IBM SPSS Web Report - poggendorf_wide.spv Contents
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NEWÂ FILE.
DATASETÂ NAMEÂ DataSet1Â WINDOW=FRONT.
GETÂ DATAÂ /TYPE=XLSX
  /FILE='D:\Statistics Tutor\MagicStat\datasets\factorial ANOVA\within-subjects factorial\Poggendorff_wide.xlsx'
  /SHEET=name 'Poggendorff Illusion data'
  /CELLRANGE=full
  /READNAMES=on
  /ASSUMEDSTRWIDTH=32767.
EXECUTE.
DATASETÂ NAMEÂ DataSet2Â WINDOW=FRONT.
DATASETÂ ACTIVATEÂ DataSet2.
GLM Long_Med Long_Narrow Long_Wide Short_Med Short_Narrow Short_Wide
  /WSFACTOR=length 2 Polynomial width 3 Polynomial
  /METHOD=SSTYPE(3)
  /EMMEANS=TABLES(length) COMPARE ADJ(LSD)
  /EMMEANS=TABLES(width) COMPARE ADJ(LSD)
  /EMMEANS=TABLES(length*width) COMPARE (length) ADJ(LSD)
  /EMMEANS=TABLES(length*width) COMPARE (width) ADJ(LSD)
  /EMMEANS=TABLES(length*width) COMPARE (length) ADJ(BONFERRONI)
  /EMMEANS=TABLES(length*width) COMPARE (width) ADJ(BONFERRONI)
  /EMMEANS=TABLES(length*width) COMPARE (length) ADJ(SIDAK)
  /EMMEANS=TABLES(length*width) COMPARE (width) ADJ(SIDAK)
  /PRINT=DESCRIPTIVE ETASQ OPOWER
  /CRITERIA=ALPHA(.05)
  /WSDESIGN=length width length*width.
[DataSet2]
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length | width | Dependent Variable | ||
1 | 1 | Long_Med | ||
2 | Long_Narrow | |||
3 | Long_Wide | |||
2 | 1 | Short_Med | ||
2 | Short_Narrow | |||
3 | Short_Wide | |||
Mean | Std. Deviation | N | |
Long_Med | -3.9674 | 16.35577 | 34 |
Long_Narrow | -2.3291 | 8.61393 | 34 |
Long_Wide | -6.1262 | 25.11453 | 34 |
Short_Med | -4.5400 | 20.52461 | 34 |
Short_Narrow | -2.4785 | 9.96103 | 34 |
Short_Wide | -8.7421 | 30.94692 | 34 |
Effect | Value | F | Hypothesis df | Error df | Sig. | Partial Eta Squared | Noncent. Parameter | Observed Powerc | ||
length | Pillai's Trace | .041 | 1.418b | 1.000 | 33.000 | .242 | .041 | 1.418 | .212 | |
Wilks' Lambda | .959 | 1.418b | 1.000 | 33.000 | .242 | .041 | 1.418 | .212 | ||
Hotelling's Trace | .043 | 1.418b | 1.000 | 33.000 | .242 | .041 | 1.418 | .212 | ||
Roy's Largest Root | .043 | 1.418b | 1.000 | 33.000 | .242 | .041 | 1.418 | .212 | ||
width | Pillai's Trace | .092 | 1.623b | 2.000 | 32.000 | .213 | .092 | 3.246 | .317 | |
Wilks' Lambda | .908 | 1.623b | 2.000 | 32.000 | .213 | .092 | 3.246 | .317 | ||
Hotelling's Trace | .101 | 1.623b | 2.000 | 32.000 | .213 | .092 | 3.246 | .317 | ||
Roy's Largest Root | .101 | 1.623b | 2.000 | 32.000 | .213 | .092 | 3.246 | .317 | ||
length * width | Pillai's Trace | .124 | 2.255b | 2.000 | 32.000 | .121 | .124 | 4.510 | .425 | |
Wilks' Lambda | .876 | 2.255b | 2.000 | 32.000 | .121 | .124 | 4.510 | .425 | ||
Hotelling's Trace | .141 | 2.255b | 2.000 | 32.000 | .121 | .124 | 4.510 | .425 | ||
Roy's Largest Root | .141 | 2.255b | 2.000 | 32.000 | .121 | .124 | 4.510 | .425 | ||
a. Design: Intercept Within Subjects Design: length + width + length * width |
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b. Exact statistic | ||||||||||
c. Computed using alpha = .05 | ||||||||||
