The Math of Sudoku

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Forcing Chains (Proof by Cases)2315 3 2 558355778−→15 3 5582355778So, 5 cannot be in the square with options 1, 3, 5 (A4). In either case!!
Many-to-oneWe can create many other sudoku boards out of this one by:rotating it,interchanging ‘stacks’,interchanging ‘bands’,interchanging columns in a stack,interchanging rows in a band,relabeling of the digits.
Page 1 and 2: T H EM A T HS U D O K UO FOscar Veg
Page 3 and 4: The GameA Sudoku board is a 9 × 9
Page 5 and 6: Sudo-HistoryThe modern version of S
Page 7 and 8: Pop Culture: Silly, Funny,.... WTH?
Page 9 and 10: Math Game?People say that sudoku is
Page 11 and 12: Direct Proof5 3 76 1 9 5 39 8 68 6
Page 13 and 14: Forcing Chains (Proof by Contradict
Page 19 and 20: Forcing Chains (Proof by Cases)2315
Page 21 and 22: Forcing Chains (Proof by Cases)2315
Page 23: Forcing Chains (Proof by Cases)2315
Page 27 and 28: MinimalityQ. What is the minimum nu
Page 29 and 30: The graph of a Sudoku boardHerzberg
Page 31 and 32: More theoremsTheorem (Herzberg & Ra
Page 33 and 34: Latin squares of order 9Let us look
Page 35: T H A N KY O U

The Math of Sudoku

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