Unlucky Barrels
Batters who crushed the ball (105+ mph exit velo) without getting paid off — a rolling 7-day view ending on the selected date.
Barrel-Rich, HR-Poor · 7 days ending 2026-07-15
| Batter | Hard-Hit Games | HRs | Gap | Avg Max EV | Peak EV | Appearances |
|---|---|---|---|---|---|---|
| Garrett Mitchell | 0 | +3 | 106.2 mph | 110.7 mph | 5 | |
| Salvador Perez | 0 | +3 | 105.0 mph | 108.9 mph | 4 | |
| Ezequiel Tovar | 0 | +3 | 101.7 mph | 106.5 mph | 4 | |
| Joey Ortiz | 0 | +3 | 101.4 mph | 106.6 mph | 5 | |
| Jorge Soler | 0 | +3 | 98.4 mph | 110.6 mph | 4 | |
| Jordan Walker | 1 | +2 | 108.4 mph | 113.8 mph | 4 | |
| Hunter Goodman | 0 | +2 | 106.5 mph | 110.5 mph | 4 | |
| Luke Raley | 0 | +2 | 106.0 mph | 110.6 mph | 3 | |
| Trevor Larnach | 1 | +2 | 105.6 mph | 108.4 mph | 4 | |
| Yandy Díaz | 0 | +2 | 105.3 mph | 110.2 mph | 4 | |
| Gunnar Henderson | 1 | +2 | 105.2 mph | 107.3 mph | 4 | |
| Matt Olson | 1 | +2 | 104.3 mph | 107.8 mph | 4 | |
| Freddie Freeman | 0 | +2 | 104.1 mph | 107.4 mph | 3 | |
| Alec Burleson | 0 | +2 | 103.0 mph | 108.8 mph | 4 | |
| Trent Grisham | 1 | +2 | 103.0 mph | 106.9 mph | 4 | |
| Josh Naylor | 0 | +2 | 102.3 mph | 107.4 mph | 4 | |
| Sal Stewart | 0 | +2 | 99.6 mph | 109.2 mph | 4 | |
| Henry Bolte | 0 | +2 | 97.0 mph | 110.7 mph | 4 | |
| Jo Adell | 0 | +2 | 95.6 mph | 108.8 mph | 4 | |
| Austin Riley | 0 | +2 | 86.1 mph | 107.0 mph | 4 | |
| Junior Caminero | 2 | +1 | 109.7 mph | 115.2 mph | 4 | |
| Wilyer Abreu | 1 | +1 | 106.1 mph | 111.0 mph | 4 | |
| Cam Smith | 1 | +1 | 106.0 mph | 107.0 mph | 2 | |
| Manny Machado | 1 | +1 | 105.6 mph | 112.0 mph | 4 | |
| Lane Thomas | 1 | +1 | 105.4 mph | 107.4 mph | 4 |
What this means:
A "barrel" is a batted ball with exit velocity ≥95 mph and a launch angle in the sweet spot
(roughly 25–30°). These are the hardest-hit, best-angled balls — the ones that usually leave
the yard. When a batter keeps barreling but not homering, they're getting unlucky.
The Gap column shows how many barrel games exceeded
their HR count. High gap + high EV = prime regression candidate.