For instance, the vorticity $h/2e$ of Abrikosov vortex in a type II superconductor clearly shows that the circulation associated with the vortex is that of charge $2e$ Cooper pairs. Since the vorticity in a condensate is determined by the requirement of single-valuedness of the order parameter describing the condensate, “fractionalization of vorticity” is possible with a multi-component order parameter when different components are allowed to wind separately. For instance, in a triplet superconductor, the additional Cooper pair spin degree of freedom can be free to rotate in plane [@PhysRevLett.55.1184; @PhysRevLett.89.067001; @chung:197002] giving rise to additional U(1) symmetry and an associated spin winding number; cases where vortex fractionalization is due to the U(1)$\times$U(1) symmetry of different physical origin has also been studied [@PhysRevLett.94.137001]. Hence observation of fractionalization of vortices can serve as an indicator of the structure of the order parameter in a given condensate. In addition, the recent proposals predicting non-Abelian fractional statistics for the composite of a HQV and the Majorana fermions bound at its core in the chiral triplet superconductors brought in recent rise in the attention and interest to the possibility of HQV’s in triplet superconductors [@PhysRevB.61.10267; @PhysRevLett.86.268; @PhysRevB.70.205338; @PhysRevB.73.014505]. This type of non-Abelian statistics was first 