Thanks. I think I will use the parametric formulas for calculating the
coordinates of points on a circle using increments of 1 degree. If
that turns out to be too ambitious (because of the performance hit
generated by the additional processing once I have calculated the 360
possible locations), I will reduce the number and see what happens.

Alex Donnini

On Aug 22, 12:39 pm, Mark Murphy <[email protected]> wrote:
> alexdonnini wrote:
> > Mark, I am well aware that there is an infinite number of points on
> > the circle at distance X from a known location. To start with, for my
> > application, my plan is to find 16-64 of the locations at distance X
> > from my location. That should be sufficient.
>
> OK, which 16-64?
>
> > The problem I have is that, unless I am mistaken, all GC formulas are
> > of the form d = some formula using lat/lng of two locations. In my
> > case, I know d and lat/lng of one location. I need to find lat/lng of
> > the second location. In order to solve this kind of equation (two
> > unknowns), I could use some form of estimation or some other approach.
>
> > Unless I am missing something obvious, I think I may need to figure
> > something out using the geometry of a circle combined with some type
> > of estimation.
>
> If you don't care which 16-64, you have one center point, a radius, and
> 16-64 headings (e.g., one every 10 degrees for a total of 36). That
> should be sufficient data to figure out a second point. If your
> distances are small (i.e., curvature of the earth isn't a big deal),
> regular geometry might suffice. There should be some orienteering or
> non-GPS sailing sites out there with the formulae you need.
>
> --
> Mark Murphy (a Commons 
> Guy)http://commonsware.com|http://twitter.com/commonsguy
>
> Android Training in Germany, 18-22 January 2010:http://bignerdranch.com
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