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‘Externalizing Abstract Mathematical Models’ Lisa Tweedie,Robert Spence, Huw Dawkes and Hua Su Department of Electrical Engineering, Imperial College Of Science,Technology and Medicine London,UK. Conference proceedings on Human factors in computing systems, 1996, Page 406

‘Externalizing Abstract Mathematical Models’

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‘Externalizing Abstract Mathematical Models’. Lisa Tweedie,Robert Spence, Huw Dawkes and Hua Su Department of Electrical Engineering, Imperial College Of Science,Technology and Medicine London,UK. Conference proceedings on Human factors in computing systems , - PowerPoint PPT Presentation

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Page 1: ‘Externalizing Abstract      Mathematical Models’

‘Externalizing Abstract Mathematical Models’

Lisa Tweedie,Robert Spence, Huw Dawkes and Hua SuDepartment of Electrical Engineering,

Imperial College Of Science,Technology and Medicine

London,UK.

Conference proceedings on Human factors in computing systems,

1996, Page 406

Page 2: ‘Externalizing Abstract      Mathematical Models’

Data

• Interactive Visualization Artifacts{IVAs}

-Environments for problem solving

• Visualization of precalculated or generated data from abstract mathematical models.

• Not Raw Data

Page 3: ‘Externalizing Abstract      Mathematical Models’

• Application Domain

- Engineering Design

• Mantra

- Multiple ways of interactively linking simple graphs

Page 4: ‘Externalizing Abstract      Mathematical Models’

Mission

Optimize the Performance values by specifying the tolerance range of the Parameter variables.

Overall Design Objective

Parameters, Performances

Page 5: ‘Externalizing Abstract      Mathematical Models’

The Influence Explorer

•Population of 600 precalculated light bulb designs

•Performances -- Horizontal Histograms to the Left

•Parameters -- Vertical Histograms to the Right

Page 6: ‘Externalizing Abstract      Mathematical Models’

The Prosection MatrixProjection of a section of parameter space

• Alternative Perspective of the same precalculated data

• Scatter plots arranged in a matrix

• Each scatter plot corresponds to a pair of

possible parameter combination

• All combinations {4C2} of 4 parameters

represented

Page 7: ‘Externalizing Abstract      Mathematical Models’

Projection of a section of parameter space

Page 8: ‘Externalizing Abstract      Mathematical Models’

Visualization when the parameters are set

Page 9: ‘Externalizing Abstract      Mathematical Models’

High yield and Wider tolerances

Page 10: ‘Externalizing Abstract      Mathematical Models’

Formative evaluation

• Number of tests at different development stages

• Ten pairs of participants

• Tested first with Influence Explorer then with Prosection Matrix and then with Both

• Each pair could complete a tolerance task in 30 min

Page 11: ‘Externalizing Abstract      Mathematical Models’

Lessons

• Maximize directness of interactivity

• Seek crucial information and give it a

simple and pertinent representation

• Trade off between amount of information,

accuracy and simplicity

Page 12: ‘Externalizing Abstract      Mathematical Models’

Merits

• Initial Qualitative Understanding

• Performance Trade offs known with lesser effort

• Quantitative Detail becomes clear by the color coding.

• Parameter tolerance ranges defined with ease

Page 13: ‘Externalizing Abstract      Mathematical Models’

Demerits

• Specific Requirements are hard to be visualized by color coded points

• Hard to use without proper training

• Designer’s experience is not enhanced

Page 14: ‘Externalizing Abstract      Mathematical Models’

HCI Metrics

• User Performance ****

• Error recovery ****

• User satisfaction ?

• Learning Time *

• Retention ****