Controlled Before-After Design vs Difference-in-Differences

A controlled before-after study and difference-in-differences use the same four numbers.

A controlled before-after study measures a program group and a comparison group both before and after a program. Difference-in-differences (DiD) is the calculation that turns those four measurements into an effect estimate. If you have the data for one, you have the data for the other, so the question is how much you claim from it.

At a Glance

Controlled before-afterDifference-in-differences
What it isA study designAn estimate (and its assumption)
Data neededOutcome before and after, program and comparison groupThe same four numbers
Core moveCompare the change in each groupSubtract the comparison group's change from the program group's change
What it must stateWhy the comparison group is a fair stand-inThat both groups would have changed alike without the program (parallel trends)
Typical use of the labelHealth services and public health researchEconomics and impact evaluation
Main weaknessGroups may be on different paths for reasons other than the programThe same, plus too few time points to test it

The two labels grew up in different fields, so reports often use them for the same study. Treat the table as a guide to emphasis, not a strict boundary. Both belong to the family of quasi-experimental designs, and both try to build a counterfactual without randomization.

Frequently Asked Questions

Is a controlled before-after study the same as difference-in-differences?

They use the same data: outcomes before and after, for a program group and a comparison group. Controlled before-after names the design. Difference-in-differences names the calculation that subtracts the comparison group's change from the program group's change and states the assumption behind it. In practice many reports use the two labels for the same study.

What is the key assumption of difference-in-differences?

Parallel trends: without the program, the program group would have changed by the same amount as the comparison group. More than one pre-program measurement lets you check whether the two groups were already moving together.

How many time points do I need?

Two (one before and one after) is the minimum, and it cannot test parallel trends. Two or more measurements before the program make the assumption much easier to defend.