This is where analysts earn their credibility: turning patterns into sound, defensible conclusions without falling into the classic traps. You don't need advanced maths — you need clear reasoning.
Correlation vs causation
Correlation measures how two variables move together, from -1 (perfect inverse) through 0 (no linear relationship) to +1 (perfect positive). It's genuinely useful — but correlation does not prove causation. Ice-cream sales and drownings correlate (both rise in summer), but one doesn't cause the other — a hidden confounding variable (hot weather) drives both. Before claiming X causes Y, ask: could a third factor explain it? Could it be reverse causation? Could it be coincidence?
Statistical significance and p-values (plainly)
When you see a difference in data, is it real or just random noise? A significance test helps answer that. The p-value is the probability of seeing a result at least this extreme if there were actually no real effect. A small p-value (commonly < 0.05) suggests the result is unlikely to be chance, so it's "statistically significant". Key cautions:
- Significance is not importance — a tiny, meaningless effect can be "significant" with enough data.
- A non-significant result doesn't prove "no effect" — you may just lack data.
- Beware p-hacking — testing many things until something looks significant.
Sample size matters
Small samples are unreliable and swing wildly; larger, representative samples give more trustworthy results. A pattern from 20 customers is a hunch; from 20,000 (if representative) it's evidence. Always check how much data a claim rests on — and whether it's biased.
A/B testing basics
The cleanest way to establish cause is a controlled experiment: split users randomly into A (control) and B (variant), change one thing, and compare a chosen metric. Randomisation removes confounders, so a significant difference can be attributed to the change. Watch for adequate sample size and running the test long enough.
Put it to work
Next time someone says "X caused Y", check for confounders, sample size and whether the difference is meaningful — not just "significant". Practise evidence-based recommendations in the Sales Analysis lab.