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Within Subjects Effect | Mauchly's W | Approx. Chi-Square | df | Sig. | Epsilonb | ||||
Greenhouse-Geisser | Huynh-Feldt | Lower-bound | |||||||
length | 1.000 | .000 | 0 | . | 1.000 | 1.000 | 1.000 | ||
width | .131 | 65.012 | 2 | .000 | .535 | .538 | .500 | ||
length * width | .881 | 4.072 | 2 | .131 | .893 | .941 | .500 | ||
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: length + width + length * width |
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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 | Noncent. Parameter | Observed Powera | |||
length | Sphericity Assumed | 63.137 | 1 | 63.137 | 1.418 | .242 | .041 | 1.418 | .212 | ||
Greenhouse-Geisser | 63.137 | 1.000 | 63.137 | 1.418 | .242 | .041 | 1.418 | .212 | |||
Huynh-Feldt | 63.137 | 1.000 | 63.137 | 1.418 | .242 | .041 | 1.418 | .212 | |||
Lower-bound | 63.137 | 1.000 | 63.137 | 1.418 | .242 | .041 | 1.418 | .212 | |||
Error(length) | Sphericity Assumed | 1469.631 | 33 | 44.534 | |||||||
Greenhouse-Geisser | 1469.631 | 33.000 | 44.534 | ||||||||
Huynh-Feldt | 1469.631 | 33.000 | 44.534 | ||||||||
Lower-bound | 1469.631 | 33.000 | 44.534 | ||||||||
width | Sphericity Assumed | 880.396 | 2 | 440.198 | 2.292 | .109 | .065 | 4.584 | .450 | ||
Greenhouse-Geisser | 880.396 | 1.070 | 822.676 | 2.292 | .138 | .065 | 2.453 | .323 | |||
Huynh-Feldt | 880.396 | 1.077 | 817.522 | 2.292 | .137 | .065 | 2.468 | .324 | |||
Lower-bound | 880.396 | 1.000 | 880.396 | 2.292 | .140 | .065 | 2.292 | .312 | |||
Error(width) | Sphericity Assumed | 12676.674 | 66 | 192.071 | |||||||
Greenhouse-Geisser | 12676.674 | 35.315 | 358.957 | ||||||||
Huynh-Feldt | 12676.674 | 35.538 | 356.708 | ||||||||
Lower-bound | 12676.674 | 33.000 | 384.142 | ||||||||
length * width | Sphericity Assumed | 59.145 | 2 | 29.573 | 3.129 | .050 | .087 | 6.257 | .582 | ||
Greenhouse-Geisser | 59.145 | 1.787 | 33.106 | 3.129 | .057 | .087 | 5.589 | .549 | |||
Huynh-Feldt | 59.145 | 1.882 | 31.428 | 3.129 | .054 | .087 | 5.888 | .564 | |||
Lower-bound | 59.145 | 1.000 | 59.145 | 3.129 | .086 | .087 | 3.129 | .404 | |||
Error(length*width) | Sphericity Assumed | 623.840 | 66 | 9.452 | |||||||
Greenhouse-Geisser | 623.840 | 58.955 | 10.582 | ||||||||
Huynh-Feldt | 623.840 | 62.104 | 10.045 | ||||||||
Lower-bound | 623.840 | 33.000 | 18.904 | ||||||||
a. Computed using alpha = .05 | |||||||||||
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Source | length | width | Type III Sum of Squares | df | Mean Square | F | Sig. | Partial Eta Squared | Noncent. Parameter | Observed Powera | ||
length | Linear | 63.137 | 1 | 63.137 | 1.418 | .242 | .041 | 1.418 | .212 | |||
Error(length) | Linear | 1469.631 | 33 | 44.534 | ||||||||
width | Linear | 343.917 | 1 | 343.917 | 3.080 | .089 | .085 | 3.080 | .399 | |||
Quadratic | 536.479 | 1 | 536.479 | 1.969 | .170 | .056 | 1.969 | .276 | ||||
Error(width) | Linear | 3685.054 | 33 | 111.668 | ||||||||
Quadratic | 8991.621 | 33 | 272.473 | |||||||||
length * width | Linear | Linear | 35.486 | 1 | 35.486 | 3.538 | .069 | .097 | 3.538 | .447 | ||
