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Topic 9.6 · Patient edition

Statistical interpretation

Written for patients and families: plain language, same evidence posture. Literature reviewed 2026-09-13.

Plain-language overview

Statistics help researchers decide how much confidence to place in a clinical-trial result and how much uncertainty remains. They do not turn a weak study into a strong one, and they do not tell us by themselves whether a treatment effect is important to patients. [1-8]

A result can be statistically significant but too small to matter clinically. A result can also fail to reach statistical significance because the study was too small or imprecise, even though an important benefit or harm is still possible. Good interpretation therefore looks at the size of the effect, the uncertainty around it, the study design, and the clinical meaning—not just whether a p value crosses a particular cutoff. [1-8]

Sample size

Sample size is the number of people or observations included in a study. Researchers usually estimate in advance how many participants are needed to answer the main study question with useful precision. [1-8]

A study that is too small may miss a real and important effect or produce an estimate with a wide range of uncertainty. A very large study can detect tiny differences that are statistically real but not important in everyday life. [1-8]

Figure 1. Sample size
Figure 1. Sample size

Statistical power

Statistical power describes a study's ability, under its planning assumptions, to detect a specified effect if that effect truly exists. Larger samples, larger effects, lower variability, and more outcome events generally increase power. [1-8]

A low-powered study is more likely to miss the effect it was designed to detect. However, once a trial is complete, the actual effect estimate and its confidence interval usually tell us more than calculating 'observed power' from the final result. [1-8]

Figure 2. Statistical power
Figure 2. Statistical power

Confidence intervals

A confidence interval gives a range around the estimated treatment effect and helps show how precise or uncertain that estimate is. Narrow intervals usually mean greater precision; wide intervals mean more uncertainty. [1-8]

The interval should be compared with effects that would matter clinically. A study may be statistically significant while the entire interval contains only very small benefits. Another study may not be statistically significant but have such a wide interval that meaningful benefit and meaningful harm are both still possible. [1-8]

Figure 3. Confidence intervals
Figure 3. Confidence intervals

Multiple comparisons

Multiple comparisons occur when researchers test many outcomes, doses, time points, or subgroups. The more statistical tests that are performed, the greater the chance that at least one apparently positive result will occur simply by chance. [1-8]

Researchers can reduce this problem by deciding the main outcomes and testing strategy before looking at the results. Exploratory analyses can still be valuable, but unexpected positive findings should usually be treated as ideas to test again rather than as final proof. [1-8]

Figure 4. Multiple comparisons
Figure 4. Multiple comparisons

Missing data

Missing data occur when planned information is unavailable—for example because someone leaves the study, misses a visit, stops treatment, dies, or does not complete a questionnaire. [1-8]

Missing information can bias a result, especially if the reasons for missing data differ between treatment groups or are related to how well a patient is doing. Researchers should try to prevent missing data, explain why it occurred, use appropriate statistical methods, and test whether different reasonable assumptions change the conclusion. [1-8]

Figure 5. Missing data
Figure 5. Missing data

Subgroup analysis

Subgroup analysis asks whether a treatment appears to work differently in particular groups, such as younger and older patients, people with different disease severity, or people who have or have not received previous treatment. [1-8]

Subgroup findings can be useful but are easy to overinterpret. Small groups and many comparisons can create apparent differences by chance. Stronger subgroup evidence comes from a question planned in advance, enough participants, an appropriate statistical test, a plausible reason for the difference, and confirmation in other studies. [1-8]

Figure 6. Subgroup analysis
Figure 6. Subgroup analysis

Intention-to-treat analysis

Intention-to-treat analysis generally keeps participants in the groups to which they were originally randomized, even if they did not fully follow the assigned treatment or later crossed over. This helps preserve the fairness created by randomization. [1-8]

It does not solve every problem. Missing data, major protocol violations, and treatment switching can still complicate interpretation. Other analyses may answer different questions, but researchers should explain which analysis was planned and what treatment effect it is intended to estimate. [1-8]

Figure 7. Intention-to-treat analysis
Figure 7. Intention-to-treat analysis

Statistical significance versus clinical importance

Statistical significance asks whether the observed data are sufficiently inconsistent with a specified null hypothesis under the statistical method being used. Clinical importance asks whether the size of the benefit or harm matters to patients. These are different questions. A p value cannot tell us whether patients can feel, see, or benefit meaningfully from the difference. [1-4,8]

Positive, negative, and inconclusive studies

A positive study still needs to be checked for effect size, confidence intervals, multiple testing, missing data, and whether the main endpoint was chosen in advance. A negative study should be examined to see whether it truly rules out an important effect. If the study is too imprecise to answer that question, the correct conclusion may be inconclusive rather than simply 'the treatment does not work.' [1-6]

Why this matters in regenerative medicine

Early stem-cell and extracellular-vesicle trials are often small and may measure many laboratory, imaging, functional, and patient-reported outcomes. This is useful for exploration, but it increases uncertainty and the chance of finding an apparently positive result by chance. Promising exploratory findings deserve further testing; they should not automatically be presented as confirmed effectiveness. [3-6]

Bottom line

Statistics are tools for measuring evidence and uncertainty. When reading a trial, look beyond the words 'significant' and 'not significant.' Ask how large the effect was, how wide the confidence interval was, whether many comparisons were made, how much data were missing, whether subgroup findings were planned, and whether the analysis preserved the original randomized comparison. [1-8]

Questions patients should ask

• How many people were in the study?

• Was the study large enough to answer its main question?

• How large was the treatment effect?

• How wide was the confidence interval?

• Was the result clinically important or only statistically significant?

• Were many outcomes or subgroups tested?

• How much information was missing, and why?

• Were subgroup findings planned in advance?

• Were participants analyzed according to their original randomized groups?

Topic Glossary16 terms

  • Sample size — The number of participants or observations included in a study.
  • Statistical power — A study's probability of detecting a specified effect when it truly exists under the assumptions used for planning.
  • Effect size — The size or magnitude of a difference or treatment effect.
  • Confidence interval — A range around an estimate that helps show its statistical precision and uncertainty.
  • P value — A probability calculated under a statistical model that describes how incompatible the observed data are with a specified null hypothesis.
  • Null hypothesis — A statistical hypothesis commonly representing no difference or no association.
  • Type I error — A false-positive statistical conclusion in which a true null hypothesis is rejected.
  • Type II error — A false-negative statistical conclusion in which a false null hypothesis is not rejected for the targeted effect.
  • Multiple comparisons — Testing many statistical questions, which increases the chance of an apparently positive result occurring by chance.
  • Missing data — Planned study information that is unavailable for some participants or measurements.
  • Sensitivity analysis — An analysis testing whether the conclusion remains similar under different reasonable assumptions or methods.
  • Subgroup analysis — Analysis examining results within a defined subset of study participants.
  • Interaction test — A statistical test used to assess whether treatment effects differ between subgroups.
  • Intention-to-treat analysis — Analysis that generally keeps participants in the groups to which they were originally randomized.
  • Per-protocol analysis — Analysis focused on participants who sufficiently followed the study protocol according to prespecified rules.
  • Statistical significance — A statistical designation based on a prespecified threshold; it does not by itself establish clinical importance.

Public Evidence Appendix

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Methods and disclosure

Structured Educational Evidence Review per Dr. Mack Sullivan's Master Prompt v1.9 Revision 3E. Topics are literature-reviewed, evidence-graded, and finalised only after explicit author approval.

This library is educational and non-promotional. It does not recommend any specific product, clinic, or procedure, and no patient testimonials or outcome claims are published here.