5000
150000000
2021-10-21
08294300
2022-08-11
13:29:22.34
editor:esri.dijit.metadata.editor
1.0
FGDC CSDGM Metadata
FGDC
false
FALSE
2022-01-11
10221400
002
Tracts_Metadata
294830.599100
773288.225200
225108.716400
734392.801700
1
Projected
GCS_North_American_1983_HARN
NAD_1983_HARN_Wisconsin_TM
Linear Unit: Meter (1.000000)
<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/2.8.0'><WKT>PROJCS["NAD_1983_HARN_Wisconsin_TM",GEOGCS["GCS_North_American_1983_HARN",DATUM["D_North_American_1983_HARN",SPHEROID["GRS_1980",6378137.0,298.257222101]],PRIMEM["Greenwich",0.0],UNIT["Degree",0.0174532925199433]],PROJECTION["Transverse_Mercator"],PARAMETER["False_Easting",520000.0],PARAMETER["False_Northing",-4480000.0],PARAMETER["Central_Meridian",-90.0],PARAMETER["Scale_Factor",0.9996],PARAMETER["Latitude_Of_Origin",0.0],UNIT["Meter",1.0],AUTHORITY["EPSG",3071]]</WKT><XOrigin>-5100900</XOrigin><YOrigin>-14478100</YOrigin><XYScale>10000</XYScale><ZOrigin>-100000</ZOrigin><ZScale>10000</ZScale><MOrigin>-100000</MOrigin><MScale>10000</MScale><XYTolerance>0.001</XYTolerance><ZTolerance>0.001</ZTolerance><MTolerance>0.001</MTolerance><HighPrecision>true</HighPrecision><WKID>3071</WKID><LatestWKID>3071</LatestWKID></ProjectedCoordinateSystem>
dataset
1641932670800r00623417559068673
Joe Klang
WisDOT
GIS Infrastructure Specialist
2022-08-11
14:24:30.11
See WisDOT Maps legal notices, disclaimer and terms of use at:
https://wisconsindot.gov/Documents/doing-bus/gis/WisDOT-GIS-Data-Legal-062021.pdf
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
Simple
FALSE
0
TRUE
FALSE
Tracts delineated for the 2020 Census (2020 Version)
2019-04-01
vector digital data
Wisconsin Department of Transportation
<div style='text-align:Left;'><div><span><span style='font-size:17.3333px; font-family:sans-serif;'>Census tracts are small, relatively permanent statistical subdivisions of a county or equivalent entity, and</span><br /><span style='font-size:17.3333px; font-family:sans-serif;'>are reviewed and updated by local participants prior to each decennial</span><span style='font-size:17.3333px; font-family:sans-serif;'> </span><span style='font-size:17.3333px; font-family:sans-serif;'>census as part of the Census</span><br /><span style='font-size:17.3333px; font-family:sans-serif;'>Bureau’s Participant Statistical Areas Program</span><span style='font-size:17.3333px; font-family:sans-serif;'> </span><span style='font-size:17.3333px; font-family:sans-serif;'>(PSAP)</span><span style='font-size:17.3333px; font-family:sans-serif;'>.</span><span style='font-size:17.3333px; font-family:sans-serif;'> </span><span style='font-size:17.3333px; font-family:sans-serif;'>The Census Bureau updates census tracts in</span><br /><span style='font-size:17.3333px; font-family:sans-serif;'>situations where no local participant existed or where local or tribal governments declined to participate</span><span style='font-size:17.3333px; font-family:sans-serif;'>.</span><br /><span style='font-size:17.3333px; font-family:sans-serif;'>The primary purpose</span><span style='font-size:17.3333px; font-family:sans-serif;'> </span><span style='font-size:17.3333px; font-family:sans-serif;'>of census tracts is to provide a stable set of geographic units for the presentation of</span><br /><span style='font-size:17.3333px; font-family:sans-serif;'>decennial census data</span><span style='font-size:17.3333px; font-family:sans-serif;'>.</span><br /><span style='font-size:17.3333px; font-family:sans-serif;'><br /></span></span></div><div><span><span style='font-size:17.3333px; font-family:sans-serif;'>Census tracts generally have a population size between 1,200 and 8,000 people with an optimum size of</span><br /><span style='font-size:17.3333px; font-family:sans-serif;'>4,000 people</span><span style='font-size:17.3333px; font-family:sans-serif;'>.</span><span style='font-size:17.3333px; font-family:sans-serif;'> </span><span style='font-size:17.3333px; font-family:sans-serif;'>The spatial size of censu</span><span style='font-size:17.3333px; font-family:sans-serif;'>s tracts varies widely depending on the density of settlement</span><span style='font-size:17.3333px; font-family:sans-serif;'>.