#1
(由 Microsoft 翻译) 您可以采用两种基本策略：
1） 考虑一个组的可能位置，例如：
5 个红色方块的可能位置只能是以下之一：
在所有情况下，中间的三个方块都必须为红色，因此您可以确保这些方块为红色：
2） 当组一端已知时，组的剩余方块也可以知道，例如：
考虑绿色方块。由于它必须是绿色组最右边的正方形，因此该组中所有正方形的位置也可以知道：
1） 考虑一个组的可能位置，例如：
5 个红色方块的可能位置只能是以下之一：
在所有情况下，中间的三个方块都必须为红色，因此您可以确保这些方块为红色：
2） 当组一端已知时，组的剩余方块也可以知道，例如：
考虑绿色方块。由于它必须是绿色组最右边的正方形，因此该组中所有正方形的位置也可以知道：
(原文) Basic Strategies of Nonogram
You can adopt two basic strategies:
1) Consider the possible positions of a group, for example:
The possible positions of the group of 5 red squares can only be one of the following:
In all cases, the three squares in the middle must all be red, so you can be sure that those squares are red:
2) When one end of a group is known, the remaining squares of the group can also be known, for example:
Consider the green square. Since it must be the rightmost square of the green group, the position of all squares in that group can also be known:
You can adopt two basic strategies:
1) Consider the possible positions of a group, for example:
The possible positions of the group of 5 red squares can only be one of the following:
In all cases, the three squares in the middle must all be red, so you can be sure that those squares are red:
2) When one end of a group is known, the remaining squares of the group can also be known, for example:
Consider the green square. Since it must be the rightmost square of the green group, the position of all squares in that group can also be known:
作者 Novel Games
2007-01-26 11:21:00
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#2
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回答 #1：
(由 Microsoft 翻译) 我用了两个基本策略，掌握了整场比赛！如何找出基本策略？
(原文) I used the two basic strategies and mastered the entire game! How do you figure out the basic strategies?
作者 Piotr Grochowski
2021-08-16 02:18:04
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