consider:
if i = +/-[(sqrt)-1]
when i = +[(sqrt)-1], i^2 = -1
therefore when i = -[(sqrt)-1], i^2 = 1
....which is obviously incorrect.
the basis of the +/- statement concerning roots is that there are 2 solutions, which give the same value regardless of the sign. this is not applicable in the case of i. so, really its meaningless and therefore unneccesary to define i as +/-(sqrt)-1.
wow that sounds really really condescending, and im probly not even right, but as far as my reasoning goes, im pretty sure i am. yes/no/feedback?