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Geodemographics

Geodemographics is ‘the analysis of people by where they live’ (Sleight, 2004) or,
more precisely, by a data based classification of residential location (although
classifications have also been produced for workplace, financial services and
CYBERSPACE). The origins of geodemographics include Charles Booth’s Poverty
Maps of London (1898-9, see http://booth.lse.ac.uk)and the 1920s-30s CHICAGO
SCHOOL of Urban Sociology. During the twentieth century, the increasing
availability of national census data and the development of computation permitted
multivariate summaries of census zones to be produced, and for those areas to be
grouped together on a like with like basis using clustering techniques (see
CLASSIFICATION AND REGIONALISATION).
Data Table Format: cases x variables

Case, instance, element     Variable, factor, trait


             Variable1    Variable2      Variable3

   Case1          •           •               •

   Case2          •       (Values)            •

   Case3          •           •               •
Example: Home buyer’s table

                                ft2
           Asking price               Year built

  Home1         •               •         •

  Home2         •          (Values)       •

  Home3         •               •         •



  Sample values: 1, 10.5, 500
Example: Car salesperson’s table

              MPG       # of Cylinders   Weight

   Car1         •              •           •

   Car2         •          (Values)        •

   Car3         •              •           •



  Sample values: 35, 4, 4000
Bivariate Analysis-Presentation: Car Scatterplot



                                   cases:
                                   Car1,

   Var1:                           2,
   MPG
                                   3

                  Var2:
                  Weight
Another Bivariate Analysis: Homes Scatterplot



                                 cases:
                                 Home1,
   Var1:                         2,
   asking
                                 3
   price

                 Var2:
                 ft2
Trivariate Analysis-Presentation: 3D Scatterplot




                      MPG

                                Weight
                     rs
                   de
                 in
                yl
               C
“It was in 1977 while giving a Linear Algebra
course that I was challenged by my students
to ‘show some multi-dimensional spaces.’
This was the catalyst leading to subsequent
development of the methodology: How do
multi-dimensional lines, planes, curves,
surfaces look in (two) coordinates?”

Alfred Inselberg, inventor of Parallel Coordinates*
http://www.math.tau.ac.il/~aiisreal/

*He calls them //-coords.
Hypervariate analysis? A guitar metaphor…



             Fret1        Fret2         Fret3

   String1     •            •             •

   String2     •     (notes/chords?!)     •

   String3     •            •             •
Parallel Coodinates best for multivariate analysis:
Guitar neck as metaphor...


                                                ‘Strings’
                                                are cases
                                                (1,2,3)
                                                but they
                                                can ‘cross’

   ‘Fret’ is     Fret is   Fret is    Fret is
   Var1          Var2      Var3       Var4

     Think of ‘notes’ as
     data values here
Guitar neck as Parallel Coodinates




                                                     And, yes,
                                                     cases (our
                                                     ‘strings’)
                                                     can be
                                                     strummed

   Fret is      Fret is       Fret is      Fret is
   Var1         Var2          Var3         Var4


 Guitars make music, parallel coordinates reveal patterns!
Car data as Parallel Coodinates




                                           one
                                           case is
                                           one car

   Var1:      Var2:     Var3:     Var4:
   MPG        Cylin-    Horse-    Weight
              ders      power
WTMCC
ASA Data Exposition data set. The data set contains 392         a6   a5   a1     b3          b2      b4   a7
automobiles. These automobiles are described by 7 attributes:
a1: MPG, a2: Cylinders, a3: Horsepower, a4: Weight, a5:
Acceleration, a6: Year and a7: Origin. The results are shown
in Figure 4 and Table III. We can see that the number
of crosses between lines decreases much after using the
proposed algorithms.
                                                                          Fig. 4.   Cars data set.
                          TABLE III
Scanner Data for Breakfast Cereals
Conspectus credits (slide #, author/s, affiliation, source)

Slide 3, R. Harris, University of Bristol, article
Slide 4, S. Sweeney, CSISS, ESDA lecture
Slide 11, A. Inselberg, Tel-Aviv University, website photo
Slide 12, A. Inselberg, Tel-Aviv University, book cover
Slide 17, C. Yang and J. Zhou, Tsinghou University, article
Slide 18, R. Edsall, Arizona State University, article
Slides 19-20, A. MacEachren, GeoVISTA Center / Penn.
State University, G. & N. Andrienko, Fraunhofer Institute
AIS; article
Slide 21, E. Wegman, George Mason University, Powerpoint
presentation

