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CLIQSEP - Clique Separation |
Problem
Let G be the set of di-graphs with n nodes, m edges and maximum clique (complete subgraph) size of k nodes, determine whether it is possible to divide every element of G into two disjoint sets of nodes, such that the largest size of a clique contained in one set is equal to the largest size of a clique contained in the other set.
The Input
Each line of input has n <= 1000 , m <= 1000000 , k <= n , listed in that order.
The Output
For each line of input, output "yes" if it is possible, "no" if it is not possible.
Sample Input
10 99 8 9 80 3
Sample Output
yes no
Problemsetter --- Chen, Xiaohong
| Added by: | Chen Xiaohong |
| Date: | 2007-11-06 |
| Time limit: | 1s |
| Source limit: | 50000B |
| Memory limit: | 1536MB |
| Cluster: | Cube (Intel G860) |
| Languages: | ADA95 ASM32 BASH BF C CSHARP CPP C99 CLPS LISP sbcl LISP clisp D FORTRAN HASK ICON ICK JAVA LUA NEM NICE OCAML PAS-GPC PAS-FPC PERL PHP PIKE PRLG-swi PYTHON RUBY SCM guile SCM qobi ST WHITESPACE |
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