shape for minimum error will shift toward sharper peaks (1). This shift in turn suggests some decrease in optimum r. The over-all effect of increasing base line uncertainty will be to increase the error with which the peak area can be measured, but not to significantly change the fractional height at which the peak width is measured.The above analysis was derived for Gaussian peaks. As real peaks frequently show tailing, which increases the width near the base, a slightly larger value of r may be preferable to that predicted for this generalized case.Practical Choice of Fractional Height. It is clear that no