Understanding RAID & ZFS Array Capacity
Designing storage arrays requires accurate capacity calculations that factor in parity distribution, redundancy overhead, spare allocations, and base-10 to base-2 binary conversion losses. This calculator evaluates standard hardware and software RAID levels along with OpenZFS pool layouts to provide operational metrics before deployment.
Standard RAID Level Overview
- RAID 0 (Striping): Combines all drives into a single logical volume with 100% capacity efficiency. Offers no fault tolerance; a single drive failure causes complete data loss.
- RAID 1 (Mirroring): Duplicates identical data across paired drives. Provides 50% usable capacity with single-drive fault tolerance per mirror set.
- RAID 5 (Block-Level Parity): Distributes single-parity blocks across a minimum of 3 drives. Usable storage equals (N - 1) × drive size, sustaining 1 drive failure.
- RAID 6 (Dual Parity): Uses dual distributed parity across a minimum of 4 drives. Usable storage equals (N - 2) × drive size, surviving up to 2 simultaneous drive failures.
- RAID 10 (Striped Mirrors): Combines RAID 1 mirroring with RAID 0 striping across 4 or more drives. Provides high throughput and 50% storage capacity.
- RAID 50 & RAID 60 (Nested Parity): Combines block-level parity vdevs into striped sets, optimizing rebuild speed and fault tolerance for enterprise high-density arrays.
OpenZFS Pool Architecture (RAIDZ)
OpenZFS bypasses traditional hardware controllers, implementing soft allocation via Virtual Devices (vdevs).
- RAIDZ1: Single parity overhead per vdev (similar to RAID 5, requires 3+ drives).
- RAIDZ2: Double parity overhead per vdev (similar to RAID 6, requires 4+ drives).
- RAIDZ3: Triple parity overhead per vdev (tolerates 3 disk failures per vdev, requires 5+ drives).
Decimal (TB) vs. Binary (TiB) Overhead Conversion
Storage vendors market drives using base-10 metrics (1 TB = 1012 bytes), whereas host operating systems calculate storage in base-2 binary tebibytes (1 TiB = 240 bytes = 1,099,511,627,776 bytes). Converting raw vendor capacity to usable binary space uses the equation: