Welkom op de website van de Nederlandse Puzzelvereniging WCPN!
Hier vind je elke dag een nieuwe logische puzzel, informatie over de (Nederlandse) Kampioenschappen logisch puzzelen en sudoku, en andere evenementen op het gebied van puzzelen.
We weten inmiddels dat het WK in China doorgaat, van 13 t/m 20 oktober in Beijing. Je kunt zelf ook een kijkje nemen op de WK-site als je geïnteresserd bent: WSC-WPC-China
Ook zijn de Nederlandse teams bekend!
Voor Sudoku zullen de volgende personen Nederland representeren:
Team A: Bram de Laat, Dennis Keetman, Annick Weyzig, Mark Sweep
Team B: Reinier Schmiermann, Rick Uppelschoten, Chiel Beenhakker, Richard Stolk
Voor Puzzelen zullen de volgende personen Nederland representeren:
Team A: Bram de Laat, Reinier Schmiermann, Rick Uppelschoten, Mark Sweep
Team B: Dennis Keetman, Annick Weyzig, Chiel Beenhakker, Richard Stolk
8 man sterk. Dat wordt in ieder geval erg gezellig!
Tot de volgende update, en groet,
Jullie bestuur,
Saskia, Richard, en René
1283 Nurikabe 1010 BdL p3 15-12-15
Shade some empty cells black so that the grid is divided into white areas, each containing exactly one number and with an area in cells equal to the value of that number. Two white areas may only touch diagonally. All black cells must be connected with each other, but no 2 x 2 square of cells can be entirely shaded black.
1223 Nurikabe 1010 BdL 15-11-15
Shade some empty cells black so that the grid is divided into white areas, each containing exactly one number and with an area in cells equal to the value of that number. Two white areas may only touch diagonally. All black cells must be connected with each other, but no 2 x 2 square of cells can be entirely shaded black.
1161 Nurikabe 10×10 RS 15-10-15
Shade some empty cells black so that the grid is divided into white areas, each containing exactly one number and with an area in cells equal to the value of that number. Two white areas may only touch diagonally. All black cells must be connected with each other, but no 2 x 2 square of cells can be entirely shaded black.
0917 Nurikabe 10×10 RS 15-06-15
Shade some empty cells black so that the grid is divided into white areas, each containing exactly one number and with an area in cells equal to the value of that number. Two white areas may only touch diagonally. All black cells must be connected with each other, but no 2 x 2 square of cells can be entirely shaded black.
Puzzle 1
0645 Nurikabe 10×10 RS 30-01-15
Shade some empty cells black so that the grid is divided into white areas, each containing exactly one number and with an area in cells equal to the value of that number. Two white areas may only touch diagonally. All black cells must be connected with each other, but no 2 x 2 square of cells can be entirely shaded black.
Puzzle 2
Puzzle 1
0469 Nurikabe 10×10 rs 03-11-14
Shade some empty cells black so that the grid is divided into white areas, each containing exactly one number and with an area in cells equal to the value of that number. Two white areas may only touch diagonally. All black cells must be connected with each other, but no 2 x 2 square of cells can be entirely shaded black.
Puzzle 2
Puzzle 1
0389 Nurikabe 10×10 rs 24-09-14
Shade some empty cells black so that the grid is divided into white areas, each containing exactly one number and with an area in cells equal to the value of that number. Two white areas may only touch diagonally. All black cells must be connected with each other, but no 2 x 2 square of cells can be entirely shaded black.
Puzzle 2
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