Migrating from UDS 2.0 to UDS 3.0: Modern psychometric methods. Paul K. Crane, MD MPH Department of Medicine University of Washington

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Migrating from UDS 2.0 to UDS 3.0: Modern psychometric methods Paul K. Crane, MD MPH Department of Medicine University of Washington ADC Directors Meeting, San Diego, CA, September 2011

General introduction Modern psychometrics refers to advances in educational psychology made since the 1960s Allan Birnbaum s section of Lord and Novick s 1968 textbook, Statistical Theories of Modern Test Scores No one with graduate training in test theory since 1968 would use total scores unless they had done a lot of work up front

Physician with an outsider s perspective It is weird that one branch of psychology (neuropsychology) is relatively uninformed by another branch of psychology (educational psychology / quantitative psychology) Not unique to neuropsychology Borsboom D, Attack of the Psychometricians, Psychometrika 2006

Goals of migration Move from an old neighborhood to a better one What does better mean? Public domain Richer assessment Better measurement properties But our old neighborhood had a lot of desirable properties too Lots of data Would really like to move in a way such that our old data are still useful

Challenges of migration This is (very) different from the parallel and equivalent forms problem because we are moving to a better neighborhood Even if we can equate scores, they may be qualitatively different from the old vs. the new neighborhood This leads to important challenges in statistical methodology when combining scores from the old and the new neighborhoods Domain coverage is different

Recommendation Data collection exercise in which the old and the new batteries are administered to a common group of informative people Don t need all domains (see below) Granular data coding ( item level ) Can always obtain summaries Challenge to go back through and obtain item-level data It s 2011

Easiest (not a) problem: either no change or dropping Processing speed Old: Trails A, Digit Symbol New: Trails A EF: Inhibition/shifting Old: Trails B New: Trails B Language: Semantic memory Old: Animals, vegetables New: Animals, vegetables New domains also not a problem; nothing to link them to Benson, FNAME

Domains with changes Domain Constructs Old New Attention/ working memory Immediate span holding Manipulation Digit span F Digit span B New digit span F New digit span B Episodic memory Acquisition Retention Orientation Logical Memory Immed Logical Memory Delay Orientation: 10 items New story Immed New story Delay 6 of the 10 words Language Object naming Boston Naming Multilingual naming General Severity of dysfunction MMSE MoCA

Digit spans, logical memory Administer both sets of digit spans (old and new) Likewise with story recall Crosswalk of most likely scores on the other test given the current test

Orientation Subset of 6 of 10 words to be administered Query: why not administer the other 4 as well? Seems like minimal burden, facilitates direct comparability Note that the Blessed has the same orientation items as the MMSE (and Blessed came first) and it is in the public domain 6 orientation items from MoCA, 4 from Blessed that happen to be the same as 4 from MMSE = 10 orientation items Sites may (or may not) be able to extract data just for the 6 words I don t think these are data available at NACC Difficult to extrapolate from 6 to 10

Boston Naming and Multilingual Naming Administer both to a large sample Missing data formulation (item response theory) Naming B1 B2 B3 B4 B5 B6 B27 C1 C2 C3 M1 M2 M3 M4 M5 M6 M27

Pictorially Naming Boston Naming Test B1 B2 B3 B4 B5 B6 B27 C1 C2 C3 Naming Multilingual Naming Test C1 C2 C3 M1 M2 M3 M4 M5 M6 M27

What do you get from co-calibrating? Does not assume equal difficulty Can get a cross walk Even better would be to use scores generated from IRT and their standard errors! The test characteristic curve shows the most likely scores, but this is not a 1:1 relationship Pittsburgh data from Beth Snitz / Mary Ganguli: residual relationship (MS under review)

SCC total score = 1 (n = 265) SCC total score = 5 (n = 119) Standardized β p-value Standardized β p-value Neuropsychological test Global cognition MMSE -0.11.08-0.08.36 Memory WMS-R Logical Memory II -0.07.27-0.01.93 WMS-R Visual Reproduction II -0.13.04-0.09.36 FULD-OME 0.01.84-0.07.44 Executive functions Trail Making B (s.) * 0.03.66 0.18.07 Clock drawing 0.06.38-0.19.05 Language Animal fluency -0.06.35-0.07.48 Letter fluency -0.06.38-0.17.07 Visuospatial construction WAIS-III Block Design -0.01.87 0.06.55 Psychomotor speed Trail Making A (s.) * 0.12.05 0.16.09 Abbreviations: IRT = Item Response Theory; SCC = Subjective Cognitive Complaints; MMSE = Mini Mental State Examination; WMS-R = Wechsler Memory Scale Revised; FULD-OME = Fuld Object Memory Evaluation; WAIS-III = Wechsler Adult Intelligence Scale 3 rd Edition. * Higher values indicate worse performance.

