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atan
2-quadrant and 4-quadrant inverse tangent
Syntax
phi = atan(x) phi = atan(y, x)
Arguments
- x
 a real or complex scalar, vector or matrix.
- phi
 a real or complex scalar, vector or matrix.
- x, y
 a real scalars, vectors or matrices of the same size.
- phi
 a real scalar, vector or matrix.
Description
The first form computes the 2-quadrant inverse tangent, which is the
            inverse of tan(phi). For real x,
            phi is in the interval (-π/2,π/2). For complex
            x, atan has two singular, branching
            points +%i, -%i and the chosen branch
            cuts are the two imaginary half-straight lines [i,i∞) and (-i∞,-i].
The second form computes the 4-quadrant arctangent (atan2 in
            Fortran), this is, it returns the argument (angle) of the complex number
            x+i*y. The range of atan(y, x) is (-π,π].
For real arguments, both forms yield identical values if
            x>0.
In case of vector or matrix arguments, the evaluation is done
            element-wise, so that phi is a vector or matrix of the
            same size with phi(i, j) = atan(x(i, j)) or
            phi(i,j) = atan(y(i, j), x(i, j)).
Examples
See also
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