OpenLLM-France/wikimedia huggingface dataset:
# A Sinister Alphabet

A Sinister Alphabet is the only studio album of Phantom 309, released in 1989 by Tupelo Recording Company.

## Reception

Ira Robbins of Trouser Press wrote an enthusiastic review, saying it "simmers with backwoods weirdness and domineering intensity" and calling it "a dish of gutter-level grungeabilly and cohesively crude rock noise distinguished by guitarist John Forbes' devilish growl."

## Track listing

All tracks are written by Phantom 309, except "Tiger in Your Tank" by Willie Dixon

## Personnel

Adapted from the A Sinister Alphabet liner notes.
Phantom 309
* John Forbes – vocals, electric guitar
* Gary Held – drums
* Mac McNeilly – bass guitar
Production and design
* Ian Caple – mixing
* Dean Clyne – assistant engineer
* Jon Langford – production, mixing
* Edward Gorey – cover art, illustrations
* Dan Vaganek – engineering

## Release history

| Region | Date | Label | Format | Catalog |
| United Kingdom | 1989 | Tupelo | CD, LP | TUP3 |
# Benue-Plateau State

Benue-Plateau State is a former administrative division of Nigeria. It was created on 27 May 1967 from parts of the Northern Region and existed until 3 February 1976, when it was divided into two states - Benue and Plateau. Its capital city was Jos, the current capital of standalone Plateau State.

## Benue-Plateau State Governors

* Joseph Gomwalk (May 1967 – July 1975)
* Abdullahi Mohammed (July 1975 – March 1976)
# Ras Burqa

Ras Burqa, (“head of the blessing” in Arabic) is a small bay on the Red Sea in the district of Nuwaiba, Egypt.
In 1985, Suleiman Khater, a lone Egyptian gunman, perpetrated the Ras Burqa massacre, killing eight people, many targeting Israelis.
# Raudoja Reservoir

Raudoja Reservoir is located on Raudoja River in Raudoja Village, Anija Parish, Harju County, Estonia near Kehra.
The reservoir is part of Tallinn water supply system and is connected to Jägala, Pirita rivers via canals. Water flows from Soodla to Raudoja Reservoir through a 704 m (2,310 ft) long 1,000 mm (39 in) diameter steel pipe. The water that keeps flowing in Raudoja river past the reservoir ends up in Soodla river.
The area of the reservoir is 8.2 ha (20 acres) and the average depth is 1.8 m (5 ft 11 in).

## History

The construction of the reservoir took place in 1981.
# 2021 in Turkmenistan

This is a list of notable individuals and events related to Turkmenistan in 2021.

## Incumbents

* President: Gurbanguly Berdimuhamedow
* Vice President: Raşit Meredow
* Assembly Speaker: Gülşat Mämmedowa
* Deputy Prime Minister for Foreign Affairs: Rasit Meredow

## Events
### January
### February

* 13: Turkmen President Gurbanguly Berdimuhamedov appointed his son, Serdar Berdimuhamedow, deputy prime minister, chairman of the Supreme Control Chamber, and a member of the State Security Council.

### April

* 26: Turkmenistan honors the nation's Alabay breed with a state holiday.

### May

* 25: The 140th anniversary of the city of Ashgabat was celebrated.

### August

* 7: Leaders of five Central Asian countries meet in Avaza to discuss on security issues in the region following recent gains made by Taliban during the crisis in Afghanistan.
# RLF (gene)

Zinc finger protein Rlf is a protein that in humans is encoded by the RLF gene.
# San Marco la Catola

San Marco la Catola is a town and comune in the province of Foggia in the Apulia region of southeast Italy.
It is a small town built around an ancient medieval castle that still resides in the center of town. The castle has been inhabited by various monarchical leaders in the past, although it is associated most with Duke Pignatelli. The town has a rich history going back to at least the 12th century. It was originally a frontier fort, but over the years a small town was built around it.
Sights include the castle (now in ruins), perhaps dating to the 13th century, and the Sanctuary of the Madonna of Josafat (16th century).
# R. Dennis Cook

