Evaluating Multi-item Scales

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Presentation transcript:

Evaluating Multi-item Scales Ron D. Hays, Ph.D. UCLA Division of General Internal Medicine/Health Services Research drhays@ucla.edu http://twitter.com/RonDHays http://gim.med.ucla.edu/FacultyPages/Hays/ HS225A 11/02/10, 3-4:50 pm, 61-262 CHS 1

Example Responses to 2-Item Scale ID Poor Fair Good Very Good Excellent 01 2 02 1 03 04 05 2

Respondents (BMS) 4 11.6 2.9 Items (JMS) 1 0.1 0.1 Cronbach’s Alpha 01 55 02 45 03 42 04 35 05 22 Respondents (BMS) 4 11.6 2.9 Items (JMS) 1 0.1 0.1 Resp. x Items (EMS) 4 4.4 1.1 Total 9 16.1 Source SS MS df Alpha = 2.9 - 1.1 = 1.8 = 0.62 2.9 2.9 3

Computations Respondents SS Item SS Total SS (102+92+62+82+42)/2 – 372/10 = 11.6 Item SS (182+192)/5 – 372/10 = 0.1 Total SS (52+ 52+42+52+42+22+32+52+22+22) – 372/10 = 16.1 Res. x Item SS= Tot. SS – (Res. SS+Item SS) 4

Alpha for Different Numbers of Items and Average Correlation Average Inter-item Correlation ( r ) Number of Items (k) .0 .2 .4 .6 .8 1.0 2 .000 .333 .572 .750 .889 1.000 4 .000 .500 .727 .857 .941 1.000 6 .000 .600 .800 .900 .960 1.000 8 .000 .666 .842 .924 .970 1.000 Alphast = k * r 1 + (k -1) * r 5

Spearman-Brown Prophecy Formula ( ) N • alpha x alpha = y 1 + (N - 1) * alpha x N = how much longer scale y is than scale x 6

Example Spearman-Brown Calculation MHI-18 18/32 (0.98) (1+(18/32 –1)*0.98 = 0.55125/0.57125 = 0.96 7

Reliability Minimum Standards 0.70 or above (for group comparisons) 0.90 or higher (for individual assessment) SEM = SD (1- reliability)1/2 8

Intraclass Correlation and Reliability Model Reliability Intraclass Correlation One-way Two-way fixed Two-way random BMS = Between Ratee Mean Square WMS = Within Mean Square JMS = Item or Rater Mean Square EMS = Ratee x Item (Rater) Mean Square 9 9

Equivalence of Survey Data Missing data rates were significantly higher for African Americans on all CAHPS items Internal consistency reliability did not differ Plan-level reliability estimates were significantly lower for African Americans than whites M. Fongwa et al. (2006). Comparison of data quality for reports and ratings of ambulatory care by African American and White Medicare managed care enrollees. Journal of Aging and Health, 18, 707-721. 10 10

Item-scale correlation matrix 11 11

Item-scale correlation matrix 12 12

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Confirmatory Factor Analysis Observed covariances comapred to covariances generated by hypothesized model Statistical and practical tests of fit Factor loadings Correlations between factors 15

Fit Indices 1 - Non-normed fit index: Normed fit index: 2  -  2 Normed fit index: Non-normed fit index: Comparative fit index: null model  2 2 2   null null - model df df null model  2 null - 1 df null 2  - df 1 - model model  - 2 df null null 16

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Differential Item Functioning (2-Parameter Model) AA White White Slope DIF Location DIF AA 21 Location = uniform; Slope = non-uniform 21

Thank you. 22