20200429 12164100 1.0 TRUE CalculateField InteractiveMap_Data Pop_Pressure 4 VB # CalculateField InteractiveMap_Data Pop_Pressure 3 VB # CalculateField InteractiveMap_Data Pop_Pressure 1 VB # CalculateField InteractiveMap_Data Pop_Pressure 3 VB # CalculateField InteractiveMap_Data Pop_Pressure 3 VB # CalculateField InteractiveMap_Data Pop_Pressure 1 VB # CalculateField InteractiveMap_Data Pop_Pressure 1 VB # CalculateField InteractiveMap_Data Pop_Pressure 2 VB # CalculateField InteractiveMap_Data Pop_Pressure 2 VB # CalculateField InteractiveMap_Data Pop_Pressure 2 VB # CalculateField InteractiveMap_Data Pop_Pressure 1 VB # CalculateField InteractiveMap_Data Pop_Pressure 1 VB # CalculateField InteractiveMap_Data Pop_Pressure 1 VB # CalculateField InteractiveMap_Data Pop_Pressure 0 VB # CalculateField InteractiveMap_Data Pop_Pressure 1 VB # CalculateField InteractiveMap_Data Pop_Pressure 0 VB # CalculateField InteractiveMap_Data Pop_Pressure 0 VB # CalculateField PopulationPressureMatrix_2050Med_Settlements Pop_Risk 1 VB # CalculateField PopulationPressureMatrix_2050Med_Settlements Pop_Risk 2 VB # CalculateField PopulationPressureMatrix_2050Med_Settlements Pop_Risk 2 VB # CalculateField PopulationPressureMatrix_2050Med_Settlements Pop_Risk [Pop_Pressure] VB # CalculateField PopulationPressureMatrix_2050Med_Settlements Pop_Pressure Decrease VB # CalculateField PopulationPressureMatrix_2050Med_Settlements Pop_Pressure "Decrease" VB # CalculateField PopulationPressureMatrix_2050Med_Settlements Pop_Pressure "NoChange" VB # CalculateField PopulationPressureMatrix_2050Med_Settlements Pop_Pressure "Medium" VB # CalculateField PopulationPressureMatrix_2050Med_Settlements Pop_Pressure "High" VB # CalculateField PopulationPressureMatrix_2050Med_Settlements Pop_Pressure "Extreme" VB # CalculateField PopPressureMatrix_2050M_Cleanded_For_SM Population_2011 [Population_2011] VB # CalculateField PopPressureMatrix_2050M_Cleanded_For_SM Population_2011 [Pop2011] VB # CalculateField PopPressureMatrix_2050M_Cleanded_For_SM Population_2011 [Pop2011] VB # CalculateField PopPressureMatrix_2050M_Cleanded_For_SM Population_2011 [Pop2011] VB # CalculateField PopPressureMatrix_2050M_Cleanded_For_SM Population_2030 [Pop2030] VB # CalculateField PopPressureMatrix_2050M_Cleanded_For_SM Population_2050 [Pop2050] VB # CalculateField PopPressureMatrix_2050M_Cleanded_For_SM Difference_2011_2030 [Difference20112030] VB # CalculateField PopPressureMatrix_2050M_Cleanded_For_SM Difference_2011_2050 [Difference20112050] VB # CalculateField PopPressureMatrix_2050M_Cleanded_For_SM Percent_Difference_2011_2030 [PerChange20112030] VB # CalculateField PopPressureMatrix_2050M_Cleanded_For_SM Percent_Difference_2011_2050 [PerChange20112050] VB # CalculateField PopPressureMatrix_2050M_Cleanded_For_SM Pop_Pressure "No Change" VB # Project SA_Settlements_NewName \\ms-gis.csir.co.za\gsdi\Restricted\BE\00COVIDIndex\SA_Viewer.gdb\sa_settlements_newnames_webmerc PROJCS['WGS_1984_Web_Mercator_Auxiliary_Sphere',GEOGCS['GCS_WGS_1984',DATUM['D_WGS_1984',SPHEROID['WGS_1984',6378137.0,298.257223563]],PRIMEM['Greenwich',0.0],UNIT['Degree',0.0174532925199433]],PROJECTION['Mercator_Auxiliary_Sphere'],PARAMETER['False_Easting',0.0],PARAMETER['False_Northing',0.0],PARAMETER['Central_Meridian',0.0],PARAMETER['Standard_Parallel_1',0.0],PARAMETER['Auxiliary_Sphere_Type',0.0],UNIT['Meter',1.0]] # PROJCS['WGS_1984_UTM_Zone_35S',GEOGCS['GCS_WGS_1984',DATUM['D_WGS_1984',SPHEROID['WGS_1984',6378137.0,298.257223563]],PRIMEM['Greenwich',0.0],UNIT['Degree',0.0174532925199433]],PROJECTION['Transverse_Mercator'],PARAMETER['False_Easting',500000.0],PARAMETER['False_Northing',10000000.0],PARAMETER['Central_Meridian',27.0],PARAMETER['Scale_Factor',0.9996],PARAMETER['Latitude_Of_Origin',0.0],UNIT['Meter',1.0]] NO_PRESERVE_SHAPE # NO_VERTICAL file://\\ms-gis.csir.co.za\gsdi\Restricted\BE\00COVIDIndex\SA_Viewer.gdb Local Area Network Settlement Footprints SA sa_settlements_newnames_webmerc Map 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