Time Started: 2003-2-27 23:14:24.2 ================================================================================ Nonparametric Statistics Toolbox for Matlab by Erik Erhardt Note: All p-values are one-tailed (unless stated otherwise). Multiply by 2 for two-tailed test p-value. Note: 21 choose 10=352716 combinations will be performed, patience may be needed. wmwmean = 110 ================================================================================ Wilcoxon-Mann-Whitney Rank-Sum Test (Independent Samples) Results: printdataorg = 23 18 17 25 22 19 31 26 29 33 printdata2org = 21 28 32 30 41 24 35 34 27 39 36 Um stat: 21.00 , has 2799 at least as extreme, p-value: 0.007935563 Un stat: 89.00 , has 2799 at least as extreme, p-value: 0.007935563 Un stat seems to match StatXact value in S&S book, Um does not. Normal approximation with continuity correction p-value: 0.000000000 ======================================== Normal Confidence Intervals (inappropriate for nonnormal data): 0.99000 Confidence Limit on the Mean 24.30000: (19.80479,28.79521) 0.98000 Confidence Limit on the Mean 24.30000: (20.24017,28.35983) 0.97000 Confidence Limit on the Mean 24.30000: (20.51286,28.08714) 0.96000 Confidence Limit on the Mean 24.30000: (20.71590,27.88410) 0.95000 Confidence Limit on the Mean 24.30000: (20.87956,27.72044) 0.94000 Confidence Limit on the Mean 24.30000: (21.01773,27.58227) 0.93000 Confidence Limit on the Mean 24.30000: (21.13794,27.46206) 0.92000 Confidence Limit on the Mean 24.30000: (21.24479,27.35521) 0.91000 Confidence Limit on the Mean 24.30000: (21.34127,27.25873) 0.90000 Confidence Limit on the Mean 24.30000: (21.42948,27.17052) ======================================== t-distribution Confidence Intervals (inappropriate for nonnormal data): 0.99000 Confidence Limit on the Mean 24.30000: (18.62854,29.97146) 0.98000 Confidence Limit on the Mean 24.30000: (19.37616,29.22384) 0.97000 Confidence Limit on the Mean 24.30000: (19.80832,28.79168) 0.96000 Confidence Limit on the Mean 24.30000: (20.11436,28.48564) 0.95000 Confidence Limit on the Mean 24.30000: (20.35219,28.24781) 0.94000 Confidence Limit on the Mean 24.30000: (20.54727,28.05273) 0.93000 Confidence Limit on the Mean 24.30000: (20.71302,27.88698) 0.92000 Confidence Limit on the Mean 24.30000: (20.85742,27.74258) 0.91000 Confidence Limit on the Mean 24.30000: (20.98557,27.61443) 0.90000 Confidence Limit on the Mean 24.30000: (21.10094,27.49906) ================================================================================ Time elapsed: 518.73 seconds. Time Started: 2003-2-27 23:25:40.2 ================================================================================ Nonparametric Statistics Toolbox for Matlab by Erik Erhardt Note: All p-values are one-tailed (unless stated otherwise). Multiply by 2 for two-tailed test p-value. Note: 21 choose 10=352716 combinations will be performed, patience may be needed. Interrupt Error in ==> /home/erike/npar/npar_wmwrsum.m On line 74 ==> for jj=temptempind(1):kk-1; Error in ==> /home/erike/npar/npar_main.m On line 344 ==> [unstat,umstat,u1,pval1,u2,pval2,wmwnormalpval]=npar_wmwrsum(data,data2,k,k2,exact); Error in ==> /home/erike/npar/npar_data.m On line 326 ==> npar_main(method,data,data2,testmedian) >> npar_data Time Started: 2003-2-27 23:26:39.0 ================================================================================ Nonparametric Statistics Toolbox for Matlab by Erik Erhardt Note: All p-values are one-tailed (unless stated otherwise). Multiply by 2 for two-tailed test p-value. Note: 21 choose 10=352716 combinations will be performed, patience may be needed. wmwmean = 110 wmwvar = 201.6667 zval = -6.2320 normalpval1 = 2.3028e-10 normalpval2 = 1.0000 wmwnormalpval = 2.3028e-10 ================================================================================ Wilcoxon-Mann-Whitney Rank-Sum Test (Independent Samples) Results: printdataorg = 23 18 17 25 22 19 31 26 29 33 printdata2org = 21 28 32 30 41 24 35 34 27 39 36 Um stat: 21.00 , has 9999 at least as extreme, p-value: 9999.000000000 Un stat: 89.00 , has 9999 at least as extreme, p-value: 9999.000000000 Un stat seems to match StatXact value in S&S book, Um does not. Normal approximation with continuity correction p-value: 0.000000000 ======================================== Normal Confidence Intervals (inappropriate for nonnormal data): 0.99000 Confidence Limit on the Mean 24.30000: (19.80479,28.79521) 0.98000 Confidence Limit on the Mean 24.30000: (20.24017,28.35983) 0.97000 Confidence Limit on the Mean 24.30000: (20.51286,28.08714) 0.96000 Confidence Limit on the Mean 24.30000: (20.71590,27.88410) 0.95000 Confidence Limit on the Mean 24.30000: (20.87956,27.72044) 0.94000 Confidence Limit on the Mean 24.30000: (21.01773,27.58227) 0.93000 Confidence Limit on the Mean 24.30000: (21.13794,27.46206) 0.92000 Confidence Limit on the Mean 24.30000: (21.24479,27.35521) 0.91000 Confidence Limit on the Mean 24.30000: (21.34127,27.25873) 0.90000 Confidence Limit on the Mean 24.30000: (21.42948,27.17052) ======================================== t-distribution Confidence Intervals (inappropriate for nonnormal data): 0.99000 Confidence Limit on the Mean 24.30000: (18.62854,29.97146) 0.98000 Confidence Limit on the Mean 24.30000: (19.37616,29.22384) 0.97000 Confidence Limit on the Mean 24.30000: (19.80832,28.79168) 0.96000 Confidence Limit on the Mean 24.30000: (20.11436,28.48564) 0.95000 Confidence Limit on the Mean 24.30000: (20.35219,28.24781) 0.94000 Confidence Limit on the Mean 24.30000: (20.54727,28.05273) 0.93000 Confidence Limit on the Mean 24.30000: (20.71302,27.88698) 0.92000 Confidence Limit on the Mean 24.30000: (20.85742,27.74258) 0.91000 Confidence Limit on the Mean 24.30000: (20.98557,27.61443) 0.90000 Confidence Limit on the Mean 24.30000: (21.10094,27.49906) ================================================================================ Time elapsed: 0.22 seconds. Time Started: 2003-2-27 23:27:58.5 ================================================================================ Nonparametric Statistics Toolbox for Matlab by Erik Erhardt Note: All p-values are one-tailed (unless stated otherwise). Multiply by 2 for two-tailed test p-value. Note: 21 choose 10=352716 combinations will be performed, patience may be needed. wmwmean = 110 wmwvar = 201.6667 zval = -6.2320 normalpval1 = 2.3028e-10 normalpval2 = 1.0000 wmwnormalpval = 2.3028e-10 ================================================================================ Wilcoxon-Mann-Whitney Rank-Sum Test (Independent Samples) Results: printdataorg = 23 18 17 25 22 19 31 26 29 33 printdata2org = 21 28 32 30 41 24 35 34 27 39 36 Um stat: 21.00 , has 9999 at least as extreme, p-value: 9999.000000000 Un stat: 89.00 , has 9999 at least as extreme, p-value: 9999.000000000 Un stat seems to match StatXact value in S&S book, Um does not. Normal approximation with continuity correction p-value: 0.000000000 ======================================== Normal Confidence Intervals (inappropriate for nonnormal data): 0.99000 Confidence Limit on the Mean 24.30000: (19.80479,28.79521) 0.98000 Confidence Limit on the Mean 24.30000: (20.24017,28.35983) 0.97000 Confidence Limit on the Mean 24.30000: (20.51286,28.08714) 0.96000 Confidence Limit on the Mean 24.30000: (20.71590,27.88410) 0.95000 Confidence Limit on the Mean 24.30000: (20.87956,27.72044) 0.94000 Confidence Limit on the Mean 24.30000: (21.01773,27.58227) 0.93000 Confidence Limit on the Mean 24.30000: (21.13794,27.46206) 0.92000 Confidence Limit on the Mean 24.30000: (21.24479,27.35521) 0.91000 Confidence Limit on the Mean 24.30000: (21.34127,27.25873) 0.90000 Confidence Limit on the Mean 24.30000: (21.42948,27.17052) ======================================== t-distribution Confidence Intervals (inappropriate for nonnormal data): 0.99000 Confidence Limit on the Mean 24.30000: (18.62854,29.97146) 0.98000 Confidence Limit on the Mean 24.30000: (19.37616,29.22384) 0.97000 Confidence Limit on the Mean 24.30000: (19.80832,28.79168) 0.96000 Confidence Limit on the Mean 24.30000: (20.11436,28.48564) 0.95000 Confidence Limit on the Mean 24.30000: (20.35219,28.24781) 0.94000 Confidence Limit on the Mean 24.30000: (20.54727,28.05273) 0.93000 Confidence Limit on the Mean 24.30000: (20.71302,27.88698) 0.92000 Confidence Limit on the Mean 24.30000: (20.85742,27.74258) 0.91000 Confidence Limit on the Mean 24.30000: (20.98557,27.61443) 0.90000 Confidence Limit on the Mean 24.30000: (21.10094,27.49906) ================================================================================ Time elapsed: 0.24 seconds. Time Started: 2003-2-27 23:29:51.1 ================================================================================ Nonparametric Statistics Toolbox for Matlab by Erik Erhardt Note: All p-values are one-tailed (unless stated otherwise). Multiply by 2 for two-tailed test p-value. Note: 21 choose 10=352716 combinations will be performed, patience may be needed. wmwmean = 110 wmwvar = 201.6667 zval = -6.2320 normalpval1 = 2.3028e-10 normalpval2 = 1.0000 wmwnormalpval = 2.3028e-10 ================================================================================ Wilcoxon-Mann-Whitney Rank-Sum Test (Independent Samples) Results: printdataorg = 23 18 17 25 22 19 31 26 29 33 printdata2org = 21 28 32 30 41 24 35 34 27 39 36 Um stat: 21.00 , has 9999 at least as extreme, p-value: 