  In this note, we investigate the performance of the PCM scheme with linear
quantization rule for quantizing unit-norm tight frame expansions for ${\mathbb
R}^d$ without the White Noise Hypothesis. In \cite{WX}, Wang and Xu showed that
for asymptotically equidistributed unit-norm tight frame the PCM quantization
error has an upper bound ${\mathcal O}(\delta^{(d+1)/2})$ and they conjecture
the upper bound is sharp. In this note, we confirm the conjecture with
employing the asymptotic estimate of the Bessel functions.
