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Originally Posted by
seriousplayer
What I am saying is the Gordon Count almost near perfect play when including all the side counts with a PE of .92. The the indices in the system is very complete. What I don't understand is how you execute your count differently to come up with the play doubling on 12 vs 6 to be an optimal play? What are you doing difference with the similar grouping? The Gordon Count has a running and to improve PE or BC it does a side count. Then the count is converted to TC a playing strategy is then reveal for the play. What hasn't been talked about is the BC, PE and IC of the T-count. Is it the same math that is use to come up with the efficiency of all the other counts for the T-count?
Originally Posted by
Three
What you aren't considering is, while T count has a very specific deck composition to use to decide the play, Gordon count has a lot of other situations, which translate to the same TC, that the correct doubles reside in. That causes the average for the TC bin that includes the very rare double situations to say not to double. But for T Count the Gordon TC bin is broken up into many different deck compositions, each of which is a separate decision bin for T Count. Only a very small percentage by frequency is it a correct double.
Originally Posted by
seriousplayer
Then the count is converted to TC a playing strategy is then reveal for the play.
Originally Posted by
Three
This step is what dilutes the bin that contains the correct doubles for the Gordon Count with lots and lots of situations that are don't double situations. The result is an average decision for the TC bin to not double.
I should add for those that have never tried this and since I haven't looked at the Gordon adjustments, that often you get a new index that didn't exist without the side count that gets such a high index value that the TC bins are virtually empty without the side count adjustments. Like you might have an index of +32 and side count(s) adjustments that are quite large for each surplus/deficit side counted card. The result is a play that is not diluted by all the deck compositions since none populated the bin before the side count adjustment was applied and almost entirely based on the side count(s) with the main count being inconsequential. In this case Gordon Count would be able to flag the 12v6 doubles that T Count flags. But if the index when using the side count(s) falls in a populated bin the play will be diluted by a massive amount of unrelated deck compositions that populate the bin when the side count(s) is at or near expectation. The bin will be populated by almost all don't double situations so the decision for the adjustment is to not double even though the bin contains the deck compositions that would have you double.
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