OpenLLM-France/wikimedia huggingface dataset:
# Jourdan Serderidis

Iordánis Serderídis (Greek: Ιορδάνης Σερδερίδης), better known as Jourdan Serderidis (born 21 January 1964) is a Belgian-Greek pay-per-drive rally driver from Dorinne, Yvoir. He came tenth at the 2018 Rally Australia, then took a three-year break, returning for the 2021 Acropolis Rally. He finished 7th on the 2022 Safari Rally. He drives a Ford Puma Rally1. He won the WRC Trophy Champion title in 2017.

## Rally results
### WRC results

| Year | Entrant | Car | 1 | 2 | 3 | 4 | 5 | 6 | 7 | 8 | 9 | 10 | 11 | 12 | 13 | 14 | WDC | Points |
| 2013 | Jourdan Serderidis | Ford Fiesta R5 | MON | SWE | MEX | POR | ARG | GRE | ITA | FIN | GER | AUS | FRA | ESP | GBR 32 | | NC | 0 |
| 2014 | Jourdan Serderidis | Ford Fiesta R5 | MON 31 | SWE Ret | MEX | POR | ARG | ITA | POL 30 | FIN | GER | AUS Ret | FRA 53 | ESP 40 | GBR 33 | | NC | 0 |
| 2015 | Jourdan Serderidis | Citroën DS3 R5 | MON Ret | SWE | MEX 19 | ARG | POR | ITA | POL 45 | FIN | GER 40 | AUS | FRA 50 | ESP | GBR | | NC | 0 |
| 2016 | Jourdan Serderidis | Citroën DS3 R5 | MON Ret | SWE | MEX | ARG | POR | ITA | POL | FIN | GER 37 | CHN C | FRA | ESP | GBR | AUS 32 | NC | 0 |
| 2017 | Jourdan Serderidis | Citroën DS3 WRC | MON 29 | SWE | MEX | FRA | ARG | POR | ITA | POL 30 | FIN | GER 25 | ESP 33 | GBR 42 | AUS 9 | | 22nd | 2 |
| 2018 | M-Sport Ford WRT | Ford Fiesta WRC | MON | SWE | MEX | FRA | ARG | POR | ITA | FIN | GER 18 | TUR | GBR | ESP | AUS 10 | | 30th | 1 |
| 2021 | M-Sport Ford WRT | Ford Fiesta WRC | MON | ARC | CRO | POR | ITA | KEN | EST | BEL | GRE 23 | FIN | ESP | MNZ | | | NC | 0 |
| 2022 | Jourdan Serderidis | Škoda Fabia Rally2 evo | MON | SWE | CRO | POR | ITA 20 | | | | | | | | | | 23rd | 6 |
| 2022 | M-Sport Ford WRT | Ford Puma Rally1 | | | | | | KEN 7 | EST | FIN | BEL | GRE Ret | NZL | ESP 28 | JPN WD | | 23rd | 6 |
| 2023 | M-Sport Ford WRT | Ford Puma Rally1 | MON 24 | SWE | MEX 25 | CRO | POR | ITA | KEN | EST | FIN | GRE 17 | CHL | EUR | JPN | | NC | 0 |
| 2024 | M-Sport Ford WRT | Ford Puma Rally1 | MON 25 | SWE | KEN 9 | CRO | POR | ITA | POL | LAT | FIN | GRE 14 | CHL | EUR 20 | JPN | | 29th | 2 |
| 2025 | M-Sport Ford WRT | Ford Puma Rally1 | MON | SWE 33 | KEN | ESP | POR | ITA | GRE | EST | FIN | PAR | CHL | EUR | JPN | SAU | NC* | 0* |
* Season still in progress.
# Rudie Ramli

Rudie Ramli (born 15 May 1982) is a Malaysian former professional football player who last played for MOF FC in Malaysia FAM League as a forward.
Born in Selangor, Rudie with Mohd Fadzli Saari of Pahang was the first player from Malaysia who sign a contract to play in Germany. He signed a five-month contract as a semi professional player with SV Wehen who currently in third division of Germany Football.
Rudie is also the former member of Malaysia national team. He played in the 2005 Southeast Asian Games in Manila where Malaysia won the bronze medal. He scored three goals in the competition and earned his first red card at international stage against Cambodia. With the senior team, he made his debut against New Zealand on 19 February 2006.

