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Corrections to Singles documentation, plus index terms.
[originally from svn r8832]
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15
puzzles.but
15
puzzles.but
@ -2500,7 +2500,7 @@ precisely the opposite of the rule in Solo's \q{Killer} mode (see
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}
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}
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This puzzle appears in the Times under the name \q{KenKen}.
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This puzzle appears in the Times under the name \q{\i{KenKen}}.
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\H{keen-controls} \i{Keen controls}
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\H{keen-controls} \i{Keen controls}
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@ -2589,7 +2589,7 @@ as well as the clues round the edge, and some edge clues may be
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missing.
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missing.
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This puzzle appears on the web under various names, particularly
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This puzzle appears on the web under various names, particularly
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\q{Skyscrapers}, but I don't know who first invented it.
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\q{\i{Skyscrapers}}, but I don't know who first invented it.
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\H{towers-controls} \i{Towers controls}
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\H{towers-controls} \i{Towers controls}
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@ -2656,17 +2656,20 @@ reasoning to avoid having to backtrack.
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\cfg{winhelp-topic}{games.singles}
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\cfg{winhelp-topic}{games.singles}
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You have a grid of squares, all of which contain numbers. Your task
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You have a grid of white squares, all of which contain numbers. Your task
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is to colour some of the squares black (removing the number) so as to satisfy
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is to colour some of the squares black (removing the number) so as to satisfy
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all of the following conditions:
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all of the following conditions:
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\b No number occurs more than once in any row or column.
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\b No number occurs more than once in any row or column.
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\b No black square is horizontally adjacent to any other black square.
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\b No black square is horizontally or vertically adjacent to any other black
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square.
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\b The remaining white squares must all form one contiguous region.
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\b The remaining white squares must all form one contiguous region
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(connected by edges, not just touching at corners).
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Credit for this puzzle goes to \i{Nikoli} \k{nikoli-hitori} who call it Hitori.
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Credit for this puzzle goes to \i{Nikoli} \k{nikoli-hitori} who call it
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\i{Hitori}.
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Singles was contributed to this collection by James Harvey.
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Singles was contributed to this collection by James Harvey.
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