You're right if you're only looking at peak sequential throughput. However, and this is the part that the author could have emphasized more, the impressive part is their strategy for dealing with disk access latency to improve random read throughput.
They shard the data as you might expect of a RAID, 5, 6, etc array and the distributed parity solves the problem of failure tolerance as you would expect and also improves bandwidth via parallelism as you describe.
The interesting part is their best strategy for sharding the data: plain-old-simple random. The decision of which disks and at which sectors to shard the data is done at random, and this creates the best change that at least one of the two copies of data can be accessed with much lower latency (~1ms instead of ~8ms).
The most crude, simple approach turns out to give them the best mileage. There's something vaguely poetic about it, an aesthetic beauty reminiscent of Euler's Identity or the solution to the Basel Problem; a very simple statement with powerful implications.
The fractional part isn't helping them serve data any faster. To the contrary, it actually reduces the speed from parallelism. E.g. a 5:9 scheme only achieves 1.8x throughput, whereas straight-up triple redundancy would achieve 3x.
It just saves AWS money is all, by achieving greater redundancy with less disk usage.
They shard the data as you might expect of a RAID, 5, 6, etc array and the distributed parity solves the problem of failure tolerance as you would expect and also improves bandwidth via parallelism as you describe.
The interesting part is their best strategy for sharding the data: plain-old-simple random. The decision of which disks and at which sectors to shard the data is done at random, and this creates the best change that at least one of the two copies of data can be accessed with much lower latency (~1ms instead of ~8ms).
The most crude, simple approach turns out to give them the best mileage. There's something vaguely poetic about it, an aesthetic beauty reminiscent of Euler's Identity or the solution to the Basel Problem; a very simple statement with powerful implications.