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Table 3 Intervention (sorafenib) arm transition probability matrix


                                           PFS       PD     Death from disease    All-cause mortality

                    PFS                  0.8211    0.1786            0                  0.0003

                    PD                      0      0.6250          0.3750                  0

                    Death from disease      0         0              1                     0

                    All-cause mortality     0         0              0                     1



                    Table 4 Control (BSC) arm transition probability matrix


                                           PFS       PD     Death from disease    All-cause mortality

                    PFS                  0.6426    0.3571            0                  0.0003

                    PD                      0      0.5880          0.4120                  0

                    Death from disease      0         0              1                     0
                    All-cause mortality     0         0              0                     1




               Let us decipher intervention transition matrix. Before we begin it is important to understand

               that sum of the probabilities mentioned in each of the vertical health states should be equal
               to one. Example:


                  Horizontal row for PFS in Table 2 = 0.8211 + 0.1786 + 0 + 0.0003 = should be equal to 1


                       To understand how other probabilities are going in the matrix. It is important to keep

               in mind the markov schematic and the flow of one state to another. For PFS to remain in PFS

               state the probability is mentioned as 0.8211 which is derived in terms of 1 - (0.1786 + 0 +
               0.0003). Similarly, for remaining in the PD state the probability of 0.6250 is deduced from 1 -

               (0 + 0.3750 + 0). The values 0 describes no relation between the health states. As for Death

               from disease and All-cause mortality since patients cannot move to any health state once they
               are in Death so the probability to remain in the same health state is always 1.


                       In the next stage, using the information above, year-wise number of HCC patients in

               each  of  the  health  states  is  predicted.  This  is  done  using  the  information  of  transition

               probability  which  is  multiplied  by  the  number  of  persons  in  that  health  state.  Similarly,
               applying the cost per person in each health state along with total HCC patients of that heath


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