On Oct 11, 2011, at 3:05 AM, Alaconius <[email protected]> wrote:
> Now for the sad part.  Initially, I thought I knew two sides of the triangle 
> and didn't need to know the included angle between the two sides 
> of the triangle formed by a line between the sun and Earth at start, and 
> Earth after say, 1 minute in the future.  Problem is, I don't know 
> where the earth will be unless I solve for all triangles until area equals 
> 133,636,049,543.8962 square kilometers.  So, it does have to be a 
> re-iterative process for each of the potential triangles until such a time as 
> I find one triangle whose area = the targeted area I want on a per time
> unit basis (be the time unit in hours, minutes or seconds).

I'm not sure I understand; in fact I'm sure I don't.  If you know where on the 
ellipse your planet is at at t=0, and you know the semi-major axis and 
eccentricity of the orbit, it seems like figuring what angle the plant moves 
through each Delta t thereafter should be a fairly simple equation.
--
Captain Joy
[email protected]

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