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14 - draw all squares from each of the four corners of the eight by eight grid as follows: four 7 x 7 unit squares, four 6 x 6 unit squares and four 5 x 5 unit squares; finally draw two 4 x 4 unit squares starting from opposite corners of the eight x eight grid

actually going by what you said that last 4x4 only requires 2... so the answer would actually be...

12... wow.. nice one...

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You can make the same 8x8 grid with much fewer total squares drawn.

lol.. i went back and looked at your answers and drew them up and i was like.. crap.. egghead is right..

but although yours was low.. i read plainglazed solution and realized he/she made an error at the end.. so.. with that said..

12 is the answer?

or.. will someone come up with another solution? lol..

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actually going by what you said that last 4x4 only requires 2... so the answer would actually be...

12... wow.. nice one...

lol.. i went back and looked at your answers and drew them up and i was like.. crap.. egghead is right..

but although yours was low.. i read plainglazed solution and realized he/she made an error at the end.. so.. with that said..

12 is the answer?

or.. will someone come up with another solution? lol..

14 was the lowest so far. 4 7x7, 4 6x6, 4 5x5, 2 4x4 = 4+4+4+2 = 14. One less than my solution, unfortunately.

I'm going to see if this solution scales...it does, but not nicely. To obtain an NxN grid you will need 4*(ceiling(N/2)-1)+3+(-1)^(N+1) squares for any N>2.

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