## Honours
### Club

Selangor
* Malaysia Super League: 2009, 2010
* Malaysia Cup: 2002
* Malaysia Charity Shield: 2002
# Han Jian (badminton)

Han Jian (Chinese: 韩健; born July 6, 1956, in Liaoning) is a Chinese retired badminton player in the early and mid 1980s when China first entered the International Badminton Federation (now Badminton World Federation).

## Career

He was one of the world's leading players in his era, known for his cool and steady play. In China he is nicknamed "sticky candy" (牛皮糖), owing to his much-used tactic of using long rallies to pressurize an opponent into making mistakes. Han won the 1985 IBF World Championships beating Morten Frost in the final. He also won a bronze medal at the 1983 IBF World Championships and played singles for China's world champion Thomas Cup (men's international) teams of 1982 and 1986.

## Achievements
### World Championships

Men's singles
| Year | Venue | Opponent | Score | Result |
| 1978 | Bangkok, Thailand | Yu Yaodong | 11–15, 11–15 | Silver |
| 1979 | Hangzhou, China | Tariq Wadood | 15–0, 15–11 | Gold |
| 1983 | Brøndbyhallen, Copenhagen, Denmark | Liem Swie King | 9–15, 3–15 | Bronze |
| 1985 | Olympic Saddledome, Calgary, Canada | Morten Frost | 14–18, 15–10, 15–8 | Gold |

### World Cup

Men's singles
| Year | Venue | Opponent | Score | Result |
| 1981 | Stadium Negara, Kuala Lumpur, Malaysia | Prakash Padukone | 0–15, 16–18 | Silver |
| 1982 | Stadium Negara, Kuala Lumpur, Malaysia | Prakash Padukone | 15–5, 15–5 | Bronze |
| 1983 | Stadium Negara, Kuala Lumpur, Malaysia | Hastomo Arbi | 15–4, 15–13 | Gold |
| 1984 | Istora Senayan, Jakarta, Indonesia | Yang Yang | 15–12, 15–10 | Gold |

### Asian Games

Men's singles
| Year | Venue | Opponent | Score | Result |
| 1978 | Bangkok, Thailand | Liem Swie King | 7–15, 11–15 | Silver |
| 1982 | Indraprastha Indoor Stadium, New Delhi, India | Liem Swie King | 18–16, 15–10 | Gold |

### IBF World Grand Prix (4 titles, 2 runners-up)

The World Badminton Grand Prix sanctioned by International Badminton Federation (IBF) from 1983 to 2006.
Men's singles
| Year | Tournament | Opponent | Score | Result |
| 1981 | India Open | Prakash Padukone | 15–9, 5–15, 12–15 | Runner-Up |
| 1983 | Japan Open | Prakash Padukone | 6–15, 15–8, 15–9 | Winner |
| 1984 | Scandinavian Open | Morten Frost | 10–15, 9–15 | Runner-up |
| 1985 | Japan Open | Zhao Jianhua | 10–15, 3–15 | Runner-up |
| 1985 | Swedish Open | Zhao Jianhua | 18–14, 1–15, 18–15 | Winner |
| 1985 | Indonesia Open | Xu Biao | 15–4, 15–3 | Winner |
| 1985 | World Grand Prix Finals | Sze Yu | 15–6, 15–3 | Winner |

### Invitational Tournament

| Year | Tournament | Opponent | Score | Result |
| 1980 | Asian Invitational Badminton Championships | Chen Changjie | 15–11, 15–8 | Winner |
# Karen Berger

Karen Berger (/ˈbɜːrɡər/; born February 26, 1958) is an American comic book editor. She is best known for her role in helping create DC Comics' Vertigo imprint in 1993 and serving as the line's Executive Editor until 2013. She currently oversees Berger Books, an imprint of creator-owned comics being published by Dark Horse Comics.

