knight's tour

There are quite a number of ways to find a knight's tour on a given board with a computer.

Creating a program to find a knight's tour is a common problem given to computer science students.

It also contains the first known description of the knight's tour problem.

The most known problem of this kind is Knight's Tour.

Warnsdorff's rule is a heuristic for finding a knight's tour.

For a knight's tour graph the total number of vertices is simply .

Or his ability to solve the chess puzzle known as the knight's tour without looking at the chessboard.

The knight's tour is a special case.

The knight's tour problem is an instance of the more general Hamiltonian path problem in graph theory.

Another part of the machine's exhibition was the completion of the knight's tour, a famed chess puzzle.

A knight's tour is a self-intersecting knight's path visiting all fields of the board.

The Knight's Tour problem also lends itself to being solved by a neural network implementation.

So our above assumption was false and there are no closed knight's tours for and board, for any 'n'.

His specialty was conducting a blindfold Knight's Tour on boards of up to 192 squares.

Logic puzzles using a chess board, such as Knight's Tour and Eight queens.

Note, however, that unlike the general Hamiltonian path problem, the knight's tour problem can be solved in linear time.

Then there was the Knight's Tour.

The problem of finding a closed knight's tour is similarly an instance of the Hamiltonian cycle problem.

One of the first mathematicians to investigate the knight's tour was Leonhard Euler.

The earliest known reference to the Knight's Tour problem dates back to the 9th century AD.

A Knight's Tour as a means of generating a novel was a long-standing idea of the Oulipo group.

McCann said now, "Solitary, seeking diversion, I discovered the intricate delights of the knight's tour."

A knight's tour is a sequence of moves of a knight on a chessboard such that the knight visits every square exactly once.

Cull and de Curtins proved that on any rectangular board whose smaller dimension is at least 5, there is a (possibly open) knight's tour.

When the network converges, either the network encodes a knight's tour, or a series of two or more independent circuits within the same board.