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Re: Following a ridgeline [message #60865 is a reply to message #60864] Wed, 18 June 2008 08:55 Go to previous messageGo to previous message
Jean H. is currently offline  Jean H.
Messages: 472
Registered: July 2006
Senior Member
Jelle wrote:
> On Jun 17, 6:14 pm, Jean H <jghas...@DELTHIS.ucalgary.ANDTHIS.ca>
> wrote:
>> Hum... an edge is not necessarily the lowest slope...
>
> Agreed, but a ridge would be, wouldn't it?

hum....
let's think of a prism laying on the kitchen table: the top edge is a
ridge, the slope of the ridge is zero and 2 "steep" plan lay on each
side. Now let's put the prism on one of its triangle (and add a small
angle). The same ridge is now almost vertical and the slope of the plans
on each side is now smaller...

> But possibly that is exactly the problem: When is a ridge a ridge.
> When that can be define propely, one can model a solution.

agreed...
I like the "why programmers are lazy and dumb" link on your page.. it is
indeed hard to solve a problem that can not be defined :-)

Jean
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