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AnswerRe: Find the most appropropriate division technique Pin
Dan Neely26-Feb-07 2:19
Dan Neely26-Feb-07 2:19 
GeneralRe: Find the most appropropriate division technique Pin
kkadir26-Feb-07 5:23
kkadir26-Feb-07 5:23 
GeneralRe: Find the most appropropriate division technique Pin
Maximilien26-Feb-07 5:44
Maximilien26-Feb-07 5:44 
GeneralRe: Find the most appropropriate division technique Pin
ricecake27-Feb-07 4:22
ricecake27-Feb-07 4:22 
GeneralRe: Find the most appropropriate division technique Pin
Maximilien27-Feb-07 6:19
Maximilien27-Feb-07 6:19 
GeneralRe: Find the most appropropriate division technique Pin
Dan Neely26-Feb-07 5:53
Dan Neely26-Feb-07 5:53 
GeneralRe: Find the most appropropriate division technique Pin
kkadir27-Feb-07 6:07
kkadir27-Feb-07 6:07 
GeneralRe: Find the most appropropriate division technique Pin
Dan Neely27-Feb-07 7:06
Dan Neely27-Feb-07 7:06 
There is, it's the set of problems called P. That's the sort of problem that can be done in at worst polynomial time on a normal computer.

Your question appears to indicate a bit of a vocabulary/jargon problem.

P is the set of problems that can be done in polynomial time on a dterministic turing machine. All normal computers are deterministic turing machines.

NP is the set of problems that can be done in polynomial time on a nondterministic turing machine. A nondeterministic machine guesses the correct solution (the first time, every time, in a nonexplainable way) and then proves that it is correct. A deterministic turing machine can simulate a non deterministic one, by trying each possible solution in sequence. This takes exponential time. A quantum computer is capable of directly running multiple data sets at once, but the fastest QC ever built is still no faster than a normal machine due to the low maximum qbit count it can work with.

It's believed, but not proven than P is a subset of NP, but that the two are not equal.

Depending on the problem, and conditions applied to it, there may or may not be a solution in P that can give a reasonable approximation with a known worst case error. Except for well known problems the approximations are unlikely to be published anywhere except in academic journals.

--
Rules of thumb should not be taken for the whole hand.

GeneralRe: Find the most appropropriate division technique Pin
kkadir28-Feb-07 4:08
kkadir28-Feb-07 4:08 
GeneralRe: Find the most appropropriate division technique Pin
Dan Neely28-Feb-07 4:48
Dan Neely28-Feb-07 4:48 
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kkadir28-Feb-07 8:58
kkadir28-Feb-07 8:58 
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Luc Pattyn28-Feb-07 10:02
sitebuilderLuc Pattyn28-Feb-07 10:02 
GeneralRe: Find the most appropropriate division technique Pin
Dan Neely28-Feb-07 10:14
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Tuwing.Sabado21-Feb-07 22:06
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Stefan Troschuetz22-Feb-07 0:44
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