Does one solution strategy (or method) have a speed advantage? I try strategies which minimize the number of hints (pencil marks), like finding a completed 3x1 and working in that line or lucky number (see below). Adding more pencil marks is how a computer would solve a puzzle and I am not a computer.
What about peeking at the solution? Peeking slows me down. Usually, all I need is to re-confirm that I have a unique solution. In other words, before adding the solution, I re-confirm that the number is not already used in the 3x3 or 9x1. For me, time spent double checking whether the solution is unique usually prevents an error--fixing broken puzzles slows me down and errors usually end in discarding the puzzle.
In what order should I fill in the solutions? Do other cells carry less risk in making an error? If possible, when choosing between multiple solution strategies, I try to choose the least complex logic. Occam's razor (14th-century English logician and Franciscan friar, William of Ockham)--"... one should not increase, beyond what is necessary, the number of entities required to explain anything."
Showing posts with label speed. Show all posts
Showing posts with label speed. Show all posts
Sunday, November 30, 2008
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