Quadratic | 23.659 | 1 | 23.659 | 2.666 | .112 | .075 | 2.666 | .354 | ||||
Error(length*width) | Linear | Linear | 330.994 | 33 | 10.030 | |||||||
Quadratic | 292.846 | 33 | 8.874 | |||||||||
a. Computed using alpha = .05 | ||||||||||||
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Source | Type III Sum of Squares | df | Mean Square | F | Sig. | Partial Eta Squared | Noncent. Parameter | Observed Powera | ||||
Intercept | 4501.004 | 1 | 4501.004 | 2.247 | .143 | .064 | 2.247 | .307 | ||||
Error | 66101.106 | 33 | 2003.064 | |||||||||
a. Computed using alpha = .05 | ||||||||||||
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length | Mean | Std. Error | 95% Confidence Interval | |||
Lower Bound | Upper Bound | |||||
1 | -4.141 | 2.816 | -9.870 | 1.588 | ||
2 | -5.254 | 3.485 | -12.344 | 1.837 | ||
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(I) length | (J) length | Mean Difference (I-J) | Std. Error | Sig.a | 95% Confidence Interval for Differencea | |||
Lower Bound | Upper Bound | |||||||
1 | 2 | 1.113 | .934 | .242 | -.789 | 3.014 | ||
2 | 1 | -1.113 | .934 | .242 | -3.014 | .789 | ||
Based on estimated marginal means | ||||||||
a. Adjustment for multiple comparisons: Least Significant Difference (equivalent to no adjustments). | ||||||||
Value | F | Hypothesis df | Error df | Sig. | Partial Eta Squared | Noncent. Parameter | Observed Powerb | |
Pillai's trace | .041 | 1.418a | 1.000 | 33.000 | .242 | .041 | 1.418 | .212 |
Wilks' lambda | .959 | 1.418a | 1.000 | 33.000 | .242 | .041 | 1.418 | .212 |
Hotelling's trace | .043 | 1.418a | 1.000 | 33.000 | .242 | .041 | 1.418 | .212 |
Roy's largest root | .043 | 1.418a | 1.000 | 33.000 | .242 | .041 | 1.418 | .212 |
Each F tests the multivariate effect of length. These tests are based on the linearly independent pairwise comparisons among the estimated marginal means. | ||||||||
a. Exact statistic | ||||||||
b. Computed using alpha = .05 | ||||||||
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width | Mean | Std. Error | 95% Confidence Interval | |||
Lower Bound | Upper Bound | |||||
1 | -4.254 | 3.135 | -10.632 | 2.125 | ||
2 | -2.404 | 1.556 | -5.569 | .761 | ||
3 | -7.434 | 4.781 | -17.161 | 2.292 | ||
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(I) width | (J) width | Mean Difference (I-J) | Std. Error | Sig.a | 95% Confidence Interval for Differencea | |||
Lower Bound | Upper Bound | |||||||
1 | 2 | -1.850 | 1.660 | .273 | -5.228 | 1.528 | ||
3 | 3.180 | 1.812 | .089 | -.507 | 6.868 | |||
2 | 1 | 1.850 | 1.660 | .273 | -1.528 | 5.228 | ||
3 | 5.030 | 3.302 | .137 | -1.689 | 11.749 | |||
3 | 1 | -3.180 | 1.812 | .089 | -6.868 | .507 | ||
2 | -5.030 | 3.302 | .137 | -11.749 | 1.689 | |||
Based on estimated marginal means | ||||||||
a. Adjustment for multiple comparisons: Least Significant Difference (equivalent to no adjustments). | ||||||||
Value | F | Hypothesis df | Error df | Sig. | Partial Eta Squared | Noncent. Parameter | Observed Powerb | |
Pillai's trace | .092 | 1.623a | 2.000 | 32.000 | .213 | .092 | 3.246 | .317 |
