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Erasure Coding Beats Replication on Storage, Not on Latency

k data shards plus m parity shards survive m losses for a fraction of the bytes — at the cost of reconstruction.

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Replication stores full copies; erasure coding splits data into k shards and computes m parity shards. Any k of k + m reconstruct the object, so overhead is m/k instead of (r-1)/r for replication.

The trade

  • 3× replication: 200% overhead, survives 2 failures, reads are trivially parallel.
  • k=10, m=4: 40% overhead, survives 4 failures, any read needs 10 shards.

Reconstruction requires network reads from peers and CPU for Reed-Solomon, which raises tail latency. That is why hot data is often replicated and cold data erasure-coded.

Where it fits

Object storage, archival, and large immutable blobs. Not for small objects (shard overhead dominates) or latency-critical random reads.

Watch out for

  • Rebuild storms after a node loss: schedule reconstruction with bandwidth budgets.
  • Placement: shards must not share a failure domain (rack, AZ, power).
  • Durability math: m failures tolerated simultaneously, not per year.

Takeaway: erasure coding optimizes bytes per durability. Replication optimizes recovery time. Most systems need both, applied to different temperature tiers.