“…Namely, these are the aug-cc-pVTZ-J basis sets of Provasi and Sauer [ 7 ] and the basis sets of Jensen’s series, (aug)pcJ- n ( n = 0–4) [ 8 , 25 ]. With these basis sets, the calculations of the silicon and phosphorus SSCCs of different types, in particular, J ( 29 Si, 1 H) [ 7 , 14 , 32 , 33 , 34 ], J ( 29 Si, 13 C) [ 35 ], J ( 29 Si, 19 F) [ 7 ], J ( 31 P, 1 H) [ 7 , 36 , 37 , 38 , 39 ], J ( 31 P, 13 C) [ 40 ], J ( 31 P, 17 O) [ 37 ], J ( 31 P, 15 N) [ 37 ], J ( 31 P, 19 F) [ 7 ], J ( 31 P, 33 S) [ 37 ], J ( 31 P, 77 Se) [ 37 , 41 ], and J ( 31 P, 125 Te) [ 41 ], were carried out mostly within the second-order polarization propagator approach (SOPPA) [ 9 ], including its coupled cluster-modified versions [ 9 , 42 ], and within the density functional theory (DFT) [ 43 ]. In a scant number of papers, it was shown that specialized J -oriented Jensen’s and Sauer’s basis sets for silicon and phosphorus do reproduce the results obtained using much larger basis sets with favorable accuracy [ 7 , 8 ].…”