| Vol. 25 | Vol. 24* | Vol. 23 | Vol. 22* |
| Vol. 21 | Vol. 20* | Vol. 19 | Vol. 18* |
| Vol. 17 | Vol. 16 | Vol. 15 | Vol. 14 |
| Vol. 13* | Vol. 12 | Vol. 11 | Vol. 10* |
| Vol. 9 | Vol. 8 | Vol. 7 | Vol. 6 |
| Vol. 5 | Vol. 4 | Vol. 3 | Vol. 2 |
| Vol. 1 | |||
| * = Special Volume | |||
| Authors: | Robert J. Boik, James F. Robinson-Cox |
| Title: | [download] (4176)Derivatives of the Incomplete Beta Function |
| Reference: | Vol. 3, Issue 1, Mar 1998 Submitted 1997-12-09, Accepted 1998-03-15 |
| Type: | Article |
| Abstract: | The incomplete beta function is defined as where Beta(p, q) is the beta function. Dutka (1981) gave a history of the development and numerical evaluation of this function. In this article, an algorithm for computing first and second derivatives of Ix,p,q with respect to p and q is described. The algorithm is useful, for example, when fitting parameters to a censored beta, truncated beta, or a truncated beta-binomial model. |
| Paper: | [download] (4176)Derivatives of the Incomplete Beta Function (application/pdf, 134 KB) |
| Supplements: | [download] (339)beta.der.f: Program to test algorithm INBEDER (application/octet-stream, 25.2 KB) |
| Resources: | BibTeX | OAI |