9999.000000000 Un stat: 89.00 , has 9999 at least as extreme, p-value: 9999.000000000 Un stat seems to match StatXact value in S&S book, Um does not. Normal approximation with continuity correction p-value: 0.000000000 ======================================== Normal Confidence Intervals (inappropriate for nonnormal data): 0.99000 Confidence Limit on the Mean 24.30000: (19.80479,28.79521) 0.98000 Confidence Limit on the Mean 24.30000: (20.24017,28.35983) 0.97000 Confidence Limit on the Mean 24.30000: (20.51286,28.08714) 0.96000 Confidence Limit on the Mean 24.30000: (20.71590,27.88410) 0.95000 Confidence Limit on the Mean 24.30000: (20.87956,27.72044) 0.94000 Confidence Limit on the Mean 24.30000: (21.01773,27.58227) 0.93000 Confidence Limit on the Mean 24.30000: (21.13794,27.46206) 0.92000 Confidence Limit on the Mean 24.30000: (21.24479,27.35521) 0.91000 Confidence Limit on the Mean 24.30000: (21.34127,27.25873) 0.90000 Confidence Limit on the Mean 24.30000: (21.42948,27.17052) ======================================== t-distribution Confidence Intervals (inappropriate for nonnormal data): 0.99000 Confidence Limit on the Mean 24.30000: (18.62854,29.97146) 0.98000 Confidence Limit on the Mean 24.30000: (19.37616,29.22384) 0.97000 Confidence Limit on the Mean 24.30000: (19.80832,28.79168) 0.96000 Confidence Limit on the Mean 24.30000: (20.11436,28.48564) 0.95000 Confidence Limit on the Mean 24.30000: (20.35219,28.24781) 0.94000 Confidence Limit on the Mean 24.30000: (20.54727,28.05273) 0.93000 Confidence Limit on the Mean 24.30000: (20.71302,27.88698) 0.92000 Confidence Limit on the Mean 24.30000: (20.85742,27.74258) 0.91000 Confidence Limit on the Mean 24.30000: (20.98557,27.61443) 0.90000 Confidence Limit on the Mean 24.30000: (21.10094,27.49906) ================================================================================ Time elapsed: 0.22 seconds. Time Started: 2003-2-27 23:30:35.7 ================================================================================ Nonparametric Statistics Toolbox for Matlab by Erik Erhardt Note: All p-values are one-tailed (unless stated otherwise). Multiply by 2 for two-tailed test p-value. Note: 21 choose 10=352716 combinations will be performed, patience may be needed. wmwmean = 110 wmwvar = 201.6667 zval = -6.2320 normalpval1 = 2.3028e-10 normalpval2 = 1.0000 wmwnormalpval = 2.3028e-10 ================================================================================ Wilcoxon-Mann-Whitney Rank-Sum Test (Independent Samples) Results: printdataorg = 23 18 17 25 22 19 31 26 29 33 printdata2org = 21 28 32 30 41 24 35 34 27 39 36 Um stat: 21.00 , has 9999 at least as extreme, p-value: 9999.000000000 Un stat: 89.00 , has 9999 at least as extreme, p-value: 9999.000000000 Un stat seems to match StatXact value in S&S book, Um does not. Normal approximation with continuity correction p-value: 0.000000000 ======================================== Normal Confidence Intervals (inappropriate for nonnormal data): 0.99000 Confidence Limit on the Mean 24.30000: (19.80479,28.79521) 0.98000 Confidence Limit on the Mean 24.30000: (20.24017,28.35983) 0.97000 Confidence Limit on the Mean 24.30000: (20.51286,28.08714) 0.96000 Confidence Limit on the Mean 24.30000: (20.71590,27.88410) 0.95000 Confidence Limit on the Mean 24.30000: (20.87956,27.72044) 0.94000 Confidence Limit on the Mean 24.30000: (21.01773,27.58227) 0.93000 Confidence Limit on the Mean 24.30000: (21.13794,27.46206) 0.92000 Confidence Limit on the Mean 24.30000: (21.24479,27.35521) 0.91000 Confidence Limit on the Mean 24.30000: (21.34127,27.25873) 0.90000 Confidence Limit on the Mean 24.30000: (21.42948,27.17052) ======================================== t-distribution Confidence Intervals (inappropriate for nonnormal data): 0.99000 Confidence Limit on the Mean 24.30000: (18.62854,29.97146) 0.98000 Confidence Limit on the Mean 24.30000: (19.37616,29.22384) 0.97000 Confidence Limit on the Mean 24.30000: (19.80832,28.79168) 0.96000 Confidence Limit on the Mean 24.30000: (20.11436,28.48564) 0.95000 Confidence Limit on the Mean 24.30000: (20.35219,28.24781) 0.94000 Confidence Limit on the Mean 24.30000: (20.54727,28.05273) 0.93000 Confidence Limit on the Mean 24.30000: (20.71302,27.88698) 0.92000 Confidence Limit on the Mean 24.30000: (20.85742,27.74258) 0.91000 Confidence Limit on the Mean 24.30000: (20.98557,27.61443) 0.90000 Confidence Limit on the Mean 24.30000: (21.10094,27.49906) ================================================================================ Time elapsed: 0.19 seconds. Time Started: 2003-3-4 13:39:50.4 ================================================================================ Nonparametric Statistics