For each component of polarization, the incident, reflected, or transmitted electric field in Eq.() has a certain direction, and can be represented by its (complex) scalar component in that direction. The reflection or transmission coefficient can then be defined as a "ratio" of complex components at the same point, or at infinitesimally separated points on opposite sides of the interface. But, in order to fix the "signs" of the coefficients, we must choose positive senses for the "directions". For the "s" components, the obvious choice is to say that the positive directions of the incident, reflected, and transmitted fields are all the same (e.g., the direction in Fig.11). For the "p" components, this article adopts the convention that the positive directions of the incident, reflected, and transmitted fields are inclined towards the same medium (that is, towards the same side of the interface, e.g. like the red arrows in Fig.11). But the reader should be warned that some books use a different convention for the "p" components, causing a different sign in the resulting formula for the reflection coefficient.