HexTrios
$496.00
- Closed
Seller Info
Kwaszak (166 )
- Item Location
- United States
- Registered Since
- 03.06.2022 01:51:54
- Feedback
- 100%
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| Bidder | Amount | Date |
|---|---|---|
| m****e (16 ) | $496.00 | 17.04.2024 18:02:37 |
| l****k (111 ) | $486.00 | 17.04.2024 18:02:20 |
| m****e (16 ) | $482.00 | 17.04.2024 18:02:20 |
| l****k (111 ) | $432.00 | 17.04.2024 18:02:06 |
| m****e (16 ) | $422.00 | 17.04.2024 18:02:06 |
| l****k (111 ) | $362.00 | 17.04.2024 17:19:11 |
| m****e (16 ) | $352.00 | 17.04.2024 17:19:11 |
| m****e (16 ) | $343.69 | 17.04.2024 16:28:25 |
| t****h (42 ) | $333.69 | 17.04.2024 16:28:25 |
| t****h (42 ) | $312.00 | 17.04.2024 16:19:31 |
| m****e (16 ) | $302.00 | 17.04.2024 16:19:31 |
| m****e (16 ) | $280.00 | 17.04.2024 15:58:28 |
| User | Price | Quantity | Date |
|---|---|---|---|
| m****e (16 ) | $496.00 | 1 | 24.04.2024 05:36:02 |
Description
| DESIGNER: | Eric Fuller / Matt Dawson |
| MATERIAL: | Maple, Purpleheart, Yellowheart, Goncalo Alves |
| SIZE: | 2" square (each box) |
HexTrios is a collaborative effort between collector Matt Dawson and Eric Fuller. Matt's original design was named Ambidextrous HexDuos, and was two identical boxes that interacted with each other. HexDuos was Matt's IPP exchange puzzle in 2010. Eric enjoyed the concept behind the mechanism but thought it could be trickier. He redesigned the boxes to be stronger, more production-friendly, and more difficult. Much more difficult! The resulting HexTrios are identical in dimension, but each has a different mechanism. These boxes were a lot of fun to make and design! 135 copies made in total, but we ran out of hardware and had to special order more. The final 50 copies will be finished in June. |
Great Condition. Comes from a smoke free home and properly stored.
Will package with a collector in mind for shipping.
*Buyer pays shipping costs and will be added at end of auction. I accept Friends and Family and Goods and Services payments. I understand the importance of G&S with buyer protection and some buyers are not able to utilize F&F.
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Kwaszak (166 )
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