## Biography

Berger majored in English literature and art history at Brooklyn College, and upon her graduation in 1979, she entered the comics profession as an assistant to editor Paul Levitz at DC. She later became Levitz's editor when he was writing Legion of Super-Heroes. More interested in horror comics, she soon became editor of House of Mystery, and was instrumental in nurturing Alan Moore's Swamp Thing book, taking over the editing from co-creator Len Wein. She also edited Amethyst, Princess of Gemworld. She later helped bring Neil Gaiman's work to a mass audience by having him write The Sandman.
The success of these titles, and her willingness to help the writers who worked with her push the envelope of what could be done in mass-circulation comic books, led to the creation of the mature-reader Vertigo line in 1993. Her critically and popularly successful titles under that imprint include Fables, Hellblazer, The Invisibles, 100 Bullets, Preacher, V for Vendetta, and Y: The Last Man.
Berger is married to Richard Bruning, who also formerly worked at DC.
In 2007, Berger was named supervising editor (along with Senior Editor Shelly Bond) of Minx, a new comic book imprint published by DC. Minx published comics and graphic novels aimed at teenage girls until they were cancelled in 2008.
On December 3, 2012, she announced that she would be stepping down from her post as Executive Editor & Senior Vice President of DC Entertainment's Vertigo imprint and that she would remain on through March 2013 to assist in the transition to a new editorial team.
The New York Times profiled Berger and her departure from Vertigo in an article entitled "Comics' Mother of 'The Weird Stuff' is Moving On".
In February 2017, Dark Horse Comics announced that Berger would be overseeing a new line of creator-owned comics published by Dark Horse under the imprint: Berger Books.
Berger Books' first print publication was Berger Books Free 2018 Preview, dated November 2017. Berger Books first full comic was Hungry Ghosts #1 (written by Anthony Bourdain and Joel Rose), on sale in comic book shops on January 31, 2018.
As of February 2019, Berger Books published several titles, including:
* Incognegro (10th anniversary edition) and a prequel Incognegro: Renaissance (February 2018) both written by Mat Johnson
* Mata Hari written by Emma Beeby (Feb–Sept 2018)
* She Could Fly written by Christopher Cantwell (July 2018) (with a sequel starting in April 2019)
* The Seeds written by Ann Nocenti (August 2018)
* Olivia Twist written by Darin Strauss (award-winning writer) and Adam Dalva (Sept 2018)
* LaGuardia written by Hugo Award winner Nnedi Okorafor (December 2018)

## Awards

* Inkpot Award in 1990
* Eisner Award for Best Editor (1992, 1994, 1995)
* Comics Buyer's Guide Fan Award for Favorite Editor (1997-2005)
# El Sui

El Sui is a mountain of Catalonia, Spain. It has an elevation of 1,322 metres above sea level.
# Golders Green tube station

Golders Green is a London Underground station in Golders Green, north London. It is on the Edgware branch of the Northern line between Brent Cross and Hampstead stations, and is located in Travelcard Zone 3.
The station is located at the crossroads of Finchley Road (A598) and Golders Green Road/North End Road (A502). The station exit is adjacent to Golders Green bus station; a former exit to Finchley Road is now closed. Adjacent to the station is the Golders Green Hippodrome, home to the BBC Concert Orchestra for many years and now the headquarters of a religious organisation.

## History

Golders Green station was opened by the Charing Cross, Euston & Hampstead Railway (CCE&HR, now part of the Northern line) on 22 June 1907. It was one of the railway's two northern terminals (the other being at Archway) and was also the site of the railway's depot. At the beginning of the 20th century Golders Green was a small rural hamlet with only a few houses, but the opening of the railway stimulated a rapid building boom causing the number of houses and the population to increase greatly.
To the south of the station in the tunnels beneath Hampstead Heath is the partially built but uncompleted North End or Bull & Bush station.
Before the First World War plans were made to extend the CCE&HR north from Golders Green to Hendon and Edgware to open up new areas of the Middlesex countryside to development and to create a source of new passengers. The war postponed the construction of the extension and work did not begin until 12 June 1922. The first section of the extension, as far as Hendon Central, opened on 19 November 1923.
Golders Green was the last station on the Northern line to retain semaphore signals, replaced in 1950.

## Today

The station has three tracks running through it which serve a side platform and two island platforms. The platforms are numbered 1 to 5 with numbers 1 and 2 serving each side of one track and 3 and 4 serving each side of another. Platform 1 (the northbound side platform) is not presently in public use, as it is used by London Underground staff. Platforms 3 and 4 are used for trains terminating at Golders Green, which may then reverse back into London, but this is uncommon, and trains that start at Golders Green Depot continue to Hampstead Station to make their first stop.
Two new lifts were installed during 2008, one on platform 2/3 and one on platform 4/5 to provide step-free access to the platforms. Ticket barriers are in operation.

