|
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method | speaker | Dependent Variable | ||
1 | 1 | VAR00001 | ||
2 | VAR00002 | |||
3 | VAR00003 | |||
4 | VAR00004 | |||
5 | VAR00005 | |||
6 | VAR00006 | |||
7 | VAR00007 | |||
8 | VAR00008 | |||
9 | VAR00009 | |||
10 | VAR00010 | |||
11 | VAR00011 | |||
2 | 1 | VAR00012 | ||
2 | VAR00013 | |||
3 | VAR00014 | |||
4 | VAR00015 | |||
5 | VAR00016 | |||
6 | VAR00017 | |||
7 | VAR00018 | |||
8 | VAR00019 | |||
9 | VAR00020 | |||
10 | VAR00021 | |||
11 | VAR00022 | |||
3 | 1 | VAR00023 | ||
2 | VAR00024 | |||
3 | VAR00025 | |||
4 | VAR00026 | |||
5 | VAR00027 | |||
6 | VAR00028 | |||
7 | VAR00029 | |||
8 | VAR00030 | |||
9 | VAR00031 | |||
10 | VAR00032 | |||
11 | VAR00033 | |||
Mean | Std. Deviation | N | |
VAR00001 | 71.9533 | 10.16787 | 15 |
VAR00002 | 63.8600 | 10.28180 | 15 |
VAR00003 | 65.0200 | 11.39688 | 15 |
VAR00004 | 74.4000 | 12.81807 | 15 |
VAR00005 | 84.8133 | 6.49878 | 15 |
VAR00006 | 75.5600 | 8.52164 | 15 |
VAR00007 | 77.8133 | 7.07217 | 15 |
VAR00008 | 69.3733 | 8.49954 | 15 |
VAR00009 | 77.2867 | 12.74592 | 15 |
VAR00010 | 79.8000 | 6.26738 | 15 |
VAR00011 | 69.3067 | 12.48682 | 15 |
VAR00012 | 81.6000 | 12.20345 | 15 |
VAR00013 | 76.3400 | 12.93107 | 15 |
VAR00014 | 71.8133 | 13.77798 | 15 |
VAR00015 | 67.2200 | 12.87990 | 15 |
VAR00016 | 84.1267 | 8.67916 | 15 |
VAR00017 | 74.1667 | 10.70552 | 15 |
VAR00018 | 76.8133 | 12.00386 | 15 |
VAR00019 | 64.2467 | 12.28081 | 15 |
VAR00020 | 80.8467 | 14.25762 | 15 |
VAR00021 | 78.6667 | 12.05545 | 15 |
VAR00022 | 72.9400 | 15.33976 | 15 |
VAR00023 | 7.0533 | 5.86623 | 15 |
VAR00024 | 6.6267 | 5.75009 | 15 |
VAR00025 | 8.7533 | 7.72620 | 15 |
VAR00026 | 5.9200 | 5.98858 | 15 |
VAR00027 | 7.8000 | 6.66065 | 15 |
VAR00028 | 5.3867 | 5.77258 | 15 |
VAR00029 | 5.8200 | 6.55038 | 15 |
VAR00030 | 6.2933 | 5.47742 | 15 |
VAR00031 | 5.5067 | 5.07901 | 15 |
VAR00032 | 6.6933 | 7.20847 | 15 |
VAR00033 | 6.2000 | 6.45855 | 15 |
Effect | Value | F | Hypothesis df | Error df | Sig. | Partial Eta Squared | |
method | Pillai's Trace | .985 | 421.872b | 2.000 | 13.000 | .000 | .985 |
Wilks' Lambda | .015 | 421.872b | 2.000 | 13.000 | .000 | .985 | |
Hotelling's Trace | 64.903 | 421.872b | 2.000 | 13.000 | .000 | .985 | |
Roy's Largest Root | 64.903 | 421.872b | 2.000 | 13.000 | .000 | .985 | |
speaker | Pillai's Trace | .995 | 92.580b | 10.000 | 5.000 | .000 | .995 |
Wilks' Lambda | .005 | 92.580b | 10.000 | 5.000 | .000 | .995 | |
Hotelling's Trace | 185.160 | 92.580b | 10.000 | 5.000 | .000 | .995 | |
Roy's Largest Root | 185.160 | 92.580b | 10.000 | 5.000 | .000 | .995 | |
method * speaker | Pillai's Trace | .c | . | . | . | . | . |
Wilks' Lambda | .c | . | . | . | . | . | |
Hotelling's Trace | .c | . | . | . | . | . | |
Roy's Largest Root | .c | . | . | . | . | . | |
