I would appreciate anyone's help! I'm practicing counting for the first time.. the K-O system by Vancura & Fuchs. I've been considering the betting camouflage method described on pgs. 69-71 of Anderson's "Burning the Tables in Las Vegas". With the exception of the first bet following the shuffle, Anderson makes his betting decisions based on if he had a win/loss on the previous hand and if the "running count" (RC) is at or above/below +2 (using Hi-Lo). Does anyone know if Anderson mean't to use a +2 "true count" (TC)? He points out that according to Schlesinger this type of betting reduces the win rate by 30%. The RC does seem likely since I wouldn't think you would take that much of a hit using a +2 TC. However, it's somewhat confusing because on page 51 of Anderson's book, he talks about a different betting strategy where he increases his bets in marginal situations. He refers to chipping up at +1 TC (which he considers even money in Hi-Lo) vs. +2 TC where most (Hi-Lo) counters start to increase their bets. If indeed the RC should be used in the camouflage method above and you wanted to use the same method with K-0.. Would the +2 RC (Hi-Lo IRC 0) convert to -18 RC (K-0 6-deck IRC -20) or is there a more optimum RC number that would reduce the corresponding K-0 win rate by 30%? Is it possible to convert from a balanced to an unbalanced system? If so, I would prefer to use an optimum RC number vs. the alternative of achieving a similar result by adding difficulty say with the addition of a true count calculation or by having to make a comparison of the actual RC to the standard RC (average distribution). Anderson mentioned that he uses his camouflage method in shoe games. If an optimum RC number can be determined for a 6-deck game, what would be the optimum number for the 1,2,4 & 8 deck games. The betting camouflage method appeals to me because I will have the opportunity to chip up earlier (especially in shoe games)(atypical) vs. waiting for the key count and then jumping my bets. This will give me more cover and I can minimize the disadvantage as Anderson states by achieving a higher overall bet-spread. Thanks for your comments.. bk