Multiple Comparison Procedures Based On Gaps

Cover Multiple Comparison Procedures Based On Gaps
Multiple Comparison Procedures Based On Gaps
Roy E Welsch
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91 4. 51 . 05 . 06 . 05 . 06 . 07 . 42 - 15 - TABLE 3 El ERROR RATES FOR UNEQUAL MEANS Set 2 3 »+ 5 6 7 8 Procedure Hsir GAPA GAPfe wi^- SNK LSD 2. 43 2. 90 2. 70 2. 75 2. 93 15. 45 2. 53 3. 58 3. 23 3. 53 4. 18 15. 55 2. 73 4. 53 4. 23 4. 35 7. 20 17. 70 2. 63 5. 08 5. 08 5. 05 9. 48 16. 20 2. 33 4. 15 4. 15 4. 18 9. 28 16. 23 1. 13 2. 30 2. 20 2. 13 4. 08 9. 50 1. 18 3. 00 3. 00 2. 90 7. 65 9. 08 Approximate standard error is . 4 - 16 - The results are listed in Table 4 for various values of ...&.. /o where 6.. Is the true difference between y- and y. (|y. -y. |) and a is the population standard deviation, which we took to be 1, These results are based only on configurations 2 through 6 in Table 1.
As we expected GAPA dominates GAPB. All of our proposed tests improved upon the HSD with Q\PA the winner. Clearly WNKA is not far behind, and since it requires somewhc'it ecisier to compute tables (see Ajipendix A) we cannot CCTnp], etely set it aside (as we thought we might before running the simulation).


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