Ralph Dennis Cook (born June 20, 1944) is an American statistician, mostly known for Cook's distance and the Cook–Weisberg test. Cook is a professor of statistics at the University of Minnesota.
After graduating from Northern Montana College (1967), Cook earned his master's (1969) and Ph.D. (1971) degrees from Kansas State University. His dissertation, The Dynamics of Finite Populations: The Effects of Variable Selection Intensity and Population Size on the Expected Time to Fixation and the Ultimate Probability of Fixation of an Allele, was supervised by Raj Nassar.
He is the author of several books, including Introduction to Envelopes: Dimension Reduction for Efficient Estimation in Multivariate Statistics and Residuals and Influence in Regression.
In 1982 he was elected as a Fellow of the American Statistical Association.
# 2008–09 CEV Challenge Cup

The 2008–09 CEV Challenge Cup was the 29th edition of the European Challenge Cup volleyball club tournament, the former CEV Cup.
The Turkish club Arkas İzmir beat Polish club Jastrzębski Węgiel in the final and achieved its first CEV Challenge Cup trophy.

## Final Four

* Venue: Karşıyaka Arena, İzmir
| Semifinals | Semifinals | Final | Final |
| 21 March | 21 March |
| EAP | 0 |
| EAP | 0 | 22 March | 22 March |
| Arkas İzmir | 3 | 22 March | 22 March |
| Arkas İzmir | 3 | Arkas İzmir | 3 |
| 21 March | 21 March | | Arkas İzmir | 3 |
| 21 March | 21 March | Jastrzębski Węgiel | 2 |
| Tomis Constanța | 1 | Jastrzębski Węgiel | 2 |
| Jastrzębski Węgiel | 3 | | |
| Jastrzębski Węgiel | 3 | 3rd place match | 3rd place match |
| | | 22 March | 22 March |
| | | EAP | 0 |
| | | Tomis Constanța | 3 |

### Semifinals

| Date | Time | | Score | | Set 1 | Set 2 | Set 3 | Set 4 | Set 5 | Total | Report |
| 21 Mar | 16:00 | EAP | 0–3 | Arkas İzmir | 22–25 | 14–25 | 19–25 | | | 55–75 | Report |
| 21 Mar | 18:30 | Tomis Constanța | 1–3 | Jastrzębski Węgiel | 23–25 | 33–35 | 25–19 | 21–25 | | 102–104 | Report |

### 3rd place

| Date | Time | | Score | | Set 1 | Set 2 | Set 3 | Set 4 | Set 5 | Total | Report |
| 22 Mar | 14:00 | EAP | 0–3 | Tomis Constanța | 20–25 | 13–25 | 25–27 | | | 58–77 | Report |

### Final

| Date | Time | | Score | | Set 1 | Set 2 | Set 3 | Set 4 | Set 5 | Total | Report |
| 22 Mar | 17:00 | Arkas İzmir | 3–2 | Jastrzębski Węgiel | 18–25 | 25–21 | 18–25 | 26–24 | 15–12 | 102–107 | Report |

## Final standing

| Rank | Team |
| | Arkas İzmir |
| | Jastrzębski Węgiel |
| | Tomis Constanța |
| 4 | EAP |
# 2008 Copa Telmex

The 2008 Copa Telmex was a tennis tournament played on outdoor clay courts. It was the 11th edition of the event known that year as Copa Telmex, and was part of the International Series of the 2008 ATP Tour. It took place at the Buenos Aires Lawn Tennis Club in Buenos Aires, Argentina, from February 18 through February 24, 2008.
The singles field was led by ATP No. 11, 2007 Madrid Masters and 2007 Paris Masters champion David Nalbandian, Viña del Mar singles and doubles runner-up Juan Mónaco, and Costa do Sauípe finalist Carlos Moyá. Other seeds were 2007 US Open quarterfinalist Juan Ignacio Chela, Costa do Sauípe winner Nicolás Almagro, Igor Andreev, Potito Starace and Filippo Volandri.