Wilks' lambda | .908 | 1.623a | 2.000 | 32.000 | .213 | .092 | 3.246 | .317 |
Hotelling's trace | .101 | 1.623a | 2.000 | 32.000 | .213 | .092 | 3.246 | .317 |
Roy's largest root | .101 | 1.623a | 2.000 | 32.000 | .213 | .092 | 3.246 | .317 |
Each F tests the multivariate effect of width. These tests are based on the linearly independent pairwise comparisons among the estimated marginal means. | ||||||||
a. Exact statistic | ||||||||
b. Computed using alpha = .05 | ||||||||
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length | width | Mean | Std. Error | 95% Confidence Interval | |||
Lower Bound | Upper Bound | ||||||
1 | 1 | -3.967 | 2.805 | -9.674 | 1.739 | ||
2 | -2.329 | 1.477 | -5.335 | .676 | |||
3 | -6.126 | 4.307 | -14.889 | 2.637 | |||
2 | 1 | -4.540 | 3.520 | -11.701 | 2.621 | ||
2 | -2.479 | 1.708 | -5.954 | .997 | |||
3 | -8.742 | 5.307 | -19.540 | 2.056 | |||
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width | (I) length | (J) length | Mean Difference (I-J) | Std. Error | Sig.a | 95% Confidence Interval for Differencea | |||
Lower Bound | Upper Bound | ||||||||
1 | 1 | 2 | .573 | 1.094 | .604 | -1.652 | 2.798 | ||
2 | 1 | -.573 | 1.094 | .604 | -2.798 | 1.652 | |||
2 | 1 | 2 | .149 | .722 | .837 | -1.319 | 1.618 | ||
2 | 1 | -.149 | .722 | .837 | -1.618 | 1.319 | |||
3 | 1 | 2 | 2.616 | 1.419 | .074 | -.272 | 5.504 | ||
2 | 1 | -2.616 | 1.419 | .074 | -5.504 | .272 | |||
Based on estimated marginal means | |||||||||
a. Adjustment for multiple comparisons: Least Significant Difference (equivalent to no adjustments). | |||||||||
width | Value | F | Hypothesis df | Error df | Sig. | Partial Eta Squared | Noncent. Parameter | Observed Powerb | |
1 | Pillai's trace | .008 | .274a | 1.000 | 33.000 | .604 | .008 | .274 | .080 |
Wilks' lambda | .992 | .274a | 1.000 | 33.000 | .604 | .008 | .274 | .080 | |
Hotelling's trace | .008 | .274a | 1.000 | 33.000 | .604 | .008 | .274 | .080 | |
Roy's largest root | .008 | .274a | 1.000 | 33.000 | .604 | .008 | .274 | .080 | |
2 | Pillai's trace | .001 | .043a | 1.000 | 33.000 | .837 | .001 | .043 | .055 |
Wilks' lambda | .999 | .043a | 1.000 | 33.000 | .837 | .001 | .043 | .055 | |
Hotelling's trace | .001 | .043a | 1.000 | 33.000 | .837 | .001 | .043 | .055 | |
Roy's largest root | .001 | .043a | 1.000 | 33.000 | .837 | .001 | .043 | .055 | |
3 | Pillai's trace | .093 | 3.396a | 1.000 | 33.000 | .074 | .093 | 3.396 | .432 |
Wilks' lambda | .907 | 3.396a | 1.000 | 33.000 | .074 | .093 | 3.396 | .432 | |
Hotelling's trace | .103 | 3.396a | 1.000 | 33.000 | .074 | .093 | 3.396 | .432 | |
Roy's largest root | .103 | 3.396a | 1.000 | 33.000 | .074 | .093 | 3.396 | .432 | |
Each F tests the multivariate simple effects of length within each level combination of the other effects shown. These tests are based on the linearly independent pairwise comparisons among the estimated marginal means. | |||||||||
a. Exact statistic | |||||||||
b. Computed using alpha = .05 | |||||||||
