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You have decided that you want to become chubbee, but not too much.
You will need to eat exactly 10 liters of honey in order to achieve the desired effect.

The bees produce 10 liters of honey on request, with an additional amount as a gift.
But since bees can only count until 5 they spread the honey over multiple jars.
A 5 liter jar filled with 4, a 5 liter jar filled with 3, and a completely filled 4 liter jar.

              4/5 jar, 3/5 jar, 4/4 jar

The bee queen assures you that you can obtain exactly 10 liter with easy.
How?

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    Let me get this straight: I want to measure 10 litres, and I have two 5-litre jars I can use? I think the Bee Queen is absolutely correct. – Bass Mar 18 '21 at 16:23
  • @bass it was supposed to be 4/4,3/5,4/4. But i messed up somehow. The catch would be that the bees were counting base6 –  Mar 18 '21 at 16:38
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    Ah, yes, that sometimes happens. I fight that particular problem by (almost) never posting the question on the same day I wrote it down; looking at the puzzle after a good night's sleep pretty much always reveals some possible improvements, and sometimes even outright bugs like this. Even though answering on PSE is always a bit of a race against time, asking is different: nobody is going to post my puzzle if I delay it by a day or two. – Bass Mar 18 '21 at 20:35

2 Answers2

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Assume that 4/5 jar is A, 3/5 jar is B and 4/4 jar is C.
First, Get all of the honey in C.
4 liter.
Then, pour honey of B so that A is full.
Then, B is 2 liter.
Get all of the honey in B.
6 liter.
Then, pour honey of A so that C is full.
Then C is 4 liter.
Get all of the honey in C.
10 liter.

Sato Takeru
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Even the puzzle as intended according to comments (A = 4/4, B = 3/5, C = 4/4) seems trivial:

  • Pour honey from A into B until B is full (A = 2/4, B = 5/5, C = 4/4)
  • Eat all the honey in B (A = 2/4, B = 0/5, C = 4/4)
  • Pour all honey from A into B (A = 0/4, B = 2/5, C = 4/4)
  • Pour honey from C into B until B is full (A = 0/4, B = 5/5, C = 1/4)
  • Eat all the honey in B (A = 0/4, B = 0/5, C = 1/4)
Ed Murphy
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