## Connections

London Buses routes 13, 83, 102, 139, 183, 210, 226, 240, 245, 260, 268, 328, 460, H2, H3, school route 631 and night routes N5 and N83 serve the station. Several National Express coaches also serve the station.

## Gallery

* Station entrance in 1962
* Northern line in the 1962 snow
* Station entrance, 2011
* Station entrance, 2023
* Platforms at Golders Green
* Station roundel
* Tunnel portals to south of the station
# Blagaj, Croatia

Blagaj, also known historically as Blagaj on the Korana, is a village in Croatia's Karlovac County, near the town of Slunj. According to the 2001 Croatian census, the village had 38 inhabitants. It is known for the Blagaj castle, but also the 1941 Blagaj massacre.

## Architecture
### Blagaj castle

It has a rectangular floorplan, and was once one of the larger castles in the region, with a central tower, similar to Belaj, Karlovac county. The old parish church of Sv. Duh is proposed to have been situated not far from the ruins, where there are today two churches next to each other. (Full article...)

## History
### WWII

On the night of 5—6 May 1941, an armed robbery resulted in the killing 5 members of the Mravunac family, following which "the Serbs" of Veljun and other environs of Blagaj were accused and rounded up. A court-martial in Zagreb condemned 32 of them to execution by firing squad on 7 May 1941.$^{:66,67}$ This event escalated into the Blagaj massacre, and alongside the earlier Gudovac massacre, many have treated it retrospectively as an indicator of future NDH treatment of the Serbs.$^{:202,213}$

## Demographics

* v
# Dusky thrush

The dusky thrush (Turdus eunomus) is a member of the thrush family which breeds eastwards from central Siberia to Kamchatka wintering in Korea, Japan, South China and Myanmar. It is closely related to the more southerly breeding Naumann's thrush T. naumanni; the two have often been regarded as conspecific. The scientific name comes from Latin Turdus, "thrush" and Ancient Greek eunomos, "orderly".
This species breeds in open woodland areas, but unlike Naumann's thrush, the dusky thrush is more tolerant of mountainous and tundra-edge habitats. This species is strongly migratory, wintering south to southeast Asia, principally in China and neighbouring countries. It is a rare vagrant to western Europe. In December 2016 a sighting of one in the Derbyshire in the United Kingdom brought hundreds of birdwatchers to see it.
It nests in trees, laying 3-5 eggs in an untidy but neatly lined nest. Migrating birds and wintering birds often form small flocks. It is omnivorous, eating a wide range of insects, especially mosquitoes, earthworms and berries.
This is a medium-sized but stocky thrush, reminiscent in structure of a small fieldfare. The underwing is reddish brown, and there is a pale supercilium.
Dusky thrush has a dark brown back and rump; the face, breast, and flank spots rump are black and the belly and undertail are white. Naumann's thrush in comparison has a paler brown back and head; the face, breast, flank spots and rump are reddish, and the belly and undertail are white.
The female is fairly similar to the male, but immatures have a weaker patterning.
The male dusky thrush has a simple fluted or whistling song, similar to the redwing. There are suggestions that the songs of dusky and Naumann's thrush differ.
# Mei Siping

Mei Siping (Chinese: 梅思平; 1896 – September 14, 1946) was a Kuomintang politician of the Republic of China and associate of Wang Jingwei. He served in various posts in Wang's government in Nanjing, as well as second (and final) president of Southern University in 1945, and briefly held office as governor of his home province.

## Career

After the downfall of Wang's government, Mei was arrested and executed for collaboration. His daughter personally denounced him prior to his execution.

## Personal life

He was born in Wenzhou, Zhejiang.
# Camuzzi Gas

Camuzzi Gas is an Argentine natural gas distribution company that through its subsidiaries operates in the southernmost provinces of Argentina apart from Buenos Aires province, Camuzzi Gas Pampeana (in a part of the Buenos Aires Province and all La Pampa Province) and Camuzzi Gas del Sur un the following provinces Neuquén, Chubut, Río Negro, Santa Cruz and Tierra del Fuego; covers 45% of the country's concession areas, serving 2 million customers.
# Football at the 1953 Arab Games

The 1953 Arab Games football tournament was the 1st edition of the Arab Games men's football tournament. The football tournament was held in Alexandria, the Egypt between 1–9 August 1953 as part of the 1953 Arab Games.

