Victor Goldmane, High and Mighty at World Championship Qualifier 2025 - Malaysia
Victor Goldmane, High and Mighty
1 players • Match results by round
Tip: Click any player row to see detailed round-by-round calculations
5th • 5-2-0
86%
Meta
+1.0
Perf
3.7
Surp
2.4
Diff
70:30
R1 CC
Round 1: Win vs Haziq Ghazale (Vynnset, Iron Maiden) - Expected: 68:32
70:30
R2 CC
Round 2: Win vs Zheng Wei Tham (Vynnset, Iron Maiden) - Expected: 68:32
Round 3: Win vs Meor Eizaaz bin Nasarudin (Verdance, Thorn of the Rose) - Expected: 19:81, underdog victory
60:40
R4 CC
Round 4: Win vs Peng Joon (Florian, Rotwood Harbinger) - Expected: 59:41
50:50
R5 CC
Round 5: Win vs Ji Timm Lee (Arakni, 5L!p3d 7hRu 7h3 cR4X) - Expected: 51:49
Round 6: Loss vs Colin Tang (Azalea, Ace in the Hole) - Expected: 66:34, favorite upset
Round 7: Loss vs Nicholas Ong (Azalea, Ace in the Hole) - Expected: 66:34, favorite upset
Meta Fit
86% (6/7 favorable matchups)
Performance
+1.0 Wins (4.0 expected, 5 actual)
Surprise
3.7 total deviation
Difficulty
2.4 difficulty points
Round-by-Round Breakdown
Win probabilities rounded to nearest 5% for consistency with match display
Swipe left to see all columns →
| Round | Opponent | Expected | Result |
|---|---|---|---|
| R1 | Vynnset, Iron Maiden | 70% | Win |
| R2 | Vynnset, Iron Maiden | 70% | Win |
| R3 | Verdance, Thorn of the Rose | 20% | Win |
| R4 | Florian, Rotwood Harbinger | 60% | Win |
| R5 | Arakni, 5L!p3d 7hRu 7h3 cR4X | 50% | Win |
| R6 | Azalea, Ace in the Hole | 65% | Loss |
| R7 | Azalea, Ace in the Hole | 65% | Loss |
Legend
Win
Loss
Draw
Unknown Opponent
!
!!
Performance Metrics
Meta
% of rounds where the historical win rate favored you (≥50%). Higher means you faced a softer field.
Perf
Actual wins minus expected wins based on matchup odds. Positive = outperformed; negative = underperformed.
Surp
Sum of |result − win probability| per round. Near 0 means results matched expectations; higher means consistently surprising outcomes in either direction.
Diff
Win points weighted by matchup difficulty and round number (−log₂(prob) × round/total). Rewards beating long-shot matchups in late rounds.