</span><br /><span style='font-size:17.3333px; font-family:sans-serif;'>Ideally, c</span><span style='font-size:17.3333px; font-family:sans-serif;'>ensus tract</span><span style='font-size:17.3333px; font-family:sans-serif;'> </span><span style='font-size:17.3333px; font-family:sans-serif;'>boundaries remain stable</span><span style='font-size:17.3333px; font-family:sans-serif;'> </span><span style='font-size:17.3333px; font-family:sans-serif;'>over time</span><span style='font-size:17.3333px; font-family:sans-serif;'> </span><span style='font-size:17.3333px; font-family:sans-serif;'>to facilitate</span><span style='font-size:17.3333px; font-family:sans-serif;'> </span><span style='font-size:17.3333px; font-family:sans-serif;'>statistical comparisons from census</span><br /><span style='font-size:17.3333px; font-family:sans-serif;'>to census</span><span style='font-size:17.3333px; font-family:sans-serif;'>.</span><span style='font-size:17.3333px; font-family:sans-serif;'> </span><span style='font-size:17.3333px; font-family:sans-serif;'>However, physical changes in street patterns caused by highway construction</span><span style='font-size:17.3333px; font-family:sans-serif;'>, new</span><br /><span style='font-size:17.3333px; font-family:sans-serif;'>development, and so forth, may require boundary revisions</span><span style='font-size:17.3333px; font-family:sans-serif;'>.</span><span style='font-size:17.3333px; font-family:sans-serif;'> </span><span style='font-size:17.3333px; font-family:sans-serif;'>In addition,</span><span style='font-size:17.3333px; font-family:sans-serif;'> </span><span style='font-size:17.3333px; font-family:sans-serif;'>significant</span><span style='font-size:17.3333px; font-family:sans-serif;'> </span><span style='font-size:17.3333px; font-family:sans-serif;'>changes in population</span><br /><span style='font-size:17.3333px; font-family:sans-serif;'>may result in splitting or combining</span><span style='font-size:17.3333px; font-family:sans-serif;'> </span><span style='font-size:17.3333px; font-family:sans-serif;'>census tracts</span><span style='font-size:17.3333px; font-family:sans-serif;'>.</span></span><span><br /><span style='font-size:17.3333px; font-family:sans-serif;'><br /></span></span></div><div><span><span style='font-size:17.3333px; font-family:sans-serif;'>Census tract boundaries generally follow visible and identifiable features</span><span style='font-size:17.3333px; font-family:sans-serif;'> </span><span style='font-size:17.3333px; font-family:sans-serif;'>.</span><span style='font-size:17.3333px; font-family:sans-serif;'> </span><span style='font-size:17.3333px; font-family:sans-serif;'>They may follow</span><span style='font-size:17.3333px; font-family:sans-serif;'> </span><span style='font-size:17.3333px; font-family:sans-serif;'>legal</span><br /><span style='font-size:17.3333px; font-family:sans-serif;'>boundaries such as minor civil division (MCD) or incorporated place boundaries in some states to allow</span><br /><span style='font-size:17.3333px; font-family:sans-serif;'>for census tract</span><span style='font-size:17.3333px; font-family:sans-serif;'>-</span><span style='font-size:17.3333px; font-family:sans-serif;'>to</span><span style='font-size:17.3333px; font-family:sans-serif;'>-</span><span style='font-size:17.3333px; font-family:sans-serif;'>governmental unit relationships where the governmental boundaries tend to remain</span><br /><span style='font-size:17.3333px; font-family:sans-serif;'>unchanged between censuses</span><span style='font-size:17.3333px; font-family:sans-serif;'>.</span><span style='font-size:17.3333px; font-family:sans-serif;'> </span><span style='font-size:17.3333px; font-family:sans-serif;'>State and county</span><span style='font-size:17.3333px; font-family:sans-serif;'> </span><span style='font-size:17.3333px; font-family:sans-serif;'>boundaries always are census tract boundaries in the</span><br /><span style='font-size:17.3333px; font-family:sans-serif;'>standard census geographic hierarchy</span><span style='font-size:17.3333px; font-family:sans-serif;'>.