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"For example, the number of partitions for any number ending in 4 or 9 is divisible by 5."

Since we happen to use a base 10 system (for no other reason than we learn to count on 10 fingers), do problems like this really matter? Is there an equivalent observation to be had in binary, trinary, or any other base? If not, then why should we care about such silly patterns?

41 posted on 03/25/2005 9:10:58 AM PST by SteveMcKing
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To: SteveMcKing

If you used a base 12 math system, 5 would STILL go in to 10 twice.

The functions of math don't change with your method of keeping track.

I thought about what you said as well.


48 posted on 03/25/2005 9:13:52 AM PST by MacDorcha ("Do you want the e-mail copy or the fax?" "Just the fax, ma'am.")
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To: SteveMcKing
Is there an equivalent observation to be had in binary, trinary, or any other base?

try it in hexidecimal (base 16). 1 thru 10, plus A thru F.

old mainframe programmer speaks of nightmares from the past.

51 posted on 03/25/2005 9:15:59 AM PST by bedolido (I can forgive you for killing my sons, but I cannot forgive you for forcing me to kill your sons)
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To: SteveMcKing

Read the article. The result has to do with properties of prime numbers.


64 posted on 03/25/2005 9:24:56 AM PST by munchtipq
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