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# Tables of [square root of] 1-r2 and 1-r2 for use in partial correlation and in trigonometry.

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Written in English

### Subjects:

• Mathematics -- Tables.,
• Trigonometry -- Tables.

## Book details:

Edition Notes

The Physical Object ID Numbers Genre Tables. Pagination 49 p. Number of Pages 49 Open Library OL23345807M LC Control Number 22017963

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Tables of [square root of] 1-r2 and 1-r2 for use in partial correlation and in trigonometry Item Preview remove-circle Share or Embed This Item. Book digitized by Google from the library of Harvard University and uploaded to the Internet Archive by user : See what’s new with book lending at the Internet Archive. web; books; video; audio; software; images; Toggle navigation. Full text of "Tables of [square root of] 1-r2 and 1-r2 for use in partial correlation and in trigonometry". Tables of [Square Root of 1 minus r-squared] and [1 minus r-squared] for Use in Partial Correlation and in Trigonometry Hardcover – January 1, by John Rice Miner (Author) See all formats and editions Hide other formats and editionsAuthor: John Rice Miner. Tables of [square root of] 1-r2 and 1-r2 for use in partial correlation and in trigonometry. By b. John Rice Miner. Abstract. Mode of access: Internet Topics: Trigonometry, Mathematics. Publisher: Baltimore, Md.

Tables of [square root of] 1-r2 and 1-r2 for use in partial correlation and in trigonometry. (Baltimore, Md.: Johns Hopkins Press, ), by John Rice Miner (page images at HathiTrust) The formulas of plane and spherical trigonometry: collected and arranged for the use of students and computers / (Boston ; Cambridge: Sever, Francis & Co. For an explanatory variable x1 and a variable x2 held constant, the partial correlation coefficient is computed as follows (Scherrer, eq. , p. ): ry,x 1|x2 = r y,x1 −r y,x2 r x1,x2 (1−r y,x2 2)(1−r x1,x2 2) (eq. 2) The partial r2 is the square of the partial r above. It measures the proportion of . Since, y.y = y 2 = a; where ‘a’ is the square of a number ‘y’.. Property of Square root. Also, the square root function of a number that helps to map a set of non-negative real numbers onto itself. It is usually represented as: f(x) = √x. Consider a number ‘a’ acting as the square root of a number ‘y’ such that y 2 = a, where multiplying the number y with itself will lead to. In my daily work, I do a lot of least square regression using R or scipy y ~ \beta * X y is around the size of X is around the dimension of ( factors) I always take the square root.

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