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Sample Size & Power Calculations
Calculate for a Variety of frequentist and Bayesian Design
Adaptive Design
Design and Analyze a Wide Range of Adaptive Designs
Milestone Prediction
Predict Interim Analysis Timing or Study Length
Randomization Lists
Generate and Save Lists for your Trial Design
Group Sequential and Promising Zone Designs
Calculate Boundaries & Find Sample Size. Evaluate Interim Data & Re-estimate Sample Size
Sample Size for Bayesian Statistics
Probability of Success (Assurance), Credible Intervals, Bayes Factors and more
Early Stage and Complex Designs
Sample size & operating characteristics for Phase I, II & Seamless Designs (MAMS)
Sample Size & Power Calculations
Calculate for a Variety of frequentist and Bayesian Design
Adaptive Design
Design and Analyze a Wide Range of Adaptive Designs
Milestone Prediction
Predict Interim Analysis Timing or Study Length
Randomization Lists
Generate and Save Lists for your Trial Design
Group Sequential and Promising Zone Designs
Calculate Boundaries & Find Sample Size. Evaluate Interim Data & Re-estimate Sample Size
Sample Size for Bayesian Statistics
Probability of Success (Assurance), Credible Intervals, Bayes Factors and more
Early Stage and Complex Designs
Sample size & operating characteristics for Phase I, II & Seamless Designs (MAMS)
Objective: The immunopathogenesis of type 1 diabetes mellitus is associated with T-cell autoimmunity. To be fully active, immune T cells need a co-stimulatory signal in addition to the main antigen-driven signal. Abatacept modulates co-stimulation and prevents full T-cell activation. We evaluated the effect of abatacept in recent-onset type 1 diabetes.
Year: 2011
Source: The Lancet
Link: http://www.sciencedirect.com/science/article/pii/S0140673611608866
Clinical Area: Cardiology
Sample Size Section in Paper/Protocol: |
“Among baseline subjects, the mean log(c-peptide + 1) values are 0.248 with RMSE =0.179. The corresponding geometric-like mean C-peptide value is 0.282 pmol/mL obtained using the inverse transformation exp(0.248) – 1. Using standard equations it was determined that a sample size of 108 subjects randomized to active treatment versus placebo in a 2:1 ratio would provide power of 85% to detect a 50% increase in the geometric-like mean C-peptide with the active treatment related to the placebo group using a test at the 0.05 level (one-sided), with 10% loss to follow-up. Interim analysis for endpoint treatment effect was done and reported to the data and safety monitoring board once in accordance to the method of Lan and DeMets with O'Brien-Fleming boundaries.” |
Summary of Necessary Parameter Estimates for Sample Size Calculation:
Parameter | Value |
Significance Level | 0.05 |
Expected Placebo Mean | 0.248 |
Expected Treatment Mean | 0.353 |
Common Standard Deviation (RMSE) | 0.179 |
Power | 85% |
Number of Interim Analyses | 1 |
Dropout | 10% |
Step 1:
Select the Group Sequential Test of Two Mean Table from the Select Test Design & Goal window.
This can be done using the radio buttons or alternatively, you can use the search bar at the end of the Select Test Design & Goal window.
Step 2:
Enter the values for sample size calculation taken from the study design statement.
Setting the “Number of looks” row to 2 specifies one interim analysis and one endpoint analysis.
The O’Brien Fleming boundaries will be selected by default. No futility analysis was included in this study.
Set the standard deviation in both groups to the same value to indicate a common variances solution.
Step 3:
Click Run to solve for sample size
The analysis gives a sample size of 32 and 64 giving 82.4% power. The sample sizes adjusted for dropout were 36 and 72 (sample sizes divided by 0.9). This gives the total sample size of 108 given in the study design. |
Step 4:
Once the calculation is completed, nQuery Advanced provides an output statement summarizing the results. It States:
Output Statement: |
Sample sizes of 32 in group 1 and 64 in group 2 are required to achieve 85.41% power to detect a difference in means of -0.105 (the difference between group 1 mean, μ1, of 0.248 and group 2 mean, μ2, of 0.353) assuming that the standard deviation in group 1 is 0.179 and in group 2 is 0.179 using a one-sided z-test with 5% significance level. These results assume that the group sequential design has 1 interim sequential tests (2 total interim looks including final analysis) and the O'Brien-Fleming spending function is used to determine the efficacy test boundary. The drift parameter for this design equals 2.709. The drift parameter defines the increase in sample size needed over a fixed term design and equals square root of the maximum information level by the difference. |
Step 5:
nQuery Advanced also provides graphs and the details of the interim analysis.
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