Toblers's Hiking equation and slope dilemma

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04-01-2014 09:14 AM
GrljAles
Occasional Contributor
Hi,

I don't know if this is the right place to  ask this question but anyway;

I'm trying to use Toblers's Hiking equation to determine economical backgrounds of some hillforts. The equation is anisotropic which means that the speed of movement that it calculates differs whether you are moving up or down the same slope. For exampe, moving  downwards on 5° slope is faster than moving upwards the same slope or even moving on the flat terrain. And here is my dilemma: ArcMap's Slope only calculates positive values for the inclination so as I understand using Slope in the equation is useless.

I also tried the Path Distance Tool, without using any cost raster, only DEM as Surface Raster and Vertical Raster in the Vertical Factor Parameters, as Vertical Factor I used table downloaded here. This table apparently defines the vertical-factor graph but I really don't know (and would really like to know) how is the table used in this method. Is it possible that this method actually calculates also negative slopes as the tool requires starting point(s) for the calculation and therefore knows the direction of the slopes in relation to the starting point(s)? Or the tool calculates the "ordinary" Slope and then reclassifies it according to the table?

This is somehow urgent so i hope someone knows the answer or can at least direct me to correct section of this forum.

Aleš
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GrljAles
Occasional Contributor
Detailed reading of the How the horizontal and vertical factors affect path distance revealed, that the Path Distance Tool is the right tool to do it. The elevation change and slope is calculated on a "from" cell and "to" cell basis and therefore present also the negative values of moving down the slope. Those are then weighted according to the table.
However the use of the Tobler's equation and slope produced by the Slope tool is still under question.
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