Difference between revisions of "Category:Stratified Analysis"
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+ | The existence of effect modifiers or confounding factors requires measuring an effect in subgroups (strata) of the study population. We perform a stratified analysis. The effect modifier or confounding factor can have two or several categories. Each of them is a stratum in the stratified analysis. We measure the effect between exposure and outcome in each of the various levels taken by the effect modifier or the confounding factor. | ||
+ | The relevant table looks as follows: | ||
+ | {| class="wikitable" style="background-color:#FFF;" | ||
+ | |- style="font-weight:bold;" | ||
+ | ! | ||
+ | ! Cases | ||
+ | ! Total | ||
+ | ! Attack Rate | ||
+ | ! Risk Ratio | ||
+ | |- | ||
+ | | rowspan="2" style="font-weight:bold;" | Stratum 1 | ||
+ | | style="font-style:italic;" | a1 | ||
+ | | style="font-style:italic;" | Te1 | ||
+ | | Re1 | ||
+ | | RR1 | ||
+ | |- | ||
+ | | style="font-style:italic;" | c1 | ||
+ | | style="font-style:italic;" | Tu1 | ||
+ | | Ru1 | ||
+ | | | ||
+ | |- | ||
+ | | rowspan="2" style="font-weight:bold;" | Stratum 2 | ||
+ | | style="font-style:italic;" | a2 | ||
+ | | style="font-style:italic;" | Te2 | ||
+ | | Re2 | ||
+ | | RR2 | ||
+ | |- | ||
+ | | style="font-style:italic;" | c2 | ||
+ | | style="font-style:italic;" | Tu2 | ||
+ | | Ru2 | ||
+ | | | ||
+ | |- | ||
+ | | rowspan="2" style="font-weight:bold;" | Stratum 3 | ||
+ | | style="font-style:italic;" | a3 | ||
+ | | style="font-style:italic;" | Te3 | ||
+ | | Re3 | ||
+ | | RR3 | ||
+ | |- | ||
+ | | style="font-style:italic;" | c3 | ||
+ | | style="font-style:italic;" | Tu3 | ||
+ | | Ru3 | ||
+ | | | ||
+ | |- | ||
+ | | rowspan="2" style="font-weight:bold;" | Stratum 4 | ||
+ | | style="font-style:italic;" | a4 | ||
+ | | style="font-style:italic;" | Te4 | ||
+ | | Re4 | ||
+ | | RR4 | ||
+ | |- | ||
+ | | style="font-style:italic;" | c4 | ||
+ | | style="font-style:italic;" | Tu4 | ||
+ | | Ru4 | ||
+ | | | ||
+ | |- | ||
+ | | rowspan="2" style="font-weight:bold;" | TOTAL | ||
+ | | style="font-style:italic;" | Sa | ||
+ | | style="font-style:italic;" | STe | ||
+ | | Re | ||
+ | | RR | ||
+ | |- | ||
+ | | style="font-style:italic;" | Sc | ||
+ | | style="font-style:italic;" | STu | ||
+ | | Ru | ||
+ | | | ||
+ | |} | ||
+ | To conduct a stratified analysis we can identify six major steps which have a specific chronology: | ||
+ | |||
+ | =Conduct a crude analysis= | ||
+ | Measure the effect (RR or OR) of the exposure of interest on the outcome in our study. Compute the confidence limits of this effect. | ||
+ | |||
+ | =Identify the potential effect modifiers or confounding factors= | ||
+ | Those variables are identified from the crude data analysis or a priori from a literature review. They include the other identified risk factors (variables which are associated with the outcome) and variables which can be subdivided into several subgroups of public health interest (age, gender, etc.). When the effect modifier or confounding factor is not binary (Yes-No), we create as many strata as there are exposure categories in that variable. | ||
+ | |||
+ | =Measure the effect of exposure on the outcome within each stratum= | ||
+ | Measure the effect of the exposure on the outcome within each of the strata (RR2 to RR4 above). | ||
+ | |||
+ | =Look for effect modification= | ||
+ | If the effect differs between strata, we then suggest that effect modification is present. This should be supported by a test for homogeneity between strata and a reflection on the biological plausibility of the varying effect among strata. Since effect varies among strata, we need to present the results by stratum. An overall effect (crude effect) is less informative since not illustrating the information given by the effect measured in each stratum. | ||
+ | |||
+ | =Look for confounding= | ||
+ | Compare the crude measure of effect to a weighted measure (e.g. Mantel-Haenszel). | ||
+ | |||
+ | If the crude and weighted measures differ by more than 15-20%, the crude measure of effect may have been confounded. Therefore, the weighted measure of effect is more appropriate than the crude measure of effect. The crude measure of effect can be compared to the range of values taken by the stratum-specific effects: if it lies outside the range of stratum-specific values, then confounding is likely. | ||