## Entrants
### Seeds

| Athlete | Nationality | Ranking* | Seeding |
| David Nalbandian | Argentina | 11 | 1 |
| Juan Mónaco | Argentina | 14 | 2 |
| Carlos Moyá | Spain | 13 | 3 |
| Juan Ignacio Chela | Argentina | 25 | 4 |
| Nicolás Almagro | Spain | 29 | 5 |
| Igor Andreev | Russia | 32 | 6 |
| Potito Starace | Italy | 35 | 7 |
| Filippo Volandri | Italy | 41 | 8 |

### Other entrants

The following players received wildcards into the main draw:
* Eduardo Schwank
* Máximo González
The following players received entry from the qualifying draw:
* Thomaz Bellucci
* Daniel Gimeno Traver
* Rubén Ramírez Hidalgo
* Ivo Minář
The following player received entry by a Special Exempt (SE):
* Nicolás Lapentti
The following players received Lucky loser into the main draw:
* Éric Prodon

## Finals
### Singles

David Nalbandian defeated José Acasuso, 3–6, 7–6$^{(7–5)}$, 6–4
* It was David Nalbandian's 1st title of the year, and his 8th overall.

### Doubles

Agustín Calleri / Luis Horna defeated Werner Eschauer / Peter Luczak, 6–0, 6–7$^{(6–8)}$, [10–2]
# Santa Cruz de la Serós

Santa Cruz de la Serós (in Aragonese: Santa Cruz d'as Serors) is a village in the province of Huesca, Aragon, Spain. Located 88 kilometers from the city of Huesca, it is located at a hill side on the way to the Monastery of San Juan de la Peña.

## Monuments

The village is known for its two First Romanesque churches from which the village takes its name: Serós is a derivation of Sorores, Sisters, i.e. nuns.
* Church of Saint Mary (former monastery): it was built in the 11th century and it is one of the most interesting volumes in Aragonese Romanesque due to the elevated chamber over the vaults of the main nave and the tower.
* Church of San Caprasio (Saint Caprasius), built in the beginning of the 11th century.

## Villages

* Santa Cruz de la Serós
* Binacua
# San Nicolás de Los Ranchos

San Nicolás de Los Ranchos is a town and municipality in the Mexican state of Puebla in southeastern Mexico.
# 2021 FINA Marathon Swim World Series

The 2021 FINA Marathon Swim World Series began on 13 March with the first stage in Doha, Qatar and ended at the last stage on 16 December 2021 in Abu Dhabi, United Arab Emirates. It was the 15th edition of the FINA-sanctioned series, and included nine events.
A 4×1500 metre mixed relay event was debuted as part of the Abu Dhabi Aquatics Festival at the final leg of the World Series.

## Point system and prize money

| Rank | Points |
| 1st | 800 |
| 2nd | 700 |
| 3rd | 600 |
| 4th | 550 |
| 5th | 500 |
| 6th | 450 |
| 7th | 400 |
| 8th | 350 |
| 9th | 300 |
| 10th | 250 |

### Leg Prize Money

| Rank | US$ |
| 1st | 3,500 |
| 2nd | 3,000 |
| 3rd | 2,500 |
| 4th | 1,700 |
| 5th | 1,500 |
| 6th | 1,200 |
| 7th | 950 |
| 8th | 650 |

## Calendar

The calendar for the 2021 series, announced by FINA.
| Date | Location |
| March 13 | Doha Corniche, Doha |
| May 9 | Beau Vallon Beach, Seychelles |
| June 12 | Lupa Lake, Budakalász |
| June 19 | Albarquel Beach, Setúbal |
| July 25 | Lac Saint-Jean, Quebec |
| August 7 | Lac Mégantic, Quebec |
| August 28 | Lake Ohrid, Ohrid |
| December 12 | Red Sea, Eilat |
| December 15–16 | Yas Island, Abu Dhabi |

## Medal summary
### Men

| Event | Gold | Silver | Bronze |
| Doha | Marc-Antoine Olivier (FRA) | Kristóf Rasovszky (HUN) | Gregorio Paltrinieri (ITA) |
| Lake Ohrid | Marc-Antoine Olivier (FRA) | Niklas Frach (GER) | Kirill Abrosimov (RUS) |
| Eilat | Kristóf Rasovszky (HUN) | Marc-Antoine Olivier (FRA) | Niklas Frach (GER) |
| Abu Dhabi | Florian Wellbrock (GER) | Domenico Acerenza (ITA) | Kristóf Rasovszky (HUN) |

### Women

| Event | Gold | Silver | Bronze |
| Doha | Ana Marcela Cunha (BRA) | Océane Cassignol (FRA) | Lea Boy (GER) |
| Lake Ohrid | Anna Olasz (HUN) | Giulia Gabbrielleschi (ITA) | Caroline Jouisse (FRA) |
| Eilat | Ana Marcela Cunha (BRA) | Océane Cassignol (FRA) | Giulia Gabbrielleschi (ITA) |
| Abu Dhabi | Leonie Beck (GER) | Ana Marcela Cunha (BRA) | Sharon van Rouwendaal (NED) |

