Introducing Basic statistics of
jsmodule
Jinseob Kim
2025-01-08
Subgroup Analysis
Subgroup analysis for Cox regression is available by selecting the
event, time, group, and subgroup variables.
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Subgroup analysis for linear regression is available by selecting
the group, outcome, and subgroup variables.
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Subgroup analysis for logistic regression is available by selecting
the group, outcome, and subgroup variables.
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Competing risk analysis
Kaplan-Meier plots are also available with competing risks
reflected. After clicking on “Competing Risk Analysis,” select the
competing risk and competing time variables to generate Kaplan-Meier
plots that account for competing risks.
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Subgroup analysis for Cox regression with competing risks is also
available. After clicking on “Competing Risk Analysis,” select the
competing risk and competing time variables to generate Kaplan-Meier
plots that account for competing risks.
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