+ | |||
+ | =Are effect modification and confounding present?= | ||
+ | If both effect modification and confounding are present, interpreting a measured effect is complicated (a variable can be both a confounding factor and an effect modifier). In that event a multivariable analysis taking into account confounding and interaction is needed [1]. | ||
+ | |||
+ | =References= | ||
+ | * Hosmer DW, Lemeshow S. Model-Building Strategies and Methods for Logistic Regression. 2nd ed. New Jersey, USA: John Wiley & Sons Inc; 2000. | ||
+ | |||
+ | |||
+ | ==FEM PAGE CONTRIBUTORS 2007== | ||
+ | ; Contributors | ||
+ | : Vladimir Prikazsky | ||
+ | |||
[[Category:Power and Sample Size]] | [[Category:Power and Sample Size]] |
Latest revision as of 20:38, 25 March 2023
The existence of effect modifiers or confounding factors requires measuring an effect in subgroups (strata) of the study population. We perform a stratified analysis. The effect modifier or confounding factor can have two or several categories. Each of them is a stratum in the stratified analysis. We measure the effect between exposure and outcome in each of the various levels taken by the effect modifier or the confounding factor.
The relevant table looks as follows:
Cases | Total | Attack Rate | Risk Ratio | |
---|---|---|---|---|
Stratum 1 | a1 | Te1 | Re1 | RR1 |
c1 | Tu1 | Ru1 | ||
Stratum 2 | a2 | Te2 | Re2 | RR2 |
c2 | Tu2 | Ru2 | ||
Stratum 3 | a3 | Te3 | Re3 | RR3 |
c3 | Tu3 | Ru3 | ||
Stratum 4 | a4 | Te4 | Re4 | RR4 |
c4 | Tu4 | Ru4 | ||
TOTAL | Sa | STe | Re | RR |
Sc | STu | Ru |
To conduct a stratified analysis we can identify six major steps which have a specific chronology:
Contents
Conduct a crude analysis
Measure the effect (RR or OR) of the exposure of interest on the outcome in our study. Compute the confidence limits of this effect.
Identify the potential effect modifiers or confounding factors
Those variables are identified from the crude data analysis or a priori from a literature review. They include the other identified risk factors (variables which are associated with the outcome) and variables which can be subdivided into several subgroups of public health interest (age, gender, etc.). When the effect modifier or confounding factor is not binary (Yes-No), we create as many strata as there are exposure categories in that variable.
Measure the effect of exposure on the outcome within each stratum
Measure the effect of the exposure on the outcome within each of the strata (RR2 to RR4 above).
Look for effect modification
If the effect differs between strata, we then suggest that effect modification is present. This should be supported by a test for homogeneity between strata and a reflection on the biological plausibility of the varying effect among strata. Since effect varies among strata, we need to present the results by stratum. An overall effect (crude effect) is less informative since not illustrating the information given by the effect measured in each stratum.
Look for confounding
Compare the crude measure of effect to a weighted measure (e.g. Mantel-Haenszel).
If the crude and weighted measures differ by more than 15-20%, the crude measure of effect may have been confounded. Therefore, the weighted measure of effect is more appropriate than the crude measure of effect. The crude measure of effect can be compared to the range of values taken by the stratum-specific effects: if it lies outside the range of stratum-specific values, then confounding is likely.
Are effect modification and confounding present?
If both effect modification and confounding are present, interpreting a measured effect is complicated (a variable can be both a confounding factor and an effect modifier). In that event a multivariable analysis taking into account confounding and interaction is needed [1].
References
- Hosmer DW, Lemeshow S. Model-Building Strategies and Methods for Logistic Regression. 2nd ed. New Jersey, USA: John Wiley & Sons Inc; 2000.
FEM PAGE CONTRIBUTORS 2007
- Contributors
- Vladimir Prikazsky
Pages in category "Stratified Analysis"
This category contains only the following page.