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“Honest GIS”: Error and Uncertainty

“Honest GIS”: Error and Uncertainty . Longley et al., 1/e, chs. 6 and 15 Longley et al., 2/e, ch. 6 See also GEO 565 Lecture 12 Berry online text. Blinded by Science?. Result of “accurate” scientific measurement Reveal agenda, biases of their creators. GIS databases built from maps

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“Honest GIS”: Error and Uncertainty

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  1. “Honest GIS”:Error and Uncertainty Longley et al., 1/e, chs. 6 and 15 Longley et al., 2/e, ch. 6 See also GEO 565 Lecture 12 Berry online text

  2. Blinded by Science? • Result of “accurate” scientific measurement • Reveal agenda, biases of their creators • GIS databases built from maps • Not necessarily objective, scientific • measurements • Impossible to create perfect representation of world

  3. The Necessity of “Fuzziness” • “It’s not easy to lie with maps, it’s essential...to present a useful and truthful picture, an accurate map must tell white lies.” -- Mark Monmonier • distort 3-D world into 2-D abstraction • characterize most important aspects of spatial reality • portray abstractions (e.g., gradients, contours) as distinct spatial objects

  4. Fuzziness (cont.) • All GIS subject to uncertainty • What the data tell us about the real world • Range of possible “truths” • Uncertainty affects results of analysis • Confidence limits - “plus or minus” • Difficult to determine • “If it comes from a computer it must be wright”

  5. A conceptual view of uncertainty (U), Longley et al., chapter 6

  6. Longley et al., 1/e ch. 6, p. 132 2/e ch. 9, p. 208

  7. Error induced by data cleaning, Longley et al., 1/e ch. 6, p. 132, 2/e ch. 9, p. 209

  8. Yikes! Rubbersheeting needed please! Longley et al., 1/e ch. 6, p. 132, 2/e ch. 9, p. 209

  9. Uncertainty • Measurements not perfectly accurate • Maps distorted to make them readable • Lines repositioned • 5th St. and railroad through Corvallis at scale of 1:250,000 • At this scale both objects thinner than map symbols • Map is generalized • Definitions vague, ambiguous, subjective • Landscape has changed over time

  10. Forest Type

  11. Soil Type

  12. Assessing the Fuzziness • positions assumed accurate • really just best guess • differentiate best guesses from “truth” • “shadow map of certainty” • where an estimate is likely to be the most accurate • tracking error propagation

  13. Polygon Overlay

  14. Search For Soil 2 & Forest 5How Good Given Uncertainty in Input Layers?

  15. Spread boundary locations to a specified distance:Zone of transition, Cells on line are uncertain

  16. Code cells according to distance from boundary, which relates to uncertainty

  17. Based on distance from boundary, code cells with probability of correct classification

  18. Same thing for Forest mapLinear Function of increasing probabilityCould also use inverse-distance-squared

  19. Overlay soil & forest shadow maps to get joint probability map:Product of separate probabilities

  20. Original overlay of S2/F5:Overlay implied 100% certaintyShadow map says differently!

  21. Nearly HALF the map is fairly uncertainof the joint condition of S2/F5

  22. Towards an “Honest GIS” • can map a simple feature location • can also map a continuum of certainty • model of the propagation of error (when maps are combined) • assessing error on continuous surfaces • verify performance of interpolation scheme

  23. More Strategies • Simulation strategy • Complex models • Describing uncertainty as “a spatially autoregressive model with parameter rho” not helpful • How to get message across • Many models out there • Recent research on modeling uncertainty (NCGIA Intiative 1) • Users can’t understand them all

  24. Strategies (cont.) • Producer of data must describe uncertainty • “RMSE 7 m” (Lab 6, your Mt. Hood DEM) • Metadata • FGDC - 5 elements • Positional accuracy • Attribute accuracy • Logical consistency (logical rules? polygons close?) • Completeness • Lineage

  25. Strategies (cont.) • What impact will uncertainty have on results of analysis?? (1) Ignore the issue completely (2) Describe uncertainty with measures (shadow map or RMSE) (3) Simulate equally probable versions of data

  26. Simulation Example:Try it yourself athttp://www.ncgia.ucsb.edu/~ashton/demos/propagate.html

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