Hi Robert, Steve,

One way to arrive at a solution is to make a third circle with radius r2 -
r1 (https://en.wikipedia.org/wiki/Tangent_lines_to_circles).  This reduces
the problem to finding a tangent to a point outside of the new circle (
https://en.wikipedia.org/wiki/Thales%27_theorem, bottom figure for
instance). Since the tangent is invariant to this type of transformation,
you can scale your solution to the original circles.  Interesting game;
thanks for posting.


Best,
Shawn

On Sun, Mar 1, 2015 at 11:43 PM, Steve Smith <[email protected]> wrote:

>  I am also stuck at 23, but I'm not sure it is from lack of success...
> RVS and RUT "should" match the criteria (using your homothetic centers "R"
> hint).
>
>
>
>
>
> I had at least one other approach which *also* failed to "pass".  I'm a
> little unclear on how the "snap to grid" and/or "snap to intersection"
> works, which *might* be bolloxing things up?
>
> I'm wondering if *anyone* else took your bait?   I ripped through these
> "pretty fast" stumbling on 16 I think for a little extra time.
>
> I have to confess I got stuck at Level 23 because, I'm claiming, I wasn't
> familiar with the geometry of homothetic centers
> <http://en.wikipedia.org/wiki/Homothetic_center>.  Is there a complexity
> site that does the same sort of thing?  It looks like a great way to extend
> one's education on an otherwise relatively difficult subject.
>
> Robert C
>
> On 2/27/15 2:54 PM, Robert J. Cordingley wrote:
>
> A new but possibly entertaining productivity sink?
> http://euclidthegame.com
>
> Robert C
>
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