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- Hararys_generalized_tic-tac-toe abstract "Harary's generalized tic-tac-toe is an even broader generalization of tic-tac-toe than m,n,k-games are. Instead of the goal being limited to \"in a row\" constructions, the goal can be any polyomino (Note that when this generalization is made diagonal constructions are not considered a win). It was devised by Frank Harary in March 1977.Like many other games, the second player cannot win (the reason is detailed on the m,n,k-game page). All that is left to study then is to determine if the first player can win, on what board sizes he may do so, and in how many moves it will take.".
- Hararys_generalized_tic-tac-toe wikiPageID "9701714".
- Hararys_generalized_tic-tac-toe wikiPageLength "1576".
- Hararys_generalized_tic-tac-toe wikiPageOutDegree "12".
- Hararys_generalized_tic-tac-toe wikiPageRevisionID "467902920".
- Hararys_generalized_tic-tac-toe wikiPageWikiLink Category:Recreational_mathematics.
- Hararys_generalized_tic-tac-toe wikiPageWikiLink Category:Tic-tac-toe.
- Hararys_generalized_tic-tac-toe wikiPageWikiLink Dominoes.
- Hararys_generalized_tic-tac-toe wikiPageWikiLink Frank_Harary.
- Hararys_generalized_tic-tac-toe wikiPageWikiLink M,n,k-game.
- Hararys_generalized_tic-tac-toe wikiPageWikiLink Martin_Gardner.
- Hararys_generalized_tic-tac-toe wikiPageWikiLink Polyomino.
- Hararys_generalized_tic-tac-toe wikiPageWikiLink Tetromino.
- Hararys_generalized_tic-tac-toe wikiPageWikiLink Tic-tac-toe.
- Hararys_generalized_tic-tac-toe wikiPageWikiLink Tromino.
- Hararys_generalized_tic-tac-toe wikiPageWikiLinkText "Harary's generalized tic-tac-toe".
- Hararys_generalized_tic-tac-toe subject Category:Recreational_mathematics.
- Hararys_generalized_tic-tac-toe subject Category:Tic-tac-toe.
- Hararys_generalized_tic-tac-toe type Field.
- Hararys_generalized_tic-tac-toe type Redirect.
- Hararys_generalized_tic-tac-toe comment "Harary's generalized tic-tac-toe is an even broader generalization of tic-tac-toe than m,n,k-games are. Instead of the goal being limited to \"in a row\" constructions, the goal can be any polyomino (Note that when this generalization is made diagonal constructions are not considered a win). It was devised by Frank Harary in March 1977.Like many other games, the second player cannot win (the reason is detailed on the m,n,k-game page).".
- Hararys_generalized_tic-tac-toe label "Harary's generalized tic-tac-toe".
- Hararys_generalized_tic-tac-toe sameAs Q5654223.
- Hararys_generalized_tic-tac-toe sameAs m.02pplpl.
- Hararys_generalized_tic-tac-toe sameAs Q5654223.
- Hararys_generalized_tic-tac-toe wasDerivedFrom Hararys_generalized_tic-tac-toe?oldid=467902920.
- Hararys_generalized_tic-tac-toe isPrimaryTopicOf Hararys_generalized_tic-tac-toe.