/* * Copyright (C) 2007-2009 Dynare Team * * This file is part of Dynare. * * Dynare is free software: you can redistribute it and/or modify * it under the terms of the GNU General Public License as published by * the Free Software Foundation, either version 3 of the License, or * (at your option) any later version. * * Dynare is distributed in the hope that it will be useful, * but WITHOUT ANY WARRANTY; without even the implied warranty of * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the * GNU General Public License for more details. * * You should have received a copy of the GNU General Public License * along with Dynare. If not, see . */ #include #include #include #include #include #include #include using namespace std; //------------------------------------------------------------------------------ #include "BlockTriangular.hh" //------------------------------------------------------------------------------ BlockTriangular::BlockTriangular(const SymbolTable &symbol_table_arg) : symbol_table(symbol_table_arg), normalization(symbol_table_arg), incidencematrix(symbol_table_arg) { bt_verbose = 0; ModelBlock = NULL; periods = 0; } //------------------------------------------------------------------------------ // Find the prologue and the epilogue of the model void BlockTriangular::Prologue_Epilogue(bool* IM, int* prologue, int* epilogue, int n, simple* Index_Var_IM, simple* Index_Equ_IM, bool* IM0) { bool modifie = 1; int i, j, k, l = 0; /*Looking for a prologue */ *prologue = 0; while (modifie) { modifie = 0; for (i = *prologue;i < n;i++) { k = 0; for (j = *prologue;j < n;j++) { if (IM[i*n + j]) { k++; l = j; } } if ((k == 1) && IM0[Index_Equ_IM[i].index*n + Index_Var_IM[l].index]) { modifie = 1; incidencematrix.swap_IM_c(IM, *prologue, i, l, Index_Var_IM, Index_Equ_IM, n); (*prologue)++; } } } *epilogue = 0; modifie = 1; while (modifie) { modifie = 0; for (i = *prologue;i < n - *epilogue;i++) { k = 0; for (j = *prologue;j < n - *epilogue;j++) { if (IM[j*n + i]) { k++; l = j; } } if ((k == 1) && IM0[Index_Equ_IM[l].index*n + Index_Var_IM[i].index]) { modifie = 1; incidencematrix.swap_IM_c(IM, n - (1 + *epilogue), l, i, Index_Var_IM, Index_Equ_IM, n); (*epilogue)++; } } } } void BlockTriangular::Allocate_Block(int size, int *count_Equ, int count_Block, BlockType type, BlockSimulationType SimType, Model_Block * ModelBlock) { int i, j, k, l, ls, m, i_1, Lead, Lag, first_count_equ, i1, li; int *tmp_size, *tmp_size_other_endo, *tmp_size_exo, *tmp_var, *tmp_endo, *tmp_other_endo, *tmp_exo, tmp_nb_other_endo, tmp_nb_exo, nb_lead_lag_endo; bool *tmp_variable_evaluated; bool *Cur_IM; bool *IM, OK; int Lag_Endo, Lead_Endo, Lag_Exo, Lead_Exo, Lag_Other_Endo, Lead_Other_Endo; ModelBlock->Periods = periods; ModelBlock->Block_List[count_Block].is_linear=true; ModelBlock->Block_List[count_Block].Size = size; ModelBlock->Block_List[count_Block].Type = type; ModelBlock->Block_List[count_Block].Temporary_InUse=new temporary_terms_inuse_type (); ModelBlock->Block_List[count_Block].Temporary_InUse->clear(); ModelBlock->Block_List[count_Block].Simulation_Type = SimType; ModelBlock->Block_List[count_Block].Equation = (int*)malloc(ModelBlock->Block_List[count_Block].Size * sizeof(int)); ModelBlock->Block_List[count_Block].Variable = (int*)malloc(ModelBlock->Block_List[count_Block].Size * sizeof(int)); ModelBlock->Block_List[count_Block].Temporary_Terms_in_Equation = (temporary_terms_type**)malloc(ModelBlock->Block_List[count_Block].Size * sizeof(temporary_terms_type)); ModelBlock->Block_List[count_Block].Own_Derivative = (int*)malloc(ModelBlock->Block_List[count_Block].Size * sizeof(int)); Lead = Lag = 0; first_count_equ = *count_Equ; tmp_var = (int*)malloc(size * sizeof(int)); tmp_endo = (int*)malloc((incidencematrix.Model_Max_Lead + incidencematrix.Model_Max_Lag + 1) * sizeof(int)); tmp_other_endo = (int*)malloc(symbol_table.endo_nbr() * sizeof(int)); tmp_size = (int*)malloc((incidencematrix.Model_Max_Lead + incidencematrix.Model_Max_Lag + 1) * sizeof(int)); //cout << "tmp_size = (int*)malloc((incidencematrix.Model_Max_Lead + incidencematrix.Model_Max_Lag + 1= " << incidencematrix.Model_Max_Lead + incidencematrix.Model_Max_Lag + 1 << ") * sizeof(int))\n"; tmp_size_other_endo = (int*)malloc((incidencematrix.Model_Max_Lead + incidencematrix.Model_Max_Lag + 1) * sizeof(int)); tmp_size_exo = (int*)malloc((incidencematrix.Model_Max_Lead + incidencematrix.Model_Max_Lag + 1) * sizeof(int)); memset(tmp_size_exo, 0, (incidencematrix.Model_Max_Lead + incidencematrix.Model_Max_Lag + 1)*sizeof(int)); memset(tmp_size_other_endo, 0, (incidencematrix.Model_Max_Lead + incidencematrix.Model_Max_Lag + 1)*sizeof(int)); memset(tmp_size, 0, (incidencematrix.Model_Max_Lead + incidencematrix.Model_Max_Lag + 1)*sizeof(int)); memset(tmp_endo, 0, (incidencematrix.Model_Max_Lead + incidencematrix.Model_Max_Lag + 1)*sizeof(int)); memset(tmp_other_endo, 0, symbol_table.endo_nbr()*sizeof(int)); nb_lead_lag_endo = 0; Lag_Endo = Lead_Endo = Lag_Other_Endo = Lead_Other_Endo = Lag_Exo = Lead_Exo = 0; //Variable by variable looking for all leads and lags its occurence in each equation of the block tmp_variable_evaluated = (bool*)malloc(symbol_table.endo_nbr()*sizeof(bool)); memset(tmp_variable_evaluated, 0, symbol_table.endo_nbr()*sizeof(bool)); for (i = 0;i < size;i++) { ModelBlock->Block_List[count_Block].Temporary_Terms_in_Equation[i]=new temporary_terms_type (); ModelBlock->Block_List[count_Block].Temporary_Terms_in_Equation[i]->clear(); ModelBlock->Block_List[count_Block].Equation[i] = Index_Equ_IM[*count_Equ].index; ModelBlock->Block_List[count_Block].Variable[i] = Index_Var_IM[*count_Equ].index; i_1 = Index_Var_IM[*count_Equ].index; for (k = -incidencematrix.Model_Max_Lag_Endo; k<=incidencematrix.Model_Max_Lead_Endo; k++) { Cur_IM = incidencematrix.Get_IM(k, eEndogenous); if (Cur_IM) { OK = false; if (k >= 0) { for (j = 0;j < size;j++) { if (Cur_IM[i_1 + Index_Equ_IM[first_count_equ + j].index*symbol_table.endo_nbr()]) { tmp_variable_evaluated[i_1] = true; tmp_size[incidencematrix.Model_Max_Lag_Endo + k]++; if (!OK) { tmp_endo[incidencematrix.Model_Max_Lag + k]++; nb_lead_lag_endo++; OK = true; } if (k > Lead) Lead = k; } } } else { for (j = 0;j < size;j++) { if (Cur_IM[i_1 + Index_Equ_IM[first_count_equ + j].index*symbol_table.endo_nbr()]) { tmp_variable_evaluated[i_1] = true; tmp_size[incidencematrix.Model_Max_Lag_Endo + k]++; if (!OK) { tmp_variable_evaluated[i_1] = true; tmp_endo[incidencematrix.Model_Max_Lag + k]++; nb_lead_lag_endo++; OK = true; } if (-k > Lag) Lag = -k; } } } } } (*count_Equ)++; } Lag_Endo = Lag; Lead_Endo = Lead; tmp_nb_other_endo = 0; for (i = 0;i < size;i++) { for (k = -incidencematrix.Model_Max_Lag_Endo; k<=incidencematrix.Model_Max_Lead_Endo; k++) { Cur_IM = incidencematrix.Get_IM(k, eEndogenous); if (Cur_IM) { i_1 = Index_Equ_IM[first_count_equ+i].index * symbol_table.endo_nbr(); for (j = 0;j < symbol_table.endo_nbr();j++) if (Cur_IM[i_1 + j]) { if (!tmp_variable_evaluated[j]) { tmp_other_endo[j] = 1; tmp_nb_other_endo++; } if (k>0 && k>Lead_Other_Endo) Lead_Other_Endo = k; else if (k<0 && (-k)>Lag_Other_Endo) Lag_Other_Endo = -k; if (k>0 && k>Lead) Lead = k; else if (k<0 && (-k)>Lag) Lag = -k; tmp_size_other_endo[k+incidencematrix.Model_Max_Lag_Endo]++; } } } } ModelBlock->Block_List[count_Block].nb_other_endo = tmp_nb_other_endo; ModelBlock->Block_List[count_Block].Other_Endogenous = (int*)malloc(tmp_nb_other_endo * sizeof(int)); tmp_exo = (int*)malloc(symbol_table.exo_nbr() * sizeof(int)); memset(tmp_exo, 0, symbol_table.exo_nbr() * sizeof(int)); tmp_nb_exo = 0; for (i = 0;i < size;i++) { for (k = -incidencematrix.Model_Max_Lag_Exo; k<=incidencematrix.Model_Max_Lead_Exo; k++) { Cur_IM = incidencematrix.Get_IM(k, eExogenous); if (Cur_IM) { i_1 = Index_Equ_IM[first_count_equ+i].index * symbol_table.exo_nbr(); for (j=0;j0 && k>Lead_Exo) Lead_Exo = k; else if (k<0 && (-k)>Lag_Exo) Lag_Exo = -k; if (k>0 && k>Lead) Lead = k; else if (k<0 && (-k)>Lag) Lag = -k; tmp_size_exo[k+incidencematrix.Model_Max_Lag_Exo]++; } } } } ModelBlock->Block_List[count_Block].nb_exo = tmp_nb_exo; ModelBlock->Block_List[count_Block].Exogenous = (int*)malloc(tmp_nb_exo * sizeof(int)); k = 0; for (j=0;jBlock_List[count_Block].Exogenous[k] = j; k++; } ModelBlock->Block_List[count_Block].nb_exo_det = 0; ModelBlock->Block_List[count_Block].Max_Lag = Lag; ModelBlock->Block_List[count_Block].Max_Lead = Lead; ModelBlock->Block_List[count_Block].Max_Lag_Endo = Lag_Endo; ModelBlock->Block_List[count_Block].Max_Lead_Endo = Lead_Endo; ModelBlock->Block_List[count_Block].Max_Lag_Other_Endo = Lag_Other_Endo; ModelBlock->Block_List[count_Block].Max_Lead_Other_Endo = Lead_Other_Endo; ModelBlock->Block_List[count_Block].Max_Lag_Exo = Lag_Exo; ModelBlock->Block_List[count_Block].Max_Lead_Exo = Lead_Exo; ModelBlock->Block_List[count_Block].IM_lead_lag = (IM_compact*)malloc((Lead + Lag + 1) * sizeof(IM_compact)); ls = l = li = size; i1 = 0; ModelBlock->Block_List[count_Block].Nb_Lead_Lag_Endo = nb_lead_lag_endo; for (i = 0;i < Lead + Lag + 1;i++) { if (incidencematrix.Model_Max_Lag_Endo-Lag+i>=0) { ModelBlock->Block_List[count_Block].IM_lead_lag[i].size = tmp_size[incidencematrix.Model_Max_Lag_Endo - Lag + i]; ModelBlock->Block_List[count_Block].IM_lead_lag[i].nb_endo = tmp_endo[incidencematrix.Model_Max_Lag_Endo - Lag + i]; ModelBlock->Block_List[count_Block].IM_lead_lag[i].u = (int*)malloc(tmp_size[incidencematrix.Model_Max_Lag_Endo - Lag + i] * sizeof(int)); ModelBlock->Block_List[count_Block].IM_lead_lag[i].us = (int*)malloc(tmp_size[incidencematrix.Model_Max_Lag_Endo - Lag + i] * sizeof(int)); ModelBlock->Block_List[count_Block].IM_lead_lag[i].Var = (int*)malloc(tmp_size[incidencematrix.Model_Max_Lag_Endo - Lag + i] * sizeof(int)); ModelBlock->Block_List[count_Block].IM_lead_lag[i].Equ = (int*)malloc(tmp_size[incidencematrix.Model_Max_Lag_Endo - Lag + i] * sizeof(int)); ModelBlock->Block_List[count_Block].IM_lead_lag[i].Var_Index = (int*)malloc(tmp_size[incidencematrix.Model_Max_Lag_Endo - Lag + i] * sizeof(int)); ModelBlock->Block_List[count_Block].IM_lead_lag[i].Equ_Index = (int*)malloc(tmp_size[incidencematrix.Model_Max_Lag_Endo - Lag + i] * sizeof(int)); ModelBlock->Block_List[count_Block].IM_lead_lag[i].size_other_endo = tmp_size_other_endo[incidencematrix.Model_Max_Lag_Endo - Lag + i]; ModelBlock->Block_List[count_Block].IM_lead_lag[i].nb_other_endo = tmp_other_endo[incidencematrix.Model_Max_Lag_Endo - Lag + i]; ModelBlock->Block_List[count_Block].IM_lead_lag[i].u_other_endo = (int*)malloc(tmp_size_other_endo[incidencematrix.Model_Max_Lag_Endo - Lag + i] * sizeof(int)); ModelBlock->Block_List[count_Block].IM_lead_lag[i].Var_other_endo = (int*)malloc(tmp_size_other_endo[incidencematrix.Model_Max_Lag_Endo - Lag + i] * sizeof(int)); ModelBlock->Block_List[count_Block].IM_lead_lag[i].Equ_other_endo = (int*)malloc(tmp_size_other_endo[incidencematrix.Model_Max_Lag_Endo - Lag + i] * sizeof(int)); ModelBlock->Block_List[count_Block].IM_lead_lag[i].Var_Index_other_endo = (int*)malloc(tmp_size_other_endo[incidencematrix.Model_Max_Lag_Endo - Lag + i] * sizeof(int)); ModelBlock->Block_List[count_Block].IM_lead_lag[i].Equ_Index_other_endo = (int*)malloc(tmp_size_other_endo[incidencematrix.Model_Max_Lag_Endo - Lag + i] * sizeof(int)); } else ModelBlock->Block_List[count_Block].IM_lead_lag[i].size = 0; if (incidencematrix.Model_Max_Lag_Exo-Lag+i>=0) { ModelBlock->Block_List[count_Block].IM_lead_lag[i].size_exo = tmp_size_exo[incidencematrix.Model_Max_Lag_Exo - Lag + i]; ModelBlock->Block_List[count_Block].IM_lead_lag[i].Exogenous = (int*)malloc(tmp_size_exo[incidencematrix.Model_Max_Lag_Exo - Lag + i] * sizeof(int)); ModelBlock->Block_List[count_Block].IM_lead_lag[i].Exogenous_Index = (int*)malloc(tmp_size_exo[incidencematrix.Model_Max_Lag_Exo - Lag + i] * sizeof(int)); ModelBlock->Block_List[count_Block].IM_lead_lag[i].Equ_X = (int*)malloc(tmp_size_exo[incidencematrix.Model_Max_Lag_Exo - Lag + i] * sizeof(int)); ModelBlock->Block_List[count_Block].IM_lead_lag[i].Equ_X_Index = (int*)malloc(tmp_size_exo[incidencematrix.Model_Max_Lag_Exo - Lag + i] * sizeof(int)); } else ModelBlock->Block_List[count_Block].IM_lead_lag[i].size_exo = 0; ModelBlock->Block_List[count_Block].IM_lead_lag[i].u_init = l; memset(tmp_variable_evaluated, 0, symbol_table.endo_nbr()*sizeof(bool)); IM = incidencematrix.Get_IM(i - Lag, eEndogenous); if (IM) { for (j = first_count_equ;j < size + first_count_equ;j++) { i_1 = Index_Var_IM[j].index; m = 0; for (k = first_count_equ;k < size + first_count_equ;k++) if (IM[i_1 + Index_Equ_IM[k].index*symbol_table.endo_nbr()]) m++; if (m > 0) { tmp_var[j - first_count_equ] = i1; i1++; } } m = 0; for (j = first_count_equ;j < size + first_count_equ;j++) { i_1 = Index_Equ_IM[j].index * symbol_table.endo_nbr(); for (k = first_count_equ;k < size + first_count_equ;k++) if (IM[Index_Var_IM[k].index + i_1]) { if (i == Lag) { ModelBlock->Block_List[count_Block].IM_lead_lag[i].us[m] = ls; ls++; } ModelBlock->Block_List[count_Block].IM_lead_lag[i].u[m] = li; ModelBlock->Block_List[count_Block].IM_lead_lag[i].Equ[m] = j - first_count_equ; ModelBlock->Block_List[count_Block].IM_lead_lag[i].Var[m] = k - first_count_equ; ModelBlock->Block_List[count_Block].IM_lead_lag[i].Equ_Index[m] = Index_Equ_IM[j].index; ModelBlock->Block_List[count_Block].IM_lead_lag[i].Var_Index[m] = Index_Var_IM[k].index; tmp_variable_evaluated[Index_Var_IM[k].index] = true; l++; m++; li++; } } ModelBlock->Block_List[count_Block].IM_lead_lag[i].u_finish = li - 1; m = 0; for (j = first_count_equ;j < size + first_count_equ;j++) { i_1 = Index_Equ_IM[j].index * symbol_table.endo_nbr(); for (k = 0;k < symbol_table.endo_nbr();k++) if ((!tmp_variable_evaluated[Index_Var_IM[k].index]) && IM[Index_Var_IM[k].index + i_1]) { ModelBlock->Block_List[count_Block].IM_lead_lag[i].u_other_endo[m] = l; ModelBlock->Block_List[count_Block].IM_lead_lag[i].Equ_other_endo[m] = j - first_count_equ; ModelBlock->Block_List[count_Block].IM_lead_lag[i].Var_other_endo[m] = k; ModelBlock->Block_List[count_Block].IM_lead_lag[i].Equ_Index_other_endo[m] = Index_Equ_IM[j].index; ModelBlock->Block_List[count_Block].IM_lead_lag[i].Var_Index_other_endo[m] = Index_Var_IM[k].index; l++; m++; } } ModelBlock->Block_List[count_Block].IM_lead_lag[i].size_other_endo = m; } IM = incidencematrix.Get_IM(i - Lag, eExogenous); if (IM) { m = 0; for (j = first_count_equ;j < size + first_count_equ;j++) { i_1 = Index_Equ_IM[j].index * symbol_table.exo_nbr(); for (k = 0; kBlock_List[count_Block].Exogenous[k]+i_1]) { ModelBlock->Block_List[count_Block].IM_lead_lag[i].Exogenous[m] = k; ModelBlock->Block_List[count_Block].IM_lead_lag[i].Exogenous_Index[m] = ModelBlock->Block_List[count_Block].Exogenous[k]; ModelBlock->Block_List[count_Block].IM_lead_lag[i].Equ_X[m] = j - first_count_equ; ModelBlock->Block_List[count_Block].IM_lead_lag[i].Equ_X_Index[m] = Index_Equ_IM[j].index; m++; } } } } } free(tmp_size); free(tmp_size_other_endo); free(tmp_size_exo); free(tmp_endo); free(tmp_other_endo); free(tmp_exo); free(tmp_var); free(tmp_variable_evaluated); } void BlockTriangular::Free_Block(Model_Block* ModelBlock) const { int blk, i; for (blk = 0;blk < ModelBlock->Size;blk++) { free(ModelBlock->Block_List[blk].Equation); free(ModelBlock->Block_List[blk].Variable); free(ModelBlock->Block_List[blk].Exogenous); free(ModelBlock->Block_List[blk].Own_Derivative); free(ModelBlock->Block_List[blk].Other_Endogenous); for (i = 0;i < ModelBlock->Block_List[blk].Max_Lag + ModelBlock->Block_List[blk].Max_Lead + 1;i++) { if (incidencematrix.Model_Max_Lag_Endo-ModelBlock->Block_List[blk].Max_Lag+i>=0 /*&& ModelBlock->Block_List[blk].IM_lead_lag[i].size*/) { free(ModelBlock->Block_List[blk].IM_lead_lag[i].u); free(ModelBlock->Block_List[blk].IM_lead_lag[i].us); free(ModelBlock->Block_List[blk].IM_lead_lag[i].Equ); free(ModelBlock->Block_List[blk].IM_lead_lag[i].Var); free(ModelBlock->Block_List[blk].IM_lead_lag[i].Equ_Index); free(ModelBlock->Block_List[blk].IM_lead_lag[i].Var_Index); free(ModelBlock->Block_List[blk].IM_lead_lag[i].u_other_endo); free(ModelBlock->Block_List[blk].IM_lead_lag[i].Var_other_endo); free(ModelBlock->Block_List[blk].IM_lead_lag[i].Equ_other_endo); free(ModelBlock->Block_List[blk].IM_lead_lag[i].Var_Index_other_endo); free(ModelBlock->Block_List[blk].IM_lead_lag[i].Equ_Index_other_endo); } if (incidencematrix.Model_Max_Lag_Exo-ModelBlock->Block_List[blk].Max_Lag+i>=0 /*&& ModelBlock->Block_List[blk].IM_lead_lag[i].size_exo*/) { free(ModelBlock->Block_List[blk].IM_lead_lag[i].Exogenous); free(ModelBlock->Block_List[blk].IM_lead_lag[i].Exogenous_Index); free(ModelBlock->Block_List[blk].IM_lead_lag[i].Equ_X_Index); free(ModelBlock->Block_List[blk].IM_lead_lag[i].Equ_X); } } free(ModelBlock->Block_List[blk].IM_lead_lag); for(i=0; iBlock_List[blk].Size; i++) delete