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Kevin Byrne's Conspectus on Paracoords Using GeoDa Offered as a Software Workshop, 2008

  • 1.
  • 2.
  • 3. Geodemographics Geodemographics is ‘the analysis of people by where they live’ (Sleight, 2004) or, more precisely, by a data based classification of residential location (although classifications have also been produced for workplace, financial services and CYBERSPACE). The origins of geodemographics include Charles Booth’s Poverty Maps of London (1898-9, see http://booth.lse.ac.uk)and the 1920s-30s CHICAGO SCHOOL of Urban Sociology. During the twentieth century, the increasing availability of national census data and the development of computation permitted multivariate summaries of census zones to be produced, and for those areas to be grouped together on a like with like basis using clustering techniques (see CLASSIFICATION AND REGIONALISATION).
  • 4. Data Table Format: cases x variables Case, instance, element Variable, factor, trait Variable1 Variable2 Variable3 Case1 • • • Case2 • (Values) • Case3 • • •
  • 5. Example: Home buyer’s table ft2 Asking price Year built Home1 • • • Home2 • (Values) • Home3 • • • Sample values: 1, 10.5, 500
  • 6. Example: Car salesperson’s table MPG # of Cylinders Weight Car1 • • • Car2 • (Values) • Car3 • • • Sample values: 35, 4, 4000
  • 7. Bivariate Analysis-Presentation: Car Scatterplot cases: Car1, Var1: 2, MPG 3 Var2: Weight
  • 8. Another Bivariate Analysis: Homes Scatterplot cases: Home1, Var1: 2, asking 3 price Var2: ft2
  • 9. Trivariate Analysis-Presentation: 3D Scatterplot MPG Weight rs de in yl C
  • 10. “It was in 1977 while giving a Linear Algebra course that I was challenged by my students to ‘show some multi-dimensional spaces.’ This was the catalyst leading to subsequent development of the methodology: How do multi-dimensional lines, planes, curves, surfaces look in (two) coordinates?” Alfred Inselberg, inventor of Parallel Coordinates* http://www.math.tau.ac.il/~aiisreal/ *He calls them //-coords.
  • 11. Hypervariate analysis? A guitar metaphor… Fret1 Fret2 Fret3 String1 • • • String2 • (notes/chords?!) • String3 • • •
  • 12. Parallel Coodinates best for multivariate analysis: Guitar neck as metaphor... ‘Strings’ are cases (1,2,3) but they can ‘cross’ ‘Fret’ is Fret is Fret is Fret is Var1 Var2 Var3 Var4 Think of ‘notes’ as data values here
  • 13. Guitar neck as Parallel Coodinates And, yes, cases (our ‘strings’) can be strummed Fret is Fret is Fret is Fret is Var1 Var2 Var3 Var4 Guitars make music, parallel coordinates reveal patterns!
  • 14. Car data as Parallel Coodinates one case is one car Var1: Var2: Var3: Var4: MPG Cylin- Horse- Weight ders power
  • 15. WTMCC ASA Data Exposition data set. The data set contains 392 a6 a5 a1 b3 b2 b4 a7 automobiles. These automobiles are described by 7 attributes: a1: MPG, a2: Cylinders, a3: Horsepower, a4: Weight, a5: Acceleration, a6: Year and a7: Origin. The results are shown in Figure 4 and Table III. We can see that the number of crosses between lines decreases much after using the proposed algorithms. Fig. 4. Cars data set. TABLE III
  • 16.
  • 17. Scanner Data for Breakfast Cereals
  • 18. Conspectus credits (slide #, author/s, affiliation, source) Slide 3, R. Harris, University of Bristol, article Slide 4, S. Sweeney, CSISS, ESDA lecture Slide 11, A. Inselberg, Tel-Aviv University, website photo Slide 12, A. Inselberg, Tel-Aviv University, book cover Slide 17, C. Yang and J. Zhou, Tsinghou University, article Slide 18, R. Edsall, Arizona State University, article Slides 19-20, A. MacEachren, GeoVISTA Center / Penn. State University, G. & N. Andrienko, Fraunhofer Institute AIS; article Slide 21, E. Wegman, George Mason University, Powerpoint presentation