Understanding Neighbourhoods in the US through Big Data and Urban Analytics

2:00pm - 3:00pm / Wednesday 12th October 2016 / Venue: Lecture Theatre 2 Central Teaching Hub
Type: Lecture / Category: Department
Add this event to my calendar

Create a calendar file

Click on "Create a calendar file" and your browser will download a .ics file for this event.

Microsoft Outlook: Download the file, double-click it to open it in Outlook, then click on "Save & Close" to save it to your calendar. If that doesn't work go into Outlook, click on the File tab, then on Open & Export, then Open Calendar. Select your .ics file then click on "Save & Close".

Google Calendar: download the file, then go into your calendar. On the left where it says "Other calendars" click on the arrow icon and then click on Import calendar. Click on Browse and select the .ics file, then click on Import.

Apple Calendar: The file may open automatically with an option to save it to your calendar. If not, download the file, then you can either drag it to Calendar or import the file by going to File >Import > Import and choosing the .ics file.

The American Community Survey (ACS) is the principal source for neighborhood-scale information about the US population and economy. The ACS is used to allocate billions in federal spending and is a critical input to social scientific research in the US. However, estimates from the ACS can be highly unreliable. For example, in over 72% of census tracts the estimated number of children under 5 in poverty has a margin of error greater than the estimate. Uncertainty of this magnitude complicates the use of ACS data in policy making, research, and governance. This presentation argues that by reconceptualizing census geographies using novel sources of big data it may be possible to improve the usability and precision of the large national statistical surveys. I illustrate the idea by deriving neighborhoods egocentrically using an address-level map of the entire population of several US cities and through the use a spatial optimization algorithm.