ModelBlock->Block_List[blk].Temporary_Terms_in_Equation[i]; free(ModelBlock->Block_List[blk].Temporary_Terms_in_Equation); delete(ModelBlock->Block_List[blk].Temporary_InUse); } free(ModelBlock->Block_List); free(ModelBlock); free(Index_Equ_IM); free(Index_Var_IM); } t_type BlockTriangular::Reduce_Blocks_and_type_determination(int prologue, int epilogue, block_result_t* res, vector equations ) { int i=0; NodeID lhs, rhs; ostringstream tmp_output; BinaryOpNode *eq_node; ostringstream tmp_s; temporary_terms_type temporary_terms; int count_equ = 0, blck_count_simult =0; int Blck_Size; int Lead, Lag; t_type Type; bool *Cur_IM; BlockSimulationType Simulation_Type , prev_Type=UNKNOWN; for ( i=0; in_sets+epilogue; i++) { int first_count_equ = count_equ; if (i < prologue) Blck_Size = 1; else if (i < prologue+res->n_sets) { Blck_Size = res->sets_f[res->ordered[blck_count_simult]] - res->sets_s[res->ordered[blck_count_simult]] + 1; blck_count_simult++; } else if (i < prologue+res->n_sets+epilogue) Blck_Size = 1; Lag = Lead = 0; for (count_equ = first_count_equ; count_equ < Blck_Size+first_count_equ; count_equ++) { int i_1 = Index_Var_IM[count_equ].index; for (int k = -incidencematrix.Model_Max_Lag_Endo; k<=incidencematrix.Model_Max_Lead_Endo; k++) { Cur_IM = incidencematrix.Get_IM(k, eEndogenous); if (Cur_IM) { for (int j = 0;j < Blck_Size;j++) { if (Cur_IM[i_1 + Index_Equ_IM[first_count_equ + j].index*symbol_table.endo_nbr()]) { if (k > Lead) Lead = k; else if (-k > Lag) Lag = -k; } } } } } if ((Lag > 0) && (Lead > 0)) { if (Blck_Size == 1) Simulation_Type = SOLVE_TWO_BOUNDARIES_SIMPLE; else Simulation_Type = SOLVE_TWO_BOUNDARIES_COMPLETE; } else if (Blck_Size > 1) { if (Lead > 0) Simulation_Type = SOLVE_BACKWARD_COMPLETE; else Simulation_Type = SOLVE_FORWARD_COMPLETE; } else { if (Lead > 0) Simulation_Type = SOLVE_BACKWARD_SIMPLE; else Simulation_Type = SOLVE_FORWARD_SIMPLE; } if (Blck_Size == 1) { temporary_terms.clear(); eq_node = equations[Index_Equ_IM[first_count_equ].index]; lhs = eq_node->get_arg1(); rhs = eq_node->get_arg2(); tmp_s.str(""); tmp_output.str(""); lhs->writeOutput(tmp_output, oMatlabDynamicModelSparse, temporary_terms); tmp_s << "y(it_, " << Index_Var_IM[first_count_equ].index+1 << ")"; //Determine whether the equation could be evaluated rather than to be solved if (tmp_output.str()==tmp_s.str()) { if (Simulation_Type==SOLVE_BACKWARD_SIMPLE) Simulation_Type=EVALUATE_BACKWARD; else if (Simulation_Type==SOLVE_FORWARD_SIMPLE) Simulation_Type=EVALUATE_FORWARD; } else { tmp_output.str(""); rhs->writeOutput(tmp_output, oCDynamicModelSparseDLL, temporary_terms); if (tmp_output.str()==tmp_s.str()) { if (Simulation_Type==SOLVE_BACKWARD_SIMPLE) Simulation_Type=EVALUATE_BACKWARD_R; else if (Simulation_Type==SOLVE_FORWARD_SIMPLE) Simulation_Type=EVALUATE_FORWARD_R; } } if (i > 0) { if ( ((prev_Type == EVALUATE_FORWARD_R || prev_Type == EVALUATE_FORWARD) && (Simulation_Type == EVALUATE_FORWARD_R || Simulation_Type == EVALUATE_FORWARD)) || ((prev_Type == EVALUATE_BACKWARD_R || prev_Type == EVALUATE_BACKWARD) && (Simulation_Type == EVALUATE_BACKWARD_R || Simulation_Type == EVALUATE_BACKWARD)) ) { BlockSimulationType c_Type = (Type[Type.size()-1]).first; int c_Size = (Type[Type.size()-1]).second; Type[Type.size()-1]=make_pair(c_Type, ++c_Size); } else