Re: Best Fit Plane - Parallel to xyplane!
- From: "bert" <bert.hutchings@xxxxxxxxxxxxxx>
- Date: 26 May 2006 04:12:03 -0700
p4prad...@xxxxxxxxxxx wrote:
I have found many information on net to find a best fit plane. But what
I need is a bit different one. Here is the description:
I have a collection of x, y, z points. Eg. {(x1, y1, z1), (x2, y2, z2),
......, (xn, yn, zn)}. And I want to find a best fit plane, but this
plane should be parallel to xy-plane. All methods I found on net for
best fit plane results in a plane which has a slope. But I need a best
fit plane from all these points which has no slope, that means a plane
whose z coordinate is same for any point taken on the plane.
I have found so many terms like least square, regression, singular
value decomposition, from which I cant really decide which one to use.
Heard from one of my teacher regarding double integration.
Any help?
Surely you should just ignore all the x_i and y_i, and take the plane
whose z coordinate is the mean of all the z_i values.
--
.
- Follow-Ups:
- Re: Best Fit Plane - Parallel to xyplane!
- From: p4pradeep
- Re: Best Fit Plane - Parallel to xyplane!
- References:
- Best Fit Plane - Parallel to xyplane!
- From: p4pradeep
- Best Fit Plane - Parallel to xyplane!
- Prev by Date: Best Fit Plane - Parallel to xyplane!
- Next by Date: Re: solving differential equation
- Previous by thread: Best Fit Plane - Parallel to xyplane!
- Next by thread: Re: Best Fit Plane - Parallel to xyplane!
- Index(es):
Relevant Pages
|