Small plane angle, defined as the division of perpendicular displacements, and large plane angle, defined as a sum of equally directed small plane angles, have all of the characteristics of axial vectors, including commutative vector addition. Equations containing pi raised to an odd whole number power require pi to have the character of an axial vector. Angular quantities defined as combinations of angle, time and torque have a complete correspondence with linear quantities defined as combinations of displacement, time and force. The author points out how confusion, regarding plane angle, can be reduced by recognizing plane angle to be a vector physical quantity of the axial vector type.