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theory of conjoint measurement造句

例句与造句

  1. It is not to be confused with the theory of conjoint measurement.
  2. The theory of conjoint measurement provides a theoretical means of doing this.
  3. These relations are presented as axioms in the theory of conjoint measurement.
  4. Application of the theory of conjoint measurement in psychology, however, has been limited.
  5. David Krantz wrote the formal proof to prospect theory using the theory of conjoint measurement.
  6. It's difficult to find theory of conjoint measurement in a sentence. 用theory of conjoint measurement造句挺难的
  7. The theory of conjoint measurement, however, is not restricted to the quantification of differences.
  8. As with the theory of conjoint measurement, the significance of polynomial conjoint measurement lies in the quantification of natural attributes in the absence of concatenation operations.
  9. This conclusion was later rendered false by the discovery of the theory of conjoint measurement by Debreu ( 1960 ) and independently by Luce & Tukey ( 1964 ).
  10. In the social sciences, there are no standard units of measurement and the theory and practice of measurement is studied in psychometrics and the theory of conjoint measurement.
  11. Shortly after the publication of Krantz, et al ., ( 1971 ), work focused upon developing an " error theory " for the theory of conjoint measurement.
  12. The axioms of the theory of conjoint measurement are not stochastic; and given the ordinal constraints placed on data by the cancellation axioms, order restricted inference methodology must be used.
  13. The theory of conjoint measurement is ( different but ) related to conjoint analysis, which is a statistical-experiments methodology employed in marketing to estimate the parameters of additive utility functions.
  14. In the first article of the inaugural issue of the " Journal of Mathematical Psychology ", proved that via the theory of conjoint measurement, attributes not capable of concatenation could be quantified.
  15. Hence the theory of conjoint measurement can be used to quantify attributes in empirical circumstances where it is not possible to combine the levels of the attributes using a side-by-side operation or concatenation.
  16. Michell also wrote at this time a non-technical introduction to the theory of conjoint measurement which also contained a schema for deriving higher order cancellation conditions based upon Scott's ( 1964 ) work.
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