Template:Gll exponential - Revision history

Richard House: Redirected page to Multivariable Relationships: General Log-Linear and Proportional Hazards

2012-08-15T22:48:49Z

Redirected page to Multivariable Relationships: General Log-Linear and Proportional Hazards

← Older revision		Revision as of 22:48, 15 August 2012
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	~~===GLL Exponential===~~		#REDIRECT [[Multivariable_Relationships:_General_Log-Linear_and_Proportional_Hazards]]
	~~<br>~~
	~~The GLL-exponential model can be derived by setting <math>m=L(\underline{X})</math> in the exponential <math>pdf</math>, yielding the following GLL-exponential <math>pdf</math>~~ :

	~~<br>~~
	~~<math>f(t,\underline{X})={{e}^{-\left( {{\alpha }_{0}}+\underset{j=1}{\overset{n}{\mathop{\sum }}}\,{{\alpha }_{j}}{{X}_{j}} \right)}}{{e}^{~~-~~\left( {{\alpha }_{0}}+\underset{j=1}{\overset{n}{\mathop{\sum }}}\,{{\alpha }_{j}}{{X}_{j}} \right)\cdot t}}</math>~~

	~~<br>~~
	~~The total number of unknowns to solve for in this model is <math>n+1</math> (i.e. <math>{{a}_{0}},{{a}_{1}},...{{a}_{n}}).</math>~~
	~~<br>~~

Athanasios Gerokostopoulos: /* GLL Exponential */

2012-02-20T23:44:21Z

GLL Exponential

← Older revision		Revision as of 23:44, 20 February 2012
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	====GLL Exponential====		===GLL Exponential===
	<br>		<br>
	The GLL-exponential model can be derived by setting <math>m=L(\underline{X})</math> in the exponential <math>pdf</math>, yielding the following GLL-exponential <math>pdf</math> :		The GLL-exponential model can be derived by setting <math>m=L(\underline{X})</math> in the exponential <math>pdf</math>, yielding the following GLL-exponential <math>pdf</math> :

Athanasios Gerokostopoulos: /* GLL Exponential */

2012-02-20T22:01:18Z

GLL Exponential

← Older revision		Revision as of 22:01, 20 February 2012
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	====GLL Exponential====		====GLL Exponential====
	<br>		<br>
	The GLL-exponential model can be derived by setting <math>m=L(\underline{X})</math> in ~~Eqn. (GLL1)~~, yielding the following GLL-exponential <math>pdf</math> :		The GLL-exponential model can be derived by setting <math>m=L(\underline{X})</math> in the exponential <math>pdf</math>, yielding the following GLL-exponential <math>pdf</math> :

	<br>		<br>

Nicolette Young at 18:01, 14 February 2012

2012-02-14T18:01:04Z

← Older revision		Revision as of 18:01, 14 February 2012
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	<br>		<br>
	::<math>f(t,\underline{X})={{e}^{-\left( {{\alpha }_{0}}+\underset{j=1}{\overset{n}{\mathop{\sum }}}\,{{\alpha }_{j}}{{X}_{j}} \right)}}{{e}^{-\left( {{\alpha }_{0}}+\underset{j=1}{\overset{n}{\mathop{\sum }}}\,{{\alpha }_{j}}{{X}_{j}} \right)\cdot t}}</math>		<math>f(t,\underline{X})={{e}^{-\left( {{\alpha }_{0}}+\underset{j=1}{\overset{n}{\mathop{\sum }}}\,{{\alpha }_{j}}{{X}_{j}} \right)}}{{e}^{-\left( {{\alpha }_{0}}+\underset{j=1}{\overset{n}{\mathop{\sum }}}\,{{\alpha }_{j}}{{X}_{j}} \right)\cdot t}}</math>

	<br>		<br>
	The total number of unknowns to solve for in this model is <math>n+1</math> (i.e. <math>{{a}_{0}},{{a}_{1}},...{{a}_{n}}).</math>		The total number of unknowns to solve for in this model is <math>n+1</math> (i.e. <math>{{a}_{0}},{{a}_{1}},...{{a}_{n}}).</math>
	<br>		<br>

Nicolette Young: Created page with '====GLL Exponential====
The GLL-exponential model can be derived by setting $m=L(\underline{X})$ in Eqn. (GLL1), yielding the following GLL-exponential $p…'$

2012-01-16T21:12:11Z

Created page with '====GLL Exponential==== The GLL-exponential model can be derived by setting <math>m=L(\underline{X})</math> in Eqn. (GLL1), yielding the following GLL-exponential <math>p…'

New page

====GLL Exponential====
 
The GLL-exponential model can be derived by setting <math>m=L(\underline{X})</math> in Eqn. (GLL1), yielding the following GLL-exponential <math>pdf</math> :

 
::<math>f(t,\underline{X})={{e}^{-\left( {{\alpha }_{0}}+\underset{j=1}{\overset{n}{\mathop{\sum }}}\,{{\alpha }_{j}}{{X}_{j}} \right)}}{{e}^{-\left( {{\alpha }_{0}}+\underset{j=1}{\overset{n}{\mathop{\sum }}}\,{{\alpha }_{j}}{{X}_{j}} \right)\cdot t}}</math>

 
The total number of unknowns to solve for in this model is <math>n+1</math> (i.e. <math>{{a}_{0}},{{a}_{1}},...{{a}_{n}}).</math>

Template:Gll exponential - Revision history

Richard House: Redirected page to Multivariable Relationships: General Log-Linear and Proportional Hazards

Athanasios Gerokostopoulos: /* GLL Exponential */

Athanasios Gerokostopoulos: /* GLL Exponential */

Nicolette Young at 18:01, 14 February 2012

Nicolette Young: Created page with '====GLL Exponential==== The GLL-exponential model can be derived by setting m=L(\underline{X}) in Eqn. (GLL1), yielding the following GLL-exponential p…'

Nicolette Young: Created page with '====GLL Exponential====
The GLL-exponential model can be derived by setting $m=L(\underline{X})$ in Eqn. (GLL1), yielding the following GLL-exponential $p…'$