I'm a sucker.
Where in this red herring refutation of infinites and Greeks is perspective ever accounting for a higher plane descending below a lower plane, perceptual or otherwise?
Use Rowbotham's diagram.
The clouds are at one altitude. The sun is at a higher altitude.
The ground plane appears to rise to a horizon point, H. When is the light path from the sun ever able to achieve an angle to the bottom of the clouds?

The perceptual plane that is the bottom of the clouds doesn't extend horizontally while the ground slopes up and the sun's plane slopes down to meet it. It too, slopes down. And, if you're buying Rowbotham, because it is at a lower elevation, it meets the ground plane well before the sun ever does, at some point at or beyond H (whatever finite value that is, which I can never get you to quantify.)
Let's don't just draw lines. Do an experiment. Position a mirror facing the ground but above your head. Then place a light source somewhere further away but at a height higher than the mirror. Show me how you can make it far enough away so that you can see the light source in the mirror. Perspective will cause the distant light source to appear at an angle lower than your view to the mirror, but that won't place the light source below the level of the mirror. That's what perspective does. It's makes things appear to be smaller, lower, closer together. But it doesn't physically make dimensions or intervals smaller. The light will still (and always) be above the mirror.
I'd do it, but I'm a bit tired of performing these practical demos and having them have zero persuasive power. I invite you to do it and show me how it is possible. Perspective doesn't work the way you are applying it. (It doesn't even work the way Rowbotham describes, but even his rationale doesn't salvage perspective as the explanation for how a sun at a higher altitude illuminates the bottom of clouds at a lower altitude.)