Radio Chop without jumbling simulator and solver
Play a virtual Radio Chop without jumbling in your browser, or enter the colors of your own Radio Chop without jumbling and get a solution. Also known as Radiolarian 15.
Info
- Pieces
One row per orbit. Orientation counts are per position; multiple values mean positions differ. - Stickers
- 200
- Axes
- 1010 cut planes across them
- Solver
- Available
- Distinct-piece states
- ≈ 9.86 × 10¹¹³59,185,659,469,883,029,258,256,549,212,625,321,079,062,342,138,707,776,637,531,585,838,984,582,483,887,584,706,560,000,000,000,000,000,000,000,000,000,000 arrangements of the stickers the moves reach (Schreier–Sims)÷ 60 turns of the whole puzzle= 986,427,657,831,383,820,970,942,486,877,088,684,651,039,035,645,129,610,625,526,430,649,743,041,398,126,411,776,000,000,000,000,000,000,000,000,000,000Tracks individual sticker identities, even on identical-looking pieces; whole-puzzle rotations are identified. Invisible rotations of a piece and internal pieces are not counted.
- Visually distinct states
- Not computedVisually distinct states = distinct-piece states ÷ reachable indistinguishable arrangements.Reachable indistinguishable arrangements = 1 × reachable fraction.No visually interchangeable sticker-bearing pieces were found.The reachable fraction accounts for restrictions such as permutation parity. Computing the correct fraction and the final visual state count is not yet implemented.
- Put together at random
- 1 in 40 reaches the original sticker identities60!·1⁶⁰ · 20!·1²⁰ · 12!·5¹² = 2,367,426,378,795,321,170,330,261,968,505,012,843,162,493,685,548,311,065,501,263,433,559,383,299,355,503,388,262,400,000,000,000,000,000,000,000,000,000,000 ways to put the pieces in: per type of piece, its pieces in any order and each in any orientation that looks different÷ 59,185,659,469,883,029,258,256,549,212,625,321,079,062,342,138,707,776,637,531,585,838,984,582,483,887,584,706,560,000,000,000,000,000,000,000,000,000,000 arrangements the moves reach = 40This uses distinct piece identities; the chance of reaching a visually solved state may be higher.
Moves