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CPS1119 Fethi Şaban ÖZBEK
                     The  purpose  of  this  paper  is  to  evaluate  the  effectiveness of artificial
                  neural  network  as  a  forecasting  tool,  and  to  forecast  the    agricultural
                  commodity prices in Turkey for the period from October 2018 to December
                  2019.

                  2.  Methodology
                     ANN, represents a nonlinear statistical modelling tool that is based on the
                  concept of a biological neural network (Shahinfar et al., 2012), was used for
                  forecasting  prices  of  wheat,  barley,  maize  (seed),  and  raw  cotton  in  the
                  agriculture of Turkey. The data of monthly price from 2009 January to 2018
                  September  were  used  as  sample  data  (network  training)  and  historical
                  prediction evaluation (network evaluation). In each forecasting, the input was
                  the last observation, and the output was the predicted value of agricultural
                  commodity price.
                     Different  ANN  models  for  different  problem  structures  have  been
                  developed (Akkol et al., 2017). The most used  networks  in  literature  are
                  known  as  single  and  multilayer  perception,  vector  quantization  models
                  (LVQ), self-organizing model (SOM), adaptive resonance theory models (ART),
                  Hopfield networks, Elman network  and  radial  based  networks  (Öztemel,
                  2006).  In this study, the multilayer perception model of ANN was used. The
                  multilayer perception network is a function of predictors (also called inputs or
                  independent variables) that minimize the prediction error of target variables
                  (also  called  outputs).  This  structure  is  known  as  feedforwardarchitecture
                  because the acquaintances in the network flow forward from the input layer
                  to the output layer without any feedback loops (Giri et al., 2014).
                     Node in the hidden layer contains hyperbolic tangent activation function
                  (Eq. 1). It takes real-valued arguments and transforms them to the range (–1,
                  1).
                                           y
                                          e i−e −y i
                                   f(y ) =  e i+e −y i                                       Eq. 1
                                     i
                                           y
                  And they take a weighted sum of all input variables:

                                   y = ∑ w x                                                 Eq. 2
                                    i
                                         j
                                           ji i
                  where x  is an input variable and w  is corresponding weight in layer j.
                          i
                                                    ji

                  Identity function was used in output layer activation. Identity function has the
                  form in Eq. 3. It takes real-valued arguments and returns them unchanged
                  (IBM SPSS Neural Networks 22, 2018).

                                                          f(y ) = y                                                            Eq. 3
                                                    i
                                               i



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