</span></span></div><div><br /></div><div><span style='font-weight:bold;'>TIGER Technical Documentation can be download here: <br /></span></div><div><a href='https://www2.census.gov/geo/pdfs/maps-data/data/tiger/tgrshp2020/TGRSHP2020_TechDoc.pdf' target='_blank' rel='nofollow ugc noopener noreferrer'>TIGER/Line® Shapefiles 2020 Technical Documentation</a><br /></div><div><b><span style='font-size:12.0pt;'><br /></span></b></div><div><b><span style='font-size:12.0pt;'>Census<br />Data can be downloaded here: </span></b><a href='https://data.census.gov/cedsci/all' rel='nofollow ugc'>Census Bureau Search</a></div><div><br />Census data used: <br /><ol><li>Income Data</li><ul><li>B19013</li><li>MEDIAN HOUSEHOLD INCOME IN THE PAST 12<br /> MONTHS (IN 2020 INFLATION-ADJUSTED DOLLARS)</li><li>2016-2020<br /> American Community Survey 5-Year Estimates</li></ul><li>Sex by Age </li><ul><li>B01001</li><li>SEX BY AGE</li><li>2016-2020<br /> American Community Survey 5-Year Estimates</li></ul><li>Race</li><ul><li>B02001</li><li>RACE</li><li>2016-2020<br /> American Community Survey 5-Year Estimates</li></ul></ol></div><p><span></span></p></div>
Census Tracts delineated for the 2020 Census (2020 Version)
US Census Bureau, Wisconsin Department of Transportation (WisDOT) Division of Business Management (DBM) GIS Services Unit
Version 6.2 (Build 9200) ; Esri ArcGIS 10.7.1.11595
CensusboundariesNon-DriverTractsWisDOTWisconsin Department of Transportation
Census
boundaries
ISO 19115 Topic Categories
1
-92.9643228070315
-86.6661033873802
42.456926098853245
47.0830457989781
1
-92.964323
-86.666103
42.456926
47.083046
Other Constraints
Other Constraints
Other Constraints
Other Constraints
Other Constraints
Other Constraints
Other Constraints
Other Constraints
Other Constraints
Other Constraints
<p><span style='font-size:12pt; font-family:Helvetica, sans-serif;'>The information shown on this map has been obtained from various sources, and are of varying age, reliability and resolution. This map is not intended to be used for navigation, nor are these maps an authoritative source of information about legal land ownership, property boundaries, locations of utilities or public access. No warranty, expressed or implied, is made regarding accuracy, applicability for a particular use, completeness, or legality of the information herein. The boundaries depicted on this map do not represent the legal ownership boundaries of any property. The delineation of legal boundaries may only be conducted by a licensed surveyor. This map is not a survey of the actual boundary of any property this map depicts.</span></p><p>The TIGER/Line Shapefile products are not copyrighted however TIGER/Line and Census TIGER are registered trademarks of the U.S. Census Bureau. These products are free to use in a product or publication; however, acknowledgement must be given to the U.S. Census Bureau as the source. The boundary information in the TIGER/Line Shapefiles are for statistical data collection and tabulation purposes only; their depiction and designation for statistical purposes does not constitute a determination of jurisdictional authority or rights of ownership or entitlement and they are not legal land descriptions.<span style='font-size:12pt; font-family:Helvetica, sans-serif;'></span></p><span style='font-family:Helvetica, sans-serif;'><a href='https://wisdot.maps.arcgis.com/sharing/rest/content/items/d8b9a8a652c34fbfa3eb3003d1ad7b16/data' target='_blank' rel='nofollow ugc noopener noreferrer'><span style='background-color:inherit;'><span style='color:rgb(5, 99, 193);'><span style='background-image:initial; background-position:initial; background-size:initial; background-repeat:initial; background-attachment:initial; background-origin:initial; background-clip:initial;'><span style='font-variant-ligatures:none !important;'>WisDOT Legal Notices, Disclaimer and Terms of Use</span></span></span></span></a></span>
File Geodatabase Feature Class
0
NonDriver_BG
Feature Class
0
OBJECTID
OBJECTID
Internal feature number.
