So with a block period (aka block time) λ of 10 minutes and a propagation time t (for finding a second block) of less than 6 seconds (and propagation will usually be less than 600 milliseconds so that is even a more linear relationship at ¹/₁₀₀₀), then presuming roughly (on average) that doubling the block size doubles both the transaction fees and the propagation time, then the miner has the same income on average with the largest possible block they can make because doubling the risk of another miner finding a block also doubles the miner's income per block statically speaking.
Doubling the block size (and propagation time) won't double your orphaning risk in most cases. It all depends on the block time. For example, if you increase the current block size from 1 to 2mb, your risk of orphaning would only be slightly higher as propagation time would remain well below the 10 minutes block time.
Neither the total fees nor the orphaning risk are proportional to block size (and propagation time).
You are not paying attention to the math. I wasn't writing about doubling the systemic orphan rate. Please no offense but your last two posts are somewhat incoherent (although I didn't read carefully every single point just a couple and realized I don't have time to unravel it all for you) and sorry if I don't have time to convince you.