Georg Rasch used the term "specific objectivity" to describe that case essential to measurement in which "comparisons between individuals become independent of which particular instruments -- tests or items or other stimuli -- have been used. Symmetrically, it ought to be possible to compare stimuli belonging to the same class -- measuring the same thing -- independent of which particular individuals, within a class considered, were instrumental for comparison." (1980 p. xx).
Local objectivity is the term used to designate the case in which relative measures are empirically discovered to be independent of which instrument is actually used to take the measures. Local objectivity is a consequence of a set of data fitting the Rasch model. When data fit, differences among person measures and among item calibrations are independent of one another, and hence of the sampling of items and persons. Fit means that any two items can be shown always to differ by a statistically equivalent amount no matter which sample of persons actually respond to the items. Similarly, any two persons can be shown always to differ by the a statistically equivalent amount, no matter which sample of items is used to implement the measurement procedure. Consequently, when data fit the Rasch model, then the relative locations of persons and items on the underlying continuum for a construct are independent of their sampling. Absolute measures can only be obtained indirectly by introducing some reference persons or reference items of specified absolute measure into the analysis.
Since local objectivity is empirically based, it can only be statistically confirmed by further sampling. Sampled results may imply a promising variable -- promising because it spaces items into a useful substantive hierarchy of "meaningful moreness". Results may encourage, even confirm, a strong intention of how items "ought to" order. But the numerical specifics of the item difficulties are estimates form this sample of persons. They may turn out, on further sampling, to be statistically reproducible, but their quantities cannot be deduced other than by reference to empirical data.
An ideal, approximated by instruments in physics and chemistry, is that absolute calibration of an instrument, such as a thermometer, does not require the services of an object or another instrument. Further the location of an object on, say, the Celsius scale, is not instrument dependent, i.e., any "thermometer" will do. Neither does that location depend on measuring any other object. Temperature theory is well enough developed that thermometers can be constructed and calibrated without reference to any object or any other thermometer. Measurement of the temperature of two objects results in not just instrument independence for the difference between their temperatures, but also instrument independence for the amount of each object's temperature measure.
Absolute measures are obtained directly when a specification equation, which implements a theory, calibrates instruments with useful and reproducible precision. The instrument calibrations are then based, not on the measurement of any objects, but on the design and efficiency of the specification equation.
The term general objectivity is reserved for the case in which absolute measures (i.e., amounts) are independent of which instrument (within a class considered) is employed, and no other object is required. By "absolute" we mean the measure "is not dependent on, or without reference to, anything else; not relative" (Webster 1972).
The Table compares local and general objectivity. "The difference between local and general objectivity is seen not to be a consequence of the fundamental natures of the social and physical sciences, nor to be a necessary outcome of the method of making observation, but to be entirely a matter of the level of theory underlying the construction of the particular measurement instruments." (Stenner, 1990).
|Anatomy of Objectivity|
|Aspect||Local objectivity||General objectivity|
|Data||sampled, exploratory, effects unknown||constructed, specified, effects known|
|Construct Definition||incomplete, data-discovered||complete, theory-specified|
|Observations||quantified by data-based inference||quantified by theory-based specification|
|Origin, Unit, Precision||sample-estimated, varies||theory-specified, fixed|
|Calibrations||sample-estimated differences||theory-specified amounts|
|Misfit Diagnosis||depends on person and item sampling||construct consistency|
|Measures||sample-estimated differences||theory-calculated amounts|
|Misfit Diagnosis||item-by-person confounded||person-specific|
|Criterion||implied by sampled items||defined by theory|
|Norms||sample and test specific||general to the scale|
|Meta-analyses||aggregates indices of relative effects||aggregates amounts in measured units|
|Test Costs||person/item sampling, many iterations, expert supervision & evaluation||person and item targeting, routine review|
|Equating & Banking||sampled from common persons or items||pre-specified by common theory|
|Quality Control||expert evaluation, person-by-item confounding||pre-designed routine|
Specific objectivity - local and general. Stenner AJ. Rasch Measurement Transactions, 1994, 8:3 p.374
|Rasch Measurement Transactions (free, online)||Rasch Measurement research papers (free, online)||Probabilistic Models for Some Intelligence and Attainment Tests, Georg Rasch||Applying the Rasch Model 3rd. Ed., Bond & Fox||Best Test Design, Wright & Stone|
|Rating Scale Analysis, Wright & Masters||Introduction to Rasch Measurement, E. Smith & R. Smith||Introduction to Many-Facet Rasch Measurement, Thomas Eckes||Invariant Measurement: Using Rasch Models in the Social, Behavioral, and Health Sciences, George Engelhard, Jr.||Statistical Analyses for Language Testers, Rita Green|
|Rasch Models: Foundations, Recent Developments, and Applications, Fischer & Molenaar||Journal of Applied Measurement||Rasch models for measurement, David Andrich||Constructing Measures, Mark Wilson||Rasch Analysis in the Human Sciences, Boone, Stave, Yale|
|in Spanish:||Análisis de Rasch para todos, Agustín Tristán||Mediciones, Posicionamientos y Diagnósticos Competitivos, Juan Ramón Oreja Rodríguez|
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|March 21, 2019, Thur.||13th annual meeting of the UK Rasch user group, Cambridge, UK, http://www.cambridgeassessment.org.uk/events/uk-rasch-user-group-2019|
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|June 4 - 7, 2019, Tue.-Fri.||In-Person Italian Rasch Analysis Workshop based on RUMM (Fabio La Porta and Serena Caselli; entirely in Italian). Prof David Andrich from Western Australia University will be hosted by the workshop. For enquiries and registration email to firstname.lastname@example.org|
|June 17-19, 2019, Mon.-Wed.||In-person workshop, Melbourne, Australia: Applying the Rasch Model in the Human Sciences: Introduction to Rasch measurement (Trevor Bond, Winsteps), Announcement|
|June 20-21, 2019, Thurs.-Fri.||In-person workshop, Melbourne, Australia: Applying the Rasch Model in the Human Sciences: Advanced Rasch measurement with Facets (Trevor Bond, Facets), Announcement|
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|July 2-5, 2019, Tue.-Fri.||2019 International Measurement Confederation (IMEKO) Joint Symposium, St. Petersburg, Russia,https://imeko19-spb.org|
|July 11-12 & 15-19, 2019, Thu.-Fri.||A Course in Rasch Measurement Theory (D.Andrich), University of Western Australia, Perth, Australia, flyer - http://www.education.uwa.edu.au/ppl/courses|
|Aug 5 - 10, 2019, Mon.-Sat.||6th International Summer School "Applied Psychometrics in Psychology and Education", Institute of Education at HSE University Moscow, Russia.https://ioe.hse.ru/en/announcements/248134963.html|
|Aug. 9 - Sept. 6, 2019, Fri.-Fri.||On-line workshop: Many-Facet Rasch Measurement (E. Smith, Facets), www.statistics.com|
|Aug. 14 - 16, 2019. Wed.-Fri.||An Introduction to Rasch Measurement: Theory and Applications (workshop led by Richard M. Smith) https://www.hkr.se/pmhealth2019rs|
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|Jan. 24 - Feb. 21, 2020, Fri.-Fri.||On-line workshop: Practical Rasch Measurement - Core Topics (E. Smith, Winsteps), www.statistics.com|
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|Aug. 7 - Sept. 4, 2020, Fri.-Fri.||On-line workshop: Many-Facet Rasch Measurement (E. Smith, Facets), www.statistics.com|
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