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Going Postal
#11
Posted 03 May 2012 - 05:56 PM
(9 9 4 1 1 1?)
though i think the idea is close.
#12
Posted 03 May 2012 - 06:36 PM
4, 4, 4, 4, 9hey super. that seems close, but not quite. how would you get the number 25?
(9 9 4 1 1 1?)
though i think the idea is close.
Trainer's Manual Mafia XII:
Other games:
The Green Glass Doors
Telephone
#13
Posted 03 May 2012 - 07:25 PM
i think in gereral however, you would want every other fib number for easy optimizing purposes.
#14
Posted 03 May 2012 - 09:30 PM
#15
Posted 03 May 2012 - 10:07 PM
I thought about it for a while, but I couldn't see an analytic solution to the problem.Nice going Prismatic. Is there logic or math behind this solution or trial and error?
So I just wrote a little program to solve it. By the way, there are no other solutions.
#16
Posted 04 May 2012 - 02:31 AM
#17
Posted 04 May 2012 - 08:59 PM
#18
Posted 04 May 2012 - 11:50 PM
A possible extension: What is the highest maximum postal price for which this problem has a solution?
According to the premise
between $.01 - $1.26 (inclusive)
it seems to be $1.25
1 + 4 31s.
#19
Posted 08 May 2012 - 02:25 PM
According to the premise
between $.01 - $1.26 (inclusive)
it seems to be $1.25
1 + 4 31s.
What I meant was that if you changed $1.26 to something higher, what is the highest value for which there is still a solution with 5 stamps?
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