue. It is a G5 star located at (J2000.0; 00$^h$ 05$^m$ 10.1829$^s$; +02° 23′ 49.949″)
* Human Alpha Defensin 5, the DEFA5 gene product
# Archaeology Museum, Sogamoso

The Archaeology Museum of Sogamoso, officially titled the Parque Museo Arqueológico "Eliecer Silva Celis", is a museum on the archaeological findings in the area of sacred City of the Sun Sogamoso, Boyacá, Colombia. The museum hosts 4000 pieces of the Muisca and the Herrera Period. The museum was founded in 1942 by archaeologist Eliécer Silva Celis who helped building the reconstruction of the Sun Temple in the museum. The archaeology museum is since 1953 curated by the Universidad Pedagógica y Tecnológica de Colombia, based in Tunja.

## Description

The museum contains an archaeological park, paleontology, pre-Columbian and Muisca sections. An area is dedicated to the mining of carbon, musical instruments and cloths of the Muisca, mummies, metallurgy and reconstructions of the bohíos (houses) of the Muisca. The main attraction is the reconstructed Sun Temple of 18 metres (59 ft) high.
The museum also hosts a sculpture of the last iraca of Sogamoso; Sugamuxi.
The museum organises workshops and around the winter solstice the Fiesta del Huán, related with the Conchucua fountain where the iraca would take his bath.
In 2015, a grave was discovered on the terrain of the museum.

## Gallery

* Malokas
* Bohíos
* Sculpture of Sugamuxi
# Arauá River (Sergipe)

The Arauá River is a river of Sergipe state in northeastern Brazil.
# Arauã River

Arauã River is a river of Amazonas state in north-western Brazil.
# H. gouldii

H. gouldii may refer to:
* Hapalotis gouldii, a moth species in the genus Hapalotis
* Heintzichthys gouldii, an extinct placoderm fish species that lived what is now Europe and North America during the Late Devonian
* Hydrosaurus gouldii, a sailfin lizard species in the genus Hydrosaurus
# H. Edwin Young

H. Edwin Young may refer to:
* Hugh Edwin Young (1917–2012), economist and president of the University of Wisconsin system
* Homer Edwin Young (born 1936), senior pastor of the Second Baptist Church Houston
# Aphelia flexiloqua

Aphelia flexiloqua is a species of moth of the family Tortricidae. It is found in Yunnan, China.
# Aphelia ferrugana

Aphelia ferrugana is a species of moth of the family Tortricidae. It is found in central and south-eastern Europe, the south-eastern part of European Russia, Ukraine, the Caucasus, Asia Minor, Syria, Iraq and Iran.
The wingspan is 19–23 mm. Adults are on wing from May to the end of July in one generation per year.
The larvae feed on Pulsatilla, Anemone and Ononis species.
# HMS Ardent (1841)

HMS Ardent was a wooden Alecto-class paddle sloop, and the fourth ship of the Royal Navy to use the name. She was launched on 12 February 1841 at Chatham and spent much of her career on the West Coast of Africa engaged in anti-slavery operations. One of the ship's company, Gunner John Robarts, was awarded the Victoria Cross for the destruction of Russian food stores in the Crimean War. She was scrapped in 1865.

## Design and construction

Ardent was ordered on 25 February 1839 as the third of a class of 5 third-class steam vessels. She was laid down in February 1840, and on 15 August orders were received to hasten her building and to complete her as a packet. She was launched on 12 February 1841. She was 164 feet (50 m) long on the gundeck and displaced 878 tons. Power for her paddles came from a Seaward & Capel 2-cylinder direct-acting steam engine developing 200 nominal horsepower, which was fitted at Woolwich in February 1841. Having conducted engine trials in the River Thames in April 1841, she left Woolwich for Chatham to be fitted out. She was commissioned for the first time at Chatham on 16 September 1842.

## Service history

She sailed for South America and the Cape station from Portsmouth on 1 October 1841, touching at Madeira during her passage. In 1845 she transferred from the Brazilian station to the West Coast of Africa, where she was involved in the long campaign to put down the slave trade.
On 25 March 1845 detained the Spanish slave brigantine Dos Hermanos off the Pongo River, which was condemned on 9 April 1845 by the Mixed British and Spanish Court at Sierra Leone. She returned to England in September 1845.
In 1848, she was serving in the Mediterranean, On 21 December, she rescued the survivors of HMS Mutine, which had been wrecked at Chioggia, Kingdom of Lombardy–Venetia with the loss of five of her crew. She saw active service during the Crimean War. On 29 May 1855 in the Sea of Azov, Crimea, Gunner Robarts of Ardent with two lieutenants (Cecil William Buckley of Miranda and Hugh Talbot Burgoyne of Swallow) volunteered to land on a beach where the Russian army were in strength. They were out of covering gunshot range of the ships offshore and met considerable enemy opposition, but managed to set fire to corn stores and ammunition dumps and destroy enemy equipment before embarking again. They were each awarded the Victoria Cross.
She returned to Portsmouth on 5 February 1856 and sailed for the West Coast of Africa on 28 December 1857 for anti-slavery duties. The station was notorious for sickness, and during the year 1858 she reported 238 cases of sickness during the year(from a ship's company numbering less than 150), with ten cases serious enough to require the sick were invalided home. She returned to the United Kingdom in March 1859 and by 1860 had returned to South America.

## Fate

Ardent was sold to Castle and arrived at Charlton for breaking on 2 March 1865.