My mother got a much-needed laugh out of my latest Grant's Review Corner, in which I recount our shared experience with a crossword edited by Timothy Parker for a "for Dummies" book. Also, with my gentle guidance, she solved her first Dominnocuous, which was also my blog's first Dominnocuous! Moms rock sometimes. :)
Showing posts with label Dominnocuous. Show all posts
Showing posts with label Dominnocuous. Show all posts
Puzzle 608: Dominnocuous 7
Yesterday, I received Norinori 1 and a handful of other Nikoli books as a belated birthday present. As expected, the puzzles in Norinori 1 range from 10x10 through 20x36, and a few of them are very pretty to look at.
Puzzle 602: Dominnocuous 6
Remember that contest where you raised enough money for some charities
that I was able to make puzzle 602 giant? Your giant has arrived! Fans
of dominoes, rejoice!
Just as an advance warning, tomorrow will have no Monday Mutant. I figured these big things need some time to shine. :)
Just as an advance warning, tomorrow will have no Monday Mutant. I figured these big things need some time to shine. :)
(click to enlarge)
March Mutant 17: Polyominous / Dominnocuous
When this Polyominous puzzle is solved, the partitioned grid will be solvable as a Dominnocuous.
Happy Quantity-Not-Quality Month, everybody.
March Mutant 2: Tetra Firma / Dominnocuous
Solve this grid as a Tetra Firma and a Dominnocuous simultaneously. No cell may be black in both solutions.
Monday Mutant 103: Streaming Content / Block Band / Dominnocuous / Room and Reason (mastermind)
Solve the Streaming Content, Block Band, Dominnocuous, and Room and Reason puzzle simultaneously by the normal rules. A number between two rows or two columns in two different grids represents how many pairs of black cells would coincide if those two rows or columns were overlaid, without rotating them.
The longest filename this blog has ever seen!
Rules -- Dominnocuous
Dominnocuous was invented by the Japanese puzzle company Nikoli (under the name Norinori).
1. Shade in some cells such that every region contains exactly two shaded cells, and every shaded cell shares an edge with exactly one other shaded cell.
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