poz Posted January 18, 2011 Share Posted January 18, 2011 This is pretty impressive, and I'm sure I could figure out how it works if I spent enough time, but I'm lazy, so I thought I'd see if any of you guys can nail it pronto...... http://www.regiftable.com/regiftingrobinpopup.html Cheers Dan Quote Link to comment Share on other sites More sharing options...
nigel_d. Posted January 18, 2011 Share Posted January 18, 2011 Yep, you will see in the grid that whatever gift comes up there are several duplicate gifts on different numbers, doubtless the formular can only give the same limited numbers - took a while though. Next;) Quote Link to comment Share on other sites More sharing options...
dean_barker Posted January 18, 2011 Share Posted January 18, 2011 Assume: a in {1..9} b in {0..9} x = 10a + b Solve: x - a - b = y (10a + b) - a - b = y Therefore 9a = y It follows that y is always a multiple of 9. If you put the same value in all squares represented by a multiple of 9 (i.e. 9, 18, 27 ... 81) and randomize all other values you're guaranteed to always be correct. ... couldn't help myself. Quote Link to comment Share on other sites More sharing options...
spigot Posted January 18, 2011 Share Posted January 18, 2011 Its Witchcraft I tell ye. Quote Link to comment Share on other sites More sharing options...
cobra Posted January 18, 2011 Share Posted January 18, 2011 she got it wrong every time because i did not hover the mouse over the answer Quote Link to comment Share on other sites More sharing options...
macey2kk Posted January 18, 2011 Share Posted January 18, 2011 Assume:a in {1..9} b in {0..9} x = 10a + b Solve: x - a - b = y (10a + b) - a - b = y Therefore 9a = y It follows that y is always a multiple of 9. If you put the same value in all squares represented by a multiple of 9 (i.e. 9, 18, 27 ... 81) and randomize all other values you're guaranteed to always be correct. ... couldn't help myself. jesus dean.....have you entered the krypton factor this year!! lol Quote Link to comment Share on other sites More sharing options...
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