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length | width | Mean | Std. Error | 95% Confidence Interval | |||
Lower Bound | Upper Bound | ||||||
1 | 1 | -3.967 | 2.805 | -9.674 | 1.739 | ||
2 | -2.329 | 1.477 | -5.335 | .676 | |||
3 | -6.126 | 4.307 | -14.889 | 2.637 | |||
2 | 1 | -4.540 | 3.520 | -11.701 | 2.621 | ||
2 | -2.479 | 1.708 | -5.954 | .997 | |||
3 | -8.742 | 5.307 | -19.540 | 2.056 | |||
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length | (I) width | (J) width | Mean Difference (I-J) | Std. Error | Sig.b | 95% Confidence Interval for Differenceb | |||
Lower Bound | Upper Bound | ||||||||
1 | 1 | 2 | -1.638 | 1.508 | .285 | -4.705 | 1.429 | ||
3 | 2.159 | 1.707 | .215 | -1.313 | 5.631 | ||||
2 | 1 | 1.638 | 1.508 | .285 | -1.429 | 4.705 | |||
3 | 3.797 | 3.042 | .221 | -2.392 | 9.986 | ||||
3 | 1 | -2.159 | 1.707 | .215 | -5.631 | 1.313 | |||
2 | -3.797 | 3.042 | .221 | -9.986 | 2.392 | ||||
2 | 1 | 2 | -2.061 | 1.902 | .286 | -5.931 | 1.808 | ||
3 | 4.202* | 2.061 | .050 | .010 | 8.394 | ||||
2 | 1 | 2.061 | 1.902 | .286 | -1.808 | 5.931 | |||
3 | 6.264 | 3.642 | .095 | -1.146 | 13.673 | ||||
3 | 1 | -4.202* | 2.061 | .050 | -8.394 | -.010 | |||
2 | -6.264 | 3.642 | .095 | -13.673 | 1.146 | ||||
Based on estimated marginal means | |||||||||
*. The mean difference is significant at the .05 level. | |||||||||
b. Adjustment for multiple comparisons: Least Significant Difference (equivalent to no adjustments). | |||||||||
length | Value | F | Hypothesis df | Error df | Sig. | Partial Eta Squared | Noncent. Parameter | Observed Powerb | |
1 | Pillai's trace | .047 | .786a | 2.000 | 32.000 | .464 | .047 | 1.571 | .172 |
Wilks' lambda | .953 | .786a | 2.000 | 32.000 | .464 | .047 | 1.571 | .172 | |
Hotelling's trace | .049 | .786a | 2.000 | 32.000 | .464 | .047 | 1.571 | .172 | |
Roy's largest root | .049 | .786a | 2.000 | 32.000 | .464 | .047 | 1.571 | .172 | |
2 | Pillai's trace | .117 | 2.111a | 2.000 | 32.000 | .138 | .117 | 4.222 | .401 |
Wilks' lambda | .883 | 2.111a | 2.000 | 32.000 | .138 | .117 | 4.222 | .401 | |
Hotelling's trace | .132 | 2.111a | 2.000 | 32.000 | .138 | .117 | 4.222 | .401 | |
Roy's largest root | .132 | 2.111a | 2.000 | 32.000 | .138 | .117 | 4.222 | .401 | |
Each F tests the multivariate simple effects of width within each level combination of the other effects shown. These tests are based on the linearly independent pairwise comparisons among the estimated marginal means. | |||||||||
a. Exact statistic | |||||||||
b. Computed using alpha = .05 | |||||||||
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length | width | Mean | Std. Error | 95% Confidence Interval | |||
Lower Bound | Upper Bound | ||||||
1 | 1 | -3.967 | 2.805 | -9.674 | 1.739 | ||
2 | -2.329 | 1.477 | -5.335 | .676 | |||
3 | -6.126 | 4.307 | -14.889 | 2.637 | |||
2 | 1 | -4.540 | 3.520 | -11.701 | 2.621 | ||
2 | -2.479 | 1.708 | -5.954 | .997 | |||
3 | -8.742 | 5.307 | -19.540 | 2.056 | |||
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width | (I) length | (J) length | Mean Difference (I-J) | Std. Error | Sig.a | 95% Confidence Interval for Differencea | |||