Type.push_back(make_pair(Simulation_Type, Blck_Size)); } else Type.push_back(make_pair(Simulation_Type, Blck_Size)); } else { Type.push_back(make_pair(Simulation_Type, Blck_Size)); } prev_Type = Simulation_Type; } return(Type); } //------------------------------------------------------------------------------ // Normalize each equation of the model (endgenous_i = f_i(endogenous_1, ..., endogenous_n) - in order to apply strong connex components search algorithm - // and find the optimal blocks triangular decomposition bool BlockTriangular::Normalize_and_BlockDecompose(bool* IM, Model_Block* ModelBlock, int n, int* prologue, int* epilogue, simple* Index_Var_IM, simple* Index_Equ_IM, bool Do_Normalization, bool mixing, bool* IM_0, jacob_map j_m, vector equations ) { int i, j, Nb_TotalBlocks, Nb_RecursBlocks, Nb_SimulBlocks; BlockType Btype; int count_Block, count_Equ; block_result_t* res; Equation_set* Equation_gr = (Equation_set*) malloc(sizeof(Equation_set)); bool* SIM0, *SIM00; SIM0 = (bool*)malloc(n * n * sizeof(bool)); memcpy(SIM0,IM_0,n*n*sizeof(bool)); Prologue_Epilogue(IM, prologue, epilogue, n, Index_Var_IM, Index_Equ_IM, SIM0); free(SIM0); if (bt_verbose) { cout << "prologue : " << *prologue << " epilogue : " << *epilogue << "\n"; cout << "IM_0\n"; incidencematrix.Print_SIM(IM_0, eEndogenous); cout << "IM\n"; incidencematrix.Print_SIM(IM, eEndogenous); for (i = 0;i < n;i++) cout << "Index_Var_IM[" << i << "]=" << Index_Var_IM[i].index << " Index_Equ_IM[" << i << "]=" << Index_Equ_IM[i].index << "\n"; } int counted=0; if (*prologue+*epilogue, double >::iterator iter = j_m.begin(); iter != j_m.end(); iter++ ) { if (fabs(iter->second)>max_val[iter->first.first]) max_val[iter->first.first]=fabs(iter->second); } for ( map< pair< int, int >, double >::iterator iter = j_m.begin(); iter != j_m.end(); iter++ ) iter->second/=max_val[iter->first.first]; free(max_val); bool OK=false; double bi=0.99999999; int suppressed=0; while (!OK && bi>1e-14) { int suppress=0; SIM0 = (bool*)malloc(n * n * sizeof(bool)); memset(SIM0,0,n*n*sizeof(bool)); SIM00 = (bool*)malloc(n * n * sizeof(bool)); memset(SIM00,0,n*n*sizeof(bool)); for ( map< pair< int, int >, double >::iterator iter = j_m.begin(); iter != j_m.end(); iter++ ) { if (fabs(iter->second)>bi) { SIM0[iter->first.first*n+iter->first.second]=1; if (!IM_0[iter->first.first*n+iter->first.second]) { cout << "Error nothing at IM_0[" << iter->first.first << ", " << iter->first.second << "]=" << IM_0[iter->first.first*n+iter->first.second] << " " << iter->second << "\n"; } } else suppress++; } for (i = 0;i < n;i++) for (j = 0;j < n;j++) { SIM00[i*n + j] = SIM0[Index_Equ_IM[i].index * n + Index_Var_IM[j].index]; } free(SIM0); if (suppress!=suppressed) { OK=normalization.Normalize(n, *prologue, *epilogue, SIM00, Index_Equ_IM, Equation_gr, 1, IM); if (!OK) normalization.Free_Equation(n-*prologue-*epilogue,Equation_gr); } suppressed=suppress; if (!OK) //bi/=1.07; bi/=3; counted++; if (bi>1e-14) free(SIM00); } if (!OK) { normalization.Set_fp_verbose(true); OK=normalization.Normalize(n, *prologue, *epilogue, SIM00, Index_Equ_IM, Equation_gr, 1, IM); cout << "Error\n"; exit(EXIT_FAILURE); } } else normalization.Normalize(n, *prologue, *epilogue, IM, Index_Equ_IM, Equation_gr, 0, 0); } else normalization.Gr_to_IM_basic(n, *prologue, *epilogue, IM, Equation_gr, false); } //cout << "Finding the optimal block decomposition of the model ..." << counted << "\n"; cout << "Finding the optimal block decomposition of the model ...