In this paper, we use the notion of Jacobi-type vector fields introduced in [5] to obtain a necessary and sufficient condition for a Kaehler manifold to be isometric to the complex space form (Cn, J, 〈, 〉), where J is the complex structure and 〈, 〉 is the Euclidean metric on Cn. Mathematics Subject Classification: 53C20, 53B21

The second author’s name is spelled incorrectly. The correct name is Bipin Adhikari. The correct citation is: Kaehler N, Adhikari B, Raut S, Marahatta SB, Chapman RS (2015) Perceived Stigma towards Leprosy among Community Members Living Close to Nonsomboon Leprosy Colony in Thailand. PLoS ONE 10(6): e0129086. The publisher apologizes for the error. There are spelling errors in Tables 1 and 2. P...