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Absolute Risk Difference Calculator

Absolute Risk Difference Formula:

\[ ARD = CER - EER \]

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fraction

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1. What is Absolute Risk Difference?

Absolute Risk Difference (ARD) is a measure of the difference in risk between two groups - typically a control group and an experimental group. It represents the absolute change in risk resulting from an intervention or exposure.

2. How Does the Calculator Work?

The calculator uses the Absolute Risk Difference formula:

\[ ARD = CER - EER \]

Where:

Explanation: The formula calculates the absolute difference in event rates between the control and experimental groups, providing a direct measure of treatment effect.

3. Importance of ARD Calculation

Details: ARD is crucial in clinical research and epidemiology for understanding the absolute benefit or harm of interventions. It helps in clinical decision-making and risk-benefit analysis.

4. Using the Calculator

Tips: Enter both Control Event Rate (CER) and Experimental Event Rate (EER) as fractions between 0 and 1. For example, 15% should be entered as 0.15.

5. Frequently Asked Questions (FAQ)

Q1: What does a positive ARD value indicate?
A: A positive ARD indicates that the control group has a higher event rate than the experimental group, suggesting the intervention may be beneficial.

Q2: What does a negative ARD value indicate?
A: A negative ARD indicates that the experimental group has a higher event rate than the control group, suggesting potential harm from the intervention.

Q3: How is ARD different from Relative Risk?
A: ARD provides the absolute difference in risk, while Relative Risk provides the ratio of risks. ARD is often more clinically meaningful for decision-making.

Q4: When should ARD be used?
A: ARD is particularly useful when the baseline risk is high and absolute benefits or harms need to be communicated clearly to patients and clinicians.

Q5: What are the limitations of ARD?
A: ARD doesn't account for the magnitude of baseline risk and may be less informative when comparing interventions across different populations with varying baseline risks.

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