### Medal table

| Rank | Nation | Gold | Silver | Bronze | Total |
| 1 | France (FRA) | 2 | 3 | 1 | 6 |
| 2 | Germany (GER) | 2 | 1 | 2 | 5 |
| 3 | Hungary (HUN) | 2 | 1 | 1 | 4 |
| 4 | Brazil (BRA) | 2 | 1 | 0 | 3 |
| 5 | Italy (ITA) | 0 | 2 | 2 | 4 |
| 6 | Netherlands (NED) | 0 | 0 | 1 | 1 |
| 6 | Russia (RUS) | 0 | 0 | 1 | 1 |
| Totals (7 entries) | Totals (7 entries) | 8 | 8 | 8 | 24 |
# R597 road (Ireland)

The R597 road is a regional road in Ireland. It is a loop road from the N71 on the Haven Coast in west County Cork. The road forms part of the Wild Atlantic Way.
The R597 travels south from the N71 at Leap to the port village of Glandore. After Glandore, the road travels east and passes the megalithic Drombeg stone circle. It rejoins the N71 at the town of Rosscarbery. The R597 is 10.2 km (6.3 mi) long.
# Soshi

Soshi may refer to:
* Soshi Tanaka (born 1982), Japanese figure skater
* Okita Sōji (1842 or 1844–1868), also referred to as Okita Soshi, swordsman of the Shinsengumi
* Girls' Generation, or SoShi, a South Korean girl group
# Susan Marie Snyder

Susan Marie Snyder (born July 18, 1963, in Dundee, Oregon, U.S.) is an American actress.

## Career

Snyder had her first acting job on Late Night with David Letterman where she appeared in a series of recurring skits.
She played Julie Snyder on CBS' soap As the World Turns. She portrayed the role from 1989 to 1995 and returned shortly twice in 1998 and 2002. Prior to joining the show, Susan had a starring role on another soap, NBC's Santa Barbara. She was the second actress to portray Laken Lockridge, from 1987 to 1988.
Snyder has starred in two feature films, in 1986 she had a brief appearance in Ruthless People, which starred Danny DeVito and Bette Midler and she played the role of Mare in 1988 sequel Sleepaway Camp II: Unhappy Campers alongside Pamela Springsteen.

## Personal life

She was married to ATWT co-star Peter G. Boynton from 1989 to 1995. They have one daughter together. She has been married to Daniel Sonis since 1999. After leaving ATWT, she retired from acting and moved to Vermont. She legally changed her name to Suzenne Marie Seradwyn. She currently lives in Albuquerque, New Mexico.

## Filmography

| Year | Title | Role | Notes |
| Film ||||
| 1986 | Ruthless People | Katie, Stereo Store Customer | |
| 1988 | Sleepaway Camp II: Unhappy Campers | Mare | |
| Television ||||
| 1986 | Betrayed by Innocence | Andrea DeLeon | Television film |
| 1987 | Gimme a Break! | Linda | 2 episodes - Parent's Week: Part 1 Parent's Week: Part 2 |
| 1988 | Santa Barbara | Laken Lockridge | 56 episodes (1987–1988) |
| 1989–2002 | As the World Turns | Julie Snyder | (1989–1995, 1998, 2002) |
# Rhipsalis floccosa

Rhipsalis floccosa is a species of plant in the family Cactaceae. It is found in Argentina, Bolivia, Brazil, Paraguay, Peru, and Venezuela. Its natural habitat is subtropical or tropical moist lowland forest. It is threatened by habitat loss.
# Shenkursky

Shenkursky (masculine), Shenkurskaya (feminine), or Shenkurskoye (neuter) may refer to:
* Shenkursky District, a district of Arkhangelsk Oblast, Russia
* Shenkursky Uyezd, an administrative division in the Russian Empire and the early Russian SFSR; most recently (1796–1929) a part of Arkhangelsk Governorate
* Shenkurskoye Urban Settlement, a municipal formation which the town of district significance of Shenkursk in Shenkursky District of Arkhangelsk Oblast, Russia is incorporated as
# Air Charter Services Pvt. Ltd.

