[algogeeks] Re: which NP-complete problem can reduce to this problem?

2009-03-16 Thread Jim
servers have different fail rates. amit wrote: > Where did you find this problem? Does it have a practical application > you know of? > It is interesting. Do you have any thoughts about its solution? > > On Mar 10, 11:50 pm, Jim wrote: > > sorry, I fail to understand "the

[algogeeks] Re: which NP-complete problem can reduce to this problem?

2009-03-16 Thread Jim
computing the permanent there is no such sign. you should look to book > Complexity theory:A modern approach, by arora and (sorry i dont remeber > second author name exactly) > > 2009/3/10 Jim > > > > > sorry, I fail to understand "the permanent" :-( > &g

[algogeeks] Re: which NP-complete problem can reduce to this problem?

2009-03-12 Thread Jim
it is > different problem, because the input if of log n size, as if it was in your > problem. > > 2009/3/9, Jim : > > > > > > After asking for helps from many persons who are skilled at algorithm > > design, I suspect this problem is a NP-complete. > > Th

[algogeeks] Re: which NP-complete problem can reduce to this problem?

2009-03-12 Thread Jim
oblem, because the input if of log n size, as if it was in your > problem. > > 2009/3/9, Jim : > > > > > After asking for helps from many persons who are skilled at algorithm > > design, I suspect this problem is a NP-complete. > > The only problem you speak of whi

[algogeeks] Re: which NP-complete problem can reduce to this problem?

2009-03-09 Thread Jim
k > problem(google). > >  If you want to make any success, you should first try case when all numbers > are power of two. > > 2009/3/8 Jim > > > > > it's incorrect. for example: > > 23, 24, 26, 30, 32, 63, 64, 90, n = 2, k = 4 > > the minimum split

[algogeeks] Re: which NP-complete problem can reduce to this problem?

2009-03-09 Thread Jim
ake any success, you should first try case when all numbers > are power of two. > > 2009/3/8 Jim > > > > > it's incorrect. for example: > > 23, 24, 26, 30, 32, 63, 64, 90, n = 2, k = 4 > > the minimum split is [26, 30, 32, 90] [23, 24, 63, 64] > > the sum

[algogeeks] Re: which NP-complete problem can reduce to this problem?

2009-03-08 Thread Jim
. ? > > 2009/3/8 Jim > > > > > Given a set of k*n positive numbers, we can split this set into n > > partitions, each partition with k numbers. Now, we multiply the > > numbers in each partition, got n products, then we have a sum of n > > products. How can w

[algogeeks] which NP-complete problem can reduce to this problem?

2009-03-08 Thread Jim
Given a set of k*n positive numbers, we can split this set into n partitions, each partition with k numbers. Now, we multiply the numbers in each partition, got n products, then we have a sum of n products. How can we split this set to minimize this total sum? It's easy to show this problem is NP