20190114
13372600
1.0
FALSE
CalculateField Chubbuck_Parcels_BANNOCK_COUNTY_2019 Value_Per_Acre "[TOTAL]/ [ACRES]" VB #
UpdateSchema "CIMDATA=<CIMStandardDataConnection xsi:type='typens:CIMStandardDataConnection' xmlns:xsi='http://www.w3.org/2001/XMLSchema-instance' xmlns:xs='http://www.w3.org/2001/XMLSchema' xmlns:typens='http://www.esri.com/schemas/ArcGIS/2.2.0'><WorkspaceConnectionString>DATABASE=J:\GIS\Projects\UrbanSprawl\UrbanSprawl.gdb</WorkspaceConnectionString><WorkspaceFactory>FileGDB</WorkspaceFactory><Dataset>Chubbuck_Parcels_BANNOCK_COUNTY_2019</Dataset><DatasetType>esriDTFeatureClass</DatasetType></CIMStandardDataConnection>" <operationSequence><workflow><AddField><field_name>VPA_Conversion</field_name><field_type>LONG</field_type><field_alias>VPA_Conversion</field_alias><field_is_nullable>True</field_is_nullable><field_is_required>False</field_is_required></AddField></workflow></operationSequence>
CalculateField Chubbuck_Parcels_BANNOCK_COUNTY_2019 VPA_Conversion !Value_Per_Acre!/100000000 "Python 3" #
CalculateField Chubbuck_Parcels_BANNOCK_COUNTY_2019 VPA_Conversion [Value_Per_Acre]*.05 VB #
CalculateField Chubbuck_Parcels_BANNOCK_COUNTY_2019 VPA_Conversion [Value_Per_Acre]/21046888.4 VB #
CalculateField Chubbuck_Parcels_BANNOCK_COUNTY_2019 VPA_Conversion [Value_Per_Acre]/21046888.4 VB #
CalculateField Chubbuck_Parcels_BANNOCK_COUNTY_2019 VPA_Conversion [Value_Per_Acre]/10523444.2
VB #
CalculateField Chubbuck_Parcels_BANNOCK_COUNTY_2019 VPA_Conversion [Value_Per_Acre]/10523444.2
VB #
CalculateField Chubbuck_Parcels_BANNOCK_COUNTY_2019 VPA_Conversion [Value_Per_Acre]/105234.442 VB #
CalculateField Chubbuck_Parcels_BANNOCK_COUNTY_2019 VPA_Conversion [Value_Per_Acre]/10523.4442 VB #
CalculateField Chubbuck_Parcels_BANNOCK_COUNTY_2019 VPA_Conversion [Value_Per_Acre]/105.234442 VB #
CalculateField Chubbuck_Parcels_BANNOCK_COUNTY_2019 VPA_Conversion [Value_Per_Acre]/1052.34442 VB #
CalculateField Chubbuck_Parcels_BANNOCK_COUNTY_2019 Value_Per_Acre "[TOTAL]/ [ACRES]" VB #
CalculateField Chubbuck_Parcels_BANNOCK_COUNTY_2019 VPA_Conversion [Value_Per_Acre]/1052.34442 VB #
CalculateField Chubbuck_Parcels_BANNOCK_COUNTY_2019 VPA_Conversion [Value_Per_Acre]/1052.34442 VB #
CalculateField Chubbuck_Parcels_BANNOCK_COUNTY_2019 VPA_ROUNDED round( !VPA_Conversion! , 0) PYTHON_9.3 #
Project ArcGIS_SQL2.SDE.Chubbuck_Parcels_BANNOCK_COUNTY_2019 J:\GIS\Projects\UrbanSprawl\UrbanSprawl.gdb\Chubbuck_Parcels_BANNOCK_COUNTY_2019_Projected PROJCS['NAD_1983_StatePlane_Idaho_East_FIPS_1101_Feet',GEOGCS['GCS_North_American_1983',DATUM['D_North_American_1983',SPHEROID['GRS_1980',6378137.0,298.257222101]],PRIMEM['Greenwich',0.0],UNIT['Degree',0.0174532925199433]],PROJECTION['Transverse_Mercator'],PARAMETER['False_Easting',656166.6666666665],PARAMETER['False_Northing',0.0],PARAMETER['Central_Meridian',-112.1666666666667],PARAMETER['Scale_Factor',0.9999473684210526],PARAMETER['Latitude_Of_Origin',41.66666666666666],UNIT['Foot_US',0.3048006096012192]],VERTCS['NAD_1983',DATUM['D_North_American_1983',SPHEROID['GRS_1980',6378137.0,298.257222101]],PARAMETER['Vertical_Shift',0.0],PARAMETER['Direction',1.0],UNIT['Meter',1.0]] WGS_1984_(ITRF00)_To_NAD_1983 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]] NO_PRESERVE_SHAPE # NO_VERTICAL