## Participating teams

The following countries have participated for the final tournament:
* Egypt (hosts)
* Jordan
* Lebanon
* Libya
* Palestine
* Syria

## Group stage
### Group A

| Team | Pld | W | D | L | GF | GA | GD | Pts |
| Egypt | 2 | 2 | 0 | 0 | 18 | 3 | +15 | 6 |
| Libya | 2 | 1 | 0 | 1 | 7 | 12 | –5 | 3 |
| Palestine | 2 | 0 | 0 | 2 | 3 | 13 | –10 | 0 |

### Group B

| Team | Pld | W | D | L | GF | GA | GD | Pts |
| Syria | 2 | 1 | 1 | 0 | 3 | 1 | +2 | 4 |
| Jordan | 2 | 1 | 0 | 1 | 5 | 4 | +1 | 3 |
| Lebanon | 2 | 0 | 1 | 1 | 1 | 4 | –3 | 1 |

## Knockout stage

| Fifth place | Fifth place |
| 8 August – Alexandria | 8 August – Alexandria |
| Lebanon | 9 |
| Palestine | 1 |
| Final | Final |
| 9 August – Alexandria | 9 August – Alexandria |
| Egypt | 4 |
| Syria | 0 |
| Third place | Third place |
| 9 August – Alexandria | 9 August – Alexandria |
| Libya | 3 |
| Jordan | 2 |

### Final
## Final ranking

| Rank | Team | Pld | W | D | L | GF | GA | GD | Pts |
| 1 | Egypt | 3 | 3 | 0 | 0 | 22 | 3 | +19 | 6 |
| 2 | Syria | 3 | 1 | 1 | 1 | 3 | 5 | −2 | 3 |
| 3 | Libya | 3 | 2 | 0 | 1 | 10 | 14 | −4 | 4 |
| 4 | Jordan | 3 | 1 | 0 | 2 | 7 | 7 | 0 | 3 |
| 5 | Lebanon | 3 | 1 | 1 | 1 | 14 | 5 | +9 | 4 |
| 6 | Palestine | 3 | 0 | 0 | 3 | 4 | 22 | −18 | 0 |
| Total | Total | 18 | 8 | 2 | 8 | 60 | 56 | +4 | 20 |
# Deletion–contraction formula

In graph theory, a deletion-contraction formula / recursion is any formula of the following recursive form:
    $f(G)=f(G\setminus e)+f(G/e).$
Here G is a graph, f is a function on graphs, e is any edge of G, G \ e denotes edge deletion, and G / e denotes contraction. Tutte refers to such a function as a W-function. The formula is sometimes referred to as the fundamental reduction theorem. In this article we abbreviate to DC.
R. M. Foster had already observed that the chromatic polynomial is one such function, and Tutte began to discover more, including a function f = t(G) counting the number of spanning trees of a graph (also see Kirchhoff's theorem). It was later found that the flow polynomial is yet another; and soon Tutte discovered an entire class of functions called Tutte polynomials (originally referred to as dichromates) that satisfy DC.

## Examples
### Spanning trees

The number of spanning trees $t(G)$ satisfies DC.
Proof. $t(G\setminus e)$ denotes the number of spanning trees not including e, whereas $t(G/e)$ the number including e. To see the second, if T is a spanning tree of G then contracting e produces another spanning tree of $G/e$. Conversely, if we have a spanning tree T of $G/e$, then expanding the edge e gives two disconnected trees; adding e connects the two and gives a spanning tree of G.

### Laplacian characteristic polynomials

By Kirchhoff's theorem, the number of spanning trees in a graph is counted by a cofactor of the Laplacian matrix. However, the Laplacian characteristic polynomial does not satisfy DC. By studying Laplacians with vertex weights, one can find a deletion-contraction relation between the scaled vertex-weighted Laplacian characteristic polynomials.

