A multi attribute decision making method based on inclusion measure for interval neutrosophic sets

In this paper, we introduce an inclusion measure for interval neutrosophic sets, which is one of information measures of interval neutrosophic theory. For this purpose, we first give a system of axioms for inclusion measure of interval neutrosophic sets. Using the concept of distance measure, we develop a simple inclusion measure for ranking the interval neutrosophic sets. Finally, a multi attribute decision making problem is presented to show effectiveness of proposed inclusion measure, and results obtained are discussed. Though having a simple measure for calculation, the inclusion measure presents a new approach for handling the interval neutrosophic information