Discussion @ 1929. Teddybears are not for Everyone @ Timus Online Judge

To Jury (when n = 3) Olympic Bear 27 Oct 2012 15:52

If n = 3 then general headquarters are NOT able to form the three-man groups from the rest of fighters so that every group will contain at least one teddyhater.
So, it seems that correct answer should be 0 for n =3 (test #2)

Re: To Jury (when n = 3) Dimitar Linov 27 Oct 2012 16:17

Actually it should be 1, because he HAS to think for 1 minute to join the group, also general headquarters are able to form a three-man group, because n=3=2+Holden.

Re: To Jury (when n = 3) Olympic Bear 27 Oct 2012 17:15

headquarters are NOT able to form the three-man groups from the REST of fighters.
Rest of fighters = 0, so NOT able to form the three-man groups.

Re: To Jury (when n = 3) Uzbek boy 27 Oct 2012 17:41

Holden тоже может быть teddyhater ом?

Re: To Jury (when n = 3) Noob 28 Oct 2012 00:17

They CAN form 0 groups, so that EACH OF THESE 0 GROUPS will contain teddyhater

Re: To Jury (when n = 3) Sandro (USU) 28 Oct 2012 13:15

Tests with n = 3 are removed. n >=6 in the statement now.

Discussion of Problem 1929. Teddybears are not for Everyone