| Literature DB >> 33354045 |
Balkrishna D Nimavat1, Kapil G Zirpe2, Sushma K Gurav2.
Abstract
In the era of evidence-based medicine, healthcare professionals are bombarded with plenty of trials and articles of which randomized control trial is considered as the epitome of all in terms of level of evidence. It is very crucial to learn the skill of balancing knowledge of randomized control trial and to avoid misinterpretation of trial result in clinical practice. There are various methods and steps to critically appraise the randomized control trial, but those are overly complex to interpret. There should be more simplified and pragmatic approach for analysis of randomized controlled trial. In this article, we like to summarize few of the practical points under 5 headings: "5 'Rs' of critical analysis of randomized control trial" which encompass Right Question, Right Population, Right Study Design, Right Data, and Right Interpretation. This article gives us insight that analysis of randomized control trial should not only based on statistical findings or results but also on systematically reviewing its core question, relevant population selection, robustness of study design, and right interpretation of outcome. How to cite this article: Nimavat BD, Zirpe KG, Gurav SK. Critical Analysis of a Randomized Controlled Trial. Indian J Crit Care Med 2020;24(Suppl 4):S215-S222.Entities:
Keywords: Critical analysis; Evidence based medicine; Randomized control trial
Year: 2020 PMID: 33354045 PMCID: PMC7724939 DOI: 10.5005/jp-journals-10071-23638
Source DB: PubMed Journal: Indian J Crit Care Med ISSN: 0972-5229
Flowchart 1Presentation of “critical analysis of RCT”
Fig. 1Types of endpoint and their pros and cons
Factors help to formulate sound question[1,6]
| Population | Feasible | Strength of association (effect size) |
| Intervention | Interesting | Consistency (reproducibility) |
| Control | Novel | Specificity |
| Outcome | Ethical | Temporality (cause before effect) |
| Relevant | Biological gradient (dose gradient response) | |
| Experimental evidence | ||
| Biological plausibility | ||
| Coherence | ||
| Analogy |
Factors/questions helps to select statistical tool to analyze data[11,12]
| 1. Purpose/objective of study: | ||||
| A. Compare data | ||||
| 2. Number of samples | 3. Pair/unpair | 4. Type and distribution of data | ||
| Parametric data (like comparing mean) | Nonparametric data (like comparing median) | |||
| 1 sample | – | 1 sample | One sample Wilcoxon signed rank test | |
| 1 sample | ||||
| 2 samples | Unpair | Unpaired | Wilcoxon rank sum test or | |
| Mann–Whitney | ||||
| Pair | Paired | Related samples Wilcoxon signed-rank test | ||
| ≥3 samples | Unpair | 1-way ANOVA | Kruskal–Wallis | |
| Pair | Repeated measures ANOVA | Friedman test | ||
| B. Compare proportion | ||||
| Independent/unpaired | – | Pearson Chi-square test | ||
| Fisher exact test | ||||
| Dependent/paired | – | McNemar test (2 groups) | ||
| Cochrane Q test (≥3 groups) | ||||
| C. Predictors of outcome variables/correlation between variables | ||||
| (type of regression analysis) | ||||
| Number of dependent variables | Type of dependent variable | Number of independent variables | Type of independent variable | Test |
| One | Continuous | 1 | Continuous | Simple linear regression |
| Categorical | One-way ANOVA | |||
| ≥2 | Any type of data | Multiple regression | ||
| Categorical | 1 | Continuous | Logistic regression | |
| Categorical | Pearson Chi-square or likelihood ratio | |||
| ≥2 | Any type of data | Multiple logistic regression | ||
| Rare | Any number | Any type | Poisson model | |
| D. Degree of association between variables | ||||
| Parametric method | Non-parametric | |||
| Pearson correlation | Spearman rank correlation | |||
| coefficient | Coefficient | |||
| D. Analysis of survival data/Time to event analysis | ||||
| One sample population | Kaplan–Meier test | |||
| Two sampling populations | One feature/categorical variable | Logrank test | ||
| Two sampling populations | Two features/quantitative variable | Cox's proportional hazards model, regression analysis | ||
Properties and differences between Bayes’ factor and p-value[16,19]
| Effect size | No | Yes |
| Consider alternative hypothesis | No | Yes |
| Data | Observed + hypothetical | Only observed data |
| Computation | Easy | Complex |
| Interval estimation | Confidence interval | Credible interval |
| Intention of the researcher (result affected by stopping or measurement criteria) | Value affected | Not affected |
Common effect size indices[26–28]
| Between groups | |||
| Cohen's d | Widely used in meta-analysis | Small/trivial 0.2 | It is useful in deciding sample size based on required effect size/power of the study. |
| Uses mean value and standard deviation of both groups. | |||
| Odds ratio (OR) | Ratio of 2 odds | Small 1.5 | For binary outcome. |
| In case-control study effect size will be shown by OR | Medium 2 | RR/OR of 1 means the risk is comparable in both groups. | |
| Relative risk (RR) | Ratio of 2 probabilities | Small 2 | |
| Number needed to treat (NNT) | It is reciprocal to absolute risk reduction (ARR). | NNT can be used for binary outcome. | |
| It is the number of subjects expect to treat with intervention/drug A to have one more success compared to that of intervention/drug B. | Does not consider magnitude of baseline mortality rate | ||
| It should be interpreted with its comparison arm and depending on context. | |||
| NNT again labelled as NNT-B or NNT-H based on benefit or harm done by intervention | |||
| Measure of association | |||
| Pearson's r correlation | Measures linear correlation between two variables | Small ± 0.2 | Used for strength of association between 2 variables analysis |