<![CDATA[Labeling L (2; 1) on a graph G is the function f of the set of vertices V (G) to the set of all non-negative numbers so that âf (u) - f (w) â ⥠2 if d (u; w) = 1 and âf (u) - f (w)â ⥠1 if d (u; w) = 2. The labeling number L (2; 1) of a graph G is the smallest k number so G has labeling L (2; 1) with max {f (v): v Ð V (G) g} = k. The Sierpinski Graph is a form of expansion graph specifically from a complete graph. This study shows labeling on Sierpinski graph using Chang-Kuo algorithm and obtained the values L (2; 1) {S (n; 2)} = 4 and the value of L (2; 1) {S (n; 3)} = 6 for n ⥠2, with L (2; 1) {G} is the smallest maximum number labeling L (2; 1) from a graph G.]]>
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