00:00 / 00:00
0 / 9 complete
0 / 2 complete
0 / 2 complete
|More than 2 hours of social media daily||Less than 2 hours of social media daily|
|No bipolar disorder||100||400|
In statistics, the words probability and odds are often confused with each other, because they help measure the same thing - the chance that an outcome will occur - and in both cases, we need to know the same two things - the number of times an outcome actually happened, or didn’t happen, and the total number of times an outcome could have happened.
The probability is the number of times an outcome happened divided by the number of times the outcome could have happened, and is often represented by a capital P.
To do this, we could carry out a cohort study which is where we start with two exposure groups and follow them over time to see if they develop a certain outcome.
We could recruit 100 people with hypertension, The exposed group - and 100 people without hypertension - the non-exposed group - and organize our results in a 2 by 2 table, and keep track of how many of them have heart attacks in the next year.
The two outcomes - heart attack or no heart attack - labeled on the top, and the two exposure groups - hypertension or no hypertension - on the side, and each of the cells inside the box labeled as a, b, c, or d.
That means that there are 100 minus 9, or 91, people that didn’t have heart attacks in the group with hypertension - cell b - and 100 minus 3, or 97, people that didn’t have heart attacks in the group without hypertension - cell d.
The odds ratio (OR) is a statistical measure used to compare the odds of an event occurring in one group to the odds of the same event occurring in another group. It is often used in retrospective studies, such as case-control studies, to compare the likelihood of an outcome (such as a disease or condition) occurring in one group of people compared to another group.
The odds ratio is calculated by dividing the odds of the event occurring in one group by the odds of the event occurring in the other group. For example, if the odds of a disease occurring in group A are 1 in 10, and the odds of the disease occurring in group B are 1 in 20, the odds ratio would be (1/10) / (1/20) = 2. This indicates that the odds of the disease occurring in group A are twice as high as the odds of the disease occurring in group B.
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