Toolbox for Matlab by Erik Erhardt Note: All p-values are one-tailed (unless stated otherwise). Multiply by 2 for two-tailed test p-value. Note: 15 choose 7=6435 combinations will be performed, patience may be needed. unstat = 49 umstat = 7 Interrupt Error in ==> /home/erike/npar/npar_wmwrsum.m On line 78 ==> temptemp(jj)=temptemp(jj+1); Error in ==> /home/erike/npar/npar_main.m On line 344 ==> [unstat,umstat,u1,pval1,u2,pval2,wmwnormalpval]=npar_wmwrsum(data,data2,k,k2,exact); Error in ==> /home/erike/npar/npar_data.m On line 326 ==> npar_main(method,data,data2,testmedian) exit Time Started: 2003-3-4 13:41:6.5 ================================================================================ Nonparametric Statistics Toolbox for Matlab by Erik Erhardt Note: All p-values are one-tailed (unless stated otherwise). Multiply by 2 for two-tailed test p-value. Note: 15 choose 7=6435 combinations will be performed, patience may be needed. unstat = 49 umstat = 7 ================================================================================ Wilcoxon-Mann-Whitney Rank-Sum Test (Independent Samples) Results: printdataorg = 204 218 197 183 227 233 191 printdata2org = 243 228 261 202 343 242 220 239 Um stat: 7.00 , has 45 at least as extreme, p-value: 0.006993007 Un stat: 49.00 , has 45 at least as extreme, p-value: 0.006993007 Un stat seems to match StatXact value in S&S book, Um does not. Normal approximation with continuity correction p-value: 0.008836138 ======================================== Normal Confidence Intervals (inappropriate for nonnormal data): 0.99000 Confidence Limit on the Mean 207.57143: (189.20334,225.93952) 0.98000 Confidence Limit on the Mean 207.57143: (190.98238,224.16048) 0.97000 Confidence Limit on the Mean 207.57143: (192.09664,223.04622) 0.96000 Confidence Limit on the Mean 207.57143: (192.92626,222.21659) 0.95000 Confidence Limit on the Mean 207.57143: (193.59504,221.54782) 0.94000 Confidence Limit on the Mean 207.57143: (194.15960,220.98326) 0.93000 Confidence Limit on the Mean 207.57143: (194.65080,220.49206) 0.92000 Confidence Limit on the Mean 207.57143: (195.08739,220.05547) 0.91000 Confidence Limit on the Mean 207.57143: (195.48165,219.66121) 0.90000 Confidence Limit on the Mean 207.57143: (195.84207,219.30079) ======================================== t-distribution Confidence Intervals (inappropriate for nonnormal data): 0.99000 Confidence Limit on the Mean 207.57143: (181.13397,234.00888) 0.98000 Confidence Limit on the Mean 207.57143: (185.16124,229.98162) 0.97000 Confidence Limit on the Mean 207.57143: (187.39851,227.74435) 0.96000 Confidence Limit on the Mean 207.57143: (188.94368,226.19917) 0.95000 Confidence Limit on the Mean 207.57143: (190.12264,225.02022) 0.94000 Confidence Limit on the Mean 207.57143: (191.07568,224.06718) 0.93000 Confidence Limit on the Mean 207.57143: (191.87580,223.26705) 0.92000 Confidence Limit on the Mean 207.57143: (192.56574,222.57711) 0.91000 Confidence Limit on the Mean 207.57143: (193.17262,221.97023) 0.90000 Confidence Limit on the Mean 207.57143: (193.71472,221.42814) ================================================================================ Time elapsed: 5.85 seconds. Time Started: 2003-3-4 13:42:12.8 ================================================================================ Nonparametric Statistics Toolbox for Matlab by Erik Erhardt Note: All p-values are one-tailed (unless stated otherwise). Multiply by 2 for two-tailed test p-value. Note: 2^10=1024 combinations will be performed, patience may be needed. ================================================================================ Wilcoxon Signed-Rank Test Results: printdatadiff = -0.8000 -0.2000 0.1000 0.3000 -1.1000 -0.5000 0.4000 -1.2000 -0.9000 -0.5000 printdata = 1.0000 -2.0000 3.0000 4.0000 -5.5000 -5.5000 -7.0000 -8.0000 -9.0000 -10.0000 Median 0.00 n=10 Order stat: 1004 , S-: 47 , p-value: 0.980468750 Order stat: 23 , S+: 8 , p-value: 0.022460938 Normal approximation with continuity correction p-value: 0.026316606 ======================================== Wilcoxon Signed-Rank Confidence Intervals using Walsh averages: 0.99609 Confidence Limit on the Median -0.45000 (index 1): (-1.20000,0.40000) 0.99414 Confidence Limit on the Median -0.45000 (index 2): (-1.15000,0.35000) 0.99219 Confidence Limit on the Median -0.45000 (index 3): (-1.10000,0.30000) 0.98828 Confidence Limit on the Median -0.45000 (index 4): (-1.05000,0.25000) 0.98438 Confidence Limit on the Median -0.45000 (index 5): (-1.00000,0.20000) 0.97656 Confidence Limit on the Median -0.45000 (index 6): (-1.00000,0.10000) 0.96875 Confidence Limit on the Median -0.45000 (index 7): (-0.95000,0.10000) 0.95898 Confidence