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An $n$-word $y$ over a finite alphabet of cardinality $q$ is called a descendant of a set of $t$ words $x^1,\dots,x^t$ if $y_i\in\{x^1_i,\dots,x^t_i\}$ for all $i=1,\dots,n.$ A code $\cC=\{x^1,\dots,x...
An $n$-word $y$ over a finite alphabet of cardinality $q$ is called a descendant of a set of $t$ words $x^1,\dots,x^t$ if $y_i\in\{x^1_i,\dots,x^t_i\}$ for all $i=1,\dots,n.$ A code $\cC=\{x^1,\dots,x...
The paper gives an upper bound on the size of a q-ary code of length n that has the k-identifiable parent property. One consequence of this bound is that the optimal rate of such a code is determine...
Let C be a code of length n over an alphabet of size q. A word d is a descendant of a pair of codewords x, y 2 C if di 2 {xi, yi} for 1 i n. A code C is an identifiable parent property (IPP) code ...

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