Lower Bound | Upper Bound | ||||||||
1 | 1 | 2 | .573 | 1.094 | .604 | -1.652 | 2.798 | ||
2 | 1 | -.573 | 1.094 | .604 | -2.798 | 1.652 | |||
2 | 1 | 2 | .149 | .722 | .837 | -1.319 | 1.618 | ||
2 | 1 | -.149 | .722 | .837 | -1.618 | 1.319 | |||
3 | 1 | 2 | 2.616 | 1.419 | .074 | -.272 | 5.504 | ||
2 | 1 | -2.616 | 1.419 | .074 | -5.504 | .272 | |||
Based on estimated marginal means | |||||||||
a. Adjustment for multiple comparisons: Bonferroni. | |||||||||
width | Value | F | Hypothesis df | Error df | Sig. | Partial Eta Squared | Noncent. Parameter | Observed Powerb | |
1 | Pillai's trace | .008 | .274a | 1.000 | 33.000 | .604 | .008 | .274 | .080 |
Wilks' lambda | .992 | .274a | 1.000 | 33.000 | .604 | .008 | .274 | .080 | |
Hotelling's trace | .008 | .274a | 1.000 | 33.000 | .604 | .008 | .274 | .080 | |
Roy's largest root | .008 | .274a | 1.000 | 33.000 | .604 | .008 | .274 | .080 | |
2 | Pillai's trace | .001 | .043a | 1.000 | 33.000 | .837 | .001 | .043 | .055 |
Wilks' lambda | .999 | .043a | 1.000 | 33.000 | .837 | .001 | .043 | .055 | |
Hotelling's trace | .001 | .043a | 1.000 | 33.000 | .837 | .001 | .043 | .055 | |
Roy's largest root | .001 | .043a | 1.000 | 33.000 | .837 | .001 | .043 | .055 | |
3 | Pillai's trace | .093 | 3.396a | 1.000 | 33.000 | .074 | .093 | 3.396 | .432 |
Wilks' lambda | .907 | 3.396a | 1.000 | 33.000 | .074 | .093 | 3.396 | .432 | |
Hotelling's trace | .103 | 3.396a | 1.000 | 33.000 | .074 | .093 | 3.396 | .432 | |
Roy's largest root | .103 | 3.396a | 1.000 | 33.000 | .074 | .093 | 3.396 | .432 | |
Each F tests the multivariate simple effects of length within each level combination of the other effects shown. These tests are based on the linearly independent pairwise comparisons among the estimated marginal means. | |||||||||
a. Exact statistic | |||||||||
b. Computed using alpha = .05 | |||||||||
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length | width | Mean | Std. Error | 95% Confidence Interval | |||
Lower Bound | Upper Bound | ||||||
1 | 1 | -3.967 | 2.805 | -9.674 | 1.739 | ||
2 | -2.329 | 1.477 | -5.335 | .676 | |||
3 | -6.126 | 4.307 | -14.889 | 2.637 | |||
2 | 1 | -4.540 | 3.520 | -11.701 | 2.621 | ||
2 | -2.479 | 1.708 | -5.954 | .997 | |||
3 | -8.742 | 5.307 | -19.540 | 2.056 | |||
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length | (I) width | (J) width | Mean Difference (I-J) | Std. Error | Sig.a | 95% Confidence Interval for Differencea | |||
Lower Bound | Upper Bound | ||||||||
1 | 1 | 2 | -1.638 | 1.508 | .855 | -5.440 | 2.164 | ||
3 | 2.159 | 1.707 | .644 | -2.146 | 6.463 | ||||
2 | 1 | 1.638 | 1.508 | .855 | -2.164 | 5.440 | |||
3 | 3.797 | 3.042 | .662 | -3.875 | 11.469 | ||||
3 | 1 | -2.159 | 1.707 | .644 | -6.463 | 2.146 | |||
2 | -3.797 | 3.042 | .662 | -11.469 | 3.875 | ||||
2 | 1 | 2 | -2.061 | 1.902 | .859 | -6.858 | 2.735 | ||
3 | 4.202 | 2.061 | .149 | -.995 | 9.399 | ||||
2 | 1 | 2.061 | 1.902 | .859 | -2.735 | 6.858 | |||
3 | 6.264 | 3.642 | .284 | -2.922 | 15.449 | ||||
