Snake cube puzzle equation
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This is a Snake Cube Puzzle
I am trying to understand the solution from mathematical point of view. Someone even wrote a solver: https://github.com/markfickett/snakepuzzle but I can't really read the code. I can imagine a solver that would iterate through all combinations until it finds one that is 3x3x3 in size but that is not really a "solution".
What would be the equation and how would I approach solving it?
group-theory permutations puzzle
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add a comment |
$begingroup$
This is a Snake Cube Puzzle
I am trying to understand the solution from mathematical point of view. Someone even wrote a solver: https://github.com/markfickett/snakepuzzle but I can't really read the code. I can imagine a solver that would iterate through all combinations until it finds one that is 3x3x3 in size but that is not really a "solution".
What would be the equation and how would I approach solving it?
group-theory permutations puzzle
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$begingroup$
Follow this: youtube.com/watch?v=Ak-1b8OZG0g
$endgroup$
– user334732
Jul 18 '18 at 18:12
add a comment |
$begingroup$
This is a Snake Cube Puzzle
I am trying to understand the solution from mathematical point of view. Someone even wrote a solver: https://github.com/markfickett/snakepuzzle but I can't really read the code. I can imagine a solver that would iterate through all combinations until it finds one that is 3x3x3 in size but that is not really a "solution".
What would be the equation and how would I approach solving it?
group-theory permutations puzzle
$endgroup$
This is a Snake Cube Puzzle
I am trying to understand the solution from mathematical point of view. Someone even wrote a solver: https://github.com/markfickett/snakepuzzle but I can't really read the code. I can imagine a solver that would iterate through all combinations until it finds one that is 3x3x3 in size but that is not really a "solution".
What would be the equation and how would I approach solving it?
group-theory permutations puzzle
group-theory permutations puzzle
edited Jul 18 '18 at 17:01
0x90
6671817
6671817
asked May 15 '14 at 9:23
daniel.sedlacekdaniel.sedlacek
19411
19411
$begingroup$
Follow this: youtube.com/watch?v=Ak-1b8OZG0g
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– user334732
Jul 18 '18 at 18:12
add a comment |
$begingroup$
Follow this: youtube.com/watch?v=Ak-1b8OZG0g
$endgroup$
– user334732
Jul 18 '18 at 18:12
$begingroup$
Follow this: youtube.com/watch?v=Ak-1b8OZG0g
$endgroup$
– user334732
Jul 18 '18 at 18:12
$begingroup$
Follow this: youtube.com/watch?v=Ak-1b8OZG0g
$endgroup$
– user334732
Jul 18 '18 at 18:12
add a comment |
1 Answer
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One can certainly write a solver that just tries all the possibilities, as long as you do it step by step and throw away the ones that fail. The cube target is quite restrictive. If your first three steps are forward it is already too big so you ignore that. The more steps you take, the more likely the shape won’t fit. The number of possibilities stays reasonable. There is a whole literature on tree searching.
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1 Answer
1
active
oldest
votes
1 Answer
1
active
oldest
votes
active
oldest
votes
active
oldest
votes
$begingroup$
One can certainly write a solver that just tries all the possibilities, as long as you do it step by step and throw away the ones that fail. The cube target is quite restrictive. If your first three steps are forward it is already too big so you ignore that. The more steps you take, the more likely the shape won’t fit. The number of possibilities stays reasonable. There is a whole literature on tree searching.
$endgroup$
add a comment |
$begingroup$
One can certainly write a solver that just tries all the possibilities, as long as you do it step by step and throw away the ones that fail. The cube target is quite restrictive. If your first three steps are forward it is already too big so you ignore that. The more steps you take, the more likely the shape won’t fit. The number of possibilities stays reasonable. There is a whole literature on tree searching.
$endgroup$
add a comment |
$begingroup$
One can certainly write a solver that just tries all the possibilities, as long as you do it step by step and throw away the ones that fail. The cube target is quite restrictive. If your first three steps are forward it is already too big so you ignore that. The more steps you take, the more likely the shape won’t fit. The number of possibilities stays reasonable. There is a whole literature on tree searching.
$endgroup$
One can certainly write a solver that just tries all the possibilities, as long as you do it step by step and throw away the ones that fail. The cube target is quite restrictive. If your first three steps are forward it is already too big so you ignore that. The more steps you take, the more likely the shape won’t fit. The number of possibilities stays reasonable. There is a whole literature on tree searching.
answered Jul 19 '18 at 21:56
Ross MillikanRoss Millikan
293k23197371
293k23197371
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Follow this: youtube.com/watch?v=Ak-1b8OZG0g
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– user334732
Jul 18 '18 at 18:12