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Relative Risk Reduction Calculator

Relative Risk Reduction Formula:

\[ RRR = \frac{(CER - EER)}{CER} \times 100\% \]

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1. What is Relative Risk Reduction?

Relative Risk Reduction (RRR) measures the proportional reduction in risk between control and experimental groups in clinical trials. It expresses how much the risk of an event decreases in the treatment group compared to the control group.

2. How Does the Calculator Work?

The calculator uses the Relative Risk Reduction formula:

\[ RRR = \frac{(CER - EER)}{CER} \times 100\% \]

Where:

Explanation: RRR shows the percentage reduction in risk achieved by the intervention compared to the control. A higher RRR indicates greater treatment effectiveness.

3. Importance of RRR Calculation

Details: RRR is crucial in evidence-based medicine for evaluating treatment efficacy, making clinical decisions, and comparing different interventions. It helps healthcare providers understand the relative benefit of treatments.

4. Using the Calculator

Tips: Enter both Control Event Rate and Experimental Event Rate as proportions (values between 0 and 1). For example, if 20% of control group had the event, enter 0.20.

5. Frequently Asked Questions (FAQ)

Q1: What's the difference between RRR and ARR?
A: RRR shows proportional reduction, while Absolute Risk Reduction (ARR) shows the actual difference in risk. RRR often appears larger than ARR for the same data.

Q2: When is RRR most useful?
A: RRR is particularly useful when baseline risks are low, as it emphasizes the relative benefit of treatment more clearly than absolute measures.

Q3: Can RRR be negative?
A: Yes, negative RRR indicates the experimental treatment increased risk compared to control (harm rather than benefit).

Q4: What are typical RRR values in clinical trials?
A: RRR values vary widely by intervention and condition. Values of 20-50% are common for effective treatments, while values above 50% are considered very effective.

Q5: What are limitations of RRR?
A: RRR can be misleading when baseline risks are very different. It's important to consider both RRR and baseline risk to understand clinical significance.

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