In the first paper with the same title the authors were able to determine all partially oriented flag manifolds that are stably parallelizable or parallelizable, apart from four infinite families that were undecided. Here, using more delicate techniques (mainly K-theory), we settle these previously undecided families and show that none ofthe manifolds in them is stably parallelizable, apart from one 30-dimensional manifold which still remains undecided.
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