a. Design: Intercept Within Subjects Design: method + speaker + method * speaker |
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b. Exact statistic | |||||||
c. Cannot produce multivariate test statistics because of insufficient residual degrees of freedom. | |||||||
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Within Subjects Effect | Mauchly's W | Approx. Chi-Square | df | Sig. | Epsilonb | ||||
Greenhouse-Geisser | Huynh-Feldt | Lower-bound | |||||||
method | .582 | 7.033 | 2 | .030 | .705 | .761 | .500 | ||
speaker | .000 | 84.031 | 54 | .012 | .526 | .881 | .100 | ||
method * speaker | .000 | . | 209 | . | .341 | .698 | .050 | ||
Tests the null hypothesis that the error covariance matrix of the orthonormalized transformed dependent variables is proportional to an identity matrix. | |||||||||
a. Design: Intercept Within Subjects Design: method + speaker + method * speaker |
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b. May be used to adjust the degrees of freedom for the averaged tests of significance. Corrected tests are displayed in the Tests of Within-Subjects Effects table. | |||||||||
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Source | Type III Sum of Squares | df | Mean Square | F | Sig. | Partial Eta Squared | |||
method | Sphericity Assumed | 507447.590 | 2 | 253723.795 | 539.191 | .000 | .975 | ||
Greenhouse-Geisser | 507447.590 | 1.411 | 359740.974 | 539.191 | .000 | .975 | |||
Huynh-Feldt | 507447.590 | 1.522 | 333446.790 | 539.191 | .000 | .975 | |||
Lower-bound | 507447.590 | 1.000 | 507447.590 | 539.191 | .000 | .975 | |||
Error(method) | Sphericity Assumed | 13175.776 | 28 | 470.563 | |||||
Greenhouse-Geisser | 13175.776 | 19.748 | 667.186 | ||||||
Huynh-Feldt | 13175.776 | 21.306 | 618.420 | ||||||
Lower-bound | 13175.776 | 14.000 | 941.127 | ||||||
speaker | Sphericity Assumed | 5954.725 | 10 | 595.473 | 29.316 | .000 | .677 | ||
Greenhouse-Geisser | 5954.725 | 5.263 | 1131.340 | 29.316 | .000 | .677 | |||
Huynh-Feldt | 5954.725 | 8.808 | 676.061 | 29.316 | .000 | .677 | |||
Lower-bound | 5954.725 | 1.000 | 5954.725 | 29.316 | .000 | .677 | |||
Error(speaker) | Sphericity Assumed | 2843.662 | 140 | 20.312 | |||||
Greenhouse-Geisser | 2843.662 | 73.688 | 38.591 | ||||||
Huynh-Feldt | 2843.662 | 123.312 | 23.061 | ||||||
Lower-bound | 2843.662 | 14.000 | 203.119 | ||||||
method * speaker | Sphericity Assumed | 5854.217 | 20 | 292.711 | 20.513 | .000 | .594 | ||
Greenhouse-Geisser | 5854.217 | 6.817 | 858.769 | 20.513 | .000 | .594 | |||
Huynh-Feldt | 5854.217 | 13.957 | 419.440 | 20.513 | .000 | .594 | |||
Lower-bound | 5854.217 | 1.000 | 5854.217 | 20.513 | .000 | .594 | |||
Error(method*speaker) | Sphericity Assumed | 3995.557 | 280 | 14.270 | |||||
Greenhouse-Geisser | 3995.557 | 95.438 | 41.866 | ||||||
