20200617
11395400
1.0
FALSE
SAGRN_Mobile_Coverage_Service_Area
002
Server=rds-esodb1.geohub.sa.gov.au; Service=sde:postgresql:rds-esodb1.geohub.sa.gov.au; Database=cfsdata; User=cfs; Version=sde.DEFAULT
ArcSDE Connection
430925.800600
1618286.555300
1293982.522100
2539374.144300
1
Projected
GDA2020
Linear Unit: Meter (1.000000)
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GDA2020_South_Australia_Lambert
FeatureClassToFeatureClass C:\Users\Public\BryceTouchstone\projects\20200604_AmeliaMap_BT\data\SAGRN_Mobile_Coverage_Service_Area.shp C:\Users\Public\BryceTouchstone\projects\20200604_AmeliaMap_BT\data\Amelia_MobileCoverage.gdb SAGRN_Mobile_Coverage_Service_Area # "Name "Name" true true false 254 Text 0 0 ,First,#,C:\Users\Public\BryceTouchstone\projects\20200604_AmeliaMap_BT\data\SAGRN_Mobile_Coverage_Service_Area.shp,Name,-1,-1;descriptio "descriptio" true true false 254 Text 0 0 ,First,#,C:\Users\Public\BryceTouchstone\projects\20200604_AmeliaMap_BT\data\SAGRN_Mobile_Coverage_Service_Area.shp,descriptio,-1,-1;timestamp "timestamp" true true false 24 Text 0 0 ,First,#,C:\Users\Public\BryceTouchstone\projects\20200604_AmeliaMap_BT\data\SAGRN_Mobile_Coverage_Service_Area.shp,timestamp,-1,-1;begin "begin" true true false 24 Text 0 0 ,First,#,C:\Users\Public\BryceTouchstone\projects\20200604_AmeliaMap_BT\data\SAGRN_Mobile_Coverage_Service_Area.shp,begin,-1,-1;end "end" true true false 24 Text 0 0 ,First,#,C:\Users\Public\BryceTouchstone\projects\20200604_AmeliaMap_BT\data\SAGRN_Mobile_Coverage_Service_Area.shp,end,-1,-1;altitudeMo "altitudeMo" true true false 254 Text 0 0 ,First,#,C:\Users\Public\BryceTouchstone\projects\20200604_AmeliaMap_BT\data\SAGRN_Mobile_Coverage_Service_Area.shp,altitudeMo,-1,-1;tessellate "tessellate" true true false 10 Long 0 10 ,First,#,C:\Users\Public\BryceTouchstone\projects\20200604_AmeliaMap_BT\data\SAGRN_Mobile_Coverage_Service_Area.shp,tessellate,-1,-1;extrude "extrude" true true false 10 Long 0 10 ,First,#,C:\Users\Public\BryceTouchstone\projects\20200604_AmeliaMap_BT\data\SAGRN_Mobile_Coverage_Service_Area.shp,extrude,-1,-1;visibility "visibility" true true false 10 Long 0 10 ,First,#,C:\Users\Public\BryceTouchstone\projects\20200604_AmeliaMap_BT\data\SAGRN_Mobile_Coverage_Service_Area.shp,visibility,-1,-1;drawOrder "drawOrder" true true false 10 Long 0 10 ,First,#,C:\Users\Public\BryceTouchstone\projects\20200604_AmeliaMap_BT\data\SAGRN_Mobile_Coverage_Service_Area.shp,drawOrder,-1,-1;icon "icon" true true false 254 Text 0 0 ,First,#,C:\Users\Public\BryceTouchstone\projects\20200604_AmeliaMap_BT\data\SAGRN_Mobile_Coverage_Service_Area.shp,icon,-1,-1" #
Project C:\Users\Public\BryceTouchstone\projects\20200604_AmeliaMap_BT\data\Amelia_MobileCoverage.gdb\SAGRN_Mobile_Coverage_Service_Area_WGS84 C:\Users\Public\BryceTouchstone\projects\20200604_AmeliaMap_BT\data\Amelia_MobileCoverage.gdb\SAGRN_Mobile_Coverage_Service_Area_GDA2020 GEOGCS['GDA2020',DATUM['GDA2020',SPHEROID['GRS_1980',6378137.0,298.257222101]],PRIMEM['Greenwich',0.0],UNIT['Degree',0.0174532925199433]] 'GDA_1994_To_WGS_1984 + GDA_1994_To_GDA2020_NTv2_2_Conformal_and_Distortion' GEOGCS['GCS_WGS_1984',DATUM['D_WGS_1984',SPHEROID['WGS_1984',6378137.0,298.257223563]],PRIMEM['Greenwich',0.0],UNIT['Degree',0.0174532925199433]] NO_PRESERVE_SHAPE # NO_VERTICAL
Project C:\Users\Public\BryceTouchstone\projects\20200604_AmeliaMap_BT\data\Amelia_MobileCoverage.gdb\SAGRN_Mobile_Coverage_Service_Area_GDA2020 C:\Users\Public\BryceTouchstone\projects\20200604_AmeliaMap_BT\data\Amelia_MobileCoverage.gdb\SAGRN_Mobile_Coverage_Service_Area PROJCS['GDA2020_South_Australia_Lambert',GEOGCS['GDA2020',DATUM['GDA2020',SPHEROID['GRS_1980',6378137.0,298.257222101]],PRIMEM['Greenwich',0.0],UNIT['Degree',0.0174532925199433]],PROJECTION['Lambert_Conformal_Conic'],PARAMETER['False_Easting',1000000.0],PARAMETER['False_Northing',2000000.0],PARAMETER['Central_Meridian',135.0],PARAMETER['Standard_Parallel_1',-28.0],PARAMETER['Standard_Parallel_2',-36.0],PARAMETER['Latitude_Of_Origin',-32.0],UNIT['Meter',1.0]] # GEOGCS['GDA2020',DATUM['GDA2020',SPHEROID['GRS_1980',6378137.0,298.257222101]],PRIMEM['Greenwich',0.0],UNIT['Degree',0.0174532925199433]] NO_PRESERVE_SHAPE # NO_VERTICAL
20200617
11372800
20200617
11372800
150000000
5000
ItemDescription
Version 6.2 (Build 9200) ; Esri ArcGIS 10.7.1.11595
SAGRN_Mobile_Coverage_Service_Area
0.000000
0.000000
1
128.521034
142.037733
-26.967519
-38.366043
SAGRN Mobile Coverage Service Area.
<div style='text-align:Left;'><div><div><p><span>SAGRN Mobile Coverage Service Area.</span></p><p><p><span style='font-weight:bold;'>Spatial Reference</span><span>: South Australia Lambert (GDA 2020); </span><span style='font-weight:bold;'>EPSG</span><span>: 8059</span></p></div></div></div>
SAGRN, South Australia, South Australian Country Fire Service
SA
SAGRN
Communications
File Geodatabase Feature Class
dataset
EPSG
9.1(10.6.0)
1
Simple
FALSE
1
TRUE
TRUE
SAGRN_Mobile_Coverage_Service_Area
Feature Class
1
OBJECTID
OBJECTID
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.
Name
Name
String
254
0
0
descriptio
descriptio
String
254
0
0
timestamp
timestamp
String
24
0
0
begin
begin
String
24
0
0
end
end
String
24
0
0
altitudeMo
altitudeMo
String
254
0
0
tessellate
tessellate
Integer
4
0
0
extrude
extrude
Integer
4
0
0
visibility
visibility
Integer
4
0
0
drawOrder
drawOrder
Integer
4
0
0
icon
icon
String
254
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.
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