Implications of this If standard scores are correct there would be no systematic relationship between IRT scores and other tests among people with the same standard score 20 comparisons (10 each at 1 and 5 standard score points) Roughly 1 should have p<0.05, 2 with p<0.10 Observed: 3 with <0.05, 7 with <0.10 Should not have a systematic direction Yet ALL were in predicted direction, with better IRT scores associated with better performance on other tests

Curvilinearity Standard scores are on an arbitrary scale that may not be linear with respect to the underlying ability measured by the test Distinct implications for change over time Distinct implications for any regression analysis with the score as the dependent variable Latent trait / IRT / structural equation modeling scores are on an arbitrary scale that is linear with respect to the underlying ability measured by the test Crane et al. (2008) J Clin Epidemiol co-calibration paper Ehlenbach et al. (2010) JAMA paper on critical illness hospitalization

Measurement error Tests have uneven distributions of item difficulty Measurement precision / measurement error can vary quite a bit IRT software produce both scores and standard errors of measurement for the scores Can be used in a plausible values framework Or embedded in a hierarchical IRT framework Or embedded in a SEM framework All of these approaches propagate measurement error to other parts of the model, including the inference part we care about

LM story Rey word list limmtotal avtot1 avtot2 avtot3 avtot4 avtot5 avtotb HC volume avtot6 ldeltotal Memory avdel30min avdeltot cot1scor This is what we care about! ADAS word list cot2scor cot3scor cot4totl MMSE words mmballdl mmflagdl mmtreedl

mmtreedl limmtotal avtot1 avtot2 HC volume avtot3 avtot4 avtot5 avtotb avtot6 ldeltotal Memory* avdel30min avdeltot cot1scor cot2scor cot3scor cot4totl This is what we care about! and typically don t care whether memory is modeled this way or with all that secondary structure mmballdl mmflagdl

Pictorially Naming Boston Naming Test B1 B2 B3 B4 B5 B6 B27 C1 C2 C3 Naming Multilingual Naming Test CAT Other data at the sites, e.g. memory C1 C2 C3 M1 M2 M3 M4 M5 M6 M27

MMSE and MoCA Common Unique MMSE Unique MoCA MMSE Naming (pen, watch) Drawing (pentagons) Repeat sentence (no if s) Recall (3 words) Orientation to time (5) Orientation to place (5) Registration (3 words) WORLD Read sentence Write sentence Three step command None None None None None None WORLD, different scoring None None MOCA Naming (lion, hippo, camel) Drawing (cube) Repeat sentence (x 2) (different) Recall (5 words) Orientation to time (4) Orientation to place (2) Two trials in MoCA but not scored Serial 7 s instead None None None Mini trails Clock Digits forwards Digits backwards Tapping with each A Serial 7 s Fluency (F words) Similarities

Not as certain these are measuring the same thing as the two naming tests MUCH more executive flavor to the MOCA than the MMSE Would want to play with a lot of item-level data from both tests before I recommended any approach for cocalibration global in that coverage of any particular domain is too thin to obtain a meaningful subscore Differential coverage of domains leads to different flavors I would imagine total score wise a wide variety of MOCA scores at each MMSE score because of variability in executive functioning (ignored by MMSE) 13 points of MMSE not covered by the MOCA 13 points of MOCA not covered by the MMSE Any analysis providing equivalent MMSE scores for a MOCA (or vice versa) would have to be very cautiously interpreted

Other thoughts on the MOCA Adding a clock copy might be helpful David Libon work on using a digital pen paradigm for clock draw and clock copy Incredibly granular data Can still be rolled up to the MOCA Collect everything that is assessed Learning trials

Summary Some domains don t face a problem Some domains it s straight forward to migrate Naming I would recommend IRT MOCA and MMSE are too dissimilar for strong inference Would collect a cross-walk anyway No reason not to see whether one could score the MOCA with IRT Collect granular data from the MOCA, e.g. letter fluency score, not just >11 or not Consider adding clock recall, digital pen Perhaps other opportunities to extend the value of the NACC database UDS is a common denominator, much of the value of existing data is at parent sites, could be so much more

References Borsboom D. The attack of the psychometricians. Psychometrika. 2006; 71(3): 425-40. Crane PK, Narasimhalu K, Gibbons LE, Mungas DM, Haneuse S, Larson EB, et al. Item response theory facilitated cocalibrating cognitive tests and reduced bias in estimated rates of decline. J Clin Epidemiol. 2008; 61(10): 1018-27 e9. Ehlenbach WJ, Hough CL, Crane PK, Haneuse SJ, Carson SS, Curtis JR, et al. Association between acute care and critical illness hospitalization and cognitive function in older adults. JAMA. 2010; 303(8): 763-70. Gibbons LE, Feldman BJ, Crane HM, Mugavero M, Willig JH, Patrick D, et al. Migrating from a legacy fixed-format measure to CAT administration: calibrating the PHQ-9 to the PROMIS depression measures. Qual Life Res. 2011. Lord FM, Novick MR. Statistical theories of mental test scores, with contributions by Allan Birnbaum. Reading, MA: Addison-Wesley; 1968. pcrane@uw.edu