Midterm Flashcards
Lectures 1-5 (68 cards)
What is the goal of the counterfactual model?
To estimate a true causal contrast?
Define confounding, selection bias, and information bias.
Confounding is a non-causal association
that is observed between a given exposure and an
outcome owing to a third variable. Lowers exchageability.
Selection bias is
Information bias is
DAGs can be used to communicate hypothesized relationships and ________.
identify and understand potential sources of measured/unmeasured selection bias or confounding.
How is the line of best fit obtained?
By minimizing the sum of squared errors (i.e. the vertical distance between each point
and line)
The _______ is the
proportion of the total
variability explained by the model that includes the covariate x.
coefficient of determination (R^2)
1-SSy-SSxy
Name the four assumptions of linearity.
Constant variance, normality of errors, X-Y relationship is linear, and errors are all independent.
What do we call the difference between the measured population mean of X (μx) and the true population mean of T (μT)? How is this different from precision?
Bias. Precision is about low variance of the measurement error itself.
When is measurement error non-differential?
When the sensitivity and
specificity of exposure assessment is equal for both groups
Which type of measurement error moves estimates closer to the null?
Non differential.
Differential moves estimates toward or away or change directions.
If exposure measurement error is non-differential, the bias
in the effect estimate is a function of ________.
precision (random error)
How does measurement error on exposure differ from outcome?
Outcome measurement, because it’s the dependent variable, won’t change the slope estimate but will increase its standard error and widen the confidence interval. Exposure will bias toward the null.
The sample size needed under non-differential measurement error is proportional to ______________, which is the assumed common exposure variance among cases and controls.
standard deviation
When everyone is assigned the same exposure, true exposures vary normally around ____.
Group values
Berkson-type random exposure measurement error is not expected to bias effect estimates (i.e. slopes in regression models) but there is still a loss of ______ (i.e. wider confidence intervals) and __________.
precision; reduced power
Describe the Berkson model of bias.
Random error is attached to the true exposure value, independent of the observed; lowering precision.
Increasing sample size can minimize the impact of measurement
error in continuous outcome variables (T/F).
True
How does error in outcome measurement change categorical/continuous variables?
Categorical outcome measurement error will produce a bias toward the null. Continuous outcome error has no effect, if you recall, on slope and just reduces precision.
Even when the
expected direction of bias is toward the null (because of non-differential exposure misclassification) bias away from the null can occur because ______.
Any study is just one realization, one sample which could be affected by random error in large/small ways each time and only evens out with multiple trials. So what we expect doesn’t always happen.
Misclassification and mixing levels leads to bias toward the null (T/F)
False, it can happen away!
Confounders are typically only CAUSALLY associated with the exposure (T/F).
False, the outcome!
Subject matter expertise is the best way to identify potential confounders (T/F).
True
How do we adjust for confounding through stratification?
Separate confounder into strata and calculate stratum-specific associations, then pool if homogenous.
Name two limits of stratification as a method for controlling confounding.
Leaves room for residual confounding in continuous variables and adjusting for multiple variable requires specific estimates for every different combination.
The adjusted regression coefficient is the expected change in the mean value of ___ per unit change in X keeping _______.
Y; all other variables constant