CLUE 2 - SOLUTION

To solve this clue, each cookie must be converted to a base three number, with the dough, filling and topping assigned either a 0, 1 or 2. In base 3, the number 112 would work out to 1x(3^2) + 1x(3^1)+ 2x(3^0) = 9 + 3 + 2 = 14. The 14th letter of the alphabet is N, so that cookie would represent the letter N. Base three works out well for representing the English alphabet because there are 3^3 = 27 possible base 3 numbers (the alphabet plus a space).

The question is: how do you order the three qualities (dough / filling / topping) , and how do you assign a numeric value to the three flavorings (none or sugar / peanut butter / chocolate)?

The answer is:

Dough = 0 / filling = 1 / topping = 2 (because that's the order in which cookies are made)

As for the flavorings, Game Control assigned sugar/none = 0 / chocolate = 1 / peanut butter = 2 because peanut butter has the strongest flavor. We disagree, and think chocolate should be 2 (we would have solved it in five minutes if it had been but when it didn't work out, we resorted to brute force!)

The resulting numbers are:

chocolate 1 x 9
none 0 x 3
chocolate 1 x 1

10 = J

peanut butter 2 x 9
chocolate 1 x 3
none 0 x 1

21 = U

peanut butter 2 x 9
none 0 x 3
chocolate 1 x 1

19 = S

peanut butter 2 x 9
none 0 x 3
peanut butter 2 x 1

20 = T

chocolate 1 x 9
none 0 x 3
none 0 x 1

9 =I

chocolate 1 x 9
chocolate 1 x 3
peanut butter 2 x 1

14 = N

sugar 0 x 9
peanut butter 2 x 3
peanut butter 2 x 1

8 = H

sugar 0 x 9
chocolate 1 x 3
peanut butter 2 x 1

5 = E

peanut butter 2 x 9
none 0 x 3
none 0 x 1

18 = R

chocolate 1 x 9
chocolate 1 x 3
chocolate 1 x 1

13 = M

sugar 0 x 9
none 0 x 3
chocolate 1 x 1

1 = A

chocolate 1 x 9
chocolate 1 x 3
peanut butter 2 x 1

14 = N

chocolate 1 x 9
peanut butter 2 x 3
chocolate 1 x 1

16 = P

chocolate 1 x 9
chocolate 1 x 3
none 0 x 1

12 = L

sugar 0 x 9
none 0 x 9
chocolate 1 x 1

1 = A

peanut butter 2 x 9
peanut butter 2 x 3
peanut butter 2 x 1

26 = Z

sugar 0 x 9
none 0 x 9
chocolate 1 x 1

1 = A

     

Answer: JUSTIN HERMAN PLAZA

Clue 3