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How to find the modular N addition of a number in discrete mathematics? For example, the answer to the third power of 2 in "z5,+"is 2 -3 = (2 3)-1=13 =1+0+1= 0.
The cubic of 2 is considered to be the cubic of (the inverse of 2) or the inverse of (the cubic of 2).

In z5,+,the unit element is 0, and the inverse element of 2 is 3, so -3 power of 2 = 3 power of the inverse element of 2 = 3 power of 3 =(3+3+3) divided by the remainder of 5 =4.

Or -3 power of 2 = reciprocal of 3 power of 2 = reciprocal of 65438 +0 =4.

The method in < z3,+> is the same, except that the reciprocal of 2 is 1, the cubic of 2 = the cubic of1= (1+ 1) divided by the remainder of 3 =0.