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Let me print it out for you then, so you understand to some extent why you want a bunch of callers with AA and KK. Sorry it is long, but there are tables in the article that don't port here:
Why Raise?
There are 10 hands in these groups, but they are not treated equivalently for purposes of decisions to raise (or not).
Although the S&M rationale for doing so certainly appears to be plausible enough, they do not present any computational rationale or other proof. One must take some of it on faith. As it turns out, however, there have probably been some errors made in these recommendations.
S&M give different reasons for raising (or not), including each of the following.
raise 4 (AA, KK, QQ, AK) in part because "..they lose much of their value in large multi-way pots."
raise 4 (Aks, Aqs, AJs and KQs) only sometimes in part because "..they do play well in multi-way pots."
raise 1 (JJ) in a tight game "..to get out hands like A9." the idea being that this hand also loses value in multi-way pots, or perhaps that it has less value at a loose HE Table .. which is a similar, but not identical idea.
Never raise1 (TT) for reasons that are not stated.
These are key ideas in current hold'em playing strategy. Since S&M assume certain difficult to prove facts that our model encompasses, however, we can put these assumptions to test.
We measure directly the effect of multi-way action. Also, we vary the degree of looseness of the Table in seeing the flop. So, we can separate out the effects of HE Table conditions and number of foes contesting the pot for each starting hold'em hand.
When we look at these facts for the 10 best starting hands, we get the results shown in Table ___ (below).
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Table 3 - MAD Sensitivity to Playing Conditions
Rank
Hand
Table
nFoes
T x F
1
AA
0.0
0.0
0.0
2
KK
0.1
0.0
0.1
3
QQ
2.3
1.9
2.5
4
JJ
5.7
4.6
6.6
5
AKs
6.1
5.3
7.2
6
TT
7.1
3.7
7.2
7
AQs
5.3
5.4
8.9
8
AJs
9.7
9.0
13.1
9
AK
13.3
20.6
27.9
10
KQs
5.7
4.2
8.4
The mean absolute deviation (MAD) in the rank of a hand among all starting hands is a measure of sensitivity by the hand to playing conditions. Table ___shows MADs for variations in HE Table conditions, variations in number of quasi-realistic foes contesting the pot at the river and in combinations (or interactions) of these two conditions.
Of the 4 hands S&M assume would be most sensitive to multi-way action (AA, KK, QQ, AK) only one (AK) actually is. In fact, it's mean absolute deviation in rank (among all 169 possible hands) due to varying numbers of foes at the river, at 20.6, makes it one of the most sensitive of hands.
By contrast, the very least sensitive hands to multi-way action are AA, KK and QQ.
Of the 4 hands S&M assume "play well" in multi-way pots (AKs, AQs, AJs and KQs), this conclusion can only be correct if by playing well what is meant is that in each case the hand ranks at about the median of all 169 possible hands in sensitivity to multi-way action.
These hands that are presumed to "play well" in multi-way pots do NOT increase in relative value with increasing multi-way action at all, as many current poker players are inclined to believe.
S&M ignore TT and reserve a special status for JJ in terms of multi-way action. Yet, neither of these hands seem particularly sensitive to multi-way action and it is difficult therefore to take those recommendations too seriously.
Table 4 - Mean Rank Order of Hands
Number of Players at River
Rank
2
3
4
5
6
1
AA
1.0
1.0
1.0
1.0
1.0
2
KK
2.0
2.0
2.0
2.0
2.0
3
QQ
3.0
3.0
3.0
3.0
3.0
4
JJ
14.4
4.8
4.4
4.3
4.0
5
AKs
5.0
5.4
5.4
7.2
26.6
6
TT
26.4
11.0
8.0
6.0
5.8
7
AQs
9.2
8.6
8.6
11.8
33.0
8
AJs
9.2
8.6
8.6
11.8
33.0
9
AK
7.5
7.8
10.0
26.2
40.0
10
KQs
11.2
12.2
18.2
18.0
20.0
Another way to look at these assumptions is to show the mean rank order of each hand for 2, 3, 4, 5 or 6 foes at the river, as shown in Table ___ (above).
S&M ignore TT, but it actually benefits from multi-way action, as does JJ. We would therefore urge you to consider raising these hands for value if the raise is not likely to drive out foes in a loose game
Five of these hands are particularly vulnerable to heavy multi-way action, the kind that increases the liklihood of 6 or more foes playing to a showdown (Aks, AQs, AJs, KQs and AK). With moderately loose showdown action they are neither especially sensitive, one way or the other.
One hand, AK, suffers tremendously with nearly every additional foe who plays to a showdown. This is the only hand in the group that should be raised pre-emptively in an effort to weed out the competition.
With these changes, then, we would recommend a re-write of the pre-flop raising recommendations for Sklansky Group 1 and Group 2 starting hold'em hands.
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