• Buy
Puzzle Paradise
Welcome, Guest
My Account

Sign In

Forgot username or forgot password?
No Account? Create one.
  • Home
  • Put Together (38)
  • Take Apart (46)
  • Puzzle Boxes (33)
  • Sequential Movement (95)
  • Interlocking Objects (55)
  • Sequential Discovery (3)
  • Packing Puzzles (9)
  • Puzzle Locks (1)
  • Disentanglement (1)
  • Dexterity (0)
Puzzle Paradise
  • Welcome, Guest
  • Home
  • Buy
  • Wish List
  • Sign Up / Sign In
  1. Home
  2. Interlocking Objects
ID: 152290 Open
Schism by Tim Alkema and Eric Fuller
Schism by Tim Alkema and Eric Fuller

Schism by Tim Alkema and Eric Fuller

Gergo 313
Item Location: Hungary

€120.00

Place Bid
Minimum Bid: €120.00 0 bids
  • Bids
No bids posted.
Description

Schism

designed by Tim Alkema
crafted by Eric Fuller (2017)

  • condition: as new
  • description: Part of Tim Alkema’s three member cube dissection series alongside Rift and Fidget Burr, Schism splits the outer frame into two separate halves held together by six burr pieces. The unusual construction creates a satisfying assembly where the internal burr locks the divided frame back into a solid cube.
  • product page: https://cubicdissection.com/products/copy-of-schism


The item will be shipped from Budapest, Hungary. Shipping costs will be calculated after bidding has ended. Multiple items may be combined for shipping upon request. Accepted payment methods are (in order of preference): PayPal F+F, or direct bank transfer.

Payments & Returns
Payment Methods
PayPal, Direct bank transfer
Post Message
Sign in to ask the seller a question.
Coniburr by Tim Alkema and Eric Fuller
Gergo 313
Coniburr by Tim Alkema and Eric Fuller
Coniburrdesigned by Tim Alkemacrafted by Eric Fuller (2018)condition: as newdescription: A unique eight-piece burr with four outer pieces surrounding four inner burr sticks. Crafted from Ash and Paduak, it has a difficult level 16 solution. Taking it apart is already a challenge, while reassembly is much harder.product page: https://cubicdissection.com/products/copy-of-coniburrThe item will be shipped from Budapest, Hungary. Shipping costs will be calculated after bidding has ended. Multiple ite...
€120.00
0 bids
Place Bid
Mount Fuji Puzzle Box
Gergo 313
Mount Fuji Puzzle Box
Mount Fuji Puzzle Box(2018)condition: as newThe item will be shipped from Budapest, Hungary. Shipping costs will be calculated after bidding has ended. Multiple items may be combined for shipping upon request. Accepted payment methods are (in order of preference): PayPal F+F, or direct bank transfer.
€90.00
0 bids
Place Bid
Sextbord by Terry Smart and Eric Fuller
Gergo 313
Sextbord by Terry Smart and Eric Fuller
Sextborddesigned by Terry Smartcrafted by Eric Fuller (2017)condition: as newdescription: A difficult framed burr that uses six Maple burr pieces inside an unusual Walnut container. Its level 25.8 solution makes disassembly a serious challenge, while reassembly is even tougher with only one solution. A clever and unusual design for experienced burr solvers.product page: https://cubicdissection.com/products/copy-of-sextbordThe item will be shipped from Budapest, Hungary. Shipping costs will be ca...
€125.00
0 bids
Place Bid
Little Bruce by Ken Irvine
Gergo 313
Little Bruce by Ken Irvine
Little Brucedesigned by Ken Irvinecrafted by Bernhard Schweitzercondition: great condition, good fit and sizematerial: Walnutsize: 7 cmdescription: another classic TIC puzzle from Ken Irvine, slightly different in size, this time it's a 4x4x3 cube. Each of the pieces connect through a turning move and there is a half cube ensure a unique solution.The item will be shipped from Budapest, Hungary. Shipping costs will be calculated after bidding has ended. Multiple items may be combined for shipping...
€50.00
0 bids
Place Bid
View All

Links

  • Guidance & Rules
  • Site Fees
  • Terms & Conditions
  • Contact Us
Puzzle Paradise
Powered by PHP Pro Bid. ©2026 Online Ventures Software
Our website uses cookies. By continuing, you consent to the use of cookies on your device, unless you have disabled them from your browser.