Huynh-Feldt | 3995.557 | 195.401 | 20.448 | ||||||
Lower-bound | 3995.557 | 14.000 | 285.397 | ||||||
|
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Source | method | speaker | Type III Sum of Squares | df | Mean Square | F | Sig. | Partial Eta Squared | ||
method | Linear | 370476.512 | 1 | 370476.512 | 893.427 | .000 | .985 | |||
Quadratic | 136971.078 | 1 | 136971.078 | 260.175 | .000 | .949 | ||||
Error(method) | Linear | 5805.364 | 14 | 414.669 | ||||||
Quadratic | 7370.412 | 14 | 526.458 | |||||||
speaker | Linear | 56.149 | 1 | 56.149 | 6.236 | .026 | .308 | |||
Quadratic | 73.152 | 1 | 73.152 | 3.182 | .096 | .185 | ||||
Cubic | 255.768 | 1 | 255.768 | 6.864 | .020 | .329 | ||||
Order 4 | 247.625 | 1 | 247.625 | 18.528 | .001 | .570 | ||||
Order 5 | 2170.224 | 1 | 2170.224 | 113.729 | .000 | .890 | ||||
Order 6 | 723.796 | 1 | 723.796 | 27.899 | .000 | .666 | ||||
Order 7 | 351.650 | 1 | 351.650 | 18.010 | .001 | .563 | ||||
Order 8 | 198.171 | 1 | 198.171 | 12.201 | .004 | .466 | ||||
Order 9 | .055 | 1 | .055 | .002 | .966 | .000 | ||||
Order 10 | 1878.135 | 1 | 1878.135 | 182.558 | .000 | .929 | ||||
Error(speaker) | Linear | 126.051 | 14 | 9.004 | ||||||
Quadratic | 321.893 | 14 | 22.992 | |||||||
Cubic | 521.678 | 14 | 37.263 | |||||||
Order 4 | 187.112 | 14 | 13.365 | |||||||
Order 5 | 267.155 | 14 | 19.082 | |||||||
Order 6 | 363.202 | 14 | 25.943 | |||||||
Order 7 | 273.357 | 14 | 19.525 | |||||||
Order 8 | 227.397 | 14 | 16.243 | |||||||
Order 9 | 411.788 | 14 | 29.413 | |||||||
Order 10 | 144.030 | 14 | 10.288 | |||||||
method * speaker | Linear | Linear | 495.477 | 1 | 495.477 | 39.575 | .000 | .739 | ||
Quadratic | 582.124 | 1 | 582.124 | 44.032 | .000 | .759 | ||||
Cubic | 153.023 | 1 | 153.023 | 15.569 | .001 | .527 | ||||
Order 4 | 279.434 | 1 | 279.434 | 38.142 | .000 | .732 | ||||
Order 5 | 1197.358 | 1 | 1197.358 | 143.981 | .000 | .911 | ||||
Order 6 | 155.116 | 1 | 155.116 | 8.109 | .013 | .367 | ||||
Order 7 | 129.057 | 1 | 129.057 | 10.630 | .006 | .432 | ||||
Order 8 | 8.275 | 1 | 8.275 | .599 | .452 | .041 | ||||
Order 9 | 88.345 | 1 | 88.345 | 3.626 | .078 | .206 | ||||
Order 10 | 235.232 | 1 | 235.232 | 28.467 | .000 | .670 | ||||
Quadratic | Linear | 207.742 | 1 | 207.742 | 14.337 | .002 | .506 | |||
Quadratic | 621.116 | 1 | 621.116 | 32.497 | .000 | .699 | ||||
Cubic | 111.138 | 1 | 111.138 | 11.833 | .004 | .458 | ||||
Order 4 | .102 | 1 | .102 | .008 | .930 | .001 | ||||
Order 5 | 1.650 | 1 | 1.650 | .090 | .768 | .006 | ||||
Order 6 | 380.183 | 1 | 380.183 | 10.031 | .007 | .417 | ||||
Order 7 | 218.089 | 1 | 218.089 | 19.516 | .001 | .582 | ||||
Order 8 | 484.053 | 1 | 484.053 | 27.900 | .000 | .666 | ||||
Order 9 | 5.494 | 1 | 5.494 | .463 | .508 | .032 | ||||
Order 10 | 501.209 | 1 | 501.209 | 114.499 | .000 | .891 | ||||
