A mixed-methods study where the quantitative signal pointed one way and the qualitative story pointed the opposite — a working example of why a single method can quietly mislead a decision.
A widely-held assumption — that more education simply produces more social trust — was being treated as settled. If you only looked at the survey, you'd ship a decision on it.
Does education level predict how much people trust others — and if the numbers say yes, do people's actual experiences agree?
Showed the quant-only conclusion was misleading: the qualitative data refuted it, demonstrating why triangulation beats a single confident metric.
Swap 'education and trust' for any product metric and a behavioral driver, and this is a problem teams hit constantly: a clean quantitative signal that points to a confident — and wrong — conclusion. I treated it as a test of method, not a sociology paper.
Working with 2021 General Social Survey data (n=1,820 after cleaning), the cross-tab was tidy: higher education, higher trust. The tempting move is to stop there. Instead I asked whether real experiences would corroborate the number — and designed the qual phase specifically to try to break the finding.
The survey could show whether a relationship existed but never why. I ran 20 in-depth interviews (ages 20–69), asked the same trust question as the GSS so I could compare like-for-like, then used inductive coding to find what the number hid.
Constraints I balanced: A solo researcher on a course timeline — so I prioritized depth (45-min interviews, transcribed and coded by hand) over a larger sample, and was explicit about that limit in the conclusions.



What I'd change: I'd add a short follow-up survey to the interview sample to quantify the qualitative themes — closing the loop from quant→qual→quant rather than stopping at the contradiction.
What I'd keep: Designing the qual phase to actively challenge the quant finding. Setting out to break a result is the fastest way to learn whether to trust it.
Honest limit: n=20 is directional, not generalizable — and I said so. Naming the boundary is part of the rigor.