Cronbach's alpha calculator
Scale reliability: internal consistency. Enter item scores — get α
Enter survey data
Example: 3 4 5 4 3 (one respondent, 5 items). Paste from Excel: one row = one respondent.
Assumptions and limitations
- α = (k / (k − 1)) × (1 − Σσ²ᵢ / σ²ₜ), where k = number of items, σ²ᵢ = variance per item, σ²ₜ = variance of total score.
- Rows with different numbers of values are padded to minimum length (extra columns dropped).
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Scale reliability
What α measures
Internal consistency: how well scale items correlate with each other and with the total score. High α — items "point in the same direction".
Norms
α < 0.5 — unacceptable; 0.5–0.6 — low; 0.6–0.7 — acceptable; 0.7–0.8 — good; 0.8–0.9 — very good; > 0.9 — excellent (for surveys 0.7+ is often enough).
Limitations
Alpha depends on number of items: with few k it is underestimated. For dichotomous items KR-20 is sometimes used; for continuous — Cronbach's alpha.
When to use
Before using a total scale score (NPS, satisfaction across several items). If α is low — revise or shorten the scale.
Cronbach's alpha calculation examples
1 Consistent scale
2 Outlier item
3 Short scale (2 items)
4 Satisfaction (1–5 scale, 10 people)
5 One respondent — not allowed
6 Many items, few respondents
Interpreting α
For surveys α ≥ 0.7 is often enough. With few items (k) or respondents (n), α may be underestimated.
Frequently asked questions about Cronbach's alpha
What is Cronbach's alpha?
How to enter data?
Why is alpha low?
How does alpha differ from KR-20?
How many respondents for α?
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