CalculateField Chubbuck_Parcels_BANNOCK_COUNTY_2019_Projected Value_Per_Acre "[TOTAL]/ [Acres_Calc]" VB #
CalculateField Chubbuck_Parcels_BANNOCK_COUNTY_2019_Projected Value_Per_Acre [TOTAL]/[Acres_Calc] VB #
CalculateField Chubbuck_Parcels_BANNOCK_COUNTY_2019_Projected VPA_Conversion [Value_Per_Acre]/10000 VB #
CalculateField Chubbuck_Parcels_BANNOCK_COUNTY_2019_Projected VPA_Conversion [Value_Per_Acre]/1000 VB #
CalculateField Chubbuck_Parcels_BANNOCK_COUNTY_2019_Projected VPA_ROUNDED [VPA_Conversion] VB #
Dissolve Chubbuck_Parcels_BANNOCK_COUNTY_2019 J:\GIS\Projects\UrbanSprawl\UrbanSprawl\UrbanSprawlONLINE.gdb\Rounded_VPA_Dissolve VPA_ROUNDED # MULTI_PART DISSOLVE_LINES
file://\\CBK-FS01\Public Works\GIS\Projects\UrbanSprawl\UrbanSprawl\UrbanSprawlONLINE.gdb
Local Area Network
Rounded_VPA_Dissolve
002
Projected
GCS_North_American_1983
Linear Unit: Foot_US (0.304801)
NAD_1983_StatePlane_Idaho_East_FIPS_1101_Feet
<ProjectedCoordinateSystem xsi:type='typens:ProjectedCoordinateSystem' xmlns:xsi='http://www.w3.org/2001/XMLSchema-instance' xmlns:xs='http://www.w3.org/2001/XMLSchema' xmlns:typens='http://www.esri.com/schemas/ArcGIS/2.3.0'><WKT>PROJCS["NAD_1983_StatePlane_Idaho_East_FIPS_1101_Feet",GEOGCS["GCS_North_American_1983",DATUM["D_North_American_1983",SPHEROID["GRS_1980",6378137.0,298.257222101]],PRIMEM["Greenwich",0.0],UNIT["Degree",0.0174532925199433]],PROJECTION["Transverse_Mercator"],PARAMETER["False_Easting",656166.6666666665],PARAMETER["False_Northing",0.0],PARAMETER["Central_Meridian",-112.1666666666667],PARAMETER["Scale_Factor",0.9999473684210526],PARAMETER["Latitude_Of_Origin",41.66666666666666],UNIT["Foot_US",0.3048006096012192]],VERTCS["NAD_1983",DATUM["D_North_American_1983",SPHEROID["GRS_1980",6378137.0,298.257222101]],PARAMETER["Vertical_Shift",0.0],PARAMETER["Direction",1.0],UNIT["Meter",1.0]]</WKT><XOrigin>-17791400</XOrigin><YOrigin>-47952400</YOrigin><XYScale>3048.0060960121928</XYScale><ZOrigin>-100000</ZOrigin><ZScale>10000</ZScale><MOrigin>-100000</MOrigin><MScale>10000</MScale><XYTolerance>0.0032808333333333331</XYTolerance><ZTolerance>0.001</ZTolerance><MTolerance>0.001</MTolerance><HighPrecision>true</HighPrecision><WKID>102668</WKID><LatestWKID>2241</LatestWKID><VCSWKID>115702</VCSWKID><LatestVCSWKID>115702</LatestVCSWKID></ProjectedCoordinateSystem>
20190214
10342500
20190214
10342500
Microsoft Windows 7 Version 6.1 (Build 7601) Service Pack 1; Esri ArcGIS 12.3.0.15769
Urban Sprawl VPA_WFL1
Chubbuck
VPA
Urban Sprawl
Chubbuck parcels categorized by value per acre
File Geodatabase Feature Class
dataset
EPSG
5.3(9.0.0)
0
Simple
FALSE
0
TRUE
FALSE
Rounded_VPA_Dissolve
Feature Class
0
OBJECTID
FID
OID
4
0
0
Internal feature number.
Esri
Sequential unique whole numbers that are automatically generated.
Shape
Shape
Geometry
0
0
0
Feature geometry.
Esri
Coordinates defining the features.
VPA_ROUNDED
VPA_ROUNDED
SmallInteger
2
0
0
Shape_Length
Shape_Length
Double
8
0
0
Length of feature in internal units.
Esri
Positive real numbers that are automatically generated.
Shape_Area
Shape_Area
Double
8
0
0
Area of feature in internal units squared.
Esri
Positive real numbers that are automatically generated.
20190214
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