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# Intrasubject CV

This calculator offers two models for testing hypotheses that compare CV between two treatments, denoted $$T$$ and $$R$$: a simple random effects model, described by Quan and Shih, and a conditional random effects model, described by Chow and Tse. The latter should be used in the case where the variability increases with the mean value.

## Power Calculation Parameters

To input multiple values, seperate them by a comma.

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## Power Calculation Explanation

Solve For
The unknown you are interested in solving for.
N
The sample size used to test the hypothesis.
Alpha
The $$\alpha$$ (Type I error rate) level of the hypothesis test.
Power
The power (1 - Type II error rate) of the hypothesis test.
Replications
The number of replications in the study ($$m$$)
$$\sigma_T$$
The standard deviation of the test treatment, $$T$$. This is used in conditional random effects models.
$$\sigma_R$$
The standard deviation of the reference treatment, $$R$$. This is used in conditional random effects models.
CV (T)
The CV of the test treatment, $$T$$
CV (T)
The CV of the reference treatment, $$R$$
Margin
The margin is a value the effect size needs to exceed to be meaningful. For hypotheses of equivalence, the margin must be greater than 0, or the calculation will not be solvable. For one sided tests, a margin is less than 0 implies a non-inferiority hypothesis. Otherwise, a superiority hypothesis is implied. Read More
Hypothesis
There are three types of hypotheses that can be tested: two-sided, one-sided and equivalence. Tests of equivalence must include a margin if the unknown and null means are equal. Read More

## Calculation Results

No calculation has been generated yet.

N Replications Alpha Power $$\sigma_T$$ $$\sigma_R$$ CV (T) CV (R) Margin
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