Originally posted May 2, 2017 on my BudLCuber Google site.

After restoring the 17 to order once again the last few days I longed to get out another to add to the mix. I picked up a few but decided on the Dayan Gem 5. It is stickerless. Instead of looking up my notes immediately I wanted to take a fresh look at it in light of Al Bob Charlie and my cubing adventures of late. Probably because of all the Skewbing I've done lately it struck me right off that this puzzle is very Skewb-like. It has 4 small triangles that are like the first four corners of a Skewb. It has 4 large triangles that are like the last 4 corners of the Skewb. It has 6 square sections, each made up of 3 pieces, that are like the 6 squares of the Skewb. Then it has 12 pieces that complete the big triangle "corners." After solving it I scrambled it and solved it without twisting the faces with the small triangles. It was exactly a Skewb!

Following are the notes I made in my Solution Guides spreadsheet years ago.

1 | 14 centers | The 8 central triangles can be solved in either 0, 1, or 4 twists. 1 EPS is the worst case scenario. |

The 6 central strips on the square faces can be solved using Double EPS. Use Double EPS rather than simply EPS so the triangles stay solved. At most 3 D-EPS will be needed. | ||

2 | 12 small edges (corners) | Start with the whites on bottom. Whites in the middle layer can be solved with 1 or 3 twists. Whites on top can be solved with 3 or 4 twists. |

Next solve the 6 pieces in the middle layer. 3 or 4 twists each if they are in the top layer. | ||

The remaining top 3 pieces will take 0 or 1 twist to solve. | ||

3 | 12 large edges | Hold any triangle on bottom. Twist a large triangle layer as either R or L. You don't want to move a small edge to the top layer. Do an URD 3-cycle. |

Sometimes squares get built but need flipped. The up-back-down-switch-up-forward-down-replace-go back edge flipper works great. | ||

Notes | When I first got this puzzle I worked out a solution that used a bit of reduction, and a 3-cycle that used an inner slice. I watched rline's tutorial, but it seemed unnecessarily difficult. But the one thing it did have going for it was no inner slice moves. So after some bantering with Konrad online I set out to come up with a solution that was better than my original one, and better, in my opinion, than rline's. The above is it. | |

In my original method I started by building square faces, checking large triangles, solving the reduced edges (square faces), solving the 4 centers that hadn't been solved since the beginning, and finally using my slicy 3-cycle to place all the little edges (corners). |

I tried it. I like it. A lot.