Not disputing the math, but the application
Here is an example: In a game I play frequently, at a +4 count my KEB bet is 4.97 units. Since the casino doesn't make .97 unit chips, I bet 5 units. Mathematically, I am overbetting. If the casino did make .01 unit chips, would I make a 4.97 unit bet instead of 5 units? NO. Because then I would have to factor in the time lost with the dealer making change and paying off odd amount bets. That loss in hands per hour outweighs the .03 unit overbet.
Another example: Kelly betting is based on betting a percentage of your total bankroll. With each win or loss of a bet, the optimal bet changes. Should I whip out my calculator and figure out my next optimal bet? No, even with no heat, the time spent calculating and placing optimal bets, would cost me hands per hour.
The pratical considerations in the above two examples that prevent me from making ideal mathematically correct optimal bets occur far more frequently than a +9 count. Why do we accept the above limitations, but draw the line at a max bet at +6 concept?
Again I ask, how often does a +9 (or +8) count occur? If it probably won't happen in 2000 hours of playing time, have I lost anything in that year's worth of playing time by planning on not increasing my bet on something that didn't occur?
How about this one? How are we determining our advantage? Based on a count? The count is just an approximation of our true advantage. It is not perfectly linear. There is sometimes a greater increase in advantage in a +3 to +4 change in count than +2 to +3. I would assume these same 'bumps' in advantage exist in +7,+8,+9,+10. Will knowing the increased rounded amounts I should be optimally spreading at these rare high counts win me enough to buy me an extra 6 pack at the end of the decade?
I don't know the answer to that question. I could be wrong. Maybe there is a sharp spike in advantage at, say +8, where you should really be increasing your bet. Of course, then we would have to get into the fact that I am estimating remaining decks by 1/2 or 1/4 deck and not the actual number of cards played. Maybe my +8 count isn't really a +8 but a +7.995 LOL.
Thank you BJRM for allowing me to sim away, and figure out how to best smooth the real world limitations, and let me take my non-optimal bankroll, and place close but not optimal bets, using my rough non-optimal system, in a game filled with non-optimal distractions and non-optimal variations.