Error(method*speaker) | Linear | Linear | 175.277 | 14 | 12.520 | |||||
Quadratic | 185.088 | 14 | 13.221 | |||||||
Cubic | 137.601 | 14 | 9.829 | |||||||
Order 4 | 102.567 | 14 | 7.326 | |||||||
Order 5 | 116.425 | 14 | 8.316 | |||||||
Order 6 | 267.809 | 14 | 19.129 | |||||||
Order 7 | 169.965 | 14 | 12.140 | |||||||
Order 8 | 193.441 | 14 | 13.817 | |||||||
Order 9 | 341.081 | 14 | 24.363 | |||||||
Order 10 | 115.688 | 14 | 8.263 | |||||||
Quadratic | Linear | 202.859 | 14 | 14.490 | ||||||
Quadratic | 267.584 | 14 | 19.113 | |||||||
Cubic | 131.486 | 14 | 9.392 | |||||||
Order 4 | 175.774 | 14 | 12.555 | |||||||
Order 5 | 255.344 | 14 | 18.239 | |||||||
Order 6 | 530.632 | 14 | 37.902 | |||||||
Order 7 | 156.445 | 14 | 11.175 | |||||||
Order 8 | 242.896 | 14 | 17.350 | |||||||
Order 9 | 166.310 | 14 | 11.879 | |||||||
Order 10 | 61.284 | 14 | 4.377 | |||||||
|
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Source | Type III Sum of Squares | df | Mean Square | F | Sig. | Partial Eta Squared | ||||
Intercept | 1329167.455 | 1 | 1329167.455 | 721.530 | .000 | .981 | ||||
Error | 25790.107 | 14 | 1842.151 | |||||||
|
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Mean | Std. Error | 95% Confidence Interval | |||
Lower Bound | Upper Bound | ||||
51.819 | 1.929 | 47.681 | 55.956 | ||
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method | Mean | Std. Error | 95% Confidence Interval | |||
Lower Bound | Upper Bound | |||||
1 | 73.562 | 2.291 | 68.648 | 78.477 | ||
2 | 75.344 | 3.036 | 68.833 | 81.855 | ||
3 | 6.550 | 1.550 | 3.226 | 9.875 | ||
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(I) method | (J) method | Mean Difference (I-J) | Std. Error | Sig.b | 95% Confidence Interval for Differenceb | |||
Lower Bound | Upper Bound | |||||||
1 | 2 | -1.781 | 1.704 | .941 | -6.412 | 2.850 | ||
3 | 67.012* | 2.242 | .000 | 60.919 | 73.105 | |||
2 | 1 | 1.781 | 1.704 | .941 | -2.850 | 6.412 | ||
3 | 68.793* | 3.030 | .000 | 60.558 | 77.028 | |||
3 | 1 | -67.012* | 2.242 | .000 | -73.105 | -60.919 | ||
2 | -68.793* | 3.030 | .000 | -77.028 | -60.558 | |||
Based on estimated marginal means | ||||||||
*. The mean difference is significant at the | ||||||||
b. Adjustment for multiple comparisons: Bonferroni. | ||||||||
Value | F | Hypothesis df | Error df | Sig. | Partial Eta Squared | |
Pillai's trace | .985 | 421.872a | 2.000 | 13.000 | .000 | .985 |
Wilks' lambda | .015 | 421.872a | 2.000 | 13.000 | .000 | .985 |
Hotelling's trace | 64.903 | 421.872a | 2.000 | 13.000 | .000 | .985 |
Roy's largest root | 64.903 | 421.872a | 2.000 | 13.000 | .000 | .985 |
Each F tests the multivariate effect of method. These tests are based on the linearly independent pairwise comparisons among the estimated marginal means. | ||||||
a. Exact statistic | ||||||
