Difference between revisions of "Logit"
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+ | ''Built-in function new to [[Analytica 4.5]]. Before that, supplied as a function in the '''Generalized Regression''' library.'' | ||
+ | |||
+ | = Logit(p) = | ||
+ | |||
+ | The [[Logit]] function is equal to | ||
+ | :<math>Logit(p) = \ln\left( p\over{1-p} \right)</math> | ||
+ | where <math>0<p<1</math>. | ||
+ | |||
+ | :[[image:logit.png]] | ||
+ | |||
+ | The inverse of the [[Logit]] function is <code>[[Sigmoid]](x)</code> (before [[Analytica 4.5]], the function [[InvLogit]] was used, defined in the '''Generalized Regression'' library). The logit function is sometimes called the log-odds function. | ||
+ | |||
+ | = See Also = | ||
+ | |||
+ | * [[Sigmoid]](x) | ||
+ | * [[LogisticRegression]] |
Revision as of 17:58, 14 January 2013
Built-in function new to Analytica 4.5. Before that, supplied as a function in the Generalized Regression library.
Logit(p)
The Logit function is equal to
- [math]\displaystyle{ Logit(p) = \ln\left( p\over{1-p} \right) }[/math]
where [math]\displaystyle{ 0\lt p\lt 1 }[/math].
The inverse of the Logit function is Sigmoid(x)
(before Analytica 4.5, the function InvLogit was used, defined in the 'Generalized Regression library). The logit function is sometimes called the log-odds function.
See Also
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