Difference between revisions of "Manuals/calci/FISHER"

Revision as of 00:11, 10 December 2013

FISHER(x)

This function gives the value of Fisher Transformation at $x$ .
Fisher Transformation is used to test the hypothesis of two correlations.
It is mainly associated with the Pearson Product-Moment Correlation coefficient for bi-variate normal observations.
In $FISHER(X)$ , $x$ is the number which ranges between -1 to +1.
The transformation is defined by : $z={\frac {1}{2}}ln(1+{\frac {x}{1-x}})=arctanh(x)$ , where $ln$ is the natural logarithm function and $arctanh$ is the Inverse Hyperbolic function.
This function will give the result as error when:

1. $x$  is non-numeric
2. $x\leq -1$  or  $x\geq 1$  .

@@ Line 9: / Line 9: @@
 *This function will give the result as error when:
 .<math>x</math> is non-numeric
-.<math>x\le-1</math> or <math>x\ge</math> .
+.<math>x \le -1</math> or <math>x \ge 1</math> .
 ==Examples==