Distribution of Mean of Correlation Coefficients (Paperback)

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Correlation has significance in all sciences. Various attempts have been made over two centuries by many authors to explore its usefulness. In this research an attempt has been made to derive a distribution of the mean of k-independent sample correlation coefficients each of which is based on "n" pairs of observations. This distribution has been developed by expanding the rth power of the modified Bessel function by using the Taylor series. The contribution of this research is to derive, 1)the distribution of mean of two independent sample correlation coefficients and their weighted means, 2)the distribution of mean of k-independent samples correlation coefficients 3)various properties of the distribution of mean of two and k- independent sample correlation coefficients.

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Product Description

Correlation has significance in all sciences. Various attempts have been made over two centuries by many authors to explore its usefulness. In this research an attempt has been made to derive a distribution of the mean of k-independent sample correlation coefficients each of which is based on "n" pairs of observations. This distribution has been developed by expanding the rth power of the modified Bessel function by using the Taylor series. The contribution of this research is to derive, 1)the distribution of mean of two independent sample correlation coefficients and their weighted means, 2)the distribution of mean of k-independent samples correlation coefficients 3)various properties of the distribution of mean of two and k- independent sample correlation coefficients.

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Product Details

General

Imprint

Lap Lambert Academic Publishing

Country of origin

Germany

Release date

March 2012

Availability

Expected to ship within 10 - 15 working days

First published

March 2012

Authors

,

Dimensions

229 x 152 x 6mm (L x W x T)

Format

Paperback - Trade

Pages

96

ISBN-13

978-3-8484-2121-3

Barcode

9783848421213

Categories

LSN

3-8484-2121-6



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