Studentized Range (Paperback)


PMHigh Quality Content by WIKIPEDIA articles! In statistics, the studentized range computed from a list x1, ..., xn of numbers is frac{max{,x_1,dots,x_n,} - min{,x_1,dots,x_n,}}{s}, where s^2 = frac{1}{n - 1}sum_{i=1}^n (x_i - overline{x})^2, is the sample variance and overline{x} = frac{x_1 + cdots + x_n}{n} is the sample mean. Generally, studentized means adjusted by dividing by an estimate of a population standard deviation; see also studentized residual. The concept is named after William Sealey Gosset, who wrote under the pseudonym "Student". The fact that the variance is a sample variance rather than the population variance, and thus something that differs from one random sample to the next, is essential to the definition, and complicates the problem of finding the probability distribution of any statistic that is studentize

R995

Or split into 4x interest-free payments of 25% on orders over R50
Learn more

Discovery Miles9950
Mobicred@R93pm x 12* Mobicred Info
Free Delivery
Delivery AdviceOut of stock

Toggle WishListAdd to wish list
Review this Item

Product Description

PMHigh Quality Content by WIKIPEDIA articles! In statistics, the studentized range computed from a list x1, ..., xn of numbers is frac{max{,x_1,dots,x_n,} - min{,x_1,dots,x_n,}}{s}, where s^2 = frac{1}{n - 1}sum_{i=1}^n (x_i - overline{x})^2, is the sample variance and overline{x} = frac{x_1 + cdots + x_n}{n} is the sample mean. Generally, studentized means adjusted by dividing by an estimate of a population standard deviation; see also studentized residual. The concept is named after William Sealey Gosset, who wrote under the pseudonym "Student". The fact that the variance is a sample variance rather than the population variance, and thus something that differs from one random sample to the next, is essential to the definition, and complicates the problem of finding the probability distribution of any statistic that is studentize

Customer Reviews

No reviews or ratings yet - be the first to create one!

Product Details

General

Imprint

Betascript Publishing

Country of origin

United States

Release date

August 2010

Availability

Supplier out of stock. If you add this item to your wish list we will let you know when it becomes available.

First published

August 2010

Editors

, ,

Dimensions

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

Format

Paperback - Trade

Pages

106

ISBN-13

978-6131232060

Barcode

9786131232060

Categories

LSN

6131232067



Trending On Loot