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Graphics and Graphic Information Processing J. Bertin

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Section from Graphics and Graphic Information Processing (1977/1981) ... Semiology of graphics: Diagrams, networks, maps, J. Bertin, 1967 ... – PowerPoint PPT presentation

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Title: Graphics and Graphic Information Processing J. Bertin


1
Graphics and Graphic Information Processing J.
Bertin
  • Presented by Fusun Yaman

2
Overview
  • Introduction
  • Description of the paper
  • My favorite sentence
  • Contributions
  • Notes on the references
  • Critique
  • What happened to this topic

3
Introduction
  • Section from Graphics and Graphic Information
    Processing (1977/1981)
  • Problem addressed in section B
  • Collection of objects that are described by n
    characteristics
  • How to graphically represent this information
    when usually n gt 3

4
Terminology
  • Information is in Data Table
  • Objects correspond to cases (A, B, C, D)
  • Characteristics correspond to variables
    (income,education, experience)

5
Terminology (continued)
  • Objects can be
  • Ordered (0) , like months
  • Reorderable (?), like individuals
  • Topographic (T), like cities
  • Characteristics can be
  • Nominal, like movie titles
  • Ordinal, like movie ratings
  • Quantitative, like length of the movie

6
Impassable barrier
  • Image has only 3 dimensions
  • This barrier is impassable
  • Le n be number of variables (rows)
  • n ? 3 Use scatter plots
  • n gt 3 Other solutions needed

7
Solutions for n gt 3
  • Constructing several scatter plots
  • Sacrificing overall relationship
  • Constructing a matrix
  • Overall relationship is discovered by permutations

8
Synoptic
  • Classifies graphic constructions according to two
    properties of Data Table
  • If n is number of characteristics
  • n gt 3 and n ? 3
  • Nature of objects
  • Ordered , reorderable, topographic

9

10
Graphics for n ? 3
  • Matrix construction when objects are reorderable

11
Graphics for n ? 3
  • Arrays of curves when objects are ordered

12
Graphics for n ? 3
  • Scatter plots for both reorderable and ordered
    cases
  • Third row is represented by the size of the
    marker (9)

13
Graphics for n ? 3
  • In topographies bi- or tri-chromatic
    superimposition reveals the overall relation
    ships

14
Graphics for n gt 3
  • Objects and characteristics are reorderable (??)
  • Reorderable matrix
  • Objects are ordered, characteristics are
    reorderable
  • Image file (2)
  • Array of curves when slops are meaningful (3)
  • Ordered objects and characteristics
  • Collection of tables or maps (4,5)
  • Use super imposition to discover similar groups

15
Reorderable Matrix
  • Objects and characteristics are reorderable (??)
  • Permutable in x and y
  • Overall relationship is discovered by
    permutations
  • What if characteristics are not nominal?

16
Special Cases for (??)
  • Weighted matrix
  • Areas become meaningful
  • Applicable to a data table in which row and
    column totals are meaningful
  • Limited in dimension
  • Matrix-file
  • When one of the dimensions is too large
  • Constructed similar to image files
  • Use sorting to discover correlations

17
Image File
  • Used for ordered objects and reorderable
    characteristics
  • One card for each characteristic
  • Values greater than the mean of that row are
    darkened

18
Matrix-File
  • Special case for permutable matrix one of the
    dimensions is too big.
  • Large number of objects across a small number of
    characteristics.
  • Constructed similar to image files
  • Use sorting to discover correlations

19
Matrix-File Example
  • Ordered by salary, origin, age
  • Higher salaries are paid to men, who are married,
    older and who have more childeren then others

20
Graphics for Networks
  • A network portrays the relationships that exists
    among the elements of a single component.
  • can also be represented in matrix form
  • If this component is
  • Reorderable network is transformable on a plane
    (19)
  • Ordered network is transformable on one
    dimension (20)
  • Topography non-transformable ordered network
    (21)

21
Utilization of Synoptic
  • Using synoptic choose the appropriate graphic
    construction for your data
  • Deviating from suggested construction leads to
    loss of information and requires justification
  • Size limitations

22
My favorite Sentence
  • A problem involving n rows does not correspond
    to n problems involving one row.
  • Graphics is a strict and simple system of
    signs, which anyone can learn to use and which
    leads to better understanding.

23
Contributions
  • Synoptic
  • Classification scheme for 2D graphical
    presentation
  • Permutation Matrix
  • General solution for more than 3 variables
  • (In the book) Identifies seven visual variables
  • Position,size, value, orientation, color, texture
    and shape

24
References
  • The book has no reference section!
  • Semiology of graphics Diagrams, networks, maps,
    J. Bertin, 1967
  • Identifies basic elements of diagrams
  • Describes a framework for their design

25
Critique
  • Strength of the paper
  • One image summerizes his all theory on graphic
    construction selection
  • Weakness of the paper
  • No 3D discussion
  • Not easy to follow, lack of examples (in the
    given section)
  • Outdated implementation techniques

26
What happened to this topic?
  • Formed a basis for research in Information
    Visualization
  • Graphical constructions and ideas presented in
    this section are implemented in information
    visualization tools
  • Tablelens (matrix file)
  • Spotfire (scatter plots using seven visual
    variables)

27
What happened to this topic?
  • Classification enabled auotomation studies
  • Automating the design of graphical presentations
    of relational information, Mackinlay
  • 1987 NSF report, DeFanti (uses the term
    visualization)
  • Extension to 3D graphics
  • Information Animation Applications in the capital
    markets, Wright
  • 1987 NSF report, DeFanti
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