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speaker | Mean | Std. Error | 95% Confidence Interval | |||
Lower Bound | Upper Bound | |||||
1 | 53.536 | 1.995 | 49.257 | 57.814 | ||
2 | 48.942 | 2.095 | 44.448 | 53.436 | ||
3 | 48.529 | 2.354 | 43.480 | 53.578 | ||
4 | 49.180 | 2.228 | 44.401 | 53.959 | ||
5 | 58.913 | 1.625 | 55.428 | 62.399 | ||
6 | 51.704 | 1.775 | 47.897 | 55.512 | ||
7 | 53.482 | 1.704 | 49.829 | 57.136 | ||
8 | 46.638 | 1.861 | 42.646 | 50.629 | ||
9 | 54.547 | 2.364 | 49.477 | 59.616 | ||
10 | 55.053 | 1.674 | 51.463 | 58.643 | ||
11 | 49.482 | 2.455 | 44.217 | 54.747 | ||
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(I) speaker | (J) speaker | Mean Difference (I-J) | Std. Error | Sig.b | 95% Confidence Interval for Differenceb | |||
Lower Bound | Upper Bound | |||||||
1 | 2 | 4.593* | .991 | .021 | .440 | 8.747 | ||
3 | 5.007* | 1.128 | .031 | .280 | 9.734 | |||
4 | 4.356* | .862 | .010 | .743 | 7.968 | |||
5 | -5.378* | .872 | .001 | -9.030 | -1.726 | |||
6 | 1.831 | 1.094 | 1.000 | -2.752 | 6.415 | |||
7 | .053 | .780 | 1.000 | -3.215 | 3.321 | |||
8 | 6.898* | 1.044 | .001 | 2.522 | 11.273 | |||
9 | -1.011 | .798 | 1.000 | -4.355 | 2.333 | |||
10 | -1.518 | .865 | 1.000 | -5.140 | 2.105 | |||
11 | 4.053 | 1.080 | .118 | -.471 | 8.578 | |||
2 | 1 | -4.593* | .991 | .021 | -8.747 | -.440 | ||
3 | .413 | 1.042 | 1.000 | -3.954 | 4.781 | |||
4 | -.238 | .870 | 1.000 | -3.881 | 3.405 | |||
5 | -9.971* | .836 | .000 | -13.475 | -6.467 | |||
6 | -2.762 | .774 | .170 | -6.006 | .482 | |||
7 | -4.540* | .754 | .002 | -7.699 | -1.381 | |||
8 | 2.304 | .907 | 1.000 | -1.495 | 6.104 | |||
9 | -5.604* | .730 | .000 | -8.663 | -2.546 | |||
10 | -6.111* | .885 | .000 | -9.820 | -2.403 | |||
11 | -.540 | 1.093 | 1.000 | -5.117 | 4.037 | |||
3 | 1 | -5.007* | 1.128 | .031 | -9.734 | -.280 | ||
2 | -.413 | 1.042 | 1.000 | -4.781 | 3.954 | |||
4 | -.651 | .859 | 1.000 | -4.251 | 2.949 | |||
5 | -10.384* | .913 | .000 | -14.207 | -6.562 | |||
6 | -3.176 | .874 | .150 | -6.838 | .487 | |||
7 | -4.953* | .990 | .011 | -9.102 | -.805 | |||
8 | 1.891 | 1.032 | 1.000 | -2.433 | 6.216 | |||
9 | -6.018* | 1.119 | .005 | -10.706 | -1.329 | |||
10 | -6.524* | 1.002 | .001 | -10.722 | -2.327 | |||
11 | -.953 | .829 | 1.000 | -4.425 | 2.519 | |||
4 | 1 | -4.356* | .862 | .010 | -7.968 | -.743 | ||
2 | .238 | .870 | 1.000 | -3.405 | 3.881 | |||
3 | .651 | .859 | 1.000 | -2.949 | 4.251 | |||
5 | -9.733* | .921 | .000 | -13.593 | -5.874 | |||
6 | -2.524 | .911 | .826 | -6.341 | 1.293 | |||
7 | -4.302* | .911 | .018 | -8.118 | -.486 | |||
8 | 2.542 | 1.172 | 1.000 | -2.367 | 7.452 | |||
9 | -5.367* | .873 | .001 | -9.026 | -1.708 | |||
10 | -5.873* | 1.057 | .004 | -10.300 | -1.447 | |||
11 | -.302 | .892 | 1.000 | -4.039 | 3.434 | |||
5 | 1 | 5.378* | .872 | .001 | 1.726 | 9.030 | ||
