More Tables of the Incomplete Gamma-function Ratio and of Percentage Points of the Chi-square Distribution
More Tables of the Incomplete Gamma-function Ratio and of Percentage Points of the Chi-square Distribution

Author: Harman Leon Harter

Publisher:

Published: 1964

Total Pages: 104

ISBN-13:

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The following tables, together with brief discussions of methods of computation and uses, are included: (1) a nine decimal-place table of the incomplete Gamma-function ratio, I(u, p), for p= -0.95(0.05)4 and u at intervals of 0.1; and (2) a six-significant-figure table of the percentage points, corresponding to cumulative probabilities P= .0001, .0005, .001, .005, .01, . 025, .05, .1(.1) .9, .95, .975, .99, .995, .999,. 9995, and .9999, of the chi- square distribution with v = 0.1(0.1) 10 degrees of freedom. Both tables are accurate to within a unit in the last place.

Table of Integrals, Series, and Products
Table of Integrals, Series, and Products

Author: Daniel Zwillinger

Publisher: Elsevier

Published: 2007-02-23

Total Pages: 1220

ISBN-13: 0080471110

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The Table of Integrals, Series, and Products is the essential reference for integrals in the English language. Mathematicians, scientists, and engineers, rely on it when identifying and subsequently solving extremely complex problems. Since publication of the first English-language edition in 1965, it has been thoroughly revised and enlarged on a regular basis, with substantial additions and, where necessary, existing entries corrected or revised. The seventh edition includes a fully searchable CD-Rom.- Fully searchable CD that puts information at your fingertips included with text- Most up to date listing of integrals, series andproducts - Provides accuracy and efficiency in work

On a Class of Incomplete Gamma Functions with Applications
On a Class of Incomplete Gamma Functions with Applications

Author: M. Aslam Chaudhry

Publisher: CRC Press

Published: 2001-08-21

Total Pages: 515

ISBN-13: 1420036041

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The subject of special functions is rich and expanding continuously with the emergence of new problems encountered in engineering and applied science applications. The development of computational techniques and the rapid growth in computing power have increased the importance of the special functions and their formulae for analytic representations