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Oct 27, 2020 at 9:03 comment added Florian F What I did is I first created a magic square with values 0 to 3. Then I split it into dominoes. My first version used only vertical tiles, resulting in only 2 tiles ([0,1] and [2,3]) being used 4 times each. So I replaced some vertical pairs by horizontals. Then it required a [1,3] tile which is not available, so I switched the 0's and 1's. So yes, trial and error.
Oct 27, 2020 at 2:18 comment added Chris Steinbeck Bell Again Can you include which sorts of steps you used to get that combination?. Was it just trial and error?. Or does it exist some sort of thing which I should attempt to began to look for first?.
Oct 27, 2020 at 2:17 comment added Chris Steinbeck Bell Interesting approach. As I mentioned there isn't a statement which indicated to use all the pieces. It seems that in order to solve this you may use one some of them which would yield a magic square. However what steps have you used to get that magic square?. Was it just trial and error?. What I attempted to do at first was to sum all dots. By doing this I obtained $20$ and this can be split in two halves of 10 and $10$ I assumed that the sum of the diagonal to be $5$. But it isn't the case it was $6$.
Oct 26, 2020 at 17:43 history edited Florian F CC BY-SA 4.0
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Oct 26, 2020 at 17:21 history edited Florian F CC BY-SA 4.0
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Oct 26, 2020 at 17:16 history answered Florian F CC BY-SA 4.0