\n"; if (*prologue+*epiloguen_sets=0; } free(Equation_gr); blocks.block_result_to_IM(res, IM, *prologue, symbol_table.endo_nbr(), Index_Equ_IM, Index_Var_IM); t_type Type = Reduce_Blocks_and_type_determination(*prologue, *epilogue, res, equations); i = 0; j = 0; Nb_SimulBlocks = 0; for (t_type::const_iterator it = Type.begin(); it!=Type.end(); it++) { if (it->first==SOLVE_FORWARD_COMPLETE || it->first==SOLVE_BACKWARD_COMPLETE || it->first==SOLVE_TWO_BOUNDARIES_COMPLETE) { Nb_SimulBlocks++; if (it->second>j) j=it->second; } } Nb_TotalBlocks = Type.size(); Nb_RecursBlocks = Nb_TotalBlocks - Nb_SimulBlocks; cout << Nb_TotalBlocks << " block(s) found:\n"; cout << " " << Nb_RecursBlocks << " recursive block(s) and " << res->n_sets << " simultaneous block(s). \n"; cout << " the largest simultaneous block has " << j << " equation(s). \n"; ModelBlock->Size = Nb_TotalBlocks; ModelBlock->Periods = periods; ModelBlock->Block_List = (Block*)malloc(sizeof(ModelBlock->Block_List[0]) * Nb_TotalBlocks); count_Equ = count_Block = 0; for (t_type::const_iterator it = Type.begin(); it!=Type.end(); it++) { if (count_Equ<*prologue) Btype = PROLOGUE; else if (count_Equsecond==1) Btype = PROLOGUE; else Btype = SIMULTANS; else Btype = EPILOGUE; Allocate_Block(it->second, &count_Equ, count_Block++, Btype, it->first, ModelBlock); } //exit(-1); if (res->n_sets) blocks.block_result_free(res); else free(res); return 0; } //------------------------------------------------------------------------------ // normalize each equation of the dynamic model // and find the optimal block triangular decomposition of the static model void BlockTriangular::Normalize_and_BlockDecompose_Static_0_Model(const jacob_map &j_m, vector equations) { bool* SIM, *SIM_0; bool* Cur_IM; int i, k, size; //First create a static model incidence matrix size = symbol_table.endo_nbr() * symbol_table.endo_nbr() * sizeof(*SIM); SIM = (bool*)malloc(size); for (i = 0; i< symbol_table.endo_nbr() * symbol_table.endo_nbr(); i++) SIM[i] = 0; for (k = -incidencematrix.Model_Max_Lag_Endo; k<=incidencematrix.Model_Max_Lead_Endo; k++) { Cur_IM = incidencematrix.Get_IM(k, eEndogenous); if (Cur_IM) { for (i = 0;i < symbol_table.endo_nbr()*symbol_table.endo_nbr();i++) { SIM[i] = (SIM[i]) || (Cur_IM[i]); } } } if (bt_verbose) { cout << "incidence matrix for the static model (unsorted) \n"; incidencematrix.Print_SIM(SIM, eEndogenous); } Index_Equ_IM = (simple*)malloc(symbol_table.endo_nbr() * sizeof(*Index_Equ_IM)); for (i = 0;i < symbol_table.endo_nbr();i++) { Index_Equ_IM[i].index = i; } Index_Var_IM = (simple*)malloc(symbol_table.endo_nbr() * sizeof(*Index_Var_IM)); for (i = 0;i < symbol_table.endo_nbr();i++) { Index_Var_IM[i].index = i; } if (ModelBlock != NULL) Free_Block(ModelBlock); ModelBlock = (Model_Block*)malloc(sizeof(*ModelBlock)); Cur_IM = incidencematrix.Get_IM(0, eEndogenous); SIM_0 = (bool*)malloc(symbol_table.endo_nbr() * symbol_table.endo_nbr() * sizeof(*SIM_0)); for (i = 0;i < symbol_table.endo_nbr()*symbol_table.endo_nbr();i++) SIM_0[i] = Cur_IM[i]; Normalize_and_BlockDecompose(SIM, ModelBlock, symbol_table.endo_nbr(), &prologue, &epilogue, Index_Var_IM, Index_Equ_IM, 1, 1, SIM_0, j_m, equations); free(SIM_0); free(SIM); }