20240229 13104600 1.0 FALSE Trails_NOVA_j_DZ 002 0.000 Projected GCS_NAD_1983_2011 Linear Unit: Foot_US (0.304801) NAD_1983_2011_StatePlane_Virginia_North_FIPS_4501_Ft_US <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/3.1.0'><WKT>PROJCS["NAD_1983_2011_StatePlane_Virginia_North_FIPS_4501_Ft_US",GEOGCS["GCS_NAD_1983_2011",DATUM["D_NAD_1983_2011",SPHEROID["GRS_1980",6378137.0,298.257222101]],PRIMEM["Greenwich",0.0],UNIT["Degree",0.0174532925199433]],PROJECTION["Lambert_Conformal_Conic"],PARAMETER["False_Easting",11482916.66666666],PARAMETER["False_Northing",6561666.666666666],PARAMETER["Central_Meridian",-78.5],PARAMETER["Standard_Parallel_1",38.03333333333333],PARAMETER["Standard_Parallel_2",39.2],PARAMETER["Latitude_Of_Origin",37.66666666666666],UNIT["Foot_US",0.3048006096012192],AUTHORITY["EPSG",6593]]</WKT><XOrigin>-110512500</XOrigin><YOrigin>-88858000</YOrigin><XYScale>36916142.964165002</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>103176</WKID><LatestWKID>6593</LatestWKID></ProjectedCoordinateSystem> 20240408 09541600 20240408 09541600 Esri ArcGIS 13.1.3.41833 Trails_NOVA_j_DZ Any person, organization, firm, corporation or other entity using this database does so at its own risk. The Virginia Department of Transportation accepts no liability for any loss suffered by any person, organization, firm, corporation, or other entity from the use of the information in this database. In addition, the Virginia Department of Transportation does not guarantee system availability and is not responsible for any losses associated with any system unavailability. VDOT's digital data files are for use in performing the official business of the Commonwealth of Virginia. VDOT Divisions set all policy on the allowable uses of this data. The representations of VDOT business data contained within are believed to be correct. This data is provided without any guarantee of accuracy, timeliness or completeness. No business decisions should be made based on this data without first validating its accuracy against the official Source System of Record (SSR). Users of this data are solely responsible for determining if it is appropriate for their application. Please report errors and omissions directly to the appropriate VDOT Division data owner. The NOVA Regional Trails Direct Zone feature service layer is a part of the VDOT Regional Bike and Trail Network Study conducted in Summer of 2023-2024. The purpose of this Study was to update the planned bicycle and pedestrian network map with locality-planned segments and assess the planned network regarding access throughout the region. The layer is specific to this Study and is intended to be utilized in support of the visualization of study findings. The analysis process to develop the buffer layer is detailed in the main report and based on MWCOG's 'National Capital Trail Network' layer, NVRC's 'Regional Trails' layer, and VDOT's Open Data 'US Bicycle Routes' layer. NOVA Regional Trails Direct Zone layer utilized for the VDOT NOVA Bicycle and Pedestrian Study conducted in Summer 2023-24. VDOTVDOT NOVA Bike/Ped StudyVDOT, ITD-GIS, Northern Virginia District Transportation Planning, Kimley-Horn, Toole Design Group Shapefile 0.000 dataset EPSG 8.2.10(10.3.1) 0 Simple FALSE 0 FALSE FALSE Trails_NOVA_j_DZ Feature Class 0 FID 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. Trails_NOV