3 | 1 | -4.202 | 2.061 | .149 | -9.399 | .995 | |||
2 | -6.264 | 3.642 | .284 | -15.449 | 2.922 | ||||
Based on estimated marginal means | |||||||||
a. Adjustment for multiple comparisons: Bonferroni. | |||||||||
length | Value | F | Hypothesis df | Error df | Sig. | Partial Eta Squared | Noncent. Parameter | Observed Powerb | |
1 | Pillai's trace | .047 | .786a | 2.000 | 32.000 | .464 | .047 | 1.571 | .172 |
Wilks' lambda | .953 | .786a | 2.000 | 32.000 | .464 | .047 | 1.571 | .172 | |
Hotelling's trace | .049 | .786a | 2.000 | 32.000 | .464 | .047 | 1.571 | .172 | |
Roy's largest root | .049 | .786a | 2.000 | 32.000 | .464 | .047 | 1.571 | .172 | |
2 | Pillai's trace | .117 | 2.111a | 2.000 | 32.000 | .138 | .117 | 4.222 | .401 |
Wilks' lambda | .883 | 2.111a | 2.000 | 32.000 | .138 | .117 | 4.222 | .401 | |
Hotelling's trace | .132 | 2.111a | 2.000 | 32.000 | .138 | .117 | 4.222 | .401 | |
Roy's largest root | .132 | 2.111a | 2.000 | 32.000 | .138 | .117 | 4.222 | .401 | |
Each F tests the multivariate simple effects of width within each level combination of the other effects shown. These tests are based on the linearly independent pairwise comparisons among the estimated marginal means. | |||||||||
a. Exact statistic | |||||||||
b. Computed using alpha = .05 | |||||||||
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length | width | Mean | Std. Error | 95% Confidence Interval | |||
Lower Bound | Upper Bound | ||||||
1 | 1 | -3.967 | 2.805 | -9.674 | 1.739 | ||
2 | -2.329 | 1.477 | -5.335 | .676 | |||
3 | -6.126 | 4.307 | -14.889 | 2.637 | |||
2 | 1 | -4.540 | 3.520 | -11.701 | 2.621 | ||
2 | -2.479 | 1.708 | -5.954 | .997 | |||
3 | -8.742 | 5.307 | -19.540 | 2.056 | |||
|
|||||||||
width | (I) length | (J) length | Mean Difference (I-J) | Std. Error | Sig.a | 95% Confidence Interval for Differencea | |||
Lower Bound | Upper Bound | ||||||||
1 | 1 | 2 | .573 | 1.094 | .604 | -1.652 | 2.798 | ||
2 | 1 | -.573 | 1.094 | .604 | -2.798 | 1.652 | |||
2 | 1 | 2 | .149 | .722 | .837 | -1.319 | 1.618 | ||
2 | 1 | -.149 | .722 | .837 | -1.618 | 1.319 | |||
3 | 1 | 2 | 2.616 | 1.419 | .074 | -.272 | 5.504 | ||
2 | 1 | -2.616 | 1.419 | .074 | -5.504 | .272 | |||
Based on estimated marginal means | |||||||||
a. Adjustment for multiple comparisons: Sidak. | |||||||||
width | Value | F | Hypothesis df | Error df | Sig. | Partial Eta Squared | Noncent. Parameter | Observed Powerb | |
1 | Pillai's trace | .008 | .274a | 1.000 | 33.000 | .604 | .008 | .274 | .080 |
Wilks' lambda | .992 | .274a | 1.000 | 33.000 | .604 | .008 | .274 | .080 | |
Hotelling's trace | .008 | .274a | 1.000 | 33.000 | .604 | .008 | .274 | .080 | |
Roy's largest root | .008 | .274a | 1.000 | 33.000 | .604 | .008 | .274 | .080 | |
2 | Pillai's trace | .001 | .043a | 1.000 | 33.000 | .837 | .001 | .043 | .055 |
Wilks' lambda | .999 | .043a | 1.000 | 33.000 | .837 | .001 | .043 | .055 | |
Hotelling's trace | .001 | .043a | 1.000 | 33.000 | .837 | .001 | .043 | .055 | |
Roy's largest root | .001 | .043a | 1.000 | 33.000 | .837 | .001 | .043 | .055 | |