Limit on the Median -0.45000 (index 8): (-0.90000,0.05000) 0.94531 Confidence Limit on the Median -0.45000 (index 9): (-0.85000,-0.05000) 0.92969 Confidence Limit on the Median -0.45000 (index 10): (-0.85000,-0.05000) 0.91016 Confidence Limit on the Median -0.45000 (index 11): (-0.85000,-0.05000) 0.88867 Confidence Limit on the Median -0.45000 (index 12): (-0.80000,-0.10000) 0.86133 Confidence Limit on the Median -0.45000 (index 13): (-0.80000,-0.10000) ======================================== Normal Confidence Intervals (inappropriate for nonnormal data): 0.99000 Confidence Limit on the Mean -0.44000: (-0.90745,0.02745) 0.98000 Confidence Limit on the Mean -0.44000: (-0.86217,-0.01783) 0.97000 Confidence Limit on the Mean -0.44000: (-0.83382,-0.04618) 0.96000 Confidence Limit on the Mean -0.44000: (-0.81270,-0.06730) 0.95000 Confidence Limit on the Mean -0.44000: (-0.79569,-0.08431) 0.94000 Confidence Limit on the Mean -0.44000: (-0.78132,-0.09868) 0.93000 Confidence Limit on the Mean -0.44000: (-0.76882,-0.11118) 0.92000 Confidence Limit on the Mean -0.44000: (-0.75771,-0.12229) 0.91000 Confidence Limit on the Mean -0.44000: (-0.74767,-0.13233) 0.90000 Confidence Limit on the Mean -0.44000: (-0.73850,-0.14150) ======================================== t-distribution Confidence Intervals (inappropriate for nonnormal data): 0.99000 Confidence Limit on the Mean -0.44000: (-1.02977,0.14977) 0.98000 Confidence Limit on the Mean -0.44000: (-0.95202,0.07202) 0.97000 Confidence Limit on the Mean -0.44000: (-0.90708,0.02708) 0.96000 Confidence Limit on the Mean -0.44000: (-0.87526,-0.00474) 0.95000 Confidence Limit on the Mean -0.44000: (-0.85053,-0.02947) 0.94000 Confidence Limit on the Mean -0.44000: (-0.83024,-0.04976) 0.93000 Confidence Limit on the Mean -0.44000: (-0.81300,-0.06700) 0.92000 Confidence Limit on the Mean -0.44000: (-0.79799,-0.08201) 0.91000 Confidence Limit on the Mean -0.44000: (-0.78466,-0.09534) 0.90000 Confidence Limit on the Mean -0.44000: (-0.77266,-0.10734) ================================================================================ Time elapsed: 0.65 seconds. Time Started: 2003-3-4 13:44:34.3 ================================================================================ Nonparametric Statistics Toolbox for Matlab by Erik Erhardt Note: All p-values are one-tailed (unless stated otherwise). Multiply by 2 for two-tailed test p-value. Note: 2^15=32768 combinations will be performed, patience may be needed. ================================================================================ Wilcoxon Signed-Rank Test Results: printdatadiff = Columns 1 through 10 2.0000 -6.7000 -1.8000 -1.0000 4.0000 1.5000 5.0000 3.2000 5.5000 1.7000 Columns 11 through 15 4.4000 -0.1000 0.6000 -3.4000 -1.0000 printdata = Columns 1 through 10 -1.0000 2.0000 -3.5000 -3.5000 5.0000 6.0000 -7.0000 8.0000 9.0000 -10.0000 Columns 11 through 15 11.0000 12.0000 13.0000 14.0000 -15.0000 Median 0.00 n=15 Order stat: 4433 , S-: 40 , p-value: 0.135284424 Order stat: 28535 , S+: 80 , p-value: 0.870819092 Normal approximation with continuity correction p-value: 0.133985129 ======================================== Wilcoxon Signed-Rank Confidence Intervals using Walsh averages: 0.99988 Confidence Limit on the Median 1.10000 (index 1): (-6.70000,5.50000) 0.99982 Confidence Limit on the Median 1.10000 (index 2): (-5.05000,5.25000) 0.99976 Confidence Limit on the Median 1.10000 (index 3): (-4.25000,5.00000) 0.99957 Confidence Limit on the Median 1.10000 (index 4): (-3.85000,4.95000) 0.99945 Confidence Limit on the Median 1.10000 (index 5): (-3.85000,4.75000) 0.99927 Confidence Limit on the Median 1.10000 (index 6): (-3.40000,4.70000) 0.99902 Confidence Limit on the Median 1.10000 (index 7): (-3.40000,4.50000) 0.99878 Confidence Limit on the Median 1.10000 (index 8): (-3.05000,4.40000) 0.99835 Confidence Limit on the Median 1.10000 (index 9): (-2.60000,4.35000) 0.99780 Confidence Limit on the Median 1.10000 (index 10): (-2.60000,4.20000) 0.99713 Confidence Limit on the Median 1.10000 (index 11): (-2.50000,4.10000) 0.99634 Confidence Limit on the Median 1.10000 (index 12): (-2.35000,4.00000) 0.99542 Confidence Limit on the Median 1.10000 (index 13): (-2.20000,3.80000) 0.99432 Confidence Limit on the Median 1.10000 (index 14): (-2.20000,3.75000) 0.99292 Confidence Limit on the Median 1.10000 (index 15): (-1.80000,3.60000) 0.99121 Confidence Limit on the Median 1.10000 (index 16): (-1.75000,3.60000) 0.98920 Confidence Limit on the Median 1.10000 (index 17): (-1.75000,3.50000) 0.98688 Confidence Limit on the Median 1.10000 (index 18): (-1.40000,3.50000) 0.98413 Confidence Limit on the Median 1.10000 (index 19): (-1.40000,3.35000) 