Air Charter Services Pvt. Ltd. also known as ACSPL is an Indian company which provides air-charter service across the country. India has around 120 air charter companies, on year 2014 DGCA tried to force the companies to cancel their NSOP (Non-Schedule Operators Permit) due to the reason that most of the companies have less than three aircraft and would be treated as, 'private'. ACSPL has not been affected due to their fleet range of more than three aircraft and continue to run under current NSOP. The company is based in New Delhi, the capital city of the Republic of India. The company has been awarded the maiden BizAvIndia Awards on the sidelines of Aero India 2015 by the 'Business Aircraft Operators Association'(BAOA). The company has been listed as non-schedule operator with Directorate General of Civil Aviation, the body which functions under Ministry of Civil Aviation, Government of India. ACSPL suffered a loss of one of its aircraft crashed due to bad weather on year 2011, It was flying back to New-Delhi from Patna. ACSPL is also appointed as 'Pilatus' Authorized Sales and Service Centre for India.
# Keitt

Keitt may refer to:
* Laurence M. Keitt, South Carolina politician
* Keitt (mango), mango cultivar
# Cyclic polytope

In mathematics, a cyclic polytope, denoted C(n, d), is a convex polytope formed as a convex hull of n distinct points on a rational normal curve in R$^d$, where n is greater than d. These polytopes were studied by Constantin Carathéodory, David Gale, Theodore Motzkin, Victor Klee, and others. They play an important role in polyhedral combinatorics: according to the upper bound theorem, proved by Peter McMullen and Richard Stanley, the boundary Δ(n,d) of the cyclic polytope C(n,d) maximizes the number f$_i$ of i-dimensional faces among all simplicial spheres of dimension d − 1 with n vertices.

## Definition

The moment curve in $\mathbb {R} ^{d}$ is defined by
    $\mathbf {x} :\mathbb {R} \rightarrow \mathbb {R} ^{d},\mathbf {x} (t):={\begin{bmatrix}t,t^{2},\ldots ,t^{d}\end{bmatrix}}^{T}$.
The $d$-dimensional cyclic polytope with $n$ vertices is the convex hull
    $C(n,d):=\mathbf {conv} \{\mathbf {x} (t_{1}),\mathbf {x} (t_{2}),\ldots ,\mathbf {x} (t_{n})\}$
of $n>d\geq 2$ distinct points $\mathbf {x} (t_{i})$ with $t_{1}<t_{2}<\ldots <t_{n}$ on the moment curve.
The combinatorial structure of this polytope is independent of the points chosen, and the resulting polytope has dimension d and n vertices. Its boundary is a (d − 1)-dimensional simplicial polytope denoted Δ(n,d).

## Gale evenness condition

The Gale evenness condition provides a necessary and sufficient condition to determine a facet on a cyclic polytope.
Let $T:=\{t_{1},t_{2},\ldots ,t_{n}\}$. Then, a $d$-subset $T_{d}\subseteq T$ forms a facet of $C(n,d)$ if and only if any two elements in $T\setminus T_{d}$ are separated by an even number of elements from $T_{d}$ in the sequence $(t_{1},t_{2},\ldots ,t_{n})$.

## Neighborliness

Cyclic polytopes are examples of neighborly polytopes, in that every set of at most d/2 vertices forms a face. They were the first neighborly polytopes known, and Theodore Motzkin conjectured that all neighborly polytopes are combinatorially equivalent to cyclic polytopes, but this is now known to be false.

## Number of faces

The number of i-dimensional faces of the cyclic polytope Δ(n,d) is given by the formula
    $f_{i}(\Delta (n,d))={\binom {n}{i+1}}\quad {\textrm {for}}\quad 0\leq i<\left\lfloor {\frac {d}{2}}\right\rfloor$
and $(f_{0},\ldots ,f_{\left\lfloor {\frac {d}{2}}\right\rfloor -1})$ completely determine $(f_{\left\lfloor {\frac {d}{2}}\right\rfloor },\ldots ,f_{d-1})$ via the Dehn–Sommerville equations.

