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The TLOGISTIC Procedure

MODEL Statement

MODEL response = < effects > < /options > ;
MODEL events/trials = < effects > < /options > ;
The MODEL statement specifications are the same as those for PROC LOGISTIC except that you can now specify classification explanatory variables and effects. Classification variables can be character or numeric, and they must be declared in the CLASS statement. When an effect is a classification variable, the procedure enters a set of coded columns into the design matrix instead of directly entering a single column containing the values of the variable. The syntax for the specification of effects is the same as for the GLM procedure. In addition to the MODEL statement options in PROC LOGISTIC, you can specify the following options.

CODING=keyword
specifies the parameterization of the model. Design matrix columns are created from CLASS variables according to one of the following coding schemes. The default is CODING=EFFECT.

EFFECT
DEVIATION
specifies the full-rank parameterization coding, which is called effect coding or deviation from the mean coding. For a CLASS variable with g levels, g-1 columns are created to indicate group membership of the first g-1 levels. For the last level, all the g-1 dummy variables have a value of -1. For instance, a CLASS variable A with four levels 1, 2, 3, and 4 creates three design matrix columns as follows.
                         
Effect Coding
ADesign Matrix
1100
2010
3001
4-1-1-1

Parameter estimates of CLASS main effects using the effect coding scheme estimate the difference in the effect of each level compared to the average effect over all g levels.

GLM
LTFR
specifies the less than full-rank coding that is used in PROC GLM. For a CLASS variable with g levels, g columns are created to indicate group membership. For instance, a CLASS variable with four levels 1, 2, 3, and 4 creates four design matrix columns as follows.

                         
GLM Coding
ADesign Matrix
11000
20100
30010
40001

Parameter estimates of CLASS main effects using the GLM coding scheme estimate the difference in the effects of each level compared to level g.

NODUMMYPRINT
NODESIGNPRINT
NODP
suppresses the "Class Level Information" table, which shows how the design matrix columns for the CLASS variables are coded.

HIERARCHY=keyword
specifies how model hierarchy is to be applied. Model hierarchy refers to the requirement that for any effect in the model, all effects it contains must also be in the model. For example, in order for the interaction A*B to enter the model, the main effects A and B must be in the model. You can require that only CLASS variables, or both CLASS and interval (continuous) variables, be subject to hierarchy rules by specifying one of the following two keywords. By default, both CLASS and interval variables are subject to hierarchy.

ALL
Both CLASS and interval variables are subject to the hierarchy requirement.

CLASS
Only the CLASS variables are subject to the hierarchy requirement.

RULE=keyword
specifies whether hierarchy is maintained and whether a single effect or multiple effects are allowed to enter or leave the model in one step for SELECTION=FORWARD, SELECTION=BACKWARD, and SELECTION=STEPWISE. You can choose from the following keywords. By default, only a single effect can move at a time subject to hierarchy.

MULTIPLE
More than one effect can enter or leave the model at one time, subject to hierarchy. In a forward selection step, a single main effect can enter the model, or an interaction can enter the model together with all the effects that are contained in the interaction. In a backward elimination step, an interaction itself, or the interaction together with all the effects that the interaction contains, can be removed.
NONE
Hierarchy is not maintained. Any single effect can enter or leave the model at any given step of the selection process. The difference between the NONE and SINGLE keywords is that hierarchy must be maintained with SINGLE.

SINGLE
Only one effect can enter or leave the model at one time, subject to hierarchy. For example, suppose that you specify the main effects A and B and the interaction of A*B in the model. In the first step of the selection process, either A or B can enter the model. In the second step, the other main effect can enter the model. The interaction effect can enter the model only when both main effects have already been entered. Also, before A or B can be removed from the model, the A*B interaction must first be removed.

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