SPSS8 min read
How to Choose the Right Statistical Test (Decision Guide)
A practical decision guide to choosing the correct statistical test based on your research question, data type, and number of groups or variables.
By The Research Desk Editorial Team · Published 18 August 2026
Start With Your Research Question, Not the Software
The most common statistical error isn't a calculation mistake — it's picking a test before the research question and data type actually justify it. SPSS will happily run any test you ask for; it won't tell you whether that test answers your question.
Before opening SPSS, answer three things: what type of question are you asking (comparing groups, measuring a relationship, or predicting an outcome), what type of data do you have (categorical, ordinal, or continuous), and how many groups or variables are involved.
Comparing Two Groups
If you're comparing a continuous outcome between two independent groups (e.g. test scores for two different teaching methods), and your data reasonably meets the assumptions of normality and equal variances, an independent samples t-test is the standard choice.
If the same group is measured twice (before and after an intervention), you need a paired samples t-test instead — using an independent samples test here is a common and serious error, since it ignores that the two sets of scores come from the same people.
If your data doesn't meet the normality assumption, the non-parametric alternatives are the Mann-Whitney U test (independent groups) or the Wilcoxon signed-rank test (paired data).
Comparing Three or More Groups
For a continuous outcome across three or more independent groups, use a one-way ANOVA. If the ANOVA is significant, follow up with a post-hoc test (Tukey's HSD is the most common) to find out specifically which groups differ from each other — the ANOVA alone only tells you that a difference exists somewhere.
If your data doesn't meet ANOVA's assumptions, the non-parametric alternative is the Kruskal-Wallis test.
Measuring Relationships and Predicting Outcomes
To measure the strength and direction of association between two continuous variables, use Pearson's correlation (if your data is roughly normally distributed and the relationship is linear) or Spearman's correlation (for ordinal data or non-linear monotonic relationships).
To predict a continuous outcome from one or more predictor variables, use linear regression for a single predictor, or multiple regression when you have several. For a categorical (yes/no) outcome, use logistic regression instead — this is one of the most common test-selection mistakes, since regression output looks similar regardless of outcome type, but the underlying model needs to match your data.
Testing Relationships Between Categorical Variables
When both your variables are categorical (e.g. gender and product preference), use a chi-square test of independence to test whether they're associated.
Always check the expected cell count assumption for chi-square — if more than 20% of cells have an expected count below 5, the test's results become unreliable and Fisher's exact test is the safer alternative for smaller samples.
Before You Report Anything: Check Your Assumptions
Every parametric test above (t-tests, ANOVA, Pearson's correlation, linear regression) assumes your data meets certain conditions — commonly normality and, for group comparisons, homogeneity of variance. Skipping these checks is the single most commonly flagged statistical error in student work.
Report an effect size alongside your p-value, not instead of it. Statistical significance tells you whether a result is unlikely to be due to chance; effect size tells you whether it's actually meaningful. A large sample can make a trivial difference statistically significant — effect size is what shows a reader whether that difference matters in practice.