same number will be different because of the base and make its performance in the form of a completely different, In our study, we are familiar with the base 229 10, 229 12, 229 60, 229 2. 8-band 16-band. For example, 12 data, if we use the two-band said, it is 1100; If three-band said is 110; If eight 229 said it is 14. Our task is programming with a number of 229 (or base). We will process all of the many numbers (on the assumption that each number on the number of X-and Y said), procedures need to address the issue of the X and Y choose a minimum base, This makes two to a few in their chosen base is the equivalent of a few. For example, 12 and 5, the figure right, we will be able to choose 12 base 3 to 6 base 5 choice, This one to 12 (base 3) = 5 (base 6), because 12 (base 3) 229 10

Packet : 15883827findbase.rar filelist
Find Base\Debug
Find Base\Find Base\base.in.txt
Find Base\Find Base\base.out.txt
Find Base\Find Base\Debug
Find Base\Find Base\Find Base.cpp
Find Base\Find Base\Find Base.dsp
Find Base\Find Base\Find Base.plg
Find Base\Find Base
Find Base\Find Base.dsw
Find Base\Find Base.ncb
Find Base\Find Base.opt
Find Base

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