x + y = (a + c) + j(b + d)
x - y = (a - c) + j(b - d)
x * y = (ac - bd) + j(ad + bc)
x / y = [(ac + bd) + j(bc - ad)] / (c2 + d2)
1 / x = (a - bj) / (a2 + b2)
x2 = (a2 - b2) + 2abj
sqrt x = (sqrt r)(sin t/2 + j cos t/2)
| x | = sqrt (a2 + b2)
arg x = arctan( b/a )
exp x = ea(cos b + j sin b)
ln x = ln r + j t
...unde:
z = x + y add y to x
z = x - y subtract y from x
z = x * y multiply x by y
z = x / y divide x by y
z = 1 / x inverse of x
z = x^2 x squared
z = sqrt x square root of x
z = | x | absolute value of x
z = arg x argument of x in radians
z = exp x base e raised to power x
z = ln x natural logarithm of x
z -> x copy z to x
z -> y copy z to y
x <=> y swap x and y