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    Derivatives of the Incomplete Beta Function

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    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.

    Bearers of Heavy Burdens, A Significant Textual Variant

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    Nazareth Attested in Caesarea Fragments

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    The Disciples\u27 Prayer

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    Paul\u27s Epistle to Philemon

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    Jesus of the Parables: Introduction and Exposition [review] / Linnemann, Eta

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    Note on the Title of the Didascalia Apostolorum

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