In a hypothetical scenario with no heat, you would bet proportional to your advantage at all times, correct?
But to have an extraordinary advantage of 10% (TC = 20) might happen only 1 out of a million hands or something (don't know the exact #). Yet you're suppose to bet about 10% of your bankroll. What if you happen to lose that time? The standard error is very high for that count. On average, you wouldn't even have a chance to make that 10% back for a long time. So is that a reason to cut off your spread and not bet proportional to your advantage? This way you're not putting too much at risk during infrequent counts?
But to have an extraordinary advantage of 10% (TC = 20) might happen only 1 out of a million hands or something (don't know the exact #). Yet you're suppose to bet about 10% of your bankroll. What if you happen to lose that time? The standard error is very high for that count. On average, you wouldn't even have a chance to make that 10% back for a long time. So is that a reason to cut off your spread and not bet proportional to your advantage? This way you're not putting too much at risk during infrequent counts?