| Literature DB >> 36118493 |
Alessio Gori1, Eleonora Topino2, Andrea Svicher3, David Schuldberg4, Annamaria Di Fabio3.
Abstract
Insight is a construct carried out into different theoretical orientations with increasing application out of the boundaries of clinical psychology. Recent studies have investigated insight also as a promising variable for organizational outcomes. Given the relevance of Insight in promoting change, this paper aimed at describing the psychometric analysis of one of the shortest, most agile, and most versatile tool for measuring some of the characteristics of insight, the Insight Orientation Scale (IOS), using Item Response Theory. To achieve this goal, we applied a Mixed Rash Model to the IOS. Data from 1,445 individuals were analyzed by the means of WIN-MIRA and Multilog. Based on the likelihood statistics (CAIC) we assumed a three-class solution for the IOS. Results also indicated that the greater part of items had good discrimination and threshold parameters. These findings confirmed psychometric stability of the IOS highlighting its measurement precision, supporting its utility in both research and practice.Entities:
Keywords: IOS; assessment; insight; insight orientation scale; item response theory; self-report scale
Year: 2022 PMID: 36118493 PMCID: PMC9479453 DOI: 10.3389/fpsyg.2022.987931
Source DB: PubMed Journal: Front Psychol ISSN: 1664-1078
Information criteria: The AIC and CAIC values for the PCM and RSM.
| Class | Index | Partial Credit Model (PCM) | Rating Scale Model (RSM) |
| 1 | AIC | 24,853.66 | 25,483.17 |
| CAIC | 25,035.32 | 25,552.13 | |
| 2 | AIC | 24,574.76 | 24,805.20 |
| CAIC | 24,615.14 | 24,949.38 | |
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| 24,582.48 |
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| 24,801.89 | |
| 4 | AIC | 24,482.14 | 24,626.15 |
| CAIC | 24,737.38 | 24,920.79 |
Values in bold indicate the best-fitting solution.
FIGURE 1Item Parameters and Person Parameters – Partial Credit Model. The Item Parameter graph shows the threshold for each one of the seven items of the IOS. The Person Parameter graph show the absolute raw score frequencies for each one of the three class solutions.
Item threshold parameters and item fits assessed by the Q-index – Partial Credit Model.
| Threshold parameters: ordinal (partial credit) model | Item fit assessed by the Q-index | |||||||
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| Item Label | Item Location | threshold parameters | Q-index | Zq | ||||
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| 1 | 2 | 3 | 4 | |||||
| Item1 | −0.51183 | −4.522 | −2.72 | 1.574 | 3.621 | 0.2248 | 0.4135 | 0.33963 |
| Item2 | 0.08501 | −4.319 | −2.218 | 1.966 | 4.911 | 0.1633 | −0.466 | 0.67938 |
| Item3 | 0.6773 | −2.272 | −0.507 | 1.449 | 4.039 | 0.1477 | 0.0503 | 0.47996 |
| Item4 | 0.41685 | −2.539 | −0.817 | 1.593 | 3.43 | 0.1363 | −0.6513 | 0.74256 |
| Item5 | 0.05151 | −3.408 | −1.468 | 1.527 | 3.555 | 0.1957 | 0.4083 | 0.34153 |
| Item6 | −0.04233 | −3.835 | −1.367 | 1.725 | 3.309 | 0.1754 | −0.106 | 0.54222 |
| Item7 | −0.67651 | −4.003 | −2.185 | 1.057 | 2.426 | 0.1825 | 0.2806 | 0.38952 |
Class 1 of 3 with size 0.41231.
Item threshold parameters and item fits assessed by the Q-index – Partial Credit Model.
| Threshold parameters: ordinal (partial credit) model | Item fit assessed by the Q-index | |||||||
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| Item Label | Item Location | Threshold parameters | Q – index | Zq | ||||
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| 1 | 2 | 3 | 4 | |||||
| Item1 | –0.8192 | 0.072 | –4.466 | –1.31 | 2.427 | 0.2773 | –0.0909 | 0.53619 |
| Item2 | –1.1037 | –3.876 | –2.434 | –0.642 | 2.536 | 0.2442 | –0.0718 | 0.52861 |
| Item3 | 1.06443 | –0.48 | 0.218 | 1.063 | 3.457 | 0.1369 | –0.4713 | 0.68128 |
| Item4 | 0.91829 | 0.16 | –0.508 | 1.093 | 2.928 | 0.1451 | –0.1123 | 0.54472 |
| Item5 | 0.15128 | –1.729 | –1.332 | 0.288 | 3.377 | 0.2369 | 0.3872 | 0.34932 |
| Item6 | 0.22584 | –2.961 | –1.418 | 1.035 | 4.247 | 0.2774 | 0.6776 | 0.24902 |
| Item7 | –0.4369 | –1.802 | –2.146 | –0.33 | 2.53 | 0.2269 | –0.2884 | 0.61347 |
Class 2 of 3 with size 0.39371.
Item threshold parameters and item fits assessed by the Q-index – Partial Credit Model.
| Threshold parameters: ordinal (partial credit) model | Item fit assessed by the Q-index | |||||||
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| Item Label | Item Location | Threshold parameters | Q – index | Zq | ||||
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| 1 | 2 | 3 | 4 | |||||
| Item1 | –0.71154 | –2.771 | –0.725 | 0.537 | 0.113 | 0.1212 | –0.6674 | 0.74775 |
| Item2 | –0.2693 | –1.669 | –0.394 | 0.823 | 0.163 | 0.1191 | –0.5912 | 0.72279 |
| Item3 | 0.44203 | 0.377 | 0.205 | 0.766 | 0.420 | 0.1565 | 0.8945 | 0.18554 |
| Item4 | 0.37301 | 0.613 | –0.175 | 0.686 | 0.368 | 0.1239 | –0.0283 | 0.51128 |
| Item5 | 0.23893 | –0.472 | 0.003 | 1.420 | 0.004 | 0.1330 | 0.0384 | 0.48469 |
| Item6 | 0.32483 | –1.028 | –0.011 | 0.881 | 1.458 | 0.1756 | 0.4572 | 0.32375 |
| Item7 | –0.398 | –0.975 | –0.185 | –0.207 | –0.226 | 0.1420 | –0.0209 | 0.50834 |
Class 3 of 3 with size 0.19398.