0.98108 Confidence Limit on the Median 1.10000 (index 20): (-1.40000,3.25000) 0.97754 Confidence Limit on the Median 1.10000 (index 21): (-1.35000,3.20000) 0.97339 Confidence Limit on the Median 1.10000 (index 22): (-1.15000,3.20000) 0.96869 Confidence Limit on the Median 1.10000 (index 23): (-1.00000,3.05000) 0.96326 Confidence Limit on the Median 1.10000 (index 24): (-1.00000,3.05000) 0.95709 Confidence Limit on the Median 1.10000 (index 25): (-1.00000,3.00000) 0.95026 Confidence Limit on the Median 1.10000 (index 26): (-0.95000,2.95000) 0.94263 Confidence Limit on the Median 1.10000 (index 27): (-0.95000,2.85000) 0.93408 Confidence Limit on the Median 1.10000 (index 28): (-0.85000,2.80000) 0.92462 Confidence Limit on the Median 1.10000 (index 29): (-0.85000,2.75000) 0.91406 Confidence Limit on the Median 1.10000 (index 30): (-0.70000,2.70000) 0.90240 Confidence Limit on the Median 1.10000 (index 31): (-0.60000,2.60000) 0.88971 Confidence Limit on the Median 1.10000 (index 32): (-0.60000,2.50000) 0.87585 Confidence Limit on the Median 1.10000 (index 33): (-0.55000,2.45000) 0.86072 Confidence Limit on the Median 1.10000 (index 34): (-0.55000,2.45000) ======================================== Normal Confidence Intervals (inappropriate for nonnormal data): 0.99000 Confidence Limit on the Mean 0.92667: (-1.31586,3.16919) 0.98000 Confidence Limit on the Mean 0.92667: (-1.09866,2.95199) 0.97000 Confidence Limit on the Mean 0.92667: (-0.96262,2.81595) 0.96000 Confidence Limit on the Mean 0.92667: (-0.86133,2.71467) 0.95000 Confidence Limit on the Mean 0.92667: (-0.77968,2.63302) 0.94000 Confidence Limit on the Mean 0.92667: (-0.71076,2.56409) 0.93000 Confidence Limit on the Mean 0.92667: (-0.65079,2.50412) 0.92000 Confidence Limit on the Mean 0.92667: (-0.59749,2.45082) 0.91000 Confidence Limit on the Mean 0.92667: (-0.54935,2.40268) 0.90000 Confidence Limit on the Mean 0.92667: (-0.50535,2.35868) ======================================== t-distribution Confidence Intervals (inappropriate for nonnormal data): 0.99000 Confidence Limit on the Mean 0.92667: (-1.66498,3.51831) 0.98000 Confidence Limit on the Mean 0.92667: (-1.35823,3.21156) 0.97000 Confidence Limit on the Mean 0.92667: (-1.17575,3.02908) 0.96000 Confidence Limit on the Mean 0.92667: (-1.04419,2.89752) 0.95000 Confidence Limit on the Mean 0.92667: (-0.94059,2.79392) 0.94000 Confidence Limit on the Mean 0.92667: (-0.85473,2.70807) 0.93000 Confidence Limit on the Mean 0.92667: (-0.78116,2.63449) 0.92000 Confidence Limit on the Mean 0.92667: (-0.71659,2.56993) 0.91000 Confidence Limit on the Mean 0.92667: (-0.65893,2.51227) 0.90000 Confidence Limit on the Mean 0.92667: (-0.60673,2.46007) ================================================================================ Time elapsed: 11.45 seconds. Time Started: 2003-3-6 19:16:44.5 ================================================================================ Nonparametric Statistics Toolbox for Matlab by Erik Erhardt Note: All p-values are one-tailed (unless stated otherwise). Multiply by 2 for two-tailed test p-value. ================================================================================ Sign Test Results: printdataorg = 1 0 0 1 1 1 1 1 1 1 0 1 1 1 0 1 1 printsign = -1 -1 -1 -1 1 1 1 1 1 1 1 1 1 1 1 1 1 Median 0.50 n=17 Number of signs: 4 , p-value: 0.024520874 Normal approximation with continuity correction p-value: 0.026172532 ======================================== Sign Confidence Intervals: 0.99998 Confidence Limit on the Median 1.00000 (index 1): (0.00000,1.00000) 0.99973 Confidence Limit on the Median 1.00000 (index 2): (0.00000,1.00000) 0.99765 Confidence Limit on the Median 1.00000 (index 3): (0.00000,1.00000) 0.98727 Confidence Limit on the Median 1.00000 (index 4): (0.00000,1.00000) 0.95096 Confidence Limit on the Median 1.00000 (index 5): (1.00000,1.00000) 0.85654 Confidence Limit on the Median 1.00000 (index 6): (1.00000,1.00000) 0.66769 Confidence Limit on the Median 1.00000 (index 7): (1.00000,1.00000) 0.37094 Confidence Limit on the Median 1.00000 (index 8): (1.00000,1.00000) ======================================== Normal Confidence Intervals (inappropriate for nonnormal data): 0.99000 Confidence Limit on the Mean 0.76471: (0.49155,1.03786) 0.98000 Confidence Limit on the Mean 0.76471: (0.51801,1.01140) 0.97000 Confidence Limit on the Mean 0.76471: (0.53458,0.99483) 0.96000 Confidence Limit on the Mean 0.76471: (0.54691,0.98250) 0.95000 Confidence Limit on the Mean 0.76471: (0.55686,0.97255) 0.94000 Confidence Limit on the Mean 0.76471: (0.56526,0.96416) 0.93000 Confidence Limit on the Mean 0.76471: (0.57256,0.95685) 0.92000 Confidence Limit on the Mean 0.76471: (0.57905,0.95036) 0.91000 Confidence Limit on the Mean 0.76471: (0.58492,0.94450) 0.90000 Confidence Limit on the Mean 0.76471: (0.59028,0.93914) ======================================== t-distribution Confidence Intervals (inappropriate for nonnormal data): 0.99000 Confidence Limit on the Mean 0.76471: (0.45497,1.07444) 0.98000 Confidence Limit on the Mean 0.76471: (0.49074,1.03867) 0.97000 Confidence Limit on the Mean 0.76471: (0.51215,1.01726) 0.96000 Confidence Limit on the Mean 0.76471: (0.52766,1.00176) 0.95000 Confidence Limit on the Mean 0.76471: (0.53990,0.98951) 0.94000 Confidence Limit on the Mean 0.76471: (0.55007,0.97934) 0.93000 Confidence Limit on the Mean 0.76471: (0.55880,0.97061) 0.92000 Confidence Limit on the Mean 0.76471: (0.56648,0.96293) 0.91000 Confidence Limit on the Mean 0.76471: (0.57334,0.95607) 0.90000 Confidence Limit on the Mean 0.76471: (0.57956,0.94985) ================================================================================ Time elapsed: 0.81 seconds. Time Started: 2003-3-6 19:41:33.0 ================================================================================ Nonparametric Statistics Toolbox for Matlab by Erik Erhardt Note: All p-values are one-tailed (unless stated otherwise). Multiply by 2 for two-tailed test p-value. Note: 2^9=512 combinations will be performed, patience may be needed. ================================================================================ Wilcoxon Signed-Rank Test Results: printdatadiff = -25 2 14 -8 3 -47 -50 -82 -24 printdata = 1 2 -3 4 -5 -6 -7 -8 -9 Median 0.00 n=9 Order stat: 498 , S-: 38 , p-value: 0.972656250 Order stat: 19 , S+: 7 , p-value: 0.037109375 Normal approximation with continuity correction p-value: 0.037780284 ======================================== Wilcoxon Signed-Rank Confidence Intervals using Walsh averages: 0.99219 Confidence Limit on the Median -23.50000 (index 1): (-82.00000,14.00000) 0.98828 Confidence Limit on the Median -23.50000 (index 2): (-66.00000,8.50000) 0.98438 Confidence Limit on the Median -23.50000 (index 3): (-64.50000,8.00000) 0.97656 Confidence Limit on the Median -23.50000 (index 4): (-53.50000,3.00000) 0.96875 Confidence Limit on the Median -23.50000 (index 5): (-53.00000,3.00000) 0.95703 Confidence Limit on the Median -23.50000 (index 6): (-50.00000,2.50000) 0.94141 Confidence Limit on the Median -23.50000 (index 7): (-48.50000,2.00000) 0.92188 Confidence Limit on the Median -23.50000 (index 8): (-47.00000,-2.50000) 0.89844 Confidence Limit on the Median -23.50000 (index 9): (-45.00000,-3.00000) 0.86719 Confidence Limit on the Median -23.50000 (index 10): (-40.00000,-5.00000) ======================================== Normal Confidence Intervals (inappropriate for nonnormal data): 0.99000 Confidence Limit on the Mean -24.11111: (-50.70531,2.48309) 0.98000 Confidence Limit on the Mean -24.11111: (-48.12953,-0.09269) 0.97000 Confidence Limit on the Mean -24.11111: (-46.51625,-1.70597) 0.96000 Confidence Limit on the Mean -24.11111: (-45.31508,-2.90714) 0.95000 Confidence Limit on the Mean -24.11111: (-44.34680,-3.87543) 0.94000 Confidence Limit on the Mean -24.11111: (-43.52940,-4.69282) 0.93000 Confidence Limit on the Mean -24.11111: (-42.81822,-5.40401) 0.92000 Confidence Limit on the Mean -24.11111: (-42.18610,-6.03612) 0.91000 Confidence Limit on the Mean -24.11111: (-41.61528,-6.60695) 0.90000 Confidence Limit on the Mean -24.11111: (-41.09343,-7.12879) ======================================== t-distribution Confidence Intervals (inappropriate for nonnormal data): 0.99000 Confidence Limit on the Mean -24.11111: (-58.75387,10.53165) 0.98000 Confidence Limit on the Mean -24.11111: (-54.01566,5.79344) 0.97000 Confidence Limit on the Mean -24.11111: (-51.30398,3.08175) 0.96000 Confidence Limit on the Mean -24.11111: (-49.39570,1.17348) 0.95000 Confidence Limit on the Mean -24.11111: (-47.91949,-0.30273) 0.94000 Confidence Limit on the Mean -24.11111: (-46.71308,-1.50914) 0.93000 Confidence Limit on the Mean -24.11111: (-45.69107,-2.53115) 0.92000 Confidence Limit on the Mean -24.11111: (-44.80301,-3.41921) 0.91000 Confidence Limit on the Mean -24.11111: (-44.01663,-4.20559) 0.90000 Confidence Limit on the Mean -24.11111: (-43.31005,-4.91217) ================================================================================ Time elapsed: 0.87 seconds. Time Started: 2003-3-6 19:41:56.7 ================================================================================ Nonparametric Statistics Toolbox for Matlab by Erik Erhardt Note: All p-values are one-tailed (unless stated otherwise). Multiply by 2 for two-tailed test p-value. ================================================================================ Sign Test Results: printdatadiff = -25 2 14 -8 3 -47 -50 -82 -24 printsign = 1 1 -1 1 -1 -1 -1 -1 -1 Median 0.00 n=9 Number of signs: 3 , p-value: 0.253906250 Normal approximation with continuity correction p-value: 0.252492538 ======================================== Sign Confidence Intervals: 0.99609 Confidence Limit on the Median -24.00000 (index 1): (-82.00000,14.00000) 0.96094 Confidence Limit on the Median -24.00000 (index 2): (-50.00000,3.00000) 0.82031 Confidence Limit on the Median -24.00000 (index 3): (-47.00000,2.00000) 0.49219 Confidence Limit on the Median -24.00000 (index 4): (-25.00000,-8.00000) ======================================== Normal Confidence Intervals (inappropriate for nonnormal data): 0.99000 Confidence Limit on the Mean -24.11111: (-50.70531,2.48309) 0.98000 Confidence Limit on the Mean -24.11111: (-48.12953,-0.09269) 0.97000 Confidence Limit on the Mean -24.11111: (-46.51625,-1.70597) 0.96000 Confidence Limit on the Mean -24.11111: (-45.31508,-2.90714) 0.95000 Confidence Limit on the Mean -24.11111: (-44.34680,-3.87543) 0.94000 Confidence Limit on the Mean -24.11111: (-43.52940,-4.69282) 0.93000 Confidence Limit on the Mean -24.11111: (-42.81822,-5.40401) 0.92000 Confidence Limit on the Mean -24.11111: (-42.18610,-6.03612) 0.91000 Confidence Limit on the Mean -24.11111: (-41.61528,-6.60695) 0.90000 Confidence Limit on the Mean -24.11111: (-41.09343,-7.12879) ======================================== t-distribution Confidence Intervals (inappropriate for nonnormal data): 0.99000 Confidence Limit on the Mean -24.11111: (-58.75387,10.53165) 0.98000 Confidence Limit on the Mean -24.11111: (-54.01566,5.79344) 0.97000 Confidence Limit on the Mean -24.11111: (-51.30398,3.08175) 0.96000 Confidence Limit on the Mean -24.11111: (-49.39570,1.17348) 0.95000 Confidence Limit on the Mean -24.11111: (-47.91949,-0.30273) 0.94000 Confidence Limit on the Mean -24.11111: (-46.71308,-1.50914) 0.93000 Confidence Limit on the Mean -24.11111: (-45.69107,-2.53115) 0.92000 Confidence Limit on the Mean -24.11111: (-44.80301,-3.41921) 0.91000 Confidence Limit on the Mean -24.11111: (-44.01663,-4.20559) 0.90000 Confidence Limit on the Mean -24.11111: (-43.31005,-4.91217) ================================================================================ Time elapsed: 0.27 seconds. Time Started: 2003-3-6 19:44:44.7 ================================================================================ Nonparametric Statistics Toolbox for Matlab by Erik Erhardt Note: All p-values are one-tailed (unless stated otherwise). Multiply by 2 for two-tailed test p-value. Note: 2^9=512 combinations will be performed, patience may be needed. ================================================================================ Pitman Test Results: printdatadiff = -25 2 14 -8 3 -47 -50 -82 -24 printdata = -82 -50 -47 -25 -24 -8 2 3 14 Median 0.00 n=9 Order stat: 501 , S-: 236 , p-value: 0.978515625 Order stat: 12 , S+: 19 , p-value: 0.023437500 Normal approximation with continuity correction p-value: 0.028634102 ================================================================================ Time elapsed: 0.31 seconds. Time Started: 2003-3-12 12:50:6.8 ================================================================================ Nonparametric Statistics Toolbox for Matlab by Erik Erhardt Note: All p-values are one-tailed (unless stated otherwise). Multiply by 2 for two-tailed test p-value. Warning: Result may not be exact. > In /usr/local/matlab12.1/toolbox/matlab/specfun/nchoosek.m at line 50 In /home/erike/npar/npar_main.m at line 336 In /home/erike/npar/npar_data.m at line 399 Warning: Result may not be exact. > In /usr/local/matlab12.1/toolbox/matlab/specfun/nchoosek.m at line 50 In /home/erike/npar/npar_main.m at line 337 In /home/erike/npar/npar_data.m at line 399 unstat = 1.2485e+03 umstat = 587.5000 ================================================================================ Wilcoxon-Mann-Whitney Rank-Sum Test (Independent Samples) Results: printdataorg = Columns 1 through 17 8 6 4 2 10 5 6 6 19 4 10 4 10 12 7 2 5 Columns 18 through 34 1 8 2 0 7 6 4 4 11 2 16 8 7 8 4 0 2 printdata2org = Columns 1 through 17 4 7 13 4 8 8 4 14 5 6 4 12 9 9 9 8 12 Columns 18 through 34 4 8 8 4 11 6 15 9 8 14 9 8 9 7 12 11 7 Columns 35 through 51 4 10 7 8 8 7 9 10 16 14 15 10 4 6 3 9 3 Columns 52 through 54 10 3 8 n=88 gives 2.721577e+24 comparisions with array size 9.253362e+25 which is > 2147483647 is max elements in array. Normal approximation available. Normal approximation with continuity correction p-value: 0.002230954 ================================================================================ Time elapsed: 0.24 seconds.