With the exception of double-hybrid functionals, it can be expected that BSSE is smaller for DFT than it is for correlated wave function methods, due to the more rapid basis-set convergence of DFT that originates in the absence of electron coalescence cusps. Dependence on virtual orbitals also increases the BSSE associated with correlated wave function methods. The much slower convergence of MP2 as compared to traditional semilocal or hybrid DFT underlies a recent recommendation to use the half-CP procedure with double-hybrid functionals, versus "full CP" for other functionals. In the early days of molecular DFT calculations, small Poplestyle basis sets were quickly judged to be adequate and this recommendation seems to have been ported to noncovalent problems without careful calibration. However, the conventional wisdom that double-ζ basis sets are adequate for DFT does not always hold for modern meta-GGAs and B97-based functionals, which converge more slowly than their predecessors with respect to both basis set and quadrature grid. In view of this, a thorough assessment of CP correction in DFT seems timely.