### Chromatic polynomials

The chromatic polynomial $\chi _{G}(k)$ counting the number of k-colorings of G does not satisfy DC, but a slightly modified formula (which can be made equivalent):
    $\chi _{G}(k)=\chi _{G-e}(k)-\chi _{G/e}(k).$
Proof. If e = uv, then a k-coloring of G is the same as a k-coloring of G \ e where u and v have different colors. There are $\chi _{G\setminus e}(k)$ total G \ e colorings. We need now subtract the ones where u and v are colored similarly. But such colorings correspond to the k-colorings of $\chi _{G/e}(k)$ where u and v are merged.
This above property can be used to show that the chromatic polynomial $\chi _{G}(k)$ is indeed a polynomial in k. We can do this via induction on the number of edges and noting that in the base case where there are no edges, there are $k^{|V(G)|}$ possible colorings (which is a polynomial in k).
# Gaspar de Andrada

Gaspar de Andrada (born in Toledo) was a Spanish clergyman and bishop for the Roman Catholic Archdiocese of Tegucigalpa. He was ordained in 1588. He was appointed bishop in 1587. He died in 1612.
# Atherosclerosis Risk in Communities

The Atherosclerosis Risk in Communities (ARIC) Study is a multi-site, prospective, biracial cohort study funded by the National Heart, Lung, and Blood Institute of the National Institutes of Health. The ARIC Study was designed to investigate the etiology and clinical outcomes of atherosclerosis. A total of 15,792 middle-aged (45–64 years) men and women were enrolled from four U.S. communities:
* Forsyth County, North Carolina
* Jackson, Mississippi
* Suburbs of Minneapolis, Minnesota
* Washington County, Maryland
Participating organizations include four field centers (Wake Forest Baptist Medical Center, University of Mississippi Medical Center, University of Minnesota, Johns Hopkins University), data coordinating center (University of North Carolina at Chapel Hill), and many collaborating centers and laboratories.
The initial study visit took place in 1987-1989, the second in 1990-1992, the third in 1993-1995, the fourth in 1996-1998, and the fifth in 2011-2013. During these extensive examinations, information is obtained on demographics, medical history, medication use, and health behaviors.
To date, the ARIC study has published over 2,300 peer-reviewed journal articles in diverse areas of clinical and population research. Data from the ARIC study have become an important resource for the study of heart disease, kidney disease, diabetes, and cognitive decline. These data have also contributed to clinical practice guidelines and policy statements. ARIC is registered at ClinicalTrials.gov registry under trial identifier NCT00005131.
# Nash-Williams theorem

In graph theory, the Nash-Williams theorem is a tree-packing theorem that describes how many edge-disjoint spanning trees (and more generally forests) a graph can have:
   A graph G has t edge-disjoint spanning trees iff for every partition V$_1$, …, V$_k$⊂V(G){\textstyle V_{1}, \ldots , V_{k}\subset V(G)} where $V_{i}\neq \emptyset$ there are at least t(k − 1) crossing edges.
The theorem was proved independently by Tutte and Nash-Williams, both in 1961. In 2012, Kaiser gave a short elementary proof.
For this article, we say that such a graph has arboricity t or is t-arboric. (The actual definition of arboricity is slightly different and applies to forests rather than trees.)

## Related tree-packing properties

A k-arboric graph is necessarily k-edge connected. The converse is not true.
As a corollary of the Nash-Williams theorem, every 2k-edge connected graph is k-arboric.
Both Nash-Williams' theorem and Menger's theorem characterize when a graph has k edge-disjoint paths between two vertices.

## Nash-Williams theorem for forests

In 1964, Nash-Williams generalized the above result to forests:
   A graph $G$ can be partitioned into $t$ edge-disjoint forests iff for every $U\subset V(G)$, the induced subgraph $G[U]$ has at most $t(|U|-1)$ edges.
Other proofs are given here.
This is how people usually define what it means for a graph to be t-arboric.
In other words, for every subgraph $S=G[U]$, we have $t\geq \lceil E(S)/(V(S)-1)\rceil$. It is tight in that there is a subgraph $S$ that saturates the inequality (or else we can choose a smaller $t$). This leads to the following formula
   $t=\lceil \max _{S\subset G}{\frac {E(S)}{V(S)-1}}\rceil$,
also referred to as the Nash-Williams formula.
The general problem is to ask when a graph can be covered by edge-disjoint subgraphs.
# Massimiliano Romeo

Massimiliano Romeo (born 22 January 1971) is an Italian politician. He is the group leader of Lega Nord in the Italian Senate. He is also known to the Italian masses for being the older brother of Filippo (born 1975) otherwise known infamously as “Filippo Champagne,” a notorious figure of Milan’s nightlife scene and a regular guest of the radio show La Zanzara.