Repository navigation
Mesh_CreateTetrahedron #1
Description
Hi Govert,
let me first tell you how great and useful your library is. I'm currently developing a geometry project in C# and have encountered floating point issues in it. So I'm very thankful about your solution.
I've downloaded it and have run the unit tests. One test is failing: the Mesh_CreateTetrahedron throws an assertion failure.
I will try your library out and will give you a feedback in the next days.
Activity
govert commentedon Dec 7, 2014
I think I just was just being conservative about what parts to make public.
You have to be quite careful in using the arithmetic operations in other contexts - I'd suggest you refer to the Shewchuck paper too. How do you intend to use the arithmetic operations otherwise?
NMO13 commentedon Dec 11, 2014
Let's say I have two vectors with the same origin. I know that both vectors are collinear. Now I want to know if they are pointing in the same direction or in the oppsite. I think I can't solve that just by means of the two Shewchuk predicates.
Example code (more pseudo than C#):
Vector Origin = (0, 0);
Vector a = (4, 0);
Vector b = (-4, 0);
Vector2D t = a - Origin;
Vector2D t2 = c - Origin;
if (Math.Sign(t.X) != Math.Sign(t2.X) || Math.Sign(t.Y) != Math.Sign(t2.Y))
result = OPPOSITE_DIRECTION;
else
return = SAME_DIRECTION;
So I just simply check the sign of the X and Y and if they are not equal than I know that these vectors are pointing in the opposite direction.
I wanted to use TwoDiff(double a, double b,double x,double y) in place of the minus operators to avoid rounding errors that could creep in. But I don't know how to use this method.
govert commentedon Dec 14, 2014
That's a good question.
I don't know enough to say whether TwoDiff would give you a reliable check, or whether you need to dig in a bit more carefully. What about adding this check as a geometric primitive, thus keeping the implementation internal, maybe with a few tests?
Otherwise, you are of course free to take and use the code any way you want.
NMO13 commentedon Dec 24, 2014
Ok thanks!