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For a connected CW-complex, we let $SNT(X)$ be the set of all homotopy types$[Y]$ such that the Postnikov approximations $X^{(n)}$ and $Y^{(n)}$ of $X$ and$Y$, respectively, are homotopy equivalent for all positive integers $n$. In1992, McGibbon and M{\o}ller (\cite[page 287]{MM}) raised the followingquestion: Is $SNT(\Sigma \mathbb C P^\infty) = *$ or not? In this article, wegive an answer to the more generalized version of this query: The set of allthe same $n$-types of the suspended wedge sum of the Eilenberg-MacLane spacesof various types of both even and odd integers is the set which consists ofonly one element as a single homotopy type of itself.

The same $n$-type structure of the suspension of the wedge products of the Eilenberg-MacLane spaces