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New upper bounds on the size and the rate of graincorrecting codes are presented. The new upper bound on the size of t-grain-correcting codes of length n improves on the best known upper bounds for certain values of n and t, whereas the new upper bound on the asymptotic rate of ⌈τ n⌉-graincorrecting codes of length n improves on the previously known upper bounds on the interval τ ∈ (0, 1 8 ]. A lower bound of 1 2 log 2 n on the minimum redundancy of ∞-grain-detecting codes of length n is presented.doi:10.1109/isit.2014.6875007 dblp:conf/isit/SharovR14 fatcat:6u4poghbvfg6ziqdwusq4igjdi