Berger 130 Grain VLD Hunting 264 Caliber (6.5mm / .264 Diameter)
The Berger 130 Grain VLD (Very Low Drag) Hunting bullet is engineered for extreme long-range hunters who demand match-grade accuracy with devastating terminal performance. Berger's VLD Hunting line features the highest possible ballistic coefficients in their class, delivering flat trajectories and minimal wind drift at distances where other hunting bullets fall short. The secant ogive VLD design was born from competitive shooting and refined for the field—making it the go-to choice for serious hunters who take shots beyond 300 yards.
Key Features
- Secant VLD Ogive: Produces an extremely low drag profile for the flattest possible trajectory and reduced wind drift at extended ranges
- J4 Precision Hunting Jacket: Thinner than target jackets, engineered to penetrate 2–3 inches before initiating rapid expansion, creating a massive wound cavity up to 15 inches
- Match-Grade Accuracy: Built on the same J4 jacket platform used by competitive shooters worldwide—every bullet is held to +/- 0.0003" tolerance
- Boat Tail Base: Reduces base drag for superior ballistic efficiency and consistency at all ranges
- Hollow Point Design: Ensures reliable expansion on game animals while maintaining long-range stability
Specifications
- Part Number: 26503
- Caliber: 264 Caliber (6.5mm)
- Bullet Diameter: .264
- Bullet Weight: 130 Grains
- Overall Length: 1.305"
- G1 Ballistic Coefficient: 0.533
- G7 Ballistic Coefficient: 0.273
- Sectional Density: 0.266
- Recommended Twist Rate: 1:8" or faster
- Ogive Style: Secant (VLD)
- Base Style: Boat Tail
- Jacket: J4 Precision Hunting
- Quantity: 100/Box
Performance Note: Berger recommends VLD Hunting bullets for shots at 300 yards and beyond, where the high BC delivers its greatest advantage. For optimal accuracy, experiment with seating depth to find the sweet spot for your specific rifle and chamber.
Available at Extreme Store — your source for premium Berger Bullets and long-range hunting components trusted by Extreme Outer Limits.
