Anyway, HERE are the solutions for the Day 1 ^_^
I very much hope that Olentzero/Apapalpador will bring you everything you deserve (should you don't deserve anything, please, try harder througout 2013 XD )
Best wishes and see you soon!!!!
PS: This is an "ordinary" challenge for these Christmas days :D It is quite interesting!! You'll find out! Deadline: January the 10th.
Euler Piruleta vs. Cell and his Plans for conquering Spain
Poor Daleks… they have been defeated once more thanks to your invaluable help! Although Euler Piruleta surely deserves to take some free time, threatens to our beloved planet won’t stop… What a restless life!!
This time, Cell, who has recently absorbed those 3ESO-Bilingual-Program-students whose necks have red marks from previous absorptions by boy/girl/pet-friends, is planning a strike against
. Some of his former victims were Angel, Iñigo and Miguel... We all know they were in SUCH pain... XD Spain
To prevent this attack, Euler needs to regroup all the regions in
in a way such that: Spain
- The regions in each group have no common borders.
- The least possible number of groups is used.
Our hero is quite frightened since he doesn’t seem to know the least number of groups with the property that the regions in each group have no common borders.
Can you help him?
Use the map below to get the solution. How many different colours would you need to colour
’s map noticing that you can’t
colour two frontier regions with the same colour? You must use the least possible number of different colours! Spain
Your solution must include the least number of colours needed and a coloured map of
supporting your decision. Spain
This story stars in the XIX century…One shinny morning of 1852, Francis Gutrhie asked himself about a problem he had been thinking of… How many different colours would be needed to colour a map without two frontier countries having the same colour?
He reckoned what he thought would be the correct answer, but he also found himself unable to prove it. At this point, he decided to ask one of the greatest mathematicians of that time: Augustus de Morgan, who also didn’t manage to find the solution.
We had to wait until 1977 when Appel and Hacken gave a proof based on computers simulation.
Per Gessle's "Spegelboll"
A famous tune from Sweden