  Let $X$ denote a set of all non-negative integers and $\sP(X)$ be its power
set. A weak integer additive set-labeling (WIASL) of a graph $G$ is an
injective set-valued function $f:V(G)\to \sP(X)-\{\emptyset\}$ where induced
function $f^+:E(G) \to \sP(X)-\{\emptyset\}$ is defined by $f^+ (uv) = f(u)+
f(v)$ such that either $|f^+ (uv)|=|f(u)|$ or $|f^+ (uv)|=|f(v)|$ , where
$f(u)+f(v)$ is the sumset of $f(u)$ and $f(v)$. The sparing number of a
WIASL-graph $G$ is the minimum required number of edges in $G$ having singleton
set-labels. In this paper, we discuss an algorithm for finding the sparing
number of arbitrary graphs.
