Template:Loglogistic mean median and mode - Revision history

Lisa Hacker: Redirected page to The Loglogistic Distribution

2012-08-09T09:59:26Z

Redirected page to The Loglogistic Distribution

← Older revision		Revision as of 09:59, 9 August 2012
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	~~==Mean, Median and Mode==~~		#REDIRECT [[The_Loglogistic_Distribution]]
	~~The mean of the loglogistic distribution, <math>\overline{T}</math> , is given by:~~

	~~::<math>\overline{T}={{e}^{\mu }}\Gamma (1+\sigma )\Gamma (1-\sigma )</math>~~


	~~Note that for <math>\sigma \ge 1,</math> <math>\overline{T}</math> does not exist.~~

	~~The median of the loglogistic distribution, <math>\breve{T}</math> , is given by:~~

	~~::<math>\widehat{T}={{e}^{\mu }}</math>~~

	~~The mode of the loglogistic distribution, <math>\tilde{T}</math> , if <math>\sigma <1,</math> is given by:~~

	~~::<math>\tilde{T} = e^{\mu+\sigma ln(\frac{1-\sigma}{1+\sigma})}</math>~~

Harry Guo at 17:48, 20 February 2012

2012-02-20T17:48:34Z

← Older revision		Revision as of 17:48, 20 February 2012
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	====Mean, Median and Mode====		==Mean, Median and Mode==
	The mean of the loglogistic distribution, <math>\overline{T}</math> , is given by:		The mean of the loglogistic distribution, <math>\overline{T}</math> , is given by:

Nicolette Young at 22:28, 4 January 2012

2012-01-04T22:28:50Z

← Older revision		Revision as of 22:28, 4 January 2012
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	The mode of the loglogistic distribution, <math>\tilde{T}</math> , if <math>\sigma <1,</math> is given by:		The mode of the loglogistic distribution, <math>\tilde{T}</math> , if <math>\sigma <1,</math> is given by:

	<math>\tilde{T} = e^{\mu+\sigma ln(\frac{1-\sigma}{1+\sigma})}</math>		::<math>\tilde{T} = e^{\mu+\sigma ln(\frac{1-\sigma}{1+\sigma})}</math>

Nicolette Young at 22:28, 4 January 2012

2012-01-04T22:28:34Z

← Older revision		Revision as of 22:28, 4 January 2012
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	====Mean, Median and Mode====		====Mean, Median and Mode====
	The mean of the loglogistic distribution, <math>\overline{T}</math> , is given by:		The mean of the loglogistic distribution, <math>\overline{T}</math> , is given by:
Line 14:		Line 13:
	The mode of the loglogistic distribution, <math>\tilde{T}</math> , if <math>\sigma <1,</math> is given by:		The mode of the loglogistic distribution, <math>\tilde{T}</math> , if <math>\sigma <1,</math> is given by:

	<math>\~~overline~~{T}={{e}^{{\mu+\sigma}ln(\frac{1-\sigma}{1+\sigma})}</math>		<math>\tilde{T} = e^{\mu+\sigma ln(\frac{1-\sigma}{1+\sigma})}</math>

Nicolette Young: Created page with ' ====Mean, Median and Mode==== The mean of the loglogistic distribution, $\overline{T}$ , is given by: :: $\overline{T}={{e}^{\mu }}\Gamma (1+\sigma )\Gamma (1-…'$

2012-01-04T22:26:29Z

Created page with ' ====Mean, Median and Mode==== The mean of the loglogistic distribution, <math>\overline{T}</math> , is given by: ::<math>\overline{T}={{e}^{\mu }}\Gamma (1+\sigma )\Gamma (1-…'

New page

====Mean, Median and Mode====
The mean of the loglogistic distribution, <math>\overline{T}</math> , is given by:

::<math>\overline{T}={{e}^{\mu }}\Gamma (1+\sigma )\Gamma (1-\sigma )</math>

Note that for <math>\sigma \ge 1,</math> <math>\overline{T}</math> does not exist.

The median of the loglogistic distribution, <math>\breve{T}</math> , is given by:

::<math>\widehat{T}={{e}^{\mu }}</math>

The mode of the loglogistic distribution, <math>\tilde{T}</math> , if <math>\sigma <1,</math> is given by:

<math>\overline{T}={{e}^{{\mu+\sigma}ln(\frac{1-\sigma}{1+\sigma})}</math>

Template:Loglogistic mean median and mode - Revision history

Lisa Hacker: Redirected page to The Loglogistic Distribution

Harry Guo at 17:48, 20 February 2012

Nicolette Young at 22:28, 4 January 2012

Nicolette Young at 22:28, 4 January 2012

Nicolette Young: Created page with ' ====Mean, Median and Mode==== The mean of the loglogistic distribution, \overline{T} , is given by: ::\overline{T}={{e}^{\mu }}\Gamma (1+\sigma )\Gamma (1-…'

Nicolette Young: Created page with ' ====Mean, Median and Mode==== The mean of the loglogistic distribution, $\overline{T}$ , is given by: :: $\overline{T}={{e}^{\mu }}\Gamma (1+\sigma )\Gamma (1-…'$