Talk:McNuggets problem: Difference between revisions

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You beat me to the punch.   I was going to enter a Rosetta Code problem next week which would've been called the '''Frobenius''' problem or some such   (I'm currently working on the wording of an unrelated Rosetta Code task).
 
The function &nbsp; <big>'''Frobenius'''</big>(a list of some numbers) &nbsp; &nbsp; returns the largest number for the Frobenius equation:
I1*x1 + ... + In*Xn = B.
At least two integers should be supplied. If the integers aren't relatively prime,
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If any of the integers is equal to '''1''' (unity), then '''0''' (zero) is returned.
Another way of approaching the description of the Frobenius number is: given a set of integer-demoniation
stamps (say, &nbsp; '''4¢''' &nbsp; and &nbsp; '''9¢'''), what is the largest value that those stamps can't represent?
 
This is why this problem is also known as the '''postage-stamp''' problem and was a real problem when buying stamps for mailing a package at the post-office which may have a restricted set of stamps, and people wanted/collected the different stamps, not wanting '''41''' one-cent stamps put on a package or envelope. &nbsp; (Now-a-days, of course, the post office just produces a digital imprint of the exact decimal postage amount.) &nbsp; The U.S. Post Office has (or used to print a unique stamp for every denomination up to and including $1. &nbsp; I don't know how many stamps are still being issued for over a (U.S.) dollar anymore.