2 | 9.971* | .836 | .000 | 6.467 | 13.475 | |||
3 | 10.384* | .913 | .000 | 6.562 | 14.207 | |||
4 | 9.733* | .921 | .000 | 5.874 | 13.593 | |||
6 | 7.209* | .615 | .000 | 4.631 | 9.786 | |||
7 | 5.431* | .710 | .000 | 2.458 | 8.405 | |||
8 | 12.276* | .842 | .000 | 8.749 | 15.802 | |||
9 | 4.367 | 1.151 | .109 | -.457 | 9.190 | |||
10 | 3.860* | .554 | .000 | 1.537 | 6.183 | |||
11 | 9.431* | 1.157 | .000 | 4.585 | 14.277 | |||
6 | 1 | -1.831 | 1.094 | 1.000 | -6.415 | 2.752 | ||
2 | 2.762 | .774 | .170 | -.482 | 6.006 | |||
3 | 3.176 | .874 | .150 | -.487 | 6.838 | |||
4 | 2.524 | .911 | .826 | -1.293 | 6.341 | |||
5 | -7.209* | .615 | .000 | -9.786 | -4.631 | |||
7 | -1.778 | .809 | 1.000 | -5.167 | 1.612 | |||
8 | 5.067* | .841 | .002 | 1.543 | 8.591 | |||
9 | -2.842 | 1.153 | 1.000 | -7.672 | 1.988 | |||
10 | -3.349* | .775 | .039 | -6.597 | -.101 | |||
11 | 2.222 | .884 | 1.000 | -1.482 | 5.926 | |||
7 | 1 | -.053 | .780 | 1.000 | -3.321 | 3.215 | ||
2 | 4.540* | .754 | .002 | 1.381 | 7.699 | |||
3 | 4.953* | .990 | .011 | .805 | 9.102 | |||
4 | 4.302* | .911 | .018 | .486 | 8.118 | |||
5 | -5.431* | .710 | .000 | -8.405 | -2.458 | |||
6 | 1.778 | .809 | 1.000 | -1.612 | 5.167 | |||
8 | 6.844* | .660 | .000 | 4.081 | 9.607 | |||
9 | -1.064 | .931 | 1.000 | -4.966 | 2.837 | |||
10 | -1.571 | .734 | 1.000 | -4.644 | 1.502 | |||
11 | 4.000 | 1.224 | .308 | -1.126 | 9.126 | |||
8 | 1 | -6.898* | 1.044 | .001 | -11.273 | -2.522 | ||
2 | -2.304 | .907 | 1.000 | -6.104 | 1.495 | |||
3 | -1.891 | 1.032 | 1.000 | -6.216 | 2.433 | |||
4 | -2.542 | 1.172 | 1.000 | -7.452 | 2.367 | |||
5 | -12.276* | .842 | .000 | -15.802 | -8.749 | |||
6 | -5.067* | .841 | .002 | -8.591 | -1.543 | |||
7 | -6.844* | .660 | .000 | -9.607 | -4.081 | |||
9 | -7.909* | 1.267 | .001 | -13.215 | -2.602 | |||
10 | -8.416* | .819 | .000 | -11.849 | -4.983 | |||
11 | -2.844 | 1.159 | 1.000 | -7.702 | 2.013 | |||
9 | 1 | 1.011 | .798 | 1.000 | -2.333 | 4.355 | ||
2 | 5.604* | .730 | .000 | 2.546 | 8.663 | |||
3 | 6.018* | 1.119 | .005 | 1.329 | 10.706 | |||
4 | 5.367* | .873 | .001 | 1.708 | 9.026 | |||
5 | -4.367 | 1.151 | .109 | -9.190 | .457 | |||
6 | 2.842 | 1.153 | 1.000 | -1.988 | 7.672 | |||
7 | 1.064 | .931 | 1.000 | -2.837 | 4.966 | |||
8 | 7.909* | 1.267 | .001 | 2.602 | 13.215 | |||
10 | -.507 | 1.200 | 1.000 | -5.535 | 4.521 | |||
11 | 5.064* | 1.131 | .029 | .325 | 9.804 | |||
10 | 1 | 1.518 | .865 | 1.000 | -2.105 | 5.140 | ||
2 | 6.111* | .885 | .000 | 2.403 | 9.820 | |||
3 | 6.524* | 1.002 | .001 | 2.327 | 10.722 | |||
4 | 5.873* | 1.057 | .004 | 1.447 | 10.300 | |||
5 | -3.860* | .554 | .000 | -6.183 | -1.537 | |||
6 | 3.349* | .775 | .039 | .101 | 6.597 | |||
7 | 1.571 | .734 | 1.000 | -1.502 | 4.644 | |||
8 | 8.416* | .819 | .000 | 4.983 | 11.849 | |||
9 | .507 | 1.200 | 1.000 | -4.521 | 5.535 | |||
