A general construction for linear LRC codes over characteristic 2 fields achieves length n ≈ q^4 with dimension and distance of order q^4 and locality r = q-1, completing prior work for even characteristic.
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LRC codes over characteristic $2$
A general construction for linear LRC codes over characteristic 2 fields achieves length n ≈ q^4 with dimension and distance of order q^4 and locality r = q-1, completing prior work for even characteristic.