3 | Pillai's trace | .093 | 3.396a | 1.000 | 33.000 | .074 | .093 | 3.396 | .432 |
Wilks' lambda | .907 | 3.396a | 1.000 | 33.000 | .074 | .093 | 3.396 | .432 | |
Hotelling's trace | .103 | 3.396a | 1.000 | 33.000 | .074 | .093 | 3.396 | .432 | |
Roy's largest root | .103 | 3.396a | 1.000 | 33.000 | .074 | .093 | 3.396 | .432 | |
Each F tests the multivariate simple effects of length within each level combination of the other effects shown. These tests are based on the linearly independent pairwise comparisons among the estimated marginal means. | |||||||||
a. Exact statistic | |||||||||
b. Computed using alpha = .05 | |||||||||
|
|||||||
length | width | Mean | Std. Error | 95% Confidence Interval | |||
Lower Bound | Upper Bound | ||||||
1 | 1 | -3.967 | 2.805 | -9.674 | 1.739 | ||
2 | -2.329 | 1.477 | -5.335 | .676 | |||
3 | -6.126 | 4.307 | -14.889 | 2.637 | |||
2 | 1 | -4.540 | 3.520 | -11.701 | 2.621 | ||
2 | -2.479 | 1.708 | -5.954 | .997 | |||
3 | -8.742 | 5.307 | -19.540 | 2.056 | |||
|
|||||||||
length | (I) width | (J) width | Mean Difference (I-J) | Std. Error | Sig.a | 95% Confidence Interval for Differencea | |||
Lower Bound | Upper Bound | ||||||||
1 | 1 | 2 | -1.638 | 1.508 | .635 | -5.430 | 2.153 | ||
3 | 2.159 | 1.707 | .516 | -2.133 | 6.451 | ||||
2 | 1 | 1.638 | 1.508 | .635 | -2.153 | 5.430 | |||
3 | 3.797 | 3.042 | .527 | -3.853 | 11.447 | ||||
3 | 1 | -2.159 | 1.707 | .516 | -6.451 | 2.133 | |||
2 | -3.797 | 3.042 | .527 | -11.447 | 3.853 | ||||
2 | 1 | 2 | -2.061 | 1.902 | .636 | -6.844 | 2.721 | ||
3 | 4.202 | 2.061 | .141 | -.981 | 9.385 | ||||
2 | 1 | 2.061 | 1.902 | .636 | -2.721 | 6.844 | |||
3 | 6.264 | 3.642 | .258 | -2.896 | 15.423 | ||||
3 | 1 | -4.202 | 2.061 | .141 | -9.385 | .981 | |||
2 | -6.264 | 3.642 | .258 | -15.423 | 2.896 | ||||
Based on estimated marginal means | |||||||||
a. Adjustment for multiple comparisons: Sidak. | |||||||||
length | Value | F | Hypothesis df | Error df | Sig. | Partial Eta Squared | Noncent. Parameter | Observed Powerb | |
1 | Pillai's trace | .047 | .786a | 2.000 | 32.000 | .464 | .047 | 1.571 | .172 |
Wilks' lambda | .953 | .786a | 2.000 | 32.000 | .464 | .047 | 1.571 | .172 | |
Hotelling's trace | .049 | .786a | 2.000 | 32.000 | .464 | .047 | 1.571 | .172 | |
Roy's largest root | .049 | .786a | 2.000 | 32.000 | .464 | .047 | 1.571 | .172 | |
2 | Pillai's trace | .117 | 2.111a | 2.000 | 32.000 | .138 | .117 | 4.222 | .401 |
Wilks' lambda | .883 | 2.111a | 2.000 | 32.000 | .138 | .117 | 4.222 | .401 | |
Hotelling's trace | .132 | 2.111a | 2.000 | 32.000 | .138 | .117 | 4.222 | .401 | |
Roy's largest root | .132 | 2.111a | 2.000 | 32.000 | .138 | .117 | 4.222 | .401 | |
Each F tests the multivariate simple effects of width within each level combination of the other effects shown. These tests are based on the linearly independent pairwise comparisons among the estimated marginal means. | |||||||||
a. Exact statistic | |||||||||
b. Computed using alpha = .05 | |||||||||
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