Template:Loglogistic probability density function - Revision history

Lisa Hacker: Redirected page to The Loglogistic Distribution

2012-08-09T09:59:45Z

Redirected page to The Loglogistic Distribution

← Older revision		Revision as of 09:59, 9 August 2012
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	~~==Loglogistic Probability Density Function==~~		#REDIRECT [[The_Loglogistic_Distribution]]
	~~The loglogistic distribution is a two-parameter distribution with parameters <math>\mu </math> and <math>\sigma </math> . The <math>pdf</math> for this distribution is given by:~~

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

	~~where:~~

	~~::<math>z=\frac{{t}'-\mu }{\sigma }</math>~~

	~~::<math>{t}'=\ln (t)</math>~~

	~~and:~~

	~~::<math>\begin{align}~~
	~~& \mu = & \text{scale parameter} \\~~
	~~& \sigma = & \text{shape parameter}~~
	~~\end{align}</math>~~

	~~where <math>0<t<\infty </math> , <math>-\infty <\mu <\infty </math> and <math>0<\sigma <\infty </math> .~~

Harry Guo at 17:48, 20 February 2012

2012-02-20T17:48:46Z

← Older revision		Revision as of 17:48, 20 February 2012
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	====Loglogistic Probability Density Function====		==Loglogistic Probability Density Function==
	The loglogistic distribution is a two-parameter distribution with parameters <math>\mu </math> and <math>\sigma </math> . The <math>pdf</math> for this distribution is given by:		The loglogistic distribution is a two-parameter distribution with parameters <math>\mu </math> and <math>\sigma </math> . The <math>pdf</math> for this distribution is given by:

Harry Guo: /* Loglogistic Probability Density Function */

2012-02-15T01:47:45Z

Loglogistic Probability Density Function

← Older revision		Revision as of 01:47, 15 February 2012
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	::<math>f(t)=\frac{{{e}^{z}}}{\sigma {t}{{(1+{{e}^{z}})}^{2}}}</math>		::<math>f(t)=\frac{{{e}^{z}}}{\sigma {t}{{(1+{{e}^{z}})}^{2}}}</math>

	:where:		where:

	::<math>z=\frac{{t}'-\mu }{\sigma }</math>		::<math>z=\frac{{t}'-\mu }{\sigma }</math>
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	::<math>{t}'=\ln (t)</math>		::<math>{t}'=\ln (t)</math>

	:and:		and:

	::<math>\begin{align}		::<math>\begin{align}

Harry Guo: /* Loglogistic Probability Density Function */

2012-02-03T23:07:42Z

Loglogistic Probability Density Function

← Older revision		Revision as of 23:07, 3 February 2012
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	The loglogistic distribution is a two-parameter distribution with parameters <math>\mu </math> and <math>\sigma </math> . The <math>pdf</math> for this distribution is given by:		The loglogistic distribution is a two-parameter distribution with parameters <math>\mu </math> and <math>\sigma </math> . The <math>pdf</math> for this distribution is given by:

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

	:where:		:where:

	::<math>z=\frac{{T}'-\mu }{\sigma }</math>		::<math>z=\frac{{t}'-\mu }{\sigma }</math>

	::<math>{T}'=\ln (T)</math>		::<math>{t}'=\ln (t)</math>

	:and:		:and:

Nicolette Young: Created page with '====Loglogistic Probability Density Function==== The loglogistic distribution is a two-parameter distribution with parameters $\mu$ and $\sigma$ . The …'

2012-01-04T22:17:51Z

Created page with '====Loglogistic Probability Density Function==== The loglogistic distribution is a two-parameter distribution with parameters <math>\mu </math> and <math>\sigma </math> . The …'

New page

====Loglogistic Probability Density Function====
The loglogistic distribution is a two-parameter distribution with parameters <math>\mu </math> and <math>\sigma </math> . The <math>pdf</math> for this distribution is given by:

::<math>f(T)=\frac{{{e}^{z}}}{\sigma T{{(1+{{e}^{z}})}^{2}}}</math>

:where:

::<math>z=\frac{{T}'-\mu }{\sigma }</math>

::<math>{T}'=\ln (T)</math>

:and:

::<math>\begin{align}
& \mu = & \text{scale parameter} \\
& \sigma = & \text{shape parameter}
\end{align}</math>

where <math>0<t<\infty </math> , <math>-\infty <\mu <\infty </math> and <math>0<\sigma <\infty </math> .

Template:Loglogistic probability density function - Revision history

Lisa Hacker: Redirected page to The Loglogistic Distribution

Harry Guo at 17:48, 20 February 2012

Harry Guo: /* Loglogistic Probability Density Function */

Harry Guo: /* Loglogistic Probability Density Function */

Nicolette Young: Created page with '====Loglogistic Probability Density Function==== The loglogistic distribution is a two-parameter distribution with parameters \mu and \sigma . The …'

Nicolette Young: Created page with '====Loglogistic Probability Density Function==== The loglogistic distribution is a two-parameter distribution with parameters $\mu$ and $\sigma$ . The …'