1995 Mosconi Cup
The 1995 Interplay Mosconi Cup, the second edition of the annual nine-ball pool competition between teams representing Europe and the United States, took place 7–10 December 1995 at the Festival Hall in Basildon, England.
| 1995 Mosconi Cup | |
|---|---|
 | |
| Dates | 7–10 December |
| Venue | Festival Hall |
| Location | Basildon, England[1] |
  Europe wins the Mosconi Cup | |
Team Europe won the Mosconi Cup by defeating Team USA 16–15.
Teams
| ||
| Name | State of birth | Notes |
|---|---|---|
| Lou Butera |  |
|
| Mike Massey |  |
|
| Bobby Hunter |  |
|
| Dallas West |  |
|
| Mark Wilson |  |
|
| Mike Gulyassy |  |
|
| John DiToro |  |
|
| ||
| Name | Nationality | Notes |
|---|---|---|
| Daryl Peach |  |
|
| Steve Davis | |
|
| Alex Higgins |  |
|
| Lee Kendall | |
|
| Oliver Ortmann |  |
|
| Tom Storm |  |
|
| Jimmy White | |
|
Results
Thursday, 7 December
Session 1
|
Results | |
|---|---|---|
| Singles Steve Davis |
2–0 (3–1, 5–4) |
Singles Mike Massey |
| Singles Daryl Peach |
1–2 (5–4, 2–4, 4–5) |
Singles Bobby Hunter |
| Singles Oliver Ortmann |
0–2 (2–4, 0–3) |
Singles Mike Gulyassy |
| 1 | Session | 2 |
| 1 | Overall | 2 |
Session 2
|
Results | |
|---|---|---|
| Singles Jimmy White |
0–2 (2–4, 1–3) |
Singles John DiToro |
| Singles Oliver Ortmann |
2–0 (3–0, 3–0) |
Singles Lou Butera |
| Singles Tom Storm |
2–1 (5–4, 2–4, 5–4) |
Singles Mark Wilson |
| Singles Lee Kendall |
0–2 (2–4, 3–5) |
Singles Bobby Hunter |
| 2 | Session | 2 |
| 3 | Overall | 4 |
Friday, 8 December
Session 3
|
Results | |
|---|---|---|
| Singles Tom Storm |
2–1 (2–4, 4–2, 5–4) |
Singles Lou Butera |
| Doubles Daryl Peach Alex Higgins |
0–2 (0–3, 1–3) |
Doubles Dallas West Mike Massey |
| Singles Lee Kendall |
1–2 (3–1,1–3,1–3) |
Singles Mark Wilson |
| 1 | Session | 2 |
| 4 | Overall | 6 |
Session 4
|
Results | |
|---|---|---|
| Doubles Oliver Ortmann Tom Storm |
2–0 (5–3, 3–0) |
Doubles Mike Gulyassy John DiToro |
| Singles Alex Higgins |
0–2 (1–3, 0–3) |
Singles Bobby Hunter |
| Singles Daryl Peach |
2–0 (3–1, 3–0) |
Singles Mark Wilson |
| Singles Lee Kendall |
2–1 (1–3, 4–2, 5–3) |
Singles Dallas West |
| 3 | Session | 1 |
| 7 | Overall | 7 |
Saturday, 9 December
Session 5
|
Results | |
|---|---|---|
| Singles Steve Davis |
2–1 (3–0, 2–4, 4–2) |
Singles Lou Butera |
| Singles Daryl Peach |
1–2 (3–1, 2–4, 0–3) |
Singles John DiToro |
| Singles Tom Storm |
0–2 (0–3, 1–3) |
Singles Mike Massey |
| 1 | Session | 2 |
| 8 | Overall | 9 |
Session 6
|
Results | |
|---|---|---|
| Singles Steve Davis |
1–2 (4–5, 5–3, 2–4) |
Singles Mike Gulyassy |
| Doubles Jimmy White Alex Higgins |
2–1 (3–1, 2–4, 3–0) |
Doubles Bobby Hunter Mike Massey |
| Singles Oliver Ortmann |
2–0 (3–0, 3–0) |
Singles Dallas West |
| 2 | Session | 1 |
| 10 | Overall | 10 |
Sunday, 10 December
Session 7
|
Results | |
|---|---|---|
| Singles Daryl Peach |
2–0 (3–0, 3–0) |
Singles Mike Massey |
| Singles Steve Davis |
2–1 (4–2, 3–5, 3–0) |
Singles John DiToro |
| Singles Oliver Ortmann |
2–0 (3–0, 3–1) |
Singles Mark Wilson |
| Doubles Lee Kendall Tom Storm |
2–1 (1–3, 5–4, 4–2) |
Doubles Mike Massey Mike Gulyassy |
| 4 | Session | 0 |
| 14 | Overall | 10 |
Session 8
|
Results | |
|---|---|---|
| Singles Oliver Ortmann |
2–0 (5–3, 3–1) |
Singles Bobby Hunter |
| Doubles Jimmy White Alex Higgins |
0–2 (2–4, 1–3) |
Doubles Lou Butera John DiToro |
| Singles Tom Storm |
0–2 (1–3, 0–3) |
Singles Dallas West |
| Singles Daryl Peach |
1–2 (5–3, 4–5, 1–3) |
Singles Lou Butera |
| Doubles Tom Storm Oliver Ortmann |
1–2 (0–3, 3–0, 4–5) |
Doubles Bobby Hunter Mark Wilson |
| Doubles Lee Kendall Steve Davis |
0–2 (0–3, 2–4) |
Doubles Dallas West Mike Gulyassy |
| Singles Jimmy White |
1–0 (4–2) |
Singles Lou Butera |
| 2 | Session | 5 |
| 16 | Overall | 15 |
gollark: I am the one true herald of Macron, actually?
gollark: Since x86 assembly is the logic.
gollark: No, it's x86 assembly to NAND gates.
gollark: The category of Macrons is equivalent to the homotopy category of the category with weak equivalences PSh(C)PSh(C) with the weak equivalences given by W=W = local isomorphisms. The converse is also true: for every left exact functor L:PSh(S)→PSh(S)L : PSh(S) \to PSh(S) (preserving finite limits) which is left adjoint to the inclusion of its image, there is a Grothendieck topology on SS such that the image of LL is the category of Macrons on SS with respect to that topology.
gollark: What if Macron literally LLVM backend?
References
- "Interplay Mosconi Cup II". azbilliards.com. Retrieved 21 August 2018.
- "Interplay Mosconi Cup II". azbilliards.com. Retrieved 21 August 2018.
- "Europe 16–15 USA". Mosconi Cup. 2 December 2010. Archived from the original on 20 September 2012. Retrieved 21 December 2010.
External links
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