People · Hungary
Gábor Görbe
2×2 · top 16.8% of 189,179 all-time · competing since November 2024 · 2024GORB02
Gábor Görbe has been competing for 2 years. His best event is the 2×2: a personal-best single of 3.21, set at Hungarian Open 2024, puts him in the top 16.8% of the 189,179 people who have ever been ranked in the event, and 209th in Hungary. Across 1 competition since November 2024, he has put 36 official solves on the record across six events.
Standing, event by event
vs everyone ever ranked| Event | PB single | PB average | All-time standing | Hungary | |
|---|---|---|---|---|---|
| 2×2 | 3.21 | 4.89 | top 16.8% | 209 / 924 | |
| 3×3 | 13.35 | 14.55 | top 18.8% | 282 / 1,234 | |
| 4×4 | 48.26 | 53.53 | top 22.5% | 120 / 511 | |
| Megaminx | 1:49.17 | — | early days — 2 solves | 78 / 191 | |
| 5×5 | 2:00.25 | — | early days — 2 solves | 137 / 316 | |
| 3×3 one-handed | 38.12 | — | early days — 2 solves | 279 / 446 |
Percentile against all competitors ever ranked in each event, a fairer measure than raw rank, because the pools differ by a factor of ten.
The story so far
- 1 Nov 2024First competition: Hungarian Open 2024. A 13.35 3×3 single to start from.
Competitions
- Hungarian Open 2024 · 1 Nov 2024 — 1 personal best set
Reading this page: a single is one solve's time · an average is the middle three of five solves, best and worst discarded · a PB is a personal best · a DNF (did not finish) is an attempt with no valid result: a popped piece, an unsolved face, an over-limit memorisation · top X% compares against everyone ever ranked in that event, which is fairer than raw rank because event pools differ tenfold.
The circuit
The people whose scorecards keep turning up next to his.
- Maximilian Pichler — met in 9 rounds, finished ahead once
- Bence Barát — met in 9 rounds, never finished ahead
- Dániel Varga — met in 9 rounds, never finished ahead
Next targets
- A sub-3 2×2 single — 27,049 people have one; it is 0.21 away.
- A sub-12 3×3 single — 40,277 people have one; it is 1.35 away.
Targets move as he improves.