Template:Logistic probability density function - Revision history

Lisa Hacker: Redirected page to The Logistic Distribution

2012-08-10T07:30:28Z

Redirected page to The Logistic Distribution

← Older revision		Revision as of 07:30, 10 August 2012
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	==Logistic ~~Probability Density Function==~~		#REDIRECT [[The Logistic Distribution]]
	~~The logistic <math>pdf</math> is given by:~~

	~~::<math>\begin{matrix}~~
	~~f(t)=\tfrac{{{e}^{z}}}{\sigma {{(1+{{e}^{z}})}^{2}}} \\ \\~~

	~~z=\tfrac{t-\mu }{\sigma } \\ \\~~

	~~-\infty <t<\infty ,\ \ -\infty <\mu <\infty ,\sigma >0 \\ \\~~
	~~\end{matrix}</math>~~

	~~where:~~

	~~::<math>\begin{align}~~
	~~\mu = & \text{location parameter (also denoted as }\overline{T}) \\~~
	~~\sigma = & \text{scale parameter}~~
	~~\end{align}</math>~~

	~~{{LinkEdit\|Weibull++_Examples}}~~

Lisa Hacker at 07:29, 10 August 2012

2012-08-10T07:29:37Z

← Older revision		Revision as of 07:29, 10 August 2012
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	\sigma = & \text{scale parameter}		\sigma = & \text{scale parameter}
	\end{align}</math>		\end{align}</math>

			{{LinkEdit\|Weibull++_Examples}}

Harry Guo: /* Logistic Probability Density Function */

2012-02-14T22:59:17Z

Logistic Probability Density Function

← Older revision		Revision as of 22:59, 14 February 2012
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	f(t)=\tfrac{{{e}^{z}}}{\sigma {{(1+{{e}^{z}})}^{2}}} \\ \\		f(t)=\tfrac{{{e}^{z}}}{\sigma {{(1+{{e}^{z}})}^{2}}} \\ \\

	z=\tfrac{t-\mu }{\sigma } \\		z=\tfrac{t-\mu }{\sigma } \\ \\

	-\infty <t<\infty ,\ \ -\infty <\mu <\infty ,\sigma >0 \\ \\		-\infty <t<\infty ,\ \ -\infty <\mu <\infty ,\sigma >0 \\ \\

Harry Guo: /* Logistic Probability Density Function */

2012-02-14T22:59:06Z

Logistic Probability Density Function

← Older revision		Revision as of 22:59, 14 February 2012
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	z=\tfrac{t-\mu }{\sigma } \\		z=\tfrac{t-\mu }{\sigma } \\

	-\infty <t<\infty ,\ \ -\infty <\mu <\infty ,\sigma >0 \\		-\infty <t<\infty ,\ \ -\infty <\mu <\infty ,\sigma >0 \\ \\
	\end{matrix}</math>		\end{matrix}</math>

Harry Guo: /* Logistic Probability Density Function */

2012-02-14T22:58:58Z

Logistic Probability Density Function

← Older revision		Revision as of 22:58, 14 February 2012
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	::<math>\begin{matrix}		::<math>\begin{matrix}
	f(t)=\tfrac{{{e}^{z}}}{\sigma {{(1+{{e}^{z}})}^{2}}} \\		f(t)=\tfrac{{{e}^{z}}}{\sigma {{(1+{{e}^{z}})}^{2}}} \\ \\

	z=\tfrac{t-\mu }{\sigma } \\		z=\tfrac{t-\mu }{\sigma } \\

Harry Guo: /* Logistic Probability Density Function */

2012-02-14T22:58:41Z

Logistic Probability Density Function

← Older revision		Revision as of 22:58, 14 February 2012
Line 3:		Line 3:

	::<math>\begin{matrix}		::<math>\begin{matrix}
	f(T)=\tfrac{{{e}^{z}}}{\sigma {{(1+{{e}^{z}})}^{2}}} \\		f(t)=\tfrac{{{e}^{z}}}{\sigma {{(1+{{e}^{z}})}^{2}}} \\

	z=\tfrac{t-\mu }{\sigma } \\		z=\tfrac{t-\mu }{\sigma } \\
	-\infty <T<\infty ,\ \ -\infty <\mu <\infty ,\sigma >0 \\
			-\infty <t<\infty ,\ \ -\infty <\mu <\infty ,\sigma >0 \\
	\end{matrix}</math>		\end{matrix}</math>

	:where:		where:

	::<math>\begin{align}		::<math>\begin{align}
	\mu = & \text{location parameter (also denoted as }\overline{T)} \\		\mu = & \text{location parameter (also denoted as }\overline{T}) \\
	\sigma = & \text{scale parameter}		\sigma = & \text{scale parameter}
	\end{align}</math>		\end{align}</math>

Harry Guo at 22:41, 14 February 2012

2012-02-14T22:41:05Z

← Older revision		Revision as of 22:41, 14 February 2012
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	====Logistic Probability Density Function====		==Logistic Probability Density Function==
	The logistic <math>pdf</math> is given by:		The logistic <math>pdf</math> is given by:

Nicolette Young: Created page with '====Logistic Probability Density Function==== The logistic $pdf$ is given by: :: $\begin{matrix} f(T)=\tfrac{{{e}^{z}}}{\sigma {{(1+{{e}^{z}})}^{2}}} \\ …'$

2012-01-04T21:33:20Z

Created page with '====Logistic Probability Density Function==== The logistic <math>pdf</math> is given by: ::<math>\begin{matrix} f(T)=\tfrac{{{e}^{z}}}{\sigma {{(1+{{e}^{z}})}^{2}}} \\ …'

New page

====Logistic Probability Density Function====
The logistic <math>pdf</math> is given by:

::<math>\begin{matrix}
f(T)=\tfrac{{{e}^{z}}}{\sigma {{(1+{{e}^{z}})}^{2}}} \\
z=\tfrac{t-\mu }{\sigma } \\
-\infty <T<\infty ,\ \ -\infty <\mu <\infty ,\sigma >0 \\
\end{matrix}</math>

:where:

::<math>\begin{align}
\mu = & \text{location parameter (also denoted as }\overline{T)} \\
\sigma = & \text{scale parameter}
\end{align}</math>

Template:Logistic probability density function - Revision history

Lisa Hacker: Redirected page to The Logistic Distribution

Lisa Hacker at 07:29, 10 August 2012

Harry Guo: /* Logistic Probability Density Function */

Harry Guo: /* Logistic Probability Density Function */

Harry Guo: /* Logistic Probability Density Function */

Harry Guo: /* Logistic Probability Density Function */

Harry Guo at 22:41, 14 February 2012

Nicolette Young: Created page with '====Logistic Probability Density Function==== The logistic pdf is given by: ::\begin{matrix} f(T)=\tfrac{{{e}^{z}}}{\sigma {{(1+{{e}^{z}})}^{2}}} \\ …'

Nicolette Young: Created page with '====Logistic Probability Density Function==== The logistic $pdf$ is given by: :: $\begin{matrix} f(T)=\tfrac{{{e}^{z}}}{\sigma {{(1+{{e}^{z}})}^{2}}} \\ …'$