11 | 5.571* | 1.098 | .009 | .971 | 10.172 | |||
11 | 1 | -4.053 | 1.080 | .118 | -8.578 | .471 | ||
2 | .540 | 1.093 | 1.000 | -4.037 | 5.117 | |||
3 | .953 | .829 | 1.000 | -2.519 | 4.425 | |||
4 | .302 | .892 | 1.000 | -3.434 | 4.039 | |||
5 | -9.431* | 1.157 | .000 | -14.277 | -4.585 | |||
6 | -2.222 | .884 | 1.000 | -5.926 | 1.482 | |||
7 | -4.000 | 1.224 | .308 | -9.126 | 1.126 | |||
8 | 2.844 | 1.159 | 1.000 | -2.013 | 7.702 | |||
9 | -5.064* | 1.131 | .029 | -9.804 | -.325 | |||
10 | -5.571* | 1.098 | .009 | -10.172 | -.971 | |||
Based on estimated marginal means | ||||||||
*. The mean difference is significant at the | ||||||||
b. Adjustment for multiple comparisons: Bonferroni. | ||||||||
Value | F | Hypothesis df | Error df | Sig. | Partial Eta Squared | |
Pillai's trace | .995 | 92.580a | 10.000 | 5.000 | .000 | .995 |
Wilks' lambda | .005 | 92.580a | 10.000 | 5.000 | .000 | .995 |
Hotelling's trace | 185.160 | 92.580a | 10.000 | 5.000 | .000 | .995 |
Roy's largest root | 185.160 | 92.580a | 10.000 | 5.000 | .000 | .995 |
Each F tests the multivariate effect of speaker. These tests are based on the linearly independent pairwise comparisons among the estimated marginal means. | ||||||
a. Exact statistic | ||||||
|
|||||||
method | speaker | Mean | Std. Error | 95% Confidence Interval | |||
Lower Bound | Upper Bound | ||||||
1 | 1 | 71.953 | 2.625 | 66.323 | 77.584 | ||
2 | 63.860 | 2.655 | 58.166 | 69.554 | |||
3 | 65.020 | 2.943 | 58.709 | 71.331 | |||
4 | 74.400 | 3.310 | 67.302 | 81.498 | |||
5 | 84.813 | 1.678 | 81.214 | 88.412 | |||
6 | 75.560 | 2.200 | 70.841 | 80.279 | |||
7 | 77.813 | 1.826 | 73.897 | 81.730 | |||
8 | 69.373 | 2.195 | 64.666 | 74.080 | |||
9 | 77.287 | 3.291 | 70.228 | 84.345 | |||
10 | 79.800 | 1.618 | 76.329 | 83.271 | |||
11 | 69.307 | 3.224 | 62.392 | 76.222 | |||
2 | 1 | 81.600 | 3.151 | 74.842 | 88.358 | ||
2 | 76.340 | 3.339 | 69.179 | 83.501 | |||
3 | 71.813 | 3.557 | 64.183 | 79.443 | |||
4 | 67.220 | 3.326 | 60.087 | 74.353 | |||
5 | 84.127 | 2.241 | 79.320 | 88.933 | |||
6 | 74.167 | 2.764 | 68.238 | 80.095 | |||
7 | 76.813 | 3.099 | 70.166 | 83.461 | |||
8 | 64.247 | 3.171 | 57.446 | 71.048 | |||
9 | 80.847 | 3.681 | 72.951 | 88.742 | |||
10 | 78.667 | 3.113 | 71.991 | 85.343 | |||
11 | 72.940 | 3.961 | 64.445 | 81.435 | |||
3 | 1 | 7.053 | 1.515 | 3.805 | 10.302 | ||
2 | 6.627 | 1.485 | 3.442 | 9.811 | |||
3 | 8.753 | 1.995 | 4.475 | 13.032 | |||
4 | 5.920 | 1.546 | 2.604 | 9.236 | |||
5 | 7.800 | 1.720 | 4.111 | 11.489 | |||
6 | 5.387 | 1.490 | 2.190 | 8.583 | |||
7 | 5.820 | 1.691 | 2.193 | 9.447 | |||
8 | 6.293 | 1.414 | 3.260 | 9.327 | |||
9 | 5.507 | 1.311 | 2.694 | 8.319 | |||
10 | 6.693 | 1.861 | 2.701 | 10.685 | |||
11 | 6.200 | 1.668 | 2.623 | 9.777 | |||
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