26 research outputs found
Density functions for a non-diseased group (a standard normal distribution) and a diseased group when the data is generated from two normal distributions as in Table 1.
<p>Density functions for a non-diseased group (a standard normal distribution) and a diseased group when the data is generated from two normal distributions as in <a href="http://www.plosone.org/article/info:doi/10.1371/journal.pone.0127272#pone.0127272.t001" target="_blank">Table 1</a>.</p
Actual family-wise error rates of the proposed exact approach and the existing asymptotic approach based on the adjusted residual at the nominal level of 0.05.
<p>Actual family-wise error rates of the proposed exact approach and the existing asymptotic approach based on the adjusted residual at the nominal level of 0.05.</p
Data from the malignant melanoma example for testing independence between tumor type and tumor site.
<p>Data from the malignant melanoma example for testing independence between tumor type and tumor site.</p
P-value calculation for each cell of data from the malignant melanoma example.
<p>The calculated p-value for each cell is compared to the multiple comparison correction method by Simes [<a href="http://www.plosone.org/article/info:doi/10.1371/journal.pone.0188709#pone.0188709.ref018" target="_blank">18</a>]. The cells with significant p-values are bold.</p
Reorganized data for testing the independence from the <i>ij</i>-th cell.
<p>Reorganized data for testing the independence from the <i>ij</i>-th cell.</p
Awareness of zebra mussels of boaters from Lake Mead National Recreation Area, Nevada, USA.
<p>Awareness of zebra mussels of boaters from Lake Mead National Recreation Area, Nevada, USA.</p
Type I rate error plots for the asymptotic, C, M, C+M, and E+M approach with Nβ=β30.
<p>Type I rate error plots for the asymptotic, C, M, C+M, and E+M approach with Nβ=β30.</p
P-value calculation for each cell of data from the survey for the awareness of zebra mussels.
<p>The calculated p-value for each cell is compared to the multiple comparison correction method by Simes [<a href="http://www.plosone.org/article/info:doi/10.1371/journal.pone.0188709#pone.0188709.ref018" target="_blank">18</a>]. The cells with significant p-values are bold.</p
For a 5 Γ 5 contingency table, frequency (Freq) and proportion (Prop) of simulated data having at least one cell is significant based on either <i>T</i><sub><i>AdjR</i></sub> or exact p-value, from a total of 2 million simulations.
<p>Ξ<sub><i>Asy</i></sub> and Ξ<sub><i>Exact</i></sub> are the number of cells with significant p-values by using the asymptotic approach and the exact approach, respectively.</p
Power comparison between the four exact testing procedures for Nβ=β20, 30, 50, 80, and 100 from row 1 to row 5, respectively.
<p>Power comparison between the four exact testing procedures for Nβ=β20, 30, 50, 80, and 100 from row 1 to row 5, respectively.</p