## Upper bound theorem

The upper bound theorem states that cyclic polytopes have the maximum possible number of faces for a given dimension and number of vertices: if Δ is a simplicial sphere of dimension d − 1 with n vertices, then
    $f_{i}(\Delta )\leq f_{i}(\Delta (n,d))\quad {\textrm {for}}\quad i=0,1,\ldots ,d-1.$
The upper bound conjecture for simplicial polytopes was proposed by Theodore Motzkin in 1957 and proved by Peter McMullen in 1970. Victor Klee suggested that the same statement should hold for all simplicial spheres and this was indeed established in 1975 by Richard P. Stanley using the notion of a Stanley–Reisner ring and homological methods.
# A Sinless Season

A Sinless Season is a novel by South African author Damon Galgut. It was published in 1982, when the author was only seventeen. It details the interactions between Scott, Raoul, and Joseph, three young inmates at the Bleda reformatory.
# R591 road (Ireland)

The R591 road is a regional road in Ireland. It is a road on the Mizen Peninsula in County Cork. Most of the road forms part of the Wild Atlantic Way.
The R591 travels southwest from the N71 near Bantry to the village of Durrus. Durrus is also a gateway to the Sheep's Head Peninsula, the Mizen Peninsula's northern neighbour across Dunmanus Bay. The R591 continues via Toormore and Goleen. The road ends at Crookhaven, a yachting harbour village. Before Crookhaven, a scenic, rugged minor road leads to Mizen Head. The R591 is 36.4 km (22.6 mi) long.
# 2008 If Stockholm Open – Doubles

Jonas Björkman and Max Mirnyi were the defending champions, but Mirnyi chose not to participate, and only Bjorkman competed that year. Bjorkman partnered with Kevin Ullyett, and won in the final 6–1, 6–3, against Johan Brunström and Michael Ryderstedt.

## Seeds

* Jonas Björkman / Kevin Ullyett (champions)
* Simon Aspelin / Julian Knowle (semifinals)
* Jeff Coetzee / Wesley Moodie (semifinals)
* Marcelo Melo / André Sá (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

### Draw

| 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 | J Björkman K Ullyett | 7 | 6 | | | | | | | | | | | | | | | |
| | M Ančić A-u-H Qureshi | 5 | 4 | | 1 | J Björkman K Ullyett | 6 | 7 | | | | | | | | | | |
| | S Lipsky D Martin | 6 | 5 | [10] | | S Lipsky D Martin | 2 | 5 | | | | | | | | | | |
| | M Granollers I Navarro | 3 | 7 | [6] | | | | | | 1 | J Björkman K Ullyett | 6 | 7$^8$ | | | | | |
| 3 | J Coetzee W Moodie | 3 | 6 | [10] | | | | | | 3 | J Coetzee W Moodie | 3 | 6$^6$ | | | | | |
| | R Lindstedt R Söderling | 6 | 3 | [6] | 3 | J Coetzee W Moodie | 6 | 6 | | | | | | | | | | |
| | L Arnold Ker B Soares | 7$^{10}$ | 6 | | | L Arnold Ker B Soares | 4 | 4 | | | | | | | | | | |
| WC | D Berta P Brydolf | 6$^8$ | 0 | | | | | | | | | | | | 1 | J Björkman K Ullyett | 6 | 6 |
| WC | J Brunström M Ryderstedt | 6 | 7$^7$ | | | | | | | | | | | | WC | J Brunström M Ryderstedt | 1 | 3 |
| | J Acasuso Montañés | 4 | 6$^3$ | | WC | J Brunström M Ryderstedt | 7 | 3 | [10] | | | | | | | | | |
| | J Mónaco D Nalbandian | 1 | 3 | | 4 | M Melo A Sá | 5 | 6 | [7] | | | | | | | | | |
| 4 | M Melo A Sá | 6 | 6 | | | | | | | WC | J Brunström M Ryderstedt | 6$^4$ | 6 | [10] | | | | |
| | J Levinský R Schüttler | 4 | 7$^7$ | [7] | | | | | | 2 | S Aspelin J Knowle | 7$^7$ | 4 | [4] | | | | |
| | J Cerretani S Darcis | 6 | 6$^5$ | [10] | | J Cerretani S Darcis | 4 | 1 | | | | | | | | | | |
| | T Johansson J Nieminen | 6 | 1 | [2] | 2 | S Aspelin J Knowle | 6 | 6 | | | | | | | | | | |
| 2 | S Aspelin J Knowle | 1 | 6 | [10] | | | | | | | | | | | | | | |