let circle C with radius r,and there are enough much unit circles ,now put these unit circle into the large circle C such that these circles cannot intersect in the large ,ask what is the maximum number of the unit circles which is putted into the large circle .let this maximum number is M(r),we can prove the M(1)=1,M(2)=2,M(3)=7,but the r belong to positive real numbers,so we define R(n)=the minimize radius of the large circle which load n unit circles,so we have if R(n)
Remember to vote up questions/answers you find interesting or helpful (requires 15 reputation points)
|
0
|
||||||||||||
|
closed as not a real question by Mark Sapir, André Henriques, Igor Rivin, Martin Brandenburg, Will Jagy Nov 21 2011 at 20:53 |

