Estimation of the Probability of Inversion in Assessing the Credibility of Experts. A Case Study

• Autorzy: Agnieszka Bukietyńska , Mariusz Czekała , Marek Gurak , Jacek Jagodziński , Jarosław Kłosowski
• Języki publikacji: EN

Abstrakty

EN

The aim of the paper is to obtain an objective opinion from the experts. Experts are evaluated on the basis of the accordance of their preferences with the total preferences. The inversion distribution was applied. This distribution is associated with inversions occurring in the tau-Kendall test. The probabilities obtained as a result of estimation are needed to construct the estimator of demand.(original abstract)

Słowa kluczowe

EN

Estimation; Mathematical economics

PL

Estymacja; Ekonomia matematyczna

• Czasopismo: Mathematical Economics
• Rocznik: 2017
• Numer: nr 13 (20)
• Strony: 5--14

Twórcy

autor

Agnieszka Bukietyńska

• Wroclaw School of Banking, Poland

autor

Mariusz Czekała

• Wroclaw School of Banking, Poland

autor

Marek Gurak

• MG4 Sp. z.o.o Malin

autor

Jacek Jagodziński

• Wroclaw School of Banking, Poland

autor

Jarosław Kłosowski

• Wroclaw School of Banking, Poland

Bibliografia

• Bukietyńska A. (2017). The test of inversion in the analysis of investment funds. Central and Eastern European Journal of Management and Economics.
• Bukietyńska A., Czekała M., Wilimowska Z., Wilimowski M. (2017). The Inversion Test of the Investment Funds Efficiency Measures. Advances in Intelligent Systems and Computing.
• Czekała M., Bukietyńska A. (2017). Distribution of Inversions and the Power of the τ-Kendall's Test. Advances in Intelligent Systems and Computing.
• Czekała M., Bukietyńska A., Gurak M. (2018). Rozkład inwersji w analizie poprawności ocen eksperckich na przykładzie branży modowej (accepted for publication).
• Czekała M., Bukietyńska A., Schlichtinger A.M. (2018). Estimation of the probability of inversion in the test of variable dependencies, Advances in Intelligent Systems and Computing.
• Feller W. (1961). An Introduction to Probability Theory and its Application. Wiley. New York.
• Janjic M. (2014). A generating function for numbers of insets. J. Integer Seq. 17,

Identyfikatory

DOI

10.15611/me.2017.13.01