Esri
OID
4
0
0
Sequential unique whole numbers that are automatically generated.
Shape
Shape
Feature geometry.
Esri
Geometry
0
0
0
Coordinates defining the features.
STATEFP
STATEFP
Current state FIPS code
US Census Bureau
String
2
0
0
COUNTYFP
COUNTYFP
Current county FIPS code
US Census Bureau
String
3
0
0
TRACTCE
TRACTCE
Current census tract code
US Census Bureau
String
6
0
0
GEOID
GEOID
Census block group identifier; a concatenation of the
current state FIPS code, county FIPS code, census
tract code, and block group number.
US Census Bureau
String
11
0
0
NAME
NAME
String
7
0
0
NAMELSAD
Tract
Current translated legal/statistical area description and
the block group number
US Census Bureau
String
20
0
0
MTFCC
MTFCC
MAF/TIGER feature class code (G5030)
US Census Bureau
String
5
0
0
FUNCSTAT
FUNCSTAT
Current functional status
US Census Bureau
String
1
0
0
ALAND
ALAND
Current land area
US Census Bureau
Double
8
0
0
AWATER
AWATER
Current water area
US Census Bureau
Double
8
0
0
INTPTLAT
INTPTLAT
Current latitude of the internal point
US Census Bureau
String
11
0
0
INTPTLON
INTPTLON
Current longitude of the internal point
US Census Bureau
String
12
0
0
CNTY_FIPS
CNTY_FIPS
County FIPS
WisDOT
String
5
0
0
CNTY_NAME
County Name
County Name
WisDOT
String
50
0
0
Total_Population
Total Population
Total Population
US Census Bureau
Integer
4
0
0
Under15
Population Under 15
Population Under 15
US Census Bureau
Integer
4
0
0
Over15
Population 15 and Over
Population 15 and Over
US Census Bureau
Integer
4
0
0
Total15_24
Population 15 - 24
Population 15 - 24
US Census Bureau
Integer
4
0
0
Total25_44
Population 25 - 44
Population 25 - 44
US Census Bureau
Integer
4
0
0
Total45_64
Population 45 - 64
Population 45 - 64
US Census Bureau
Integer
4
0
0
Total65_Up
Population 65 and Over
Population 65 and Over
US Census Bureau
Integer
4
0
0
MHI_2019
Median Household Income
2019 Median Household Income
US Census Bureau
Integer
4
0
0
White_alone
White alone
White alone
US Census Bureau
Integer
4
0
0
Black_alone
Black or African American alone
Black or African American alone
US Census Bureau
Integer
4
0
0
American_Indian_alone
American Indian and Alaska Native alone
American Indian and Alaska Native alone
US Census Bureau
Integer
4
0
0
Asian_alone
Asian alone
Asian alone
US Census Bureau
Integer
4
0
0
Pacific_Islander_alone
Native Hawaiian and Other Pacific Islander alone
Native Hawaiian and Other Pacific Islander alone
US Census Bureau
Integer
4
0
0
Some_other_race_alone
Some other race alone
Some other race alone
US Census Bureau
Integer
4
0
0
Two_or_more_races
Two or more races
Two or more races
US Census Bureau
Integer
4
0
0
Shape_Length
Shape_Length
Length of feature in internal units.
Esri
Double
8
0
0
Positive real numbers that are automatically generated.
Shape_Area
Shape_Area
Area of feature in internal units squared.
Esri
Double
8
0
0
Positive real numbers that are automatically generated.
Range
Non-Driver Estimate
Range of Non Drivers
WisDOT
String
50
0
0
Range_Ovr15
Non-Driver Estimate (ages 15+)
Range of Non Drivers (Over 15)
WisDOT
String
50
0
0
EPSG
6.12(9.2.0)