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The prime ideal sum graph of a commutative unital ring $R$, denoted by$PIS(R)$, is an undirect and simple graph whose vertices are non-trivial idealsof $R$ and there exists and edge between to distinct vertices if and only iftheir sum is a prime ideal of $R$. In this paper, the metric dimension of$PIS(R)$ is discussed and some formulae for this parameter in $PIS(R)$ aregiven.

Metric dimension in a prime ideal sum graph of a commutative ring