Plausible measurement analogies to some psychometric models of test performance.
暂无分享,去创建一个
[1] S S Stevens,et al. On the Theory of Scales of Measurement. , 1946, Science.
[2] R. Angier,et al. The structure and synthesis of the liver L. casei factor. , 1946, Science.
[3] G. Goude,et al. On fundamental measurement in psychology , 1962 .
[4] R. Luce,et al. Simultaneous conjoint measurement: A new type of fundamental measurement , 1964 .
[5] D. Scott. Measurement structures and linear inequalities , 1964 .
[6] Melvin R. Novick,et al. Some latent train models and their use in inferring an examinee's ability , 1966 .
[7] R. Luce. Sufficient Conditions for the Existence of a Finitely Additive Probability Measure , 1967 .
[8] A. Tversky,et al. Conjoint-measurement analysis of composition rules in psychology. , 1971 .
[9] J. Falmagne. Random Conjoint Measurement and Loudness Summation. , 1976 .
[10] Hubert E. Brogden,et al. The rasch model, the law of comparative judgment and additive conjoint measurement , 1977 .
[11] G. Rasch,et al. On Specific Objectivity. An Attempt at Formalizing the Request for Generality and Validity of Scientific Statements in Symposium on Scientific Objectivity, Vedbaek, Mau 14-16, 1976. , 1977 .
[12] G. McClelland. A note on Arbuckle and Larimer, “the number of two-way tables satisfying certain additivity axioms” , 1977 .
[13] Howard Wainer,et al. The Rasch Model as Additive Conjoint Measurement , 1979 .
[14] A. Tversky,et al. Prospect Theory : An Analysis of Decision under Risk Author ( s ) : , 2007 .
[15] T. Nygren. Limitations of Additive Conjoint Scaling Procedures: Detecting Nonadditivity When Additivity Is Known to Be Violated , 1980 .
[16] Louis Narens,et al. On qualitative axiomatizations for probability theory , 1980, J. Philos. Log..
[17] F. Lord. Applications of Item Response Theory To Practical Testing Problems , 1980 .
[18] Louis Narens,et al. On the scales of measurement , 1981 .
[19] G Gigerenzer,et al. Are there limits to binaural additivity of loudness? , 1983, Journal of experimental psychology. Human perception and performance.
[20] A. Jackson Stenner,et al. TOWARD A THEORY OF CONSTRUCT DEFINITION , 1983 .
[21] Paul Jansen,et al. A New Derivation of the Rasch Model , 1984 .
[22] G. McClelland,et al. Scaling Distortion in Numerical Conjoint Measurement , 1984 .
[23] Robert J. Mislevy,et al. Chapter 6: Recent Developments in Item Response Theory with Implications for Teacher Certification , 1987 .
[24] Robert J. Mislevy,et al. Recent Developments in Item Response Theory with Implications for Teacher Certification , 1987 .
[25] David Andrich,et al. Rasch Models For Measurement , 1988 .
[26] D. Grayson,et al. Two-group classification in latent trait theory: Scores with monotone likelihood ratio , 1988 .
[27] Joel Mitchell,et al. Some problems in testing the double cancellation condition in conjoint measurement , 1988 .
[28] Richard M. Smith. The Distributional Properties of Rasch Standardized Residuals , 1988 .
[29] Ronald E. Wilson,et al. CPCJM: A Set of Programs for Checking Polynomial Conjoint Measurement and Additivity Aximos of Three-Dimensional Matrices , 1990 .
[30] Richard M. Smith. The Distributional Properties of Rasch Item Fit Statistics , 1991 .
[31] P. Suppes,et al. The definability of the qualitative independence of events in terms of extended indicator functions , 1994 .
[32] Louis Narens,et al. Fifteen Problems Concerning the Representational Theory of Measurement , 1994 .
[33] Rob J Hyndman,et al. Sample Quantiles in Statistical Packages , 1996 .
[34] R. Duncan Luce,et al. Several unresolved conceptual problems of mathematical psychology , 1997 .
[35] H. Scheiblechner. Additive conjoint isotonic probabilistic models (ADISOP) , 1999 .
[36] M. García-Pérez,et al. Fitting Logistic IRT Models: Small Wonder , 1999, The Spanish Journal of Psychology.
[37] Clark,et al. The Measurement of Qualitative Probability. , 2000, Journal of mathematical psychology.
[38] G Karabatsos. A critique of Rasch residual fit statistics. , 2000, Journal of applied measurement.
[39] G. Karabatsos,et al. The Rasch model, additive conjoint measurement, and new models of probabilistic measurement theory. , 2001, Journal of applied measurement.
[40] C. Fox,et al. Applying the Rasch Model: Fundamental Measurement in the Human Sciences , 2001 .
[41] George Karabatsos,et al. Enumerating and testing conjoint measurement models , 2002, Mathematical Social Sciences.
[42] R. Luce,et al. Measurement analogies: comparisons of behavioral and physical measures* , 2004 .
[43] A Jackson Stenner,et al. How accurate are lexile text measures? , 2006, Journal of applied measurement.
[44] A. Tversky,et al. Prospect theory: an analysis of decision under risk — Source link , 2007 .
[45] Attitudes, order and quantity: deterministic and direct probabilistic tests of unidimensional unfolding. , 2007, Journal of applied measurement.
[46] The Benefits and Limitations of Formality , 2008 .
[47] Andrew Kyngdon,et al. The Rasch Model from the Perspective of the Representational Theory of Measurement , 2008 .
[48] On quantity calculus and units of measurement , 2008 .
[49] David Andrich,et al. Understanding the unit in the Rasch model. , 2008, Journal of applied measurement.
[50] C. T. Ng,et al. Utility of gambling under p(olynomial)-additive joint receipt and segregation or duplex decomposition , 2009 .
[51] J. Michell. The psychometricians' fallacy: too clever by half? , 2009, The British journal of mathematical and statistical psychology.
[52] C. Davis-Stober. Analysis of multinomial models under inequality constraints: Applications to measurement theory , 2009 .