There are many magic squares, but there is just *one* non-trivial magic hexagon, as [Dr. James Grime explained](https://www.youtube.com/watch?v=ZkVSRwFWjy0), which is the following:

      18 17  3
     11  1  7 19
    9  6  5  2 16
     14  8  4 12
      15 13 10
As it is done in [Hexagony](https://esolangs.org/wiki/Hexagony) this is easiest written as just one line, by just reading it row by row:

    18 17 3 11 1 7 19 9 6 5 2 16 14 8 4 12 15 13 10

Of course there are twelve such list representations of this matig hexagon in total, if you count rotations and reflections. For instance a clockwise 1/6 rotation of the above hexagon qould result in 

    9 11 18 14 6 1 17 15 8 5 7 3 13 4 2 19 10 12 16

@Okx asked to list the remaining variantes. The remaining lists are:

    15 14 9 13 8 6 11 10 4 5 1 18 12 2 7 17 16 19 3
    3 17 18 19 7 1 11 16 2 5 6 9 12 4 8 14 10 13 15
    18 11 9 17 1 6 14 3 7 5 8 15 19 2 4 13 16 12 10
    15 14 9 13 8 6 11 10 4 5 1 18 12 2 7 17 16 19 3
    
plus all the mentioned lists reversed.

###Challenge
Write a program that outputs the magic hexagon as a list. You can choose *any* of the 12 reflections/rotations of the hexagon.