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Can someone please explain to me the difference between a confounding factor and effect modification. Thanks in advance.
I think you got it switched at the very end
Confounding is both exposure and outcome . effect modification is just outcome .
First Aid says clearly that confounding affects both.
A quick look at the other threads discussing this on this forum says that too. Everything else what you said seems right though
Confounding is an unexpected bias. Stratifying can help identify and minimise it.
Effect Modification affects only the outcome and is something thats recognised and adjusted for (like OCP vs Breast Cancer --> Family History)
That has been my understanding of this but like always i'm ready to be wrong 🙂
Effect modification is commonly referred to as interaction in statistics (if you want to read for further clarification). It means that the relationship between the dependent variable (response variable) and one of the independent variables is altered/moderated by another independent variable (factor, exposure, etc-- possibly more than one). This does not mean that the factor and response are influenced by the effect modifier. An effect modifier merely alters how another independent variable impacts the DV. This is a subtle but important difference. In other words, an effect modifier (say, X2) can be completely independent of some other factor/treatment (say, X1), and X2 can still change the way X1 effects Y (the outcome). An example is that the odds of lung cancer increase/decrease more quickly/slowly in women who smoke compared with men who smoke (made up example, but think that men and women could have different odds ratios-- or you could use age instead of gender in the example). In other words, depending on gender (or age), there is a different effect of smoking on the odds of developing lung cancer. As mentioned before, this isn't a bias.
The easiest way to remember a confounding variable is to understand that it is something we haven't measured (properly or at all) that is muddying our understand of the relationships under examination. The confounder(s) influence the dependent variable and can influence the independent variable(s) as well. Naturally, if you haven't accounted for a confounder, you won't be able truly see the effect that the independent variable has on the DV (because the confounder has an unmeasured effect). Failing to account for this variable can lead to bias in the estimated effects of factors on the response. For example, you're examining how a dosing regimen of antibiotics clears an infection, but you failed to account for patient age (or other variables that probably impact how we respond to infections or uptake drugs). It might appear that one specific regimen is useful, but if we accounted for age, we would see that the influence is age-related instead of the regimen.
Hope this helps.
These are some other good examples of an effect modifier vs. a confounder.I don't know if this will help but when thinking about stats i really like to use examples.
Effect modification: its basically any variable that positively or negatively changes the observed effect of the risk factor on disease status. So that different groups within the population have different risk estimates.
Ex: Your study finds that there is no risk between BRCA2 mutations and breast cancer. But when you stratify the results based on gender you find that men have an increase risk of breast cancer if they have BRCA2 mutation, whereas women have less of a risk. (this is totally made up just an example)
Confounding Variable: the associated between the risk factor and the disease outcome is distorted by another variable
Ex: Your study finds that there is an increased risk of hepatocellular carcinoma in a population of construction workers, and so you conclude that theres must be some environmental exposure in the work place causing hepatocellular carcinoma when in reality there is a hidden "confounding variable" that construction workers are more likely to be alcoholics. The alcoholism is the confounding variable increasing the risk of hepatocellular carcinoma (also this example is totally made up, hope no one takes offense haha)
Tricky concept: so with effect modification the the effect of an exposure on an outcome is modified by another variable. So say you are looking at DVT's and you are checking the effect of estrogen but you have smokers in the mix smoking will modify the outcome and they variable (so modifying estrogen in the smoking group may have a much larger effect). Now confounding is an unforeseen variable that modifies the outcome. Subtle difference but here is the key, you can stratify an effect modifying variable (I.e looking at smokers and non smokers and then look at the effect of estrogen on DVT). On the other hand you cannot stratify out for confounding it is due to unforeseen variables lurking in the background if you will and is a form of bias. You try to remove it with randomization. Effect modification is NOT a bias.
An example of confounding: in a historical prospective study I was doing once we were looking at the effect of receipt of radiation on 5 yr survival in women with breast cancer. Now the raw HR was showing an increased risk in recurrence with radiation. This of course isn't true. So we did multi variate analysis basically stratifying by severity of dz, risk factors etc to see how this changed (stratifying and correcting for known effect modifying variables). In the end however out HR still ended up showing radiation as a risk of recurrence. This is because of course when you were looking at women who received radiation vs those who didn't those who did tended to have worse dz (hence why they were getting it) however, all the reasoning or factors behind why the dz was worse was not/could not be translated into our variables and thus there were unknown variables in the background that we could not adequately control for. That was the confounding, there were confounding variables that we just simply could not account for (we even tried propensity scoring). Hopefully that explanation and real world example helps 🙂
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Effect modification is commonly referred to as interaction in statistics (if you want to read for further clarification). It means that the relationship between the dependent variable (response variable) and one of the independent variables is altered/moderated by another independent variable (factor, exposure, etc-- possibly more than one). This does not mean that the factor and response are influenced by the effect modifier. An effect modifier merely alters how another independent variable impacts the DV. This is a subtle but important difference. In other words, an effect modifier (say, X2) can be completely independent of some other factor/treatment (say, X1), and X2 can still change the way X1 effects Y (the outcome). An example is that the odds of lung cancer increase/decrease more quickly/slowly in women who smoke compared with men who smoke (made up example, but think that men and women could have different odds ratios-- or you could use age instead of gender in the example). In other words, depending on gender (or age), there is a different effect of smoking on the odds of developing lung cancer. As mentioned before, this isn't a bias.
The easiest way to remember a confounding variable is to understand that it is something we haven't measured (properly or at all) that is muddying our understand of the relationships under examination. The confounder(s) influence the dependent variable and can influence the independent variable(s) as well. Naturally, if you haven't accounted for a confounder, you won't be able truly see the effect that the independent variable has on the DV (because the confounder has an unmeasured effect). Failing to account for this variable can lead to bias in the estimated effects of factors on the response. For example, you're examining how a dosing regimen of antibiotics clears an infection, but you failed to account for patient age (or other variables that probably impact how we respond to infections or uptake drugs). It might appear that one specific regimen is useful, but if we accounted for age, we would see that the influence is age-related instead of the regimen. (In the example, I intended to mention that we did not have a design balanced with respect to age, so it was the younger group (perhaps) that had a better clearance, but we attributed it to the regimen.)
Hope this helps.
Edited for clarification.