Recently, we were informed by Michael Sioutis, a former member of our group, about a flaw in the partitioning algorithm that we employ in our paper presented at the AAAI'14 conference "Fast consistency checking of very large real-world RCC-8 constraint networks using graph partitioning" that makes our developed consistency algorithm incomplete and not sound for particular input networks and computed k-way partitionings. In particular, the problem appears in Algorithm 1 (PartGraph algorithm) of the paper and affects the soundness and completeness of Algorithm 2 (D-Consistency algorithm). We thank Michael Sioutis for this observation. The above deficiency arises in the following case. First, suppose that a k-way partitioning of a constraint network has been computed. The problem appears when there are crossing edges participating in a cycle that is spread among two or more parts of the k-way partitioning and these crossing edges are not assigned collectively to the same part by the employed heuristics of the PartGraph algorithm. Breaking such cycles has as a side effect the ignorance of some constraints during consistency checking. The fix is to identify and maintain such cycles during execution of the PartGraph algorithm. The above case is more likely to emerge in dense networks and networks containing many cycles. Furthermore, it also depends on the computed k-way partitioning and the number of the parts k. As the number of k increases, such cases become much more frequent. Thus, although PartGraph does not provide for that case, it is not always the case that the k-way partitioning computed in combination with the heuristics of PartGraph for distributing the crossing edges, will finally lead to a flawed partitioning. With respect to the empirical evaluation of the paper, all decisions made for the consistency of the input networks are correct and in line with the rest of the reasoners against which our reasoner was compared. Consequently, there are not cases in which our reasoner reports an input network as consistent, whereas it should have been reported as inconsistent. If there was such a case, our reasoner would have indeed been reported to perform far better than the other reasoners, since it would not explore the whole search space. This particular case would have dramatically affected the reported timings and distorted qualitatively the results of our evaluation. We will fix the above flaw in a subsequent extended version of this paper.