warnsdorff | Finds knight 's tours on square boards
kandi X-RAY | warnsdorff Summary
kandi X-RAY | warnsdorff Summary
Warnsdorff's Rule is a heuristic for finding knight's tours on chessboards. A conjecture by the original contributor of this code and Paul Cull is that Warnsdorff's rule, with suitable modifications, can give a knight's tour on any square board. You can use this program to generate tours according to this method on a square board of any size:. When the tour is "drawn" you see a square coloured blue or red when the knight reaches that square - blue indicates that no tiebreak was necessary, red that a tiebreak was needed (see the research paper cited above for more details). I hope that users of this code are inspired to learn more about Warnsdorff's Rule, and perhaps to prove that the modified rule will actually produce tours on all square boards - this is known for boards whose size is equivalent to 7 mod 8, thanks to Sam Ganzfried's REU paper on the subject.
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Top functions reviewed by kandi - BETA
- Draw the next frame
- Return the next result
- Flip a polynomial
- Get the rules for the player
- Make tour
- Makes a SWF shape
warnsdorff Key Features
warnsdorff Examples and Code Snippets
Community Discussions
Trending Discussions on warnsdorff
QUESTION
After I tried to optimize the program using Warnsdorff's rule, the compiler started issuing Stack limit exceeded. All parts separately seem to work, but I have no idea how this could be optimized. I am writing a program on an old laptop with 32-bit windows, so I can’t increase the size of the stack manually, as it is written on the official website https://www.swi-prolog.org/FAQ/StackSizes.html.
...ANSWER
Answered 2019-Aug-04 at 15:48The traceback already shows what is wrong: the the_way
is called with:
QUESTION
For fun I've been attempting to write a Knight's Tour (https://en.wikipedia.org/wiki/Knight%27s_tour) solver in gprolog using Warnsdorf's rule.
I found another SO post asking about efficiency that provided a solution in B-prolog: knight's tour efficient solution.
My problem arises with the following section:
...ANSWER
Answered 2017-Apr-25 at 08:58Probably, tabling is overkill for this problem. Since the Visits
lists already is carried on while solving, just use memberchk/2. I get this solution in SWI-Prolog (where, BTW, tabling is implemented, but fails to solve the puzzle using the original coding you linked to):
QUESTION
I'm currently trying to improve upon a brute force implementation of Knight's Tour by using Warnsdorff's Rule, however I feel as though I'm not understanding the algorithm, as the execution of the script is taking very long. I'm mainly looking for hints to point me in the right direction so that I can figure as much of this out on my own as possible. Thanks!
Here is my code:
...ANSWER
Answered 2017-Jul-18 at 19:05I would be suspicious of the time spent in:
QUESTION
I'm trying to implement Warnsdorff's Rule in Gprolog to generate tours on an arbitrary chessboard. I found an SO post providing a good solution in B-prolog, and I simply needed to translate the Warnsdorff step (knight's tour efficient solution).
Below is my implementation of the Warnsdorff step:
...ANSWER
Answered 2017-Apr-26 at 06:18The full search space is easily recovered:
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No vulnerabilities reported
Install warnsdorff
You can use warnsdorff like any standard Python library. You will need to make sure that you have a development environment consisting of a Python distribution including header files, a compiler, pip, and git installed. Make sure that your pip, setuptools, and wheel are up to date. When using pip it is generally recommended to install packages in a virtual environment to avoid changes to the system.
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