I came across this puzzle half an hour ago and found it very interesting. It dates back to the 13th century.
An abbot agrees to equally split his 8 litres of wine with another abbot. He has the 8 litres in a full 8 litre jar.
Unfortunately when he visits the other abbot, the other abbot only has a 5 litre jar and a 3 litre jar.
None of the three jars have any measurements on them.
What is the fewest number of moves the abbot can make, by pouring the wine between the jars, in order to give the other abbot exactly 4 litres of wine, keeping 4 for himself?
This took me about 5-6 minutes to work out, I got it on the 3rd attempt.
If nobody gets the right answer I'll post it here tomorrow.
An abbot agrees to equally split his 8 litres of wine with another abbot. He has the 8 litres in a full 8 litre jar.
Unfortunately when he visits the other abbot, the other abbot only has a 5 litre jar and a 3 litre jar.
None of the three jars have any measurements on them.
What is the fewest number of moves the abbot can make, by pouring the wine between the jars, in order to give the other abbot exactly 4 litres of wine, keeping 4 for himself?
This took me about 5-6 minutes to work out, I got it on the 3rd attempt.
If nobody gets the right answer I'll post it here tomorrow.