Generally the center point of a web carries no load.
Sorta, but not quite - - A beam, which the spar is, when subjected to a pure moment (bending) will experience no tensile stresses at its center (neutral axis) as a consequence of the applied moment, however it does experience shear stress. If the beam is subjected to axial forces then there will be tensile stress at the neutral axis as well as everywhere else in the cross section. If both moment and axial forces are present, then the stress at any given location will be a vector sum of the component stresses. Google "shear moment diagrams", "combined stress" and "Mohr's circle" if you're interested in details.
This abraded or corroded spot is in the center of it"s web.
This is only useful considering lateral (fore and aft) stresses on the spar. In this application I'd think those would be minimal or near-zero. However in the vertical plane, the spar will be subject to both bending and axial loads. In that case, the corrosion is at the so-called extreme fiber for the beam, a region subjected to shear, axial, and moment induced tensile stresses.
I don't have enough knowledge to truly analyze those stresses, only enough to know that it may not be real simple. I'm perhaps somewhere slightly to the right of the bottom of the Dunning Kruger curve:roll:. I suspect, but don't know, that in close to the hinge point the damage might not matter much. I'm also pretty sure, but don't absolutely know, in reference to the rib screw holes, that the vertical part of the spar cap is to provide transverse (horizontal plane) stiffness which would probably be most important in handling the spars, though would also contribute to stiffness in the vertical plane. Obviously all those little screw hole stress risers aren't detrimental and most likely the minor damage to the spar cap isn't either.
I agree with your assessment that the opinion of somebody well versed in the analysis of this particular application would be very valuable. So is the opinion of those with lots of experience with flaws of this nature. Mike MCS's and Steve Pierce's comments probably apply.