Fig. 5. Probability densities of PSi,tfor the observation vectors of the initial complex. Vectors are defined with table 7, PSA= (2,1,2,0,1), PSB= (0,1,1,3,1), etc.  The first place in the observation vector PSii represents the number of patients who rated the combination i with the first score, the second place represents the number of patients who rated the combination i with the second score, and so on. The cutting point for the partitioning of the complexes occurs at the point of the highest probability, between the combination F and G with P (PSF< PSG= 0.73).

Fig. 5. Probability densities of PSi,tfor the observation vectors of the initial complex. Vectors are defined with table 7, PSA= (2,1,2,0,1), PSB= (0,1,1,3,1), etc.  The first place in the observation vector PSii represents the number of patients who rated the combination i with the first score, the second place represents the number of patients who rated the combination i with the second score, and so on. The cutting point for the partitioning of the complexes occurs at the point of the highest probability, between the combination F and G with P (PSF< PSG= 0.73).

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