This paper presents tables and graphs assessing the accuracy of a formula (programmable on a desk calculator) for approximating the circular coverage function of a circular-normal probability distribution. Use of this formula together with the error curves presented here enable one to calculate the circular coverage function with a maximum error on the order of 0.0002 for offsets up to 50 and covering-circle radii up to 4.50.
In 1926, Alfred Lotka examined the frequency distribution of scientific productivity of chemists and physicists. After analyzing the number of publications of chemists listed in Chemical Abstracts 1907-1916 and the contributions of physicists listed in Auerbach's Geschichtstafeln der Physik, he observed that the number of persons making n contributions is about 1/n squared of those making one and the proporation of all contributors that make a single contribution is about 60 percent. Recently, investigator's studying the applicability of 'Lotka's Law' to the humanities and to map librarianship may have misinterpreted Lotka's Law and have concluded erroneously that the law applies to these fields. Corrected calculations indicate that Lotka's Law does not apply.