BIAS AND CONFOUNDING - LEARNING OUTCOMES Flashcards
What are the possible explanations for an association?
- Truth
- Chance (sampling error)
- Reverse Causation
- Confounding
- Bias
Difficult to know the truth.
What does sampling error mean in terms of how true our findings are?
Sampling error means that any finding could be a chance finding.
How can we assess the role of chance in our findings?
To help assess the role of chance in our findings we can look at the confidence interval around the measure of effect and also the p-value.
What effect can sample size have on minimising errors cause by chance?
Larger sample sizes will minimise chance causing our sample to be unrepresentative.
What is reverse causation?
Reverse causation is when, for example, the onset of disease actually caused the exposure. For example, the onset of lung cancer actually causes weight loss to occur rather than weight loss causing lung cancer. Timing of onset of disease in relation to exposure is often difficult to establish.
In what kinds of studies is reverse causation likely to be a problem?
Any studies that take a snapshot of the population are those that are likely to be susceptible to problems of reverse causation as it may be hard to determine whether or not the exposure really did occur before the outcome.
Case reports, cross-sectional studies and case-control studies may all be subject to this kind of issue.
What is confounding?
Confounding is when we see an association between exposure and disease, but it is not a true association. It is actually being caused because the estimate of exposure-outcome association is being distorted by some other exposure (confounder) which is associated with the outcome and with the exposure of interest.
What is required for a feature to be a confounder?
For a feature to be a confounder, the factor must be associated with the exposure being investigated and the the factor must be independently associated with the disease being investigated.
What are common confounding variables when dealing with individuals?
Need to consider confounders when designing study as we need to collect data about them:
- Age
- Sex
- Socio-economic status
- Occupation
- Ethnicity
There are bound to be many more depending on the specific research study that we want to carry out.
What are the main to elements of a study that we can adjust to deal with confounding?
- Design - we can look at the processes of randomisation, restriction and matching
- Analysis - where we an do stratification or multivariate regression
How does randomisation work at dealing with confounding during the design stage of a study?
Randomisation works because individuals in your study are assigned to the exposed or unexposed group in an entirely random way (we don’t just pick people who are already exposed or unexposed). This means that all confounding factors, both known and unknown are therefore distributed equally across both conditions.
This process essentially breaks the relationship between the exposure and the confounder so even though the confounder remains associated with the outcome, it won’t distort the relationship between the exposure and the outcome that you see.
This obviously won’t work for all study designs. We have to look at the exposure to see how practical it is - for example if our exposure is smoking habit we can’t randomise people into a smoking group, we have to use existing smokers. This process however does work very well for randomised control trials, for example if you are comparing a placebo (or existing drug) to a new drug then people would be randomised to the group which dictates which drug they receive. So hopefully confounding factors will also be distributed randomly between the 2 groups and that relationship between the exposure and the confounder will be broken.
How can restriction at the study design stage reduce confounding in a study?
We can restrict our study to a possible level of a confounding variable - i.e. restrict our study to one level of a confounding variable only. For example we might decide to only look at non-smokers for a particular study, thus removing smoking as a confounding factor.
The problem with this however is that it makes the results less generalised / relevant to the actual population.
What is matching? How can matching at the study design stage reduce confounding in a study?
Matching is often used in case-control studies. A control is recruited for each particular case based on potential confounders. For example it is quite common to choose a control of the same age and gender as the case that has already been recruited to the study. If we match then then we remove the possibility that the characteristics that match re the cause of any observed difference - i.e. if our case and control are both the same age then the observed difference cannot be due to age acting as a confounding factor.
For matching you must use special statistics to analyse data.
How can stratification at the analysis stage of a study reduce confounding?
To deal with confounding at the analysis stage then we have to have collected all the information on our confounding variables for each of our individuals.
With stratification instead of restricting who we collect information from we still collect information from all of our participants, but then analyse each level separately.
Instead of doing a simple univariate analysis that doesn’t take into account any confounding factors we would essentially just split our participants into strata based on each confounding factor. We can then analyse each of these strata separately and see if the effect holds true for each strata, or the suspected confounding factor was causing the effect.
Which measure of effect is easier to use in multivariate analysis? How can multivariate analysis at the analysis stage of a study reduce confounding?
The odds ratio is easier to use in multivariate analysis.
A multivariate analysis takes into account multiple potential confounding factors and gives you an odds ratio that is adjusted to take the confounding factors into account.
Confounding variables can also mask an association so when you do the multivariate analysis you find there actually is an association when the confounding factors are adjusted for - i.e. the odds ratio can increase as a result of multivariate analysis as well as decrease.