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EXPLANATION OF TERMINOLOGY, CONTENT AND
            METHODOLOGY OF SOME STATISTICAL INDICATORS
                                        ON PRICE


                Consumer  price  mentions  the  expense  of  consumers  for  a  unit  of
          commodity or service to serve their daily lives. Consumer price shows the
          retail  price  of  goods  on  the  market  or  the  cost  of  services  for  people’
          livings.  In  case,  commodities  are  not  priced  and  can  be  bargained,
          consumer price is the final price of commodity paid by consumers.

                Consumer price index (CPI) is a relative indicator (%) reflecting
          the tendency and change over time in the prices of consumer goods and
          services purchased by people.

                The  representative  list  of  goods  and  services  for  measuring  CPI
          consists  of  key  goods  and  services  which  represent  for  the  population’s
          consumption in a certain period.

                Weight for CPI compilation is the expenditure share for goods and
          services groups in the total of population’s expenditure in base year.

                Weighted geometric mean Laspeyres formula is used to compile CPI:


                                             n    p t   W i 0
                                                   
                                     I t 0      i 0 
                                               
                                      p
                                             i 1 p i 
                Where:

                I t 0 : CPI in the reference period (t) compared to the constant base
                 p
          period (0);

                 t
                      0
                p ,  p : Consumer price of product i in the reference period (t) and
                 i
                      i
          in the constant base period (0) respectively;
                W i 0    n V i 0  : Weight in the constant base period (0);
                         V 0
                       i
                      i 1

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