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Motivated by Clay and Watson's question on left-orderability of thefundamental group of the resultant space of an $r'$-surgery on the $(p,q)$-cable knots for $r' \in (pq-p-q,pq)$, this paper proves by elementary meansthat for specific pairs of $(p,q)$-cable knots of torus knots, $r' \in[pq-1,pq]$ gives a surgery yielding non-left orderable fundamental groups.

An Elementary Approach on Left-Orderability, Cables of Torus Knots and Dehn Surgery