Person Parameters: CLASS 1 of 3 with size 0.41231 – Partial Credit Model.
| Score frequency | Person parameters and standard errors: | ||||
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| Raw – Score | Expected freq. | MLE – Estimate | Std. Error MLE | WLE – Estimate | Std. Error WLE |
| 0 | 0 |
|
| −6.527 | 1.554 |
| 1 | 0.01 | −5.625 | 1.073 | −5.282 | 0.949 |
| 2 | 0.05 | −4.776 | 0.813 | −4.615 | 0.779 |
| 3 | 0.18 | −4.206 | 0.709 | −4.112 | 0.696 |
| 4 | 0.58 | −3.743 | 0.655 | −3.685 | 0.65 |
| 5 | 1.63 | −3.336 | 0.624 | −3.3 | 0.622 |
| 6 | 4.06 | −2.959 | 0.606 | −2.938 | 0.605 |
| 7 | 8.98 | −2.598 | 0.597 | −2.589 | 0.596 |
| 8 | 17.58 | −2.245 | 0.594 | −2.246 | 0.594 |
| 9 | 30.48 | −1.89 | 0.598 | −1.9 | 0.598 |
| 10 | 46.81 | −1.527 | 0.607 | −1.546 | 0.606 |
| 11 | 63.67 | −1.151 | 0.62 | −1.174 | 0.619 |
| 12 | 76.7 | −0.759 | 0.634 | −0.779 | 0.633 |
| 13 | 81.84 | −0.351 | 0.643 | −0.358 | 0.643 |
| 14 | 77.34 | 0.063 | 0.642 | 0.075 | 0.641 |
| 15 | 64.73 | 0.468 | 0.629 | 0.495 | 0.628 |
| 16 | 47.98 | 0.852 | 0.611 | 0.883 | 0.609 |
| 17 | 31.5 | 1.214 | 0.593 | 1.24 | 0.592 |
| 18 | 18.32 | 1.558 | 0.58 | 1.574 | 0.58 |
| 19 | 9.43 | 1.891 | 0.574 | 1.896 | 0.574 |
| 20 | 4.3 | 2.219 | 0.574 | 2.213 | 0.574 |
| 21 | 1.74 | 2.552 | 0.581 | 2.535 | 0.581 |
| 22 | 0.62 | 2.898 | 0.596 | 2.868 | 0.594 |
| 23 | 0.2 | 3.267 | 0.62 | 3.221 | 0.617 |
| 24 | 0.06 | 3.673 | 0.658 | 3.605 | 0.651 |
| 25 | 0.01 | 4.143 | 0.719 | 4.041 | 0.704 |
| 26 | 0 | 4.733 | 0.829 | 4.567 | 0.793 |
| 27 | 0 | 5.616 | 1.092 | 5.275 | 0.973 |
| 28 | 0 |
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| 6.581 | 1.595 |
WLE, warm’s modified likelihood estimates; MLE, standard maximum likelihood estimates; ******, MLE estimates for extreme score groups are not provided by WINMIRA, because for extreme scores, the class-specific expected frequencies cannot be compared to the observed frequencies using MLE. For extreme scores, only WLE estimates are provided by WINMIRA since they are less biased and give more reasonable estimates (von Davier, 2001b).
IRT parameter estimates and standard errors for the IOS – Grade Response Model.
| Item | α | β | β | β | β |
| 1) I am aware of the things I am doing | 2.01 (0.10) | −3.55 (0.28) | −1.94 (0.10) | 0.05 (0.04) | 1.50 (0.07) |
| 2) I am able to solve difficult problems | 1.00 (0.00) | −1.39 (0.00) | −0.41 (0.00) | 0.41 (0.00) | 1.39 (0.00) |
| 3) I am often surprised about connections that I am able to make between my thoughts and my feelings | 2.69 (0.13) | −2.76 (0.15) | −1.44 (0.06) | 0.16 (0.04) | 1.46 (0.06) |
| 4) I am aware of my inner thoughts about things | 4.97 (0.00) | −1.39 (0.00) | −0.41 (0.00) | 0.41 (0.00) | −7.30 (0.00) |
| 5) I am in tune with my feelings | 0.90 (0.07) | −2.34 (0.19) | −0.44 (0.09) | 1.48 (0.13) | 3.49 (0.25) |
| 6) I can change my behavior when I realize that things are not going well | 1.00 (0.00) | −1.39 (0.00) | −0.41 (0.00) | 0.41 (0.00) | 1.39 (0.00) |
| 7) I am able to be reflective about myself | 0.81 (0.07) | −2.62 (0.25) | −0.91 (0.12) | 1.46 (0.15) | 3.51 (0.31) |
α, discrimination parameter; β1, β2, β3, β4, threshold parameters.
FIGURE 2Item Characteristic Curves of the seven items of the IOS – Grade Response Model. Category response curves for the seven items of the IOS. From left to right in the first column (item 1, item 2, item 3); From left to right in the second column (item 4, item 5, item 6); in the third column (item 7).
FIGURE 3Test Information Function and Measurement Error Curves – Grade Response Model. The test information curve is represented by the solid line. The standard error of measurement curve is represented by the dotted line.