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TWO POSSIBLE SOLUTIONS:
I think there is a second solution to this puzzle:
1222 3111 3312 2333
SANDY’S NOTE: This solution does indeed work, Mike – I’ve added it to the puzzle. Thanks!
posted by MikeTrig on 11-20-2009 at 8:16 am
Mike – I got the same answer you did. Are we missing something? Or is this another solution? Everything seems to add up…
posted by Aaron on 11-20-2009 at 9:04 am
I agree with Mike Trig. I got the same solution and it seems to work out correctly.
posted by Ian from Baltimore on 11-20-2009 at 9:05 am
Same answer as the three above. Looks like it works to me.
posted by David on 11-20-2009 at 9:15 am
this solution also appears to work:
1231 2112 3312 3323
or maybe it’s still to early for me
posted by Lauren on 11-20-2009 at 9:33 am
I got the same answer as Mike and Aaron.
posted by heather on 11-20-2009 at 9:39 am
@Lauren, doesn’t your second row have to end in 1? I mean, that is one of the three provided numbers.
Other than that, it works. ;)
posted by Lugh on 11-20-2009 at 9:45 am
Mike does indeed seem to have found a second solution – nice job! I’ve edited the puzzle to add this to the mix.
And Lugh is correct about Lauren – the numbers given in the puzzle do have to remain in their original positions.
posted by Sandy Wood on 11-20-2009 at 10:05 am
1222 2121 3312 3323
this works as well.
posted by erin on 11-20-2009 at 12:20 pm
The instructions state 9 squares inside the red grid need to have 1, 2 or 3. I can only assume the other 7 squares can contain any other numbers including imaginary numbers.
posted by Steven J on 11-20-2009 at 12:51 pm
@Erin – I tried that one too, but the diagonal from lower left to upper right doesn’t add up to 8.
posted by Betsy on 11-20-2009 at 1:24 pm
I’ve been starting my chem class lectures with these to help get them thinking before I teach. They love them. Keep them coming.
posted by Nick on 11-20-2009 at 1:48 pm
Got Mike’s solution as well,and had Steven J’s question as well. Are you confusing Soduko square with Magic Squares?
posted by Hawaiian on 11-20-2009 at 2:34 pm
I count 16 squares (4 x 4)not 9, or did I miss something?
posted by Curt on 11-20-2009 at 4:56 pm
I found another:
1321 3111 2313 3233
I guess it’s a variation on the original solution.
posted by Rachel on 11-24-2009 at 2:24 pm
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I think there is a second solution to this puzzle:
1222
3111
3312
2333
SANDY’S NOTE: This solution does indeed work, Mike – I’ve added it to the puzzle. Thanks!
posted by MikeTrig on 11-20-2009 at 8:16 am
Mike – I got the same answer you did. Are we missing something? Or is this another solution? Everything seems to add up…
posted by Aaron on 11-20-2009 at 9:04 am
I agree with Mike Trig. I got the same solution and it seems to work out correctly.
posted by Ian from Baltimore on 11-20-2009 at 9:05 am
Same answer as the three above. Looks like it works to me.
posted by David on 11-20-2009 at 9:15 am
this solution also appears to work:
1231
2112
3312
3323
or maybe it’s still to early for me
posted by Lauren on 11-20-2009 at 9:33 am
I got the same answer as Mike and Aaron.
posted by heather on 11-20-2009 at 9:39 am
@Lauren, doesn’t your second row have to end in 1? I mean, that is one of the three provided numbers.
Other than that, it works. ;)
posted by Lugh on 11-20-2009 at 9:45 am
Mike does indeed seem to have found a second solution – nice job! I’ve edited the puzzle to add this to the mix.
And Lugh is correct about Lauren – the numbers given in the puzzle do have to remain in their original positions.
posted by Sandy Wood on 11-20-2009 at 10:05 am
1222
2121
3312
3323
this works as well.
posted by erin on 11-20-2009 at 12:20 pm
The instructions state 9 squares inside the red grid need to have 1, 2 or 3. I can only assume the other 7 squares can contain any other numbers including imaginary numbers.
posted by Steven J on 11-20-2009 at 12:51 pm
@Erin – I tried that one too, but the diagonal from lower left to upper right doesn’t add up to 8.
posted by Betsy on 11-20-2009 at 1:24 pm
I’ve been starting my chem class lectures with these to help get them thinking before I teach. They love them. Keep them coming.
posted by Nick on 11-20-2009 at 1:48 pm
Got Mike’s solution as well,and had Steven J’s question as well. Are you confusing Soduko square with Magic Squares?
posted by Hawaiian on 11-20-2009 at 2:34 pm
I count 16 squares (4 x 4)not 9, or did I miss something?
posted by Curt on 11-20-2009 at 4:56 pm
I found another:
1321
3111
2313
3233
I guess it’s a variation on the original solution.
posted by Rachel on 11-24-2009 at 2:24 pm