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Re: new problems ( + clarifications for 194)

Posted: Thu Jun 05, 2008 1:21 pm
by daniel.is.fischer
Tomorrow evening, unless disaster strikes.

Re: new problems ( + clarifications for 194)

Posted: Thu Jun 05, 2008 2:33 pm
by BjornEdstrom
Last problem was 30 May 2008 17:00:00 GMT, so I guess 6 June 21:00:00 GMT.

Re: new problems ( + clarifications for 194)

Posted: Thu Jun 05, 2008 2:37 pm
by daniel.is.fischer
Good guess :D

Problem 194

Posted: Sat Aug 15, 2009 10:28 am
by zwuupeape
I am not certain if my problem is with gluing the units or finding the number of unique configurations for units A and B when they stand alone. Just to make sure I'm wasting my time on the right thing, if anyone could PM me and verify some of my midway results it would be much appreciated - thanks !!

Re: Problem 194

Posted: Sat Aug 15, 2009 6:01 pm
by daniel.is.fischer
I'll look.

Re: Problem 194

Posted: Sun Jul 30, 2017 9:08 am
by agruzdev
I have solved the problem 194 analyticaly. But, i have trouble with confirmation. How I must print last 8 digits? Simple like this 12345678 ? Or 1,2,3,4,5,6,7,8 ? Or like 1 2 3 4 5 6 7 8 ?

Re: Problem 194

Posted: Sun Jul 30, 2017 9:46 am
by MuthuVeerappanR
Like 12345678

Re: new problems ( + clarifications for 194)

Posted: Tue Nov 07, 2023 10:26 pm
by papadil
stijn263 wrote: Sat May 17, 2008 11:00 am Daniel, perhaps something like this is more clear:
The compound graph above is an example of a configuration of type (2,2,4), in fact it's a configuration of type (2,2,n) for all n [ge] 4.
Perhaps I'm color blind but I see here a correction was posted. The "above configuration" shows only 4 colors so it should be (2,2,4), but it still says "The compound graph above is an example of a configuration of type (2,2,6)". Nitpicking...sorry.

Re: Problem 194

Posted: Tue Nov 07, 2023 11:17 pm
by papadil
Never mind - I read it again and got the point... it is one example of the many coloring's in the (2,2,6) group.