1.0
DCPLUS
20130403
17434100
20130403
17434100
https://www.arcgis.com/sharing/rest/content/items/ce86d477bbb041c7a36a02fb4c518d0c/info/thumbnail/ago_downloaded.png
https://www.arcgis.com/home/item.html?id=ce86d477bbb041c7a36a02fb4c518d0c
ce86d477bbb041c7a36a02fb4c518d0c
Feature Service
https://services1.arcgis.com/0j6vZbECadDEXdAS/arcgis/rest/services/DistrictCompactness/FeatureServer
DistrictCompactness
2013-04-03T17:43:41
2013-04-03T23:16:05
gerrymandering
US 113th Congressional District Compactness
<span style='overflow: auto;'><span>Original US 113th Congressional District boundaries downloaded from the US Census Bureau <span style='font-size:11.0pt;line-height:115%; font-family:"Calibri","sans-serif";mso-ascii-theme-font:minor-latin;mso-fareast-font-family: Calibri;mso-fareast-theme-font:minor-latin;mso-hansi-theme-font:minor-latin; mso-bidi-font-family:"Times New Roman";mso-bidi-theme-font:minor-bidi; mso-ansi-language:EN-US;mso-fareast-language:EN-US;mso-bidi-language:AR-SA'><a href='http://www.census.gov/cgi-bin/geo/shapefilesrd13/layers.cgi'>http://www.census.gov/cgi-bin/geo/shapefilesrd13/layers.cgi</a></span>. Layer projected into into <span style='font-size:11.0pt;line-height:115%; font-family:"Calibri","sans-serif";mso-ascii-theme-font:minor-latin;mso-fareast-font-family: Calibri;mso-fareast-theme-font:minor-latin;mso-hansi-theme-font:minor-latin; mso-bidi-font-family:"Times New Roman";mso-bidi-theme-font:minor-bidi; mso-ansi-language:EN-US;mso-fareast-language:EN-US;mso-bidi-language:AR-SA'>USA_Contiguous_Albers_Equal_Area_Conic_USGS_version. Five measures of compactness were applied (</span><span style='font-size:11.0pt;line-height:115%; font-family:"Calibri","sans-serif";mso-ascii-theme-font:minor-latin;mso-fareast-font-family: Calibri;mso-fareast-theme-font:minor-latin;mso-hansi-theme-font:minor-latin; mso-bidi-font-family:"Times New Roman";mso-bidi-theme-font:minor-bidi; mso-ansi-language:EN-US;mso-fareast-language:EN-US;mso-bidi-language:AR-SA'>Grofman, Schwartzberg, </span><span style='font-size:11.0pt;line-height:115%; font-family:"Calibri","sans-serif";mso-ascii-theme-font:minor-latin;mso-fareast-font-family: Calibri;mso-fareast-theme-font:minor-latin;mso-hansi-theme-font:minor-latin; mso-bidi-font-family:"Times New Roman";mso-bidi-theme-font:minor-bidi; mso-ansi-language:EN-US;mso-fareast-language:EN-US;mso-bidi-language:AR-SA'>Polsby Popper, Reock and Convex Hull)</span>.
For web display, layer projected into WGS 1984 Web Mercator (auxiliary
sphere). To improve web display performance layer geometry was
generalized in ArcGIS 10.1 with Point Remove and a tolerance of 50m.
Therefore, geometry presented here is not that of the official
districts, though distortions are minor.</span></span>
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
ce86d477bbb041c7a36a02fb4c518d0c
https://services1.arcgis.com/0j6vZbECadDEXdAS/arcgis/rest/services/DistrictCompactness/FeatureServer
Feature Service