Difficult Sudoku Puzzles Created by Replica Exchange Monte Carlo Method
An algorithm to create difficult Sudoku puzzles is proposed. An Ising spin-glass like Hamiltonian describing difficulty of puzzles is defined, and difficult puzzles are created by minimizing the energy of the Hamiltonian. We adopt the replica exchange Monte Carlo method with simultaneous temperature adjustments to search lower energy states efficiently, and we succeed in creating a puzzle which is
Minimum Sudoku
This page is concerned with the question of what is the smallest number of entries in a Sudoku puzzle that has a unique completion. At the moment, there are examples of 17-hint uniquely completable Sudoku puzzles, but no known 16-hint examples. Hence I am collecting as many 17-hint examples as possible, in the hope that their analysis will yield some insight. Currently I have a collection of 49151
There is no 16-Clue Sudoku: Solving the Sudoku Minimum Number of Clues Problem
The sudoku minimum number of clues problem is the following question: what is the smallest number of clues that a sudoku puzzle can have? For several years it had been conjectured that the answer is 17. We have performed an exhaustive computer search for 16-clue sudoku puzzles, and did not find any, thus proving that the answer is indeed 17. In this article we describe our method and the actual se
1
リリースã€éšœå®³æƒ…å ±ãªã©ã®ã‚µãƒ¼ãƒ“スã®ãŠçŸ¥ã‚‰ã›
最新ã®äººæ°—エントリーã®é…ä¿¡
j次ã®ãƒ–ックマーク
kå‰ã®ãƒ–ックマーク
lã‚ã¨ã§èªã‚€
eコメント一覧を開ã
oページを開ã
{{#tags}}- {{label}}
{{/tags}}