• Describes the odds of a patient in the Ri group having an event divided by the odds of a patient is the Rc having the event
• Or the odds that a patient was exposed to a given risk factor divided by the odds of that a control patient was exposed to the risk factor an estimate of the odds of having an event versus not having an event
• The odds of an event in the intervention or exposed group divided by the odds of the event in the control or unexposed group
• If (OR = 1.0) then there is no difference between groups; the odds of the event is the same in both groups.
• If (OR < 1.0) then the outcome/event is less likely in the intervention or exposed group compared to the control or unexposed group
• The odds of the outcome (event) in the Ri group divided by the odds of the Rc group
• First, calculate the odds of readmission for the Intervention = a / b = 12 / 72 = 0.167
• Then, calculate the odds of readmission for the Control = c / d = 26 / 55 = 0.473
• Finally, divide the odds of the Ri by the Rc = (a / b) / (c / d) = 0.167 / 0.473 = 0.353
• So, the odds of readmission for the intervention group are 0.353 times that of the control group (or 35.3% of the odds of the control group)
• (a/b) / (c/d)
• Also… (ad) / (bc)
• a measure of the strength of association between the Tx and the outcome
• a measure of effect in studies of causation
• The odds of an event in the intervention/exposed group divided by the odds of the event in the control/unexposed group
• the odds that a Ss was exposed to a given risk factor divided by the odds that a Ctrl was exposed to the risk factor.
• the outcome expressed as the ____ of the event (a/b)
• The ____ ____ is the odds of the event in the Tx group (a/b) devided by the odds of the event in the Ctrl group (c/d)
• an ____ ____ of 1.0 means there is no difference between groups. the odds of an event are the same
• an ____ ____ <1.0 means the event is less likely in the Tx group than the control group
• When the event being measured is quite rare, the OR and RR are numerically similar because the values of a and c are insignificantly small
• odds of death in Tx group
• odds of death in Ctrl group
• Statement: "the odds of dying in the Tx group are 48% of the odds of dying in the control group
• in case-control studies > we use the ____ ____ as the measure of the size of the effect of the exposure on the outcome
• **the calculation of ____ ____ is not confined to case-control studies
• the odds are calculated by dividing the number of ppl with the condition by those without the ratio are obtained by dividing the odds of having an event following an exposure by odds of have the same event who were unexposed
• the OR and RR are similar when freq of outcome is low
• but as outcome increases frequency > OR and RR diverge
• If the 95% CI does NOT include 1 (the null), there is evidence to reject the null hypothesis
• in Case-Control studies, the proportion of Ss with the adverse event (cases) is determined a priori by investigator
• so, the strength of association in case control studies is represented as ___ ___ • OR's of 1 indicate the Tx and Ctrl did NOT diff for the adverse event
• OR's >1 indicate increased risk of the adverse event among those in the Tx group,
• OR's < 1 indicate a decreased risk of the event in the Tx group
• The furthar from 1 > greater strength of an association between the Tx and outcome
• estimate the odds of having an event versus not having an event
• This is called the Odds Ratio (OR)
• First, calculate the odds of readmission for the Intervention = a / b = 12 / 72 = 0.167
• Then, calculate the odds of readmission for the Control = c / d = 26 / 55 = 0.473
• Finally, divide the odds of the Intervention by the Control = (a / b) / (c / d) = 0.167 / 0.473 = 0.353
• Statement: the odds of readmission for the intervention group are 0.353 times that of the control group (or 35.3% of the odds of the control group) |