Trails_NOV String 40 0 0 Trails_N_1 Trails_N_1 String 20 0 0 Trails_N_2 Trails_N_2 Double 19 0 0 Trails_N_3 Trails_N_3 String 254 0 0 Trails_N_4 Trails_N_4 String 10 0 0 Trails_N_5 Trails_N_5 String 50 0 0 Trails_N_6 Trails_N_6 String 254 0 0 Trails_N_7 Trails_N_7 Double 19 0 0 Trails_N_8 Trails_N_8 Double 19 0 0 Trails_N_9 Trails_N_9 Double 19 0 0 Trails__10 Trails__10 Double 19 0 0 Trails__11 Trails__11 String 254 0 0 Trails__12 Trails__12 String 60 0 0 Trails__13 Trails__13 String 50 0 0 Trails__14 Trails__14 String 50 0 0 Trails__15 Trails__15 Integer 10 10 0 Trails__16 Trails__16 Integer 10 10 0 Trails__17 Trails__17 Integer 10 10 0 Trails__18 Trails__18 String 254 0 0 Trails__19 Trails__19 Integer 10 10 0 Trails__20 Trails__20 Double 19 0 0 Trails__21 Trails__21 Double 19 0 0 Trails__22 Trails__22 String 15 0 0 Trails__23 Trails__23 String 75 0 0 Trails__24 Trails__24 String 75 0 0 Trails__25 Trails__25 String 75 0 0 Trails__26 Trails__26 String 60 0 0 Trails__27 Trails__27 String 60 0 0 Trails__28 Trails__28 String 254 0 0 Trails__29 Trails__29 String 254 0 0 Trails__30 Trails__30 String 254 0 0 Trails__31 Trails__31 String 254 0 0 Trails__32 Trails__32 String 254 0 0 Trails__33 Trails__33 Double 19 0 0 Trails__34 Trails__34 Integer 10 10 0 Trails__35 Trails__35 Integer 10 10 0 Trails__36 Trails__36 Integer 10 10 0 Trails__37 Trails__37 Integer 10 10 0 Trails__38 Trails__38 Integer 10 10 0 Trails__39 Trails__39 Double 19 0 0 Trails__40 Trails__40 Integer 10 10 0 Trails__41 Trails__41 Integer 10 10 0 Trails__42 Trails__42 String 50 0 0 Trails__43 Trails__43 String 50 0 0 Trails__44 Trails__44 String 100 0 0 Trails__45 Trails__45 String 50 0 0 Trails__46 Trails__46 String 50 0 0 Trails__47 Trails__47 Integer 5 5 0 Trails__48 Trails__48 Double 19 0 0 Trails__49 Trails__49 String 50 0 0 Trails__50 Trails__50 String 50 0 0 Trails__51 Trails__51 String 50 0 0 Trails__52 Trails__52 Integer 10 10 0 Trails__53 Trails__53 Integer 10 10 0 Trails__54 Trails__54 String 10 0 0 Trails__55 Trails__55 String 10 0 0 Trails__56 Trails__56 String 20 0 0 Trails__57 Trails__57 String 50 0 0 Trails__58 Trails__58 String 10 0 0 Trails__59 Trails__59 Integer 10 10 0 Trails__60 Trails__60 String 150 0 0 Trails__61 Trails__61 String 30 0 0 Trails__62 Trails__62 String 38 0 0 Trails__63 Trails__63 String 15 0 0 Trails__64 Trails__64 Integer 10 10 0 Trails__65 Trails__65 String 1 0 0 Trails__66 Trails__66 Date 8 0 0 Trails__67 Trails__67 String 25 0 0 Trails__68 Trails__68 String 30 0 0 Trails__69 Trails__69 String 20 0 0 Trails__70 Trails__70 String 100 0 0 Trails__71 Trails__71 String 100 0 0 Trails__72 Trails__72 String 100 0 0 Trails__73 Trails__73 String 254 0 0 Trails__OB Trails__OB Double 19 0 0 elem_name elem_name String 254 0 0 shapefile_ shapefile_ String 254 0 0 DIR_DIST DIR_DIST Double 19 0 0 CON_DIST CON_DIST Double 19 0 0 Trails__F6 Trails__F6 String 254 0 0 Trails__F7 Trails__F7 String 254 0 0 Trails__F8 Trails__F8 String 254 0 0 Trails__F9 Trails__F9 String 254 0 0 Trails___1 Trails___1 Integer 10 10 0 BUFF_DIST BUFF_DIST Double 19 0 0 ORIG_FID ORIG_FID Integer 10 10 0 Shape_Leng Shape_Leng Double 19 0 0 Shape_Area Shape_Area Double 19 0 0 Area of feature in internal units squared. Esri Positive real numbers that are automatically generated. 20240408 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