bejammin075
Active Member
Much of what I'm learning about blackjack makes sense, but this doesn't: the textbooks say that matrix plays for splitting pairs (aside from the value of splitting 10,10 in high counts) are near totally worthless. Sure, if a sim says so, I should just "trust the math" but I'd still like to get why, and I don't. To put some numbers on this, I'll refer to Griffin's 6th edition Theory of Blackjack, a table on page 30 called "Average Gains for Varying Basic Strategy". The table shows dealer up-cards listed across the top, and player hands listed vertically. If you add up the gains, in thousandths of a percent, for player hands of 12 to 16 vs. dealer 2 through Ace, I add up all those numbers to be 758/1000 of a percent. At the bottom of the table, if I add up the gains from varying pair splitting plays, excluding the 10 splits, it adds up to 15/1000 of a percent. So the gain from varying player hands of 12-16 is potenentially 50 times greater than the gain from varying non-10 pair splitting.
It seems like pair splitting is under-valued. For one thing, the decision to split leads to at least a doubling of the bet, with additional chances to double and/or split again off the new hands.
Why is it that basic strategy for pair splitting is so nearly perfect, regardless of the count, whereas non-pair hands require so much variation with the true count?
It seems like pair splitting is under-valued. For one thing, the decision to split leads to at least a doubling of the bet, with additional chances to double and/or split again off the new hands.
Why is it that basic strategy for pair splitting is so nearly perfect, regardless of the count, whereas non-pair hands require so much variation with the true count?