jack said:
The strategy engine on this site says the HE for 2D H17 DAS LSr is .36%
Lets say for example RSA is allowed(.08%) which would bring the HE edge down to .28% for BS player.
Lets assume for the moment that RSA helps the counter by .20%(which is probably close) for a 1:10 spreader.
So the counter gains .04% for h17
.15% for Lsr
and .12% for RSA
.12+.15+.04=.31%
So Now Instead of .28% HE against the BS the Counter has a player edge of .03% so therefore i could start raising my bets @ TC 0????????? provided im using a 1:10 spread?
Renzey do you mean it helped a 1 to 10 spreader by .23% or thats hwat the advantage is?
The rules increases your average advantage, but may not necessarily effect the specific advantages at a given TC. That doesn't mean that the advantage at TC 0 is .31% higher.
With LS, the benefits of the rule has a much great $ effect during high counts, which gives us much lower $ variance, which allows you to bet higher according to kelly. A higher spread creates a higher overall advantage, but not an increase in advantage during counts.
With RSA, your advantage during high counts improve because you will be splitting aces more often. Higher advantage, like lower variance, allows kelly to dictate a higher bet, creating an improvement in overall advantage. Note that the higher advantages occur more during high counts, creating an increase in advantage in the high counts, but not so much during neutral counts.
S17 does not have much difference between counters and BS players because the improvement in advantage is fairly equal throughout all TCs. Yes the lower/negative counts has a bigger difference in advantage vs the high counts, but overall its not a huge difference. It is, however, enough of a difference to boost the advantage for the CC a teeny bit.