by **ididthemath** » Sat Mar 22, 2014 5:48 pm

1. wishes are to be considered separately

2. wishes are calculated in absolute value

3. 1000 fewer wishes plz

(1) allows us to wish for more wishes over two wishes, where neither of the two would individually secure more wishes. Either (a) this is unneccesary, since wishes are already considered separately, or (b) this cannot work, since (1) + subsequent wishes are intended to produce more wishes, which is forbidden.

(a) + (2) + (3) results in n_wishes = | 0 - 1000 | = 1000.

(b) + (2) + (3) results in n_wishes = 1 (since the result of (2) and (3) is null.)

(a) + (1) + (2) + (3) results in n_wishes = 0 ( the odd wishes are subracted from 0, n_wishes = |0 - 1| = |-1| = 1; even wishes from 1, n_wishes = |1 - 1| = 0. Since we wish for an even number fewer wishes, the final n_wishes = 0.)

(b) + (1) + (2) + (3) results in n_wishes = 0.

1. wishes are to be considered separately

2. wishes are calculated in absolute value

3. 1000 fewer wishes plz

(1) allows us to wish for more wishes over two wishes, where neither of the two would individually secure more wishes. Either (a) this is unneccesary, since wishes are already considered separately, or (b) this cannot work, since (1) + subsequent wishes are intended to produce more wishes, which is forbidden.

(a) + (2) + (3) results in n_wishes = | 0 - 1000 | = 1000.

(b) + (2) + (3) results in n_wishes = 1 (since the result of (2) and (3) is null.)

(a) + (1) + (2) + (3) results in n_wishes = 0 ( the odd wishes are subracted from 0, n_wishes = |0 - 1| = |-1| = 1; even wishes from 1, n_wishes = |1 - 1| = 0. Since we wish for an even number fewer wishes, the final n_wishes = 0.)

(b) + (1) + (2) + (3) results in n_wishes = 0.