Randomization is within the playing cards
What follows is an excerpt from Jeff’s books, Superior Pot-Restrict Omaha Quantity II: LAG Play and The Quick-Handed Workbook.
You need to discourage your opponents from check-raising you when you’ve got taken the preflop initiative, whereas encouraging them to guess after they flop robust and test after they don’t. And so as to take action, you reinforce the “no check-raise” and “guess after they have it, test after they don’t” behaviors by checking behind once in a while; how typically is dependent upon the opponent.
A 20 % reinforcement schedule may appear like this:
Continuation-Betting: Variable-Ratio Reinforcement Schedule (Illustration Solely)
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Notice that the schedule is for illustration functions solely; I’m not saying that 20 % is the magic quantity, however that that is what a 20 % variable-ratio reinforcement (VRR) schedule may appear like. However the query is, how precisely would you go about making use of such a schedule in actual life?
The reply is within the playing cards.
VRR in Follow: Constructed-In Randomization is within the Playing cards
There’s a key level to be made in all of this, and it’s that randomizing your recreation doesn’t imply that you just play randomly. It doesn’t imply that you just have a look at your watch and base your enjoying choices on the place of the second hand, or that you just guess 4 instances after which test as soon as, or no matter.
The important thing to randomizing your recreation is solely that you just don’t play each flop the identical manner each time, whereas at the least giving the looks you can hit most any flop onerous.
The looks half is expounded to starting-hand choice, which I’ll focus on in a minute. However there’s a built-in mechanism for randomizing our play, and it’s that flops are inherently random. In different phrases, the flop is completely different each time, as a result of that’s what occurs once you deal three random playing cards out of a deck. In the meantime, we’ve a special reply for each given flop, relying on what we maintain in our hand.
Let’s take a 9
7
3 flop, for instance. The state of affairs is normal; you open with a elevate from the button and solely the large blind calls, and the SPR [stack-to-pot ratio] is larger than 8. On the flop, your opponent checks to you. You maintain any one in every of a gaggle of arms with which you may need opened from the button.
What do you do?
Right here’s how I method it:
A number of the choices are pretty clear-cut, whereas some are considerably player-dependent. For instance, I’m virtually actually betting the robust arms: J 10 9
8 for prime pair with a 13-card nut wrap and a flush draw; 10 10 9 9 for prime set; and A A J 2 for an overpair and the nut-flush draw. These are arms that I cannot fold to a check-raise.
I’m more than likely checking Okay Q J 10 for a nut gutshot however no flush draw, having hit a pivot card (the 9) that would result in a wrap on the flip, in addition to a fistful of overcards. This hand has a variety of potential worth that I’d lose if I have been to guess and get check-raised, by which case I’d more than likely need to fold. I additionally am seemingly checking Okay Q J 2
for a non-nut flush draw, because it has some worth that I’d lose if I have been to guess and get check-raised, after which more than likely need to fold.
The opposite two arms — A Okay Q 9 for prime pair and overcard improvers, and seven 6 5 4 for center pair and a sucker wrap — are pretty player-dependent. I’d go forward and guess these arms in opposition to weaker, extra predictable opponents, however may test them again in opposition to trickier opponents for pot-control functions.
So, you may see how the variable ratio would change relying on the opposition, as I’d guess 5 out of those seven arms in opposition to a weaker opponent, however may guess solely three and test 4 in opposition to a trickier opponent. You can also see how our play on any given flop is of course randomized by the playing cards that we maintain in our arms.
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